id
float64
704
802
submitter
stringlengths
3
51
authors
stringlengths
4
3.81k
title
stringlengths
4
231
comments
stringlengths
1
604
journal-ref
stringlengths
8
237
doi
stringlengths
10
82
report-no
stringlengths
3
172
categories
stringlengths
5
115
license
stringclasses
8 values
abstract
stringlengths
20
2.86k
versions
listlengths
1
99
update_date
timestamp[s]
authors_parsed
sequencelengths
1
242
embedding
sequencelengths
256
256
712.3479
Josefina Montalb\'an
A. Miglio, J. Montalban, P. Eggenberger and A. Noels (Institut d'Astrophysique et de Geophysique, Universite de Liege)
Gravity modes and mixed modes as probes of stellar cores in main-sequence stars: from solar-like to beta Cep stars
6 pages, Astron. Nachrichten, accepted
null
10.1002/asna.200710991
null
astro-ph
null
We investigate how the frequencies of gravity modes depend on the detailed properties of the chemical composition gradient that develops near the core of main-sequence stars and, therefore, on the transport processes that are able to modify the \mu profile in the central regions. We show that in main-sequence models, similarly to the case of white dwarfs, the periods of high-order gravity modes are accurately described by a uniform period spacing superposed to an oscillatory component. The periodicity and amplitude of such component are related, respectively, to the location and sharpness of the \mu gradient. We briefly discuss and interpret, by means of this simple approximation, the effect of turbulent mixing near the core on the periods of both high-order and low-order g modes, as well as of modes of mixed pressure-gravity character.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 15:56:20 GMT" } ]
2009-11-13T00:00:00
[ [ "Miglio", "A.", "", "Institut\n d'Astrophysique et de Geophysique, Universite de Liege" ], [ "Montalban", "J.", "", "Institut\n d'Astrophysique et de Geophysique, Universite de Liege" ], [ "Eggenberger", "P.", "", "Institut\n d'Astrophysique et de Geophysique, Universite de Liege" ], [ "Noels", "A.", "", "Institut\n d'Astrophysique et de Geophysique, Universite de Liege" ] ]
[ 0.0447903462, 0.0442055464, 0.0696443319, -0.0556091405, 0.0359386019, 0.0725683346, 0.0218635369, -0.016852865, -0.0338386409, 0.0185009371, -0.1154713705, -0.0275387522, -0.0954286903, 0.0231261719, 0.0116627682, 0.1318457574, -0.0485117994, -0.0212521553, 0.0004880254, 0.0543332137, -0.0296652969, -0.0819782913, 0.0925046876, 0.0998412669, -0.0368158035, -0.0591711029, -0.0135965943, -0.0013830847, 0.0739505887, 0.0335196592, 0.145668298, -0.0090843327, -0.071398735, -0.027565334, -0.1047854796, 0.0283893701, 0.0174243748, 0.0866035298, -0.0081606144, -0.051090233, -0.1195118055, 0.0202154648, -0.0192718096, 0.0876668021, -0.0683152452, 0.022700863, 0.0345563479, -0.0474485271, 0.0833605453, 0.0404043458, -0.0734189525, -0.0194977559, 0.1085069329, 0.0088185146, -0.0868693441, -0.0717177168, -0.0051435796, -0.0029721784, -0.0309943873, -0.0384638757, -0.0908566192, -0.1262104213, 0.0412815474, -0.0109583503, -0.0078881513, -0.0595964119, -0.0227141548, -0.0154174482, -0.0227274448, 0.021159118, 0.0096425507, -0.04928267, 0.0390486754, -0.1055297703, -0.0558749586, -0.0185009371, 0.0000931402, -0.0351943113, -0.0361512564, 0.0355398767, 0.0574698672, 0.0437536538, -0.009469769, 0.0390752554, 0.0187667552, 0.0044059344, 0.021026209, 0.0631583706, -0.0400056206, 0.0428232923, -0.0429030359, -0.0790011287, -0.0502396151, 0.0817656368, 0.0626267344, -0.0898465067, 0.0835731998, -0.1002665758, 0.0711329132, 0.0286020245, 0.0187534653, -0.0191654824, 0.0457472913, -0.0205211546, 0.1976623237, -0.0094830599, 0.0135500757, 0.0311272964, -0.0987248346, 0.0147794848, 0.1135574803, -0.0153642846, -0.0602875389, 0.0014337562, 0.0226078276, 0.0252128448, -0.0675709546, -0.0753328428, -0.1186611876, 0.0744290575, -0.0417334363, -0.0339449681, -0.0448966734, 0.0082669416, 0.0290007517, -0.0882515982, 0.0320310779, -0.0086922506, -0.0719303712, 0.0186338462, -0.0274855886, -0.009602678, -0.0998944342, -0.0786289871, -0.0593305938, 0.0661355332, 0.0494953245, -0.0268609151, 0.0470763817, 0.0797985867, 0.0262495335, -0.0047514979, 0.0845301449, 0.0546521954, 0.0539876483, 0.0789479688, -0.0363373309, 0.1379064173, -0.0159889571, 0.0538547412, -0.03370573, -0.0375866741, -0.0412283838, 0.006329793, 0.076874584, -0.0393144935, 0.092557855, 0.0884110928, 0.0179028474, -0.0355930403, 0.0626799017, 0.0169591922, -0.0252792984, -0.0338652208, 0.017264884, -0.031472858, -0.0992033035, -0.0586926304, -0.0986185074, -0.0018873083, -0.0183547381, -0.0405638367, -0.0013772699, -0.0068713971, 0.0880389437, 0.0374803469, -0.0600748844, -0.1450303346, -0.0615634657, 0.0502396151, 0.046358671, 0.0505851805, -0.0010009712, -0.0032512872, -0.03370573, 0.0044557755, -0.0328285322, 0.0334930755, 0.0319247507, 0.0366563126, -0.0419992544, 0.1115372628, 0.0481130704, 0.0780973509, -0.0859655663, -0.1235522404, 0.079054296, 0.0648596063, -0.1158966795, 0.0045820391, 0.0255185347, 0.1257851124, 0.1166409701, -0.0885705799, -0.1262104213, 0.0717177168, 0.1046791524, 0.0085061779, -0.0919198915, 0.0634241924, -0.0131380577, 0.0022411786, 0.0591179393, -0.004947539, -0.128336966, -0.0114235319, -0.1659768075, 0.0498408899, 0.0765556023, 0.0414144546, -0.0390486754, -0.061244484, 0.0159092117, 0.1531112045, 0.0033958259, -0.0076688514, 0.1272736937, 0.004389321, 0.0777252018, 0.0326956213, 0.0774593875, -0.0088052237, -0.069591172, -0.0702291355, 0.0644874647, 0.0034622804, -0.03118046, 0.0483788885, 0.0585331395, -0.0480333269, -0.0233388264, 0.094950214, -0.0767150968, 0.0117624495, -0.0926641822, 0.0380651467, -0.0770872384, 0.018514229, 0.0858060718, 0.0308880601, 0.028123552, -0.0452156551, -0.0296121333, 0.0285754427, 0.016852865, 0.0308880601 ]
712.348
Helge Todt
H. Todt, G. Gr\"afener and W.-R. Hamann
Revised element abundances for WC-type central stars
4 pages, 5 figures, in conference proceedings of "Planetary Nebulae in our Galaxy and Beyond" IAU Symposion 234, 2006, editors: Michael J. Barlow, Roberto H. M\'endez
IAU Symp.234:127,2006
10.1017/S1743921306002869
null
astro-ph
null
According to previous spectral analyses of Wolf-Rayet type central stars, late [WC] subtypes show systematically higher carbon-to-helium abundance ratios than early [WC] subtypes. If this were true, it would rule out that these stars form an evolutionary sequence. However, due to the different parameter domains and diagnostic lines, one might suspect systematic errors being the source of this discrepancy. In an ongoing project we are therefore checking the [WC] analyses by means of the last generation of non-LTE models for expanding stellar atmospheres which account for line-blanketing and wind clumping. So far, the abundance discrepancy is not resolved. Further element abundances (H, N, Fe) are determined and compared with evolutionary predictions.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:01:59 GMT" } ]
2009-06-25T00:00:00
[ [ "Todt", "H.", "" ], [ "Gräfener", "G.", "" ], [ "Hamann", "W. -R.", "" ] ]
[ 0.0552018173, 0.0437421985, 0.1106831357, -0.0046327598, 0.0130527839, 0.0793788135, 0.0792670101, -0.0242049489, -0.0048319059, 0.0327577367, 0.0040178536, -0.0225419067, -0.0726707429, -0.0178602338, 0.0766955838, 0.0931303576, -0.0637266561, -0.012416915, -0.1033042595, 0.0450558625, -0.0308291651, -0.0078680059, -0.029236, 0.0302701611, -0.0969874933, -0.0038152141, -0.0638384521, 0.0670247898, 0.0466210768, -0.0701552182, 0.1158259884, -0.0370061807, 0.0164068174, 0.0196630266, -0.1500371397, 0.035636615, 0.0534688979, 0.0687018037, -0.0486055464, 0.0129409824, -0.0500030629, 0.0026150986, -0.0357204676, 0.0846893713, -0.0505900197, 0.0255186111, 0.0646769628, -0.0418136269, -0.0708819255, -0.0335682929, -0.0216335226, 0.0402763635, 0.1282359213, -0.1072731987, -0.0709378272, 0.046816729, -0.0632235482, 0.05740989, 0.0011206318, -0.0194673743, 0.0050904457, -0.0301304087, -0.0209207889, -0.0450838134, -0.0499471612, -0.111409843, 0.0431831926, -0.1116334423, 0.0612111278, -0.0117810462, -0.0884347036, 0.0107329097, 0.0103835315, -0.0549782142, -0.0231987387, -0.0753539726, 0.0103066685, -0.0725589469, -0.0384036936, 0.0999502242, 0.0146878753, 0.0837390572, -0.0853601769, -0.0043812073, 0.0663539767, -0.0622732379, 0.0801614225, -0.0139332181, -0.0452794656, -0.0506459177, 0.0552577153, -0.0648446679, 0.0398571081, -0.0534968488, -0.0281319637, -0.1219750494, -0.044664558, 0.0301863085, 0.0892732143, 0.0049402132, -0.0252251327, -0.0367266759, 0.0145481238, -0.052378837, 0.0780931041, 0.0253229588, -0.0384316444, 0.0191738959, -0.1064905897, -0.0213540196, 0.0587515011, 0.0001576571, -0.0756893754, 0.102912955, -0.1016272381, 0.002903336, -0.1725091636, 0.1150433794, -0.0541117564, 0.104757674, -0.0085947132, 0.042819839, -0.011354804, -0.0534688979, -0.0055201817, 0.0374813341, 0.0059149791, -0.0404440649, -0.0903912261, -0.0325620845, 0.0725589469, -0.0616024323, 0.0034972795, 0.0306055639, -0.1754159927, 0.034798108, 0.0812794343, -0.0118020084, -0.0030727845, 0.0156381857, 0.0664098784, 0.1075526997, 0.014038031, 0.0008721363, -0.0168120973, -0.0034640885, -0.0806645304, 0.0135908267, -0.0517080314, 0.0691490099, -0.1206334382, 0.082509242, 0.0688136071, -0.060093116, 0.0080496827, -0.0783167034, 0.0418974794, 0.0366428271, -0.0349378586, -0.0784844011, 0.0224161297, 0.035888169, -0.0385434441, 0.0307173654, 0.0931303576, -0.0210465658, -0.0056319828, 0.0232825894, -0.0934657604, -0.0536365993, 0.0002736071, 0.0386552475, -0.037257731, -0.0450558625, -0.0000227915, 0.0479906425, 0.0580247939, -0.0919564441, -0.0190900452, -0.0365869254, 0.0409471691, 0.1126955524, 0.0262592938, -0.0288726464, -0.1181738079, -0.0453074127, 0.0199006032, -0.0436303988, 0.0316956267, -0.0289285462, 0.0432390943, 0.1312545389, 0.1612172574, 0.0093353959, -0.016770171, 0.0003701229, 0.065906778, 0.0873166919, -0.0156381857, -0.0001642079, -0.0070644347, 0.0384595953, -0.0036929315, -0.0529937446, -0.1126396582, 0.0865899846, 0.0687577054, 0.0521831848, -0.0239673704, -0.0242468733, 0.0323664322, 0.0215077456, -0.1154905856, 0.0940247625, -0.1187328175, -0.0004865097, -0.0782049, -0.0155124087, 0.0498912595, 0.0066696373, 0.0106350845, 0.0420651808, 0.0352453105, 0.0967079923, 0.0020770556, -0.0133252991, 0.1007328331, 0.0345465541, 0.0318353772, 0.0439378507, 0.0365030728, 0.0528539903, -0.03910245, -0.0932980552, -0.0891614109, -0.0472080335, -0.0572980866, 0.0295993537, 0.0152608566, -0.0926272497, -0.1538383812, 0.030046558, 0.0427359864, 0.1548445821, -0.1377390176, 0.002054346, 0.013758529, -0.0882111043, -0.0278105345, 0.0274332054, 0.106322892, -0.0194254499, 0.0549782142, -0.0044091577, -0.0551459156, 0.0542794578 ]
712.3481
Josefina Montalb\'an
J. Montalban, A. Miglio, P. Eggenberger and A. Noels (Institut d'Astrophysique et de Geophysique, Universite de Liege)
The effect of turbulent mixing on the g-mode spectrum of MS stars
6 pages, Astron. Nachrichten, accepted
null
10.1002/asna.200710992
null
astro-ph
null
The understanding of transport processes inside the stars is one of the main goals of asteroseismology. Chemical turbulent mixing can affect the internal distribution of \mu near the energy generating core, having an effect on the evolutionary tracks similar to that of overshooting. This mixing leads to a smoother chemical composition profile near the edge of the convective core, which is reflected in the behavior of the buoyancy frequency and, therefore, in the frequencies of gravity modes. We describe the effects of convective overshooting and turbulent mixing on the frequencies of gravity modes in B-type main sequence stars. In particular, the cases of p-g mixed modes in beta Cep stars and high-order modes in SPBs are considered.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:02:55 GMT" } ]
2015-05-13T00:00:00
[ [ "Montalban", "J.", "", "Institut\n d'Astrophysique et de Geophysique, Universite de Liege" ], [ "Miglio", "A.", "", "Institut\n d'Astrophysique et de Geophysique, Universite de Liege" ], [ "Eggenberger", "P.", "", "Institut\n d'Astrophysique et de Geophysique, Universite de Liege" ], [ "Noels", "A.", "", "Institut\n d'Astrophysique et de Geophysique, Universite de Liege" ] ]
[ 0.002327157, 0.0352329314, 0.1093170345, -0.0410580412, -0.0219788831, 0.0103414943, 0.0953059793, -0.0589182898, -0.0131000821, -0.018591594, -0.0623569004, -0.0169492736, -0.1593052, 0.0516818129, 0.0467548445, 0.0960244983, -0.0509632938, -0.0162307583, 0.0087440796, -0.0225819238, -0.0914567932, -0.0684642866, 0.059482839, 0.137441799, -0.1040821373, -0.05707068, -0.0121506145, -0.0142548392, 0.017257208, 0.0211577229, 0.1257402599, -0.0116181429, -0.027200954, -0.0839636996, -0.0702605769, 0.0202724077, 0.0422384627, 0.0782155693, 0.0195538923, -0.0648717061, -0.1146545857, 0.024057446, -0.0630240962, 0.0990525261, -0.0251223892, -0.0250710677, 0.0825779885, -0.1102408469, 0.1079826504, 0.0622029342, -0.0483971685, -0.0630240962, 0.0643584803, 0.0063351276, -0.0091354148, -0.1416502446, 0.0258152448, -0.0051322551, 0.0319482908, -0.0850414708, -0.0807816982, -0.0881208256, 0.0114513449, -0.0381326564, -0.007095343, -0.0149476938, -0.0099694058, -0.0161152817, -0.0261873323, 0.033847224, -0.0295874514, -0.0703118965, -0.0026591497, -0.055325713, -0.0788314417, -0.0128947916, 0.0081217941, -0.0665140301, 0.0539400019, -0.0041956189, 0.1525306255, 0.0426747017, -0.0035220103, 0.0495519266, 0.0354125611, 0.0898657888, 0.0068258997, -0.0158330072, -0.0408784151, 0.0524773113, -0.0938689485, -0.028124759, -0.0384919159, 0.1070588455, 0.075495474, -0.088736698, 0.0843229517, -0.0999250114, 0.0519897453, 0.0135876462, 0.0423667692, 0.0056935959, 0.0841176659, -0.0739557967, 0.127074644, -0.0533241332, -0.0440347493, 0.0235057287, -0.1057244614, -0.011278131, 0.1024398133, -0.0104698008, -0.0135619845, 0.052759584, -0.0169877652, -0.0639479011, -0.0766758919, -0.0747769624, -0.0438037999, 0.0315377079, -0.0608685464, 0.0045869532, 0.0050039492, 0.0502961017, 0.0738531575, -0.0088403095, 0.0405191556, 0.0096037332, -0.0088723861, -0.0448559113, 0.011027934, 0.0062324824, -0.0575325824, -0.0826293081, -0.0489617139, 0.0786261484, 0.0229668431, -0.0004051675, 0.0509889573, 0.0679510608, -0.0083719911, 0.02853534, 0.0290742256, 0.0425207354, 0.0128819607, -0.0164232161, -0.031435065, 0.0891472772, -0.0735452175, 0.044214379, -0.0982826874, -0.0078715961, -0.1060323939, -0.0015436861, 0.1160916165, -0.0506296977, 0.0472680703, 0.0423411056, 0.0004494733, -0.0836044401, 0.0788314417, 0.0143189924, -0.022812875, -0.0396979935, 0.0498341992, 0.0359001271, -0.0480122492, 0.050450068, -0.0567627437, -0.0526056178, -0.049192667, -0.0817055032, -0.0351816118, -0.0208369568, 0.0802171528, 0.0158714987, -0.1182471588, -0.1850691289, -0.0382096395, 0.0685156062, 0.0278681461, 0.0754441544, 0.0320252739, -0.0588669702, -0.0513225533, 0.0397236571, -0.0201056097, -0.0444709919, 0.0100143133, -0.0303059667, 0.019245958, 0.0670272559, 0.0224921089, 0.0833478272, -0.1096249744, -0.105827108, 0.0451638475, 0.0482431985, -0.0503217615, 0.0217864234, 0.1365179867, 0.0843229517, 0.1210185811, -0.1118831635, -0.1508883089, 0.0154352579, 0.0505783744, 0.0316403545, -0.0188610386, 0.0694394112, 0.0102196038, 0.0146397585, -0.0284070335, 0.0343347862, -0.1393920481, -0.0127985617, -0.1212238669, 0.0308191925, 0.0526056178, 0.0142035168, -0.0516561493, -0.0514765196, 0.0568653904, 0.100027658, -0.027791163, -0.0582510978, 0.1244058684, 0.0333339982, 0.0723647997, 0.1044413969, 0.0563521646, 0.0053471685, -0.06256219, -0.0548638105, 0.0408014283, -0.0158971604, -0.1012080759, 0.0442400426, 0.0091354148, 0.0057320879, -0.0577891953, 0.0922779515, -0.0326154828, 0.013600477, -0.0635886416, 0.0881208256, -0.0309988223, -0.0482175387, 0.0307165477, 0.0526569411, 0.0014827406, -0.0070247743, -0.0646150932, 0.0302803069, 0.0269443411, 0.0356948338 ]
712.3482
V\'ictor J. S. B\'ejar
V. J. S. Bejar, M. R. Zapatero Osorio, A. Perez-Garrido, C. Alvarez, E. L. Martin, R. Rebolo, I. Villo-Perez, A. Diaz-Sanchez
Discovery of a wide companion near the deuterium burning mass limit in the Upper Scorpius association
10 pages, including 4 figures and 2 tables
null
10.1086/527557
null
astro-ph
null
We present the discovery of a companion near the deuterium burning mass limit located at a very wide distance, at an angular separation of 4.6+/-0.1 arcsec (projected distance of ~ 670 AU) from UScoCTIO108, a brown dwarf of the very young Upper Scorpius association. Optical and near-infrared photometry and spectroscopy confirm the cool nature of both objects, with spectral types of M7 and M9.5, respectively, and that they are bona fide members of the association, showing low gravity and features of youth. Their masses, estimated from the comparison of their bolometric luminosities and theoretical models for the age range of the association, are 60+/-20 and 14^{+2}_{-8} MJup, respectively. The existence of this object around a brown dwarf at this wide orbit suggests that the companion is unlikely to have formed in a disk based on current planet formation models. Because this system is rather weakly bound, they did not probably form through dynamical ejection of stellar embryos.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:10:59 GMT" } ]
2009-11-13T00:00:00
[ [ "Bejar", "V. J. S.", "" ], [ "Osorio", "M. R. Zapatero", "" ], [ "Perez-Garrido", "A.", "" ], [ "Alvarez", "C.", "" ], [ "Martin", "E. L.", "" ], [ "Rebolo", "R.", "" ], [ "Villo-Perez", "I.", "" ], [ "Diaz-Sanchez", "A.", "" ] ]
[ 0.0123536838, -0.0365555808, 0.0277671441, 0.0126367463, -0.0755374208, 0.051867947, 0.1061621532, 0.0962414593, 0.0144766569, -0.056073457, -0.1100980788, -0.0779097527, -0.1103676632, -0.0755374208, 0.0889087766, 0.0590388812, 0.0012089155, 0.0536472015, -0.032565739, 0.0452092253, -0.0220789239, -0.029762065, 0.0649697259, -0.0056983302, 0.0346145779, -0.0642148927, -0.0755374208, -0.0109451078, 0.0555882081, -0.1203422695, 0.0554803722, -0.0209197123, -0.071439743, -0.0420281328, -0.106647402, 0.0580683798, 0.0580144599, 0.0155819515, -0.1098824069, -0.0869677737, -0.0404106304, -0.024289513, 0.0549412034, 0.0397366695, -0.0191404596, -0.0067160097, 0.0254217647, 0.0009999879, 0.0622199699, 0.0538628697, -0.0767775029, 0.076939255, 0.0345337018, 0.0971041322, -0.0897175297, -0.031918738, 0.0709544867, 0.0559656247, -0.03741825, 0.0059813936, -0.0747286677, 0.0380922109, -0.0313795693, 0.0503313206, -0.0064565353, -0.0143957818, 0.0835710168, 0.0627052188, -0.0190865416, 0.0170242246, -0.0663176477, 0.0001390042, -0.0521644913, -0.1161367595, 0.0813065097, -0.0112551292, 0.0964032114, -0.0009090033, -0.1010400578, 0.0718710721, 0.0392244607, -0.0594162978, -0.081576094, -0.0015273615, -0.0785567537, 0.0234942399, 0.0620582215, 0.0746208355, -0.0812525973, -0.0126165282, 0.0468536876, -0.0520296991, -0.0182508323, -0.0290611479, 0.0740816668, -0.1295081228, -0.0091793332, -0.058176212, 0.1228224412, -0.0287106894, -0.0321074463, -0.0452361852, 0.0616808049, -0.0771010071, 0.0459640585, -0.0325118229, -0.0469076037, 0.0301664416, 0.0660480633, 0.089178361, -0.0154875964, -0.0144227399, -0.0488216504, 0.0393322967, -0.0462606028, -0.0117066819, 0.0314334854, 0.0350189507, -0.0128119765, 0.0965649635, 0.0026115943, -0.0392783768, -0.0384965837, 0.0522723235, 0.0475815646, 0.028441105, 0.0593623817, -0.0599015504, -0.1179699302, -0.0795272589, 0.0623278059, -0.0426212177, 0.0013875148, -0.0030041758, -0.0937073752, -0.0563969575, -0.0187765211, -0.0966188833, 0.0298429411, 0.0228472389, 0.0801742598, -0.0806055963, 0.1187247634, 0.0211758185, 0.0357198715, 0.0489564426, -0.0229820292, 0.0299238171, -0.1471928209, 0.0258665774, -0.0721945763, -0.0919820368, -0.0480128974, -0.0233729258, -0.0104598561, -0.0186821669, -0.0261631198, -0.0086469045, -0.0111405561, -0.1138722524, -0.0099409074, -0.0586614646, 0.0363129564, 0.0430255942, 0.0305708181, 0.0830318481, -0.025664391, 0.0107429195, -0.244135201, 0.0761844218, 0.0073326831, -0.0250578262, -0.0746208355, -0.0228472389, -0.0015442105, 0.0862129405, 0.0289533138, -0.0875608623, 0.0028761236, -0.0773705915, 0.0920898691, 0.0454788096, 0.1200187653, -0.0148405954, -0.0614651367, 0.016646808, 0.0565047935, -0.0425133854, 0.0737581626, 0.0108035756, -0.0286567714, 0.1076179072, 0.0440230556, 0.0659402311, 0.027713228, -0.069983989, -0.0415968001, 0.0386044197, -0.0841101855, -0.0148945125, -0.0102374498, 0.0073933392, 0.1295081228, -0.1028732285, -0.0386044197, -0.0882617757, 0.1231459379, 0.1072404906, 0.0188708752, -0.0087682176, 0.0356929116, -0.0183451865, -0.0327005312, 0.0524879918, -0.0270527471, -0.0536741614, 0.0267157666, 0.0241008028, 0.1460066587, -0.054051578, -0.0609798841, 0.1453596503, 0.0647001415, 0.079689011, 0.0308673605, -0.0475276485, 0.1152740866, -0.0022746143, 0.0085592894, 0.0956483781, 0.0176847056, -0.0367982052, -0.08745303, -0.0282523967, 0.0064228373, 0.0516792387, -0.0658863112, 0.0768314227, -0.0082290499, -0.0324039869, -0.0723563284, -0.0656167269, 0.0801742598, 0.1247634441, -0.002448159, 0.0265001003, -0.0346145779, -0.038146127, 0.0079729445, 0.0828701034, 0.0656706467, 0.0235751141, 0.0387661681, -0.0003700461, 0.0010614868, 0.009657844 ]
712.3483
Massimo Giovannini
Massimo Giovannini and Kerstin E. Kunze
Magnetized CMB observables: a dedicated numerical approach
44 pages, 25 included eps figures
Phys.Rev.D77:063003,2008
10.1103/PhysRevD.77.063003
CERN-TH-PH/2007-260
astro-ph gr-qc hep-ph hep-th
null
Large-scale magnetic fields affect the scalar modes of the geometry whose ultimate effect is to determine the anisotropies of the Cosmic Microwave Background (CMB in what follows). For the first time, a consistent numerical approach to the magnetized CMB anisotropies is pursued with the aim of assessing the angular power spectra of temperature and polarization when the scalar modes of the geometry and a stochastic background of inhomogeneous magnetic fields are simultaneously present in the plasma. The effects related to the magnetized nature of the plasma are taken into account both at the level of the dynamical equations and at the level of the initial conditions of the Einstein-Boltzmann hierarchy. The temperature and polarization observables are exploited to infer the peculiar signatures of a pre-equality magnetic field. Using the extrapolated best fit to the three year WMAP data the increase and distortions of the first seven peaks in the TT autocorrelations are monitored for different values of the regularized magnetic field intensity and for the physical range of spectral indices. Similar analyses are also conducted for the first few anticorrelation (and corrrelation) peaks of the TE power spectra. Possible interesting degeneracies and stimulating perspectives are pointed out and explored.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:16:41 GMT" } ]
2010-04-29T00:00:00
[ [ "Giovannini", "Massimo", "" ], [ "Kunze", "Kerstin E.", "" ] ]
[ 0.0646260232, 0.019337317, -0.0504133441, -0.0404669978, -0.0571031459, 0.0700788423, -0.0297128223, 0.0149069, -0.116932705, 0.0013419051, -0.0207888782, 0.0024424093, -0.0496307649, -0.0204354543, 0.1276363879, 0.1140043363, -0.056699235, 0.0264310334, 0.0453391932, 0.0174439773, 0.0006603025, -0.0411738418, 0.0685136765, 0.0680592805, -0.1600503772, -0.0564972796, -0.0360239558, 0.0404417515, 0.0917386562, -0.0279457048, 0.0569011904, -0.0317576304, -0.17772156, -0.0188450478, -0.0910318121, 0.1450046301, -0.0871946365, -0.0028794552, -0.0337771922, -0.0374124087, -0.0263805427, -0.0140612079, -0.0810854584, 0.0660902038, -0.0252319165, -0.1170336828, -0.0241716467, -0.0113032423, 0.0448343009, -0.0961312056, -0.040113572, 0.0200062972, -0.0553865172, -0.0965351164, -0.0511706807, 0.0016456284, -0.0162953492, 0.0590722226, -0.001356894, -0.0272136126, -0.0211423021, -0.0518522821, -0.0423603356, -0.0009758592, -0.0277689938, 0.0678573251, -0.0101356823, 0.0031476784, 0.0171789099, 0.0524581522, 0.0062385569, -0.0293593984, 0.0029599222, 0.0385231674, 0.0301924683, -0.045263458, -0.0130640492, 0.0137077849, -0.0386241451, 0.0165477954, -0.0022325639, -0.0471567996, 0.0313284732, -0.03915428, -0.0228463076, 0.0615966767, 0.0030672115, 0.0469295979, -0.0937077329, 0.0584158637, 0.0168507304, 0.0034269462, 0.0133417388, -0.0298895352, 0.0776017159, -0.0707856864, 0.047484979, -0.069220528, 0.1437928975, 0.0497064963, 0.0610412955, 0.0658882484, 0.0376396067, -0.0594761334, 0.1549004912, 0.065029934, 0.0574565716, -0.0088103442, -0.0334237702, 0.0225559957, 0.0591227114, 0.0304449145, -0.0126853809, -0.0540233143, -0.0868412182, -0.05377087, -0.1023918539, -0.0221394617, -0.0321362987, 0.0233133323, -0.057658527, 0.0446828343, 0.0988071263, -0.0391037911, -0.007213627, -0.0814388841, -0.009580303, -0.0057557551, -0.0082486533, 0.0478636473, 0.0273398366, 0.0113032423, 0.0251056943, -0.0113347983, -0.0451119915, 0.0421583802, 0.032514967, 0.0021268525, 0.0522561967, -0.0188955385, 0.0951214209, 0.0225433744, 0.1453075707, 0.0071063377, 0.0462984852, -0.0023224975, 0.0248153824, 0.0214578584, 0.0076238508, -0.0144524984, -0.0292836651, -0.0032533901, -0.0262038317, -0.0258504078, -0.017481843, -0.1049163043, 0.0665446073, 0.049454052, 0.011675599, -0.0715935156, 0.0175828207, 0.0057652215, -0.0294856224, 0.0093467906, 0.0177973993, 0.0922435448, -0.0482928045, -0.0047680624, -0.1070368439, -0.1683305949, -0.0131019158, -0.0830040425, -0.1115808636, -0.0336004831, 0.0959292501, 0.131877467, -0.0079709636, -0.1446007192, -0.0551340729, 0.0294351336, 0.0125339134, 0.0576080382, 0.0552350506, 0.0257494301, -0.0005774688, 0.1069358662, 0.0269359238, 0.0853770301, 0.0272893477, -0.0404417515, -0.0766424239, 0.0960302278, 0.0172672644, 0.0924959928, -0.062454991, -0.1091573909, 0.0814893693, 0.0424108244, -0.0696244389, 0.006828648, 0.1051182598, 0.0062259343, 0.0931523517, -0.0526601076, -0.0689175949, 0.0252192952, 0.0912842527, 0.0520542413, -0.1035026088, -0.0032139453, 0.0800756812, -0.0698768869, 0.0829535574, 0.0742189437, -0.0263805427, -0.0648784637, -0.2096306533, 0.0351656415, 0.0394319706, 0.1239001974, -0.052155219, 0.1406625658, 0.000991637, 0.1497506052, 0.0030719449, 0.0004358627, 0.143590942, -0.021495726, 0.0655348226, 0.0290312208, -0.0404669978, 0.0381192528, 0.0353676006, 0.0792173669, 0.0021915415, -0.0754306838, 0.0656358004, 0.0289049968, 0.0255474728, 0.0070179817, 0.0581634194, 0.0476869345, -0.0132407611, -0.0233764425, -0.0890122429, 0.0353171118, -0.0330955908, -0.0133922277, 0.0063647795, -0.0338024385, 0.0749762803, 0.0556894541, -0.0877500176, -0.0295866001, -0.0095108803, 0.0871441513 ]
712.3484
Patrick Popescu-Pampu
Patrick Popescu-Pampu
On the cohomology rings of holomorphically fillable manifolds
20 pages. This paper combines the two previous papers arXiv:0711.1149 and arXiv:0711.2941 and gives more background on strongly pseudoconvex manifolds and strictly plurisubharmonic functions. In the meantime I have discovered that two of the theorems proved in those papers had already been proved, by Durfee & Hain and Bungart respectively
In ``Singularities II. Geometric and Topological Aspects.'' J. P. Brasselet et al. eds. Contemporary Mathematics 475, AMS, 2008, 169-188.
null
null
math.CV math.SG
null
An odd-dimensional differentiable manifold is called \emph{holomorphically fillable} if it is diffeomorphic to the boundary of a compact strongly pseudoconvex complex manifold, \emph{Stein fillable} if this last manifold may be chosen to be Stein and \emph{Milnor fillable} if it is diffeomorphic to the abstract boundary of an isolated singularity of normal complex analytic space. We show that the homotopical dimension of a manifold-with-boundary of dimension at least 4 restricts the cohomology ring (with any coefficients) of its boundary. This gives restrictions on the cohomology rings of Stein fillable manifolds, on the dimension of the exceptional locus of any resolution of a given isolated singularity, and on the topology of smoothable singularities. We give also new proofs of structure theorems of Durfee & Hain and Bungart about the cohomology rings of Milnor fillable and respectively holomorphically fillable manifolds. The various structure theorems presented in this paper imply that in dimension at least 5, the classes of Stein fillable, Milnor fillable and holomorphically fillable manifolds are pairwise different.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:18:31 GMT" } ]
2009-09-15T00:00:00
[ [ "Popescu-Pampu", "Patrick", "" ] ]
[ -0.0152517511, 0.069903858, 0.002955321, 0.0761646032, 0.0390237682, -0.0658084825, -0.040365357, -0.0402947478, -0.0585121177, -0.0409067012, 0.053098686, -0.0639726222, -0.1277569532, -0.0119860405, 0.0739521608, 0.0302916709, -0.0604891963, 0.0035157874, 0.152611658, 0.063501887, 0.0346694887, -0.0234895796, 0.04780294, 0.0205239616, 0.0180408433, 0.0076435278, -0.0336809494, 0.0882624462, 0.0965002775, 0.0230188463, 0.0803541318, -0.0408125557, 0.0478970893, 0.005263384, -0.1257798672, 0.074611187, 0.0108680492, 0.1524233669, 0.0316332616, 0.1575072706, -0.0117330216, 0.0895334259, 0.0070845322, -0.0264551975, 0.0229953099, 0.0564879663, -0.0180879179, 0.040953774, -0.0206181072, 0.00497506, -0.0781416893, 0.1076095775, 0.0319627747, -0.117118381, -0.0615248084, 0.0731048435, -0.074611187, -0.0752702132, -0.0540401526, -0.0525808819, 0.0425778031, -0.0586062633, -0.0729165524, -0.0693860501, -0.0920753852, 0.0490503833, -0.1726648808, -0.0279380064, 0.0783299804, 0.1155178919, -0.0459906198, 0.004616126, 0.0094735026, 0.0757880211, -0.0159813873, 0.0008980704, 0.0460847653, 0.07559973, -0.0612423681, 0.0516864881, 0.0549816191, 0.0766353384, 0.0643962771, -0.0227246378, 0.0147692496, 0.0235601887, -0.0111034159, 0.0264551975, -0.0951351523, -0.0973475948, -0.0562525988, -0.0395415761, 0.003712907, -0.0210888404, 0.053098686, -0.1056324989, 0.0494740419, 0.0443195179, -0.0457552522, 0.0773885101, 0.0308565516, 0.0349048562, 0.1054442003, -0.0509333163, 0.1101515293, 0.0816721842, 0.0273495894, 0.0310448445, -0.0427425615, 0.0032392319, -0.0178407822, -0.0830843821, -0.0179349296, 0.0901453793, 0.0557347909, -0.0439900048, -0.1330291629, 0.0480383076, -0.1020549238, 0.0664675087, -0.0582296774, -0.0638784766, 0.0536635667, 0.0353285149, 0.0646316484, -0.0198413972, -0.0016107897, -0.0033333784, -0.089203909, -0.086002931, 0.0301504508, -0.0150046162, -0.0057694218, -0.0745641142, -0.1061973721, 0.101301752, -0.0243604351, -0.0105503043, 0.0643962771, -0.0181114543, 0.0639726222, -0.0891097635, 0.0589357764, 0.0586062633, 0.1351945251, 0.1153295934, -0.0490033105, 0.0958412513, 0.0672677532, 0.0093499348, 0.0129922321, 0.0204651188, 0.0997012556, -0.0146280294, -0.0556406453, -0.0567704067, 0.0412832871, 0.1017724872, 0.0465554968, 0.00216243, 0.021124145, 0.066608727, -0.0054487349, 0.0080554197, 0.0731048435, 0.00497506, 0.0068609342, -0.0010054563, -0.0281262994, -0.0631253049, 0.0211594496, -0.0013415891, -0.1038437113, 0.0015681294, 0.0235013478, 0.0150987627, -0.0995129645, -0.136795029, -0.0282675195, -0.036246445, 0.0987597927, 0.1383955181, 0.0150869945, -0.041094996, -0.0954175889, 0.0611482225, -0.0187822487, 0.0519689284, 0.1142939851, 0.0751760677, -0.1218257099, 0.0371643752, 0.0631253049, 0.0931580663, 0.0663733631, -0.090898551, -0.0318686254, 0.0575706512, 0.0129922321, -0.0564408936, 0.0604891963, -0.0229364671, 0.0698567852, 0.0502272174, 0.0019432448, 0.0291148387, 0.0111563737, 0.0836492628, -0.0256078783, 0.0004751462, -0.0283145923, 0.0503684357, 0.0662792102, 0.0992305279, -0.0227952469, 0.0318686254, -0.0016357973, 0.0169228539, 0.0313508213, 0.1429145485, 0.0041895243, 0.0571469925, 0.0169699267, -0.0234425049, 0.0302916709, -0.012921622, -0.0066785249, -0.0538047887, 0.0386471823, 0.029326668, 0.1203193665, 0.0193706658, -0.1210725382, 0.0309036244, 0.0030538805, -0.0151340673, 0.0521572232, -0.0134394281, -0.0466261096, -0.0536635667, -0.0271377601, -0.014216138, -0.043354515, 0.0715514198, -0.0263845865, 0.0539930798, -0.014792786, -0.0405301154, 0.0576177239, -0.0837904811, 0.0174995009, -0.0025831475, 0.0182879791, 0.0462024473, -0.0740933791, -0.0146397976 ]
712.3485
Emmanuel Gobet
Eric Benhamou (LJK), Emmanuel Gobet (LJK), Mohammed Miri (LJK)
Smart expansion and fast calibration for jump diffusion
in Finance and Stochastics (2009) a paraitre
null
null
null
q-fin.PR math.PR
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Using Malliavin calculus techniques, we derive an analytical formula for the price of European options, for any model including local volatility and Poisson jump process. We show that the accuracy of the formula depends on the smoothness of the payoff function. Our approach relies on an asymptotic expansion related to small diffusion and small jump frequency/size. Our formula has excellent accuracy (the error on implied Black-Scholes volatilities for call option is smaller than 2 bp for various strikes and maturities). Additionally, model calibration becomes very rapid.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:20:46 GMT" }, { "version": "v2", "created": "Tue, 30 Sep 2008 15:18:29 GMT" } ]
2009-06-15T00:00:00
[ [ "Benhamou", "Eric", "", "LJK" ], [ "Gobet", "Emmanuel", "", "LJK" ], [ "Miri", "Mohammed", "", "LJK" ] ]
[ -0.0143935671, 0.0036227996, 0.0797782987, -0.0422043949, -0.1138653904, -0.0193866845, 0.0059729121, -0.0250074286, 0.0365139134, 0.0215066671, 0.1173800975, -0.0036611545, -0.0791646168, 0.0537248254, 0.0170853883, 0.06315317, -0.0331107825, 0.0445475318, -0.022887446, -0.0254537407, -0.0769888461, 0.0244216435, -0.0080615133, 0.028145561, 0.0380202159, -0.1681481153, -0.0538085103, -0.0067679058, -0.0134381801, -0.0592479408, 0.176962778, -0.0365139134, -0.0743109733, -0.0338918306, -0.1640197188, 0.0547569245, -0.0054638372, 0.0935024023, -0.0445475318, 0.0377691686, -0.0346449837, -0.0287871342, -0.1106296256, 0.1136422381, 0.0720794126, 0.0120713497, 0.0074338871, 0.0034275379, -0.0329992063, 0.0900992677, -0.0705731139, -0.0017251011, 0.0371275917, -0.0572395362, -0.0473090895, -0.0497359112, 0.0738646612, 0.0199027322, 0.0736415088, -0.0432643853, 0.0926655605, -0.1602260619, -0.0100420238, -0.0419254489, -0.0255653188, -0.0495406501, -0.0859708786, 0.0789414644, 0.0528600961, 0.1163759008, -0.0908245221, -0.0451333188, 0.0541711375, 0.0317160599, 0.0350912958, -0.0120364809, -0.0295402873, 0.0759846494, -0.0059485044, 0.0644363165, 0.0461654142, -0.0307397507, -0.0097212372, -0.0048919995, 0.0841298401, -0.0816193372, 0.0150072463, 0.0853572041, 0.0048571317, -0.0793319866, -0.0046618702, 0.0144633036, -0.0277829319, 0.0678394511, 0.1525271833, -0.0629858077, 0.028396612, -0.038773369, 0.0270297807, 0.0115901688, -0.0509074815, -0.0299308095, 0.1749543697, -0.1037675813, 0.1752891093, 0.0291776583, -0.0212416705, 0.0381039008, -0.0186195858, 0.091493994, -0.1034328416, -0.0314092189, -0.0094213709, -0.017768804, 0.016192764, -0.0600847751, -0.0311302729, -0.0885929614, -0.0274621453, -0.1078959629, -0.0386896841, -0.0406980924, 0.0665563047, -0.0916613638, 0.0763751715, -0.0218692962, -0.0045607523, -0.0957897455, 0.0033769791, -0.0965707973, 0.0148677742, -0.005202326, 0.0666120872, -0.015941713, 0.048787497, -0.0729720369, 0.024519274, 0.1036002114, 0.0519116856, 0.0060949507, 0.0308234338, 0.1222895309, -0.0756499097, 0.0532785133, -0.0361233912, 0.045774892, -0.0664447248, -0.002257712, -0.0398612544, 0.0093865031, -0.0056172572, -0.0517164208, 0.0188287944, -0.0656078905, 0.0747572854, -0.0865287706, 0.0237103347, 0.0322460532, 0.0912708417, -0.0118202986, -0.0331386775, 0.1971583962, -0.0074548079, -0.0554263927, 0.0547290295, -0.0041841767, -0.1247442514, -0.0243937485, -0.0878119171, 0.0164577607, 0.1393609792, -0.0839624777, -0.0136822574, -0.0363186523, 0.038801264, 0.0423159711, -0.0013450384, -0.1606723815, -0.0923866183, -0.0217298232, -0.0530274659, 0.0450496338, 0.0217437707, 0.0293171313, 0.0254537407, -0.0049303547, -0.0274621453, 0.0185359027, 0.0695131198, -0.0257187393, -0.0083265109, 0.0589132048, 0.0921634659, -0.0306281727, -0.0710752159, -0.0169598628, 0.0737530887, 0.0285918731, -0.0941718668, -0.0004236479, 0.0600847751, -0.0043724645, 0.034951821, -0.0345334038, -0.0009257491, 0.0699036419, -0.0376854837, 0.0394986272, -0.0145748816, -0.0292055532, 0.1003086567, -0.0150490887, 0.0813961849, -0.00449799, -0.0813403949, 0.1027633771, 0.0055998228, -0.0331944674, 0.0180477481, 0.1222895309, -0.0511864275, 0.0136264684, 0.0392196812, -0.0266950466, -0.0024268224, -0.0155232949, 0.0974634215, -0.0576300584, 0.0555100739, -0.074589923, 0.0857477263, -0.0046688435, -0.0514653735, -0.0159277655, 0.077044636, -0.0149514573, -0.0067434977, -0.0270995162, -0.0314371139, -0.0510748476, -0.0296797585, 0.0297076534, -0.0266392566, 0.0000101199, -0.0606426671, 0.0978539437, -0.0895413756, -0.0641573742, 0.01799196, 0.0192472115, -0.0430133343, 0.0087100612, 0.056291122, -0.0294844974, -0.01799196, 0.011415828 ]
712.3486
Choukrallah Reda
Reda Choukrallah
Lacunarity and cyclic vectors for the Backward Shift
null
null
null
null
math.SP
null
This article gives a description of invariant subspaces for the backward shift generated by vector valued lacunary series and by a class of lacunary power series in $H^2(\mathbb{D}, X)$, (where $X$ is an Hilbert space). In particular, we show that these series $f$ in $H^2(\mathbb{D}, X)$ are cyclic vectors if and only if the queue of Taylor coefficients $\{\hat{f}(k)$, $k>N\}$ generates the whole space $X$. Analogues of this result are obtained for some functions whose spectrum is a finite union of lacunary sequences and in the polydisc. In the scalar case $H^2$, we give a criterion on the Fourier spectrum of the function to have cyclicity for any power of the backward shift.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:20:56 GMT" } ]
2007-12-21T00:00:00
[ [ "Choukrallah", "Reda", "" ] ]
[ 0.1127023697, -0.0600137487, 0.0656645671, -0.001627716, 0.1148999035, 0.0589149781, 0.0275738854, 0.0095488308, -0.0892619491, 0.057711564, 0.0351344645, -0.0654552728, -0.0902560726, 0.0517468154, -0.0195685625, 0.0553570576, 0.0469593182, -0.0318381563, -0.0229171943, 0.0569790527, -0.0100982161, -0.083872743, -0.0110792601, 0.05315952, 0.0382476449, -0.0670249462, 0.0103336666, 0.0915118083, 0.1016623452, -0.0449972302, 0.0029316873, -0.019110743, -0.077803351, -0.032649152, -0.0924012884, 0.0485028289, 0.0031785835, 0.0446048118, -0.009143333, 0.0543629341, -0.0962731466, 0.0125835277, -0.038352292, -0.0491045378, 0.1341545284, 0.0446309745, -0.0223154873, -0.0526362956, -0.0314195789, 0.0746116862, -0.0868027955, 0.0402882174, -0.0886340812, -0.0161283687, -0.0485289916, 0.036102429, -0.0564558282, 0.0496539213, -0.0074166949, -0.0921396762, 0.0434537232, -0.0189930182, 0.0010856891, -0.0413346663, -0.1129116565, 0.0155920638, -0.1006159037, 0.0298499074, 0.042119503, 0.1518394947, -0.0651936606, 0.0232180487, 0.050883498, 0.0951220542, 0.0307917092, 0.032335218, -0.0003918046, 0.0070046564, 0.0479272828, 0.0744023994, 0.0523746833, 0.0714723468, 0.0188622121, 0.0132310176, 0.0135645727, -0.0240028836, 0.0271029826, 0.0164292213, -0.0689608753, 0.0079529993, -0.0046763113, 0.094860442, -0.063780956, -0.0027240328, 0.0212690402, 0.0525316522, 0.1188764051, -0.0528194234, -0.0142970849, -0.0233880952, -0.0644611493, 0.0158798359, 0.0467500314, -0.1732916683, 0.1132255942, -0.0316027068, -0.0019571832, 0.0719955713, -0.0393987373, -0.0412823446, 0.0267628878, -0.0024002884, -0.0042838934, -0.0524531677, 0.0527932644, -0.0923489705, -0.0816228837, -0.0143624879, -0.0851808041, 0.0719432458, -0.0168216396, -0.0437153317, 0.0921396762, -0.1159463525, 0.0245653484, -0.0446571372, 0.0021501221, -0.0550431237, -0.0453896485, -0.046383772, 0.124945797, -0.01971245, -0.037593618, -0.0445524901, -0.0324137025, -0.0358146578, 0.0370442308, -0.0738268495, -0.0232311282, 0.0521130711, 0.0943372175, 0.0461221635, 0.1037029177, -0.0782219321, -0.0942848995, 0.1030227318, -0.0025572553, 0.1044877544, 0.1193996295, 0.0754488483, -0.0032979439, -0.0119491192, 0.1297594607, 0.0252978615, -0.0755011663, -0.0973719135, -0.0025588905, 0.0117659913, 0.0313672572, -0.0317335129, -0.0576592423, 0.0280186255, -0.018038135, 0.0279924627, 0.0688039064, -0.0856517032, -0.0894712359, -0.0064160298, -0.0542582907, -0.1553974152, -0.0230087582, -0.0074755573, -0.065298304, -0.074297756, 0.0586010441, 0.0452588424, -0.0196470469, -0.068699263, -0.0055429004, -0.116888158, 0.0313149318, 0.1158417091, 0.0318119973, -0.0292743612, -0.0555663481, 0.0316550285, 0.037933711, -0.0680713952, -0.0911455527, 0.0585487224, -0.0633623824, 0.0914594904, 0.0780649632, 0.1436772048, -0.0235973857, -0.1237947047, 0.0746116862, 0.0029758343, 0.0351083055, -0.1019762829, 0.0137607809, 0.0335909575, 0.0253371038, -0.0061707688, -0.0336956009, -0.0045782067, -0.0507265292, 0.0900991037, -0.0746116862, -0.0761813596, -0.0537873879, -0.051982265, -0.0583394319, 0.0067365039, -0.0013039714, 0.1056911722, 0.0368872657, -0.0057816207, 0.048633635, 0.0384569354, -0.0477703176, 0.0859656408, -0.0725187957, 0.0647227615, 0.0531333573, 0.0138785066, -0.0322044119, -0.0786405131, 0.0118902568, -0.0039143665, 0.0846575797, 0.021229798, 0.0255594738, -0.0574499518, 0.059961427, -0.0625775456, 0.0143101662, -0.1198182106, -0.1277712137, -0.086855121, -0.0301900022, 0.0048071169, 0.0886864066, -0.0054055541, -0.0224070512, 0.0039568786, -0.0449449085, 0.0837680995, 0.0368872657, 0.0127928173, -0.1025518253, 0.0848145485, -0.0510927849, 0.0412823446, -0.0801055357, 0.0410207324 ]
712.3487
Marco Fatuzzo
M. Fatuzzo and F. C. Adams
UV Radiation Fields Produced by Young Embedded Star Clusters
Accepted for publication in ApJ
null
10.1086/527469
null
astro-ph
null
A large fraction of stars form within young embedded clusters, and these environments produce a substantial ultraviolet (UV) background radiation field, which can provide feedback on the star formation process. To assess the possible effects of young stellar clusters on the formation of their constituent stars and planets, this paper constructs the expected radiation fields produced by these clusters. We include both the observed distribution of cluster sizes $N$ in the solar neighborhood and an extended distribution that includes clusters with larger $N$. The paper presents distributions of the FUV and EUV luminosities for clusters with given stellar membership $N$, distributions of FUV and EUV luminosity convolved over the expected distribution of cluster sizes $N$, and the corresponding distributions of FUV and EUV fluxes. These flux distributions are calculated both with and without the effects of extinction. Finally, we consider the effects of variations in the stellar initial mass function on these radiation fields. Taken together, these results specify the distributions of radiation environments that forming solar systems are expected to experience.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:50:57 GMT" } ]
2009-11-13T00:00:00
[ [ "Fatuzzo", "M.", "" ], [ "Adams", "F. C.", "" ] ]
[ -0.0088554379, 0.0217886362, 0.1003007665, 0.0171996336, -0.0150451148, 0.0544837639, 0.1640842557, -0.0310883671, -0.0514650047, 0.0737161934, 0.0023903595, 0.0812144056, -0.1079937369, -0.058330249, 0.0114481635, 0.0413862355, 0.0000176762, 0.0186968409, -0.0896377191, 0.0656337067, 0.0135113895, -0.0455492064, 0.0487140343, -0.0297494009, -0.1687584668, -0.098596625, -0.0269740894, -0.0139130792, 0.0317456797, 0.0533639006, 0.0055293231, -0.0199627727, -0.0391952023, -0.0070478329, -0.0658284649, 0.092948623, -0.0043790289, 0.1093570441, -0.0657310858, -0.0196097735, 0.0872032344, 0.057697285, -0.0148381833, 0.0302362982, -0.0499069318, -0.0186968409, 0.0178812891, -0.0329872668, 0.0070174015, 0.004205572, -0.0294572636, -0.0466690697, 0.0220442582, -0.0727910846, -0.1348704398, -0.021021774, 0.0204253253, -0.0165423229, -0.0692367405, -0.0196584631, 0.0295789875, 0.0278018136, 0.0533639006, -0.0234440863, -0.0276557449, -0.0032165628, 0.1266905814, -0.0533152111, 0.0388056822, 0.1042933166, -0.0003588963, -0.1103308424, 0.0618359074, -0.0315022282, 0.0995217264, -0.0113812154, -0.0057849437, -0.0744465366, -0.0939711034, 0.0605699755, 0.0806788206, 0.031818714, -0.0197680146, -0.0169440117, -0.0598883182, 0.0440154821, 0.0586223863, 0.0166883916, -0.1158814654, -0.0097988006, -0.0273636058, -0.0244787429, -0.0121359052, -0.0259516053, 0.0155685283, 0.0023294974, 0.0650007352, -0.1024431065, 0.1384734809, -0.0209487397, -0.020133188, -0.0332550593, 0.0021666912, -0.1285407841, 0.1029300094, -0.0317456797, -0.1248403713, 0.091828756, 0.0016341477, 0.0157389417, 0.0556036271, 0.0253186394, 0.0230545681, 0.0896864086, -0.1289303005, 0.029530298, -0.1178290546, 0.098596625, -0.0644164607, 0.0125862854, 0.0147164594, -0.0101639731, 0.1439267248, 0.0981097296, 0.1674925387, -0.033814989, 0.0570643172, -0.0924617201, -0.1099413186, -0.0712817088, 0.0730345398, -0.0606673546, 0.0063783494, -0.00668266, -0.0527796261, -0.0492009334, 0.0404124446, -0.032135196, 0.0548732802, -0.0730345398, 0.0028879072, 0.0558957644, 0.0235779826, 0.0574538335, -0.0095005762, 0.0966003463, -0.0643190816, 0.0389274098, 0.0742030889, 0.1249377504, 0.0087032821, 0.0059827459, -0.0008467442, -0.016700564, -0.0475211367, -0.0960647613, 0.1040985584, 0.0344479568, 0.0002445896, -0.0687985346, 0.0342531987, -0.0587197691, -0.0544837639, -0.0428956188, -0.0166762192, -0.0263898131, 0.0048811417, -0.0070417468, -0.1182185709, 0.0115090255, 0.0000198991, -0.0614950806, 0.0305284355, 0.0025455579, 0.0144243212, 0.0135844238, 0.0388543718, -0.0423356853, 0.0254160184, 0.0292138141, 0.0142295621, 0.0677760467, 0.0763941258, -0.0974767581, -0.0127445264, 0.0837462693, 0.0722554997, -0.1082858741, -0.0308205746, -0.108188495, 0.0030157177, -0.0075955917, -0.0335471965, 0.1139338762, 0.0029624633, -0.0401203036, -0.0292138141, -0.0194758773, -0.0335715413, 0.0015443761, 0.1106229797, 0.0555549376, -0.0039195199, -0.0547272116, -0.0493226573, -0.1088701487, 0.0421165824, 0.1067278013, 0.0259272605, 0.0999112427, 0.0432851352, 0.0017239194, -0.05823287, -0.0089893341, -0.0219833963, 0.0101944041, -0.0804840624, 0.0922182724, 0.0376614742, -0.0219955686, -0.0088736964, 0.1004955247, 0.1420765221, 0.030260643, 0.0238944665, 0.0032469938, 0.0161041152, -0.040582858, 0.0774166062, 0.0178934615, -0.0519032106, 0.0516597629, -0.1438293457, 0.0209730845, -0.0479836911, -0.0700157732, -0.0887126178, 0.1337992698, -0.0409723744, 0.0183803588, -0.009652731, 0.0294329189, -0.0101274559, 0.0131096989, 0.0670943931, 0.0389760993, -0.0018015186, 0.0059097111, 0.101956211, 0.0738135725, 0.145290032, 0.0014842747, 0.0058275475, -0.0311370566, -0.0223729126, 0.0143878041 ]
712.3488
Jan Tobochnik
Jan Tobochnik, Harvey Gould
Teaching statistical physics by thinking about models and algorithms
21 pages, 4 figures, submitted to the American Journal of Physics
null
10.1119/1.2839094
null
physics.ed-ph
null
We discuss several ways of illustrating fundamental concepts in statistical and thermal physics by considering various models and algorithms. We emphasize the importance of replacing students' incomplete mental images by models that are physically accurate. In some cases it is sufficient to discuss the results of an algorithm or the behavior of a model rather than having students write a program.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:16:00 GMT" } ]
2009-11-13T00:00:00
[ [ "Tobochnik", "Jan", "" ], [ "Gould", "Harvey", "" ] ]
[ -0.0451209806, -0.0083252685, -0.0488064773, -0.035722971, -0.0571251623, -0.0403824896, -0.1346784979, -0.002053347, -0.0489117764, 0.0233897269, 0.0430413112, 0.0219945051, -0.0125372624, -0.0157554895, 0.0510177724, 0.0395927392, 0.0294049811, 0.0114447763, 0.09813945, 0.1259386092, -0.0344330482, -0.0125241, 0.0096283546, -0.018374823, -0.0446734577, -0.0128926495, 0.0862932205, 0.1025620475, 0.0802911296, 0.0037184006, 0.0115434956, -0.0296945553, -0.1175146252, -0.0724462941, -0.0049490924, 0.0393558145, 0.0257984605, 0.0677604452, 0.0569145642, 0.0194804706, 0.0424095131, 0.0000668921, -0.0660229996, 0.2038604915, 0.0375657193, 0.0212574061, 0.1265704036, -0.0990345031, 0.0779745355, 0.0373287946, -0.0101219472, -0.0096349353, 0.0668127462, -0.0900313631, -0.0324850008, -0.0160845499, -0.0169401113, 0.0458054319, -0.0077066324, -0.0412248895, 0.0000308239, -0.0522287227, -0.0859773234, 0.0982974023, -0.0454105586, 0.0100429729, -0.0495172516, 0.0180194359, -0.0856614187, 0.1088800356, 0.0075026136, -0.0079962071, 0.0474639051, 0.0638117045, -0.0585467108, -0.0333537236, -0.0692346469, 0.0238240901, -0.0280360822, 0.0480430536, 0.0405404381, -0.0013499769, 0.1439448893, 0.0165715627, -0.0767635852, -0.0759738386, 0.00366246, 0.0398296639, -0.0403824896, -0.1299400032, 0.0096283546, 0.1131973267, 0.0009073885, 0.0656018034, 0.1099330336, -0.1329936981, 0.1257280111, 0.0089768115, 0.1716387421, -0.0277728327, -0.0667601004, 0.0136626549, -0.0505965725, 0.0301947296, 0.2085989863, 0.0041725063, -0.0511230715, -0.0548085682, -0.1402593851, 0.0646541044, -0.096138753, -0.068392247, 0.018124735, -0.0083976621, -0.0946645588, -0.0409616381, -0.0449103825, -0.0759211853, -0.0132677797, -0.0185985845, 0.0159266014, 0.0291417316, 0.030668579, -0.0321954265, 0.072709538, -0.0959281549, 0.0205992814, -0.1220425144, 0.0593364611, 0.0154001014, 0.0551771186, -0.0431729369, -0.0003609399, -0.0782904327, -0.0066470527, -0.1435236782, 0.0009271322, 0.0686028451, 0.0527288951, 0.0040704971, 0.0714459419, 0.0706561953, -0.0197700448, 0.0538608693, -0.0067062839, -0.0332484245, 0.0532553941, 0.0056763198, 0.1020355448, -0.0001137321, 0.0086280061, -0.0107932342, 0.0028036083, -0.0061797844, 0.085819371, -0.0442522578, 0.0567039661, 0.133730799, -0.0453052558, -0.0573884137, -0.0239425506, 0.0350648463, -0.0560721643, 0.0167426746, 0.0059099537, 0.0160055757, -0.0640223026, 0.0043600714, 0.0037216912, 0.0241399892, -0.0207572319, -0.007041927, 0.045910731, -0.0308528543, 0.0902946144, 0.0391978659, -0.0504912734, -0.1102489308, -0.0441206321, -0.0375657193, -0.0770794824, -0.0291943811, -0.051044099, -0.0141759915, 0.043910034, 0.0187433716, -0.0078909071, -0.0052781547, 0.0334590264, 0.0524656475, -0.0721303895, 0.0076605636, -0.0299578048, 0.1128814295, -0.0035736135, -0.053044796, 0.074341692, -0.0025864274, -0.0054328139, 0.0035242541, 0.0274306089, 0.039698042, 0.019111922, -0.1005086973, -0.0310634542, 0.0236793011, 0.1208842173, 0.0813441277, -0.1314142048, -0.0690766945, -0.0013121348, -0.0390925668, 0.0702876449, 0.0100298095, -0.0561774671, 0.0136626549, -0.1087747365, 0.1036676913, 0.0364337452, 0.1970160007, -0.0447787568, 0.0668127462, -0.0243505891, 0.0071603893, 0.0792907774, -0.0032182264, 0.0118330698, -0.1022987962, 0.0733413398, -0.0407247134, 0.0288784821, -0.0641802549, -0.0264829099, 0.0990871489, 0.0387240164, -0.0587573126, 0.0187960211, -0.0109577645, -0.0954543054, -0.021744417, -0.0233370773, 0.0186249092, -0.0044851149, 0.0436731093, -0.0302210543, 0.0538871959, -0.1252015084, -0.048543226, -0.0302210543, 0.0185985845, 0.0448314063, -0.0650226548, -0.0051399483, -0.0254825614, 0.0140575292, -0.0221919417 ]
712.3489
Luis F. Urrutia
C. M. Reyes, L. Urrutia and J.D. Vergara
Quantization of the Myers-Pospelov model: a progress report
13 pages, no figures, to be published in the Proceedings of the Conference: From Quantum to Emergent Gravity: Theory and Phenomenology, June 11-15, Trieste, Italy
null
null
null
hep-ph
null
The Myers-Pospelov (MP) model is an effective field theory, including dimension five operators, which describes the phenomenology of active Lorentz invariance violation produced by a preferred reference frame. We concentrate here in the case of the modified electrodynamics. The point of view taken in this work is that the Lorentz violating part of the action in the MP model, which includes higher order time derivative (HOTD) operators, is to be considered as a perturbation over the dynamics described by standard Electrodynamics, particularly in the quantum case. In order to cope with the challenges posed by HOTD theories it will be necessary to deal with a modified perturbation scheme which is well described in the literature. We apply such methods to this specific model providing a quantization of the free sector of the theory. The calculation of interacting processes, together with radiative corrections, is beyond the scope of the present article.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:35:40 GMT" } ]
2007-12-21T00:00:00
[ [ "Reyes", "C. M.", "" ], [ "Urrutia", "L.", "" ], [ "Vergara", "J. D.", "" ] ]
[ 0.0320666172, 0.0399009213, -0.1132462248, -0.0169247985, -0.0897433087, 0.0860692933, -0.0392795801, 0.0729941055, -0.0671048686, -0.029878417, -0.0034646536, 0.0335794501, -0.0829895958, 0.023556944, 0.0600269809, 0.0387122706, 0.0634308532, -0.0019771489, 0.0293921493, 0.0907158405, -0.0901215151, -0.0640792102, 0.0698063523, 0.0298514012, 0.0092593376, -0.0994146243, -0.0725078359, 0.0343628787, 0.0494101495, -0.0048424108, 0.0544889383, -0.0408194289, -0.0770463347, -0.0816388577, -0.0578117631, 0.018126959, -0.0025816059, 0.1078972816, -0.088770777, 0.0173165146, 0.0215578452, -0.1041692346, -0.1110850349, 0.1259972304, -0.0235839579, 0.0666186064, 0.0279873777, -0.0601350404, 0.0416028574, -0.0033110066, -0.037280485, 0.0132980561, 0.0865015239, -0.0519765578, -0.0456820987, -0.0185186751, 0.0516793951, 0.0258126818, 0.0535164028, -0.0661323369, -0.0085974736, -0.1412335932, -0.0952543393, 0.0394956991, -0.0558666959, 0.004254838, -0.1366951019, 0.0045857695, -0.010481759, 0.117892772, -0.036253918, 0.0151553266, -0.0329581089, -0.000062208, -0.0272444692, 0.0022608046, 0.0520576015, 0.0694281459, -0.0326879583, 0.0424943492, -0.0046026539, -0.0291220006, -0.0024093862, -0.044493448, -0.0757496208, 0.0603511594, 0.0053320546, 0.0427104682, -0.0909859911, -0.0337145254, -0.0337415375, 0.0213552341, -0.083313778, 0.0424403176, 0.0976856723, -0.117676653, 0.0721836612, -0.0252048485, 0.1499864012, -0.0009691575, -0.0171949472, 0.0072940076, 0.047573138, -0.0902295783, 0.1258891672, 0.0379558541, 0.0139531661, 0.0517064109, -0.0213147104, 0.0156686082, 0.0483835824, -0.0261773821, -0.0426024087, 0.0078815809, -0.0275281258, -0.0722376928, -0.1629535258, 0.0102318721, -0.0870958567, 0.0203962065, 0.0193291195, 0.0331472121, 0.0531922244, 0.0434398688, 0.1145429313, -0.0888248011, 0.0333363153, -0.083746016, -0.0502205938, 0.0181674827, 0.087257944, -0.0558126643, -0.0318234861, -0.0751552954, -0.0751552954, 0.0209770259, 0.0864474997, 0.0252588782, 0.0855830237, -0.1583069861, 0.0468707532, -0.0598108619, -0.0218955297, 0.0293651335, 0.0454389676, 0.0613236949, -0.0232462715, 0.0108464593, 0.0699684396, -0.0534893908, -0.0091782929, -0.0785591602, 0.0741827562, 0.0195452385, -0.0111908987, -0.0829355642, 0.1458801478, 0.0049808617, 0.0383340605, -0.092066586, 0.0568932593, 0.1118414477, -0.0764520019, 0.0048592947, 0.0974695534, 0.059378624, -0.1490138769, -0.0512471572, -0.0090229576, -0.1550651938, -0.0585141517, -0.0371994376, -0.1022241637, -0.0523007363, 0.0628365278, -0.0018099945, -0.0875280946, -0.0404142067, -0.1192975491, 0.0584060922, -0.0442232974, 0.036253918, -0.0208554585, 0.0406033099, -0.0192345679, -0.0044203037, 0.0299594607, 0.1328049749, -0.0466276184, -0.0073547908, -0.0300405063, 0.0669968128, 0.1044393852, 0.0376857072, -0.0039542979, -0.0824493021, 0.0467356779, 0.0474650785, -0.0166681577, -0.0232327655, -0.0031252797, 0.1001170054, 0.0613777228, -0.0680233762, -0.0190724786, 0.0675371066, 0.130211547, -0.0295812525, -0.0627284646, 0.0575416163, 0.0275821555, 0.0343898945, 0.0834758654, 0.0061357464, -0.019194046, -0.0094551947, -0.0820170641, 0.1094101146, 0.0130616762, 0.0760197714, -0.1029265523, 0.092066586, 0.0478973165, 0.0915262848, 0.0628365278, -0.0202341173, 0.043845091, -0.0617019013, -0.0091512781, -0.0384151079, 0.0482755229, -0.0115353381, -0.0569472872, -0.033633478, 0.0086717643, 0.0214497857, -0.0043325056, 0.0065173307, -0.0657541305, -0.0450877734, -0.0285006594, 0.0003043391, -0.0486807488, -0.0465465747, 0.0212336667, -0.0233813468, -0.0376586914, -0.0146420449, 0.0884465948, -0.0371454097, 0.0542728193, 0.0512471572, 0.0268257391, 0.0203151628, -0.0647815913, 0.0726699308 ]
712.349
Davoud Cheraghi
Davoud Cheraghi
Combinatorial rigidity for some infinitely renormalizable unicritical polynomials
37 Pages; 7 figures; pre-publication version
Conformal Geometry and Dynamics 14 (2010), 219-255
null
null
math.DS
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We prove combinatorial rigidity of infinitely renormalizable unicritical polynomials, P_c :z \mapsto z^d+c, with complex c, under the a priori bounds and a certain "combinatorial condition". This implies the local connectivity of the connectedness loci (the Mandelbrot set when d = 2) at the corresponding parameters.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:27:01 GMT" }, { "version": "v2", "created": "Fri, 21 Dec 2007 19:17:24 GMT" }, { "version": "v3", "created": "Tue, 2 Mar 2010 16:47:18 GMT" }, { "version": "v4", "created": "Tue, 8 Feb 2022 16:48:37 GMT" } ]
2022-02-09T00:00:00
[ [ "Cheraghi", "Davoud", "" ] ]
[ 0.1175740063, 0.0035528273, -0.0100486455, 0.1036903709, 0.0678647682, -0.0081432862, 0.0374761075, 0.0281556249, -0.0894183815, 0.056165617, -0.021553617, -0.1152438894, -0.0120207528, 0.043495588, 0.1004864573, -0.0085255718, 0.0184953324, 0.0008601422, 0.050874304, 0.115923509, 0.0758745596, -0.1000010148, 0.0036620516, -0.063592881, 0.0718453899, -0.0466752313, 0.0569908693, -0.0051274793, 0.1998078525, -0.0607287697, 0.1020398736, -0.0795639157, -0.0691269115, -0.1192245111, -0.1667007208, 0.127768293, -0.0599520653, 0.040534392, -0.0108799646, 0.0778648704, -0.0996126607, -0.0062015192, -0.0589326359, -0.0020449236, 0.1476714015, 0.1072826385, 0.0138108199, 0.0250245258, -0.0557287224, -0.0122027937, -0.0573792234, 0.1511665881, 0.0431557782, -0.0001710424, -0.0843212456, 0.0077852733, -0.0447091907, 0.0906319842, -0.086991176, -0.0459956117, 0.1024282202, -0.1315547377, 0.0399033166, 0.039223697, -0.0933990031, 0.0211773999, -0.1054379642, -0.0147938393, 0.0686414763, 0.0771852508, -0.1158264205, 0.0111651616, 0.0616511106, 0.0740298778, 0.0410198346, 0.0685443878, -0.0337139331, 0.0849523172, -0.0482043736, 0.029466318, 0.043689765, -0.0315051749, 0.0824765638, -0.047888834, 0.0332770348, -0.0030764875, 0.0078823613, -0.0539811291, -0.0108799646, 0.0215778891, 0.036116872, -0.003452705, -0.0345149115, 0.0627190843, 0.0112683186, 0.0122634741, 0.1320401728, 0.0602433309, -0.0610200353, 0.0366265848, -0.0878164247, 0.031869255, 0.0967971012, -0.0016656723, 0.034636274, 0.0774765164, -0.0170754157, -0.0434470437, -0.1180594489, -0.0224638209, -0.0193084478, -0.0012348426, -0.0948553309, 0.0197453462, 0.0516024642, 0.012342358, -0.1076709926, -0.015849676, -0.1148555353, 0.0128520718, -0.0304857455, -0.0880591422, 0.0566025153, -0.0470150411, 0.0148909278, -0.0329614989, -0.0076578446, -0.008756157, -0.0210196301, -0.1455354542, -0.0142598534, 0.0270391088, -0.0531558804, -0.0003788722, -0.066651158, 0.0600491539, 0.0538354963, -0.0570879579, 0.0297818556, 0.0557772666, 0.0750007629, 0.0282527134, 0.0685929283, 0.0262624025, -0.0799522698, -0.0045176428, -0.0627190843, 0.0618452877, 0.0359955095, 0.0102974344, -0.1005835459, -0.0247453973, 0.1146613583, -0.0409955606, -0.0134952823, -0.1080593467, 0.0180827081, 0.037985824, 0.0390052497, -0.0222210996, 0.0286167953, 0.049369432, -0.0496606976, -0.0003403781, 0.1006806344, -0.0629132614, 0.0410198346, 0.0187137816, -0.0606316812, -0.0811658725, 0.0385440812, 0.002123808, -0.138448, -0.0618938319, 0.0055158325, 0.0741269663, -0.1089331433, 0.0142841255, -0.0200123396, -0.0139200445, 0.0368450321, 0.0300488491, 0.0576219447, 0.0074151237, -0.000723991, 0.037379019, 0.0408742018, 0.0039715208, 0.0197574813, -0.0054248124, -0.1146613583, 0.0780590475, 0.0032463921, 0.0950495079, 0.0601947866, -0.1436907798, 0.1017486081, -0.0353644378, 0.0392965153, -0.0934475511, -0.0500975959, 0.0006356254, -0.0383741744, 0.0868455395, -0.0004164181, -0.0310925487, 0.007833817, 0.0226215888, -0.1016515195, -0.0004896136, -0.0043416703, 0.0122027937, -0.0624278188, 0.0012583563, 0.0498548746, 0.0120207528, 0.0702434331, 0.0591753572, -0.015109377, 0.0996126607, 0.0023012976, 0.0327187777, 0.0674278662, -0.0213958472, 0.0468451343, -0.0137015954, -0.029466318, 0.0594666228, 0.0081857629, 0.1303896755, 0.0195147619, 0.0013979208, -0.0851464942, -0.0280099921, 0.0242599547, 0.0286896117, 0.0060710567, 0.0259468649, -0.0743211433, -0.0492723435, -0.0700492561, -0.0075668246, -0.0837387145, -0.0636414215, 0.0430101454, 0.0066080769, 0.0010133598, 0.0382528156, -0.0502917729, -0.0338838398, -0.0346605442, 0.0029414741, 0.0173788164, -0.0349275395, -0.042209167, -0.030218754 ]
712.3491
Stefan Theisen
Yaron Oz, Stefan Theisen, Shimon Yankielowicz
Gluon Scattering in Deformed N=4 SYM
10 pages; a comment and references added
Phys.Lett.B662:297-301,2008
10.1016/j.physletb.2008.03.019
null
hep-th
null
We consider gluon and gluino scattering amplitudes in large N beta-deformed N=4 SYM with real beta. A direct inspection of the planar diagrams shows that the scattering amplitudes to all orders in perturbation theory are the same as in the undeformed N=4 SYM theory. Using the dual sigma-model description, we find the same equality at strong coupling to all orders in the sigma-model loop expansion. Finally, we show that the same analysis holds for gluon scattering amplitudes in a three-parameter deformation of planar N=4 SYM that breaks all the supersymmetry.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:30:52 GMT" }, { "version": "v2", "created": "Sat, 16 Feb 2008 17:39:45 GMT" } ]
2008-11-26T00:00:00
[ [ "Oz", "Yaron", "" ], [ "Theisen", "Stefan", "" ], [ "Yankielowicz", "Shimon", "" ] ]
[ -0.0255179927, 0.0569636784, -0.0676624402, 0.0904093608, -0.0246384777, 0.070457615, -0.0007029346, -0.0283854548, -0.0694937631, 0.0173372962, 0.0361926593, 0.0397830084, -0.0019819215, -0.0044457694, 0.0042861314, 0.0133373076, -0.0733973607, 0.0552287437, 0.0174457282, 0.0554215163, -0.0255902819, -0.0244336594, 0.0569154844, -0.1013008878, -0.010108402, -0.0440239608, 0.0182770509, -0.0769154206, 0.1158550605, -0.01119876, 0.0769636184, -0.0474697314, -0.0541685075, -0.0853009373, -0.0079879267, 0.0559516326, 0.0135541745, 0.0849635899, -0.0378794, -0.101686433, -0.0664576218, 0.0067770872, -0.1176863834, 0.0897828564, 0.0923370644, 0.029951714, 0.003490953, -0.0715660453, -0.0006543655, -0.0000366386, 0.0676142499, 0.0131083932, 0.0201686118, 0.0354938656, -0.1028430536, 0.0134216454, 0.0847226307, 0.042770952, -0.0441444404, -0.0361685641, -0.0480962358, -0.0791322812, 0.0319999009, 0.091421403, -0.0911804363, -0.0879033431, -0.0650600418, -0.023566192, 0.0403854176, 0.0470359996, 0.0380721726, 0.02292764, 0.0842888951, 0.0228192061, 0.0707949623, 0.0104577988, 0.0095361145, 0.0326986946, 0.0546022393, 0.0251324512, 0.0592769235, 0.0349396504, 0.0430119149, -0.076337114, -0.1097827926, -0.0064758835, 0.0175541621, 0.0347227827, -0.0522889942, 0.0219637863, 0.0779756606, 0.0452287756, -0.0354697704, -0.0094096093, 0.0587949976, -0.0629395619, 0.0941201895, -0.041999869, 0.011144544, -0.0146264601, -0.0093734646, -0.0000849018, -0.0328673683, -0.0267469045, 0.1679994762, 0.0026234859, 0.0035572178, -0.0369155481, -0.0636142567, -0.0145059787, 0.0485540666, 0.0413974635, -0.0313974917, -0.0541203134, -0.0365059115, -0.0149397124, -0.0933491066, -0.0564817525, -0.0685781017, 0.0644817278, -0.0375661477, -0.0032289056, 0.1151803657, 0.0326264054, 0.0877587646, -0.0600962006, 0.0010233402, -0.0920479074, -0.1365778893, -0.0330119468, 0.1473730356, -0.1519995332, -0.0570600629, -0.0299276188, -0.0278071426, 0.0585058406, -0.0280722026, -0.0211324636, 0.0874214172, 0.0096324999, 0.0253252219, 0.064722687, 0.0918551385, -0.009283104, 0.0239637811, 0.0863611773, 0.0287709944, 0.0362167545, -0.0150360977, 0.0459516644, -0.0072650379, -0.0309396628, 0.1324333251, 0.0243734177, 0.0047560092, -0.0567709096, 0.0349878445, 0.0664094314, 0.0679997876, 0.0158674214, 0.0729636252, 0.0783612058, -0.0498793647, -0.0176023543, 0.0887708068, 0.0485058725, -0.0997587293, -0.055807054, -0.0725298971, -0.1303128451, 0.0308914706, 0.0689636394, -0.1012045071, -0.0121445404, 0.053542003, 0.0231806505, 0.0026310158, -0.1267465949, -0.0895418897, 0.1173972264, 0.0695419535, 0.0124577926, -0.034554109, -0.028168587, -0.1192285419, 0.0429396257, 0.0240360703, 0.1011081189, -0.0237348657, 0.0969153643, -0.0128794778, 0.0375420526, 0.0907467082, 0.0265782308, 0.0274938904, -0.1307947785, 0.0531082675, 0.0455420278, -0.0770118088, 0.0446263663, 0.0365059115, 0.0586986132, 0.0805780664, -0.055807054, -0.0373733789, -0.0416625217, 0.059373308, -0.0821202248, -0.0351565182, 0.005027093, 0.0024352334, -0.0132891154, 0.1402405351, -0.0591805391, -0.1275176704, 0.0559516326, -0.1981680542, 0.0859756395, 0.0109758694, 0.0869876817, -0.0439516716, -0.0003187114, 0.0496384017, 0.0892045423, -0.0189878922, 0.0086505758, 0.1307947785, 0.038168557, -0.1036141366, 0.0120120104, 0.036891453, -0.0411564969, 0.054072123, -0.0041686618, -0.0299276188, -0.0521444157, -0.0393492766, -0.0067951595, -0.0562407896, -0.1235658824, -0.0329155587, -0.0471805781, 0.0668431669, 0.075566031, -0.0268191937, 0.0188192185, -0.031469781, -0.0146144126, 0.0907948986, -0.0416625217, -0.0807226375, 0.031228818, 0.0746021792, 0.0220360756, -0.0904575512, -0.0101806913 ]
712.3492
Flavia Pennini
F. Olivares, F. Pennini, A. Plastino, G.L. Ferri
Semiclassical statistical mechanics' tools for deformed algebras
6 pages, 3 figures
null
null
null
cond-mat.stat-mech
null
In order to enlarge the present arsenal of semiclassical toools we explicitly obtain here the Husimi distributions and Wehrl entropy within the context of deformed algebras built up on the basis of a new family of q-deformed coherent states, those of Quesne [J. Phys. A 35, 9213 (2002)]. We introduce also a generalization of the Wehrl entropy constructed with escort distributions. The two generalizations are investigated with emphasis on i) their behavior as a function of temperature and ii) the results obtained when the deformation-parameter tends to unity.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:32:33 GMT" } ]
2007-12-21T00:00:00
[ [ "Olivares", "F.", "" ], [ "Pennini", "F.", "" ], [ "Plastino", "A.", "" ], [ "Ferri", "G. L.", "" ] ]
[ 0.0706798285, 0.0204283893, 0.0026601548, 0.0204417165, -0.0202684812, -0.0481859483, -0.1470097899, -0.0007537383, -0.0729718581, 0.0012268028, 0.0662556812, 0.0126927858, -0.0616716184, 0.060818769, 0.0681745857, 0.078195557, 0.0560747981, 0.0510643125, 0.0283305664, 0.0645499825, -0.0251457095, -0.0604456477, -0.0544490553, -0.0702534094, -0.0547422208, -0.0137655102, -0.0022770392, -0.000591747, 0.1617214233, -0.0129859531, 0.059219677, -0.0076423232, 0.0570875555, -0.0217476394, -0.0142319119, 0.1789916009, -0.0395775065, 0.0879500136, -0.0668953136, 0.073504895, -0.0691340417, -0.0317952633, -0.1015422866, 0.130166024, 0.0366458409, 0.0175500251, 0.0702001005, -0.0092014372, 0.0392576903, -0.0339273848, -0.002736778, 0.0479460843, 0.0639103428, 0.0046540215, -0.0085418122, -0.0008316107, -0.0643367693, 0.0789951012, 0.047972735, -0.0644966811, -0.0665754974, -0.0438684002, 0.0146183586, 0.0915746242, -0.1552184522, -0.0176832825, -0.1570307612, 0.0379784144, 0.0074091223, 0.1190789938, -0.126434803, 0.0176832825, 0.0533296913, -0.0019139122, 0.0253322702, -0.0320084766, -0.0430155545, 0.0713194683, -0.0450410694, 0.0666821003, -0.0779290423, 0.0279840957, 0.0190691631, 0.0014541736, -0.0746775568, 0.0247459356, -0.0301961713, 0.0418428853, -0.0834192559, 0.0018905922, -0.0040843454, 0.0561280996, -0.0258386489, -0.036326021, 0.144238025, -0.0619914345, 0.1382680833, -0.0065929196, -0.036725793, -0.0429355986, 0.0080687478, 0.0354998261, -0.0070893043, -0.026598217, 0.120784685, -0.0337408222, -0.0118466001, -0.0266248677, -0.0941331685, 0.0263850037, 0.0914147124, -0.0614584051, -0.0344071127, -0.0184428524, -0.00548355, -0.0073824711, -0.0108604943, -0.0155111849, -0.058739949, 0.1329377741, -0.1068725958, -0.0479993857, 0.1083117798, 0.0414964147, 0.0716392845, -0.0719057992, -0.0551153421, -0.0938133523, -0.1041541398, -0.0563946143, 0.0657226443, -0.0467467643, 0.0062597757, -0.0522103272, -0.0731850713, -0.0828862265, 0.0845919251, -0.0491187498, 0.1197186261, -0.0315287486, 0.0441349149, -0.0149648283, 0.0603923425, 0.0063930331, -0.0037545329, -0.0049505197, -0.0019888696, -0.0025868632, 0.0310756713, -0.027957445, -0.0782488585, -0.1016488969, 0.005283664, 0.0297164451, -0.0130792335, -0.0885896534, 0.000951959, 0.0344604142, 0.0604456477, -0.0589531623, 0.0064796507, 0.078195557, -0.1042607427, -0.0319551714, 0.0731317699, -0.0377118997, -0.0738247111, -0.0128860101, -0.0480793417, 0.0081487019, 0.0066495542, -0.0465602055, 0.0226138141, -0.0663622841, 0.015711071, -0.0082553085, -0.0039877337, -0.1761132479, -0.1162006259, -0.0205616467, 0.044028312, 0.0387246571, 0.000696271, -0.0532497354, -0.1063395664, 0.0523435846, -0.0184295252, 0.0659358576, 0.0309957173, 0.0546356142, -0.0795814395, 0.093120411, 0.0684411004, 0.0668953136, -0.010747225, -0.1054334119, 0.039284341, 0.0854980722, -0.0639103428, -0.0842188001, -0.054315798, -0.0066695428, 0.1079386547, -0.0746775568, -0.0269713383, -0.0498649925, 0.0399239771, -0.0078088953, -0.0216810107, 0.0508777499, -0.0087550245, -0.0064596622, 0.0678547695, 0.0355531275, -0.0249058455, 0.1335774213, -0.0770761967, 0.1503145695, 0.0670552254, 0.0988238379, -0.0570875555, 0.0195355639, 0.0095945476, 0.0343005061, -0.0410699919, -0.0079821302, 0.0324348994, 0.0069427211, -0.0682811961, -0.0000938529, 0.0001706322, -0.0778224394, -0.065083012, 0.0053369668, -0.0779823437, -0.0040810141, 0.0095479069, -0.0380583704, -0.1424257159, -0.1014889851, -0.0425624773, -0.0034880177, 0.0157377217, 0.0255188309, 0.0686543137, 0.0659891665, -0.0223206487, 0.0099143656, 0.0461870842, -0.040750172, -0.0362727195, -0.0076956265, 0.0727053434, 0.0283572171, -0.1044739559, 0.0252656415 ]
712.3493
Jens Schubert
The BABAR Collaboration, B. Aubert, et al
Measurement of the Decay B- --> D*0 e- nubar
version 1: 8 pages, 1 postscript figure, submitted to Phys. Rev. Lett.; version 2: still some wording changes before submission to Phys. Rev.Lett.: version 3: changes during publication process in Phys.Rev.Lett
Phys.Rev.Lett.100:231803,2008
10.1103/PhysRevLett.100.231803
BABAR-PUB-07/070, SLAC-PUB-13035
hep-ex
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Using 226 million BBbar events recorded on the Upsilon(4S) resonance with the BABAR detector at the SLAC e+e- PEPII storage rings, we reconstruct B- -> D*0 e- nubar decays using the decay chain D*0 -> D0 pi0 and D0 -> K pi. From the dependence of their differential rate on w, the dot product of the four-velocities of B and D*0, and using the form factor description by Caprini et al. with the parameters F(1) and rho_A1^2, we obtain the results rho_A1^2 = 1.16 +- 0.06 +- 0.08, F(1)|V_cb| = (35.9 +- 0.6 +- 1.4) 10^-3, and BF(B- -> D*0 e- nubar) = (5.56 +- 0.08 +- 0.41)%.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:57:20 GMT" }, { "version": "v2", "created": "Fri, 11 Jan 2008 00:24:20 GMT" }, { "version": "v3", "created": "Mon, 23 Jun 2008 21:32:08 GMT" } ]
2010-04-12T00:00:00
[ [ "The BABAR Collaboration", "", "" ], [ "Aubert", "B.", "" ] ]
[ 0.0320727117, 0.0579326637, -0.0627648085, 0.013514081, -0.047976315, 0.1258482188, 0.0380996205, 0.0129100624, 0.0695085749, -0.0521447062, -0.0358162969, 0.0222889408, -0.1371055245, -0.0229792483, 0.0594725758, 0.0966960415, 0.047976315, 0.052277457, -0.0633489117, -0.009797045, -0.0169125143, -0.1074223444, -0.0031312711, 0.0490914248, 0.0422414616, -0.0584105663, 0.0475780629, -0.182240963, 0.037409313, -0.0942003131, -0.0093324156, -0.0399050377, -0.0033536295, -0.0971208438, -0.0361349024, 0.1471946239, -0.0266166329, 0.0373562127, -0.1101304665, 0.0223022159, -0.0598442815, -0.0829961076, -0.1024839953, 0.0683403611, -0.0299221408, 0.0124188829, -0.0205897242, -0.0500206836, 0.101421982, -0.0460381471, -0.0409139469, 0.0518526547, -0.0290459823, -0.0308248494, -0.0028143274, 0.0570299551, 0.0911735818, 0.0751903281, -0.0389226787, -0.0537377223, -0.0342232808, -0.0694554746, -0.0207224768, -0.0371969119, -0.0421883576, -0.0977580473, -0.0819340944, 0.139972955, 0.008031453, -0.0045334566, 0.0569768511, 0.0316744559, 0.0098036826, -0.0118281394, 0.0114564365, 0.0045400942, 0.0769957453, -0.0171249155, -0.0731194094, 0.0031876904, -0.011151108, 0.0281167235, -0.0159965307, 0.0040356391, 0.0226871949, -0.0177355725, 0.0458522961, 0.0316213556, -0.0063621053, 0.0581981651, 0.0604814887, 0.012233031, -0.0640392229, 0.0819871947, 0.1277598441, -0.0823588967, -0.0350728892, -0.0484807715, -0.0074871727, -0.0485869721, -0.0848546252, 0.048162166, 0.1566465199, -0.1101304665, 0.1262730211, -0.0597380809, -0.0337719284, -0.0245058872, -0.121812582, -0.0360021479, 0.0511623472, 0.0241740104, -0.0770488456, 0.0600035824, 0.0371703617, -0.0341701806, -0.0204569735, 0.0729070082, -0.0318337604, 0.1097056642, -0.0319930613, 0.0600566827, 0.0557555407, -0.062658608, 0.0394271314, -0.0064483937, 0.034674637, -0.0692961738, 0.0264838822, -0.0709422901, 0.0577733591, -0.0366924554, 0.0011010059, -0.0283556748, -0.024280211, 0.0398784876, 0.0547466315, -0.0378872193, 0.0171381906, 0.0119940788, 0.0074871727, 0.087881349, 0.0692961738, 0.0648888275, -0.1069975346, 0.0330550708, -0.042082157, -0.0078057759, 0.1246800125, -0.0486400723, -0.0621807016, -0.0183064025, -0.0261652786, -0.0734911114, -0.0102417618, -0.1262730211, -0.0019215749, 0.055808641, 0.0734911114, -0.1025370955, 0.0149079701, 0.0483214706, -0.0061497036, 0.0172311179, 0.1095994636, 0.0498879328, -0.075827539, -0.0368783064, -0.1643991917, -0.0321523622, 0.0745000243, 0.0674376562, 0.0265635327, -0.0455336906, -0.0106068281, 0.0281167235, -0.0048686536, -0.1245738119, -0.0245855395, -0.0883061588, -0.0706236884, -0.0209747031, 0.0585167669, -0.0624993071, -0.0162089318, -0.005973808, 0.086394541, 0.0472329073, 0.027240565, -0.1322202832, -0.0213862322, 0.150911659, 0.0679155588, 0.0103081372, 0.0231385492, -0.0115891872, 0.0535253212, 0.006521407, 0.0108457804, 0.0463567488, -0.0157575775, -0.103652209, 0.1075816453, -0.1187327504, 0.0105139017, -0.0153858745, 0.0810313895, -0.1232993975, -0.0626055077, -0.0145628164, -0.0133813303, -0.0527288131, 0.0500737876, -0.0718980953, -0.0767833441, 0.0139521603, -0.1047142148, 0.0465691537, 0.0154256998, 0.0186913814, -0.1069444343, 0.037409313, 0.1045549139, 0.0951561257, -0.0347808376, 0.0127640367, 0.0847484246, 0.0872972459, -0.0251165442, 0.0557555407, 0.0235633533, 0.0487728231, -0.0183595028, 0.0036938046, 0.004314417, 0.0684465617, -0.0417370051, 0.0305593461, 0.0343294814, -0.0430910699, -0.0699333772, -0.0120604541, 0.0889964625, 0.0489586741, -0.066003941, 0.0872972459, -0.0001786957, -0.0187710319, 0.0450823382, 0.0111776581, -0.0691899732, 0.002324807, -0.0186515562, -0.1157591268, 0.0131755657, -0.0123060448 ]
712.3494
Kyung Myriam Kroll
K.M. Kroll, G.T. Barkema, E. Carlon
Modelling background intensity in Affymetrix Genechips
8 pages, 4 figures
Phys. Rev. E 77, 061915 (2008)
10.1103/PhysRevE.77.061915
null
q-bio.BM physics.bio-ph physics.chem-ph physics.data-an q-bio.QM
null
DNA microarrays are devices that are able, in principle, to detect and quantify the presence of specific nucleic acid sequences in complex biological mixtures. The measurement consists in detecting fluorescence signals from several spots on the microarray surface onto which different probe sequences are grafted. One of the problems of the data analysis is that the signal contains a noisy background component due to non-specific binding. This paper presents a physical model for background estimation in Affymetrix Genechips. It combines two different approaches. The first is based on the sequence composition, specifically its sequence dependent hybridization affinity. The second is based on the strong correlation of intensities from locations which are the physical neighbors of a specific spot on the chip. Both effects are incorporated in a background functional which contains 24 free parameters, fixed by minimization on a training data set. In all data analyzed the sequence specific parameters, obtained by minimization, are found to strongly correlate with empirically determined stacking free energies for RNA/DNA hybridization in solution. Moreover, there is an overall agreement with experimental background data and we show that the physics-based model proposed in this paper performs on average better than purely statistical approaches for background calculations. The model thus provides an interesting alternative method for background subtraction schemes in Affymetrix Genechips.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:43:33 GMT" } ]
2008-06-30T00:00:00
[ [ "Kroll", "K. M.", "" ], [ "Barkema", "G. T.", "" ], [ "Carlon", "E.", "" ] ]
[ -0.0375541076, 0.0446199514, 0.0056386176, 0.0005409405, -0.0383853838, 0.0127503043, 0.0402679779, -0.0421505757, -0.0458913147, 0.087626256, 0.0188015029, 0.0157575663, -0.0144128557, 0.0617589056, 0.0278477408, -0.0121207349, 0.0505122319, 0.0374563113, 0.0151585592, 0.01171121, 0.0259895939, -0.049069725, -0.0298281331, 0.0277254935, 0.0083005335, -0.0558910742, 0.02755435, -0.0090706861, 0.0483606942, -0.0221632812, -0.0663064718, -0.0402679779, -0.0353047736, -0.0769174621, -0.0423461683, 0.0122552067, -0.0426884592, 0.0680668205, -0.1122711375, -0.0125180362, 0.0753038079, 0.0389232673, -0.0847901329, 0.1556930691, -0.0119679272, -0.0058128187, -0.0004886038, -0.0168211106, 0.0359404571, -0.040708065, -0.0307572056, 0.0803892612, -0.0534950458, -0.0692403838, -0.0766240731, 0.1208772883, -0.0513435081, 0.042639561, -0.0459646657, 0.0559888743, 0.0411481522, -0.1194103286, -0.0514902025, 0.0411970541, -0.1109997705, 0.0247793552, -0.0166744161, -0.0369184278, -0.0079826927, 0.0620033965, 0.0530549586, 0.0574558303, -0.0330798887, -0.0068213516, -0.0421261266, -0.0402924269, -0.016967807, 0.0883108303, -0.0092968419, 0.089484401, 0.0593139753, 0.0089484397, 0.0697293729, -0.0031661829, -0.0553531907, -0.0504633337, 0.0271142609, -0.0072003156, -0.0752549097, -0.0303660166, -0.032004118, 0.061074324, -0.0724676922, 0.0788734108, 0.0514902025, -0.038458731, 0.0862570927, -0.0557932779, 0.0667465627, -0.012444688, 0.0119129159, 0.042248372, 0.0621989928, -0.0952055305, 0.0819051191, -0.0895821974, -0.0917826295, 0.0196327791, -0.1221486479, 0.0996064022, 0.1117821485, -0.0200850908, -0.0627857745, 0.032786496, -0.0150485374, -0.0316373818, -0.1826850921, 0.0382386893, -0.0317596272, 0.0591672808, -0.1550084949, 0.0433730409, 0.0901689753, 0.0046423087, 0.1114887595, -0.0535928421, 0.0063873767, -0.0611232221, -0.0819540173, -0.0715386197, 0.0885553285, 0.045280084, -0.0054919217, 0.0214542504, -0.1168676019, -0.0499743484, 0.0026313548, 0.091635935, -0.0063018044, -0.0828830898, 0.0328842923, 0.0120657245, 0.0357204117, 0.0972592756, -0.0561355688, 0.1550084949, -0.0415637903, 0.1285054684, 0.065572992, 0.1286032647, 0.016209878, -0.0195838809, -0.013202616, 0.0206596497, 0.064203836, -0.0707562417, 0.0217354186, 0.0076526278, -0.0190215465, -0.0304638147, 0.0316129327, 0.1051319465, -0.0141072404, -0.0067174421, -0.0251583196, 0.084496744, -0.1487494707, -0.0073531237, -0.120779492, -0.0142172622, -0.0922716185, 0.0479695052, -0.0423217192, -0.0773086548, -0.0555487871, -0.037358515, -0.0585804954, -0.0514413044, -0.1465001404, -0.0914403424, -0.0487763323, 0.0489474759, 0.1487494707, 0.0251827687, -0.0015296086, -0.0381653421, -0.0228478611, 0.0254272614, -0.0058983909, 0.0769174621, 0.0438375771, 0.0518813916, 0.0597051643, 0.0606342368, -0.0530549586, -0.0835676715, 0.1155962422, 0.0597051643, -0.0010482633, 0.03131954, 0.0457201712, 0.0284834225, 0.0174201187, -0.0643994287, -0.1279186755, -0.0363805443, 0.0873328596, 0.0230434556, -0.0840566531, 0.0775531456, 0.0583849028, -0.0148284938, 0.006405714, 0.0382875875, -0.063714847, 0.0820029154, -0.0979438499, 0.0313439891, 0.0475538671, 0.0507078245, -0.0386054292, 0.0049662618, 0.0597051643, 0.1062077135, -0.0694848821, -0.0461358093, 0.0461847074, -0.0741302446, 0.1032738015, -0.120779492, 0.1256693453, 0.0398523398, -0.0755483061, 0.0012415654, 0.0366983823, 0.0475049689, 0.0144373057, 0.040390227, 0.0124141267, -0.0829319879, -0.068995893, -0.0349135846, -0.0248160288, 0.0208674688, -0.0144250803, 0.0852302238, -0.0860615, -0.0930539966, 0.01168676, -0.0363316424, -0.0146940229, 0.0158920381, -0.0378963985, -0.0457446203, -0.000588693, -0.0042847381 ]
712.3495
Lia Vas
Lia Vas
Perfect Symmetric Rings of Quotients
null
Journal of Algebra and its Applications, 8 (2009), no. 5, 689 - 711
null
null
math.RA
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Perfect Gabriel filters of right ideals and their corresponding right rings of quotients have the desirable feature that every module of quotients is determined solely by the right ring of quotients. On the other hand, symmetric rings of quotients have a symmetry that mimics the commutative case. In this paper, we study rings of quotients that combine these two desirable properties. We define the symmetric versions of a right perfect ring of quotients and a right perfect Gabriel filter -- the perfect symmetric ring of quotients and the perfect symmetric Gabriel filter and study their properties. Then we prove that the standard construction of the total right ring of quotients can be adapted to the construction of the largest perfect symmetric ring of quotients -- the total symmetric ring of quotients. We also demonstrate that Morita's construction of the total right ring of quotients can be adapted to the construction of the total symmetric ring of quotients.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:44:14 GMT" }, { "version": "v2", "created": "Mon, 9 Jun 2008 22:44:50 GMT" }, { "version": "v3", "created": "Sun, 1 Feb 2009 22:34:43 GMT" } ]
2010-09-14T00:00:00
[ [ "Vas", "Lia", "" ] ]
[ 0.0151621699, 0.0614506453, -0.0721769407, 0.0217783898, 0.0939803869, -0.0502481833, -0.0108140102, -0.0061839097, -0.0797956139, 0.0443838052, 0.1071627066, -0.1059597582, -0.1251066923, -0.077339597, 0.1340285689, 0.0303493999, -0.0366147608, -0.0538820885, 0.0522280335, 0.150468871, 0.0802968442, -0.0793946311, -0.0172172077, -0.0408000201, -0.0167159792, -0.0819509029, 0.0012867482, 0.077991195, 0.1285150498, -0.0577415526, 0.0052347076, -0.027667826, -0.0525287725, -0.0633553118, -0.0861612186, 0.0623027347, -0.0539823361, 0.0123364925, -0.0191719998, 0.1525740325, -0.0295223724, 0.1189917028, 0.0124868611, 0.0165405478, 0.0610997826, 0.0749337003, 0.1163853109, 0.0081449673, -0.0558870062, -0.0166533254, -0.0327552967, 0.1398428231, 0.006412595, -0.0659115836, 0.033231467, -0.0319783948, -0.1873593032, 0.0485941283, 0.0160643812, -0.0864118338, 0.047115501, 0.0246855151, 0.0167285092, 0.0116410377, -0.0646083876, 0.0015874854, -0.1260089129, 0.00006515, 0.0230941139, 0.0645582601, -0.0085710119, -0.0203122944, 0.0179439895, 0.0474413, -0.0004769505, 0.0422786437, -0.0186081175, 0.1083656549, 0.0935794041, -0.0460378602, 0.0652098581, -0.0667135492, 0.0387700424, 0.067114532, 0.0041946582, 0.0044108131, -0.033231467, 0.0859106034, -0.0302742161, -0.0028288097, 0.0513759479, -0.0542329513, -0.0546840578, -0.0111836661, 0.0029384536, -0.0421783999, 0.1079646721, 0.1120747477, -0.0226304773, 0.1152826101, 0.0207634009, -0.056638848, -0.0231317058, -0.0331813432, 0.0412260629, 0.0403990373, 0.1147813797, -0.065811336, -0.058944501, -0.0175805986, 0.0352865048, -0.1113730296, 0.0185955856, 0.0204250719, 0.1737258881, 0.0394717641, -0.0897700712, 0.0247732308, -0.0983912051, 0.0183575023, -0.0038594613, -0.1011980847, -0.00889681, -0.0193975531, 0.0834545866, -0.0674152672, -0.0621523634, -0.1325248778, -0.0273670889, -0.0172172077, 0.1055587754, 0.0468398258, 0.0839558169, -0.0116473027, 0.0101436172, -0.0618015043, 0.0529297553, 0.0056482214, 0.0165405478, -0.0310761817, 0.0455616936, -0.0023557751, 0.0331312194, -0.0066851382, -0.022379864, -0.0135707678, -0.1031528786, -0.0019704555, -0.0318029635, -0.0242594704, -0.0832540914, -0.0689690784, 0.0653101057, -0.0647086278, -0.0936796516, -0.0846074149, -0.0001775838, 0.0850585178, -0.0515764393, 0.0091223633, 0.0370909274, 0.0440830663, -0.0367400683, 0.034559723, 0.0029431526, 0.0531803705, -0.0440830663, 0.0621523634, -0.0388953499, -0.0968373939, 0.0448349118, 0.013833913, -0.0862113461, -0.0428299978, -0.0794948786, -0.0354869962, -0.0605484322, -0.1428501904, -0.0049057761, -0.0478673466, 0.0602476969, -0.0374668501, -0.0033582326, 0.0182196647, -0.0428550579, 0.0472157486, 0.0558870062, -0.0096862456, 0.0276928879, -0.0345095992, -0.0836550742, 0.0453612022, 0.0476668552, 0.1315224171, -0.0471656248, -0.0177434981, -0.0163901802, 0.1156835929, 0.0250990298, 0.0687184632, 0.0192221217, -0.0034929379, 0.0151997618, 0.0594958514, -0.0041226065, -0.103052631, 0.0701218992, -0.0001455717, -0.0483184494, 0.0298982952, 0.0074933697, 0.0376924016, 0.0894192085, 0.0900206789, 0.1174880192, 0.0604983084, -0.0458373688, 0.0632550642, -0.0049558994, 0.0984914452, -0.0274422746, 0.0353115648, 0.0581926554, -0.0103002507, -0.063656047, 0.1087666377, 0.0014026574, 0.0097864913, -0.0554860234, -0.0792442635, 0.0940806344, -0.0097551644, -0.0702722669, 0.0061369194, 0.0241968185, 0.0205378477, -0.0140344044, 0.0058205188, -0.0508496575, -0.1056590229, -0.0502231196, 0.0166282635, 0.0221417807, 0.0217909198, -0.0435317159, -0.0174176991, 0.0188712627, 0.0179063976, 0.0030794241, -0.0760865211, -0.088015765, 0.1290162802, 0.0112588508, 0.0309258141, -0.0639066622, -0.021389937 ]
712.3496
Boris Kruglikov
Boris Kruglikov
Invariants and submanifolds in almost complex geometry
null
null
null
null
math.DG
null
In this paper we describe the algebra of differential invariants for GL(n,C)-structures. This leads to classification of almost complex structures of general positions. The invariants are applied to the existence problem of higher-dimensional pseudoholomorphic submanifolds.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:44:25 GMT" } ]
2007-12-21T00:00:00
[ [ "Kruglikov", "Boris", "" ] ]
[ -0.0508733168, 0.1053971574, 0.0194226559, 0.0591103919, 0.0492820628, -0.0157487318, -0.024243217, -0.1220585182, -0.108298853, 0.0480184183, 0.0010340224, -0.052885782, -0.0042677191, 0.0554598719, 0.0954752192, 0.1133534238, -0.0563490987, 0.0289233755, 0.0615440756, 0.1530411541, 0.0419342145, -0.0797498897, 0.0844768509, 0.0160295404, 0.0198789705, -0.015514723, -0.0170006733, -0.0122386124, 0.1392814964, -0.0188493356, 0.11213658, -0.0483928323, 0.0011415198, 0.0082195271, -0.0835408196, 0.0875657499, 0.0058794483, 0.0749761313, 0.0475504026, 0.1125109941, -0.0446955077, 0.0580339581, -0.0751633346, -0.0268641058, 0.063228935, 0.0617780834, 0.0319888778, 0.067066662, -0.0689387247, -0.0433616638, -0.1137278378, -0.021189414, 0.0088396482, -0.0571447276, -0.0556938797, -0.0252728518, -0.0170240737, 0.0189663395, -0.0242900196, 0.0078802155, 0.030233819, -0.0831664056, 0.0449295156, 0.0805923194, -0.1236497685, -0.0339545459, -0.1346013397, -0.0176792964, 0.0159359369, -0.00185305, -0.0471057892, 0.0085120369, 0.0286893677, 0.0534942038, 0.0397813432, 0.0296019986, -0.0084476853, 0.162775889, 0.0493756644, 0.0766609833, 0.0078451149, 0.0515285395, 0.0871445388, 0.0542430282, -0.0013272635, -0.0135022551, 0.0356862023, 0.0349139757, -0.0784394443, 0.0152573148, -0.0096001737, 0.0364116281, -0.0076345075, 0.03053803, 0.1204672605, -0.1113877594, 0.0526517741, 0.0294849947, -0.0446721055, 0.0076754587, -0.0100798896, 0.052230563, 0.034024749, -0.0282447524, 0.1896400005, -0.0000467787, 0.0285255611, -0.0589699894, -0.1038995013, -0.0062538609, -0.0728232563, -0.0218563378, -0.0056834668, 0.0924799219, 0.0195513591, -0.0471057892, -0.1821517497, 0.000734931, -0.0239390079, 0.0692195371, -0.0168719683, -0.0474333987, 0.0153392171, -0.0597188137, 0.0234592911, -0.0854596794, -0.0308188386, -0.0592975989, -0.0913566798, -0.0597188137, 0.0366924368, -0.0351947881, 0.0141574778, 0.0106649101, 0.047644008, 0.0634629428, 0.0247112326, -0.0023985808, 0.0710447952, 0.0104835536, 0.0068213302, 0.0153743187, 0.1072692201, -0.0196566638, 0.0457953438, 0.0877997577, 0.046778176, 0.0666454509, 0.0924799219, -0.03823689, 0.0298594069, 0.0332291201, 0.0629949272, -0.0281511489, -0.0511541255, 0.0360138156, 0.0474100001, 0.0169655718, 0.0194811579, 0.0153743187, 0.042636238, 0.0797966942, 0.0766141862, -0.030233819, 0.0487204418, 0.0000581363, -0.0766609833, -0.0597188137, 0.0103372987, -0.042940449, 0.0063650147, -0.1018402353, -0.1378774494, 0.0422384255, 0.0161582455, 0.0186504293, -0.0498436801, -0.1277683079, 0.0215404257, 0.0217744336, 0.1033378839, 0.0830259994, 0.0145084895, -0.056255497, 0.0322696865, 0.1001553759, 0.0169538725, -0.0167900659, 0.0411151871, 0.1550068259, -0.0747421235, 0.0019349528, 0.0809199288, 0.1666136235, 0.0972536802, -0.0981897116, 0.0142276799, -0.0351011828, 0.0182877164, 0.0250622444, 0.0009177497, -0.0773630068, 0.1114813611, 0.0391027182, 0.0301168151, 0.0162518471, 0.062854521, 0.0581275597, -0.1045547277, 0.0106415087, -0.0474568009, -0.0342119522, -0.0280107446, 0.0914034843, 0.0509669185, -0.0036680738, -0.05485145, 0.008640741, -0.0113435322, 0.0370434485, -0.0334631279, 0.0868169293, 0.0227572676, 0.0723552406, 0.1588445604, 0.0267939027, 0.0460059531, -0.0601400286, 0.0662710369, -0.0246644318, 0.0830728039, -0.0322696865, -0.0785330459, -0.0701087639, -0.0708575919, 0.0271917172, 0.0286893677, -0.0374880657, -0.1056779623, -0.0367158391, 0.0241964161, 0.0374880657, 0.063884154, 0.1140086427, -0.0010274409, 0.0285489634, -0.0315208621, 0.028829772, -0.0570511222, -0.0696407482, -0.0240326095, 0.0423086286, 0.019914072, 0.0063006626, -0.0788138583, 0.0305146296 ]
712.3497
Boris Kruglikov
Boris Kruglikov
Anomaly of linearization and auxiliary integrals
null
null
10.1142/9789812776174_0013
null
math.DG math.AP
null
In this note we discuss some formal properties of universal linearization operator, relate this to brackets of non-linear differential operators and discuss application to the calculus of auxiliary integrals, used in compatibility reductions of PDEs.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:54:08 GMT" } ]
2016-11-23T00:00:00
[ [ "Kruglikov", "Boris", "" ] ]
[ -0.0663432702, 0.1031118333, -0.004037173, -0.0405403338, -0.0039747264, 0.0001660689, -0.0301242415, -0.0505567715, -0.0376178324, 0.0801814422, -0.0396411046, -0.0259278305, -0.0238795802, 0.0791822895, 0.0640951917, 0.1436771452, -0.0506566837, 0.0454611257, -0.0112216547, 0.0640452355, 0.0361940525, -0.0598987825, 0.0696904063, 0.0860764012, 0.0414145887, -0.1540682614, 0.0345204808, 0.0172227733, 0.0109718684, -0.0377926826, 0.0696404502, -0.009354501, -0.1010635793, -0.012308226, -0.0535542071, 0.0944692194, 0.0489331596, 0.0490580499, 0.0217314176, 0.0772839189, -0.0365937091, -0.0406652279, -0.119597733, 0.0673923716, -0.0422388837, 0.0666430146, 0.0884743482, -0.0365937091, -0.0258528944, -0.0434378572, 0.0158864167, -0.0284256935, 0.1065089256, -0.1190981641, 0.0526549742, 0.0315979831, 0.0393413603, 0.0805311427, 0.0986656323, -0.0601985268, 0.0138256783, -0.1290896237, 0.0059074485, -0.0634457469, -0.1827437431, -0.0246664081, -0.0739867389, 0.0191586185, -0.0124830762, -0.0316479392, 0.0191711076, -0.0074748583, 0.056851387, 0.1067087576, 0.0081867501, 0.0826793015, -0.0071001789, 0.1413791031, -0.0043025711, 0.1194978207, 0.011015581, -0.0304989219, 0.0034314408, -0.0021122564, -0.0278761629, -0.0411897786, -0.0504818335, 0.0189213213, -0.0571511313, -0.0664931461, -0.0462104864, -0.0271018259, 0.022917904, 0.1007638425, 0.127690807, -0.0036062913, 0.0038186098, -0.003621903, 0.0304239858, 0.0535042509, -0.0817800686, 0.0147373984, 0.0781831443, -0.1043108031, 0.1702544242, 0.060148567, 0.039865911, -0.0158739258, -0.0505817495, 0.0017656777, -0.0328219347, 0.0654940009, -0.0409649722, 0.0087737478, -0.009304544, -0.0770341307, -0.1207967103, 0.0090672467, -0.039116554, -0.0454611257, 0.0395661667, -0.0399408489, 0.0686912611, -0.0410149284, 0.024529025, -0.148373127, 0.0133261047, 0.0617971569, -0.1825439036, -0.0735870749, 0.0256780442, -0.0436127074, -0.0616972446, -0.0364937931, -0.05610203, 0.0208446756, 0.064594768, -0.0088674175, 0.1507710814, 0.0025103535, 0.0576507039, 0.0129514253, 0.0083928239, -0.0241543464, -0.0778334439, 0.0931203738, -0.0066817864, -0.0549030527, 0.156865865, -0.0942194387, 0.0193084888, -0.0270518679, -0.0603983551, -0.039965827, -0.0108407307, -0.0201577637, 0.051855661, 0.0071376469, 0.0867258459, -0.000213099, 0.0842279792, 0.1090067923, -0.0146125052, 0.0320475958, -0.0137007851, -0.0084740045, -0.0146374842, -0.077333875, -0.0622467734, -0.1373825222, -0.0742864758, -0.0276263766, -0.1188983321, 0.0130513404, 0.0155492043, 0.0464602746, -0.0413146727, -0.1103056818, -0.0325721465, 0.0056482954, 0.0056482954, 0.0416643731, 0.0224682875, -0.016972987, -0.0342207402, 0.0911720395, -0.0027398446, 0.01102807, -0.0380674489, 0.0556024574, -0.0196581911, 0.001238004, 0.0868257582, 0.0384171493, 0.0818300322, -0.0461605303, 0.0558022857, 0.0183967687, 0.0425136462, 0.0112154102, -0.01784724, -0.0310484506, 0.1346848309, -0.0573509596, -0.0048146332, 0.0322224461, 0.0586498491, 0.08822456, -0.1020127684, -0.0404903777, 0.0031316972, -0.0660934821, 0.0219437368, 0.0648945123, 0.0544534363, -0.006185336, -0.0865260139, 0.050856512, -0.0401156992, 0.0810806677, -0.106109269, 0.0587497652, 0.0741366073, -0.0225557126, 0.0766844302, 0.0537540354, 0.075485453, -0.0363189429, 0.0061759693, -0.0035469672, 0.0745362639, -0.0068628816, -0.0509564281, 0.0014893515, -0.0448866189, -0.0621468611, 0.0906724706, -0.0405153558, -0.020457508, -0.1187984198, -0.0129888933, 0.0162236281, -0.0004535185, 0.0115838451, -0.0678419918, 0.03729311, 0.0055952156, 0.0837284029, -0.008505227, -0.0241293684, -0.0557023697, 0.0425136462, 0.0477341823, 0.011902323, -0.0856767371, 0.025515683 ]
712.3498
Bozek
Piotr Bozek
Viscous evolution of the rapidity distribution of matter created in relativistic heavy-ion collisions
null
Phys.Rev.C77:034911,2008
10.1103/PhysRevC.77.034911
null
nucl-th hep-ph nucl-ex
null
Longitudinal hydrodynamic expansion of the fluid created in relativistic heavy-collisions is considered taking into account shear viscosity. Both a on-vanishing viscosity and a soft equation of state make particle distributions in rapidity narrower. The presence of viscosity has dramatic consequence on the value of the initial energy density. The reduction of the longitudinal work and dissipative processes due to the shear viscosity, increase the total entropy and the particle multiplicity at central rapidities. The total energy in the collision, dominated by the longitudinal motion, is conserved. Viscous corrections make the longitudinal velocity of the fluid to stay close to the Bjorken scaling v_z = z/t through the evolution. At the freeze-out viscous corrections are the strongest for non-central rapidities.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:59:41 GMT" } ]
2009-04-13T00:00:00
[ [ "Bozek", "Piotr", "" ] ]
[ 0.0847474262, 0.0397439636, -0.0121129779, 0.0192145444, -0.0194130167, -0.0096692946, -0.0765108541, 0.067579627, -0.0148853799, -0.0215838011, 0.0378088653, 0.1244417727, -0.132182166, 0.0148977842, 0.0084536551, 0.1226555258, 0.0575071834, -0.0052812085, 0.0252059102, 0.0092723509, -0.109258689, -0.1221593469, 0.0387516059, 0.090056546, -0.0628659204, -0.0678773299, 0.088121444, 0.0215093736, 0.0573583283, -0.0963084102, 0.0569117665, -0.0332192071, -0.0018730769, -0.0441847704, -0.1489530355, 0.1538155973, 0.0167832654, -0.0108787315, -0.0201076679, 0.0053122197, -0.0199340042, 0.0266200211, -0.0927359164, 0.1210677549, -0.1005755514, -0.0147861438, 0.0959114656, 0.0129378755, 0.0616750903, 0.0011218304, -0.0624193586, -0.0445072837, 0.069117777, -0.0646025464, -0.0641063675, 0.0033368059, 0.0671826825, 0.0222164299, -0.0832092687, -0.0971022919, -0.03555125, -0.1016175225, -0.0374119207, -0.0236429442, -0.0296219047, 0.0038298841, -0.1437927634, 0.0191649254, -0.0167088378, -0.0089746434, -0.0037306482, -0.0598888434, 0.0119827306, 0.0313337259, 0.0245732814, -0.0342363715, 0.0293490067, 0.0117408428, -0.0613277629, 0.0418775342, 0.0592934303, -0.0475835986, 0.0434653088, -0.0412573107, -0.0747246072, 0.0266696382, 0.0887168646, 0.0483526736, -0.0220923852, 0.0079822848, 0.018321421, 0.1373424381, -0.0344596542, -0.0209387671, 0.0324749351, -0.0658429936, 0.1421057582, -0.057904128, 0.0115299672, 0.0132479882, -0.028902445, 0.0311352517, 0.0059975674, -0.0408107489, 0.1672124267, -0.0216458235, -0.0742284283, -0.0605834946, -0.0273642894, -0.0158653334, 0.1222585887, -0.0488984734, -0.0165475812, -0.0217078459, -0.0932817161, -0.0253795721, -0.0252927411, 0.0066984207, -0.0918924138, 0.0298948046, -0.0504366271, -0.0311352517, 0.0775032118, 0.0229731034, 0.030415792, -0.0115113603, 0.0279100873, -0.0035662889, -0.1006747857, 0.0229731034, 0.1610598117, 0.0246104952, 0.0286047384, -0.1162052006, -0.0102088898, -0.0675300062, 0.034261182, 0.053190425, 0.022948293, 0.0258757509, -0.0676788613, 0.0489977077, 0.07348416, 0.0131239435, 0.134762302, 0.0764612332, 0.0359481908, -0.0565644428, 0.0730375946, -0.0503373928, -0.0270913914, 0.0350054502, 0.0458469689, 0.0458717793, 0.0125347301, -0.1202738658, 0.0964572579, 0.0740299523, 0.0099359909, -0.0808276087, -0.0841023922, -0.0586483963, -0.0928847715, -0.0267688744, 0.0101716761, -0.0119207082, -0.0788925141, -0.0198719818, -0.1058846638, -0.1457774788, 0.0573583283, -0.0429195128, -0.064354457, -0.0716979131, 0.081770353, 0.0698620453, 0.0233700462, -0.0720948577, 0.0475339778, 0.0670338273, 0.0456484966, 0.081770353, -0.0052222875, -0.0515034124, -0.0974496156, 0.0256772805, -0.0208147224, 0.1073732078, 0.0190656912, -0.0873771757, -0.0725414157, 0.072839126, -0.0112012485, 0.0129750893, -0.0070891622, -0.0494690798, 0.0086707333, 0.080678761, 0.0322020389, 0.0509079993, 0.0504366271, 0.0605834946, 0.0483526736, -0.0838543028, -0.0305894557, 0.0395951085, 0.0304902196, 0.052545391, -0.1018159986, 0.0183338262, 0.0227374174, 0.0388508402, 0.0560682639, -0.0096072722, 0.0195742734, -0.0416542552, -0.0844993368, 0.1667162478, 0.0377096273, 0.0326982178, -0.0779993907, -0.0464175753, 0.0498164035, 0.1172967926, 0.0447801836, 0.0106554506, 0.0632132441, -0.0638582781, -0.0066860165, 0.0702093765, 0.0127145955, 0.0580529794, -0.042100817, 0.0199588127, -0.0333928689, -0.0841520131, -0.0203061383, 0.052545391, 0.0225141365, -0.0393222123, 0.0284558833, 0.0314329602, -0.0548278168, 0.0324997455, -0.00284993, 0.0005698309, -0.0527934805, 0.0474347435, 0.06018655, -0.1351592541, 0.0805299059, -0.0644536912, 0.0356504843, -0.0014164369, -0.023953056, -0.0700109005 ]
712.3499
Vyacheslav Ivanovich Dokuchaev
Veniamin Berezinsky, Vyacheslav Dokuchaev, Yury Eroshenko
Remnants of dark matter clumps
13 pages, 6 figures, added references
Phys.Rev.D77:083519,2008
10.1103/PhysRevD.77.083519
null
astro-ph hep-ph
null
What happened to the central cores of tidally destructed dark matter clumps in the Galactic halo? We calculate the probability of surviving of the remnants of dark matter clumps in the Galaxy by modelling the tidal destruction of the small-scale clumps. It is demonstrated that a substantial fraction of clump remnants may survive through the tidal destruction during the lifetime of the Galaxy if the radius of a core is rather small. The resulting mass spectrum of survived clumps is extended down to the mass of the core of the cosmologically produced clumps with a minimal mass. Since the annihilation signal is dominated by the dense part of the core, destruction of the outer part of the clump affects the annihilation rate relatively weakly and the survived dense remnants of tidally destructed clumps provide a large contribution to the annihilation signal in the Galaxy. The uncertainties in minimal clump mass resulting from the uncertainties in neutralino models are discussed.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 16:54:33 GMT" }, { "version": "v2", "created": "Sun, 4 May 2008 12:09:22 GMT" } ]
2008-11-26T00:00:00
[ [ "Berezinsky", "Veniamin", "" ], [ "Dokuchaev", "Vyacheslav", "" ], [ "Eroshenko", "Yury", "" ] ]
[ 0.0301803071, 0.1163726151, 0.02309018, 0.0160236862, -0.019497849, 0.0613059662, 0.0562483408, -0.0318819359, -0.0201950446, 0.0544994436, 0.0222275481, 0.0129512986, -0.1485145241, 0.0028936581, 0.0238228273, 0.104555741, 0.053270489, 0.1270550787, -0.0325909518, 0.0798821002, -0.0245082062, 0.0100502549, -0.0355688035, 0.0507653095, -0.0603133477, -0.0864995494, 0.0548775829, -0.0430607051, 0.0465821326, 0.0026558435, 0.1068245769, -0.009778467, -0.066363588, 0.0148065481, -0.1092824936, 0.1384938061, -0.0368922949, -0.0272497218, -0.1107950509, -0.0150547028, -0.0830017552, 0.0257371608, -0.0487800725, 0.1316872984, -0.0402010195, 0.001425411, -0.0222393647, -0.0006008144, -0.0179498382, -0.0580445044, -0.0494418181, 0.0344343819, 0.0071019437, 0.008324991, -0.1382102072, 0.0039911508, 0.0098670935, 0.0221566465, 0.003323497, -0.0864050165, -0.1160890087, -0.1321599633, 0.04421876, -0.017240826, 0.010209783, 0.0365377888, 0.0159527864, 0.0052526025, -0.0316928662, 0.0758170933, -0.0196160171, -0.1249753013, -0.0224048011, 0.0062924875, 0.0191906095, -0.0273915231, 0.0152201392, -0.022912927, -0.0691523701, 0.0735482499, -0.0389247984, 0.0353088304, 0.0095834881, 0.0197696369, -0.0437933505, 0.0245791059, -0.0489218757, 0.0533650219, -0.0720356926, 0.1130638942, 0.0227238573, 0.0130340168, -0.0170872062, -0.0536486283, 0.0234801378, -0.09444049, 0.0422098897, -0.0166972484, 0.0230074618, -0.0149483513, 0.0042629386, -0.010073889, 0.0749190077, -0.1213829741, 0.0873030946, -0.0556338616, -0.0447623357, 0.0553029887, -0.0576663651, -0.0320237391, 0.1754570156, -0.0416899472, -0.0507653095, -0.0099084526, -0.0299439691, 0.0252408516, 0.0231374484, 0.1103223786, -0.0292822234, 0.0724610984, -0.0030753426, 0.0164609123, -0.0098907268, 0.0208213404, -0.0650400966, -0.1643018723, 0.1113622636, -0.0548775829, -0.0871140286, 0.0181861762, 0.0209749583, -0.0001164147, 0.0315274298, -0.0017961655, -0.1921897084, 0.0080472939, -0.0090871798, 0.0309838541, 0.0211876631, -0.0178553034, -0.0236337557, 0.0296603646, 0.0345052853, 0.0736900494, -0.0211167615, 0.0441714898, -0.0311965588, -0.062204048, 0.011231943, 0.0165672638, 0.0818200633, -0.0407682285, 0.0124313561, 0.0490164123, -0.0486855395, -0.132727176, 0.0139084654, 0.0588953197, -0.0721774921, -0.1043666676, -0.0030989763, -0.0158937015, -0.0935896784, 0.0678288788, 0.0176898669, 0.0600297414, -0.006930599, 0.0748244748, -0.1461511552, -0.1569281369, 0.0638584122, 0.0167090651, -0.0741154626, -0.0820564032, -0.053837698, 0.0411463715, -0.0690578371, -0.1102278382, -0.0150665194, 0.0139320996, 0.0262571033, 0.0669308007, 0.0098080086, -0.0504817031, -0.0982218906, 0.0491109453, -0.0255953576, 0.0549721159, -0.0895719379, 0.0184225123, -0.0066647194, -0.0352379307, -0.0071728453, -0.0239409953, -0.0951022357, 0.0306766164, 0.0421626233, 0.0200650599, 0.0309838541, 0.1048393473, -0.0036986829, 0.0769987777, 0.0301094055, -0.0956221819, -0.0601715446, -0.0177607685, 0.0852705911, 0.0684433579, -0.0314801633, 0.015610096, 0.0561065376, -0.0336308368, 0.0507653095, -0.0979382843, -0.1577789634, -0.0276987627, -0.1331998557, 0.1154272705, 0.0425171293, 0.0768097118, -0.0005487463, 0.0696723163, 0.0875394344, 0.1140092388, 0.0274387915, -0.0723665655, 0.0580917746, -0.0518997312, -0.0005960138, 0.0832380876, 0.0951495022, -0.0087267645, -0.0550666526, -0.0652764365, 0.0327327512, 0.0030369377, 0.0246972758, 0.0340326093, 0.0327327512, -0.0579972379, -0.0830017552, 0.0302984752, 0.0589898564, 0.0225466043, -0.0125495251, 0.0629130602, -0.0324727818, 0.0106529156, 0.0091049047, -0.0495363548, 0.1251643747, -0.0314801633, 0.0350724943, -0.0275805946, -0.0305348132, 0.057193689 ]
712.35
Boris Kruglikov
Boris Kruglikov, Valentin Lychagin
Differential invariants of the motion group actions
null
null
null
null
math.DG
null
Differential invariants of a (pseudo)group action can vary when restricted to invariant submanifolds (differential equations). The algebra is still governed by the Lie-Tresse theorem, but may change a lot. We describe in details the case of the motion group $O(n)\ltimes\R^n$ acting on the full (unconstraint) jet-space as well as on some invariant equations.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:13:08 GMT" } ]
2007-12-21T00:00:00
[ [ "Kruglikov", "Boris", "" ], [ "Lychagin", "Valentin", "" ] ]
[ -0.0287980791, 0.0573483258, 0.001037022, -0.0068649463, 0.023853831, 0.0170260593, 0.0146964379, -0.0824784935, -0.0439406149, -0.0085625956, 0.0224040132, -0.0001438587, -0.0526890829, 0.0854029059, 0.0301611554, 0.1079556197, -0.0265675914, -0.0218587834, 0.0239405707, 0.1174723655, 0.0271128211, -0.0846594125, 0.09586142, -0.0365800038, 0.0254523475, -0.0305576865, 0.0078686662, 0.0544734746, 0.1229246706, -0.0185502246, 0.1105330735, -0.0116976704, 0.0152788432, -0.0929370001, -0.0680050999, 0.1253038645, 0.0021220616, 0.1430486292, -0.0230731592, 0.0224040132, -0.0966544822, 0.0306320358, -0.1050807685, 0.0157001577, -0.0085006375, 0.0009982983, 0.0262206253, 0.0139901163, -0.0761835575, 0.0052137659, -0.0671129078, -0.0268649887, 0.0457250029, -0.0727634728, 0.0206320137, -0.0176208559, -0.0247336347, -0.0035997599, 0.0381165631, -0.0585379191, -0.0086741205, -0.0519951545, 0.0047645704, 0.0122614885, -0.0483768061, -0.0459976196, -0.1447338909, -0.0060935696, 0.0064064572, 0.0496903174, -0.0824784935, 0.0254275631, 0.0376456827, 0.0788105801, 0.0244362354, 0.0648328513, 0.0269889049, 0.0408674963, 0.072168678, 0.0563569963, 0.0714747459, 0.0016558275, 0.0775714144, 0.0744487345, -0.0942752957, -0.0063352054, 0.0423049219, -0.0768774897, -0.0657250434, -0.0004457104, 0.0408427157, 0.0593309812, -0.0565552637, 0.0342751667, 0.1374972016, -0.0511029586, 0.0557622015, 0.0614127703, 0.0338786356, 0.0674598739, -0.0558613315, -0.0364065208, 0.0304337703, 0.0388848409, 0.1950933486, 0.0396779031, -0.0137546761, 0.0265675914, -0.0801488683, 0.0445849784, 0.0969023108, -0.0306816027, 0.0057682898, 0.0952170566, 0.0136803268, -0.0348451808, -0.0985875726, -0.061561469, -0.0532838814, 0.0045786961, -0.0875838324, -0.0897647515, 0.0738043711, -0.0504090302, 0.0828254521, -0.1074599549, -0.0385130942, -0.0832219869, -0.0845602825, 0.0155142834, 0.0627014935, -0.0027586799, -0.0209789798, -0.0165923517, 0.1040894389, 0.0603718758, 0.1037920415, 0.0457250029, 0.0461711027, 0.1024041846, -0.0318959802, 0.0125898654, 0.0111834193, -0.0266419407, 0.0002036869, 0.0240273122, -0.0076394216, 0.0701364577, 0.030979, -0.0481289737, 0.0673607364, -0.0030390399, 0.075539194, 0.0535812788, -0.0114312507, 0.0565552637, 0.007856274, 0.0634449944, 0.0152168851, 0.0510038249, -0.0450062901, -0.0003628415, 0.0001330161, -0.0673607364, 0.0033023614, 0.0125960615, -0.0763818249, -0.0567039624, 0.014535347, -0.063246727, -0.0447088927, -0.0758365914, -0.2286002338, 0.0180917364, 0.1005702242, -0.0368030518, 0.0051270244, -0.0782653466, 0.0099194758, 0.0379926451, 0.0208302792, 0.0227261949, -0.0091140214, -0.1151923165, -0.0171995405, 0.0948205218, -0.021548992, -0.007719967, -0.0278067514, 0.1072616875, -0.0127261737, 0.0732095763, 0.0736061037, 0.0824784935, 0.0220818315, -0.102602452, 0.0336308032, -0.0177819468, 0.0483024567, 0.0333086215, 0.1159853786, -0.0229368526, 0.1554402262, -0.0521934181, -0.0837672204, 0.0788105801, 0.0113630975, 0.0947709605, -0.1171749681, 0.0353656262, -0.0326394737, -0.0917969719, -0.0490955189, -0.076728791, 0.0278811008, 0.0095787067, -0.037596114, 0.0328873061, -0.0504338108, 0.1065677628, -0.0255762618, 0.0704338551, 0.0095539233, 0.0131598795, 0.118463695, 0.1034946442, 0.0483024567, -0.0610162392, 0.0144114308, -0.0510038249, 0.1029989794, -0.0120322434, -0.0494177006, -0.0813880265, -0.0057466044, -0.0548204407, -0.0797523409, -0.0136183687, -0.1050807685, 0.009206959, -0.0274350028, 0.0705825537, -0.008587379, 0.0593309812, -0.0625527948, -0.0108736288, -0.0016635723, 0.085204646, -0.0490211695, -0.0629493296, -0.044510629, 0.1047833711, 0.0138909835, 0.0079368195, -0.0561587326, 0.1404711753 ]
712.3501
Mustafa Cenk Gursoy
Mustafa Cenk Gursoy
The Impact of Hard-Decision Detection on the Energy Efficiency of Phase and Frequency Modulation
To appear in the IEEE Transactions on Wireless Communications
null
10.1109/TWC.2009.080998
null
cs.IT math.IT
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
The central design challenge in next generation wireless systems is to have these systems operate at high bandwidths and provide high data rates while being cognizant of the energy consumption levels especially in mobile applications. Since communicating at very high data rates prohibits obtaining high bit resolutions from the analog-to-digital (A/D) converters, analysis of the energy efficiency under the assumption of hard-decision detection is called for to accurately predict the performance levels. In this paper, transmission over the additive white Gaussian noise (AWGN) channel, and coherent and noncoherent fading channels is considered, and the impact of hard-decision detection on the energy efficiency of phase and frequency modulations is investigated. Energy efficiency is analyzed by studying the capacity of these modulation schemes and the energy required to send one bit of information reliably in the low signal-to-noise ratio (SNR) regime. The capacity of hard-decision-detected phase and frequency modulations is characterized at low SNR levels through closed-form expressions for the first and second derivatives of the capacity at zero SNR. Subsequently, bit energy requirements in the low-SNR regime are identified. The increases in the bit energy incurred by hard-decision detection and channel fading are quantified. Moreover, practical design guidelines for the selection of the constellation size are drawn from the analysis of the spectral efficiency--bit energy tradeoff.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:15:09 GMT" }, { "version": "v2", "created": "Wed, 24 Jun 2009 16:55:09 GMT" } ]
2016-11-15T00:00:00
[ [ "Gursoy", "Mustafa Cenk", "" ] ]
[ 0.0552042834, 0.0381197333, -0.0337504856, -0.0270003881, 0.0666637495, 0.1089434326, 0.0287009943, 0.0158548802, 0.0736231506, 0.0478001051, 0.1511184573, 0.0514367856, -0.1458858252, 0.060646221, 0.0650939569, -0.0323638394, 0.0090524564, 0.0281777307, 0.0546286926, -0.0229843426, -0.0036105171, 0.0345615447, -0.064989306, 0.0242532566, -0.0587624758, -0.0212968178, 0.0549426526, 0.0980595499, 0.0900536254, -0.078646481, -0.036340639, -0.0553089343, -0.0839314386, -0.1330135465, 0.022918934, 0.0252997838, -0.1528975517, 0.0236645844, -0.0524048246, 0.0408668667, -0.0328609385, 0.0401604623, -0.0552042834, 0.0331225693, -0.0219378155, -0.0259015355, 0.0553612635, -0.0452361181, 0.0954955593, 0.0513321348, -0.08068721, 0.1468276978, -0.0098569738, -0.0648846552, -0.0314219631, 0.0504687503, 0.0035091348, 0.0559368506, -0.0185889304, 0.0185627677, -0.0063282163, -0.0250643138, 0.0523001701, -0.023533769, -0.028727157, -0.0520908646, 0.0044281161, 0.0451576263, 0.0263201464, 0.1149086282, 0.0580822304, 0.0131927775, 0.0825709552, -0.025496006, 0.0130161755, -0.0183403809, -0.028073078, 0.0446343645, 0.1086294726, 0.1343740225, -0.0058932533, -0.0750359669, -0.0541054308, -0.0688614547, 0.0088431509, 0.0285440162, -0.099995628, -0.0428291038, -0.1190947369, -0.0343784019, 0.0009770308, 0.0729429126, -0.0952339321, 0.0600706339, -0.1210831404, -0.0157894716, 0.0358958654, 0.0374394916, 0.0598613285, -0.0619020537, 0.0697510019, -0.0707975328, -0.0039408272, 0.0258099642, 0.0835651532, -0.1289320886, 0.0128591964, 0.0878559127, 0.0049710018, 0.0148345158, 0.0253651906, -0.1016700715, -0.0445558727, 0.0622683391, 0.0072929831, -0.0870710239, -0.0289626271, -0.028151568, 0.0879082456, 0.1110364795, -0.0375703089, 0.0242009293, 0.036183659, 0.0157371443, 0.0203680266, -0.0105568385, 0.0139449686, -0.0433785319, 0.003113417, 0.0079470621, 0.1298739612, 0.0380412452, 0.0878035873, -0.032494653, -0.07200104, -0.0822569951, 0.0553612635, 0.0514891148, -0.0642567426, 0.0275498144, 0.163990736, 0.0304800905, 0.0695417002, 0.064989306, -0.0052686078, 0.0657742023, 0.0014324334, 0.0205119234, 0.0297998469, 0.0597566739, -0.0293550733, -0.0712684691, 0.0254305992, -0.0804779008, 0.1434788108, -0.0797453374, 0.0263332278, 0.0988444462, -0.1125016212, -0.0538961254, -0.0346400328, -0.041808743, -0.0993153825, 0.0356603973, -0.0002042975, 0.0319190659, -0.0583961904, -0.0475646369, -0.0870710239, 0.072367318, -0.0595473684, -0.0660358369, -0.0122443624, -0.0539484508, -0.0080909599, -0.0318667367, -0.0330440812, -0.1485021412, -0.0058670901, -0.0998909697, -0.0140888654, -0.0403697677, 0.063681148, -0.0481663905, -0.0239916239, -0.0238477271, 0.0259276982, 0.0699079856, 0.0358958654, -0.0793790519, -0.0507042184, 0.0417040884, 0.1312344521, 0.0221471209, -0.0509135239, -0.031683594, -0.0240308698, 0.0061875889, 0.0245279688, -0.0102036353, -0.0222910196, 0.0078620315, 0.1555138677, -0.1002572551, 0.0362359881, -0.0734661743, -0.0182357281, 0.0152400453, 0.049840834, 0.0819430426, 0.0532943718, 0.024841927, 0.0834605023, -0.0528757609, -0.0597566739, 0.0225264877, -0.0284131989, -0.0022778308, -0.0052391742, -0.0342737511, 0.0136440918, 0.0418610685, -0.0054582907, 0.0308725368, -0.0514106229, 0.0474338233, -0.058186885, -0.0238738898, 0.0390354469, -0.0734661743, 0.0277591199, -0.0748266578, 0.0232721381, 0.08100117, -0.0898443162, -0.0330440812, 0.0501547903, -0.0881698728, -0.0088954773, -0.11668773, -0.0153316157, 0.0390092842, 0.0905245617, 0.0321806967, -0.1482928395, -0.0078685721, -0.0862338021, -0.1007805243, -0.0239916239, -0.0637857988, 0.0385645069, 0.0945536867, -0.0239523798, 0.094030425, -0.021689266, -0.0093337102 ]
712.3502
Oleg Kochukhov
O. Kochukhov, T. Ryabchikova, S. Bagnulo, G. Lo Curto
The discovery of high-amplitude 10.9-minute oscillations in the cool magnetic Ap star HD 115226
4 pages, 3 figures; accepted for publication in Astronomy & Astrophysics
null
10.1051/0004-6361:20079183
null
astro-ph
null
We present the discovery of pulsational variations in the cool magnetic Ap star HD 115226 -- the first high-amplitude rapidly oscillating Ap star discovered with time-series spectroscopy. Using high-resolution spectra obtained with the HARPS instrument at the ESO 3.6-m telescope, we detect radial velocity variations with a period of 10.86 min in Pr III, Nd III, Dy III lines and in the narrow cores of hydrogen lines. Pulsational amplitudes exceed 1 km/s in individual lines of Nd III. The presence of running waves in the stellar atmosphere is inferred from a phase shift between the radial velocity maxima of rare-earth and hydrogen lines. Our abundance analysis demonstrates that HD 115226 exhibits typical roAp spectroscopic signature, notably ionization anomaly of Pr, Nd and Dy. We discuss the discovery of pulsations in HD 115226 in the context of recent spectroscopic studies of roAp stars and point to the existence of correlation between spectroscopic pulsational amplitude and the stellar rotation rate.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:16:56 GMT" } ]
2009-11-13T00:00:00
[ [ "Kochukhov", "O.", "" ], [ "Ryabchikova", "T.", "" ], [ "Bagnulo", "S.", "" ], [ "Curto", "G. Lo", "" ] ]
[ 0.0447439998, 0.0987985805, 0.0181157328, -0.0091842245, -0.0017706733, 0.0760275573, 0.0285435859, -0.0674618185, -0.0222522914, -0.0894879997, 0.0033750862, -0.0555974804, -0.0843804777, -0.059108898, 0.1490757316, 0.1035868824, -0.091669336, 0.0234626681, -0.0291022211, 0.065440096, -0.0610774197, -0.0757083371, -0.0713988692, 0.0838484466, -0.0043194452, -0.0700155795, -0.0484150276, 0.0138860689, 0.077144824, -0.1587587297, 0.0032720047, -0.0519530512, -0.0363378748, 0.000911107, -0.0500909351, -0.0431212969, -0.0417646132, -0.0002020064, -0.0762935728, -0.0932654366, -0.0214808434, -0.0988517851, -0.030166287, 0.115132004, -0.0005411776, 0.0134338401, -0.0089581106, -0.0153491599, -0.0024074507, 0.0343161486, -0.0992242098, 0.1283264309, -0.0512880087, 0.0224252027, -0.0077942875, 0.0636843815, 0.0734737962, 0.0764531866, 0.0100088762, -0.0557570867, -0.0893283859, -0.0374817438, 0.0027233453, 0.0473243594, -0.0163201205, 0.033491496, -0.0707072243, 0.0294214413, 0.0825183615, 0.056555137, 0.0115983253, -0.0027100446, -0.0033351837, -0.1343916059, -0.0268410798, -0.0948083326, 0.0035446717, 0.005609626, -0.0381467864, 0.0378541686, 0.027399715, 0.0825183615, -0.026548462, -0.0207892004, -0.0148038259, 0.0450366177, 0.0539747775, -0.0719309002, -0.0250188652, 0.0055963253, 0.0217202585, 0.0476967841, 0.1407760084, 0.0042762174, 0.0001915112, -0.023223253, 0.0045588603, -0.022917334, 0.1357748955, 0.1029484421, -0.0202704687, 0.0302194916, -0.0264154524, -0.0304855071, 0.0234493669, 0.1221548393, -0.0551718511, 0.0527511016, 0.0158279911, 0.0363644734, 0.0488140546, -0.0699091777, -0.1640790701, 0.0098625673, -0.0306185149, 0.015748186, 0.0179827251, -0.0386256166, -0.0252582803, -0.0130281653, -0.1198138967, 0.1799336523, 0.0139525728, 0.0557038859, 0.0724629313, 0.007448466, 0.0086189397, 0.030246092, -0.0061050821, -0.0183418468, -0.0223187972, 0.0010648979, 0.0413921885, -0.0562891215, -0.0847529024, 0.0576192066, 0.0345821641, -0.090658471, 0.0818267167, 0.0641100109, 0.165036723, -0.0544802099, 0.0325338356, 0.074378252, 0.0405941382, 0.0823587552, -0.0312569551, -0.0451430231, -0.0277189352, -0.0358324423, -0.1081091613, 0.0416582078, -0.0546930209, -0.0326136388, 0.0889559686, 0.0158811938, 0.0270671938, -0.0178364161, -0.0619286746, 0.0326934457, -0.0204034764, -0.0206029899, -0.0377211608, 0.0006093444, -0.0206694938, 0.1417336613, -0.1451386809, -0.0460208803, -0.1439682096, -0.0755487233, -0.0175703987, -0.00975616, -0.0570871718, 0.0030409028, 0.0676746368, 0.0671425983, 0.0538151674, -0.0657593161, -0.1156640351, 0.0234626681, -0.002523833, 0.0014481281, 0.0876790881, -0.003355135, 0.0596941337, -0.0613434389, 0.0232764557, -0.0025288207, 0.1284328401, 0.0214941446, -0.0207892004, 0.0565019362, -0.0131212706, 0.0215473473, -0.0757615417, -0.1104501113, 0.056395527, -0.0544802099, -0.0231833514, -0.0723565295, 0.0800178051, 0.1155576333, 0.0593217127, -0.0658125207, -0.1317314357, 0.0325604379, 0.0484948345, 0.0829971954, -0.0349811874, -0.01373976, 0.0596409328, -0.030166287, -0.0050809179, 0.0434937216, -0.0369231105, -0.0216271523, 0.0042097135, 0.0663977563, 0.0286499932, -0.0052039507, -0.0899668261, 0.0566083416, 0.0081268083, 0.1470540017, 0.0628331304, -0.0461804904, 0.0675150231, 0.0798581988, 0.0910308957, 0.1134294942, 0.0325338356, -0.0027965, 0.0183152463, -0.0340501294, 0.0854977518, -0.0350077897, 0.0241676122, 0.0788473338, -0.0289692134, -0.096510835, -0.0140190767, -0.0139924753, -0.0051839994, 0.0729417652, -0.0763467774, -0.0054300646, -0.0505165607, -0.0452760346, 0.0408601575, 0.03085793, 0.0585768633, 0.0329328589, -0.0815074965, -0.0222389922, -0.0686322972, 0.0133739868 ]
712.3503
David Lopes Pegna
The BABAR Collaboration, B. Aubert, et al
A Measurement of the Branching Fractions of exclusive Bbar -> D(*)(pi)l-nubar Decays in Events with a Fully Reconstructed B Meson
8 pages, 2 postscript figures, submitted to Phys. Rev. Lett
Phys.Rev.Lett.100:151802,2008
10.1103/PhysRevLett.100.151802
BABAR-PUB-07/071, SLAC-PUB-13056
hep-ex
null
We report a measurement of the branching fractions for Bbar -> D(*)(pi)l-nubar decays based on 341.1 fb-1 of data collected at the Upsilon(4S) resonance with the babar detector at the PEP-II e+e- storage rings. Events are tagged by fully reconstructing one of the B mesons in a hadronic decay mode. We obtain B(B- -> D0l-nubar) = (2.33 +/- 0.09(stat.) +/- 0.09(syst.))%, B(B- -> D*0l-nubar) = (5.83 +/- 0.15(stat.) +/- 0.30(syst.))%, B(B0bar -> D+l-nubar) = (2.21 +/- 0.11(stat.) +/- 0.12(syst.))%, B(B0bar -> D*+l-nubar) = (5.49 +/- 0.16(stat.) +/- 0.25(syst.))%, B(B- -> D+pi-l-nubar) = (0.42 +/- 0.06(stat.) +/- 0.03(syst.))%, B(B- -> D*+pi-l-nubar) = (0.59 +/- 0.05(stat.) +/- 0.04(syst.))%, B(B0bar -> D0pi+l-nubar) = (0.43 +/- 0.08(stat.) +/- 0.03(syst.))%, and B(B0bar -> D*0pi+l-nubar) = (0.48 +/- 0.08(stat.) +/- 0.04(syst.))%.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:18:40 GMT" } ]
2010-04-12T00:00:00
[ [ "The BABAR Collaboration", "", "" ], [ "Aubert", "B.", "" ] ]
[ -0.0230470058, 0.0221463181, 0.0002589063, -0.0496967621, -0.0422793366, 0.1431563497, 0.0401600711, 0.019232329, 0.0836049989, -0.0193118025, -0.007960489, -0.042199865, -0.0809029415, -0.0147156464, 0.0445840359, 0.0746511072, 0.0411667228, 0.0143050384, 0.0248881169, 0.0654852837, 0.0054637301, -0.1076586619, -0.0034173147, 0.0371931009, 0.0562135018, -0.0509948134, 0.0606109761, -0.1833164245, -0.0014338152, -0.0181991886, 0.0187819861, -0.0492729098, -0.015867997, -0.0824394077, -0.0441072024, 0.141990751, 0.0044703246, 0.0930357277, -0.023775503, 0.0330605321, -0.0330870226, -0.0153514259, -0.1143343449, -0.0074836542, -0.0728497356, 0.0042550866, 0.0218019374, -0.0348619074, 0.0762935355, -0.064637579, -0.1598985344, 0.0649554729, -0.0490344912, 0.0195767097, -0.0406369045, 0.0367162637, 0.0361069776, 0.0590745099, 0.0478159152, -0.1005061418, 0.0260934494, -0.0997643992, 0.028980948, -0.0209542327, -0.1026254073, -0.0553657971, -0.0860421583, 0.1222815886, 0.0722669363, -0.0038279223, 0.0489550196, 0.0385971144, 0.0200138092, -0.0122453775, 0.0676575303, 0.0280272793, 0.1210100278, 0.0158282593, -0.093936421, -0.0336963125, 0.0259609949, 0.0276034251, -0.0159607138, 0.0277888607, 0.0477629341, 0.0076823356, 0.0229675341, 0.0850355029, 0.0075829951, -0.0212456305, 0.0609288663, -0.059180472, -0.0491404571, 0.0461999774, 0.124294892, -0.1089302152, -0.0008808195, 0.0024735795, -0.1118971854, -0.0335903503, -0.0232191961, 0.0184773412, 0.1199503988, -0.1257783771, 0.1125329658, -0.0653263405, -0.024437774, -0.0728497356, -0.0919231176, -0.0134109734, 0.0408753231, -0.0144110015, -0.0599751994, 0.0084638139, 0.0360804871, -0.0201727524, -0.0308353044, 0.0589155667, -0.014901082, 0.074545145, -0.0302789975, 0.0093313884, 0.0715251938, -0.0556836873, 0.0485046767, 0.012523531, 0.0748100504, -0.134255439, 0.0704125762, -0.080161199, 0.0791015625, -0.0743862018, 0.0077684307, -0.0326366797, 0.0042550866, -0.0112784635, 0.0558956116, -0.0574850626, -0.008013471, -0.0296697095, 0.0092916526, 0.0424382798, 0.0209807232, 0.070624508, -0.0152984438, 0.0508093759, -0.0795254186, -0.0270073824, 0.134255439, -0.0724258795, -0.0789956003, -0.0452198163, -0.0156428237, -0.0884793103, -0.0552068502, -0.1461233199, -0.0423323177, 0.0605050139, 0.0225701723, -0.042915117, -0.0007719588, 0.060557995, -0.0067948932, 0.0512862131, 0.0928238034, 0.0545710735, -0.0597632714, 0.0302260164, -0.1756870598, -0.0587036386, 0.0292193647, 0.0256828424, 0.0592864379, -0.0547300167, 0.0209012497, -0.0157752782, -0.0007127684, -0.1583090872, -0.013112952, -0.0563724488, -0.0158282593, 0.0234841052, 0.0187952314, -0.0792605057, -0.0241066385, 0.023166215, 0.0612467565, 0.0959497169, 0.0615116656, -0.0691940039, 0.0770882592, 0.1491962522, 0.0596043281, 0.0333254412, 0.0401600711, -0.0350738354, 0.082651332, 0.0343585834, 0.0272590462, 0.0083843423, 0.0190998744, -0.0663329959, 0.0611407943, -0.0606639609, -0.0112188589, -0.0108877234, 0.0899098143, -0.147606805, -0.0775121152, -0.0422263555, 0.0004925635, -0.098227933, 0.0471271537, -0.0387295671, -0.0506769232, -0.0331664979, -0.1396595538, -0.0043908521, 0.0221330728, -0.0272590462, -0.0067054867, 0.0010091343, 0.0489550196, 0.1005591229, 0.0096227871, 0.0093711251, 0.110201776, 0.0833930746, -0.0452727973, 0.0276299175, -0.0300935619, 0.0857242644, -0.0049769613, 0.022199301, -0.0087684589, 0.0832871124, -0.0282921866, 0.0633130372, 0.0098545821, -0.0960027054, -0.0652203783, -0.0204641521, 0.0990226567, 0.0677634999, -0.0099340547, 0.0456436686, -0.0291663837, 0.0461734869, 0.030252507, -0.0268881749, -0.0575910248, 0.0166892111, -0.0358950496, -0.0906515568, -0.0957377926, -0.0144110015 ]
712.3504
Michael Skeide
Michael Sch\"urmann, Michael Skeide, Silvia Volkwardt
Transformations of L\'evy Processes
Revised version. Proof shortened and streamlined considerably
Commun. Stoch. Anal. 4 (553-577) 2010
null
null
math.PR math.OA
null
A L\'evy process on a *-bialgebra is given by its generator, a conditionally positive hermitian linear functional vanishing at the unit element. A *-algebra homomorphism k from a *-bialgebra C to a *-bialgebra B with the property that k respects the counits maps generators on B to generators on C. A tranformation between the corrresponding two L\'evy processes is given by forming infinitesimal convolution products. This general result is applied to various situations, e.g., to a *-bialgebra and its associated primitive tensor *-bialgebra (called "generator process") as well as its associated group-like *-bialgebra (called Weyl-*-bialgebra). It follows that a L\'evy process on a *-bialgebra can be realized on Bose Fock space as the infinitesimal convolution product of its generator process such that the vacuum vector is cyclic for the L\e'vy process. Moreover, we obtain convolution approximations of the Az\'ema martingale by the Wiener process and vice versa.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:21:27 GMT" }, { "version": "v2", "created": "Fri, 1 Feb 2008 05:06:11 GMT" } ]
2013-11-20T00:00:00
[ [ "Schürmann", "Michael", "" ], [ "Skeide", "Michael", "" ], [ "Volkwardt", "Silvia", "" ] ]
[ -0.0837685242, -0.1108290181, 0.038857419, 0.0711954832, -0.0277848653, -0.0279400889, 0.0141640725, -0.0023719971, -0.0680910274, 0.0218475964, 0.0171909165, -0.0473170578, -0.0407718346, 0.0432036556, 0.0279659592, 0.0803536251, 0.0618821234, 0.0561388806, 0.0425568931, 0.0091904784, 0.0028974907, -0.0862520859, 0.0669527277, 0.0444454364, -0.0495677851, -0.1617420614, -0.0007013318, 0.0230117682, 0.0123790111, -0.078801401, 0.0370982289, -0.0167123117, -0.0559319183, -0.0514045879, -0.0801466629, 0.1220050529, -0.0052808062, 0.0592433363, -0.0208257139, 0.1390795559, 0.0263749268, -0.0141770076, -0.0803018808, 0.0342524797, 0.1019813195, 0.0149272513, 0.0303719118, -0.0542244688, -0.0232963432, 0.0189242363, 0.0351838134, 0.0425568931, 0.1390795559, -0.0574324057, -0.0633308664, -0.0111760357, -0.0152376965, 0.0343559608, 0.0318206549, -0.0277848653, -0.0302166883, -0.0297251493, 0.0807675496, -0.0146168051, -0.1065862626, -0.000764391, -0.1440466791, 0.085424237, 0.0085372496, 0.0407200903, -0.0417290404, 0.0099213189, 0.083044149, 0.1007395387, 0.0205799453, 0.0606403388, 0.0221451074, 0.0927714407, -0.0503697693, 0.0339161642, 0.0069979574, 0.0117193153, -0.0208127797, 0.0604333766, 0.0430225618, 0.0232963432, 0.0583119988, 0.052982688, -0.0302166883, 0.0076188482, 0.0629686788, 0.0196615439, -0.0840272307, 0.0905983225, 0.0898739547, 0.0699019656, 0.0308375787, 0.0069397488, -0.0131809954, 0.0405390002, -0.011201906, 0.0137113398, 0.051508069, -0.0329848267, 0.167123124, 0.0058240858, 0.0775596127, -0.041392725, -0.128213957, 0.0220804308, -0.0397887565, -0.0253659785, 0.0348733701, 0.0783874691, -0.0161043573, -0.0932371095, 0.0021844364, 0.0365032069, -0.0165829603, -0.0078581497, -0.0935992971, -0.0155610768, 0.0115123512, -0.0689706281, 0.0738342702, -0.1151752546, 0.1031713635, -0.077611357, 0.0645209104, -0.0624512732, 0.0946858525, 0.0563458465, 0.0291559994, -0.0682462528, -0.0694880337, -0.003193384, 0.0605368577, 0.038081307, 0.1255234331, 0.0083820261, -0.0034440039, 0.0616234168, 0.0725924894, -0.0193899032, -0.0298286323, 0.1128986552, -0.0162725151, 0.0407459624, 0.0356753543, -0.0002847771, 0.0201918874, -0.0309410617, -0.010807381, 0.1517043263, -0.0493349507, -0.0372793227, -0.028147053, 0.0742481947, -0.0052096625, -0.0633826107, 0.0277589951, 0.1030161381, -0.0442126021, -0.0874938667, 0.0191958752, 0.0176824536, -0.1363890171, -0.0059922435, -0.0337350704, -0.1175553352, 0.0227530636, -0.1033783257, -0.1388725936, -0.0607438236, 0.0118227964, -0.0314843394, -0.0376156382, -0.1448745281, -0.0129740322, -0.0278107356, 0.0007829854, 0.0480931699, -0.0123337377, -0.0220933668, -0.0321311019, 0.1306975186, 0.0543796904, 0.0472135767, -0.01100141, -0.0327778645, -0.0733168647, 0.094944559, 0.040125072, 0.1338019818, 0.0042556892, -0.0142934248, 0.0168028586, 0.0077934735, 0.0088024214, -0.0128058735, 0.055414509, -0.0521548316, 0.1242816523, -0.0400215909, -0.0018465036, 0.051042404, 0.1050340384, 0.043514099, -0.0733168647, -0.0582085177, -0.0050544394, -0.1208667532, 0.0930818841, -0.0098049017, -0.1217980906, 0.0047342926, -0.0601229295, 0.1018261015, -0.0287162028, 0.0532931313, -0.0704193711, 0.0946341157, -0.035546001, 0.0710402653, -0.0327519923, 0.0028974907, -0.0089511769, -0.070988521, -0.0255341362, -0.0339937732, 0.0236455929, 0.0061733369, -0.1104150936, -0.0661248788, 0.0112730497, -0.0159103274, -0.0395041816, -0.0323639363, 0.0539657623, -0.1036370322, -0.0489468947, 0.0241241977, 0.0209162608, 0.0363479853, -0.0109626045, 0.0741964579, -0.0399698503, 0.1056549251, 0.1133125797, 0.0232187305, -0.141149193, -0.0244605131, -0.0228694789, 0.0365290791, -0.0171650443, 0.0950997844 ]
712.3505
Hye-Sung Lee
Hye-Sung Lee, Christoph Luhn, and Konstantin T. Matchev
Discrete gauge symmetries and proton stability in the U(1)'-extended MSSM
Version to appear in JHEP
JHEP 0807:065,2008
10.1088/1126-6708/2008/07/065
null
hep-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
The Minimal Supersymmetric Standard Model (MSSM) with conserved R-parity suffers from several fine-tuning problems, e.g. the mu-problem and the problem of proton decay through higher dimension operators. Both of these problems can be avoided by replacing R-parity with a non-anomalous U(1)' gauge symmetry which is broken at the TeV scale. The new gauge symmetry does not necessarily forbid all renormalizable R-parity violating interactions among the MSSM fields, and may allow for either lepton number or baryon number violation at the renormalizable level. However, the proton decay problem resurfaces with the introduction of new TeV-scale exotic fields which are required for gauge anomaly cancellations. In this paper we investigate the issue of proton stability in the presence of TeV-scale exotics. We show that there are large classes of models in which TeV exotics do not destabilize the proton. We classify the viable models according to the residual discrete symmetries after U(1)' and electroweak symmetry breaking. In some of our examples the residual U(1)' discrete gauge symmetry within the MSSM sector alone ensures that the proton is absolutely stable, for any exotic representations. In other cases the proton can be sufficiently long-lived, depending on the U(1)' and hypercharge discrete charge assignments for the exotic fields. Our analysis outlines a general scheme for ensuring proton stability in the presence of light exotics with baryon and lepton number violating interactions.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:22:47 GMT" }, { "version": "v2", "created": "Thu, 10 Jul 2008 13:56:25 GMT" } ]
2009-10-09T00:00:00
[ [ "Lee", "Hye-Sung", "" ], [ "Luhn", "Christoph", "" ], [ "Matchev", "Konstantin T.", "" ] ]
[ 0.003547831, -0.0348623656, 0.0282594599, 0.037400052, -0.0488319509, 0.0463928171, 0.0014713336, 0.010803638, -0.0227406099, -0.0219029281, -0.0436087549, 0.0014320671, -0.054646451, 0.1129392833, 0.0660290793, -0.016088428, -0.0219152477, 0.1044639125, 0.0216935072, 0.0493986197, -0.0186507497, -0.0176406037, 0.0688377768, 0.0091590704, -0.022617422, 0.0124790026, 0.0058360589, -0.0408986062, 0.1120523289, -0.0135630621, 0.0531681888, -0.0346652642, -0.0443725251, -0.1573857218, -0.0631218255, 0.0821421444, -0.0093315346, 0.033039175, -0.0640087798, 0.0045826151, -0.0397159979, -0.0342464224, -0.0869218558, 0.0999305695, -0.0106742904, 0.0556812361, -0.054646451, -0.027397139, 0.0001793934, 0.0437812209, 0.0426725224, 0.0277913418, 0.0832754746, -0.0173695888, -0.0897305608, -0.0729769096, 0.0694290772, 0.026805833, -0.0187739395, -0.0539565943, 0.0194514766, -0.0967769474, -0.0809595287, 0.0645508096, -0.0742580742, -0.0033414902, -0.0166920517, 0.0253275707, -0.0221369863, 0.0477478914, -0.0400609262, -0.1018030345, 0.0557305105, 0.0459000617, 0.0000513927, -0.0135507435, 0.0672116876, 0.0268551093, -0.0407015048, 0.0230732206, -0.0234551039, -0.0412435345, 0.0485116616, -0.0374739654, -0.0597710982, 0.0629739985, -0.015078282, 0.035084106, -0.0931798369, 0.0275696032, 0.0335565694, -0.0118876975, -0.0548928306, 0.0125344377, 0.1348175704, -0.1415190399, 0.0971711501, -0.0587855875, 0.0518870279, -0.0210406091, -0.0095532741, -0.0147456722, -0.0386812128, -0.1224001646, 0.0816001147, -0.0836696774, 0.076869674, 0.0015675746, -0.1389567107, 0.0111793634, 0.0695276335, 0.0677537173, -0.0958407074, 0.0694783553, -0.0783479363, -0.1227943748, -0.1413219273, 0.0287275761, -0.0262638032, 0.097269699, 0.0251427889, 0.0375971533, 0.074208796, -0.0109945806, 0.0260913409, -0.1067305803, 0.0780030042, -0.1385625154, -0.1096871048, -0.007613054, 0.1088986993, 0.0001735227, 0.0238616262, 0.0749479309, -0.0847044662, 0.0744059011, -0.0064489217, -0.0131565398, 0.1045624614, -0.047846444, 0.038434837, -0.080269672, 0.0528232604, 0.1019015908, 0.0798754692, 0.0029719244, 0.0671624094, 0.0755885094, 0.0626290739, 0.0261406153, 0.0426478833, -0.1149103045, 0.0452841185, 0.0788406879, -0.0106434925, -0.09510158, 0.0306246802, 0.1250610352, -0.030156564, -0.1054494232, 0.0460725278, 0.0838667825, -0.0294667073, -0.0438551344, 0.0544493496, 0.0655855983, -0.1145161018, -0.0168275591, -0.0344435237, -0.150585711, 0.0404797643, -0.0555826835, -0.1188523397, -0.0404058509, 0.0542522483, -0.017184807, -0.0682464689, -0.1496002078, -0.0434116535, -0.0164210368, 0.1187537834, 0.0450377427, -0.0239109024, 0.0442246981, -0.0874638855, -0.0415884629, 0.0138956709, -0.0015614151, 0.0195993017, -0.0007579947, -0.0250811931, 0.0303043891, 0.0450377427, 0.1258494407, 0.0428942628, -0.1404349804, 0.0538087711, 0.1085044965, 0.010655812, 0.0531189144, -0.0646493658, 0.0564203672, 0.0459493399, -0.0729276389, -0.0091282735, 0.0266333707, 0.0857885256, -0.0221493058, -0.0134275546, -0.0238862652, 0.0254014842, 0.0621363185, 0.052773986, -0.0162362549, -0.0270768479, 0.0485116616, -0.0863798261, 0.0609044321, 0.0762783661, 0.0584899336, -0.1283132136, 0.0740609691, 0.0622348674, 0.0830290988, 0.0366855562, 0.0333101898, -0.0142159611, -0.0067630527, -0.0047981949, 0.0370797627, -0.0227282923, -0.0666696578, -0.0524290577, -0.0096210279, -0.0012857808, -0.0681479201, 0.0254014842, -0.0554348603, -0.0156326294, -0.0385087468, 0.0450377427, 0.0715971962, -0.0192913301, 0.044495713, 0.0518377535, 0.0416623764, -0.0335812047, 0.0215333626, 0.0952001289, -0.047402963, -0.0099782748, 0.057997182, 0.0253275707, 0.0070217489, -0.1065334827, 0.0570116714 ]
712.3506
Christian Schwinn
Rutger Boels, Christian Schwinn, Stefan Weinzierl
Recent developments for multi-leg QCD amplitudes with massive particles
5 pages, Contribution to the proceedings of RadCor07, 8th International Symposium on Radiative Corrections, October 1-5, 2007, Florence, Italy
PoSRADCOR2007:016,2007
null
PITHA 07/24, SFB/CPP-07-92
hep-ph hep-th
null
We review the extension of modern techniques for the calculation of helicity amplitudes in QCD to massive particles. The focus is on the use of supersymmetric Ward identites that relate amplitudes with massive quarks to those with massive scalars, the application of on-shell recursion relations to amplitudes with massive quarks and an extension of the CSW rules to massive scalars.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:31:03 GMT" } ]
2008-11-26T00:00:00
[ [ "Boels", "Rutger", "" ], [ "Schwinn", "Christian", "" ], [ "Weinzierl", "Stefan", "" ] ]
[ 0.0529921465, 0.03626341, 0.066273585, 0.0353815444, -0.0654718876, 0.0695338175, -0.0777645707, -0.0243982989, -0.0496250205, 0.0498388037, 0.0709234253, -0.082628198, -0.1213234141, 0.0810248032, 0.0798489824, 0.0414744355, -0.0099143144, 0.0742905512, 0.0672356188, 0.0595927797, -0.0200958606, -0.0678235292, 0.1021361426, 0.0481819659, -0.0056653228, 0.0192006342, 0.0113707297, -0.0218328703, 0.1106341258, -0.0258948002, 0.088934876, -0.0839109123, -0.0078499457, -0.0304644704, -0.1231405959, 0.171563074, -0.1595910639, 0.0570273511, -0.0704958513, 0.0562256537, -0.0394434705, -0.0964708254, -0.0832695514, 0.1184373125, -0.0331367925, 0.066273585, 0.037599571, -0.0345531218, -0.0113306455, 0.0148714716, -0.0004417682, 0.0496250205, 0.0575618148, 0.0177843031, -0.0456165373, 0.0446544997, -0.0163011644, 0.0248525944, 0.0103619285, -0.0785128176, -0.0004947971, -0.0966311619, -0.0073689278, -0.0169826057, -0.0871711448, -0.0442803763, 0.011938598, -0.0351410322, 0.0172765609, 0.025600845, -0.0421959646, 0.0670752823, 0.0765352994, -0.022233719, 0.0180114508, 0.0052177086, -0.0083643673, 0.0706027448, -0.0111168595, 0.0846591592, 0.0053613461, -0.0436122939, -0.0370116606, -0.0584704056, 0.0001345556, 0.0348738022, 0.0374926776, -0.0196682904, -0.1145891696, 0.0400046594, 0.0895762295, 0.0382943749, -0.0099477181, 0.0622651018, 0.0945467502, -0.0711906552, 0.0753594786, 0.0129540805, -0.0040519084, 0.0272710454, 0.0201760307, -0.0084846225, 0.0668080524, -0.0707096383, 0.1204682738, -0.1032585204, 0.0427571498, -0.0090458095, -0.0692665875, -0.0152055118, -0.0818799436, -0.0603944771, -0.1126650944, 0.0224742275, -0.0750387982, -0.0367444269, -0.0247189775, 0.023008693, 0.0194545034, 0.0825213045, 0.0037779952, -0.0092128301, -0.0131211011, -0.1437709183, 0.0757870525, -0.0910192877, -0.0712975487, -0.08556775, -0.0963104814, 0.0448415615, 0.1001051813, -0.0731681734, 0.0813454837, -0.0696407109, -0.0355953276, 0.0582031719, -0.0171295833, 0.0443070978, 0.0967380553, -0.0769628733, 0.0435321257, 0.0720458031, 0.0013996286, 0.0498388037, 0.0384012684, 0.0471130349, -0.0256542917, -0.0111235399, -0.0565463342, -0.0177976638, -0.1270956397, -0.0198019054, -0.008571473, 0.0273912996, -0.060875494, 0.0111502632, 0.0430778302, 0.0424097478, -0.0081171775, -0.0298231132, 0.0045329263, 0.047834564, -0.0847660527, -0.0292084794, 0.0743974447, 0.1136271283, -0.0608220473, -0.0150986193, -0.0438260809, -0.2063032538, 0.0463915095, -0.1370366663, -0.0247056168, -0.0503999926, -0.0378935263, -0.0363435782, -0.0003169207, -0.0467656329, -0.1560636014, -0.0122191925, 0.0583635122, -0.0208574738, -0.0380004197, -0.072740607, -0.1122375205, 0.0498388037, 0.0256676525, 0.0898434669, -0.0138025433, 0.0750922486, -0.0195747577, 0.0288610775, 0.07252682, 0.1106341258, 0.001559968, -0.0892555565, 0.1358608454, 0.1095651984, -0.0430778302, -0.0463915095, -0.0016167548, -0.0522973426, 0.0076227984, -0.0973259658, -0.0261887554, -0.0594858862, 0.1044877917, 0.0174769852, -0.0031182657, -0.0748250186, -0.0086716851, 0.0405658484, 0.0124597009, 0.0796886384, -0.0648839772, 0.0416882224, -0.0436657406, 0.013081016, -0.018131705, 0.0845522657, -0.0648305342, 0.0060461285, 0.0347401872, 0.0064002112, -0.0494112335, -0.0190536547, 0.092836462, 0.0233560931, 0.049437955, 0.0441467576, -0.079581745, 0.0439329743, -0.105342932, -0.0099811228, -0.0450019017, -0.0258814376, -0.022834992, 0.0195747577, -0.0484224744, -0.1021361426, 0.0095535507, 0.0260284152, 0.0776042268, 0.0402718931, -0.0341789983, 0.0328695588, 0.0381340347, -0.0011181997, 0.079261072, -0.0343126133, 0.0247991476, 0.1251715571, 0.0221268255, 0.0457768738, -0.046070829, -0.0556911901 ]
712.3507
Michael Neiman
Jeff Kahn, Michael Neiman
Negative correlation and log-concavity
21 pages; only minor changes since previous version; accepted for publication in Random Structures and Algorithms
null
null
null
math.PR math.CO
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We give counterexamples and a few positive results related to several conjectures of R. Pemantle and D. Wagner concerning negative correlation and log-concavity properties for probability measures and relations between them. Most of the negative results have also been obtained, independently but somewhat earlier, by Borcea et al. We also give short proofs of a pair of results due to Pemantle and Borcea et al.; prove that "almost exchangeable" measures satisfy the "Feder-Mihail" property, thus providing a "non-obvious" example of a class of measures for which this important property can be shown to hold; and mention some further questions.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:36:47 GMT" }, { "version": "v2", "created": "Fri, 15 Feb 2008 17:04:17 GMT" }, { "version": "v3", "created": "Wed, 1 Jul 2009 20:53:02 GMT" } ]
2009-07-01T00:00:00
[ [ "Kahn", "Jeff", "" ], [ "Neiman", "Michael", "" ] ]
[ -0.0053070462, -0.0052706739, 0.0312669314, 0.0556032956, 0.0657081753, 0.0821087658, 0.0375097394, 0.0266774129, -0.0323779397, 0.0155673353, -0.0215191618, -0.121681802, -0.0510005467, 0.0507360213, 0.0449693613, 0.0361342058, 0.0831139609, 0.075813055, 0.0207388122, 0.0809977576, -0.0607879981, -0.0127038453, 0.0018417599, -0.0612112395, -0.0021591908, -0.0070033171, 0.0319017954, 0.012816268, 0.1022127122, -0.1141692773, 0.0273255017, -0.0423505567, -0.0108786179, -0.0281719826, -0.0578253083, 0.1407276541, 0.0543864779, 0.0194294099, -0.0630629212, 0.0252886526, -0.091843307, 0.03163727, 0.0184374396, 0.017022226, 0.0022319353, -0.034044452, -0.0059220684, -0.0710515901, -0.0038653812, 0.0118309101, -0.2049544901, -0.0298913997, 0.0705754459, -0.0595711805, -0.0668720901, 0.0351819135, 0.0374832861, 0.0301030204, -0.0379594341, -0.1160738617, 0.0458952039, -0.1589270234, -0.0164138172, 0.0675069466, -0.1465472132, -0.0188210011, -0.0517676733, 0.0494927503, 0.0869760364, 0.0686179549, 0.0078431861, 0.0194426365, 0.0371923074, 0.0914200693, -0.0481172167, 0.0037066659, 0.0505773053, 0.0957582891, -0.1041702032, 0.0068578278, 0.0940653235, 0.0888277143, 0.0523760803, -0.0160699338, 0.0028965559, -0.0379065275, -0.0338592865, 0.0442551449, -0.0456042252, 0.0385413878, 0.0230798647, 0.0173661094, 0.0676127598, 0.045577772, 0.1052283049, -0.0364251845, 0.145171687, 0.0381181464, -0.0536458045, -0.0385149382, -0.1295117587, -0.0380123369, 0.0640681162, -0.0261483621, 0.1248561144, 0.0946472809, -0.0319546983, -0.1263374537, -0.0425092727, 0.0040637753, -0.0153292622, -0.0691470057, -0.044493217, 0.031478554, -0.0337799266, -0.0497572757, -0.0807332322, -0.021426579, -0.0304204505, -0.0448370986, -0.0423241071, -0.1051754057, 0.0293094441, 0.0123533485, 0.0473500937, -0.0706283525, -0.0058691632, -0.0758659616, -0.0135040348, -0.0607879981, 0.062957108, -0.0117515521, 0.0296268743, -0.0158318616, -0.1799832582, 0.0141653493, 0.0999377966, -0.0378007181, 0.0807332322, -0.0337799266, 0.0194823146, 0.0013466009, 0.0158583131, -0.0480907671, -0.068723768, 0.0630629212, 0.0277751945, 0.0114010563, 0.0425621793, 0.0315843634, -0.0091393618, 0.0063320831, 0.0058890027, 0.0327482782, -0.0610525236, -0.0565026812, 0.1097252443, -0.0143901957, 0.0388323665, -0.1109949648, 0.0786170289, 0.1323686391, -0.0323514901, 0.0004046416, 0.1228457168, 0.0182919502, -0.0945943743, -0.023913119, -0.0410543829, -0.1086671427, 0.0544922873, -0.0246008858, -0.110148482, -0.10565155, -0.0063882945, 0.0742259026, -0.0669778958, -0.0827965289, 0.0288597494, -0.0076976968, -0.0373245701, 0.0276164785, -0.010131333, 0.0176967662, 0.0043117683, -0.0317695327, 0.0488578901, 0.0521115549, -0.0313991979, -0.0002357998, -0.0493869409, 0.0474823564, 0.0907852054, 0.1015778556, -0.0041497461, -0.1440077722, 0.0477997884, 0.0696760565, -0.0143505167, -0.0799925625, -0.0567143038, -0.0542277619, 0.0745433345, -0.0577724054, -0.0257780254, 0.0371394046, 0.0811564699, 0.0129882097, -0.0939595178, -0.0147076268, -0.0085044997, -0.0328805409, 0.1250677258, 0.0711574033, 0.0476675257, 0.0602060407, -0.0668191835, 0.0734323263, 0.0234898794, 0.129723385, -0.0711044967, 0.0143240644, 0.0669778958, 0.0196939353, 0.0061270758, 0.034361884, 0.1074503213, -0.1709893942, -0.0082928799, -0.0439377129, 0.0270212963, 0.0090137115, -0.0859179348, 0.0204742867, 0.0752840042, -0.0433293022, -0.0594653673, -0.0187151898, -0.0528522283, -0.0033528628, -0.0356316082, 0.032245677, -0.0349967442, 0.041292455, 0.0201304033, 0.0623751506, -0.08475402, 0.0181464609, 0.0328276344, -0.0833784863, -0.0440699756, 0.0428796113, 0.0228550173, 0.0268361289, -0.0533812791, -0.0294152535 ]
712.3508
Janusz Skalski
J. Skalski
Relative motion correction to fission barriers
9 pages, 5 figures, presented at the XIV Nuclear Physics Workshop in Kazimierz Dolny, Poland (Sept. 2007), to appear in Int. J. Mod. Phys. E
Int.J.Mod.Phys.E17:151-159,2008
10.1142/S0218301308009641
null
nucl-th
null
We discuss the effect of kinetic energy of the relative motion becoming spurious for separate fragments on the selfconsistent mean-field fission barriers. The treatment of the relative motion in the cluster model is contrasted with the necessity of a simpler and approximate approach in the mean-field theory. A scheme of the energy correction to the Hartree-Fock is proposed. The results obtained with the effective Skyrme interaction SLy6 show that the correction, previously estimated as $\sim$ 8 MeV in $A=70-100$ nuclei, amounts to 4 MeV in the medium heavy nucleus $^{198}$Hg and to null in $^{238}$U. However, the corrected barrier implies a shorter fission half-life of the latter nucleus. The same effect is expected to lower barriers for multipartition (i.e. ternary fission, etc) and make hyperdeformed minima less stable.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:50:25 GMT" } ]
2008-11-26T00:00:00
[ [ "Skalski", "J.", "" ] ]
[ 0.0131670563, 0.0403241105, -0.0102119502, 0.0758103281, -0.0609973893, 0.0942641571, -0.0543639846, -0.0461844504, 0.0342642739, 0.0600497574, 0.0425684974, -0.0280548073, -0.1082292125, 0.0094388844, -0.0412468016, 0.081595853, 0.0880796313, -0.0397754833, -0.0125747882, -0.0059445021, -0.0953115374, -0.0765584558, 0.0605983846, -0.0460348241, -0.0235660393, 0.0097319009, 0.1109224781, -0.0691270456, 0.0090897577, -0.0294762515, 0.0434413105, -0.0569076203, -0.0119264107, -0.1335658282, -0.0422941819, 0.1658849567, -0.0221321266, 0.1480296403, -0.0771070793, 0.0071321558, -0.0678801686, -0.0096196821, -0.1472316384, 0.0812467262, -0.0512218438, 0.0251246393, 0.0147505943, -0.0420697443, -0.0058634551, -0.0072069685, -0.068827793, -0.0450622551, 0.0326682664, -0.0334662683, -0.026583489, 0.0179675464, 0.0621445179, 0.0776058361, 0.0243765116, -0.0536657311, -0.0334163941, 0.027032366, -0.046907641, -0.0709225535, -0.0831918567, 0.029326627, 0.0143017182, -0.0093328999, 0.1043389514, 0.1083289683, -0.0335161425, -0.0109289065, 0.0284787472, -0.0286034364, -0.0886282548, -0.054962486, 0.050523594, -0.0641894042, -0.0038185711, 0.1105234772, 0.0524687245, -0.028428873, 0.1021444425, -0.0420946814, -0.0195760224, 0.0406732373, 0.0555111133, 0.0679799169, -0.1066332087, -0.0615460165, 0.0089837732, 0.0368079096, -0.0511220954, 0.036982473, 0.0185909867, -0.0834911093, 0.0564587414, -0.0341146477, 0.0523689762, -0.0608976372, -0.0686781704, 0.0025124638, -0.0123752877, -0.1303738058, 0.1657852083, -0.087281622, -0.0412717387, 0.0351620279, -0.0291770007, 0.0107668117, 0.1221942753, -0.086034745, -0.1213962734, -0.0299500655, -0.1049374491, -0.0740646943, -0.082443729, 0.0811469704, -0.1132167354, 0.1170072556, -0.0067643258, -0.0944137797, 0.0654362813, 0.0129550872, 0.0715210587, -0.0183540788, 0.0582542494, -0.0757105723, -0.0583540015, -0.0966581628, 0.0848876163, -0.0637903959, -0.0442393161, 0.0014650844, -0.0374562852, 0.0366832204, 0.0459101349, -0.0421694927, 0.1152117476, 0.016945105, -0.0493764617, 0.0450871922, 0.0435161255, 0.085486114, -0.0104550915, 0.1296755522, 0.0172568243, 0.0039120871, 0.0251620449, 0.0171820112, -0.0191146769, -0.0743140727, -0.0108042182, -0.0051807878, 0.0563589931, -0.1074312106, 0.0043859016, 0.0431171246, 0.0287779979, -0.0154239098, -0.0617953911, 0.0461844504, -0.1295758039, 0.0144762807, 0.0322692655, 0.0066209347, -0.1501244009, 0.0381794758, -0.1202990189, -0.0845883638, -0.0332418308, -0.0349126495, -0.0136034647, -0.0939649045, 0.0179052018, -0.0294014383, 0.0624936447, -0.1171070039, -0.0799998417, 0.1084287167, -0.0068453732, 0.0669325367, 0.0149875022, -0.0338902101, -0.0120760361, -0.002598187, 0.0029738096, 0.087431252, -0.0799000934, -0.0513215959, 0.0042362763, 0.099900052, 0.0812966004, 0.0428428091, -0.0529674776, -0.0186159238, 0.0165959783, 0.0226184092, 0.0447630063, 0.0809474736, 0.0109663131, -0.0356607772, 0.0961594135, -0.0692268014, -0.0728178099, -0.0098815272, 0.0557106137, 0.0413465537, -0.0494512767, 0.1519199014, 0.0579550005, 0.0483290814, 0.0499250889, -0.0235161632, 0.0506233424, 0.0131670563, -0.0576058738, 0.0206608083, 0.0123690534, 0.0075560948, -0.051770471, -0.0072194375, 0.0637405217, 0.0362094045, -0.0524687245, -0.0220323764, 0.1059349552, -0.039625857, -0.0214837492, 0.0811469704, -0.0026449449, 0.0294014383, -0.0478303321, -0.0087343967, -0.0937155262, 0.0350622758, -0.0180922337, -0.0272568054, -0.0224313773, -0.0475560166, 0.0269076787, 0.0141396234, -0.0035286713, 0.0069077173, -0.0596008822, -0.0311969463, -0.0228927229, 0.0153241595, 0.1402491033, -0.0428428091, 0.0589026287, 0.0781544596, 0.0451370701, -0.0488028973, -0.0557604916, 0.0526183508 ]
712.3509
Tanya Khovanova
Tanya Khovanova
9 Divides no Odd Fibonacci
6 pages
null
null
null
math.CO
null
I discuss numbers that divide no odd Fibonacci. Number 9 plays a special role among such numbers.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 17:56:14 GMT" } ]
2007-12-21T00:00:00
[ [ "Khovanova", "Tanya", "" ] ]
[ -0.0143678635, 0.0001439999, 0.1000251919, 0.0015315163, 0.1337813139, 0.0170095433, -0.0025834064, 0.0208943635, -0.0547939166, -0.0111165671, 0.0192806683, -0.1705974638, 0.0069090063, 0.0384896174, 0.1148472875, 0.1273743361, 0.0155392867, -0.0430796854, 0.075066708, 0.1179073304, -0.0936660394, 0.0167704765, -0.018766677, -0.0306721628, 0.1334944218, -0.0463548899, 0.0100288168, 0.0021202161, 0.0530726425, -0.0519251265, 0.0681816116, -0.0401630811, -0.0511123016, 0.0458289422, -0.0199261475, -0.0087199304, 0.0512079261, -0.0042912341, 0.0284249429, 0.0742060691, 0.0448487736, 0.0724369809, -0.053502962, -0.0186710507, 0.012945421, 0.0620615222, 0.032441251, -0.0852987319, -0.061965894, 0.0415974744, -0.0269905459, 0.0487694554, -0.0459484756, 0.0954351276, -0.0354773887, -0.0164835975, -0.0875459537, 0.1061452851, -0.0367683433, 0.0074588577, 0.0872590765, -0.081091173, 0.0224243868, 0.0174398609, -0.0046737394, 0.0949569941, -0.1477427632, 0.0121146673, -0.0568976961, 0.0228427518, -0.0498691574, 0.0028359198, 0.0514469929, 0.1022246033, 0.083099328, 0.0475741252, 0.0037623004, 0.0296441782, 0.0041119345, -0.0252453648, 0.1012683362, 0.0224004798, 0.0207270179, 0.0441793874, 0.0191730894, -0.020774832, -0.0363141187, 0.0101901861, -0.1489859074, -0.1355982125, 0.0300984029, -0.0339951776, -0.1189592183, -0.0479088165, 0.0611530729, -0.0944310501, 0.0922316462, 0.082429938, -0.0315088928, 0.004091016, 0.0384896174, 0.0335648581, -0.0135669932, 0.1218280122, 0.1087271944, 0.0980170444, 0.0224841535, -0.1263224483, -0.1347375661, 0.0346645638, -0.1280437261, -0.0858724937, 0.0383461788, 0.0153121743, 0.0769792348, 0.0030630326, 0.1033721194, 0.003777242, 0.075736098, -0.0620615222, 0.0391350985, -0.1027027369, -0.0130888605, 0.062874347, -0.05407672, -0.0731063709, 0.0774573684, -0.0178223662, -0.0115468856, -0.0294768326, 0.0302657504, -0.0203564651, 0.078748323, 0.0583799072, 0.0491519608, 0.0145591162, -0.0174996275, 0.0771226734, -0.0283532217, 0.0597186759, 0.0726282373, -0.0386330597, 0.1032764912, -0.0206792057, 0.1258443147, -0.0154556138, -0.0589536652, -0.0601489954, -0.0535985865, -0.0641653016, -0.0281141568, -0.1053802744, 0.0152643612, 0.0046498328, 0.0350709744, -0.021635469, 0.0596230477, -0.0191969965, -0.0024743327, 0.0966304615, -0.059192732, 0.0950048119, -0.064547807, 0.0561326854, 0.0192209035, 0.0430796854, -0.0627787188, -0.0555589274, -0.0657431409, -0.0417648219, -0.002035049, -0.1128391325, -0.1209673733, -0.0540289059, -0.0586189702, 0.0382266454, 0.0057734428, -0.1189592183, 0.0124792429, 0.0124553358, -0.0420517027, 0.1107353494, -0.0283771288, 0.0099451439, -0.0113257496, -0.0299071502, 0.0213724971, -0.0875459537, 0.0380593017, 0.0155751472, -0.0170214958, 0.0440120436, 0.0759273469, 0.1600785702, 0.0510166734, 0.0002420543, 0.0174398609, -0.0579017736, -0.0654562563, -0.0486738272, -0.0364097431, 0.048912894, 0.0863506198, 0.0208585039, -0.056610819, -0.0460919142, -0.0427449942, 0.023751203, -0.0401630811, -0.0632568523, 0.031843584, -0.0622527748, 0.0797524005, -0.0798958391, 0.0034156549, -0.0180255733, -0.011379539, -0.0427210853, -0.00082926, 0.0782701969, -0.0692334995, 0.0085107479, 0.0249823928, 0.1331119239, 0.1054759026, -0.0389916562, 0.0971564054, 0.0180016663, -0.0238587819, 0.0776964352, 0.056610819, 0.0482674167, -0.0139973117, -0.0441554822, 0.024480354, -0.0388243124, -0.0772183016, 0.0002041399, -0.1115959883, 0.0437012576, -0.0235121362, 0.0652650073, 0.0298354309, 0.0327998474, -0.0644043684, 0.0390155651, -0.0579974018, -0.0735366866, 0.0118696243, 0.0245042611, 0.0430318713, 0.0264167879, 0.0154795209, -0.0387764983, -0.0680859834, -0.0805652291 ]
712.351
Jeff Forshaw
J.R. Forshaw, J.F. Gunion, L. Hodgkinson, A. Papaefstathiou, A.D. Pilkington
Reinstating the 'no-lose' theorem for NMSSM Higgs discovery at the LHC
23 pages
JHEP 0804:090,2008
10.1088/1126-6708/2008/04/090
MAN/HEP/2007/44, UCD-07-03
hep-ph
null
The simplest supersymmetric model that solves the mu problem and in which the GUT-scale parameters need not be finely tuned in order to predict the correct value of the Z boson mass at low scales is the Next-to-Minimal Supersymmetric Standard Model (NMSSM). However, in order that fine tuning be absent, the lightest CP-even Higgs boson h should have mass ~100 GeV and SM couplings to gauge bosons and fermions. The only way that this can be consistent with LEP limits is if h decays primarily via h->aa->4 tau or 4j but not 4b, where a is the lighter of the two pseudo-scalar Higgses that are present in the NMSSM. Interestingly, m_a < 2 m_b is natural in the NMSSM with m_a > 2 m_tau somewhat preferred. Thus, h -> 4 tau becomes a key mode of interest. Meanwhile, all other Higgs bosons of the NMSSM are typically quite heavy. Detection of any of the NMSSM Higgs bosons at the LHC in this preferred scenario will be very challenging using conventional channels. In this paper, we demonstrate that the h -> aa -> 4 tau decay chain should be visible if the Higgs is produced in the process pp -> p+h+p with the final state protons being measured using suitably installed forward detectors. Moreover, we show that the mass of both the h and the a can be determined on an event-by-event basis.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:05:47 GMT" }, { "version": "v2", "created": "Thu, 27 Mar 2008 15:31:01 GMT" } ]
2009-02-18T00:00:00
[ [ "Forshaw", "J. R.", "" ], [ "Gunion", "J. F.", "" ], [ "Hodgkinson", "L.", "" ], [ "Papaefstathiou", "A.", "" ], [ "Pilkington", "A. D.", "" ] ]
[ 0.0342908204, -0.0425386131, -0.0190449022, -0.006923147, -0.0521360449, 0.0647326708, 0.0605337955, 0.0318164825, 0.0414139144, -0.0289172605, -0.0164206047, 0.037789885, -0.1641560644, 0.1182683408, 0.0532357506, 0.0237436444, -0.0247433763, 0.0735303164, -0.0323163494, -0.0096974047, -0.0386146642, 0.0287423059, 0.0343657993, -0.0039958055, 0.032441318, -0.1045720056, -0.0044769268, -0.0494367667, 0.0977238417, 0.0147335557, 0.0156458113, -0.0505364724, -0.1070713401, -0.0604838096, -0.1272659302, 0.1606569886, -0.0157082956, 0.0446880385, -0.0306417979, 0.0867267847, -0.0494117737, -0.0357154384, -0.0616834871, 0.037739899, 0.0237186514, 0.068281725, 0.0229563545, -0.0107471235, 0.0124966549, -0.0266678613, -0.0359403789, 0.0120217819, 0.0266928542, 0.0979237854, -0.0497116931, -0.0295420922, 0.0604338236, -0.0240185708, 0.0353655331, -0.0141587099, -0.0538355894, -0.0463126041, -0.0433883853, 0.0211568363, 0.0563849062, -0.0593341179, 0.0636329651, 0.0655824468, -0.0102410084, 0.0037896107, -0.0576345734, -0.0912755653, 0.0913755447, -0.0503365248, -0.0266928542, 0.00347407, 0.0470124148, 0.0366901793, 0.0059671528, 0.0386146642, -0.037340004, 0.0246683974, -0.0081853094, -0.0153833823, -0.0698812976, -0.0006248328, -0.0190074127, 0.0537356175, -0.1303651035, -0.0059546563, 0.1082710177, -0.0212942995, 0.0193698145, 0.033990901, 0.1140694693, -0.145161137, 0.0656824186, -0.0541854948, -0.0072043217, 0.0602338761, -0.0219691191, -0.0436883047, 0.1126698405, -0.1312648654, 0.0361403264, -0.0211193468, -0.0007482372, -0.0083665103, -0.1319646835, 0.0547853336, 0.0837775767, -0.0574346259, -0.0963242128, 0.0171329137, -0.0700312555, -0.0718307719, -0.1129697636, 0.0228438862, 0.0400892682, 0.0738802254, 0.0340658799, 0.0075229863, 0.0528858453, -0.0388146117, 0.0499366336, -0.0043738293, 0.0353405401, -0.1276658326, -0.0171454102, 0.0620833822, 0.089825958, 0.0247183833, 0.0141837038, 0.0117968423, -0.0427885465, 0.0719307438, 0.0129590314, -0.0738302395, 0.0456627756, -0.0477372222, 0.0847273171, -0.0427635536, -0.0123092048, 0.1281656921, 0.0797786489, 0.0655324608, -0.0113907009, 0.0563849062, 0.0774292722, -0.0045769, -0.0495617352, -0.0123466952, 0.0238436181, 0.0579844788, -0.0269927755, -0.0363652669, -0.0625332594, 0.0706310943, -0.0334660411, -0.0988735333, 0.0399143174, 0.0848772824, 0.05353567, 0.0578845069, 0.0662322715, 0.0981737226, -0.0471373834, -0.0271177404, -0.1309649497, -0.0873766094, 0.0543854423, -0.0107971095, -0.0895260349, -0.0109033315, 0.0658823624, 0.0080103558, -0.0633330494, -0.1779523641, -0.0321413949, -0.0030210663, 0.0287922937, -0.0077729193, 0.0080728391, -0.0529858172, -0.1162688807, -0.0382897519, -0.0056359912, 0.0651825517, 0.0160207115, -0.0524859503, -0.0816781372, 0.0200821236, 0.0561849624, 0.067531921, 0.0453128703, -0.0261679962, -0.0078291539, 0.1879496872, 0.1213675141, 0.0005568822, -0.005301706, 0.005207981, 0.1052718237, -0.1243667081, -0.0659323484, 0.056934759, 0.0979237854, -0.0459876917, -0.0278425477, -0.0919753835, 0.0419387743, 0.0507614128, 0.1506596655, -0.0001288718, -0.0723806247, 0.037340004, -0.1370633096, 0.0527858697, 0.0427885465, 0.104172118, -0.0900758877, 0.0397643559, 0.0255181696, 0.0239810813, 0.0002946477, -0.0082915304, -0.0052923332, 0.0447130315, 0.0264179278, 0.1006730497, 0.0364902318, -0.0219566226, -0.0918254182, 0.0151334489, -0.0009075695, 0.0086351885, -0.0481121205, -0.0103597268, -0.0321164019, -0.067531921, -0.0193198286, -0.093225047, 0.0749799311, 0.1000232249, -0.020544501, 0.0608837046, -0.0152334226, -0.0527358837, 0.1029724404, -0.0311666578, 0.0416388549, -0.0054860315, -0.0148710189, -0.0376149304, -0.0731304213, 0.0491868332 ]
712.3511
Jared Maruskin
Jared M. Maruskin, Daniel J. Scheeres, Fred C. Adams, and Anthony M. Bloch
The Eccentric Frame Decomposition of Central Force Fields
27 pages, 15 figures, to appear in the Journal of Celestial Mechanics and Dynamical Astronomy, January 2008
null
10.1007/s10569-007-9105-6
null
astro-ph
null
The rosette-shaped motion of a particle in a central force field is known to be classically solvable by quadratures. We present a new approach of describing and characterizing such motion based on the eccentricity vector of the two body problem. In general, this vector is not an integral of motion. However, the orbital motion, when viewed from the nonuniformly rotating frame defined by the orientation of the eccentricity vector, can be solved analytically and will either be a closed periodic circulation or libration. The motion with respect to inertial space is then given by integrating the argument of periapsis with respect to time. Finally we will apply the decomposition to a modern central potential, the spherical Hernquist-Newton potential, which models dark matter halos of galaxies with central black holes.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:09:42 GMT" } ]
2009-11-13T00:00:00
[ [ "Maruskin", "Jared M.", "" ], [ "Scheeres", "Daniel J.", "" ], [ "Adams", "Fred C.", "" ], [ "Bloch", "Anthony M.", "" ] ]
[ -0.014012658, 0.05943482, 0.0136028538, 0.0387331024, 0.0113158822, 0.0283425841, -0.0639823228, 0.0199614279, -0.0192211363, -0.0011798394, 0.0908972025, -0.0266108308, -0.083758682, 0.0285805352, 0.0898925215, 0.0871957466, 0.0525342487, -0.0621844754, 0.000803497, 0.097136803, -0.025619369, 0.0239801519, 0.1348387897, -0.0208867919, -0.0167755317, -0.0074624014, -0.0175158232, -0.0475372821, 0.0279724374, -0.0272321478, 0.0506570823, -0.0319118463, -0.0120231248, -0.1003623605, -0.0643524677, 0.1518654823, -0.0903684273, 0.0355604254, -0.0703805611, 0.0692701191, 0.0347672552, 0.0027827024, -0.0928536877, 0.0834942907, 0.0558391213, -0.0824896097, -0.0050961128, -0.0483304523, 0.0309336036, -0.0161277764, -0.0227903984, 0.0276551712, 0.207387343, -0.0214816686, -0.0582186282, 0.0421437286, 0.0015260248, 0.0502869338, 0.1100919023, 0.0254342966, 0.0203447938, -0.1026889905, -0.0726543069, 0.0306163356, -0.0645111054, 0.0322291143, -0.0332866721, -0.0119966865, 0.0129022207, 0.0955504626, -0.0276022926, 0.0471935757, 0.0571610704, 0.0237950794, 0.0281310715, -0.0281046331, 0.0291093141, 0.0795813203, -0.0370674469, 0.0270602927, 0.0704863146, -0.0366708636, 0.0717553869, -0.0167755317, -0.06176145, 0.0046301261, 0.0189699661, -0.0218518153, -0.1553554386, -0.0153213879, 0.0186791383, 0.0083282776, -0.0810090303, -0.0717553869, 0.0846576095, 0.0091544958, 0.0469820648, -0.0050795884, 0.1431934983, -0.0081762541, -0.0558391213, -0.0130145866, -0.0179388467, 0.0116926376, 0.2064355314, -0.0126510505, -0.0225788876, 0.0287656076, 0.0694287568, 0.0176744573, 0.0004568986, -0.0156518742, -0.0331015997, -0.0671550035, 0.0019713563, -0.034370672, 0.0366179831, 0.1023717225, -0.1349445432, 0.0160088018, 0.110937953, 0.0319911614, 0.0254078582, -0.0391296856, 0.0581128709, -0.0929065645, -0.0836529285, -0.0574783385, -0.1221480742, -0.0016078203, 0.0433070436, -0.0500225462, -0.036988128, -0.0790525451, -0.1170717925, 0.0115604429, 0.0406367071, 0.0053869416, 0.0362742767, 0.0131666111, -0.0348994508, 0.0672607571, 0.0822252184, -0.0285012182, 0.0725485533, 0.0658859313, 0.0368294939, 0.018507285, 0.0721255317, -0.0234249346, -0.0135631952, 0.0217328388, 0.0644053519, -0.0312773101, -0.0110118343, -0.0920076445, 0.078418009, 0.028871363, 0.0217064004, 0.0353753529, -0.0316210166, 0.0337625742, -0.0494408868, -0.0511594228, 0.0748223066, 0.0816964433, -0.0724427998, -0.0243238602, -0.0873015001, -0.1070778593, -0.0625017434, -0.099146165, -0.073288843, -0.0332337953, 0.0513444953, 0.0329165272, -0.0368823744, -0.0359570086, -0.0352695957, 0.0268884394, 0.0366708636, -0.0020473683, 0.0571081899, 0.0449198224, -0.0638765693, 0.0920076445, 0.0712794811, 0.1034292802, -0.0781007409, 0.0094783735, -0.0291093141, 0.1063904464, 0.0030024764, 0.0158633869, 0.0163921658, -0.0988288969, 0.1274358779, -0.058747407, 0.0426725112, 0.017648017, 0.057425458, 0.0177934319, 0.0656744167, -0.0914259851, -0.1465776861, 0.019432649, 0.127647385, 0.0351374, -0.115273945, 0.0249980539, 0.0103045916, 0.0318589695, -0.054252781, 0.0174761638, -0.0569495559, 0.0132260984, -0.04132412, 0.1245804653, -0.0478016697, 0.0509214699, -0.1270128489, 0.173968479, 0.0693758801, 0.0926421806, 0.0572668239, -0.0510007888, 0.0789996684, -0.071067974, -0.0117256865, 0.0305634588, 0.1333581954, -0.0011129157, -0.0313037485, -0.0387331024, -0.0281575117, -0.0451313332, -0.0414034389, 0.0050035766, -0.0215477664, -0.0182164554, -0.0044913213, 0.0018920393, 0.016259972, -0.0405045152, -0.054411415, 0.0157179721, 0.0039361026, -0.0058892821, 0.0871957466, -0.0428311452, 0.0739233792, 0.0575312153, 0.0147661688, 0.0868256018, -0.0836000443, 0.0384687111 ]
712.3512
Mikhail Shifman
M. Shifman, A. Yung
Non-Abelian Strings and the Luscher Term
7 pages, no figures
Phys.Rev.D77:066008,2008
10.1103/PhysRevD.77.066008
UMN-TH-2627/07, FTPI-MINN-07/36
hep-th hep-lat hep-ph
null
We calculate the Luscher term for recently suggested non-Abelian flux tubes (strings). The main feature of the non-Abelian strings is the presence of orientational zero modes associated with rotation of their color flux inside a non-Abelian subgroup. The Luscher term is determined by the number of light degrees of freedom on the string wordsheet. Unlike the standard \pi/12 we get N\pi/12 for non-Abelian strings in the U(N) gauge theories. Thus, the Luscher coefficient acquires a dependence on the rank of the gauge group. In the models with non-Abelian strings discussed in the literature there are two distinct scales: the string tension \xi (the string thickness \sim \xi^{-1/2}) and the dynamical scale of strong interactions \Lambda. At weak coupling \xi\gg\Lambda^2. The Luscher term for non-Abelian strings experiences a jump: at \xi^{-1/2}\ll L\ll \Lambda^{-1} it is N\pi/12 while at at L\gg \Lambda^{-1} the orientational moduli are frozen out and the Luscher coefficient approaches its "Luscher" value \pi/12. We raise the question of possible extra (i.e. non-translational) light moduli on the worldsheet of QCD strings at large N.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:22:50 GMT" } ]
2010-05-27T00:00:00
[ [ "Shifman", "M.", "" ], [ "Yung", "A.", "" ] ]
[ 0.0271297637, -0.0067373533, -0.0502660647, -0.021345688, 0.04369618, 0.0269494131, -0.0592577904, -0.0050465739, 0.0165921822, 0.01815092, -0.0563206673, -0.0114973001, -0.0848159343, 0.0369717106, 0.0334935337, 0.052198384, 0.0709547624, 0.0162443649, 0.0075296042, 0.0947609395, -0.0145310415, -0.0877530575, -0.0146856271, 0.0937818959, 0.0168240592, -0.0234068278, 0.0779111162, 0.0585879199, 0.0921845138, -0.0401407145, 0.0762106702, -0.0482564531, -0.0795084983, -0.043464303, -0.0618342161, 0.1276876628, 0.0219382644, 0.0605975352, -0.0444691069, -0.0231620669, -0.0822395086, 0.0011561711, -0.1062517986, -0.0158063713, 0.0708001778, 0.0625040904, 0.0161799528, -0.0126953376, -0.0798691958, -0.0444691069, -0.0388782658, 0.0589486212, 0.0347302184, -0.087650001, -0.116248332, -0.0359926671, -0.0344468132, 0.0428717248, 0.0195164252, -0.1208858937, -0.0145825697, -0.1275846064, -0.070851706, -0.0232007131, -0.0640499443, -0.0069048209, -0.0989347473, 0.0620403327, 0.0223376118, 0.0665233135, -0.017867513, -0.0371778235, 0.098625578, 0.0352197401, 0.0134489425, 0.041351635, -0.0034524105, 0.0792508572, 0.0456800275, 0.0962552652, -0.022672547, 0.0491582043, -0.0067695584, -0.0209849868, 0.0154972011, 0.0019355399, 0.0393935479, 0.0397027209, -0.0675023571, -0.0008003023, -0.0217192695, -0.0505237095, -0.0803329572, 0.0119674979, 0.0542595275, 0.0073428135, 0.0251974445, 0.0259317253, -0.0395996645, -0.0331070721, -0.0444948711, 0.0513739288, 0.142940104, -0.1025932729, 0.0669355392, 0.0098870341, -0.0024765893, -0.0531258993, -0.087650001, -0.0236515887, 0.0299638305, 0.0839399472, -0.0512193441, 0.0656473264, 0.0348590389, -0.0273874048, -0.1147024706, 0.0268463567, -0.0397542492, 0.0985740498, 0.0146856271, -0.0456800275, 0.1378903091, -0.017313581, -0.0284952689, -0.0807451829, -0.0818788111, -0.040269535, -0.0320507362, -0.0769836009, 0.1479898989, -0.0555477403, -0.0242312849, -0.0273358766, -0.0967190191, 0.031741567, 0.0321280286, 0.0070529655, 0.0152137941, -0.0185631476, 0.0158192534, -0.0100931479, 0.0691512674, 0.0630193725, 0.1082098782, 0.1196492091, -0.0064764903, 0.0998107344, 0.0755408034, 0.0583818071, -0.0459892005, -0.0910508856, 0.0674508289, 0.0220284406, -0.0841460675, -0.12748155, 0.0636377186, 0.0518376864, 0.0278769266, -0.0533835404, 0.1002229601, 0.1053242832, 0.0291136112, 0.0388267376, 0.1126413345, 0.0420472696, -0.0577119365, -0.0926482677, -0.0508586429, -0.1655095965, -0.0165277719, -0.0434900671, -0.0483852737, -0.0688936263, 0.0153039694, -0.0381310992, -0.121813409, -0.0941425934, -0.0306079388, 0.0884229317, 0.0923390985, 0.0476123467, -0.0518892147, -0.034962099, -0.0990378037, 0.0131397713, 0.0191814899, 0.0525590852, 0.036507953, -0.0025087947, -0.054929398, 0.099346973, 0.0750770494, 0.0678630546, -0.0092686918, -0.0499311313, 0.0731189623, 0.0529713146, 0.047200121, 0.0004500694, 0.0089144334, 0.0712639391, 0.0938334242, -0.0598761328, -0.0392389633, 0.0430005454, 0.0832185522, 0.021062281, -0.0532804839, -0.011207452, -0.0074523115, 0.0733250752, 0.0603398904, -0.0795084983, -0.0642045289, 0.0533320121, -0.0289847888, 0.0349105671, 0.0105311405, -0.0100931479, -0.0281603336, 0.0472516492, 0.0323341414, 0.1637576222, -0.0004605361, 0.0123604024, 0.0494416095, 0.1079007089, -0.0611128174, 0.0336481184, 0.0246950407, -0.0031979885, -0.1743724942, -0.0634831339, -0.0348075107, -0.1061487421, -0.0491066761, 0.0136421742, -0.051425457, -0.095121637, -0.0320507362, -0.035735026, 0.0503691249, 0.0471485928, 0.0079353917, 0.0193231925, -0.0586909801, 0.0331070721, 0.0936788395, -0.052198384, -0.0592062622, 0.0418926813, 0.0339315273, -0.0542079993, -0.1470623761, 0.0370490029 ]
712.3513
Burkhard Eden
B. Eden
Boxing with Konishi
17 pages LaTeX, very many simple .eps figures
null
null
IPT-UU-07/68, SPIN-07/52
hep-th
null
The spin chain formulation of the operator spectrum of the N=4 super Yang-Mills theory is haunted by the problem of ``wrapping'', i.e. the inapplicability of the formalism for short spin chain length at high loop-order. The first instance of wrapping concerns the fourth anomalous dimension of the Konishi operator. While we do not obtain this number yet, we lay out an operational scheme for its calculation. The approach passes through a five- and six-loop sector. We show that all but one of the Feynman integrals from this sector are related to five master graphs which ought to be calculable by the method of partial integration. The remaining supergraph is argued to be vanishing or finite; a numerical treatment should be possible. The number of numerator terms remains small even if a further four-loop sector is included. There is no need for infrared rearrangements.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:14:55 GMT" } ]
2007-12-21T00:00:00
[ [ "Eden", "B.", "" ] ]
[ 0.0024617647, 0.0396707915, -0.0142902443, -0.0265602171, -0.0203863792, 0.1025111377, -0.0250909291, 0.0173347797, 0.0051813615, 0.0115847755, 0.0200896952, 0.0010569341, -0.0498710461, 0.0233532116, 0.0391621925, 0.0275209062, -0.0066365222, 0.0596192107, 0.0149613135, 0.067304723, -0.0482887365, -0.0661744997, 0.0885528922, 0.0425246023, 0.0343870036, 0.0061950292, -0.0037862437, 0.0330872498, 0.1384521872, -0.0438526124, 0.0436265692, -0.0109066423, -0.0474693254, -0.0929042473, -0.0619926751, 0.0491364002, -0.0377494134, 0.0710344538, -0.005954857, 0.0425246023, 0.0327764377, 0.0228869952, -0.1153956652, 0.0892310292, 0.1533711255, 0.0556916893, -0.0709214285, -0.01117507, 0.1035848483, -0.0105958311, 0.0307702944, 0.0425246023, 0.019411562, -0.025076801, -0.0935258716, 0.0274643935, 0.0480061807, 0.0952777117, 0.0101084225, -0.0378341824, 0.0504926667, -0.1540492624, -0.0640835837, 0.0370712802, -0.1547273844, -0.0047257408, 0.0039416491, 0.0443612114, 0.037947204, 0.1060148254, -0.0557199456, -0.0211068951, 0.0354607143, 0.0686609894, 0.0692260936, 0.0020944427, 0.012948106, -0.0762899816, -0.0517076552, 0.0647052079, 0.0173206516, 0.0548440218, -0.0186204072, -0.0314766839, 0.0600713007, -0.0034365812, -0.0501253456, 0.1394694, -0.0831278265, -0.0343022384, -0.0274078827, 0.0354607143, -0.0782113597, 0.0305725057, 0.0774202049, -0.0092183733, 0.0571044646, 0.0184791293, 0.0079892566, 0.0385405682, -0.0853317603, -0.0103980424, 0.037947204, -0.0742555857, 0.1312187761, 0.0615405887, -0.0968035161, 0.0289619379, -0.0760639384, -0.0049729766, -0.0250626728, -0.0188464522, -0.1698723584, 0.0485995449, 0.0412531011, -0.0960688666, -0.0447002798, 0.03486735, -0.085896872, 0.0766290501, 0.0456327125, -0.0269416664, 0.0178575069, 0.0305725057, -0.0411965922, -0.0306855273, -0.0278034601, -0.1283932179, -0.0376929045, -0.0415074043, 0.1202556193, -0.0631228983, 0.0328894593, -0.0540246107, -0.0467911921, 0.0621056966, -0.0332285278, 0.0592801422, 0.1603785008, 0.0012723827, 0.0009518588, 0.0116836699, 0.1179951727, 0.017942274, 0.0713735223, 0.1294104159, 0.0116766058, -0.0532899685, 0.0730688497, 0.0340761915, -0.0412248485, -0.0722776949, 0.0867445394, 0.0234379787, 0.0140359448, -0.0631228983, 0.002133294, -0.0027178307, 0.0432875007, -0.0110479202, 0.0866315141, 0.089344047, -0.0803022757, 0.0221240949, 0.0739165172, 0.0320417918, -0.1025111377, -0.0217143893, -0.0758944079, -0.1856954694, 0.0839754939, -0.0365344249, -0.0823366717, -0.0301486719, 0.0682654083, -0.0154134026, -0.0080245761, -0.1173170432, -0.074199073, 0.0187758133, 0.053459499, 0.0481757112, 0.0591671206, -0.0223360118, -0.1624128968, 0.0026224682, 0.0844275802, -0.0174054187, 0.0809804052, 0.0845971182, -0.0646486953, 0.1279411316, 0.0926216915, 0.0756683648, -0.031844005, -0.0944300443, 0.0306855273, -0.0171652474, 0.0385688245, -0.0478649028, 0.0497580245, 0.0398968346, 0.1107052416, 0.0304877385, -0.0240737293, 0.0635184795, 0.0392187014, -0.0614275672, -0.0472432785, 0.0065093725, 0.0360823385, -0.0035760931, 0.1473809481, 0.0245682001, -0.0887789354, -0.0612015203, -0.0503796451, -0.0603538528, -0.0528661348, 0.0072899316, -0.0395577699, 0.1031327546, -0.074707672, 0.0622752309, 0.0670786723, 0.0407445021, 0.0399816036, 0.0047610602, -0.0193974357, 0.0533182211, 0.0657224059, 0.0390209146, -0.0213470683, -0.0096210148, -0.0377211608, -0.0467346795, 0.0202027187, 0.00007097, -0.0374668576, -0.0723907202, -0.0108501315, 0.0068731625, -0.0123900585, 0.0574717894, -0.0232260618, -0.0053932779, -0.0568784215, 0.0288489163, 0.0213470683, -0.0258820839, -0.0428354144, 0.1387912631, -0.014707014, -0.0733514056, -0.0415074043, 0.0629533678 ]
712.3514
Sebastian Scheffler
J. Berges, S. Scheffler, and D. Sexty
Bottom-up isotropization in classical-statistical lattice gauge theory
22 pages, 12 figures. Phys. Rev. D version, appendix on insensitivity to volume and cutoff effects added
Phys.Rev.D77:034504,2008
10.1103/PhysRevD.77.034504
null
hep-ph hep-lat hep-th nucl-th
null
We compute nonequilibrium dynamics for classical-statistical SU(2) pure gauge theory on a lattice. We consider anisotropic initial conditions with high occupation numbers in the transverse plane on a characteristic scale ~ Q_s. This is used to investigate the very early stages of the thermalization process in the context of heavy-ion collisions. We find Weibel or "primary" instabilities with growth rates similar to those obtained from previous treatments employing anisotropic distributions of hard modes (particles) in the weak coupling limit. We observe "secondary" growth rates for higher-momentum modes reaching substantially larger values and we analyse them in terms of resummed loop diagrams beyond the hard-loop approximation. We find that a coarse grained pressure isotropizes "bottom-up" with a characteristic inverse rate of gamma^{-1} ~ 1 - 2 fm/c for coarse graining momentum scales of p < 1 GeV choosing an initial energy density for RHIC of epsilon = 30 GeV/fm^3. The nonequilibrium spatial Wilson loop is found to exhibit an area law and to become isotropic on a similar time scale.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:15:38 GMT" }, { "version": "v2", "created": "Fri, 11 Jan 2008 15:09:24 GMT" } ]
2008-11-26T00:00:00
[ [ "Berges", "J.", "" ], [ "Scheffler", "S.", "" ], [ "Sexty", "D.", "" ] ]
[ 0.0015639991, -0.0316934325, -0.0927758142, 0.0378206484, -0.0247122012, -0.0257288851, -0.0535724759, -0.0378477611, -0.0167956222, -0.0050122528, -0.0258102212, 0.0860521421, -0.047879044, 0.0248206481, 0.0819311813, 0.0315578729, 0.0235870704, 0.0210792497, -0.0307174157, 0.0034058918, -0.0225839429, -0.1100730002, 0.0495870709, -0.0485026091, -0.005110532, -0.000646018, 0.1284004301, -0.0518373325, 0.0546027161, -0.0632784218, 0.1054098085, -0.0514306612, -0.0609468222, -0.1095849872, -0.0355161652, 0.0889259726, 0.0965172127, 0.119290933, -0.0100380611, -0.0065101674, -0.0358415022, -0.0416162685, -0.1092054322, 0.0305005237, -0.0426465087, -0.042700734, 0.0551991686, 0.0111428574, 0.018937435, -0.0053206468, -0.0169989578, -0.0530031323, 0.0711407736, -0.1167966723, -0.0785693452, -0.0239259657, -0.0111970808, 0.0575307645, -0.0669113696, -0.0623024032, 0.0164160598, -0.1229781061, 0.034485925, 0.0052054226, -0.0727132484, -0.0232752878, -0.0469572507, -0.0106006265, 0.0910948962, 0.0691887438, 0.0120172063, -0.1038915589, 0.0765630901, -0.0000674612, 0.0435140803, -0.0429718494, -0.0785151273, 0.0007298944, 0.0035516166, 0.0774848834, 0.0139489062, 0.0107700732, 0.0307716392, -0.0680500567, 0.0114071956, -0.0264473427, 0.0284671541, 0.0876246169, -0.0383086577, 0.0216214824, 0.0680500567, 0.0131491143, -0.0701105371, 0.0264337864, 0.093860276, -0.1728634089, 0.1259061545, -0.0023553183, -0.0144775817, -0.0255933274, -0.0411824845, -0.0158331599, 0.0483399406, -0.0920166895, 0.1754661202, -0.087949954, -0.0435954146, 0.0064932224, 0.0073269033, -0.0121256523, 0.1465109587, 0.0309614204, -0.0371699706, 0.0395286791, -0.0867028236, -0.0262846723, -0.1098561063, 0.0103972899, -0.0691345185, 0.0585610047, -0.0126543278, -0.0808467194, 0.0642544329, 0.0446798764, 0.0252273213, -0.1087174192, 0.0216757059, -0.103349328, -0.1063316017, -0.0204556845, 0.1552951038, -0.0698394179, -0.0767799839, -0.0107768513, -0.0461167917, 0.0410469249, 0.0867570415, -0.0029721064, 0.043541193, -0.0929927081, 0.001678376, 0.0319916606, 0.048204381, -0.0385526605, 0.0581814423, 0.0868654922, 0.0148300324, 0.1334974021, 0.0812262818, 0.0058154329, 0.0085672578, -0.0386068858, 0.0620855093, -0.0200761221, 0.0233972911, -0.1175557971, 0.0656100139, 0.1109405681, 0.044408761, -0.0740688294, 0.0559040718, 0.0681584999, -0.0011979928, -0.0400437973, 0.1010177359, -0.0391491167, -0.1137601733, -0.0581814423, -0.1062231585, -0.021092806, 0.0322356634, -0.0360041745, -0.1049760208, 0.0033008344, 0.0581272207, 0.0368988551, -0.0477977097, -0.0423753932, -0.0345130377, 0.0378206484, 0.0631699711, 0.0293347258, 0.0032601671, 0.0018029198, -0.0546569377, 0.0649593398, -0.0806298256, 0.1237372309, 0.0167820659, 0.0164567269, -0.0464150198, 0.077593334, 0.0752075091, 0.0726047978, -0.0146673629, -0.103023991, 0.0064356104, 0.067616269, -0.0159687176, 0.1100187749, 0.022407718, 0.0141657982, 0.1157122031, -0.1182064712, -0.0645255521, 0.0437038615, 0.0710865557, -0.0310427547, -0.0462794602, -0.0161720552, 0.0014174271, 0.0369801894, 0.0261355601, 0.0764546469, -0.0365464054, 0.0592659041, -0.1259061545, 0.0729301423, 0.1157122031, 0.0737977102, -0.0369259678, 0.0461710133, 0.003192388, 0.095215857, -0.014816476, 0.0385526605, 0.0901188776, -0.0167956222, -0.0409655906, -0.0107361842, 0.0550365001, 0.0052189785, -0.0360583961, 0.0313138701, -0.0579103269, -0.0173785202, 0.029117832, -0.0159009397, -0.022407718, -0.1351241022, -0.0115359761, -0.0219468214, -0.0616517253, -0.0011793536, 0.0354077183, -0.0220823791, -0.0313138701, 0.0138472375, 0.1191824898, -0.0339979157, -0.0809551626, -0.0309071969, -0.0066558919, -0.0627904087, -0.0623024032, -0.0191272162 ]
712.3515
Donald Yau
Donald Yau
Hom-algebras and homology
11 pages. Theorem 2.4 now covers G-associative algebras. To appear in Journal of Lie Theory
Journal of Lie Theory 19 (2009) 409-421.
null
null
math.RA math.QA
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Classes of $G$-Hom-associative algebras are constructed as deformations of $G$-associative algebras along algebra endomorphisms. As special cases, we obtain Hom-associative and Hom-Lie algebras as deformations of associative and Lie algebras, respectively, along algebra endomorphisms. Chevalley-Eilenberg type homology for Hom-Lie algebras are also constructed.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:23:40 GMT" }, { "version": "v2", "created": "Tue, 11 Nov 2008 18:47:34 GMT" }, { "version": "v3", "created": "Thu, 6 Aug 2009 16:23:43 GMT" } ]
2009-08-22T00:00:00
[ [ "Yau", "Donald", "" ] ]
[ -0.0512597188, -0.0115620727, 0.01719396, 0.0724031553, 0.0372754559, -0.0382777415, -0.0427402966, -0.0823305547, -0.0699213073, -0.1001330391, 0.0031560045, -0.0895374566, -0.0086506736, -0.0861487761, -0.0770804882, 0.009945292, 0.0210360531, -0.0042835749, 0.1968296766, 0.0926397666, -0.0377288684, -0.0131967524, 0.0126717454, 0.0315003842, -0.0113234334, -0.0223604999, 0.0641462356, 0.0987966582, 0.1005148664, -0.0060196756, 0.0468687527, -0.0484437719, 0.1269560903, -0.0051814555, -0.0319776647, 0.1419426501, -0.0142467646, 0.0322878957, 0.0363447629, 0.1722975522, -0.014914955, 0.0362731703, -0.0424300656, -0.0350561105, 0.083762385, -0.0220383368, 0.0931647718, 0.0634303167, -0.1026148871, 0.016788274, 0.0142825609, 0.0262741838, 0.0335526839, -0.0100825094, -0.112255916, -0.005640836, -0.0303310528, -0.0650053397, -0.0209883247, -0.0608052872, 0.0136382347, -0.0317151584, 0.0254628118, 0.0331469961, -0.0189002305, -0.0310469698, -0.1618928909, -0.0117529845, 0.0034393887, 0.0613780208, -0.1001330391, -0.0386118367, 0.0462482907, 0.051164262, -0.0193417128, -0.0095992647, -0.0101242717, 0.1251424402, 0.0057661217, -0.0007755777, -0.0504483432, 0.0849555805, 0.0228497107, -0.0202724058, 0.1199878305, 0.0009195069, 0.0321447104, 0.0035766063, -0.108533144, -0.0061807572, 0.0206661616, 0.0190076195, -0.0582757108, -0.0048175305, 0.0229213033, -0.0958852619, 0.0769850314, -0.0243650712, -0.0440050848, 0.0669621825, 0.0934034139, 0.0206184331, 0.0856714994, -0.0049636969, 0.1181741729, -0.0327890366, -0.0100646112, 0.0198905841, -0.0739781782, 0.021954814, -0.0014027515, -0.0444823615, -0.1173150688, 0.0049070204, -0.004969663, -0.0487301424, -0.081519179, -0.0548393056, 0.0149030229, 0.0535506532, -0.0423584729, -0.0075469674, 0.0500665195, -0.0624757633, 0.0097663123, 0.0125882216, 0.0331708603, -0.0399720781, -0.0748850033, -0.1029012576, 0.0651962534, 0.0466778427, 0.0055781933, -0.0234224461, -0.0069324709, 0.0229928941, 0.026107138, -0.0798486993, -0.006675934, 0.0252719, 0.1544473469, -0.1773567051, 0.0644326061, -0.0512119904, 0.0257730428, 0.1034739912, -0.0491119623, 0.0327651724, -0.0190434139, 0.1118740961, 0.0220860653, -0.0291617196, 0.0438380353, 0.0915420279, -0.1140695736, -0.0940716043, -0.0358674824, -0.009945292, 0.0260594096, 0.0208809376, 0.0657689869, 0.0474892147, -0.015225186, 0.0756009221, -0.0177308992, 0.0481335409, -0.0626666769, -0.0105776861, 0.0135905072, -0.0521665476, -0.0086447075, -0.0337913223, -0.0752668306, -0.0142348334, 0.0272048786, 0.0346742868, -0.0678690076, -0.1038558111, -0.0686803833, 0.0283980742, 0.0488494597, 0.0556029528, -0.0130416369, -0.0692053884, -0.1138786674, 0.0282548908, 0.0811850801, 0.0022476837, 0.0001027267, 0.0861487761, -0.0494460575, -0.0383731946, 0.1197969168, 0.0682985634, 0.0409504995, -0.0461289734, -0.0169911161, 0.0360822603, 0.0097126188, -0.0659598932, 0.0612348393, 0.0102793872, 0.1066240296, -0.0231599417, -0.046200566, 0.0055543291, 0.0266321432, 0.0315958411, 0.0162513349, -0.0360822603, -0.1049058288, -0.0950261578, 0.0625234917, 0.1269560903, -0.0555552244, -0.0395663939, -0.142610833, -0.008907211, 0.0053455196, 0.1245697066, -0.0706372261, 0.0388743393, 0.0900147334, 0.0248900764, -0.1191287264, -0.0098617682, 0.0621893965, -0.0686326548, -0.0170030482, -0.0515938103, 0.1348789185, -0.0045699421, -0.0572734252, -0.0577029772, -0.0318822078, 0.0062404172, 0.0120870797, -0.1126377359, 0.0711145028, -0.0001244467, -0.0454130545, 0.0228139143, 0.0569870584, 0.0219786782, -0.0461051092, 0.0627144054, -0.0133160716, -0.0051546083, 0.1601746827, -0.0294003598, -0.0855760425, -0.0157740563, 0.07225997, 0.0183274969, -0.0606143773, -0.0000240271 ]
712.3516
Rossella Cassano
R. Cassano, G. Brunetti, T. Venturi, G. Setti, D. Dallacasa, S. Giacintucci, S. Bardelli
Revised statistics of radio halos and the re-acceleration model
12 pages, 10 figures. Accepted by A&A
null
10.1051/0004-6361:20078986
null
astro-ph
null
Aims. The statistical properties of radio halos can be used to discriminate among the possible models for their origin. Therefore an unbiased and exhaustive investigation in this direction is crucial. Methods. With this goal in mind in this paper we revise the occurrence of radio halos in the redshift range 0-0.4, combining the low redshift (z<0.2) statistical study of XBACs clusters with the NVSS (by Giovannini et al. 1999) with our recent results from the radio follow up of REFLEX and eBCS clusters, the GMRT radio halo survey, at higher redshift (0.2<z<0.4). Results. We find a significant statistical evidence (at 3.7 sigma) of an increase of the fraction of clusters with Radio Halos with the X-ray luminosity (mass) of the parent clusters and show that this increase is in line with statistical calculations based on the re-acceleration scenario. We argue that a fundamental expectation of this scenario is that the probability to have radio halos emitting at hundred MHz is larger than that at GHz frequencies and thus that future radio interferometers operating at low frequencies, such as LOFAR and LWA, should detect a larger number of radio halos with respect to that caught by present GHz observations. We also show that the expected increase of the fraction of clusters with radio halos with the cluster mass as measured with future LOFAR and LWA surveys should be less strong than that in present surveys.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:32:48 GMT" } ]
2009-11-13T00:00:00
[ [ "Cassano", "R.", "" ], [ "Brunetti", "G.", "" ], [ "Venturi", "T.", "" ], [ "Setti", "G.", "" ], [ "Dallacasa", "D.", "" ], [ "Giacintucci", "S.", "" ], [ "Bardelli", "S.", "" ] ]
[ 0.0558627471, 0.0485455133, 0.0505387373, -0.0131723303, -0.0202731937, 0.0582231432, -0.0472866334, 0.0078089824, -0.0503551513, 0.0119593479, -0.0474964455, -0.0110283028, -0.151799798, 0.0275117457, -0.0054944814, 0.1070046946, -0.0239186957, 0.0322325416, 0.0357993655, -0.0117233088, -0.0443230234, -0.0045831054, -0.0563872792, 0.0098349908, -0.1281958222, -0.0429854654, -0.003048847, 0.0243907757, 0.0475226752, 0.0168112777, 0.1025986224, -0.0539744273, -0.0327570736, -0.0182406288, -0.1717320383, 0.1643885821, 0.0113495793, -0.0151065448, -0.0445852913, -0.0784176588, 0.1059031785, 0.0043306742, -0.0383695774, 0.0056977379, 0.0191847887, 0.0348027535, 0.0134673798, -0.1739350855, 0.0665632114, -0.0252693687, -0.1176002547, 0.0328357555, -0.0163391978, -0.0396546796, -0.0525844134, -0.0647798032, 0.0135460598, 0.0114217019, -0.0623144992, -0.0292689316, -0.0040454594, -0.062734127, 0.0613703392, -0.0060386839, -0.138581574, 0.0034586382, 0.0043634572, 0.0109692924, 0.091740787, 0.0700251311, 0.0338061415, -0.0047011254, 0.0175849628, 0.0191061087, 0.0115069384, -0.0616850592, 0.0085761119, 0.0434575453, -0.0219123587, 0.0555480272, 0.0276953336, 0.0339372717, 0.0102808429, -0.0784701109, 0.0296623316, 0.0340946317, 0.0179652497, 0.0501453392, -0.0513779894, -0.0114675984, 0.0335438736, 0.0333340615, 0.0260037147, -0.002501366, 0.0140443658, -0.0967763066, 0.0856037587, -0.0383433476, 0.2118063569, 0.0001943435, 0.0042290459, 0.0179521367, 0.0757949948, -0.1130892783, 0.1066375226, -0.0488340072, 0.0389990136, 0.0127986008, 0.0601639152, -0.0123724183, 0.0323899016, -0.0554955713, -0.0573838912, 0.0000669497, -0.1204327345, -0.0909015387, -0.1737252772, -0.1097322628, -0.075218007, 0.0714938268, -0.0079401154, 0.0606359951, 0.0633111149, 0.0496470332, 0.094678171, -0.0409135595, 0.1102567986, -0.0216107517, -0.0364812575, -0.0551283993, 0.1375325024, -0.0301868636, 0.0461064354, -0.0437198095, -0.1527439505, -0.0448475555, -0.0074286959, -0.1386864781, -0.0566495433, 0.0110348593, 0.0188045017, -0.0278002396, -0.0279838257, 0.0036455032, -0.0192503538, 0.0194732808, -0.0402316675, -0.0215058457, 0.0460539833, 0.0185291227, -0.0522434674, -0.0294262916, -0.0601639152, 0.0180963818, 0.0344880335, -0.0789946392, 0.0517189354, -0.0132378973, -0.0483094715, -0.0476275794, -0.0433788635, 0.0160113648, -0.0746410191, -0.0358518176, 0.0166014638, 0.0043569007, -0.0554431193, 0.1086831987, -0.1941820532, 0.0007441809, -0.0215189587, -0.0403365754, -0.0399169475, -0.0714413673, 0.0027242922, 0.1374275982, 0.0610031672, -0.0307900757, 0.073906675, 0.0365074836, 0.0119855748, 0.0664583072, 0.0508534573, -0.0415167734, -0.071913451, -0.0053830179, -0.0093301274, 0.0605835393, -0.0432739593, -0.0301081836, -0.0745361149, 0.0221483987, 0.0631012991, 0.1047492027, -0.0392875075, -0.1158168465, -0.0139132328, 0.0913211629, -0.0660386831, -0.0033160308, 0.0593246631, 0.0279051457, 0.0898000151, -0.1242093742, -0.0705496669, -0.0685039833, 0.1465544701, 0.0306589436, 0.0574363433, -0.0234072767, 0.0588001274, -0.0280887317, 0.0272757076, 0.0246399287, -0.1221112385, 0.0364550315, -0.0683990791, 0.0258594677, 0.0677696392, 0.0504862852, 0.0207846127, 0.0815648511, 0.0351961516, 0.0501977913, 0.0805682391, 0.0367697515, 0.1253633499, 0.0373991914, 0.0610556193, 0.0448737815, 0.0346978456, -0.0150672048, -0.0464736074, 0.0623669513, -0.0300557297, -0.0481258854, 0.0503026992, 0.0143066328, 0.0145426728, -0.1094175428, 0.0013146104, -0.0115462784, 0.0594820231, 0.0544989593, -0.0064615887, 0.0066877934, -0.0455032215, -0.0295836516, 0.0492536314, 0.0196437538, 0.0789946392, -0.0279051457, -0.0429854654, -0.0242203027, 0.0085695554, 0.0720183551 ]
712.3517
Attilio Cucchieri
A. Cucchieri and T. Mendes
Constraints on the IR behavior of the gluon propagator in Yang-Mills theories
4 pages, 3 figures, 1 table
Phys.Rev.Lett.100:241601,2008
10.1103/PhysRevLett.100.241601
null
hep-lat hep-ph nucl-th
null
We present rigorous upper and lower bounds for the zero-momentum gluon propagator D(0) of Yang-Mills theories in terms of the average value of the gluon field. This allows us to perform a controlled extrapolation of lattice data to infinite volume, showing that the infrared limit of the Landau-gauge gluon propagator in SU(2) gauge theory is finite and nonzero in three and in four space-time dimensions. In the two-dimensional case we find D(0) = 0, in agreement with Ref. [1]. We suggest an explanation for these results. We note that our discussion is general, although we only apply our analysis to pure gauge theory in Landau gauge. Simulations have been performed on the IBM supercomputer at the University of Sao Paulo.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:18:49 GMT" } ]
2008-11-26T00:00:00
[ [ "Cucchieri", "A.", "" ], [ "Mendes", "T.", "" ] ]
[ 0.0189332683, 0.0438710153, -0.0070456802, 0.042005796, -0.0451230146, 0.0448419526, -0.0455573797, -0.0237624031, -0.0138741769, -0.0027579078, -0.0292303097, 0.0037080846, -0.0433599949, 0.0871288106, 0.0505909212, -0.0286426377, 0.0043213079, -0.0119067524, 0.0893772915, 0.0940275714, -0.0763974041, -0.0481891297, -0.0115554268, 0.0365889892, -0.034851525, -0.1326606423, 0.0766529143, 0.0112999165, 0.0968381763, -0.0502843112, 0.0756308734, 0.009632716, -0.0480358228, -0.1447206885, -0.0077802707, 0.1591314375, 0.0140913604, 0.1185564995, -0.0253976639, -0.011817324, -0.1141617373, -0.0466305204, -0.1091537476, 0.0312999375, 0.0371766612, 0.0330885053, -0.0217949785, -0.0320664681, -0.0041232877, -0.0349281766, -0.0077547194, -0.0243245233, 0.0218333043, -0.016339846, -0.0729735717, 0.005538173, -0.0095049608, 0.0407537967, -0.0211434271, -0.0861067697, -0.0214755908, -0.0543724634, 0.0259086844, 0.0222421195, -0.1365443915, 0.0175151899, -0.0651038736, 0.0222165678, 0.0990355611, 0.1121176556, -0.0811498836, -0.0231491793, 0.0831428543, -0.025231583, 0.0871288106, 0.0003978366, 0.0948963016, -0.0361546241, -0.0309166741, 0.0925967172, 0.0443053842, 0.0529927127, 0.0097413072, 0.0090003293, -0.0485468432, 0.0724114478, 0.0136058917, 0.0749665499, -0.0574385822, 0.0369978063, 0.0145257264, 0.0052123978, -0.0553434007, 0.0506420247, 0.0566720515, -0.1073140725, 0.1226446554, -0.0004758868, -0.0081379842, -0.0301756952, -0.0559566244, 0.0538103431, 0.0676078647, -0.0593804531, 0.1721113324, 0.0249121953, -0.0320409164, -0.0671479478, 0.0358735621, 0.0144618489, 0.0888662711, -0.0270840283, 0.0122644659, 0.0945385918, -0.0417502858, -0.0484446399, -0.0871799141, 0.0029463463, -0.0853402391, 0.1495242715, 0.0107569583, -0.0200319607, 0.0366656408, -0.0132481782, 0.1024593934, -0.0435899571, 0.0752731562, -0.1476846039, -0.1036347374, -0.0037815436, 0.1706804782, -0.058358416, -0.0248738695, 0.0043117264, -0.0149600934, 0.0278505571, 0.038198702, -0.0394251458, 0.0499776974, -0.1121176556, -0.0163142942, 0.0677100718, 0.0694986358, 0.0183583722, 0.1223380491, 0.0997509882, 0.0322453231, 0.0852380395, 0.1223380491, 0.0224848539, -0.0323986299, -0.022318773, 0.0800256357, -0.0373044163, -0.0068093333, -0.0789524987, 0.0642351359, 0.1095625609, 0.0164420493, -0.0967870727, -0.0070648431, 0.1190675199, -0.0507186763, -0.006719905, 0.05396365, 0.0512807965, -0.1177388728, -0.0397573113, -0.0723092481, -0.1070074663, 0.0593293533, 0.002952734, -0.0750687495, -0.0121686496, 0.042900078, -0.0129224034, 0.0026541071, 0.0197125729, -0.037202213, 0.0316576511, 0.0727180615, 0.0426190197, 0.0098179607, -0.044356484, -0.0617822446, 0.0180645362, -0.0370233543, 0.103123717, -0.0016911548, -0.0139891561, -0.0124560976, 0.105474405, 0.0937209576, 0.1473779976, 0.0235068928, -0.1097669676, 0.0179623328, 0.0211434271, -0.0437943637, 0.0250144005, -0.0299712885, -0.0183966979, 0.0755286664, -0.0824274272, 0.0334462188, 0.0099073891, 0.0848292187, 0.0331396088, -0.0367678478, 0.0469371341, 0.0162759684, 0.0386586189, 0.0708783939, -0.0149217667, -0.0397062078, 0.0598403737, -0.1015906557, 0.0417758375, 0.0741489157, 0.0423635095, -0.0403449833, 0.1375664175, 0.0627020821, 0.1306165606, 0.0431044884, -0.0015657954, 0.0391185358, 0.0225998331, -0.0398850627, 0.036921151, 0.0791058019, -0.0003944431, -0.0409582071, -0.0981157273, 0.0751709566, -0.0802811459, 0.0412648171, 0.0254104398, -0.0150622968, -0.08109878, 0.0114085078, -0.0044618384, -0.001713512, 0.015752174, 0.0021335061, 0.0102459388, -0.0130757093, -0.0056180195, 0.0652571768, 0.0293580648, -0.0646950603, 0.0343660563, -0.0107697342, -0.0651549771, -0.1070074663, -0.0234302394 ]
712.3518
Lorenzo Sindoni
L. Sindoni
The Higgs mechanism in Finsler spacetimes
11 pages, revtex4
Phys.Rev.D77:124009,2008
10.1103/PhysRevD.77.124009
null
gr-qc
null
Finsler geometry has been recently re-discovered as an interesting possibility to describe spacetime geometry beyond Riemannian geometry. The most evident effect of this class of models is the prediction of modified dispersion relations for particles moving in such backgrounds. In this paper, we are going to consider the effects of modified dispersion relations on a gauge field theory with spontaneous symmetry breaking (SSB) associated to a Higgs field. The percolation of higher dimensional, Lorentz violating operators to lower dimensional ones is discussed. We also discuss the issue of SSB in a mono-metric Finsler scenario like the one associated to the so-called very special relativity.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:46:00 GMT" } ]
2008-11-26T00:00:00
[ [ "Sindoni", "L.", "" ] ]
[ 0.0046632178, -0.0136630107, 0.0238667168, 0.038724307, -0.0373555161, -0.0343441814, -0.0463646427, -0.0562448166, -0.1258291155, -0.0272762477, -0.0614711046, -0.0598783307, -0.151512593, 0.0157286394, 0.0818785131, 0.0354392119, -0.0337717757, 0.0104899071, 0.0870052576, 0.1047248617, -0.0407152735, -0.0116222696, 0.0166743491, 0.0331247114, -0.0619688481, -0.081729196, 0.0680412948, 0.0562448166, 0.1022361517, 0.012655084, 0.0813309997, -0.0338962115, -0.0689870045, -0.0737155527, -0.0698331669, 0.150218457, 0.0367084518, 0.0937745422, -0.0015896626, -0.0032850956, -0.1043266654, 0.0594801381, -0.1064171866, 0.015492212, 0.0609235875, -0.0803852901, 0.0012855736, 0.0101788184, 0.0248870868, 0.0291427784, -0.1403631717, -0.0388238542, 0.0318305828, -0.0563443638, -0.0706793293, 0.0506203361, -0.0173338559, -0.0831726417, -0.0081069684, -0.0716748089, -0.0259821191, -0.0413125642, -0.0906387717, 0.0406157263, -0.0649552941, 0.0728196129, -0.0664982945, 0.0348419212, -0.0463895313, 0.0942225084, -0.0468374975, 0.009083787, 0.0558963977, 0.0512176268, -0.0305115692, -0.0906885415, 0.0424075946, 0.0529099479, -0.0139492126, 0.0720232278, -0.0112738507, -0.0129039548, -0.0296654068, -0.0371066481, -0.0289187953, 0.0843174532, 0.0443487875, 0.0670955852, -0.1011908948, -0.0384256616, 0.1061185375, -0.0070741544, -0.0614711046, -0.0141483089, 0.1074126661, -0.1211503372, 0.1106977612, -0.0093015488, 0.0024404901, 0.0415116623, 0.0431044362, 0.0464144163, 0.0609235875, -0.0760051608, 0.1385713071, 0.101638861, 0.0315817147, -0.0384007767, 0.0231823213, 0.0490773357, -0.0312581807, -0.0043707946, -0.0710277483, 0.0570412017, -0.0269527156, -0.0496497378, -0.0720232278, 0.0062653241, -0.1064171866, 0.113086924, 0.0070554893, -0.0576384924, 0.0369075499, 0.0294414237, 0.0097184079, -0.1058198959, -0.0504461266, -0.1167702153, -0.0638602674, -0.018005807, 0.0903401226, 0.0049307542, -0.0181426872, -0.0295907464, 0.0107823303, -0.0136754541, -0.0479574166, -0.0226596929, 0.0554484315, -0.0484800451, -0.032228779, -0.0173338559, 0.0454438217, -0.0048187622, 0.1485261321, 0.0604258478, -0.0180431381, 0.0452447236, 0.1485261321, -0.0427311286, -0.0684394911, -0.0014722267, 0.0320296809, 0.0796884522, -0.0649055243, -0.0361609384, 0.0239413772, 0.0330251642, -0.0184786618, -0.0323532149, -0.0128915114, 0.137277171, -0.0673444569, 0.009052678, 0.0286450367, -0.0187275335, 0.0291676652, -0.0770006478, -0.0650050715, -0.071625039, -0.0049587521, -0.1126887277, -0.1538022012, 0.0258327965, 0.1058198959, 0.0539054312, -0.0539552048, -0.1251322776, 0.0013073498, 0.0116409352, -0.0095753064, 0.0882993862, -0.0739146471, -0.0088971332, -0.0164254773, -0.0074661262, -0.0508443192, 0.1060189903, 0.0710277483, 0.0523126572, -0.1264263988, 0.098303996, 0.0634620711, 0.0963627994, 0.0014667826, -0.0754576474, -0.0167241227, 0.064158909, 0.0757562965, 0.025372386, -0.0234685224, 0.0398193374, 0.0506203361, 0.0220250711, -0.0923310891, 0.0258079097, 0.0873038992, 0.0324527621, -0.0169978812, -0.0369324386, 0.0355138741, 0.0586837493, 0.122842662, 0.0004712992, -0.0463397577, 0.0730187148, -0.0230205562, -0.0284459405, 0.0183542259, 0.109104991, -0.0558963977, 0.0930777043, 0.0361609384, 0.0603760742, 0.0608738139, -0.0318554714, 0.0372559689, 0.004221472, -0.0854124799, 0.1187611818, 0.0493013188, -0.0390229523, -0.0960143805, -0.0003283929, 0.0084180571, 0.0089966822, -0.0585842021, 0.0130159464, -0.0374301784, -0.0324278735, 0.0260567795, -0.0081256339, -0.0186653156, 0.0612222329, 0.0085051619, -0.0308102146, 0.0128044067, 0.062665686, 0.0748603567, 0.0238542724, 0.0246133283, 0.1044262201, 0.0254594907, -0.019474145, -0.0892948657, 0.0720232278 ]
712.3519
Yves Wiaux
Y. Wiaux, J. D. McEwen, P. Vandergheynst, O. Blanc
Exact reconstruction with directional wavelets on the sphere
22 pages, 2 figures. Version 2 matches version accepted for publication in MNRAS. Version 3 (identical to version 2) posted for code release announcement - "Steerable scale discretised wavelets on the sphere" - S2DW code available for download at http://www.mrao.cam.ac.uk/~jdm57/software.html
Mon. Not. R. Astron. Soc. 388 (2008) 770
10.1111/j.1365-2966.2008.13448.x
EPFL-ITS-10.2007
astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
A new formalism is derived for the analysis and exact reconstruction of band-limited signals on the sphere with directional wavelets. It represents an evolution of the wavelet formalism developed by Antoine & Vandergheynst (1999) and Wiaux et al. (2005). The translations of the wavelets at any point on the sphere and their proper rotations are still defined through the continuous three-dimensional rotations. The dilations of the wavelets are directly defined in harmonic space through a new kernel dilation, which is a modification of an existing harmonic dilation. A family of factorized steerable functions with compact harmonic support which are suitable for this kernel dilation is firstly identified. A scale discretized wavelet formalism is then derived, relying on this dilation. The discrete nature of the analysis scales allows the exact reconstruction of band-limited signals. A corresponding exact multi-resolution algorithm is finally described and an implementation is tested. The formalism is of interest notably for the denoising or the deconvolution of signals on the sphere with a sparse expansion in wavelets. In astrophysics, it finds a particular application for the identification of localized directional features in the cosmic microwave background (CMB) data, such as the imprint of topological defects, in particular cosmic strings, and for their reconstruction after separation from the other signal components.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:22:12 GMT" }, { "version": "v2", "created": "Tue, 13 May 2008 16:27:57 GMT" }, { "version": "v3", "created": "Tue, 9 Dec 2008 10:08:35 GMT" } ]
2008-12-09T00:00:00
[ [ "Wiaux", "Y.", "" ], [ "McEwen", "J. D.", "" ], [ "Vandergheynst", "P.", "" ], [ "Blanc", "O.", "" ] ]
[ -0.0155342929, 0.0806693137, 0.0433820523, 0.0098668775, -0.0914219171, -0.0211583525, -0.0547540486, -0.0402355529, -0.1259590834, 0.0781917572, 0.106237717, -0.0346610472, -0.0742276609, -0.0385508128, 0.0768538713, 0.1571763307, 0.0021879941, -0.0300775636, -0.0320596099, 0.0128337545, 0.0453641005, -0.0741781071, -0.1246707588, 0.0224714577, -0.0022313513, -0.0443235263, 0.0437289104, 0.0906291008, 0.0701644644, 0.0605019853, -0.0289131105, -0.024825139, -0.0650111437, -0.1096071973, -0.0532179624, 0.0463055745, -0.025246324, 0.0880028829, -0.0312420148, 0.0953860134, -0.0056519308, 0.0251967721, -0.0739303529, 0.0150263933, -0.0363457873, 0.0497989319, -0.1376531571, 0.0835928321, 0.0096129281, 0.020402696, 0.0560919307, 0.1448876411, 0.0530693084, -0.0826513618, -0.040086899, 0.0003164694, -0.0020192105, 0.0464790016, 0.0104057463, -0.0428369902, -0.001469502, 0.0483123958, -0.0137628391, 0.0317375287, -0.0532675125, -0.0273274723, 0.0037565983, 0.0405576378, 0.0516323224, 0.1163461581, -0.058321733, 0.0266585313, 0.0149272913, -0.0122577222, 0.0141468607, -0.0385012627, 0.0156210074, 0.1280402392, -0.1041565686, -0.0525737964, -0.0788854733, -0.1105982214, -0.0238712784, -0.0096438974, -0.0621371716, 0.0104552982, 0.0191763043, 0.0169093385, -0.0105853695, 0.0528215505, 0.0318366289, 0.0869127586, 0.0579253249, -0.0109817795, -0.048485823, -0.065506652, -0.0111366268, 0.0839892402, 0.0900344849, -0.0307960548, 0.0104614915, -0.0745249689, 0.0503439941, -0.0877551287, 0.2045472562, -0.0368165225, 0.0996474102, -0.0206380635, 0.0163890515, 0.0122948848, 0.0157820489, -0.0469992906, -0.0983590782, -0.0411770269, 0.1223914027, -0.041226577, -0.0909759551, -0.0632272959, -0.105940409, 0.0064788163, 0.0279220864, 0.0281946193, 0.0093527846, 0.0512359142, 0.0996474102, -0.0865659043, 0.0767547712, -0.0239332169, 0.0240818709, -0.0297554806, 0.0735834911, 0.0485353768, 0.016698746, -0.0597091652, -0.0631281957, -0.0993996561, 0.0287892334, 0.0001046188, 0.0112790866, 0.020799106, 0.0721465126, 0.0602046773, 0.098111324, -0.0724933669, 0.0640201196, 0.0692725405, -0.0120161595, 0.0997960642, 0.0662003681, 0.0347601473, -0.0376836695, -0.0524251424, 0.0325798988, 0.0094394991, -0.0137504507, -0.0632272959, 0.0102880625, -0.0092722634, 0.0358254984, 0.0239456054, -0.0374359116, 0.0949400514, -0.1034628525, 0.0690743402, 0.0131558366, -0.0345619433, -0.0416477621, -0.0280707404, -0.048981335, -0.0421184972, -0.056884747, 0.0385012627, -0.0562901348, -0.0544071905, 0.0584208332, 0.0627317876, 0.0402603298, -0.1293285638, -0.0392197557, -0.0684797242, 0.0178136472, 0.0103685837, 0.1184273064, -0.0473709218, 0.0278229844, 0.008721007, 0.0404585339, 0.040954046, -0.0152617618, -0.0075070029, -0.0802233517, 0.092611149, 0.1408244371, 0.0871109664, -0.0211955141, -0.0446456075, 0.0358998254, 0.0950887054, -0.0193992853, -0.0337195732, 0.04856015, 0.0003466647, 0.0045803869, 0.0041251355, -0.1088143811, 0.0708581805, 0.0815116838, 0.0261630211, -0.0922147334, 0.0136761246, 0.0023118721, -0.0762592554, 0.1424100697, 0.0160050299, -0.146374166, 0.0153608639, -0.1299231797, -0.0138743287, 0.0378570966, 0.0448190384, -0.0665472299, 0.0376836695, 0.033546146, 0.1240761429, -0.0741781071, 0.0342894122, 0.0257666111, -0.0605019853, -0.0619885214, -0.0430351943, 0.0264603272, -0.0223723557, -0.0112976674, 0.1126793697, -0.0314897709, -0.0139982067, -0.0201053899, 0.0461816937, 0.0051719039, -0.1444912255, -0.0280459654, 0.0285167005, 0.0441748723, -0.048981335, 0.0019510775, 0.0523755923, -0.0236359108, 0.0207867175, 0.0419698432, -0.0935526192, 0.0990032479, 0.010498655, -0.0488574579, 0.0264355522, 0.0042242375, 0.0978635699 ]
712.352
Roksana Golizadeh-Mojarad
Roksana Golizadeh-Mojarad, Supriyo Datta
Non-equilibrium Green s function based model for dephasing in quantum transport
4 pages, 4 figures
Phys. Rev. B 75, 081301(R) (2007)
10.1103/PhysRevB.75.081301
null
cond-mat.mes-hall
null
The objective of this paper is to describe a simple phenomenological approach for including incoherent dephasing processes in quantum transport models. The presented illustrative numerical results show this model provides the flexibility of adjusting the degree of phase and momentum relaxation independently that is not currently available in mesoscopic physics and in device simulations while retaining the simplicity of other phenomenological models.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:27:01 GMT" } ]
2009-11-13T00:00:00
[ [ "Golizadeh-Mojarad", "Roksana", "" ], [ "Datta", "Supriyo", "" ] ]
[ -0.0126694785, 0.0533137619, -0.0782299861, 0.0244437624, -0.0219944138, 0.0183887724, -0.1017536893, 0.0351612195, -0.0010614884, 0.0377473384, 0.070521377, -0.0334702991, -0.0623651631, -0.010673942, 0.1025494188, 0.0137263043, 0.0245307963, 0.0669405982, 0.1064285934, 0.1720761359, -0.0230015069, -0.0103941942, -0.0352109559, 0.0384684652, -0.0680347234, 0.0029575585, 0.1104072332, 0.0243194308, 0.0711679012, -0.0719636306, 0.0690293834, -0.0266817473, -0.0288948659, -0.1384566277, -0.0364045464, 0.0350866206, -0.0412535109, 0.0471220054, -0.1190607697, 0.0486139953, -0.0159767214, -0.1072243154, -0.0722620264, 0.0995157063, -0.0429693013, 0.0164740514, 0.0439888276, 0.0062787896, 0.1337817311, 0.0464754775, 0.0090576205, 0.0458289459, 0.0211613849, -0.0759920031, -0.0548554845, 0.00859759, 0.0684325919, 0.0805674344, 0.0513741747, -0.0498324521, -0.0333211012, 0.016026454, -0.065448612, 0.0703721792, -0.0865851268, 0.0182893053, -0.0725106969, 0.0159891546, -0.104638204, 0.0612710379, -0.1139880046, 0.0417757072, 0.0241329316, -0.0647523478, -0.0353104211, -0.0804182366, -0.0644042194, 0.0383441336, 0.0702229738, 0.0683828592, -0.00522818, -0.0335200317, 0.0477685332, -0.0685817897, -0.1558631808, -0.0249783918, -0.0189482681, -0.0381203331, -0.056049075, -0.0002160277, 0.0402339846, 0.0069750515, -0.0692780465, 0.0645036846, -0.0059493086, -0.0196445305, 0.123636201, -0.0016069971, -0.0073542655, -0.0880273879, -0.034042228, -0.0490367264, 0.0421487056, -0.0470225401, 0.1983351558, -0.0747984126, -0.09697932, 0.016610818, -0.0942440107, 0.0442872234, 0.0746492147, -0.0334951654, 0.0413529798, 0.0064528552, -0.0595801175, -0.0834519491, -0.0995157063, -0.0774839893, -0.016859483, 0.0476442017, -0.0694272518, 0.0234615356, 0.0549549498, 0.0394879915, 0.0155788576, -0.0794235766, -0.0047184173, -0.0928017497, -0.082606487, 0.0053245379, 0.0938958749, -0.0281986035, -0.0430687666, -0.012955443, -0.058386527, -0.0419000424, 0.0241702311, 0.049409721, -0.0072983159, -0.0337935649, -0.0052592633, 0.0187244695, 0.0934980139, 0.0999632999, 0.0381451994, 0.1259239167, 0.0759920031, 0.0580881275, 0.0554522797, 0.0035123921, 0.0129181435, -0.0796225145, -0.0094492678, 0.0225663427, 0.0809653029, -0.0797219798, 0.0803685039, 0.0660951361, -0.0122840479, -0.0795230418, -0.0432925634, 0.0915584266, -0.0571432002, -0.0973771885, 0.1151815951, 0.0117618516, -0.1878912151, 0.0040345886, -0.0518715046, -0.0023980625, -0.0276266746, -0.0644042194, 0.006163782, -0.0093560182, 0.1222436801, 0.031804245, -0.0152431605, -0.1286095083, -0.015193427, 0.0750470757, 0.0400350541, -0.0052033137, -0.0026809189, 0.0148452967, 0.0515731052, -0.0522196367, -0.0569940023, 0.0701732412, 0.0207262225, 0.036454279, -0.0670897961, 0.1496962905, 0.0307847187, 0.0639566183, -0.0531645641, -0.0867840648, 0.0541592203, 0.0271044783, -0.0075842803, -0.0313566476, -0.0097787483, -0.0222928114, 0.0373246074, -0.0603758469, 0.0364294127, -0.0044697523, 0.072311759, -0.033147037, -0.030635519, 0.064851813, 0.031232316, 0.0550046824, 0.0139003694, -0.0060891826, 0.0198185947, -0.0502551831, -0.0451824181, 0.0754449368, 0.0581378601, 0.0783294514, -0.0532640293, 0.0361807458, 0.095735997, 0.1183645055, 0.0463014096, 0.0090327533, -0.007229933, -0.0057659182, -0.0289197322, -0.084446609, 0.0385430641, -0.034116827, -0.0358823501, -0.0332713686, 0.0519709699, -0.0556512102, -0.0017997124, -0.0959349275, -0.0510260426, -0.1259239167, -0.1327870786, 0.0151312612, -0.0210370533, -0.0533634946, -0.0137263043, 0.0160761885, -0.0511255115, -0.0382197984, 0.0373992063, -0.0683331266, -0.0726598948, 0.0638571531, 0.026582282, 0.0201418586, -0.0504541136, 0.0516228415 ]
712.3521
Laurent Vernac
Q. Beaufils, R. Chicireanu, T. Zanon, B. Laburthe-Tolra, E. Marechal, L. Vernac, J.-C. Keller, and O. Gorceix
All-Optical Production of Chromium Bose-Einstein Condensates
4 pages, 4 figures
null
10.1103/PhysRevA.77.061601
null
cond-mat.other
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We report on the production of ^52Cr Bose Einstein Condensates (BEC) with an all-optical method. We first load 5.10^6 metastable chromium atoms in a 1D far-off-resonance optical trap (FORT) from a Magneto Optical Trap (MOT), by combining the use of Radio Frequency (RF) frequency sweeps and depumping towards the ^5S_2 state. The atoms are then pumped to the absolute ground state, and transferred into a crossed FORT in which they are evaporated. The fast loading of the 1D FORT (35 ms 1/e time), and the use of relatively fast evaporative ramps allow us to obtain in 20 s about 15000 atoms in an almost pure condensate.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:30:01 GMT" }, { "version": "v2", "created": "Mon, 29 Sep 2008 08:22:25 GMT" } ]
2009-11-13T00:00:00
[ [ "Beaufils", "Q.", "" ], [ "Chicireanu", "R.", "" ], [ "Zanon", "T.", "" ], [ "Laburthe-Tolra", "B.", "" ], [ "Marechal", "E.", "" ], [ "Vernac", "L.", "" ], [ "Keller", "J. -C.", "" ], [ "Gorceix", "O.", "" ] ]
[ 0.1008245945, 0.1300642788, -0.0407208018, -0.0132363252, -0.0118803419, 0.0027739152, 0.0018636168, 0.0273674615, -0.1222449988, -0.0680056661, 0.0783579424, 0.0726311505, -0.0702082738, -0.0986770466, 0.0569375344, 0.0846904516, -0.0114398189, 0.0012923141, -0.017758565, 0.069712691, -0.099833414, -0.097025089, 0.048127085, 0.0036962593, -0.0498616435, -0.0538538769, 0.0274362937, -0.145923093, -0.0493109897, -0.0824327767, 0.0068315407, -0.0534959547, -0.0218196306, -0.0930053145, -0.131826371, 0.101044856, -0.0291570853, -0.0459244736, -0.1463636011, -0.0110405954, -0.0268994067, 0.0266791452, -0.0333695821, 0.0209523533, 0.0537437461, 0.0063084201, -0.0497790463, 0.0398948193, 0.0610674359, 0.008610839, 0.0027721946, 0.063104853, -0.0322132111, -0.0225630123, -0.0085213576, -0.024738092, -0.0326537304, 0.0930053145, 0.0484850109, -0.0185845438, 0.0962541699, -0.092785053, 0.0351867378, 0.034911409, -0.0796795115, -0.0397020914, 0.0394543, 0.0912432298, 0.0632700473, 0.0912982896, -0.0211037826, -0.0199336447, -0.0266791452, 0.0320755467, -0.0844701901, -0.0222050883, 0.0044499659, 0.0350215398, 0.0420423672, -0.0672898144, -0.0516787991, -0.0783028752, 0.0709791929, -0.0563318171, 0.0038270394, -0.0470257811, 0.0206081942, -0.0058747809, -0.0998884812, -0.0171528459, 0.0545421951, 0.006828099, -0.0188598707, 0.0389036462, 0.0065286816, -0.0017896227, 0.0739527196, 0.0000994832, 0.0036343108, 0.1086438671, -0.0056682858, -0.0445203073, 0.0641510934, -0.043033544, 0.1857903749, 0.0061294581, -0.0497515127, -0.0704836026, 0.0011004459, 0.0313872285, 0.1381038129, -0.0986219794, 0.0017896227, -0.0356823243, -0.021158848, -0.0821023881, -0.0016054981, 0.0364807732, -0.1020360291, 0.079899773, -0.01972715, 0.0988973081, 0.0086934371, -0.008659021, 0.0775319636, -0.0030371964, 0.0806156248, -0.1301743984, 0.1058906019, -0.0676752701, 0.0954832584, -0.0784130096, 0.0844701901, -0.0144271124, -0.0417670421, 0.0636555031, 0.0559738912, 0.0142068509, 0.0004022349, 0.0339202359, 0.050797753, -0.040445473, 0.1268704832, 0.0419873036, 0.0165195949, 0.0419322364, -0.0963643044, -0.001470416, 0.0057267928, 0.0143858138, -0.021874696, -0.1180600375, -0.0393166356, 0.0106826713, 0.1047342271, -0.1052848846, 0.0335072428, 0.1124433726, -0.0404730067, -0.0667391643, 0.0655277222, 0.0872785226, -0.0013602853, -0.0704285353, 0.110791415, 0.0045945123, -0.0373893492, 0.1509891003, -0.132707417, -0.0615079589, 0.0013129637, 0.0069416715, -0.008349278, 0.0112815062, 0.0528351702, 0.0107239699, 0.0003820156, 0.0309742391, -0.0895362049, 0.0616180897, -0.0273812283, -0.0496964455, 0.0805054903, -0.0354345292, -0.0166847911, -0.0152806249, -0.0266653784, -0.0345259532, -0.0102627985, 0.0341129638, -0.07554961, 0.0892058089, 0.0082735633, 0.0713095814, -0.0346636176, -0.0468605831, 0.0227832738, 0.0003086669, 0.0631599203, -0.0265552476, 0.001161534, 0.0819922537, 0.0406657346, -0.0355446599, -0.056056492, 0.0604617149, 0.1355708092, 0.0344984196, -0.0408033989, -0.0152117936, 0.0354895964, -0.0640409589, 0.068501249, 0.072410889, -0.0382428616, -0.1303946674, -0.0498616435, -0.0028220974, 0.0752742887, 0.0009653638, -0.1488966197, -0.0262386221, 0.041684445, 0.0805605575, -0.0224528816, 0.1124433726, -0.0634903088, 0.0455665477, 0.0849107131, 0.0083768107, -0.0108754002, -0.029459944, -0.0097878594, 0.0352418013, 0.0104211112, 0.0473011062, 0.0311945006, 0.0456216149, 0.0503021665, -0.1370024979, -0.075990133, -0.0422350951, -0.0181027222, -0.0611775666, -0.0563318171, 0.048127085, -0.1033575982, -0.059800934, -0.0237193853, 0.0185019467, -0.0241048411, 0.0264864173, -0.1044038385, -0.0540466085, -0.0097534442, 0.0175107699 ]
712.3522
Christoph Sieg
F. Fiamberti, A. Santambrogio, C. Sieg, D. Zanon
Wrapping at four loops in N=4 SYM
LaTeX, 10 pages, 1 table; v2: sign changed in W_1 of Fig.1 and corresponding correction for the coeff. of zeta(3) in the final result, references added; v3: version published in Phys.Lett.B
Phys.Lett.B666:100-105,2008
10.1016/j.physletb.2008.06.061
IFUM-910-FT
hep-th
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We present the planar four-loop anomalous dimension of the composite operator tr(phi[Z,phi]Z) in the flavour SU(2) sector of the N=4 SYM theory. At this loop order wrapping interactions are present: they give rise to contributions proportional to zeta(5) increasing the level of transcendentality of the anomalous dimension. In a sequel of this paper all the details of our calculation will be reported.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:52:19 GMT" }, { "version": "v2", "created": "Tue, 10 Jun 2008 16:00:00 GMT" }, { "version": "v3", "created": "Fri, 18 Jul 2008 16:28:32 GMT" } ]
2008-11-26T00:00:00
[ [ "Fiamberti", "F.", "" ], [ "Santambrogio", "A.", "" ], [ "Sieg", "C.", "" ], [ "Zanon", "D.", "" ] ]
[ 0.045080658, 0.0355525687, -0.0351970457, 0.013794397, -0.0173141006, 0.0589224584, 0.0131663019, -0.0189969223, -0.0257163588, -0.0051047564, -0.0241046418, 0.009480685, 0.0077149076, -0.0148135703, 0.068640165, -0.0255030431, 0.0098658381, 0.0821501389, 0.1045719609, 0.094854258, -0.0438955724, -0.0842832923, 0.0509586819, -0.0356947817, 0.0145528521, -0.0305752102, -0.0416439101, 0.0269962512, 0.0654167309, -0.0257163588, 0.1022017896, -0.0167926643, 0.0412883833, -0.1769095808, -0.067028448, 0.0570737235, -0.021556709, 0.0233580377, -0.0695408285, -0.0403403156, 0.0014287689, 0.085326165, -0.0327794701, 0.0011836044, 0.1165176257, 0.0553672016, -0.0047314544, 0.004675163, -0.0013258146, 0.0360503048, 0.0739019439, 0.0281576347, 0.0924366787, 0.0446540266, -0.0818657205, 0.0052084513, 0.1004952639, -0.0127633726, -0.0259533767, 0.0222085044, -0.0001951688, -0.1405985653, -0.0051432718, 0.0460287258, -0.1269463748, -0.0318788029, -0.102106981, 0.0205493849, 0.084757328, 0.0721006095, -0.0263563059, 0.0666966215, 0.0912989974, 0.0356236733, 0.0218766816, 0.0041003963, 0.0230499152, 0.0111753577, 0.0407906473, -0.0203005169, -0.0071282904, 0.0302907899, 0.0448910445, -0.0636153966, -0.0272332691, -0.0278732143, -0.0199686941, 0.089782089, -0.0660803765, -0.0541821159, 0.1227748767, -0.0440614857, -0.1036238894, -0.0109146386, 0.0612926297, -0.0211182255, 0.0018679913, 0.0218174271, -0.0136166345, 0.0905879512, -0.0525229983, 0.0337749422, 0.0403403156, -0.1164228171, 0.0566944964, 0.0926736966, -0.0001565609, -0.0893080533, -0.0937639773, 0.0532814525, 0.0234409943, -0.0120404707, -0.0718161911, 0.0214974545, 0.0747552067, -0.0933847502, -0.0972718298, -0.0248867981, -0.0054158415, 0.0392026342, 0.0769831613, -0.0333483107, 0.0383493714, 0.0084911389, 0.0044618477, -0.0381597579, -0.0712473467, -0.0880281627, -0.0082778232, -0.0253371317, 0.0791637227, -0.1213527694, -0.0328268744, -0.0310018416, -0.0048055225, 0.0551301837, 0.0469530933, 0.0336801335, 0.1047615707, -0.0008747414, 0.0425445735, 0.0438718721, 0.1275152117, -0.0460524298, 0.1638262421, 0.0856579915, -0.0024368323, 0.0526652075, 0.0542295203, -0.0029656768, -0.0310492441, -0.1072265506, 0.0865112543, 0.0169467255, 0.0243179575, -0.0829559937, 0.0223744176, 0.0232750829, 0.0057980316, 0.052333381, 0.0180607047, 0.0907775611, -0.1066577062, -0.0212130342, 0.0702518746, 0.0455309898, -0.0623829104, -0.0922470689, -0.075276643, -0.1515961587, 0.022907706, -0.0788793042, -0.11604359, -0.0118093789, 0.0201701578, 0.0257637631, 0.0012095281, -0.0895924792, -0.1197410524, 0.0516697355, 0.0511482954, 0.0378279351, 0.015263903, -0.0374724083, -0.1591807008, 0.0707733184, 0.0912041888, 0.0372353904, -0.0310729463, 0.1101655662, -0.0098184347, 0.044085186, 0.1386076212, 0.0636628047, -0.0445355177, -0.1061836779, -0.0215685591, -0.0003360829, 0.0822449476, 0.0056587839, -0.0048025595, 0.0447488353, 0.1225852594, -0.0338460468, -0.0158090424, 0.0425445735, 0.121068351, -0.1183189526, -0.0251949206, 0.0117145721, 0.0277784076, -0.0003640435, 0.1478986889, 0.003513779, -0.121068351, 0.0254082363, -0.0444170088, -0.020075351, -0.0112405373, 0.0116612427, -0.0168282166, 0.0163660329, 0.0149676315, -0.0297456495, -0.0138180992, 0.1016329452, 0.0684505478, 0.0069742291, -0.1186981797, 0.0419520326, 0.1150007099, 0.0987887383, -0.0003688579, 0.0016235673, -0.0187006518, -0.0892606527, -0.0207271483, 0.0520489626, -0.026972549, -0.0097769564, 0.0107309511, 0.0163067784, 0.0466212705, 0.1098811403, -0.0359317958, 0.0226351358, -0.0013554418, -0.0297693517, 0.0603919663, -0.0141499229, -0.0132611087, 0.1050459966, 0.0244601686, 0.0710103363, -0.0811072662, 0.0848047286 ]
712.3523
Lia Vas
Lia Vas
Extending higher derivations to rings and modules of quotients
null
International Journal of Algebra, 2(15) (2008) 711 - 731
null
null
math.RA
null
A torsion theory is called differential (higher differential) if a derivation (higher derivation) can be extended from any module to the module of quotients corresponding to the torsion theory. We study conditions equivalent to higher differentiability of a torsion theory. It is known that the Lambek, Goldie and any perfect torsion theories are differential. We show that these classes of torsion theories are higher differential as well. Then, we study conditions under which a higher derivation extended to a right module of quotients extends also to a right module of quotients with respect to a larger torsion theory. Lastly, we define and study the symmetric version of higher differential torsion theories. We prove that the symmetric versions of the results on higher differential (one-sided) torsion theories hold for higher derivations on symmetric modules of quotients. In particular, we prove that the symmetric Lambek, Goldie and any perfect torsion theories are higher differential.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:35:50 GMT" }, { "version": "v2", "created": "Tue, 25 Dec 2007 17:00:06 GMT" }, { "version": "v3", "created": "Sat, 3 May 2008 11:52:45 GMT" } ]
2010-09-14T00:00:00
[ [ "Vas", "Lia", "" ] ]
[ -0.0168557726, -0.0355132893, -0.0044361977, 0.0461815, 0.100518249, 0.0509229265, -0.0421275795, -0.0292071905, -0.0894707292, 0.0118417135, 0.0026285285, -0.0522979386, -0.1030786186, -0.0475328043, 0.1101907641, 0.1273547262, 0.10061308, -0.0351813883, -0.0325024799, 0.1974330246, 0.0221661702, -0.0484336764, 0.0593626648, -0.0323128253, 0.0367934741, -0.0977682248, 0.042886205, 0.0998544544, 0.0711688176, -0.0669015348, 0.0721171051, -0.0213364214, -0.0138449669, -0.0160734374, -0.1284926683, 0.0670911893, 0.0484099686, 0.1472687274, 0.0715481341, 0.0618756227, -0.0583669655, 0.0334981829, -0.1114235297, 0.0222017318, -0.0205066707, -0.0705998465, 0.0378365852, -0.0247502495, -0.0421275795, -0.029159775, -0.0065431693, 0.0047977315, 0.1009923965, 0.0442612208, -0.1645275205, -0.0466082282, -0.0734921172, 0.0230433345, 0.0253903419, -0.0815525427, -0.0803197697, -0.0472720265, 0.0713110641, -0.0559014231, -0.0092991237, -0.0037309104, -0.1086735055, 0.0179107394, 0.0555695221, 0.0708843321, -0.070410192, 0.0215734933, 0.0423409417, 0.0670911893, 0.0000958472, -0.0270024259, 0.0851086155, 0.0803197697, 0.0906560794, 0.0375283957, 0.0759576559, 0.0282589048, -0.0100399712, 0.043099571, 0.0097258519, -0.0085642021, 0.0222372916, 0.0580350645, 0.0087657133, -0.0529617406, 0.093500942, 0.0264334548, 0.0469638333, 0.015777098, 0.0839232579, 0.0145917414, 0.0877164006, 0.0402547158, -0.0699360445, -0.0313408338, -0.0159430485, -0.0240627415, -0.0174721591, -0.007372919, 0.1319064945, -0.0239442065, 0.0184085909, -0.0513970666, -0.1015613675, -0.0002041036, 0.028590804, -0.0804620162, -0.0696989745, -0.0148525201, 0.1609240323, -0.0810309872, -0.0339012034, -0.0177092291, -0.1389238089, 0.0161327049, 0.0123277102, -0.0660006627, 0.0182544943, 0.0794663131, 0.0832120404, -0.0643411651, -0.0257459488, -0.0740610883, 0.0429099128, 0.0018921257, 0.0689403489, -0.0063416585, 0.0930267945, -0.0610695779, -0.011551301, 0.0029900623, 0.0299658179, 0.0206370614, 0.1063027903, -0.0519186258, 0.0399465226, -0.1292513013, -0.0110415984, 0.070173122, 0.005769724, -0.0078411344, -0.0441900976, 0.0303925462, 0.0480780676, -0.0017469195, -0.0795137286, -0.0480780676, 0.0458495989, 0.0232329927, 0.0089850044, -0.0307007395, -0.0432892293, 0.0673282593, -0.008344911, -0.0185626857, 0.0238730852, 0.0664273947, -0.1178718731, -0.0150303235, -0.01737733, -0.0034612417, 0.0027811432, -0.001447617, -0.0224150959, -0.117397733, -0.0545738228, -0.0131100453, -0.1702172309, -0.0271920841, -0.0089909304, -0.0319809243, -0.0442375131, -0.0326210186, 0.0261963829, 0.0724490061, 0.085725002, 0.0616859645, -0.0080248648, 0.0131693128, -0.0614488944, 0.0597419776, 0.0029915441, 0.0346835367, 0.0446405336, 0.1074407324, -0.1067769378, 0.0363667458, 0.1237512454, 0.0344938822, -0.0228299703, -0.0119661763, -0.0170217231, 0.1022251621, 0.0199732613, -0.06197045, 0.1234667599, 0.0571816079, 0.0978630483, 0.0273580328, -0.0336878374, 0.0320046321, 0.0681817159, 0.0837335959, -0.1301995814, -0.1058286503, -0.0116283493, -0.0535781235, 0.085630171, 0.1317168474, 0.0079004029, 0.0329766236, -0.0527246669, 0.0586988665, 0.0545738228, 0.0800352842, 0.0222491454, 0.0175551325, -0.0049666446, 0.0481254831, 0.0129915094, 0.0031234149, -0.0334033519, -0.051207412, -0.001656536, -0.0837810114, 0.0465133972, -0.0099332891, -0.1130356193, -0.0477461703, -0.0159193408, 0.0044480511, -0.0003152308, -0.0082441559, -0.0513496548, -0.1881398261, -0.0035619971, 0.0467267632, 0.0005423007, 0.069604151, -0.0293020178, -0.0077877939, -0.0166424084, 0.0139753558, -0.0057223095, -0.0445931219, -0.0560910814, 0.077380091, -0.0070647262, 0.0056245178, -0.035442166, -0.0531039834 ]
712.3524
Teresa Montaruli
The IceCube Collaboration
Contributions to The 10th International Conference on Topics in Astroparticle and Underground Physics (TAUP) 2007, Sendai, Japan, Sep. 11-15, 2007
17 pages, 5 proceedings
null
null
null
astro-ph
null
This is the collection of the proceedings presented by the IceCube Collaboration at the TAUP2007 conference.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:45:15 GMT" } ]
2012-08-27T00:00:00
[ [ "The IceCube Collaboration", "", "" ] ]
[ -0.0136403376, -0.0893096402, 0.0425930545, 0.0007165892, -0.0700497329, -0.0541087687, -0.0162049737, 0.0957966596, 0.0460125692, -0.1492516994, -0.011459141, -0.0125968838, -0.0043812515, -0.0119305812, -0.0046452577, -0.0003435621, 0.0116162878, 0.0822694674, 0.0329379588, 0.0477474667, -0.1207892746, -0.0649204627, 0.0518961437, 0.0535556115, -0.1015293747, 0.0021026235, 0.0581317246, 0.066982232, 0.101730518, 0.0486274883, 0.0018700464, -0.0494069383, -0.0793025345, -0.0460628569, -0.0298704542, 0.0623055436, 0.0148723684, 0.0561202466, -0.0438250862, -0.0628084093, 0.0499098077, -0.0447553955, 0.004393823, 0.0541087687, -0.0900639445, 0.0058961459, -0.0615009516, -0.069446288, 0.0234965812, -0.0190336145, 0.0178015847, 0.0628084093, -0.0175627209, -0.0623055436, -0.0445793904, -0.0118048638, -0.0141054923, 0.0766373277, 0.0234965812, -0.0833254904, -0.1232030541, -0.0238737334, -0.0159283951, -0.0263503678, 0.0327116661, -0.0023100572, -0.0010253825, 0.0363071859, -0.0417633206, 0.0034698001, -0.0398524143, -0.0306247585, -0.0367346257, 0.0389975384, 0.099316746, -0.0426936299, -0.0744246989, 0.0194861963, -0.0403804295, -0.0547122136, 0.0284624193, 0.0456605591, -0.0131877549, -0.0234462954, -0.0674851015, -0.0533041768, -0.0609980822, 0.0012084584, -0.0641158745, 0.0103088263, -0.0245903227, 0.0741732642, -0.032309372, 0.0751287192, 0.0800568387, -0.1499557197, 0.1289357692, 0.0156769603, 0.1425132453, -0.0933325961, 0.0042586769, -0.1511625946, -0.0608472228, -0.0450822599, 0.1097261459, 0.1322547048, -0.1084186882, -0.1084186882, -0.0298453104, 0.0389723927, -0.0312282015, -0.0074298983, -0.0000599613, 0.088505052, -0.0442022383, -0.0168712754, 0.0173238572, -0.0251811948, -0.0524995849, 0.043246787, -0.0396261252, 0.0181410201, 0.0409084409, 0.1115364805, 0.0263755098, -0.0972549766, 0.081213437, -0.1191800982, -0.1021328121, 0.0090516526, 0.0910193995, -0.0622049682, -0.013552336, -0.0222645514, -0.0170472786, -0.0810122937, -0.0466411561, 0.0023383435, 0.0242886022, -0.1230019033, 0.0463645756, 0.0417381749, 0.0599420555, 0.0627078414, 0.0160541125, 0.00594329, -0.0511921234, 0.0098939594, 0.1434184164, -0.0419896096, -0.0500858128, -0.0617020987, 0.0311527718, -0.0315550677, -0.0793528259, -0.0702005923, -0.0476217493, 0.0342705622, -0.0072098929, -0.0976069868, -0.0206050817, -0.0935337469, -0.0223525539, 0.0384192355, 0.0336419754, 0.0330133885, -0.0298201665, 0.0501612425, -0.1854583025, -0.0169844199, -0.1277288795, -0.1325564235, -0.0621546805, 0.0996687561, -0.0074676136, -0.0764361769, -0.0818671733, -0.0025096335, -0.0326865241, 0.057226561, -0.0355528817, -0.0330385342, -0.0706531778, -0.0469177328, -0.0817665979, -0.0461634286, -0.0309264809, 0.0400032774, 0.0233080052, 0.0339185558, 0.0442022383, -0.0172107127, 0.1206887066, 0.1004733443, 0.0088127898, 0.0020240501, -0.0735195354, 0.0802579895, 0.0679376796, -0.0097116688, 0.0268532373, 0.0178015847, 0.0433473587, 0.1447258741, 0.0218496844, -0.0620541088, 0.0749778599, 0.0155386701, -0.0059684333, -0.1475419402, 0.0531533174, 0.049658373, 0.0177764408, -0.0434479341, -0.0467417277, -0.0076499037, -0.0529018827, 0.0422159024, -0.0317813568, 0.069446288, -0.0525498725, 0.0323848017, 0.0652221888, 0.0534550399, 0.1029374078, 0.0039726696, -0.0955452248, -0.0500606671, 0.10570319, 0.0714577734, 0.0665799379, 0.0311527718, -0.0717594922, -0.0009923817, -0.0060092919, -0.0193227641, -0.0401289947, -0.0902650952, -0.0227674209, -0.0050569824, 0.0578802899, -0.0473703146, -0.0469680205, -0.0060972939, 0.0012776031, -0.0249046162, 0.0056604259, 0.0096550966, 0.045459412, 0.045283407, 0.154682681, -0.092980586, 0.0299710277, -0.0272806752, 0.0921759978, -0.0613500923 ]
712.3525
Yoshifumi Nakamura
Meinulf G\"ockeler, Roger Horsley, Yoshifumi Nakamura, Holger Perlt, Dirk Pleiter, Paul E. L. Rakow, Gerrit Schierholz, Arwed Schiller, Thomas Streuer, Hinnerk St\"uben, James M. Zanotti
A status report of the QCDSF $N_f=2+1$ Project
6 pages, Contribution to Lattice 2007, Regensburg, Germany, 30 July - 4 August 2007
PoSLAT2007:041,2007
null
null
hep-lat
null
We report about on-going simulations of $N_f=2+1$ lattice QCD. We use a tadpole improved Symanzik gauge action and stout link smeared Wilson fermions with a clover term. We employ the Hasenbusch trick for the degenerate u- and d-quarks, and the RHMC algorithm for the simulation of the strange quark.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:51:16 GMT" } ]
2008-11-26T00:00:00
[ [ "Göckeler", "Meinulf", "" ], [ "Horsley", "Roger", "" ], [ "Nakamura", "Yoshifumi", "" ], [ "Perlt", "Holger", "" ], [ "Pleiter", "Dirk", "" ], [ "Rakow", "Paul E. L.", "" ], [ "Schierholz", "Gerrit", "" ], [ "Schiller", "Arwed", "" ], [ "Streuer", "Thomas", "" ], [ "Stüben", "Hinnerk", "" ], [ "Zanotti", "James M.", "" ] ]
[ 0.0167324152, 0.0165200736, 0.0508484207, -0.0384760611, -0.0706102252, 0.0573035665, -0.0958645642, 0.0868613347, -0.0383628123, -0.0310299937, 0.0759328902, -0.0145382313, -0.2069043815, -0.001283774, 0.0553783476, 0.0276891738, -0.0100153834, 0.0084794555, 0.0503954291, 0.0486967079, -0.0551801622, -0.140201211, 0.0617202446, -0.0488665774, -0.0295860805, -0.0362960324, -0.021361433, -0.0362677202, 0.068401888, -0.0304071289, 0.098016277, -0.0574168153, -0.0362677202, -0.0114239072, -0.0834638923, 0.0901455283, -0.0225080699, 0.1084917337, -0.1011872292, -0.0458088778, -0.0554915965, -0.1076423675, -0.0344274379, 0.0413638875, 0.0507917963, -0.038844116, -0.0035036148, 0.0176950246, 0.0127758076, 0.0728185624, -0.0334931426, 0.0196202435, -0.0063171238, -0.0354466736, -0.0643249527, -0.0094632991, 0.0592287853, 0.0243341979, 0.0323606618, -0.0736679211, -0.0467714891, -0.0321058519, 0.0288499668, 0.0522923358, -0.1325003356, -0.02382458, -0.0313414261, -0.0247164089, 0.0832940191, 0.1762141287, -0.0693644956, 0.0790472105, 0.0853324831, -0.0336346999, 0.0321624763, -0.0672693998, -0.0094916113, 0.028623471, -0.0507634841, 0.0905985236, -0.0228761267, 0.0469130464, -0.0033868277, -0.0892395452, -0.0535946898, -0.1011872292, -0.0338045731, 0.0366640911, -0.1404277086, -0.0847662464, 0.0526320785, 0.0456106924, -0.1366905272, 0.0053297412, 0.0573885031, -0.0834072679, 0.0881070644, 0.0253251176, -0.0092934268, -0.0465166792, -0.0073682079, 0.0223381985, -0.0067842724, -0.084030129, 0.1106434464, 0.02485797, -0.0545572974, -0.0233857445, -0.0670429096, 0.0506219231, -0.0540476814, 0.0089466041, -0.0560295247, -0.0035938595, -0.0110416953, -0.03652253, 0.0034257567, -0.0370604582, -0.0376550108, 0.111606054, -0.0389007404, 0.0483286493, 0.0695343688, 0.0109001352, 0.0471112318, 0.0226071626, 0.0174260605, -0.1357845366, -0.0808025599, 0.0214180574, 0.0405145288, -0.0548970439, -0.0084299091, 0.0462901816, -0.0976765305, 0.0689115003, -0.0190398451, -0.0332949571, 0.060474515, -0.0448745824, 0.017213719, -0.0114239072, 0.0881636888, 0.0458088778, 0.0746305361, 0.068118766, 0.046997983, 0.0678922683, 0.0022738106, -0.0226213187, -0.0520941503, -0.0475925356, 0.0689115003, -0.0293312725, -0.0485551469, -0.0707800984, 0.006600244, 0.0666465387, 0.0392404869, -0.0617202446, -0.0048413584, 0.0444498993, -0.0377965719, -0.027575925, 0.0934297293, -0.0123935947, -0.1262716949, 0.0132288001, -0.1008474827, -0.025381742, 0.0792737082, -0.0791038349, -0.0355316065, -0.0302938819, 0.0490081385, -0.0244191326, -0.0113531277, -0.0845397487, -0.1775730997, -0.0371170826, 0.0757630169, 0.0055350037, 0.0045617772, -0.0526037663, -0.1357845366, -0.0439685956, -0.0268398132, 0.0278590452, -0.0392121747, 0.0113743618, -0.0340876952, 0.1543572396, 0.0725354403, 0.1117193028, -0.0693078712, -0.1665880382, 0.0145240761, 0.0438836589, 0.1246862188, -0.0471678562, -0.0237962678, 0.030039072, 0.042354811, -0.0676091462, -0.0202147961, -0.0120750843, 0.0408259593, -0.052179087, -0.0999414995, 0.0190398451, 0.017610088, 0.1818765402, 0.00063127, 0.0251977146, -0.0840867534, 0.0932032317, -0.1358977854, 0.017100472, 0.0459504388, 0.0137950405, 0.0262452587, 0.1040184274, 0.0518393442, 0.0605877638, -0.0141772535, 0.0878805667, 0.011905212, 0.0110700075, -0.005768578, -0.0104542198, -0.0024489914, -0.0099516818, -0.0184452925, 0.0247730333, -0.0677790195, 0.0402030945, -0.010355128, -0.0054075993, -0.0159113649, -0.0326154679, -0.0026330196, -0.018770881, 0.0622298606, 0.0404295921, 0.050508678, -0.0254949909, -0.0409958325, -0.029387895, 0.1052641571, -0.0779147297, 0.0212198719, 0.0828410238, 0.0272220243, -0.0370887704, -0.0721957013, -0.0334365182 ]
712.3526
Ruslan Metsaev
R.R. Metsaev
Cubic interaction vertices for fermionic and bosonic arbitrary spin fields
57 pages, LaTeX-2e. v2: Results and conclusions of version v1 unchanged. New results for cubic vertices of mixed-symmetry fields added. Appendix A fully rewritten. Typos corrected. References added. arXiv admin note: significant text overlap with arXiv:hep-th/0512342
Nucl. Phys. B 859 (2012) 13-69
10.1016/j.nuclphysb.2012.01.022
FIAN-TD-2007-25
hep-th
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Using the light-cone gauge approach to relativistic field dynamics, we study arbitrary spin fermionic and bosonic fields propagating in flat space of dimension greater than or equal to four. Generating functions of parity invariant cubic interaction vertices for totally symmetric and mixed-symmetry massive and massless fields are obtained. For the case of totally symmetric fields, we derive restrictions on the allowed values of spins and the number of derivatives. These restrictions provide a complete classification of parity invariant cubic interaction vertices for totally symmetric fermionic and bosonic fields. As an example of application of the light-cone formalism, we obtain simple expressions for the Yang-Mills and gravitational interactions of massive arbitrary spin fermionic fields. For some particular cases, using our light-cone cubic vertices, we discuss the corresponding manifestly Lorentz invariant and on-shell gauge invariant cubic vertices.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:54:33 GMT" }, { "version": "v2", "created": "Thu, 26 Jan 2012 16:36:54 GMT" } ]
2015-05-13T00:00:00
[ [ "Metsaev", "R. R.", "" ] ]
[ -0.0102009745, -0.0039828629, -0.0044220379, 0.0436388478, 0.005615382, -0.0313782953, 0.017797187, -0.0477822386, 0.0023882033, 0.0076749614, -0.0321778953, -0.0212984718, 0.01129134, 0.0385020152, -0.0225947946, 0.01149124, -0.0640650317, 0.0007473546, 0.1125257164, 0.0162100997, -0.0274529792, -0.0145260906, 0.1076796502, -0.0262172315, -0.0429119393, -0.0449715182, 0.0979875103, -0.0126603544, 0.1140764579, -0.0477580056, 0.0462557264, -0.030651385, 0.0020035466, -0.1292931139, -0.0187664013, 0.0896522701, -0.0336317159, 0.0157012623, -0.0286887269, 0.0591220371, -0.0334378742, 0.0632411987, -0.0755017474, 0.0457953475, 0.0454803556, 0.0166220162, -0.0390350819, -0.0804447383, 0.071673356, -0.0529675297, -0.0592674203, -0.0285675749, 0.0926083699, -0.001065378, -0.0742902309, -0.0214438532, -0.0140414843, 0.0116184494, 0.0608181618, -0.0514652506, -0.0086986935, -0.0921722278, -0.0390835442, 0.0692987815, -0.0815593377, 0.0769555718, -0.0630473569, 0.0066330563, 0.0411915854, 0.0211773198, -0.0246059131, 0.0421607979, 0.0684264898, 0.0129874637, 0.0321778953, -0.0234186277, 0.0935291275, 0.0134720709, -0.0199779179, 0.0638227239, 0.0495510511, 0.063483499, -0.0105826026, -0.1003136188, -0.0557782501, 0.0059606647, 0.044583831, 0.0241091922, -0.0357397571, 0.0525313839, -0.0117214285, 0.0493329801, -0.1131072417, -0.0077234218, 0.0354489908, -0.0804447383, 0.1432497948, 0.0155437654, 0.0113095129, 0.0408281274, 0.0023064257, 0.0730787143, 0.0172398891, 0.0299729351, 0.2006272376, -0.0254903212, 0.0122302659, -0.0421365686, -0.0334378742, 0.021722503, 0.0319840536, 0.0275499001, -0.0575228371, 0.1106842086, -0.0246180296, -0.0814139545, -0.0309906099, 0.0464253388, -0.1252224147, 0.0437115394, 0.0102554932, -0.0815593377, 0.0371451154, -0.06934724, 0.0468614846, -0.1044812426, -0.0320082828, -0.1221209317, 0.0164645184, -0.0118244076, 0.0958552361, -0.0828193128, 0.0295367893, -0.0351097696, -0.0548090376, 0.0385989361, 0.0334863365, 0.0554390252, 0.1408267617, -0.0051065451, 0.0397377647, 0.0966790691, 0.1082611755, 0.0303848516, 0.0692018643, 0.059218958, -0.007287276, 0.0151803102, 0.0050853435, -0.0719156563, -0.0070994906, -0.0889738202, 0.0429361686, -0.0435176976, -0.039761994, -0.1021551266, 0.0359093696, 0.1128164828, 0.0683780313, -0.1235747486, 0.0391562358, 0.0360062905, -0.0545182712, -0.0592674203, 0.0960006192, 0.0299244747, -0.2244699001, 0.0096860798, -0.0600427911, -0.1040935591, 0.0835462213, -0.0955644771, -0.1440251619, -0.0495752841, 0.0635319576, 0.0301425476, 0.0131813064, -0.1479989439, -0.0711887479, 0.0323232785, 0.053355217, 0.0267503001, -0.0113943191, 0.0275741313, -0.0776824802, 0.0872776955, -0.0123453597, 0.0509806424, -0.0136901438, -0.0251026358, -0.0687657148, 0.1299715638, 0.0733210221, 0.1575941592, 0.0183665995, -0.1297777146, 0.0232974757, -0.0163675975, 0.0429603979, -0.0407796688, 0.0035164286, -0.0267260689, 0.018439291, -0.0816077963, -0.0826739296, -0.069734931, 0.1164025664, -0.0173610412, -0.0396650732, -0.0013508416, -0.0129995793, -0.0064755594, 0.0845638961, -0.0098132892, -0.0850000456, 0.0282041207, -0.0410462022, -0.03951969, -0.0916876197, 0.0838369876, -0.0601881742, 0.102445893, 0.0410704315, 0.1063227504, 0.0403919816, 0.0737087056, -0.0032832115, -0.0812201127, 0.0294398665, 0.0116002774, -0.0073963124, -0.0195660032, -0.053597521, 0.0039768051, -0.0735148638, -0.0516590923, -0.022001151, 0.021262126, -0.0843700543, -0.0395439193, 0.0572320707, -0.0122060357, 0.019481197, 0.0291491039, -0.0067542084, -0.0031075415, -0.0163191371, 0.0558267124, 0.1042874008, -0.0289794914, -0.107485801, 0.104384318, -0.0261930022, 0.0493087508, -0.0578135997, -0.0014258042 ]
712.3527
Janet Seger
J. E. Seger (for the STAR Collaboration)
Photoproduction in Ultra-Peripheral Relativistic Heavy Ion Collisions with STAR
6 pages, 6 figures, Photon 2007 Proceedings
Nucl.Phys.Proc.Suppl.184:152-157,2008
10.1016/j.nuclphysbps.2008.09.154
null
nucl-ex
null
We present a summary of recent photoproduction results in ultra peripheral relativistic heavy ions collisions with STAR. These collisions have impact parameters larger then twice the nuclear radius; the nuclei do not physically collide, but interact via long-range electromagnetic fields. We observe exclusive $\rho^0$ production as well as $AuAu\to Au^*Au^* \rho^0$ with accompanying mutual nuclear excitation at $\sqrt{s_{NN}}=200$ GeV. We report the $\rho^0$ production cross section for both coherent and incoherent coupling accompanied by mutual nuclear excitation. We have studied the cross section as a function of $p_T$, $y_{\rho^0}$ and $M_{\pi\pi}$ and compared it to theoretical models. In addition, we measured the $\rho^0$ helicity matrix elements. They are found to be consistent with s-channel helicity conservation. The ratio of coherent $\rho^0$ and direct $\pi^+\pi^-$ pair photoproduction has been measured and found to be consistent with earlier measurements. The 4-pion final state $AuAu \to \pi^+\pi^-\pi^+\pi^-$ state has also been observed.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:23:32 GMT" } ]
2019-08-13T00:00:00
[ [ "Seger", "J. E.", "", "for the STAR Collaboration" ] ]
[ 0.0344088413, -0.0114131933, -0.0594840162, 0.003648232, 0.0061327778, 0.0519396998, -0.0026658995, 0.0731218159, 0.0310235731, -0.0522782281, -0.0051051066, 0.0823587626, -0.1060072854, -0.0277833883, 0.0315555446, -0.0011410171, 0.005047678, 0.0023908464, 0.0039504883, 0.059338931, -0.0700750723, -0.0686726049, 0.0786833242, -0.0449757166, -0.0672701374, -0.028291177, 0.0339735933, -0.0129849249, 0.0777161047, -0.0708488449, 0.0015467959, -0.0837612301, 0.0278075673, -0.1173237562, -0.092708014, 0.1439222991, -0.0151611697, -0.0181595515, -0.113164708, 0.0613700934, -0.0080883754, 0.0921760425, -0.0112197492, 0.065335691, -0.0731701776, 0.0017833114, 0.0619504265, -0.0717677027, 0.0911120996, 0.0064441017, -0.0185464378, -0.0527618378, 0.0897096321, -0.0509724803, -0.1162598133, 0.0341428556, 0.0826972872, -0.0444921069, 0.0014538522, -0.0779095516, -0.0253653377, -0.1017515212, 0.0751529783, -0.0137828812, -0.0612733699, -0.0301772561, 0.0364158228, 0.0240112301, 0.0547446385, 0.0128398426, 0.0728316456, -0.0433072634, -0.0041922932, -0.0400670767, -0.0040713907, -0.0307575874, -0.0679955482, 0.0066617262, -0.0000699912, 0.0322084166, 0.0295002032, 0.0329580121, -0.0419531576, 0.0240595918, -0.018280454, 0.0062143868, 0.0456769541, -0.0611282885, -0.0331272781, 0.0907252133, 0.0046607903, 0.0178572945, -0.0296936464, -0.0021777558, 0.0538257807, -0.1496288925, -0.0062143868, -0.0436457917, 0.0581782684, 0.0985596925, 0.0037419314, -0.0615151748, 0.0500536226, -0.0734119788, 0.0934817865, -0.0590971261, 0.0231286418, 0.0444437489, 0.0126947593, 0.0169626158, 0.0810530186, -0.0613700934, -0.1173237562, 0.0889842138, -0.0591454878, -0.0470794216, -0.034892451, 0.041445367, -0.0034547881, 0.0450482592, -0.0830358192, -0.0413486436, 0.0749111697, -0.0039595556, 0.1184844226, -0.0349891745, 0.0324744023, -0.1516600549, -0.0031646222, 0.0485544316, 0.1686831266, -0.0270337928, -0.0846317261, 0.0017394843, -0.0851153359, -0.0051232423, 0.1376353651, -0.0705586821, 0.0464507304, -0.1062974483, 0.0175429489, 0.0330063738, 0.0326678455, 0.1319287717, -0.0223790463, -0.0320391543, -0.0521331429, -0.0059393337, 0.1333796084, -0.0127793914, -0.0991400257, -0.0549380817, -0.0050083846, -0.0143753039, -0.113164708, -0.1315418929, -0.0035363971, 0.0988015011, 0.0202148929, -0.0484577082, 0.0155722378, 0.0513593704, -0.0838095918, 0.0010284266, 0.0535839759, -0.0143994838, -0.1032990664, -0.0061871838, -0.141504243, -0.115002431, 0.0240837727, -0.0377699323, -0.0598709024, 0.0326194875, 0.0427752919, 0.010258574, 0.0102162585, -0.0446613729, -0.1223533005, 0.0701234341, -0.0221493319, 0.0663512722, 0.044250302, -0.0919342339, -0.0536323339, 0.0121688331, 0.0201544408, 0.0642233938, 0.0589520447, -0.0838579535, 0.088500604, 0.0637881458, 0.0307334084, 0.0566307157, 0.0185101684, -0.0531487241, -0.0042436766, 0.1484682262, -0.0419047959, -0.0207952242, 0.0969637781, 0.0345539264, 0.0946908146, 0.0168900751, -0.0241563134, -0.0388822332, 0.1002039686, -0.0491347648, -0.0467650741, -0.0707037672, 0.0424609482, 0.005649168, 0.0586135164, 0.0598709024, -0.0248091873, -0.0665930808, -0.0840997547, 0.1146155372, 0.0696398243, 0.0360772982, -0.1053302288, 0.0386162475, 0.0783931613, 0.0868079737, 0.0366576277, 0.0444679298, 0.0986564159, -0.0366818085, 0.0301772561, -0.0623373128, 0.0082274126, 0.0637397841, -0.0588553213, 0.055324968, -0.0457736738, -0.0295727439, -0.0055494234, 0.0157294106, 0.0428961962, -0.1203221381, -0.0223065056, -0.0094545735, 0.0089346925, 0.1164532602, -0.0498118177, -0.0188003331, -0.0086324364, 0.0762652755, 0.0752496943, -0.0930465385, 0.0896612704, -0.0371895991, 0.0070667495, -0.0085296696, 0.0059907176, -0.0307092275 ]
712.3528
Christian Moni Bidin
C. Moni Bidin, T. M. Girard, G. Carraro, R. A. Mendez, W. F. van Altena, V. I. Korchagin, D. I. Casetti-Dinescu
The vertical velocity dispersion profile of the Galactic thick disk
2 pages, 1 figure, proceeding of the XII IAU Latin American Regional Meeting
null
null
null
astro-ph
null
We present the results of radial velocity measurements of 770 thick disk red giants toward the South Galactic Pole, vertically distributed from 0.5 kpc to 5 kpc with respect to the Galactic plane. We find a small gradient in the vertical velocity dispersion (sigma_W) of 3.8+/-0.8 km/s kpc. Even more noteworthy, our values of $\sigma_W$ are small compared to literature values: in the middle of the vertical height range we find sigma_W(z=2kpc)=30 km/s. We found no possible explanation for this small value of sigma_W in terms of sample contamination by thin disk stars, nor by wrong assumptions regarding the metallicity distribution and the derived distances.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 18:56:21 GMT" } ]
2007-12-21T00:00:00
[ [ "Bidin", "C. Moni", "" ], [ "Girard", "T. M.", "" ], [ "Carraro", "G.", "" ], [ "Mendez", "R. A.", "" ], [ "van Altena", "W. F.", "" ], [ "Korchagin", "V. I.", "" ], [ "Casetti-Dinescu", "D. I.", "" ] ]
[ 0.1118424088, -0.034882281, 0.1139338538, 0.005197485, 0.0017895532, 0.067324549, -0.0788772777, -0.0583114251, -0.0572159067, -0.0149139808, -0.1641284823, 0.0636894181, -0.1470981687, 0.0306247026, 0.1078587025, 0.0917247161, -0.0287324432, 0.035554532, -0.0533815958, 0.0391896591, -0.0149513278, 0.0409823246, 0.020727694, 0.0758895054, -0.1854412854, -0.0661294386, 0.0587595925, 0.0084280176, 0.0387912877, -0.0870936662, 0.1414213926, -0.0097911898, 0.0321185887, -0.1444091648, -0.1935082823, 0.1639292985, 0.0305500068, 0.0591579601, -0.0558216125, -0.0614983849, -0.0345337093, 0.0585604049, -0.088886328, 0.006296115, -0.0015187861, -0.0848030373, -0.0023637663, 0.0055553955, 0.0593571477, -0.082263425, -0.0982480273, 0.0290063228, 0.0040085991, 0.0188976824, -0.0001843045, 0.0255205855, 0.0068220883, -0.019980751, 0.041505184, -0.0512901507, -0.0642869771, -0.0901810303, -0.014067444, 0.0065855556, 0.0506676994, -0.0056425389, -0.0440945923, 0.0242258813, 0.0466839969, -0.0151505135, -0.0866454989, -0.0099717015, -0.0540787429, -0.0386916958, -0.0117394691, -0.037023522, -0.0210264716, -0.0915255323, -0.0380443446, 0.0007488891, 0.0384676121, 0.0401108898, -0.0076312772, 0.0423268229, -0.0569669269, -0.0380443446, 0.127080068, 0.0427002944, 0.0477795154, 0.0894340873, 0.0400859937, -0.020752592, -0.0136068286, 0.0087890401, -0.0234789383, -0.0307242945, 0.0674739331, -0.0599546991, 0.1430148631, -0.0245371088, -0.0104447659, 0.0594567396, -0.030301027, -0.0444182679, 0.0657310709, -0.0532820001, 0.0356292278, -0.007052396, 0.0129345795, -0.0511905588, 0.0981982276, 0.0230432209, -0.0078429114, 0.028832037, 0.0036942603, -0.007033722, 0.0050387592, -0.0313716456, -0.0840062946, 0.0463852175, 0.0415798798, 0.0677229166, 0.011832837, -0.0345835052, 0.0432729535, -0.0906789973, -0.0283091757, -0.041505184, -0.0575146824, 0.0353802443, -0.0233295485, 0.0134449909, 0.0141919348, -0.0568175353, -0.0452399068, 0.040708445, 0.0272136573, -0.0666771978, 0.0449411273, 0.0709098801, -0.0413309, 0.0108493613, 0.0617473647, -0.0272385553, 0.0335377827, 0.0568673313, -0.0988953784, 0.0623947196, -0.0279855002, 0.0957582146, -0.0277863145, 0.0669261813, -0.0486509502, -0.1440107971, 0.0382435285, 0.0190346222, 0.1223992184, -0.0327161439, -0.0343345217, -0.1455046833, -0.0999410972, -0.0312969498, -0.1033770442, 0.0550248697, -0.0621457361, -0.0382435285, -0.0554232411, 0.0234415904, -0.1400270909, 0.0043260502, 0.0503938198, -0.0308736823, 0.0195699316, -0.0930194184, 0.0842552781, 0.0535309836, -0.0286328513, 0.0627930909, -0.1080578938, 0.011857735, 0.0080296472, 0.0335626826, 0.0815662816, -0.0395880304, -0.0029504285, 0.0575146824, -0.0326912478, 0.0821638331, 0.0203666724, 0.004055283, 0.0180760436, 0.0671751574, 0.0795744285, -0.0064797387, -0.0799230039, -0.0778813586, -0.0239769015, 0.0722045824, -0.0748935789, 0.0262675285, 0.0819646493, 0.0308487844, 0.005574069, -0.1331552118, -0.1782706231, -0.0483272746, 0.0060844808, 0.0209144298, -0.0191840101, -0.0083284248, 0.0419782512, -0.006286778, 0.0756405219, 0.0348075889, -0.048177883, 0.0422023349, -0.1355454326, 0.0660298467, 0.0971027166, 0.0501946323, -0.06672699, 0.078976877, -0.0003003337, 0.065980047, 0.0073262751, 0.0579130538, 0.0418288596, -0.0402602777, 0.0489497259, 0.034035746, 0.1050701141, 0.0729515254, -0.033363495, -0.0605522543, -0.0233668964, 0.0265165102, -0.0130092734, 0.0393390469, -0.0212007593, 0.0426256023, -0.0592077561, 0.0514893346, -0.0073138261, 0.0671253651, -0.0420778431, -0.0132084591, -0.0550746657, -0.0321932845, 0.09023083, 0.0714078397, -0.0596559234, 0.0214995369, -0.0248981323, -0.0511905588, -0.0109676272, 0.0642371774 ]
712.3529
Vladimir Nesterenko
V.V. Nesterenko
Surface modes and photonic modes in Casimir calculations for a compact cylinder
8 pages, no tables and figures, RevTex4
J.Phys.A41:164005,2008
10.1088/1751-8113/41/16/164005
null
hep-th
null
A rigorous formulation of the problem of calculating the electromagnetic vacuum energy of an infinite dielectric cylinder is discussed. It is shown that the physically relevant spectrum of electromagnetic excitations includes the surface modes and photonic modes. The mathematical procedure of summing over this spectrum is proposed, and the transition to imaginary frequencies is accomplished. As a result, it is justified the imaginary-frequency representation for the vacuum energy which has been used in previous Casimir studies for this configuration.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:00:21 GMT" } ]
2008-11-26T00:00:00
[ [ "Nesterenko", "V. V.", "" ] ]
[ 0.0790344998, 0.0388616882, -0.0796113908, -0.0364229977, -0.0403563678, 0.0746815652, 0.0132488981, 0.0621996783, 0.0463875346, 0.093666628, 0.0315718427, -0.0431359485, 0.0100956475, -0.0184212793, 0.1078267619, 0.0704335272, -0.0417199358, 0.1141201481, 0.0387043506, 0.0369736701, 0.0025534122, -0.0378652327, 0.0121409995, 0.0915688351, -0.0634583533, -0.0670246109, 0.0696468577, 0.113700591, 0.2431346625, -0.0565880723, 0.0122458888, -0.0188801717, -0.1301682889, -0.1358323544, -0.0958693177, 0.101428479, -0.0445519611, 0.0821287483, -0.0978622213, 0.0869012326, -0.0196930673, 0.0770940334, 0.0086993016, 0.0201650728, 0.0231150985, 0.0595249869, 0.0410119295, 0.001048079, 0.1590130031, -0.0645072535, -0.0315718427, 0.0266157985, 0.0660281554, 0.0395172499, -0.0777758211, -0.0401465893, -0.042165719, 0.0005461647, -0.0362656638, 0.0236919932, 0.0455484129, -0.059944544, 0.0418772697, -0.0460466407, -0.1144348159, -0.0219219774, 0.0396221392, 0.0821287483, -0.0469382033, 0.0866914541, -0.0223677587, -0.0088500809, -0.0197455138, -0.0273238048, 0.0616752282, -0.0119181089, 0.0110593233, -0.0210435241, -0.0003251176, 0.095030196, 0.0587907583, -0.0129735628, -0.0196930673, -0.0353741013, 0.010134981, 0.0254226755, 0.0291855987, -0.0324896276, -0.0784576014, 0.013714347, -0.019417733, -0.0139765721, -0.0625143498, 0.0367376693, -0.0325420722, 0.0107774315, 0.021712197, -0.0437652878, 0.0095646428, 0.0437652878, -0.0267206877, 0.0802931786, 0.1045751721, 0.005044546, 0.1103441119, 0.0527858138, -0.0459941961, 0.0380225666, -0.0719544291, 0.015589253, 0.0522351414, 0.002673052, -0.062094789, -0.0215024184, 0.0030713058, 0.0100694252, 0.0593152083, -0.048196882, -0.1744318157, 0.0843314379, -0.0708530918, 0.050242234, 0.0915163904, -0.0315193981, 0.1436990798, -0.1039982811, -0.0295264907, 0.0371834487, -0.0373145603, 0.0099055348, -0.0097350888, -0.0315193981, 0.0714824274, -0.0971279964, -0.0208206344, 0.0217253082, 0.126706928, 0.053808488, 0.1454822123, 0.0609409995, 0.0687552914, 0.0437128432, 0.1053094044, 0.0877403542, 0.0930372924, 0.0789296106, 0.0074865124, 0.0341678672, 0.0629863515, -0.1154837161, -0.0523924753, -0.0745242313, 0.0747864619, -0.0120295538, 0.0276384745, -0.1221966669, 0.1693971008, 0.0648219213, -0.0326469652, 0.0128227836, 0.0469382033, -0.0331451893, -0.0746815652, -0.0258291233, 0.0369474478, 0.0128948949, -0.1144348159, -0.1092952192, -0.0200864058, -0.0725837722, -0.0721117705, -0.1192597523, 0.0122196665, -0.0375505649, 0.005300215, 0.0601543263, 0.0378390104, -0.0550671667, -0.0007817571, -0.0065720044, 0.0316505097, -0.0119967759, 0.1217771098, -0.0127900057, -0.0115903281, 0.0116034392, -0.0100497585, 0.0114329932, -0.0587383136, -0.0192997307, -0.1194695309, 0.0555391721, 0.0751011297, 0.0463088676, -0.0638254732, -0.0454959683, -0.0005088797, -0.0449715219, 0.0132292314, -0.069594413, 0.0106856525, -0.0365016647, 0.1266020387, 0.0387305729, 0.0256980117, 0.0310998391, 0.0399630293, 0.0021486029, 0.0108954329, 0.0775660425, -0.0099317571, -0.0157465879, 0.0946630836, -0.000877633, -0.0345087573, 0.0878976882, -0.0038022569, 0.056640517, -0.0430310592, 0.0583711974, -0.0681259558, 0.0553293936, 0.0884221345, -0.0018699892, 0.0129604517, 0.0237444378, -0.0140945725, -0.0283202585, -0.0267469101, 0.0537035987, 0.0105807632, -0.0091844173, -0.064717032, -0.0258422345, -0.0166119281, 0.0396221392, -0.0281367004, 0.004772488, -0.0006096722, -0.0044184849, -0.0715873167, -0.0407497026, -0.1044178382, -0.0056378292, -0.0418248251, 0.0057591079, -0.0440537333, -0.0473053195, 0.0409070402, -0.0459417515, 0.0903101563, 0.0738948956, -0.0051396023, -0.0102726491, 0.0241246633, 0.1381399184 ]
712.353
Nelson R. F. Braga
C. A. Ballon Bayona, Henrique Boschi-Filho and Nelson R. F. Braga
Deep inelastic structure functions from supergravity at small x
In V1 we assumed the transversality of the 4-d hadronic tensor but considered a non conserved 5-d current that spoils this property. In this V2 we define a modified conserved 5-d current that solves this problem and preserves our previous results for the structure functions. We also clarify the meaning of our final hadronic state. 14 pgs., 1 latex fig
JHEP0810:088,2008
10.1088/1126-6708/2008/10/088
null
hep-th hep-ph
null
Deep inelastic structure functions can be calculated from supergravity when the Bjorken parameter $x$ satisfies $ x > 1/\sqrt{gN} $. We consider a gauge theory with very large 't Hooft coupling $gN$ in order to investigate the region $x << 1$. In this case the center of mass energy is large enough to increase the number of hadronic constituents of the final state. We calculate the structure functions in terms of the number of final hadronic constituents. At small $x$ we find a scaling law similar to geometric scaling but with $\gamma_s = 0.5 $ and $ \lambda = 1 $.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:01:55 GMT" }, { "version": "v2", "created": "Wed, 19 Mar 2008 21:06:02 GMT" } ]
2008-11-26T00:00:00
[ [ "Bayona", "C. A. Ballon", "" ], [ "Boschi-Filho", "Henrique", "" ], [ "Braga", "Nelson R. F.", "" ] ]
[ 0.0287994426, -0.061288666, 0.1041763574, -0.0008191189, -0.0233845729, -0.0235163514, 0.0166399442, -0.0024962912, 0.0572634526, -0.0184009746, -0.0822772756, 0.0281285737, -0.1376239657, 0.0079845376, 0.0051033953, 0.1199896932, -0.0695307702, 0.0752810761, 0.0552987643, -0.0090806894, -0.0420491025, -0.0805042684, 0.0498359762, 0.0378801338, 0.1130893305, -0.0487817526, -0.0242830571, 0.0178978238, 0.1283276379, 0.0364425555, 0.0006528992, -0.0336153246, 0.0186765101, -0.1489328891, -0.1403074414, 0.1151977703, -0.0092004873, 0.065122202, 0.0588927045, 0.0203177445, 0.0020006269, -0.0395812653, -0.1867890656, 0.0710162669, -0.0323694237, -0.0400364958, -0.0474160537, -0.067614004, -0.0036718091, 0.0867337659, 0.0016262581, -0.0305005759, 0.0298536662, 0.0324173421, -0.1124184579, 0.0337830409, 0.0195031166, 0.000981595, -0.00453735, 0.0167956818, -0.0831398219, -0.1353238374, 0.0171550754, 0.0302609783, -0.0331600904, 0.0273379069, -0.0327767357, 0.0150106912, 0.0404438116, 0.047344178, -0.0266430788, -0.0214558244, -0.0165920258, -0.0285358876, 0.0550112501, 0.0046511581, 0.0548674911, 0.0385749601, -0.038143687, -0.0163284689, 0.0145674385, 0.0112370541, -0.0546278954, 0.0092244474, -0.0204974413, -0.0009576354, 0.0918611214, 0.1061889604, -0.0776770338, 0.1048472226, -0.0300213825, -0.0329923742, -0.0506506003, 0.0706329122, 0.077581197, -0.051561065, 0.0718788132, -0.0573592894, 0.0169753786, -0.0078347903, 0.0198385511, 0.0669910535, 0.1396365613, -0.1403074414, 0.1322570145, -0.0379040912, -0.0423605777, -0.0158372987, -0.0489015505, -0.0893693194, 0.0652180389, -0.0037197284, -0.0857753828, 0.0182212777, -0.0652180389, -0.084433645, -0.0514652282, 0.0214558244, -0.1182646006, 0.1370489299, 0.0990010798, 0.0620553717, 0.045954518, -0.0409948826, 0.067134805, -0.1306277514, 0.0158133376, -0.0409709215, -0.0798813179, 0.0382155664, 0.1440451294, -0.0829960629, -0.006034825, -0.0460743159, -0.0856316239, 0.0003721226, 0.0271222703, 0.0259722099, 0.0379520133, 0.0249659065, 0.0024214175, 0.0776291117, 0.0458347201, -0.022773603, 0.0277931392, 0.0905672982, -0.0381916091, 0.0491171852, 0.0053909109, 0.0012354171, 0.0289671607, 0.0111711649, 0.0813668147, 0.0081522549, -0.0166519247, -0.1334070712, -0.006229497, 0.0647388473, 0.1575583518, -0.0271941498, 0.0097335884, 0.0143398223, 0.0303328577, -0.0021608567, -0.0144117018, 0.0036748042, -0.0566405021, -0.022162633, -0.0097335884, -0.0698182806, 0.0050375066, -0.0506026819, 0.0411146805, 0.0186884906, 0.0296380296, -0.0824210346, -0.0834752545, -0.0781562254, -0.1364738941, 0.0935382918, -0.0059988857, -0.0362748392, -0.0041450113, -0.0253492612, -0.0745143667, 0.0354841724, -0.0452117734, 0.0074154972, 0.0312672816, -0.0227376632, -0.0990969166, 0.0777728707, 0.0653138757, 0.0920048803, 0.0097815078, -0.1254524887, 0.0616240986, 0.0479192063, 0.0302130599, 0.1600501537, 0.037089467, -0.005678426, 0.0895130783, -0.0381197296, 0.0019002961, -0.0907589793, 0.048829671, -0.0172988344, -0.0375446975, -0.0405396484, -0.0448044576, -0.108105734, 0.0407792442, -0.0038155669, -0.050458923, 0.0727413595, -0.0183171164, 0.0048578097, 0.1209480762, 0.042144943, 0.0030548493, 0.0187124498, 0.0747060403, 0.0474639758, 0.0006869668, -0.0197187532, 0.1018762365, -0.0822772756, -0.0627262443, 0.0331840515, 0.0297338683, 0.0711600184, -0.0391739532, -0.0289911199, -0.0394854248, -0.0290869586, -0.0394614674, 0.0655534714, 0.0080923559, -0.0126866102, -0.1127059758, -0.0467931069, -0.0190958045, 0.1236315519, -0.046505589, 0.0329204947, 0.0162805505, 0.023935644, 0.1185521185, 0.030644333, -0.0129741253, -0.0313152, 0.072885111, -0.0061935573, -0.0608094744, 0.0022641825 ]
712.3531
Kevin Zumbrun
Jacob Rubinstein, Peter Sternberg and Kevin Zumbrun
The resistive state in a superconducting wire: Bifurcation from the normal state
null
null
10.1007/s00205-008-0188-3
null
math-ph math.MP
null
We study formally and rigorously the bifurcation to steady and time-periodic states in a model for a thin superconducting wire in the presence of an imposed current. Exploiting the PT-symmetry of the equations at both the linearized and nonlinear levels, and taking advantage of the collision of real eigenvalues leading to complex spectrum, we obtain explicit asymptotic formulas for the stationary solutions, for the amplitude and period of the bifurcating periodic solutions and for the location of their zeros or "phase slip centers" as they are known in the physics literature. In so doing, we construct a center manifold for the flow and give a complete description of the associated finite-dimensional dynamics.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:09:57 GMT" } ]
2009-11-13T00:00:00
[ [ "Rubinstein", "Jacob", "" ], [ "Sternberg", "Peter", "" ], [ "Zumbrun", "Kevin", "" ] ]
[ 0.0229248963, -0.0411167555, -0.0001699039, -0.0243812166, -0.0293933824, 0.0334710777, -0.0810684562, -0.0134830913, -0.0456313454, 0.0886413157, 0.0301458146, -0.0194661375, -0.0791752413, 0.0688353702, 0.0791266933, 0.0591265708, -0.0009898422, 0.117864795, 0.0560197569, 0.0474517457, -0.0752917156, -0.0840296373, 0.0215171203, -0.0067900899, -0.0291992072, -0.0280098785, 0.0073908214, 0.0305827092, 0.0666994303, 0.0266506467, 0.0580100603, -0.0159102902, -0.0804373845, -0.0320875719, -0.0708742142, 0.1990303397, -0.035291478, 0.0264807437, -0.0278399754, 0.0524760447, -0.0519906059, 0.0151214506, -0.1334959567, 0.185146749, 0.1121366024, 0.0826218575, -0.0965539813, 0.0847092494, 0.0371604189, 0.0113168163, -0.0371361487, -0.0090109771, 0.0227185842, -0.1119424254, -0.0604858026, 0.0163593218, 0.0353400186, 0.0822335109, -0.0809713677, -0.1432047486, 0.0883500502, -0.0231069364, -0.0672819614, -0.0591265708, -0.0634955317, 0.0596120134, -0.1072822064, 0.077282019, -0.0167962182, 0.0109709408, -0.0121481316, -0.0202428419, 0.0643207803, 0.0186408907, 0.032451652, 0.0524760447, -0.0049909283, 0.0918937624, -0.0987870097, 0.0590780266, 0.0082767494, 0.0063592619, 0.029320566, -0.0066444576, -0.0068204296, 0.010813172, -0.0808257312, -0.0016019514, -0.0638353378, -0.0717480108, 0.0351215713, 0.0486653447, 0.0124636674, 0.0770393014, 0.0169175789, -0.1015540138, 0.0246724803, -0.0170510747, 0.0084769931, -0.0046450524, -0.1146608889, -0.0076214056, 0.0622819327, -0.0174030177, 0.095340386, 0.0590780266, -0.0303885341, -0.0463109612, -0.1442727149, -0.0074515017, 0.0870879069, -0.0268690959, -0.0337623395, 0.006553438, -0.0152549474, -0.0747091919, -0.0491993278, -0.1269910634, 0.0037530567, 0.0983986557, 0.0143811554, -0.0253399592, 0.055145964, -0.0464080498, 0.0405827723, -0.0270389989, -0.0120571116, -0.0349516682, -0.0523304157, -0.0692237243, 0.0777674615, -0.0725247115, -0.0881073326, -0.0680586621, -0.0821364224, 0.0044630123, 0.0185073931, 0.0155219389, 0.110194847, 0.0496119522, 0.0070510139, 0.1031074226, 0.0185073931, -0.0376701318, 0.1643699259, 0.1619427353, -0.0441750251, 0.1248551235, 0.0433497764, -0.0343691409, 0.0146481469, 0.0135194995, 0.061456684, 0.051505167, 0.0638353378, -0.023046257, -0.0086590331, 0.080146119, 0.0014138435, -0.0138350353, 0.0225729533, 0.0580100603, -0.0405099541, 0.0153884431, 0.0566508286, 0.0416992828, -0.0846121609, -0.0001492348, -0.0334953479, -0.0831558481, 0.0686897337, -0.0870393664, -0.1036899462, 0.0259224866, 0.0703402311, 0.0181918573, -0.0386167392, -0.1244667768, -0.0088896174, 0.0286894944, 0.0459226072, -0.0208132323, -0.067330502, 0.005634136, -0.0516022556, 0.0062561058, -0.0113957003, 0.1103890166, 0.030024454, -0.038762372, -0.0901461765, 0.0595634691, 0.0112015242, 0.0444662906, 0.0208010972, -0.0783499926, -0.0017703384, 0.0291506629, 0.0000188558, 0.0164321382, -0.028810855, -0.0208375044, 0.0519420616, 0.020085074, -0.0716994628, 0.1036899462, 0.0697091594, 0.0555343181, -0.0646120459, 0.0176700093, 0.0318205804, 0.0469905771, 0.0994180813, -0.0120146358, -0.0408012196, 0.0471362099, -0.0394905321, 0.0126942517, 0.0220511053, -0.0025182192, 0.0368448831, 0.0192355532, -0.0194297303, 0.1557291001, 0.1245638654, 0.0316506773, 0.053592559, 0.0219297446, 0.0164564103, 0.0444177464, 0.0643693209, -0.0147452354, 0.0885442272, -0.0146117387, -0.0530100316, 0.002898986, -0.0786412507, 0.0527673103, -0.0013926055, -0.1385445297, -0.1003889591, 0.001519275, -0.0369177014, 0.1397095919, 0.0392478108, 0.0906316191, -0.016055923, 0.0105643841, -0.0268205516, -0.0145146511, -0.0150486352, 0.0637867972, 0.0147209633, 0.1385445297, -0.0341749638, -0.0627673715 ]
712.3532
Keith R. Dienes
Sky Bauman, Keith R. Dienes
New Regulators for Quantum Field Theories with Compactified Extra Dimensions. I: Fundamentals
47 pages, LaTeX, 3 figures
Phys.Rev.D77:125005,2008
10.1103/PhysRevD.77.125005
null
hep-th
null
In this paper, we propose two new regulators for quantum field theories in spacetimes with compactified extra dimensions. We refer to these regulators as the ``extended hard cutoff'' (EHC) and ``extended dimensional regularization'' (EDR). Although based on traditional four-dimensional regulators, the key new feature of these higher-dimensional regulators is that they are specifically designed to handle mixed spacetimes in which some dimensions are infinitely large and others are compactified. Moreover, unlike most other regulators which have been used in the extra-dimension literature, these regulators are designed to respect the original higher-dimensional Lorentz and gauge symmetries that exist prior to compactification, and not merely the four-dimensional symmetries which remain afterward. This distinction is particularly relevant for calculations of the physics of the excited Kaluza-Klein modes themselves, and not merely their radiative effects on zero modes. By respecting the full higher-dimensional symmetries, our regulators avoid the introduction of spurious terms which would not have been easy to disentangle from the physical effects of compactification. As part of our work, we also derive a number of ancillary results. For example, we demonstrate that in a gauge-invariant theory, analogues of the Ward-Takahashi identity hold not only for the usual zero-mode (four-dimensional) photons, but for all excited Kaluza-Klein photons as well.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:10:53 GMT" }, { "version": "v2", "created": "Sun, 27 Jan 2008 03:17:54 GMT" } ]
2008-11-26T00:00:00
[ [ "Bauman", "Sky", "" ], [ "Dienes", "Keith R.", "" ] ]
[ 0.0097066006, -0.0328911543, 0.0073572323, 0.069904007, -0.0574290007, 0.1174958944, -0.0732013732, 0.0629246011, -0.0306104831, 0.0637489408, 0.0486910008, -0.0131894359, -0.0707283467, 0.0650678873, 0.1420062631, 0.0437449627, 0.0458607674, 0.0452287756, 0.0902926773, 0.1410170496, -0.0893034711, -0.1019983068, 0.0782023668, 0.0021896525, -0.0536645167, 0.0004409359, 0.0385516211, 0.0312424768, 0.1810250133, 0.0001407174, 0.1279375255, -0.0442395657, -0.0879845321, -0.1016685665, -0.0517410599, 0.0628696457, -0.0293739736, 0.0695742741, 0.0073984494, 0.0085250465, -0.0384966657, -0.0301983133, -0.0995252877, 0.0416841134, -0.0031702733, -0.0018324385, -0.0412719436, 0.035583999, 0.0003451923, 0.0496802069, -0.020814579, 0.0047502578, 0.047481969, -0.0169951376, -0.1367304921, 0.0420413278, 0.0180942584, 0.0383867547, 0.0142610781, 0.0073915799, 0.0162120145, -0.0629246011, -0.1056253985, 0.0307753514, -0.1467324793, 0.009315039, -0.0431129672, 0.0056055104, 0.0330835022, 0.1278276145, -0.0048361267, 0.0462729372, 0.0002455846, 0.0491031706, 0.042810712, -0.0449539945, 0.0613308772, 0.1074389443, -0.0159784518, -0.0094730379, 0.0168714877, 0.0593524612, -0.0280962456, 0.0068729324, -0.0464103259, 0.0640786737, 0.0015181591, 0.001573115, -0.0386065766, -0.007185495, 0.1066146046, 0.0179019123, -0.088424176, 0.0253621861, 0.0264063496, -0.0271894727, 0.1065596491, 0.0203474537, 0.0436625294, 0.0419863723, 0.0072816676, -0.0420962833, 0.052043315, -0.0386340544, 0.1620102376, 0.0028954933, -0.0385790989, 0.0359412134, 0.0194132011, -0.0049254298, -0.0044479999, -0.015264024, -0.0597371534, 0.0611110516, -0.0144396843, -0.0651777983, -0.1217824593, 0.0552857183, -0.1244203448, 0.147831589, -0.029044237, -0.0279863346, 0.100294672, 0.0215427447, 0.0335781053, -0.0330835022, -0.05333478, -0.1215626374, -0.144863978, 0.0375898927, 0.1003496274, -0.0164730567, 0.0015688216, -0.0186987724, -0.067321077, 0.0056020757, 0.0306104831, -0.0662219599, 0.0454485975, -0.1010091007, 0.0304730926, 0.0288244132, 0.0285496339, -0.0125986589, 0.0772681087, 0.1493703574, -0.004664389, 0.0740806684, 0.0223396067, 0.0134985633, -0.0716076493, -0.0584182106, 0.0469049327, 0.0175172202, 0.0257880948, -0.1331033856, 0.0610011406, 0.1017235219, 0.0968324393, -0.0418489799, 0.0296212751, 0.1282672584, -0.0622651279, -0.0199627616, 0.0841376111, -0.0561650135, -0.0580335185, -0.121342808, -0.1281573474, -0.0860610679, 0.0080647906, -0.079081662, -0.0607813187, 0.0143984677, 0.0925458744, 0.0268734749, -0.0376173705, -0.0351993069, -0.0233288147, -0.0062958947, 0.0497076884, -0.010304247, -0.0433602706, 0.0033523149, -0.0441571325, 0.0235898551, -0.0267223474, -0.0040736124, 0.0112659764, -0.0467400625, -0.0114858001, 0.1144183576, 0.0791366175, 0.144973889, -0.022696821, -0.0761140361, 0.0053994255, 0.0605065376, 0.0703436583, -0.0636939853, -0.0157723669, 0.0589677691, 0.0959531441, -0.0169264432, 0.0047914749, -0.0212267488, 0.0904575512, 0.0665516928, -0.0359137356, -0.0575938709, 0.0372601561, -0.0042453497, 0.0708382651, 0.0709481761, -0.0642435476, 0.0293739736, -0.0191384219, -0.0477842279, 0.0496527292, 0.0360511243, -0.016747836, 0.0592425503, 0.0190834645, 0.0124750081, 0.0539667755, -0.0572091788, 0.0075907954, -0.032204207, -0.0602317564, 0.0306654386, 0.0569343977, 0.0143984677, -0.1447540671, 0.0102767693, -0.0190010313, -0.0001192502, -0.0008316386, -0.0191658996, 0.0306379609, -0.1205734238, 0.0409147292, -0.0091570411, -0.1183751896, 0.0342650563, -0.0843024775, 0.0281649418, -0.0410795957, -0.0103454636, -0.0326713324, -0.027258167, -0.0003295212, 0.0885340869, 0.0264063496, -0.0483612642, -0.0770482868, 0.0734761506 ]
712.3533
Ivanov Dmitry
M. Diehl, D.Yu. Ivanov
Dispersion representations for hard exclusive reactions
5 pages, Talk presented at the 12th Workshop on High Energy Spin Physics (DSPIN-07), Dubna, Russia, September 3--7, 2007
null
null
null
hep-ph
null
A number of hard exclusive scattering processes can be described in terms of generalized parton distributions (GPDs) and perturbative hard-scattering kernels. Both the physical amplitude and the hard-scattering kernels fulfill dispersion relations. We show that their consistency at all orders in perturbation theory is guaranteed if the GPDs satisfy certain integral relations. These relations are fulfilled thanks to Lorentz invariance.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:10:59 GMT" } ]
2007-12-21T00:00:00
[ [ "Diehl", "M.", "" ], [ "Ivanov", "D. Yu.", "" ] ]
[ 0.035361629, 0.0127639594, 0.0376462303, 0.0864174664, 0.0236406401, 0.0549297221, -0.002169749, 0.0463873073, -0.0149119794, -0.0069282968, 0.0009234625, 0.0068351747, -0.0356099568, 0.0170475841, 0.0193197671, 0.0408248045, 0.1050915867, 0.0598962456, 0.0483490825, 0.0777757168, -0.0496403798, -0.0828415751, -0.0023373689, -0.0443510339, -0.0176808145, -0.0520988069, 0.0657567382, 0.0378697217, 0.1417445093, 0.0333005227, 0.0661043972, -0.0103551969, -0.0009451911, -0.1040982828, -0.028458165, 0.0867154598, -0.0947612226, 0.1655838192, -0.1204878017, 0.0389126912, -0.0312642492, -0.0634224713, -0.1460157186, 0.1156206131, -0.0273903646, 0.0470081232, 0.0288803205, -0.1301228553, 0.0667997077, -0.0317112356, -0.040650975, 0.0361562744, 0.0347656459, 0.0618828535, -0.0410979614, -0.025627248, 0.040377818, 0.0659057349, 0.0018810699, -0.1282355785, 0.0426127501, -0.0139931729, 0.0415697806, 0.0623298399, -0.1217790991, -0.0193818491, -0.015334134, 0.0555753708, 0.1016150191, 0.0944632292, -0.0261487328, 0.0057456442, 0.0071021253, -0.0158556178, 0.0139683401, 0.0502363592, 0.0675943494, -0.0082320087, 0.0795140043, -0.009237729, 0.0373979025, -0.057760641, -0.0660547316, -0.0537874252, 0.0130371181, -0.0015854066, 0.0607405528, 0.0680910051, -0.0457664914, -0.0118141118, 0.0671970323, 0.0190217756, -0.0689353123, 0.063273482, 0.0358086154, -0.1655838192, 0.1208851263, -0.0097281728, -0.0198288355, 0.0072076637, -0.0141421687, 0.0202882383, -0.0399059951, -0.0874604359, 0.2199175507, -0.0597969145, -0.140850544, -0.0084120454, -0.0670480356, 0.0224859249, 0.014216667, -0.015706623, 0.0115844104, 0.0686869845, -0.0318353996, -0.0774280652, -0.102508992, -0.0454933345, -0.1415458471, 0.0347656459, -0.0494168848, 0.0206110626, 0.0079526417, -0.0466107987, 0.0359327793, -0.0600949042, 0.0214181226, -0.1347913891, -0.0447483547, -0.0016715447, 0.1147266403, -0.0452450067, 0.0148126492, -0.0518008135, -0.0686869845, -0.0438295491, 0.0628761575, -0.0001523907, 0.0695312917, -0.0265460555, 0.0630748197, 0.0477530994, 0.0917813107, 0.0793650076, 0.029178312, 0.0380683839, -0.0704749376, -0.0928242803, 0.0602935664, -0.0417932756, -0.0461141467, 0.0008349963, 0.0710212514, -0.014899563, -0.0082940906, -0.0549793877, 0.0008419805, 0.0336233489, 0.0129253715, -0.0410731286, -0.0169358365, 0.0263225622, -0.1069788635, 0.0238517169, 0.0627768263, 0.0105848983, -0.0619325191, -0.0020409299, -0.0509068407, -0.0613862015, 0.0674950182, -0.0403033197, -0.1420425028, 0.0081016375, 0.0856724903, 0.0555753708, -0.0328287035, 0.0035417504, -0.1249576733, -0.0472316146, 0.0116899488, 0.1181038693, -0.0412469581, -0.0720642209, -0.0314132459, 0.0026601928, 0.0252175108, -0.0081947595, -0.0193818491, -0.0067606769, 0.0504350215, 0.0375965647, 0.0571646579, 0.1495916098, 0.063273482, -0.1315134764, 0.0701272786, -0.0333253555, -0.1040982828, 0.0238765497, -0.057412982, 0.0450711772, 0.0549793877, 0.0033524018, -0.0947612226, 0.0117520308, 0.025627248, -0.0688856468, 0.0235413108, -0.0253913384, 0.0505095199, -0.0152472202, 0.0876590982, 0.0737031698, -0.0429852419, -0.0343931578, -0.0680910051, 0.0389623567, -0.0256769136, 0.1134353429, -0.1516775489, 0.0120189814, 0.0395831726, 0.0362307727, -0.0676936805, -0.0441523716, 0.0588532761, -0.0448973514, -0.0642171204, -0.0037093705, -0.0714185759, -0.0043363939, 0.0545820668, -0.0544827357, 0.0416691117, -0.0497397073, 0.0320092291, -0.0185872056, -0.0042712083, -0.0857718214, -0.073156856, 0.0137075977, -0.0217036977, -0.0492182225, 0.0922282934, -0.0398315005, -0.0744481534, 0.0134965209, 0.0451208428, -0.0591016002, 0.0816496089, -0.0357837826, -0.0336978473, -0.0672963634, -0.0111498395, -0.0180160552 ]
712.3534
Amulya Mahapatra
A. K. Mahapatra
Synthesis of quantum-confined CdS nanotubes
null
J Nanopart Res, 11, 467 - 475 (2009)
10.1007/s11051-008-9438-4
null
cond-mat.mtrl-sci
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
CdS nanotubes with wall thickness comparable to excitonic diameter of the bulk material are synthesized by a chemical route. A change in experimental conditions result in formation of nanowires, and well-separated nanoparticles. The diameter and wall thickness of nanotubes measured to be 14.4 $\pm$ 6.1 and 4.7 $\pm$ 2.2 nm, respectively. A large number of CdS nanocrystallites having wurzite structure constitute these nanotubes. These nanotubes show high energy shifting of optical absorption and photoluminescence peak positions, compared to its bulk value, due to quantum confinement effect. It is proposed that nucleation and growth of bubbles and particles in the chemical reaction, and their kinetics and interactions are responsible for the formation of nanotubes.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:15:10 GMT" }, { "version": "v2", "created": "Mon, 30 Jun 2008 21:10:34 GMT" } ]
2009-02-16T00:00:00
[ [ "Mahapatra", "A. K.", "" ] ]
[ 0.0943988115, -0.1123269424, -0.0393824019, 0.0268921908, 0.0436307751, 0.0379591994, -0.0272533018, -0.0294624548, -0.0484739169, -0.0002748165, 0.0173121132, -0.0607941933, 0.0001337573, 0.0295261815, 0.0287402328, 0.0094473157, -0.0643203408, 0.0560360178, -0.0149648879, 0.02436441, 0.0290801022, -0.039934691, 0.0392974354, 0.0543366708, -0.0262974184, 0.025235327, 0.0961831287, 0.0613464825, 0.1247321814, 0.0340719372, 0.0798693821, -0.0401471108, -0.027550688, -0.0720098987, -0.0931243002, 0.1086733416, 0.0655098855, 0.0760458484, -0.0035049063, -0.0048112804, -0.0034172838, -0.0349853374, 0.0586275272, 0.0384690017, 0.0328399092, -0.0018865424, -0.1328890622, 0.0807190537, -0.0211993735, -0.0108386576, -0.0088578546, 0.0955883563, 0.0650425628, -0.069290936, -0.1263465583, -0.0303333718, -0.061771322, 0.0243006852, 0.0049652839, -0.0681013912, 0.0054007419, -0.1618629545, -0.0424199887, 0.0477092117, 0.0026578873, -0.0324150734, 0.0531046428, 0.0329886042, 0.1162354425, -0.0157933198, -0.0190220829, 0.0418252163, 0.0084011545, 0.0717974752, 0.0238970891, -0.0316078849, -0.0457124747, 0.0197443068, -0.0837778822, 0.0366846882, 0.023132382, -0.0458399281, -0.0939739719, -0.0372794606, -0.0509804562, -0.0108598992, 0.1222681329, -0.0666994303, -0.0160163604, -0.069800742, 0.1002615616, 0.0668693632, -0.0607517101, 0.0367059298, 0.0079550752, -0.0396585464, 0.0763857216, 0.0506405868, 0.0399134494, 0.1012811735, 0.0152091701, -0.0248954557, 0.0406569131, -0.057098113, 0.0872615501, -0.0028331326, -0.0270196423, -0.0936341062, -0.020455908, -0.0025729199, 0.2475950867, -0.0072700256, 0.1103726923, 0.0310980789, 0.055101376, -0.0989870504, -0.0053556031, 0.0638530254, 0.0430147611, 0.1891374886, -0.0438856781, 0.0527222902, 0.0072062998, -0.0707353875, 0.110712558, -0.0449477695, 0.0397859998, -0.1635622978, -0.0036801517, -0.0022250845, 0.1073988304, -0.035877496, -0.01978679, -0.0296323914, -0.0569706596, -0.061771322, 0.1140262857, -0.0087835081, 0.0371307656, 0.0597745851, 0.0750687197, -0.0436732583, 0.0623236075, 0.095333457, 0.0563758872, 0.0571830794, -0.0636406019, 0.1016210467, -0.0122353099, 0.035410177, -0.1192942709, 0.0163031258, 0.0836079493, -0.036387302, 0.0571405962, -0.0753661096, -0.0587124936, 0.1170851141, -0.0104563041, -0.0619412549, 0.091339983, -0.0188946314, -0.0860720053, 0.0052520493, 0.0010986023, -0.0816112161, -0.0014603777, 0.0313529819, -0.0431422107, 0.0370882824, 0.0750262365, -0.0466896035, 0.0551863462, 0.1025556847, 0.0714576095, -0.0448628031, -0.0915948898, -0.0679314584, -0.0418464579, 0.0781275481, 0.0310131107, -0.0146250185, -0.0012147687, -0.0707778707, -0.0158782881, -0.0793595761, 0.002299431, 0.0361111574, 0.0054113632, -0.1294053942, -0.0848824605, 0.0613464825, 0.0421438441, 0.0762157813, -0.1037452295, 0.0151666859, 0.007912592, 0.059562169, 0.0746863708, -0.0482615009, -0.0026711635, 0.0182573758, -0.0522124842, 0.057565432, -0.0480915643, -0.0279330425, -0.035155274, -0.006425662, -0.0481765307, -0.0762157813, 0.0069142245, 0.1285557151, 0.0291863121, -0.0158570465, 0.058075238, -0.033052329, -0.0602419078, -0.0244493783, 0.0794870257, 0.0271258522, -0.0274019949, 0.0443105139, 0.0622811243, 0.0765556544, 0.0305882748, 0.0657223091, -0.0897256061, 0.0803791881, 0.0051511503, -0.0347091928, -0.0174183231, 0.0093729692, -0.0093251755, -0.0046094828, -0.0308644176, 0.0296961162, -0.0228349958, 0.0449052863, -0.0881961882, -0.0267647393, -0.0652974695, -0.0972027406, 0.0486013703, 0.0804641545, -0.0480915643, -0.0082418406, -0.1113073304, -0.1124119088, -0.0052228416, 0.0080984579, -0.0438856781, 0.0201372802, -0.0577353686, -0.0504706539, -0.0221977402, -0.0171315577 ]
712.3535
Luis F. Rodriguez
A. Trejo and Luis F. Rodriguez
The Non-thermal Radio Jet Toward the NGC 2264 Star Formation Region
12 pages, 5 figures
null
10.1088/0004-6256/135/2/575
null
astro-ph
null
We report sensitive VLA 3.6 cm radio observations toward the head of the Cone nebula in NGC 2264, made in 2006. The purpose of these observations was to study a non-thermal radio jet recently discovered, that appears to emanate from the head of the Cone nebula. The jet is highly polarized, with well-defined knots, and one-sided. The comparison of our images with 1995 archive data indicates no evidence of proper motions nor polarization changes. We find reliable flux density variations in only one knot, which we tentatively identify as the core of a quasar or radio galaxy. An extragalactic location seems to be the best explanation for this jet.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:18:56 GMT" } ]
2009-11-13T00:00:00
[ [ "Trejo", "A.", "" ], [ "Rodriguez", "Luis F.", "" ] ]
[ 0.0198185556, -0.0079249498, -0.0947532207, -0.0442857556, -0.0926761627, 0.0382771343, -0.1078089848, 0.0477475114, -0.0142179281, -0.1076111719, -0.0835766867, -0.0019812374, -0.1137434244, -0.1270959079, -0.0455715507, 0.0134637598, -0.0367687978, -0.0501212887, -0.017358236, 0.0862966403, -0.0713121817, 0.0049268212, -0.0569706187, -0.0437417664, -0.1226450801, 0.0391920283, -0.0559815466, 0.0783345997, 0.0279165916, -0.0361753553, 0.0257159043, -0.034221936, -0.0809556469, -0.0810050964, -0.1091936901, 0.1457893997, -0.0001978146, -0.0338510312, -0.1020723581, -0.0722023472, -0.0112383449, 0.0575146079, -0.0358044505, 0.0768015385, 0.0543990284, -0.0451759212, -0.0592949428, -0.0805105641, -0.0098721879, -0.0534099564, -0.0999458507, 0.0555859171, -0.0595916621, 0.0051400899, -0.0775927976, -0.0739332289, -0.0098165516, 0.000505741, -0.0460660867, -0.0411701724, -0.1062264666, -0.1245243251, 0.0408981778, -0.0271006078, -0.0112197995, -0.0121717826, -0.0065464284, -0.0124623226, 0.0707681924, -0.0172964185, -0.0230330434, -0.0155779039, -0.0239355732, -0.0390931219, 0.0387716703, -0.0174942333, -0.0329361409, -0.0707187355, -0.0301172808, -0.0457199104, 0.0375106037, -0.0281885881, 0.0077580432, -0.0175684132, -0.0219079722, 0.0056284452, 0.0061600721, -0.0281638615, -0.0587509498, 0.0411701724, -0.0122768721, 0.048637677, 0.0139212059, -0.0601356551, 0.04752497, 0.0046980982, 0.0715099946, -0.006880241, 0.2207611501, 0.0208199918, -0.0356313623, 0.0571684353, -0.0203501824, -0.102270171, 0.1264035553, -0.0462144464, 0.0462886281, 0.0421839729, 0.0085740285, 0.039958559, 0.149448961, -0.0386233106, 0.0497256592, 0.1446025074, -0.1130510718, 0.0239973906, -0.0802138373, -0.0343950242, -0.0094951028, 0.1232385263, -0.0014998369, 0.0151822744, 0.0584047772, 0.0713121817, 0.0805105641, -0.0196083765, 0.0635974109, -0.0039593838, -0.0741804913, -0.0122954166, 0.0343702957, -0.059344396, 0.0031650343, -0.0451264679, -0.1595375091, -0.0348153785, 0.0318728872, -0.1152270362, -0.068443872, 0.0329855941, 0.0028312223, -0.0032052156, 0.0506900027, -0.0112383449, 0.0077394983, 0.0812523663, -0.0754168332, 0.0998469442, 0.0994513184, 0.0237501208, -0.1020723581, 0.0014449742, -0.0497009307, -0.0478958711, -0.0649326593, -0.0503685549, 0.0739332289, 0.0007000784, -0.0494536608, -0.0284853093, -0.0449039266, -0.0620148927, -0.0555859171, 0.0396618359, -0.0357055441, -0.0355077311, -0.0110158036, -0.0605807379, -0.1798135191, -0.0759113729, -0.0099834586, -0.059838932, -0.0015523813, 0.026779158, -0.0277187787, 0.0539044924, 0.019175658, -0.1279860735, -0.0180505868, 0.0574157014, -0.0520252548, 0.027891865, 0.0483904071, -0.0118565159, -0.0035730272, 0.0992040485, -0.1074133515, 0.1187876984, -0.0355077311, -0.0373622403, -0.0937146917, -0.0350873731, 0.0024989555, 0.120666936, -0.0767520815, -0.0669108033, -0.009173654, 0.0221552402, 0.0198927354, -0.0469809808, 0.1080067977, 0.0311805345, -0.0111456187, -0.0859010145, -0.1337227076, -0.0891155005, 0.0362248085, 0.0262351688, -0.0110961655, 0.0533110499, 0.077691704, -0.0074613215, 0.0563771762, 0.0565749891, -0.0320954286, 0.0070718736, -0.0529154204, 0.0400574654, 0.0209189001, -0.0216483399, 0.0835272372, 0.052074708, 0.0200040061, 0.0943575874, 0.0715594515, 0.0704220161, 0.0704220161, -0.0965830013, 0.0308590848, 0.032688871, 0.0070286016, 0.0865439102, 0.0261115339, -0.0324910581, -0.0303150956, -0.0015616539, -0.0436675847, 0.0347659253, -0.0359280854, -0.0244919267, -0.0450275615, 0.0212279838, -0.0135626672, 0.079917118, -0.0159982592, 0.009507467, -0.0009241653, -0.050170742, 0.1364921033, 0.0120234219, 0.1108751148, 0.0226374138, -0.0542012155, -0.0451264679, 0.0564760827, 0.0570200719 ]
712.3536
Fernando Arqueros
F. Arqueros, F. Blanco and J. Rosado
Improved model for the analysis of air fluorescence induced by electrons
Contribution to the 5th Fluorescence Workshop, El Escorial, Madrid, Spain, September 2007, to appear in Nuclear Instruments and Methods A. Revised version.- More details on the comparison with experimental data
Nucl.Instrum.Meth.A597:94-98,2008
10.1016/j.nima.2008.08.043
null
astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
A model recently proposed for the calculation of air-fluorescence yield excited by electrons is revisited. Improved energy distributions of secondary electrons and a more realistic Monte Carlo simulation including some additional processes have allowed us to obtain more accurate results. The model is used to study in detail the relationship between fluorescence intensity and deposited energy in a wide range of primary energy (keVs - GeVs). In addition, predictions on the absolute value of the fluorescence efficiency in the absence of collisional quenching will be presented and compared with available experimental data.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:20:18 GMT" }, { "version": "v2", "created": "Thu, 24 Jul 2008 11:36:56 GMT" } ]
2008-12-18T00:00:00
[ [ "Arqueros", "F.", "" ], [ "Blanco", "F.", "" ], [ "Rosado", "J.", "" ] ]
[ 0.0209712535, 0.0302393995, -0.037710011, -0.0200406145, -0.0696577057, 0.0541555509, -0.0310553033, 0.0200023688, 0.0294744913, 0.038245447, 0.0133094154, 0.0164965354, -0.0872506127, -0.0397497676, 0.0386788957, 0.0868426636, 0.0161395781, 0.0271542668, 0.0581840724, 0.0922990069, -0.047781311, -0.1149403155, 0.0804684162, -0.0084012495, -0.1327881962, -0.0981123149, -0.048826687, -0.0995911434, 0.0338854641, -0.0385769084, 0.0061033359, -0.0510449223, -0.0261343885, -0.0293215085, -0.1708296537, 0.1103508621, 0.0111421738, 0.0605807863, -0.1280967444, -0.036129199, 0.0587959997, 0.0085733542, -0.0774597749, 0.1610388309, 0.0347268656, 0.0946447328, 0.0362821817, 0.0161013324, 0.0117158554, -0.0376845114, -0.0206270441, -0.0046786931, 0.0434723236, -0.0633854493, -0.0508919396, -0.0411011055, -0.040897131, -0.0047105639, -0.095562622, 0.0170829669, 0.0346248783, -0.0103963874, 0.014826485, 0.043013379, -0.1156542301, 0.0231767409, -0.0125954999, 0.0297804549, 0.0327381007, 0.0751140565, -0.0061957622, 0.0555833802, 0.0627225339, -0.0582350679, -0.0109573202, -0.0379904769, 0.0284291152, 0.0143165458, 0.0113461493, 0.0659861416, 0.0209967494, -0.0108999526, 0.032151673, -0.1381935477, -0.0401322208, -0.0024397408, 0.0293979999, -0.0614986792, -0.1088210419, -0.0609377436, 0.0005979835, 0.0454355888, -0.0634874403, 0.0439567678, 0.0366136394, 0.052013807, 0.0340639427, -0.0301374123, 0.0806723982, 0.0109955659, 0.0508919396, 0.0039520296, 0.0189824905, -0.1369696856, 0.1184079051, 0.0063742409, 0.0105684921, -0.0238779075, 0.0153491721, -0.0057113199, 0.1279947609, -0.0616006665, -0.0082355198, 0.0304943696, -0.0112632839, -0.0245153308, -0.1625686437, 0.1115747169, 0.0304688718, 0.0718504488, -0.0825591683, 0.0442627296, 0.0013154839, 0.0203210805, 0.1459446251, -0.0161650758, 0.1060673743, -0.0576231405, -0.010848958, -0.1167760938, 0.1607328653, -0.070014663, -0.0066100881, -0.0497955717, -0.0152344359, -0.1195297688, 0.0341914296, 0.0004406194, 0.0359762162, -0.1240172312, 0.0550734438, 0.0050324635, -0.0340639427, 0.0829671249, 0.0309788119, -0.0056252675, 0.0038277318, 0.0454100929, 0.0988772288, 0.0331970491, -0.037964981, -0.0399537422, -0.0336814895, -0.0112696579, 0.0358742289, -0.0782756805, 0.1511460096, 0.0454610884, 0.0590509698, -0.0604278035, 0.0542575382, 0.0965315029, -0.2021399289, -0.0602748245, -0.0020461313, 0.0349053442, -0.1440068483, -0.0344973914, -0.0828651339, -0.0432428531, -0.076388903, -0.011384395, 0.0700656548, -0.0518863238, 0.0377865024, -0.0590509698, -0.0501270331, -0.0594589189, -0.0697086975, 0.0649662614, -0.0013521359, 0.0168407448, 0.0298824422, -0.0277916901, 0.0450021401, -0.0926559716, -0.0129269613, 0.0321771689, -0.0967354849, -0.0219911318, 0.0106067369, 0.112390615, 0.0482402556, 0.0571132004, -0.0851088688, -0.0324321389, 0.0184852984, 0.0201043561, -0.0116648609, 0.0140743246, -0.0116521129, 0.0782756805, 0.0550224483, -0.0191482194, 0.0170702171, -0.0132456729, 0.0799584761, -0.0041305083, -0.0062563177, 0.0137938578, 0.0614476837, 0.0550224483, 0.1431909502, -0.0064634806, -0.0566542558, 0.0682298765, 0.0356702544, 0.0558383502, 0.0610397309, 0.0498720631, -0.1304424703, 0.0246045701, 0.1208556071, 0.0679239109, -0.0160758365, 0.0333500281, 0.068433851, -0.0730742961, 0.0186892748, -0.0552264228, -0.0116648609, 0.0040572044, -0.111982666, -0.0165857747, -0.0078211939, 0.0041177599, 0.0467869304, -0.0072411378, -0.0152471848, 0.0490306616, -0.0609377436, -0.0567052476, 0.0697086975, -0.0027457043, -0.0090514226, -0.0116903577, -0.0793975443, -0.1176939905, 0.0480107851, -0.0073431255, 0.069606714, 0.0253057368, 0.0453336015, -0.0158081185, 0.0308003332, -0.0042675543 ]
712.3537
Emmanuel Gobet
Gr\'egory Benmenzer (LJK), Emmanuel Gobet (LJK), C\'eline J\'erusalem (LJK)
Arbitrage free cointegrated models in gas and oil future markets
null
null
null
null
q-fin.ST math.PR q-fin.RM
null
In this article we present a continuous time model for natural gas and crude oil future prices. Its main feature is the possibility to link both energies in the long term and in the short term. For each energy, the future returns are represented as the sum of volatility functions driven by motions. Under the risk neutral probability, the motions of both energies are correlated Brownian motions while under the historical probability, they are cointegrated by a Vectorial Error Correction Model. Our approach is equivalent to defining the market price of risk. This model is free of arbitrage: thus, it can be used for risk management as well for option pricing issues. Calibration on European market data and numerical simulations illustrate well its behavior.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:20:22 GMT" } ]
2008-12-10T00:00:00
[ [ "Benmenzer", "Grégory", "", "LJK" ], [ "Gobet", "Emmanuel", "", "LJK" ], [ "Jérusalem", "Céline", "", "LJK" ] ]
[ -0.145295307, 0.0108736577, 0.030414097, -0.00959404, -0.1010341421, 0.0220193118, 0.014267426, -0.0152935926, 0.0816482529, 0.0440138951, 0.0842693001, -0.0865441784, 0.0024695999, 0.0011675736, -0.0262599755, 0.1251181513, 0.0137976147, 0.0868903548, 0.0245414563, 0.0336533226, -0.0771974027, -0.0716585815, -0.0267050602, -0.0363485552, -0.0592951253, -0.0967811197, 0.0227611177, 0.0124067264, 0.0351122096, -0.0162950326, 0.1135459617, -0.0709167719, -0.0317740776, -0.0219204035, -0.0531628504, 0.0874838009, -0.0161590334, 0.0392663293, 0.0078260666, 0.0018483363, -0.0194477122, 0.0402801335, -0.0291282982, 0.1088972986, -0.0022207855, -0.0594929382, 0.0100823967, -0.0454727821, 0.0798679143, 0.0307108201, -0.0519759618, -0.0017633376, -0.0052544679, -0.1341187507, -0.0479949266, -0.0674550012, -0.0260127075, 0.123733446, 0.0648834035, -0.0778403059, -0.0436677188, -0.1388663203, 0.0017370653, 0.0231938399, -0.0983636379, -0.0743785352, 0.024281824, 0.0928742662, -0.0948029608, 0.1036551967, -0.0801646337, -0.0020276064, 0.1321405917, 0.0475251153, 0.0213764124, -0.0386234298, 0.0319224373, 0.0838242173, -0.043296814, 0.0649823099, -0.0176921021, -0.0146259656, -0.0125859957, 0.0375107192, 0.0125798145, -0.1655713767, -0.0430248193, 0.0553388186, -0.112853609, 0.0010601662, -0.0530144908, -0.0545475595, -0.042802278, 0.0683946237, 0.0742301792, -0.0580587797, 0.1024683043, -0.1060289815, 0.086445272, -0.0373870842, -0.0703233257, -0.0215618629, 0.0748236254, 0.0355820209, 0.145196408, 0.0267792419, 0.0619161762, 0.0282628555, -0.0293755662, 0.0139583396, -0.0272737797, -0.0132165318, 0.0024943268, -0.0241087358, -0.0317988023, -0.0480691083, -0.1466800123, -0.0322686136, -0.019855706, 0.0116772819, -0.0824889615, -0.0303399153, 0.1045453623, 0.002942502, 0.0315020792, -0.0558828115, -0.125711605, -0.1092929319, 0.0420110151, -0.0768512264, -0.0329362415, 0.0562289879, -0.0509868823, -0.0160354003, -0.0995505303, -0.0871376246, 0.0541519262, 0.024529092, 0.0428270027, 0.050566528, 0.0852583796, 0.0486131012, -0.0040953942, 0.0968305692, -0.0976218283, 0.0522232279, -0.0247516353, -0.0141685177, 0.0193735324, -0.0331835113, -0.0377332605, -0.0680484474, 0.0461156815, -0.0264825188, 0.0789282918, -0.0781370252, -0.0463629514, 0.0481927432, -0.0117761903, -0.0521737747, 0.0520748682, 0.1856496185, -0.0111951074, -0.0130681703, 0.0293013863, 0.0780875757, -0.2164098918, -0.0023428744, -0.085406743, -0.0042283013, -0.0657241195, -0.0389448814, -0.0210425984, -0.0939622521, -0.0016489757, -0.0759116039, -0.0399834104, -0.0431979075, 0.0346918516, 0.0172099285, -0.0718563944, 0.0274715945, 0.0741312727, -0.0950007811, 0.0656252131, 0.1055344418, -0.0390437879, 0.0502945296, 0.0338016823, 0.0226993021, -0.0308591817, 0.1417346299, 0.1126557887, 0.0770984963, -0.0093405889, 0.0117885536, -0.013599799, 0.0202884283, 0.0754170716, 0.034296222, 0.1090951189, 0.0035390386, 0.1075125933, -0.0464865863, 0.0012788448, 0.123733446, 0.0641910508, -0.0106572974, -0.0452502407, 0.0109787472, 0.0360765569, -0.0182360951, 0.0268039685, 0.0434451774, -0.0275952294, -0.0229218435, -0.0394146927, 0.0668121055, -0.0359776504, -0.0064289961, -0.0714113116, 0.0383267067, 0.0345187634, 0.0237872861, -0.0059066401, -0.0245043654, 0.0310322698, -0.1175022647, 0.0896103159, -0.0789777413, 0.0093776798, 0.0546959192, -0.0426044613, -0.0553882718, 0.025283264, 0.0021806043, 0.0047042943, -0.045176059, 0.0184462722, -0.0402059518, -0.0585038625, 0.0137852514, 0.0086544175, -0.0453244224, 0.0158128571, 0.0429259129, -0.0579104163, -0.073587276, 0.0007271256, 0.0115474658, -0.0525694042, 0.0515803285, 0.0084133307, 0.0130310804, 0.0410713926, -0.0024634183 ]
712.3538
David Henley
David B. Henley and Robin L. Shelton (U. of Georgia)
Comparing Suzaku and XMM-Newton Observations of the Soft X-ray Background: Evidence for Solar Wind Charge Exchange Emission
17 pages, 8 figures. Accepted for publication in the Astrophysical Journal
Astrophys.J. 676:335,2008
10.1086/528924
null
astro-ph
null
We present an analysis of a pair of Suzaku spectra of the soft X-ray background (SXRB), obtained from pointings on and off a nearby shadowing filament in the southern Galactic hemisphere. Because of the different Galactic column densities in the two pointing directions, the observed emission from the Galactic halo has a different shape in the two spectra. We make use of this difference when modeling the spectra to separate the absorbed halo emission from the unabsorbed foreground emission from the Local Bubble (LB). The temperatures and emission measures we obtain are significantly different from those determined from an earlier analysis of XMM-Newton spectra from the same pointing directions. We attribute this difference to the presence of previously unrecognized solar wind charge exchange (SWCX) contamination in the XMM-Newton spectra, possibly due to a localized enhancement in the solar wind moving across the line of sight. Contemporaneous solar wind data from ACE show nothing unusual during the course of the XMM-Newton observations. Our results therefore suggest that simply examining contemporaneous solar wind data might be inadequate for determining if a spectrum of the SXRB is contaminated by SWCX emission. If our Suzaku spectra are not badly contaminated by SWCX emission, our best-fitting LB model gives a temperature of log T = 5.98 +0.03/-0.04 and a pressure of p/k = 13,100-16,100 cm^-3 K. These values are lower than those obtained from other recent observations of the LB, suggesting the LB may not be isothermal and may not be in pressure equilibrium. Our halo modeling, meanwhile, suggests that neon may be enhanced relative to oxygen and iron, possibly because oxygen and iron are partly in dust.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:32:26 GMT" } ]
2014-11-18T00:00:00
[ [ "Henley", "David B.", "", "U. of Georgia" ], [ "Shelton", "Robin L.", "", "U. of Georgia" ] ]
[ 0.0645325407, -0.0089404974, -0.0254885927, 0.0087015815, 0.0351835638, 0.0502478592, -0.0306818765, 0.0032725239, 0.0371954888, 0.0510526299, -0.0545735024, 0.0027711142, -0.0761514157, 0.0243946072, 0.0135176303, 0.0607098788, -0.0210120566, 0.0640295595, -0.0423007533, -0.0152654909, -0.0245832261, 0.0269095153, -0.0155672804, 0.0966227651, -0.1025579497, 0.0067713899, 0.0039358311, -0.0710209981, 0.1191060394, -0.0884241611, 0.0504742041, -0.0696629509, -0.0557806566, -0.0213389937, -0.1901270449, 0.109046407, -0.0299777035, 0.0617158413, -0.0273119006, -0.0740891919, 0.0112667875, -0.0238413271, -0.1059279218, 0.0569375157, 0.0464000516, -0.0190001298, -0.0469030328, -0.0410935953, 0.0087581668, -0.076855585, -0.0181324854, 0.05132927, 0.0705683157, -0.1162893474, -0.0392828621, -0.0706186146, -0.0401630811, 0.1147803962, -0.0540202223, -0.0475317612, -0.0182708055, -0.1244376451, -0.146065861, 0.0179312937, -0.0471545234, -0.0366673581, 0.0699647367, 0.0047248835, 0.0314363502, 0.0307824742, -0.0063847224, -0.0170259271, 0.0473557152, -0.0248472914, 0.0155798551, -0.055428572, 0.0837967321, -0.0387798809, -0.0496945828, 0.0266077258, -0.0387798809, -0.0395343527, -0.0153409382, -0.0265574288, -0.0328698456, 0.026834067, 0.0147373602, 0.1247394308, -0.0216785073, 0.0314112008, 0.0142343789, -0.0241431165, 0.0189246815, -0.0988358855, 0.0437342487, -0.017264843, -0.0245706514, -0.0677516237, 0.1620606631, 0.0165229458, 0.0691599697, -0.0456204303, 0.0810303316, -0.1084428281, 0.0676007271, 0.0008817896, 0.0369691476, 0.0271861553, -0.0116125876, 0.0494933873, 0.0698138475, -0.0853559747, -0.0782639384, 0.111058332, -0.0096383849, 0.0170636512, -0.2267441005, 0.0074126911, -0.1008981094, 0.0540705211, -0.0066959425, 0.0815333128, 0.0298268087, 0.0728820339, 0.049744878, -0.0100407703, 0.0191635992, -0.0671983436, -0.0669971481, -0.0203204565, 0.1891210824, -0.0757993236, -0.0366422087, -0.0932024866, -0.0655385032, 0.0347308777, 0.075447239, -0.0893798321, 0.0196288563, -0.0355607979, 0.0197294522, 0.05132927, 0.0627218038, -0.0019443382, -0.0450922996, 0.0745418742, -0.0385032408, 0.0101602282, -0.0429546274, 0.1156857684, 0.0614643507, -0.0109964348, -0.015164895, -0.0204084776, 0.0434827581, -0.0718760714, 0.0803261623, 0.0680534095, -0.0167618617, -0.0187234897, 0.0317632891, 0.0919450372, -0.0108015295, -0.0058062938, 0.0254508685, -0.0089342101, 0.0799740702, -0.0141966557, -0.1425449848, -0.1509950757, -0.1346984655, -0.0255388897, 0.0624703132, -0.0944096446, 0.0675001293, 0.0750951543, 0.0093365954, -0.0711718947, -0.0126436995, 0.0091668395, 0.0026265071, 0.0359128863, 0.1192066371, -0.0575410947, -0.0215904843, -0.0602571927, 0.0307070259, 0.1034130156, 0.0239544977, -0.0826901719, 0.0146619137, 0.0509268865, 0.0852050781, 0.1266507655, -0.1159875542, -0.0764532015, 0.0039955601, 0.0544729047, -0.0192767698, 0.0649349242, 0.1002442315, 0.0692102686, 0.0806782469, -0.0868146196, -0.015818771, 0.0114051076, 0.0116063002, -0.0009493778, -0.034202747, -0.0118829403, 0.0941078588, 0.0135679282, -0.0064633135, -0.0242562871, -0.0359883346, 0.0130900955, -0.0463749021, 0.0104557294, 0.0254131444, -0.0282424167, -0.0007984833, 0.1249406263, 0.0178935695, 0.0733850151, -0.0163343269, 0.0523603819, 0.1267513633, 0.0273119006, 0.0050015231, 0.0168750323, 0.0363655686, 0.0783645287, -0.1067326963, -0.0297262128, -0.0244700536, -0.021326419, 0.039609801, 0.0458970703, 0.0179438684, -0.0731335208, -0.0557303615, 0.0047720377, 0.0071046147, 0.0637277663, 0.0132284155, 0.0214773137, -0.0202450082, -0.0322914198, 0.0677516237, 0.0387547314, 0.0144229969, -0.0122161657, -0.038126003, -0.1168929189, -0.0771070793, 0.002109379 ]
712.3539
Stephen Merkowitz
Stephen M. Merkowitz, Philip W. Dabney, Jeffrey C. Livas, Jan F. McGarry, Gregory A. Neumann, and Thomas W. Zagwodzki
Laser Ranging for Gravitational, Lunar, and Planetary Science
14 pages, 3 figures, To appear in the International Journal of Modern Physics D
Int.J.Mod.Phys.D16:2151-2164,2008
10.1142/S0218271807011565
null
gr-qc
null
More precise lunar and Martian ranging will enable unprecedented tests of Einstein's theory of General Relativity and well as lunar and planetary science. NASA is currently planning several missions to return to the Moon, and it is natural to consider if precision laser ranging instruments should be included. New advanced retroreflector arrays at carefully chosen landing sites would have an immediate positive impact on lunar and gravitational studies. Laser transponders are currently being developed that may offer an advantage over passive ranging, and could be adapted for use on Mars and other distant objects. Precision ranging capability can also be combined with optical communications for an extremely versatile instrument. In this paper we discuss the science that can be gained by improved lunar and Martian ranging along with several technologies that can be used for this purpose.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:22:40 GMT" } ]
2008-11-26T00:00:00
[ [ "Merkowitz", "Stephen M.", "" ], [ "Dabney", "Philip W.", "" ], [ "Livas", "Jeffrey C.", "" ], [ "McGarry", "Jan F.", "" ], [ "Neumann", "Gregory A.", "" ], [ "Zagwodzki", "Thomas W.", "" ] ]
[ -0.0314305425, 0.0698852316, 0.1189016104, -0.069681637, -0.0300308, 0.0479220301, 0.0547680371, 0.0278930143, -0.0755350962, 0.0030714765, -0.0477184318, 0.0084429812, -0.082457453, -0.0523248538, 0.0160715673, 0.040363431, -0.1392614692, -0.0373858027, -0.0018307972, 0.1180872172, 0.042882964, 0.0333138295, -0.0308197457, -0.1134044454, -0.0361896604, -0.100781329, 0.0716158226, 0.0462168939, 0.1243987754, 0.0436464585, 0.0522739515, -0.0472348854, -0.0981345475, 0.0255261809, -0.1038353071, 0.1426208466, 0.0537500419, 0.0441300049, 0.0019150998, -0.0563459247, -0.0128330775, -0.0047336686, 0.0284020118, -0.0135520352, -0.0185020268, -0.040465232, -0.0557860285, -0.0357315615, 0.0499071181, 0.0560914278, -0.0539536402, -0.0661186576, 0.0413050763, 0.0583310127, -0.064388074, -0.0479983799, -0.0235792678, -0.0500598177, 0.0171659105, -0.0248899348, -0.0796070695, 0.0058121053, 0.0352480151, 0.0376148485, -0.032728482, 0.0366986543, -0.0621993877, 0.0531901456, -0.0165169407, 0.0663222596, 0.0555824302, 0.0345354192, 0.0649988651, -0.0421703681, -0.0103453565, -0.1375308782, 0.0224849246, 0.1215483919, -0.0446899012, -0.0229684729, 0.0901433006, -0.1014939249, 0.029394554, -0.0196727198, -0.1046497077, -0.0861222297, 0.1354949027, -0.0831191465, -0.1288779378, 0.0166441891, -0.0229175724, -0.1481180191, 0.017216811, 0.0539027415, 0.0089328904, -0.0310996938, 0.0382765457, 0.0030253485, 0.1050569043, 0.0296745021, 0.0312269423, -0.1352912933, -0.069681637, -0.0524775498, 0.1652203053, -0.0536482446, -0.0375384986, -0.0587382093, 0.0609777942, 0.0586364083, -0.0522739515, 0.0354007147, -0.0227012485, -0.0127503648, -0.0438500568, 0.028503811, -0.106278494, -0.0564477257, -0.030387098, 0.0386582911, -0.1124882549, 0.0419158712, 0.0628610849, -0.0233883951, 0.115338631, -0.0938589722, 0.0813376606, -0.1036826074, 0.0794034749, 0.0135011356, 0.0703433305, -0.0100972205, 0.076756686, -0.1232789829, -0.0547171347, -0.0366477557, -0.0395490378, -0.0379711464, -0.0167714376, 0.0481510796, 0.0749752, 0.0078385482, -0.0078958096, -0.0006107959, 0.0235538185, -0.0234901942, -0.00089313, -0.0081184963, 0.0250935331, 0.0318886377, -0.0588400103, 0.001918281, 0.0417377241, 0.0089965155, 0.0296999533, 0.0221668035, 0.0242282394, 0.0322703868, -0.1016466245, -0.0966075584, -0.0004839444, 0.0617921874, 0.0161351934, 0.0032209943, 0.0440536588, 0.0251189824, -0.0146845523, -0.0005054178, -0.1417046636, 0.0347899199, -0.0548698343, -0.1686814725, -0.0032607596, -0.0815412551, 0.0027088164, -0.0084747933, 0.028147513, 0.0650497675, 0.001868972, -0.0452752486, -0.0580256134, -0.0518922061, -0.0494744703, -0.0077494737, 0.0192146227, 0.0422721691, -0.0604687966, 0.0082075708, -0.0167968888, -0.0758404955, -0.0388873406, 0.048380129, 0.0731428117, 0.0967093557, -0.0022014102, -0.0507469624, 0.0520703532, -0.0025767954, 0.0410251282, -0.1052604988, -0.0124831423, 0.0495762713, 0.1051587015, 0.0137683582, -0.0068841791, -0.0837299451, 0.0917720869, 0.120835796, 0.0551752336, 0.0224976502, 0.0654060617, 0.0210088361, -0.0390654914, 0.0493472219, -0.1805920005, -0.0354261659, -0.0922810882, 0.0122222817, 0.0159824938, 0.0597053021, 0.0053349207, 0.0400325842, 0.058534611, 0.0725320205, 0.0146209281, 0.0243045893, 0.0699361339, -0.0963021591, 0.1563637555, -0.0141882803, -0.0086402176, -0.0005125755, -0.0192782469, 0.0329575315, 0.0553788319, -0.1019011214, -0.0453261472, -0.0688672438, 0.023821041, -0.0818975568, -0.0233120453, -0.027511267, 0.0015516444, -0.021619631, -0.0708523318, 0.0079339845, -0.0488127768, -0.0783854797, 0.0490418226, -0.0314559899, 0.1271473616, -0.0070368783, 0.0146082025, 0.0025624798, 0.0163133424, 0.0452243499 ]
712.354
Christopher Laumann
C. Laumann, A. Scardicchio, S.L. Sondhi
Griffiths-McCoy singularities, Lee-Yang zeros and the cavity method in a solvable diluted ferromagnet
11 pages, 7 figures
Phys. Rev. E 77, 061139 (2008)
10.1103/PhysRevE.77.061139
null
cond-mat.stat-mech cond-mat.dis-nn
null
We study the diluted Ising ferromagnet on the Bethe lattice as a case study for the application of the cavity method to problems with Griffiths-McCoy singularities. Specifically, we are able to make much progress at infinite coupling where we compute, from the cavity method, the density of Lee-Yang zeroes in the paramagnetic Griffiths region as well as the properties of the phase transition to the ferromagnet. This phase transition is itself of a Griffiths-McCoy character albeit with a power law distribution of cluster sizes.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:39:25 GMT" } ]
2008-07-12T00:00:00
[ [ "Laumann", "C.", "" ], [ "Scardicchio", "A.", "" ], [ "Sondhi", "S. L.", "" ] ]
[ 0.0383007601, -0.0448817313, -0.029349627, 0.0508827716, -0.0270046815, 0.0578419603, 0.0062405779, -0.0012425999, -0.111145325, -0.0424611419, 0.0633891448, -0.1246602684, -0.0893600285, 0.096470505, 0.0342160165, 0.0651037246, -0.0481596105, 0.0383259729, 0.0621788464, 0.0883514509, 0.0307868514, -0.0665661618, 0.0770553797, -0.0319215022, -0.0462937392, -0.0392084792, 0.0773579478, 0.027735902, 0.0085224863, -0.0027562552, 0.1095315963, -0.0271307547, -0.0732227787, -0.0887044594, -0.0696927533, 0.1887049824, 0.0474536046, 0.08628387, -0.0771058053, 0.0344429463, -0.0747356489, -0.0257565659, -0.0755929351, 0.0522947796, 0.0453608073, -0.0052540624, -0.0269794669, -0.0254161712, 0.048184827, -0.0666670203, -0.0905703232, -0.0354767404, 0.0509079881, -0.0469997451, -0.0983363762, 0.0027846214, 0.0124622444, 0.1216345355, -0.0103946598, -0.0513618477, -0.0165658966, -0.1004039645, 0.0761980861, -0.0074256575, -0.0403431281, 0.0686841756, -0.0917806178, 0.0679781735, 0.0650532991, 0.1039844155, -0.0749373659, -0.0525469258, 0.107514441, 0.0052288477, 0.033762157, -0.0102055511, -0.0051090792, 0.0265256073, -0.1306108832, 0.0220248271, 0.0555726625, -0.0530007854, 0.0961679369, -0.0959662199, -0.0444530845, 0.0052824286, 0.0237898398, 0.0699953288, -0.0869394466, -0.0403179154, 0.0377208255, 0.068028599, -0.0440748706, -0.0549170859, 0.0796272531, -0.0836111382, 0.0780639574, 0.0059978887, 0.0164146107, 0.0064233826, -0.0594052598, 0.1120530441, 0.0350228809, -0.0423602872, 0.1532030404, -0.0116932038, -0.0420829281, -0.0457642376, -0.0162759311, -0.0242310911, 0.0569846705, 0.0049168188, -0.0426124297, -0.0124811558, -0.0075769438, -0.0811401159, 0.0096823508, -0.0923857689, -0.1171967909, 0.0961175039, -0.0068079033, 0.0673730224, 0.0376451835, 0.0334343687, 0.0542615093, -0.0349724516, 0.1254671365, -0.1022194028, -0.1461429894, 0.0297782719, -0.0062689441, -0.0816444084, -0.0176375117, 0.0028839034, -0.0509836301, -0.0199950635, -0.0028681443, -0.0206506401, 0.1045895591, -0.0031770214, 0.0617754161, 0.0313415676, 0.1097333133, 0.0721133426, 0.1177010834, 0.024697559, -0.0219365768, 0.0452599488, 0.0911754742, -0.0208523553, 0.0786186755, 0.0010763421, 0.0969747975, -0.0092284912, 0.0105270352, -0.0596069731, -0.0194025245, 0.0596574023, 0.0488656163, -0.0848718584, 0.0874437317, 0.0078543033, -0.0621284209, -0.0659610182, 0.0597078316, 0.0433184355, -0.1031271219, -0.0268029664, -0.0315432847, -0.0512862019, -0.0442513712, -0.0665157363, -0.1295014471, -0.0719620585, -0.0000221119, 0.0737774968, -0.0058686645, -0.1250637025, -0.0038798745, 0.0711551979, 0.0111321826, 0.0205497816, -0.0006445445, 0.0546145104, 0.0157212131, 0.003281031, 0.0617754161, 0.0659105852, -0.0327283628, 0.041124776, -0.1592545062, 0.0234494433, 0.0813922659, 0.0804341137, -0.0142587749, -0.0951089263, 0.0810392648, 0.0012197493, -0.0628848523, -0.0227938686, -0.0291479118, -0.0043652528, 0.0909233242, -0.0368887484, -0.024029376, 0.0187469479, 0.0681798905, 0.0201211367, -0.0065431511, -0.055471804, 0.01355277, 0.0448060893, 0.1035809815, 0.0241050199, 0.0049861586, 0.0526477844, -0.0591531135, 0.0299043451, 0.0600608326, 0.1233491153, 0.0543623678, 0.053858079, -0.0391076207, 0.0830059871, 0.055270087, 0.0597582608, 0.0225921515, -0.048537828, 0.0656080171, 0.0811905488, 0.0656080171, 0.0309885666, -0.0156707838, 0.0112834694, -0.1045895591, 0.0219239686, 0.0279124025, -0.0344933756, -0.0681294575, -0.0342916586, -0.0399901271, 0.0359558128, -0.010400963, 0.0773075223, 0.0398892686, -0.003741195, -0.0078669107, 0.0152043169, 0.1207268164, -0.0568333827, -0.0615232736, 0.1005552486, -0.0156077482, 0.0459911674, -0.0362079591, 0.0073374067 ]
712.3541
Enrico Barausse
Luciano Rezzolla, Enrico Barausse, Ernst Nils Dorband, Denis Pollney, Christian Reisswig, Jennifer Seiler, Sascha Husa
On the final spin from the coalescence of two black holes
Extended discussion of physical assumptions to make them less cryptic; matches published version
Phys.Rev.D78:044002,2008
10.1103/PhysRevD.78.044002
null
gr-qc astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We provide a compact analytic formula to compute the spin of the black hole produced by the coalescence of two black holes. The expression, which uses an analytic fit of numerical-relativity data and relies on four assumptions, aims at modelling generic initial spin configurations and mass ratios. A comparison with numerical-relativity simulations already shows very accurate agreements with all of the numerical data available to date, but we also suggest a number of ways in which our predictions can be further improved.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:36:04 GMT" }, { "version": "v2", "created": "Fri, 25 Jul 2008 16:54:32 GMT" } ]
2008-11-07T00:00:00
[ [ "Rezzolla", "Luciano", "" ], [ "Barausse", "Enrico", "" ], [ "Dorband", "Ernst Nils", "" ], [ "Pollney", "Denis", "" ], [ "Reisswig", "Christian", "" ], [ "Seiler", "Jennifer", "" ], [ "Husa", "Sascha", "" ] ]
[ 0.0827796906, -0.0301734209, -0.0100454809, -0.0812020004, -0.0574379638, -0.0377167761, 0.0637980476, 0.071045585, 0.0185502432, -0.0834206343, -0.026993379, -0.0545783937, -0.1570792794, 0.0249596313, 0.0496234447, 0.040403787, -0.054923512, 0.0948589221, 0.0665097088, 0.0812513009, -0.1287793666, -0.1227644086, 0.0887453556, 0.0033032992, -0.0294092242, 0.0050966949, 0.0758279711, 0.0136445984, 0.0485880822, -0.0122394636, -0.0138171585, 0.0067545073, 0.007974756, -0.0287189819, -0.1549099386, 0.148007527, -0.0127941221, 0.0256128944, 0.0004691486, 0.0438549966, 0.0416610129, 0.06197384, -0.0462954938, 0.1272016764, 0.0344381258, -0.0348818526, 0.04757737, -0.1505712867, 0.1381469369, -0.0093675647, -0.0613822043, 0.0207812041, 0.0855899602, 0.0426963754, -0.032909736, -0.0509792753, -0.0257608034, 0.0817936361, -0.0340683535, -0.1343013048, 0.0275110602, -0.053493727, 0.0450629182, -0.0092812851, -0.047084339, -0.0753349438, 0.0234065875, -0.0130283106, 0.074053064, 0.013903439, -0.0108836312, 0.0403051823, 0.0468871295, 0.0487852916, -0.0574379638, -0.0855899602, -0.0007584184, -0.0326385684, -0.0014351788, 0.0902244449, 0.0327618271, -0.0064525269, 0.0632064119, -0.0243063662, 0.0157892779, 0.0196718872, 0.0716865212, -0.0168862678, -0.1488949805, 0.0206332952, 0.0754828528, -0.0135952951, -0.0828289986, 0.038480971, 0.0512257889, -0.0749405175, 0.1061986089, 0.0432633609, -0.0140020447, 0.1729548275, -0.0669534355, 0.085935086, 0.0806596652, -0.0851462334, 0.1191159859, -0.0339697488, -0.0134597123, 0.0179216303, -0.0170588288, -0.0031091687, 0.0593114793, 0.0071366057, -0.0988524631, -0.0718344301, -0.0224944819, -0.0645375922, 0.0081719682, 0.020448409, -0.0683832243, 0.1531350315, 0.017724419, -0.1490921974, -0.0249719564, -0.0394670293, 0.0733628273, -0.0856885687, -0.0339204445, -0.0309622679, -0.0558602698, 0.0215947032, -0.0297296941, 0.0078330105, -0.0260073189, -0.0886467472, -0.0098236175, -0.0008235137, -0.0435591787, 0.0381605029, 0.069960922, -0.0090347696, 0.0639952645, 0.1167494431, 0.0079439422, -0.0109822378, 0.1403162628, 0.0866253227, -0.0874141753, -0.0259826668, -0.0430168435, -0.0413405448, -0.0911611989, -0.0415377542, -0.0263031367, 0.0443233736, -0.0611849912, -0.0515216067, -0.0364842005, 0.0147046121, -0.0353255793, -0.0637487471, 0.0145073999, 0.0651292279, 0.0099345492, -0.0492290184, 0.0380618945, -0.0057068192, -0.120890893, -0.0104090907, -0.1052125469, -0.0601003245, 0.0726232827, -0.0789833665, -0.0799201205, -0.037026532, 0.0788847581, 0.0778493956, 0.066065982, -0.1271030754, -0.0716865212, 0.0465666577, -0.0064340383, 0.0207812041, 0.027782226, -0.0043386617, -0.0114629418, 0.0770112425, 0.0118758539, 0.0430661477, 0.01308994, -0.0653757453, -0.0295078307, 0.0297789965, 0.0591635704, 0.0446438417, -0.0347832479, -0.0577830859, 0.0072721886, 0.0005238441, -0.0299762078, 0.0896328092, 0.0284478161, -0.0037501075, 0.0632064119, -0.0604454465, -0.0796736032, 0.0280040894, 0.1326249987, -0.0585719347, -0.0424991623, 0.0285464227, 0.0536909401, -0.0543318763, 0.0179586075, 0.0078638243, -0.0352269746, 0.0208058544, -0.0469117798, 0.0148155438, 0.00431401, 0.111917749, -0.028743634, 0.0701581314, 0.0398368016, 0.0931333154, 0.024269389, 0.0627133846, 0.1483033448, 0.0848504156, 0.0331562497, 0.0668055266, 0.015974164, 0.0256868489, -0.0793284848, 0.0221863389, 0.0239242688, -0.0726725832, -0.01899397, 0.1116219312, -0.0478978381, -0.1034376398, -0.0044465121, 0.0068346248, -0.0058054253, 0.0603468418, -0.0344381258, 0.0006636643, -0.032909736, 0.031455297, 0.0011270351, -0.0512257889, -0.0290887542, 0.0034450453, 0.0856392682, 0.0350051112, 0.0358925648, -0.0542825758 ]
712.3542
Razvan Teodorescu
Vladimir Y. Chernyak, Michael Chertkov, Sergey V. Malinin, Razvan Teodorescu
Non-equilibrium thermodynamics for functionals of current and density
Submitted to Phys. Rev. Lett
null
null
null
cond-mat.stat-mech cond-mat.soft
null
We study a stochastic many-body system maintained in an non-equilibrium steady state. Probability distribution functional of the time-integrated current and density is shown to attain a large-deviation form in the long-time asymptotics. The corresponding Current-Density Cramer Functional (CDCF) is explicitly derived for irreversible Langevin dynamics and discrete-space Markov chains. We also show that the Cramer functionals of other linear functionals of density and current, like work generated by a force, are related to CDCF in a way reminiscent of variational relations between different thermodynamic potentials. The general formalism is illustrated with a model example.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:29:29 GMT" } ]
2007-12-21T00:00:00
[ [ "Chernyak", "Vladimir Y.", "" ], [ "Chertkov", "Michael", "" ], [ "Malinin", "Sergey V.", "" ], [ "Teodorescu", "Razvan", "" ] ]
[ 0.0535270609, 0.0956167132, -0.0949050561, 0.0153134158, 0.0160123687, -0.0059823985, 0.0367267802, 0.0126446877, -0.0917025805, 0.004714753, 0.0513666607, 0.0264585316, -0.1332838982, 0.0627786517, 0.0096773161, 0.0646086335, 0.0161013268, -0.0410221629, 0.036142204, 0.065625295, -0.0354305431, -0.1119340807, 0.0633886456, 0.0042223092, -0.020765245, -0.0879917741, 0.0226079393, -0.0069768177, -0.0008991072, -0.1125440747, 0.0844843015, -0.0393700935, -0.0265601985, -0.0313639082, 0.0073898351, 0.1023266613, 0.012460418, 0.1258623004, -0.0191131756, 0.0455971248, -0.0614569932, -0.0710135847, -0.1502621025, 0.1445688158, 0.030296417, -0.0776218623, 0.0046734512, 0.0006894214, 0.055407878, 0.0061380747, -0.0550012141, -0.0360151194, 0.0066781742, 0.0052294363, -0.0357863717, 0.0056710471, 0.0246539637, -0.0009475573, 0.0277547725, -0.0280851852, 0.0124540646, -0.1113240868, 0.0090800291, 0.0316180736, -0.1427388191, 0.024031261, -0.043792557, 0.0712677464, -0.0124985427, 0.1812701821, -0.0230781436, 0.0013057705, 0.0844334736, -0.0146398796, -0.0480879396, -0.0262297839, 0.0365742818, -0.123930648, -0.010827411, 0.1222023293, 0.0183379743, -0.0422929861, 0.0705560893, 0.0086670117, -0.0911942497, -0.1105107591, 0.0258485377, -0.0061285435, -0.0192783829, 0.0194054656, -0.0130005181, 0.0489520989, -0.0152371665, 0.085500963, 0.1080707759, -0.0235102233, 0.0973958671, 0.0008800448, 0.0976500288, -0.0684211031, -0.1101040915, -0.0218835697, 0.0491045974, -0.0332447253, 0.1585986912, -0.033473473, -0.1449754685, -0.1134590656, -0.0713694096, -0.0151736252, 0.0519258231, -0.0282631014, -0.0319484882, 0.0110370964, -0.0673027784, -0.0744193867, -0.1087824404, -0.0750802159, -0.0588136837, 0.0300676692, -0.0355830416, 0.0328634791, 0.1352155507, -0.0002148485, -0.0093596103, 0.0021000348, -0.019062344, -0.0579495244, -0.0770118684, -0.0335497223, 0.0720302388, -0.0050356355, -0.0125048971, -0.088601768, -0.0357101224, -0.05144291, 0.0031675261, -0.0000601159, 0.1139673963, -0.008088788, 0.0256706215, 0.073606059, 0.0665402859, 0.0254545826, -0.0139155108, 0.1047158018, -0.0077202488, 0.0199265033, -0.0659811273, -0.0430300646, 0.0275260229, 0.0173213165, 0.0621686541, 0.0142459245, 0.0243362579, -0.1226089895, 0.1061391234, 0.1683586091, 0.0398021713, -0.1033941507, 0.0377942733, 0.0687769353, -0.100090012, -0.0206000395, 0.0940917283, -0.0006679763, -0.0839251429, 0.0422421508, -0.0227985624, 0.011075221, 0.0184269324, -0.0403613336, -0.1599203497, -0.0147923781, 0.0169654861, -0.0188971367, 0.0546453856, 0.0033930971, -0.0621178225, 0.0018252194, -0.0191894248, 0.0058584935, 0.0461308695, -0.055916205, 0.0540353879, 0.0134453056, -0.0147796702, 0.0638461411, 0.0319993198, 0.0245650057, -0.0870259479, 0.1120357439, 0.0076312912, 0.0681161061, -0.1182373613, -0.0449108817, 0.0526120663, 0.0891609341, -0.0284664333, -0.0165334065, -0.0384550989, -0.0615078285, -0.0331938937, -0.078740187, 0.0046670972, 0.096836701, 0.0704035908, 0.0490283482, -0.1115274131, -0.0052453214, 0.0233450159, -0.0761985406, 0.070200257, -0.0257087462, -0.0109544937, 0.0037934063, -0.1237273142, 0.0955658779, 0.025429165, 0.1358255446, 0.0187192205, 0.0685227662, 0.0162029918, 0.0756393746, 0.0317451544, 0.0076058749, -0.0452412963, -0.0974975303, 0.0225698147, 0.0095248176, -0.0016266532, 0.007345356, 0.0152117498, -0.106545791, -0.0497654229, -0.0469441973, 0.1157973781, 0.0538828894, 0.0249970853, -0.0533745624, -0.0450125448, 0.0090800291, -0.0021159202, -0.0181981828, 0.0495875105, 0.0181854758, -0.035837207, -0.0123015651, -0.0418354906, -0.0027719825, -0.0034820547, 0.003450284, 0.0051817801, 0.0258612465, -0.0307284966, 0.0601353385 ]
712.3543
Alexei Barabanov L.
A. L. Barabanov
Spin-orbit interaction in final state as possible reason for T-odd correlation in ternary fission
11 pages. The work was presented at the ISINN-9 (2001, Dubna, Russia) after a T odd triple correlation had been found in ternary fission. Now the model proposed in this work is of additional interest because it provides a possibility to describe a smooth angular dependence of triple correlation recently observed (see F. Goennenwein et al. PLB, 2007, V.652, P.13.)
Phys.Lett.B652:13-20,2007
10.1016/j.physletb.2007.06.057
null
nucl-th
null
A model for ternary fission is discussed in which a third particle (alpha-particle) is emitted due to non-adiabatic change of the nuclear potential at neck rapture. An expression for energy and angular distribution of alpha-particles is proposed. It is shown that an interaction between spin of fissioning system and orbital momentum of alpha-particle (spin-orbit interaction in the final state) results in recently observed asymmetry of alpha-particle emission, which can be formally related to T-odd correlation. No strong dependence of the asymmetry on the angle of alpha-particle emission with respect to the fission axis is predicted by the model in accordance with the experimental data.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:32:32 GMT" } ]
2010-10-27T00:00:00
[ [ "Barabanov", "A. L.", "" ] ]
[ -0.0329049453, -0.0105670355, 0.0494644269, 0.0280628353, -0.0111622671, 0.093150422, 0.0188869033, -0.0423751511, 0.0155562814, -0.0343495533, -0.04732427, -0.0772597417, -0.0036014866, 0.0102393236, -0.0760826543, 0.0214550942, 0.0326909311, -0.0161314495, -0.0323699079, -0.002492951, -0.1046002731, -0.1089875996, 0.044542063, -0.0524606518, -0.0401814878, -0.0378273129, 0.0533702187, -0.0411980636, 0.0370782577, -0.0612085499, 0.0508020259, -0.0430707037, -0.0342425443, -0.0974842459, -0.122524105, 0.2022450417, 0.0594429187, 0.0466554686, -0.0097644757, -0.0024712149, -0.0753336027, -0.016546106, -0.076189667, 0.1656483114, 0.0528619289, -0.022618806, 0.0421611331, -0.1517372876, -0.0020649191, -0.0288118925, -0.0000098295, -0.0072163488, 0.1133214235, 0.0758686438, -0.1130004004, -0.0782763213, -0.0118377553, 0.0760291517, 0.0667729676, -0.060191974, -0.0215754788, -0.0662914291, 0.0294271875, 0.0276080519, 0.020879928, -0.0451573581, 0.0522198826, 0.0965211764, 0.0137237702, -0.0083599966, -0.0338947698, -0.01639897, -0.007604253, 0.0315940976, -0.0048554861, 0.0018525752, -0.0121520907, -0.0919198319, 0.0441942848, 0.0563931912, 0.1029951572, 0.0614225678, 0.1039047241, -0.038950894, 0.0393789262, 0.0044909902, 0.0127740745, 0.0607270151, -0.1192068607, -0.0682175681, 0.0015507793, 0.0374260321, -0.03215589, 0.0808445066, 0.0808980167, -0.0777412802, 0.1085060686, -0.058854375, 0.0086676441, 0.0865694359, -0.0747985616, 0.0095504597, 0.0283838604, -0.0063301893, 0.0919733346, -0.0858203769, -0.0150747458, -0.0486886203, -0.0291329157, 0.0013467955, 0.0897261724, -0.0126871308, -0.1697146147, 0.0169340093, -0.1163176447, -0.1068474427, 0.0084803803, 0.0483675972, -0.0260698125, 0.0344565623, 0.0042167823, -0.0482070856, -0.0107743638, -0.0037285585, 0.0404222533, -0.0851248279, 0.0060760453, -0.1329038739, 0.0013526474, -0.0333864838, 0.111609295, 0.004965838, -0.0674150139, -0.0301494915, -0.0265245978, 0.0435254872, 0.0298284683, -0.0331724659, 0.0546008088, 0.091705814, 0.0853388458, 0.0374260321, 0.1194208786, -0.0185792558, 0.06308119, 0.0135365063, 0.066451937, -0.08491081, 0.0472440124, -0.0429101884, -0.1039582267, -0.1403944343, 0.0069688931, 0.0596034303, 0.0254678931, -0.0652748495, 0.0301762428, -0.0747985616, -0.0395394377, -0.0353393778, -0.0353661291, 0.0401012301, -0.0680570602, 0.0321291387, 0.0015883993, 0.0487688743, -0.1539844424, 0.0228595752, -0.0858203769, -0.1161036342, 0.0124864904, -0.1146055236, -0.1018715724, -0.0341622904, 0.0673080012, -0.0035212305, -0.0020816391, -0.17955935, -0.0094835805, 0.0813795477, 0.0055476935, 0.0889771134, -0.0368642397, -0.0993568897, -0.0353126265, -0.033493489, 0.0403687507, 0.0593359098, 0.015101498, -0.0051898859, -0.0327176824, 0.1406084597, 0.1337599456, 0.1017110646, -0.0203983914, -0.0545473062, -0.0169741362, 0.0492504127, 0.016439097, 0.0395394377, 0.0605129972, 0.0129680261, 0.0228194464, -0.0889771134, -0.1254133284, -0.0422948934, 0.0756011233, -0.0413318239, -0.1002129465, -0.0431509577, 0.0463879481, -0.0485816114, 0.0453713723, -0.0286513809, -0.0781693086, 0.0056781098, 0.0008272217, 0.016800249, 0.004985902, -0.0121520907, -0.0156900417, 0.0125801228, 0.0485548601, 0.0773667544, 0.0369712487, 0.0689666271, 0.159655869, -0.0196627118, 0.0128944581, 0.0659704059, -0.0441942848, 0.0416795984, -0.0011837755, -0.0422948934, -0.0103864595, -0.0176696889, 0.05339697, 0.0072163488, -0.0289456528, -0.0615295731, 0.0159976892, 0.0274742916, 0.0209066793, 0.0635627285, -0.0279558282, 0.0155830337, -0.0016059553, 0.0111020757, 0.0488491319, -0.0543065369, 0.0133425547, 0.0696086735, 0.0097577879, -0.0261768214, 0.0025882549, -0.0286781322 ]
712.3544
Vera Hankele
V. Hankele and D. Zeppenfeld
QCD corrections to hadronic WWZ production with leptonic decays
11 pages, 4 figures, version published in physics letters B
Phys.Lett.B661:103-108,2008
10.1016/j.physletb.2008.02.014
KA-TP-35-2007, SFB/CPP-07-94
hep-ph
null
Multi-lepton signatures appear in many new physics searches at the Large Hadron Collider. We here consider WWZ production with subsequent leptonic decay of the three vector bosons as a SM source of multi-lepton events. We have calculated the next-to-leading order QCD corrections for the full $p p\to 6$ lepton production cross sections in hadronic collisions. Results have been implemented in the form of a flexible parton-level Monte-Carlo program which allows to calculate the QCD corrections for arbitrary distributions and acceptance cuts.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:33:36 GMT" }, { "version": "v2", "created": "Fri, 1 Feb 2008 12:30:23 GMT" }, { "version": "v3", "created": "Wed, 23 Apr 2008 14:41:36 GMT" } ]
2008-11-26T00:00:00
[ [ "Hankele", "V.", "" ], [ "Zeppenfeld", "D.", "" ] ]
[ 0.0253421385, 0.0667313337, 0.0520829894, 0.0083159851, -0.074513264, 0.0709020421, -0.0233076457, 0.1134229153, -0.0287626274, -0.035832487, 0.0573726669, 0.0494127199, -0.0945530087, 0.062611483, 0.001640309, 0.0942478329, 0.0659175366, 0.118102245, 0.0514472127, 0.0256473124, -0.0660192594, 0.0264738239, -0.0035635396, -0.0835667476, -0.0421902724, -0.0469204672, 0.0351712778, -0.1243074462, 0.1425161511, 0.0231804904, 0.0459540822, -0.0345863588, -0.0935866237, -0.0764460266, -0.1056918502, 0.1217643321, -0.0336962715, 0.0681046098, -0.0465898626, 0.0800572485, -0.0513454862, 0.049641598, -0.1339712888, -0.0056139259, -0.0196201298, 0.0312803127, 0.0203830637, 0.018819049, 0.0268552918, -0.0409950092, 0.0790400058, 0.0793451816, -0.007273308, -0.0209934115, -0.0065548783, 0.0227227304, 0.0726313591, 0.0214384571, 0.0355018824, -0.0195438359, -0.0314583294, -0.0498959124, -0.0054231924, 0.0339760147, -0.1012668312, -0.0998426825, 0.0267281365, -0.0464881361, 0.0464372747, -0.10752289, -0.0086910948, 0.0563554242, 0.0116474656, 0.0577795655, -0.004444093, -0.0356036052, 0.0366462842, -0.0688166842, -0.0298053045, 0.0675959885, 0.0309497062, -0.0052229217, -0.0296781491, -0.0996900946, -0.0300341845, 0.0044631665, 0.0364428349, -0.0530493744, -0.0179162435, -0.039062243, 0.0620011389, 0.0487769395, 0.0071080057, 0.0236255359, 0.0508368649, -0.0839736462, 0.0468187407, 0.0220233742, 0.0426480323, -0.006351429, -0.0171024464, -0.0265755486, 0.1007073447, -0.149026528, 0.1858508289, -0.1098625585, 0.0124549046, -0.0870253891, -0.0283811595, 0.0192386638, 0.0113359336, -0.0316617787, -0.1609282941, 0.0212985855, 0.0139489844, -0.0921116173, -0.0030263066, 0.0080489581, 0.0413510464, 0.0957737043, 0.0495398752, 0.0252912752, 0.0294746999, -0.0800063908, 0.0604244061, -0.0024890734, -0.0426734649, -0.1028435603, 0.0137073882, 0.0319415219, 0.0735977441, -0.0083159851, -0.0250623953, 0.0263720993, -0.1021314859, 0.0116156768, 0.0619502738, -0.0090216994, -0.0092251487, -0.0639847666, 0.0155257154, 0.0408169925, 0.0444790758, 0.0081824716, -0.1041659787, 0.0284574535, 0.010350477, -0.0495144427, -0.0194421113, 0.0285337474, -0.0490821153, 0.0208789725, 0.0146101946, -0.0667313337, 0.0074703996, -0.063577868, 0.0139235528, 0.1285798848, -0.0135166552, -0.0621537231, 0.0304665137, 0.0322212651, -0.0348152407, 0.0210824218, 0.1016737297, 0.043487262, -0.1006564796, 0.1105746254, -0.0873305574, -0.0984693989, 0.0334419571, -0.0426226035, 0.0168608502, -0.0231423434, -0.0202686246, -0.0210951362, -0.0229261797, -0.0838719234, -0.1290885061, -0.047149349, 0.0333402343, 0.0453437343, -0.0534562729, -0.0468187407, -0.1512644589, 0.0594580211, 0.0799555257, 0.0385790505, 0.0242358837, 0.0098100649, -0.0132750589, 0.0571183562, 0.0521847159, -0.0055726003, -0.0145720476, -0.0102296788, 0.1080315113, 0.1584869176, 0.0361885242, -0.0003508704, -0.0416307896, 0.0465898626, 0.041300185, -0.1161694825, -0.0812779441, 0.1315298975, 0.0110434759, -0.0818374306, -0.0022188677, -0.0514217801, -0.0198871568, 0.0286354721, 0.1758818179, 0.0337217003, -0.1004021689, -0.0162632186, -0.0864659026, 0.1099642813, 0.0620520003, 0.0498196185, -0.0657649487, 0.0375363752, 0.0540157557, 0.0675959885, 0.0393165536, -0.0414273404, 0.0616451018, -0.0015822942, 0.0897719488, 0.0613907911, -0.0166446865, 0.014470323, -0.0642899424, 0.0045712488, -0.0179925375, -0.0164412372, -0.0299578924, -0.0683589205, -0.0533545464, -0.0969943926, -0.053761445, -0.0795994923, 0.133666113, 0.0982150882, -0.0126138488, 0.0402829386, -0.0307462569, -0.0166319702, 0.0794977695, -0.0831089914, 0.0667313337, 0.0239815712, 0.0650020093, 0.0007343244, -0.0190352146, 0.0278725382 ]
712.3545
Roberto Percacci
R. Percacci
The Higgs Phenomenon in Quantum Gravity
This paper was published long ago but was not previously available in the archive. Some updates have been added in a postscript and some recent references added
Nucl. Phys. B353, 271-290 (1991)
10.1016/0550-3213(91)90510-5
SISSA 106/90/EP
hep-th
null
The Higgs phenomenon occurs in theories of gravity in which the connection is an independent dynamical variable. The role of order parameters is played by the soldering form and a fiber metric. The breaking of the original gauge symmetry is linked to the appearance of geometrical structures on spacetime. These facts suggest certain modifications and generalizations of the theory. We propose a Higgs-like model which provides a dynamical explanation for the nondegeneracy of the metric and a framework for the unification of gravity with the other interactions.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:42:23 GMT" }, { "version": "v2", "created": "Tue, 8 Jan 2008 11:50:10 GMT" } ]
2009-11-13T00:00:00
[ [ "Percacci", "R.", "" ] ]
[ 0.0728479326, -0.00610332, -0.0740005895, 0.0484577082, 0.0128751807, 0.0163562056, -0.0723868757, 0.0610447265, -0.021646902, -0.1165566966, -0.0431324318, 0.0086506922, -0.117939882, 0.0089446194, 0.0254967771, 0.0685139447, -0.022845665, 0.0004333271, 0.0360090099, 0.0780118406, -0.0681912005, -0.0155032389, 0.0094806058, 0.0882474333, -0.0086910352, -0.0853888467, 0.0146272201, 0.0959932879, 0.1362901926, 0.0174627565, 0.0726635084, -0.0307989996, 0.0092673637, -0.1029092371, -0.0304532032, 0.0998662189, -0.0773202479, -0.0105641028, 0.0046624984, 0.0051869573, -0.0788417533, -0.0075556678, -0.092673637, 0.0707731545, 0.0439392924, 0.0707270429, 0.0001647039, -0.0321821906, 0.0274793468, 0.0076478804, -0.0768591836, -0.047120627, 0.061690215, 0.0442620367, -0.0631656125, -0.0129558668, -0.0310525857, 0.0080455476, -0.049564261, -0.0224998686, -0.0345105566, -0.1055833995, -0.1369356811, 0.0865876079, -0.0609064065, 0.0578633919, -0.1077042893, -0.0411729142, -0.0734934211, 0.0975609049, -0.0667157993, -0.032689359, 0.0134630362, 0.0693438575, -0.0329429433, -0.0721102357, -0.0040112468, 0.0938262939, -0.0419567227, 0.0311217438, -0.0317672342, -0.0273871347, -0.0219927002, -0.0343491845, -0.0886623934, 0.0251048729, 0.0077170399, -0.0373460948, -0.05067081, -0.0432707518, 0.1078887135, -0.0246438105, -0.001638214, -0.0478583276, 0.0242288541, -0.1480011791, 0.1414540857, -0.0107139489, -0.0243210662, 0.0145926401, 0.0182696171, 0.0238600038, 0.0039881938, -0.0867720321, 0.1004194915, 0.0077746729, -0.0939185098, -0.0199986026, -0.0825763643, 0.0577250719, 0.0145926401, 0.0328276753, -0.0735856369, 0.0085296631, -0.085849911, -0.0052647619, -0.0454838537, 0.0223961286, -0.0442850888, 0.1077042893, 0.0008385581, -0.0617363192, 0.0160104092, -0.037253879, -0.0235026795, -0.0804554746, -0.0314675421, -0.0600303859, -0.0915670842, 0.0853888467, 0.0792567059, -0.0146617992, -0.0452533215, -0.0530683361, -0.0117801568, -0.0827146843, 0.0426713713, -0.0508091301, 0.0932269171, -0.0030401333, 0.0074173491, -0.0983908176, -0.0167711619, 0.064825438, 0.0836829096, 0.0459218621, 0.008518137, -0.009688084, 0.0833601654, -0.0454377457, -0.119230859, -0.019307008, 0.0674534962, 0.0244132802, -0.059108261, -0.1319561899, 0.0095094219, 0.0098609822, -0.0531605482, -0.0199755486, -0.079533346, 0.0917976201, -0.0075153247, 0.0273871347, 0.0364009142, 0.0347410887, -0.0874175206, -0.1040157825, -0.0454377457, -0.0781962648, -0.0273179747, -0.0848816782, -0.1407163888, 0.0517773628, 0.1181243062, 0.0735856369, -0.0587855168, -0.0687444732, -0.078380689, -0.0123449583, 0.0518695749, -0.0080052046, -0.0089619095, -0.0593848974, -0.0393517166, 0.0231338292, -0.074507758, 0.1531650871, 0.0874636248, 0.069989346, -0.0748766139, 0.1252246797, 0.0452302694, 0.1338926554, 0.0399510972, -0.0796255618, 0.0091232816, 0.0534832925, 0.0739544854, 0.0008688153, -0.0219235402, 0.0460140742, 0.083406277, -0.0549586937, -0.1114850044, -0.0923508927, 0.0785190091, -0.0871869922, -0.0656553507, -0.1153579354, 0.0088351173, -0.0271796566, 0.0114343595, 0.025358459, -0.0585549846, 0.064825438, -0.0418414548, 0.0852966309, 0.080686003, 0.078104049, -0.0760292709, 0.0327585191, -0.0270874444, 0.0708192587, 0.0734473169, -0.0282170475, 0.0870947763, -0.0022404774, -0.004795054, 0.0993129462, 0.0599381737, -0.0009358136, -0.0757526308, -0.0283323135, -0.0246668644, 0.0100223543, -0.014488901, 0.0165521577, -0.0203443989, -0.0102471225, -0.0242519081, -0.0046394453, -0.0219235402, 0.0954400152, -0.0223039165, 0.0282862075, 0.0074634552, 0.0348102488, 0.1572224349, 0.0089619095, -0.014465848, 0.055558078, -0.0422564112, 0.0674534962, -0.068836689, 0.0408271179 ]
712.3546
Aurelien Barrau
S. Alexeyev, N. Popov, M. Startseva, A. Barrau, J. Grain
Kerr-Gauss-Bonnet Black Holes: An Analytical Approximation
5 pages, 1 figure
J.Exp.Theor.Phys.106:709-713,2008
10.1134/S1063776108040092
null
gr-qc
null
Gauss-Bonnet gravity provides one of the most promising frameworks to study curvature corrections to the Einstein action in supersymmetric string theories, while avoiding ghosts and keeping second order field equations. Although Schwarzschild-type solutions for Gauss-Bonnet black holes have been known for long, the Kerr-Gauss-Bonnet metric is missing. In this paper, a five dimensional Gauss-Bonnet approximation is analytically derived for spinning black holes and the related thermodynamical properties are briefly outlined.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:43:50 GMT" }, { "version": "v2", "created": "Thu, 17 Apr 2008 14:11:54 GMT" } ]
2008-11-26T00:00:00
[ [ "Alexeyev", "S.", "" ], [ "Popov", "N.", "" ], [ "Startseva", "M.", "" ], [ "Barrau", "A.", "" ], [ "Grain", "J.", "" ] ]
[ -0.0383327156, -0.0212103017, -0.0184655767, -0.0529790334, -0.0097116549, -0.0383794345, 0.0282414705, 0.0528388806, 0.0144360866, 0.0160011631, -0.0451302901, -0.0709190294, -0.0984830707, -0.0095072603, 0.0863362029, 0.1253930628, -0.0279611573, 0.0040294901, 0.0641915277, 0.0539134108, -0.0974552631, -0.1126855686, 0.0732549652, 0.0978290141, 0.0121819079, -0.0310212336, 0.1018468216, -0.0376085751, 0.0644251257, -0.0029958382, -0.0064296648, 0.0030629965, -0.0912883878, -0.0625563711, -0.1018468216, 0.2130373865, 0.0318855308, 0.117450878, 0.0683962181, 0.0302970931, 0.0291524846, 0.0335440449, -0.0668077767, 0.1366055608, 0.0069435704, -0.0115920836, -0.0326563902, -0.0956332311, 0.0119716739, -0.018080147, -0.0642382503, -0.0059099188, 0.0379122458, -0.0158726871, -0.0431213826, -0.0234761592, -0.0982962027, -0.0513905995, 0.0498021618, -0.0342915431, 0.0399211496, -0.0380991213, -0.1021271348, -0.0028440023, -0.074563086, -0.0447799005, -0.0064530242, 0.016877139, -0.0158142895, 0.0940447971, -0.0746098086, -0.0042455643, 0.0358332619, -0.0210234262, -0.0450134911, -0.0281246733, 0.0658734068, 0.0821315199, 0.026349362, 0.0316986553, 0.0351091214, 0.0463216156, 0.044803258, 0.0041784062, -0.0864763632, -0.007585953, 0.0836732388, 0.0718066841, -0.1167033762, 0.0615752824, 0.0324695148, 0.0003352434, -0.0532126278, -0.0090283938, 0.1114708781, 0.0320957638, 0.092362918, 0.0601737201, 0.0889524519, 0.0123220636, -0.0484940372, 0.0033958673, 0.0795152709, -0.1362318099, 0.2128505111, -0.0520446599, -0.0131513216, 0.0350156836, 0.0340579525, -0.0270735007, 0.0278210007, 0.0230673701, -0.0201474503, -0.0482604429, 0.0066807778, -0.0243170969, -0.0164216328, -0.0008555367, -0.0406219326, 0.0763383955, 0.0670413747, -0.0084969681, -0.0072881212, -0.0331235752, 0.0463916957, -0.0749835521, -0.0426541977, -0.0913351104, -0.124645561, 0.066947937, -0.0101963617, -0.0097233346, -0.0199021772, -0.0525118485, 0.0406686515, 0.0449901335, 0.0491481014, 0.0115687242, 0.1362318099, 0.0021388417, 0.0616219975, 0.0198554583, 0.0697977766, 0.0294795167, 0.0656865314, 0.0984830707, -0.0628834069, 0.0198904984, -0.0294327978, -0.0241769403, -0.1242718101, 0.0325629525, 0.0922694802, -0.0270501431, -0.1301583648, -0.0839068294, -0.0247842837, 0.0288488138, -0.0334272496, -0.0688166842, 0.0642382503, 0.060220439, 0.0464384146, -0.0635374635, 0.0126023758, 0.0569501258, -0.049381692, -0.1228702515, -0.0193181932, -0.1020336971, 0.0459245071, -0.0477231778, -0.0429578684, 0.0377720892, 0.0250412375, 0.0991371349, 0.0303671714, -0.0953529179, -0.0438455231, 0.0456675552, 0.0356230289, -0.0488210693, 0.095586516, 0.009764214, -0.0083100935, 0.0690502748, 0.0870837048, -0.0068851723, 0.0077494686, -0.0332170129, 0.0061960709, 0.0027505651, 0.074936837, 0.0682560578, 0.0189794824, -0.0823651105, 0.0280078761, -0.0075742733, -0.033287093, 0.1637958586, 0.0430513062, 0.0088006398, 0.0738623068, -0.0232542455, -0.0251580346, -0.0142842503, 0.1502474248, 0.0713394955, -0.0265362356, -0.0238031913, 0.0226001833, -0.0593794994, -0.0027710043, 0.0874107331, -0.0136301881, 0.0589590333, -0.0478166156, 0.0822716728, 0.0171808116, 0.0981093273, 0.0231024101, 0.0836265162, -0.0783940256, 0.0873172954, 0.0491481014, -0.0114460876, 0.0931104198, 0.0455507562, 0.007667711, 0.0332403742, 0.0721337125, 0.0860558897, -0.0642382503, -0.0142375315, 0.0351091214, -0.0895598009, 0.0287320167, 0.1324008703, -0.0991371349, -0.0504562221, 0.040692009, 0.0342214666, -0.1208146214, -0.0244338941, -0.0961471349, 0.0142492112, -0.0163398739, -0.0207898337, -0.0206496771, -0.034875527, -0.051203724, 0.0346185751, 0.0368143544, 0.0596598126, -0.0274238922, -0.0310679525 ]
712.3547
Yuri Obukhov
Yuri N. Obukhov, Guillermo F. Rubilar
Invariant conserved currents in gravity theories: diffeomorphisms and local gauge symmetries
28 pages, Revtex
Phys.Rev.D76:124030,2007
10.1103/PhysRevD.76.124030
null
hep-th
null
Previously, we have developed a general method to construct invariant conserved currents and charges in gravitational theories with Lagrangians that are invariant under spacetime diffeomorphisms and local Lorentz transformations. This approach is now generalized to the case when the local Lorentz group is replaced by an arbitrary local gauge group. The particular examples include the Maxwell and Yang-Mills fields coupled to gravity with Abelian and non-Abelian local internal symmetries, and the metric-affine gravity in which the local Lorentz spacetime group is extended to the local general linear group.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:44:06 GMT" } ]
2008-11-26T00:00:00
[ [ "Obukhov", "Yuri N.", "" ], [ "Rubilar", "Guillermo F.", "" ] ]
[ 0.040028777, 0.0083522862, -0.0032376216, 0.0222135279, 0.0028877587, -0.0106180664, -0.038318336, -0.0602430888, -0.0458487198, -0.0529126227, -0.0458487198, 0.0260564685, -0.0797465667, 0.0690396428, 0.0607317835, 0.0791245848, 0.0169822425, 0.0215582289, 0.0470926799, 0.1004939973, -0.0238351151, -0.0753482878, 0.0549562685, 0.061220482, 0.0290330816, -0.1451876163, 0.0480256453, 0.0322762541, 0.0800131261, 0.0072027366, 0.0987169147, 0.0234130584, -0.0520685092, -0.0641082376, -0.0192147009, 0.1663348973, 0.0009996088, 0.0313210748, 0.031276647, -0.0236351937, -0.0563779324, 0.0392957292, -0.0752150044, 0.0186815765, 0.0306768809, 0.0356749259, 0.0017937424, 0.0166490395, -0.0212916657, -0.025900973, -0.0757925585, -0.1243957579, 0.0940076485, -0.0742376074, -0.0382072665, 0.0275225602, -0.0140611632, -0.0113288993, -0.008902071, -0.0821456239, -0.0184483342, -0.0874768719, -0.0604652241, 0.0600209534, -0.0593545474, 0.0742376074, -0.1011159793, 0.0090131387, -0.029566206, 0.099605456, -0.0395178646, -0.0154384021, 0.1030707657, 0.0077636279, 0.0187148973, -0.0432941653, 0.042761039, 0.0259231869, 0.0128838457, 0.0996943116, 0.015827138, -0.0159604196, 0.0242127459, 0.0131393019, -0.0666850135, 0.0759702623, -0.0154161882, -0.0116398884, -0.0370743759, 0.1162211746, 0.0219913926, -0.0042761043, -0.0322762541, 0.000912143, 0.0464707017, -0.0433830209, 0.1566497982, -0.0034680869, 0.0299660489, 0.0347197428, 0.0177263953, -0.0469593965, 0.0061309338, -0.0059809922, 0.2194696516, 0.0053590136, -0.0677068308, -0.0219802856, -0.0934745222, 0.0796132833, 0.0702391714, 0.0224578772, -0.0085411016, 0.0224356633, 0.0087021496, -0.0343865417, -0.1708664596, -0.0056533427, -0.0734379217, 0.0364968255, -0.0362302624, -0.1061806604, 0.0321651883, 0.016160341, 0.0558892339, -0.0928525478, -0.0875657275, -0.050780125, -0.1321260631, -0.061220482, 0.1428774148, -0.0145609677, 0.0017576454, -0.0499804355, -0.0093574487, 0.0100682816, 0.0404730476, -0.0709944367, 0.0765922442, 0.0574886091, -0.0179596376, 0.0194368362, 0.061220482, 0.0105125522, 0.0869881734, 0.0538900197, 0.0279890448, 0.0455377325, 0.1279499233, 0.0060976134, -0.0414060168, 0.0263230298, 0.028944226, 0.0499804355, -0.1163988858, -0.022202421, 0.0621534511, 0.0510466881, 0.0341421925, -0.0621090233, -0.0257899053, 0.0696616247, -0.0425166935, 0.0027877977, 0.0531791858, -0.0122174406, -0.0400065631, -0.1404783428, -0.0648190752, -0.0691729262, 0.0088465372, -0.055133976, -0.1883707196, -0.039651148, 0.0852999464, 0.0328315943, 0.0162825156, -0.0741487518, -0.0047981222, 0.0858775005, 0.0653522015, -0.0063030883, -0.0080079772, -0.0424722657, -0.0951627493, 0.0816569254, -0.020203203, 0.0052312859, 0.0439383574, 0.0509134047, -0.1262616962, 0.0738821924, 0.0874324441, 0.1030707657, -0.0355638564, -0.0983614996, 0.0531791858, 0.0128394188, -0.0139500955, -0.0048203357, -0.0103181833, -0.0162380897, 0.1125781611, -0.0244570933, -0.0948961899, 0.0700614676, 0.1255508512, 0.0208140761, -0.0709944367, -0.0441827066, 0.0166157186, -0.0425389074, -0.0111678513, 0.0331425816, -0.0746818781, 0.0623311587, -0.1091128513, 0.0494917408, -0.0055672652, 0.0721939653, 0.00495084, 0.0918751508, 0.0573553294, 0.1191533655, 0.0008711868, 0.0185705088, 0.0364968255, -0.0229021478, -0.0118620237, 0.0131615149, 0.0669515729, -0.0267450865, -0.0156494305, -0.0613093376, -0.0279668309, -0.1412780434, 0.0200032815, 0.0885431245, 0.0031071173, -0.0207807552, -0.0360747688, 0.0647746474, -0.0344309695, -0.0144943269, -0.0836561471, -0.0212361328, -0.032320682, 0.0735267773, 0.0739266202, 0.0251679271, -0.0470038243, 0.120130755, -0.0384294018, -0.0515353829, -0.092052862, 0.0456710123 ]
712.3548
Roban Hultman Kramer
Roban Hultman Kramer and Zolt\'an Haiman (Columbia University)
The Thickness of High-Redshift Quasar Ionization Fronts as a Constraint on the Ionizing Spectral Energy Distribution
17 pages, 19 figures, accepted to MNRAS; fixed typos, added citations, other minor changes
null
null
null
astro-ph
null
High-redshift quasars (z >~ 6) drive ionization fronts into the intergalactic medium (IGM). If the thickness of the front can be measured, it can provide a novel constraint on the ionizing spectral energy distribution (SED). Here we follow the propagation of an I-front into a uniform IGM, and compute its thickness for a range of possible quasar spectra and ages. We also explore the effects of uniform and non-uniform ionizing backgrounds. We find that even for hard spectra, the fronts are initially thin, with a thickness much smaller than the mean free path of ionizing photons, but the thickness increases as the front approaches equilibrium in 10^8 - 10^9 years, and can eventually significantly exceed simple estimates based on the mean free path. With a high intrinsic hydrogen column density obscuring the source (log(N_H/cm^-2) >~ 19.2) or a hard power-law spectrum combined with some obscuration (e.g. dlog(F_\nu)/dlog(\nu) >~ -1.2 at log(N_H/cm^-2) >~ 18.0), the thickness of the front exceeds ~1 physical Mpc and may be measurable from the morphology of its redshifted 21cm signal. We find that the highly ionized inner part of the front, which may be probed by Lyman line absorption spectra, remains sharp for bright quasars unless a large obscuring column (log(N_H/cm^-2) >~ 19.2) removes most of their ionizing photons up to ~40 eV. For obscured sources with log(N_H/cm^-2) >~ 19.8, embedded in a significantly neutral IGM, the black Lyman-alpha trough (where the neutral fraction is ~10^-3) underestimates the size of the HII region by a factor of >~4.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:42:15 GMT" }, { "version": "v2", "created": "Thu, 10 Jan 2008 19:25:41 GMT" } ]
2008-01-10T00:00:00
[ [ "Kramer", "Roban Hultman", "", "Columbia University" ], [ "Haiman", "Zoltán", "", "Columbia University" ] ]
[ 0.0187139008, 0.0344749168, -0.0146044707, 0.073379159, 0.0503220595, 0.0782022029, -0.0034973216, -0.0096522383, -0.0143091818, 0.0713121369, 0.0168806519, 0.1062053815, -0.0902598128, 0.0093877092, 0.095328927, 0.0274372101, 0.0570890829, 0.0463110581, -0.0635854304, 0.0569906533, -0.053545624, -0.0304885227, -0.0550220646, 0.0037772304, -0.1753028631, -0.0219743755, 0.0493131578, 0.0110117951, 0.115162462, -0.0395440347, 0.0962640047, -0.0659477338, -0.1182137728, -0.1228399575, -0.1033509299, 0.129730016, -0.0663906634, 0.0480089672, -0.053545624, -0.006963884, 0.0520691797, 0.0028113914, -0.0187015962, -0.0977896601, 0.0470000654, 0.0066316845, -0.0713613555, 0.0041801757, -0.0910472423, -0.0720011443, -0.0943446308, 0.0539885573, -0.0717058554, -0.1051226556, -0.0540869869, 0.0265513454, 0.0263298787, 0.0615184084, -0.0660461634, 0.0009066276, -0.0465325229, -0.0346963815, 0.0061579929, 0.0805645064, -0.0459911637, 0.0002591463, 0.0814503729, -0.0380183756, -0.0017317432, 0.0275848545, -0.0033096904, -0.0842556134, -0.0116454344, 0.0423984863, -0.0039863931, -0.0403068624, 0.0367880091, -0.025567051, -0.0140015902, -0.0531519055, 0.0589100271, 0.0305377375, -0.0585163124, -0.0344749168, -0.0564985052, 0.0696880519, -0.0228848476, 0.0754461735, -0.1113237143, -0.0386581682, 0.0991676748, 0.0619121268, -0.0492393337, -0.0922776163, -0.0457943045, -0.0495838374, 0.128942579, -0.073379159, 0.0984294564, -0.0517246798, 0.0160193928, 0.0362712555, 0.0184924342, -0.1252022684, 0.0235369429, -0.0592545308, -0.0109994914, -0.0232908688, -0.0273141731, -0.0724440813, 0.2283563316, -0.0432351381, 0.0431859232, 0.0335152298, -0.0661445931, -0.0052198372, -0.1621133089, 0.0203256831, -0.0335152298, 0.0454744063, 0.066489093, -0.0010281265, 0.0573351569, 0.0831236765, 0.0351393148, -0.0959687158, 0.0236476772, -0.0769226179, -0.0690482631, 0.0290366895, 0.104236789, -0.0721487924, -0.043776501, 0.0043278201, -0.0188861508, 0.0149366697, 0.0942954198, -0.107878685, -0.0533487648, -0.0735267997, -0.0861257762, 0.0887341499, 0.0035034735, 0.0031159073, 0.1372106522, 0.0834189653, -0.0620105565, 0.0269450638, 0.0938524827, 0.1036462188, 0.0356314629, -0.0739697367, -0.0117869275, -0.0941969901, 0.0498299114, -0.0501990207, 0.055957146, -0.0195997655, 0.033638265, -0.0415126234, -0.0326047577, 0.0098060342, -0.1028587818, -0.06368386, -0.0206209701, -0.0244597197, 0.0203256831, -0.0749540329, -0.1449865848, -0.0728377998, -0.1270724237, -0.0515278205, -0.0169913843, -0.1055163741, 0.0420293771, 0.1160483286, 0.0039833169, -0.0373539776, -0.0124697816, 0.0279047508, 0.0661445931, 0.0521183945, 0.0820901617, 0.0337120891, -0.0195259433, 0.0196243729, -0.0673749596, 0.0107780248, 0.0272649582, -0.0630932823, -0.0300209839, 0.0870608538, -0.0226018634, 0.0536440536, -0.0480335727, -0.1089614034, 0.0312513523, 0.0241029132, 0.0481073968, -0.0147028994, 0.0568922237, 0.0740681663, 0.0165238455, -0.0938524827, 0.0079112677, -0.0569906533, 0.0745110959, -0.0560063608, -0.0161178224, -0.0237830169, 0.0731330812, -0.0030820724, 0.0009204692, -0.0234262105, 0.036468111, -0.02810161, -0.0367633998, 0.1811101884, 0.0450068675, -0.0050937245, 0.0044170218, 0.0343272723, 0.0338105187, 0.0412419401, 0.0657508746, 0.0156502835, 0.0292827617, 0.0075237015, 0.0411435105, -0.0138416421, 0.0284707192, 0.0377230868, -0.0918838978, 0.049436193, -0.0512817465, 0.0192798693, 0.0120022418, 0.0116515867, -0.0216544792, -0.1125048697, -0.0056166309, 0.067719467, 0.0218144283, -0.0044570086, 0.0384859182, -0.0313251726, -0.0605341159, -0.0307099894, 0.009769123, -0.0261576269, 0.0642744303, 0.0388550274, -0.00919085, -0.0748063847, -0.0072161094, 0.0343764871 ]
712.3549
Volker Schomerus
Thomas Quella, Volker Schomerus, Thomas Creutzig
Boundary Spectra in Superspace Sigma-Models
32 pages, 1 figure
JHEP 0810:024,2008
10.1088/1126-6708/2008/10/024
DESY 07-226, ITFA-2007-55
hep-th
null
In this note we compute exact boundary spectra for D-instantons in sigma-models on the supergroup PSL(2|2). Our results are obtained through an explicit summation of the perturbative expansion for conformal dimensions to all orders in the curvature radius. The analysis exploits several remarkable properties of the perturbation series that arises from rescalings of the metric on PSL(2|2) relative to a fixed Wess-Zumino term. According to Berkovits, Vafa and Witten, the models are relevant in the context of string theory on AdS3 with non-vanishing RR-flux. The note concludes with a number of comments on various possible generalizations to other supergroups and higher dimensional supercoset theories.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:46:39 GMT" } ]
2014-11-18T00:00:00
[ [ "Quella", "Thomas", "" ], [ "Schomerus", "Volker", "" ], [ "Creutzig", "Thomas", "" ] ]
[ 0.0524685904, 0.001181165, 0.0612713769, 0.0486391298, -0.046848733, 0.0245433655, -0.0174315087, -0.0202787369, -0.0471471325, 0.0126881981, -0.0618681759, -0.0053338925, -0.0445858687, 0.0371756144, 0.107423842, 0.0893209353, -0.0153054111, 0.0726602972, 0.0451080687, 0.0576905832, -0.022342667, -0.0535627231, 0.0268808287, 0.0295415577, -0.0636088401, -0.0463762656, 0.0330228843, 0.0260353629, 0.1055339798, -0.0607740469, 0.0543584563, -0.0136766471, -0.0359571464, -0.1613346934, -0.0521204583, 0.1656117588, -0.0588344485, 0.1069265157, -0.0485147983, 0.0634596422, -0.0821593478, 0.0588841811, -0.0493353941, 0.100461185, 0.0007801905, 0.0609232448, -0.003695803, 0.028795559, -0.0101331519, 0.0271792281, 0.0455307998, 0.0048925094, 0.037822146, -0.0372004807, -0.0721629634, -0.0483655967, -0.0117805665, 0.0811646804, 0.0011873816, -0.0373994112, -0.0190478396, -0.0626141801, -0.0091011869, 0.071367234, -0.0837010816, -0.0180158745, 0.0155043444, 0.05948098, 0.0594312474, 0.0085541205, -0.0737544298, -0.0143480459, -0.0074475561, 0.0485396646, 0.0286463592, -0.0488131978, 0.0577403158, 0.1114025041, -0.050031662, 0.0482163988, 0.0535627231, 0.0623157769, -0.0156286769, 0.0510760583, -0.0244563315, 0.0737046972, -0.0063503156, 0.13945207, -0.1082195789, -0.0250655636, 0.074450694, 0.000963582, -0.0901664048, -0.0256374963, 0.0702731013, -0.0341667496, 0.022777833, 0.0278754923, 0.042546805, -0.0033849701, -0.0398363434, -0.0364296138, 0.0586852506, -0.0956370607, 0.0657473728, 0.013490147, -0.004084344, 0.0198684372, -0.0239092652, -0.0413780734, 0.0533637889, 0.0098907026, -0.1099105105, 0.0615200438, -0.0187743064, -0.0529659241, -0.1621304303, -0.0820598826, -0.0086162873, 0.0964825302, 0.0765892193, 0.0606248453, 0.0118800327, 0.0167103764, 0.0318044201, -0.040408276, -0.0396125428, -0.2110679597, -0.0640067086, -0.0217210017, 0.1118003726, -0.0633104444, -0.0414775386, -0.0433922708, -0.0381205454, 0.0077894721, 0.0273035616, -0.0012930648, 0.1314947456, 0.0048645348, -0.0350868143, 0.0394882113, 0.1173705012, -0.0199181717, 0.0735057592, 0.0535627231, 0.000888982, 0.0222307686, 0.0788769498, 0.0726602972, -0.1173705012, 0.008212205, 0.113192901, 0.064404577, 0.0176055748, -0.0874808058, 0.0506035946, -0.0199057385, 0.0103569515, 0.0623655096, 0.0914097354, 0.067488037, -0.023722766, -0.0461275987, 0.05381139, 0.00911362, -0.0428700708, -0.0612216443, -0.0724116266, -0.132489413, 0.0310584214, 0.0056043169, -0.0070869899, -0.1056334451, 0.1047382504, 0.0395876765, -0.0500565283, -0.0949407965, -0.0741025582, 0.0226286333, 0.0303124227, 0.05535312, 0.0088152206, 0.0060208328, -0.0381702781, 0.0182894077, 0.0449588671, 0.0724613592, 0.0191100053, -0.0074848561, -0.1276155561, 0.0756940246, 0.0869834721, 0.1457184553, -0.081214413, -0.1339814067, -0.0275024939, 0.0770368204, -0.0041340776, -0.0268808287, 0.0854914784, -0.0178045072, 0.1123971716, -0.0578895174, 0.0117432661, 0.0944434628, 0.0265326947, 0.0107237343, -0.1302016824, -0.0030617039, -0.0003283172, 0.0380459465, 0.061718978, -0.0174812414, -0.0599285811, 0.0641559064, -0.0417510718, 0.0438150018, 0.0657473728, 0.0525183231, -0.0191846061, 0.1155800968, -0.0074724224, 0.0136642139, 0.0918573365, 0.0304367561, -0.013490147, 0.0205149706, -0.1179673001, 0.028447425, 0.0679356381, 0.0326001532, -0.0679356381, -0.0466249324, -0.031978488, 0.0047433097, 0.003269962, 0.0302378237, -0.0652500391, -0.0976263955, 0.0263586286, -0.0487385951, 0.0052903756, 0.1278144866, 0.0195700377, 0.0199306048, -0.0213355701, 0.0130052483, -0.0299642906, 0.0027835085, 0.0002873261, 0.1567592472, -0.0253266636, -0.0315806195, -0.034564618, 0.1144859716 ]
712.355
Matthieu Tissier
Gilles Tarjus and Matthieu Tissier
Non-Perturbative Functional Renormalization Group for Random Field Models and Related Disordered Systems. I: Effective Average Action Formalism
20 pages, 2 figures
Phys. Rev. B 78, 024203 (2008)
10.1103/PhysRevB.78.024203
null
cond-mat.stat-mech
null
We have developed a nonperturbative functional renormalization group approach for random field models and related disordered systems for which, due to the existence of many metastable states, conventional perturbation theory often fails. The approach combines an exact renormalization group equation for the effective average action with a nonperturbative approximation scheme based on a description of the probability distribution of the renormalized disorder through its cumulants. For the random field $O(N)$ model, the minimal truncation within this scheme is shown to reproduce the known perturbative results in the appropriate limits, near the upper and lower critical dimensions and at large number $N$ of components, while providing a unified nonperturbative description of the full $(N,d)$ plane, where $d$ is the spatial dimension.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:50:27 GMT" } ]
2011-07-20T00:00:00
[ [ "Tarjus", "Gilles", "" ], [ "Tissier", "Matthieu", "" ] ]
[ -0.0067731068, 0.0952906087, 0.0062192469, -0.0036534739, -0.0408388302, -0.0312030017, 0.0184175111, 0.0597901829, -0.1267338395, 0.0867491513, 0.0186177026, 0.0166424904, -0.1150961071, 0.0837596431, 0.0710542277, 0.0681714863, 0.0326710641, -0.0463107005, 0.0235557314, 0.0562668331, -0.0387835428, -0.0660895035, 0.023342194, -0.1145622656, -0.0048312605, -0.0079742493, 0.0371286348, 0.0189780444, 0.1048997417, 0.0133526959, 0.0189646985, -0.0143469749, -0.1116795242, -0.0499675125, -0.0143603208, 0.0690790191, 0.0287473332, 0.061284937, -0.0841867179, 0.0932620093, -0.0029094331, -0.0498607419, -0.0674241111, 0.0681714863, 0.0642744452, 0.0261848979, 0.0265185479, -0.0648082867, 0.038276393, -0.0538912416, -0.0136262896, -0.0147473561, -0.0380361676, -0.1025508419, -0.0441486463, -0.0036634833, 0.0049713938, -0.001748329, 0.08637546, -0.0755918771, -0.0459103212, -0.0316567682, -0.0089017972, 0.0959312171, -0.1571627706, 0.0043174387, -0.1765945852, -0.0888845176, 0.1567357033, 0.1990159005, -0.1531055719, -0.0560532957, 0.0874965265, -0.0387568511, 0.0107902596, -0.0097425971, 0.0065061864, -0.0141601302, -0.054772079, 0.0213269442, -0.0527167916, -0.007627252, 0.0900589675, -0.023595769, -0.0901657343, -0.0655022785, -0.0448960215, -0.0466310047, -0.0514088795, -0.0412125178, 0.0500742793, 0.0165490694, -0.0555194579, 0.0917138681, 0.000160048, -0.1039922163, 0.0885642096, -0.003311482, 0.1046328247, -0.0230218899, -0.0720151439, 0.0720685273, 0.0603240244, -0.0457234755, 0.1544935703, -0.0128055094, -0.0894183517, -0.0533307083, -0.0546653122, 0.0238626897, 0.071694836, -0.052102875, -0.0671038032, -0.0182039756, -0.0223412421, -0.0910732597, -0.0390237719, -0.0431610383, -0.0469780006, 0.0393173844, -0.025264021, -0.0071868333, 0.0178569797, 0.0246634502, -0.0043174387, -0.0215538274, 0.0704136193, -0.0735632777, -0.0710542277, -0.0493535921, 0.1333534569, -0.0492468253, -0.0814641267, -0.0738835856, -0.1212886572, -0.0408121385, 0.0281601083, -0.0494870543, 0.118299149, -0.0279999562, -0.0647015199, 0.0228750836, -0.0042206799, 0.0769264773, -0.0747911111, 0.0065795896, -0.0485528335, 0.1210751235, 0.0696662441, 0.0048712986, -0.0315766893, -0.0486329086, 0.1108253747, -0.0190848131, 0.0477787629, -0.1714697033, 0.051355496, 0.081037052, 0.0371553302, -0.1134945825, 0.0972658172, 0.1005756333, -0.0766595602, -0.010256419, 0.0991876423, 0.0173898675, -0.0640075281, -0.0731895939, -0.0244899523, -0.0652887449, 0.0278931893, -0.0695060864, -0.0937424675, -0.0761791021, 0.0219542086, 0.0328579098, -0.0690790191, -0.0155214248, -0.0531438626, -0.0245967209, -0.0363278762, -0.0292010978, -0.0756452605, 0.0408388302, 0.0295747872, 0.0009534065, 0.006252612, 0.0728692859, -0.0307225455, -0.006919913, -0.051942721, 0.1143487245, 0.0164689925, 0.134954989, -0.0235290397, -0.0937958509, 0.0568006746, 0.0407587551, 0.0149742384, 0.0189513527, -0.0168560278, -0.0359541848, -0.0376357846, -0.0507949628, -0.0087950295, -0.010336495, 0.0696128532, -0.027759729, -0.0471114628, -0.0123117063, 0.0053717745, -0.0124585126, 0.0521562584, -0.0516758002, -0.0083546108, -0.0294947121, -0.0976395085, 0.0463907756, 0.0409989841, 0.0870694518, 0.018510934, -0.0461505465, -0.0540247001, 0.0627796948, -0.0134661375, 0.0020552876, 0.0328312181, -0.060110487, -0.0228083543, 0.0100495555, 0.0206196066, 0.0630999953, 0.0387301594, -0.0582420453, -0.0018183957, -0.0915537179, -0.0158550758, 0.0234489627, -0.033178214, -0.0518893376, -0.0021420368, 0.0139999781, -0.0824250355, -0.0397177637, 0.0288007185, 0.0156415384, -0.0494603626, 0.030669162, 0.0891514346, -0.0491934419, -0.015174428, 0.0728159025, -0.030669162, 0.022007592, -0.0591495745, 0.0460971631 ]
712.3551
Yuri Obukhov
Yuri N. Obukhov, Guillermo F. Rubilar
Invariant conserved currents for gravity
15 pages, Revtex
Phys.Lett.B660:240-246,2008
10.1016/j.physletb.2007.12.042
null
hep-th
null
We develop a general approach, based on the Lagrange-Noether machinery, to the definition of invariant conserved currents for gravity theories with general coordinate and local Lorentz symmetries. In this framework, every vector field \xi on spacetime generates, in any dimension n, for any Lagrangian of gravitational plus matter fields and for any (minimal or nonminimal) type of interaction, a current J[\xi] with the following properties: (1) the current (n-1)-form J[\xi] is constructed from the Lagrangian and the generalized field momenta, (2) it is conserved, d J[\xi] = 0, when the field equations are satisfied, (3) J[\xi]= d\Pi[\xi] "on shell", (4) the current J[\xi], the superpotential \Pi[\xi], and the charge Q[\xi] = \int J[\xi] are invariant under diffeomorphisms and the local Lorentz group. We present a compact derivation of the Noether currents associated with diffeomorphisms and apply the general method to compute the total energy and angular momentum of exact solutions in several physically interesting gravitational models.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:52:11 GMT" } ]
2008-11-26T00:00:00
[ [ "Obukhov", "Yuri N.", "" ], [ "Rubilar", "Guillermo F.", "" ] ]
[ 0.0597909428, 0.0315108113, -0.01244279, -0.0056507592, -0.0030229073, -0.0523463376, -0.0157202892, -0.0361227207, -0.0384169668, -0.0248387586, -0.0698107257, 0.0385574326, -0.0697170794, 0.0466341265, 0.0758975074, 0.104411751, 0.0358652025, 0.0035555009, 0.0717772245, 0.1082511023, 0.020308787, -0.1087193191, 0.1009469628, 0.070325762, 0.0153457178, -0.1451463699, 0.0080298716, 0.0414837711, 0.0937364623, -0.0299422927, 0.0850276798, -0.0011624879, -0.0604932643, -0.0362163633, 0.0148540931, 0.1626575887, -0.0016109492, 0.0079069659, 0.0160363335, 0.010997179, -0.0137303788, 0.0440121256, -0.0822184011, 0.0737437233, 0.0157671105, 0.0147019234, -0.0001068113, 0.0135665042, 0.0121267457, -0.0656904429, -0.0718708634, -0.1081574634, 0.0691084042, -0.0706066862, -0.0794559345, 0.0285376497, 0.0390256457, 0.0090365326, -0.002579567, -0.0946260691, -0.0049981857, -0.1222038865, -0.040406879, 0.0195128229, -0.0655967966, 0.0580585487, -0.0573094077, 0.0217368398, -0.0207652953, 0.0787067935, -0.0447612703, 0.0159075744, 0.08231204, -0.0062740692, 0.0101134246, -0.0272968821, 0.054406479, 0.0441525914, -0.0071929395, 0.0937832892, 0.0110205896, -0.0286547039, 0.0446442142, -0.030668024, -0.0535636954, 0.0524868034, 0.0119979866, 0.01018951, -0.1130268872, 0.1202373877, -0.024745116, -0.0003491487, -0.0365441106, 0.0288888104, 0.0684060827, -0.0329856835, 0.1675270051, -0.0075558051, 0.0453933589, 0.032611113, 0.0054722526, -0.0449017324, 0.0332197919, -0.0265711509, 0.2007702142, 0.0289356317, -0.0556238368, -0.073650077, -0.088820219, 0.0370591469, 0.0740714744, -0.0101017198, 0.0475939661, 0.0430991091, -0.0381126292, -0.0696234405, -0.175486654, 0.0257985983, -0.0963584632, 0.0003445763, 0.0199576262, -0.0591354445, 0.0225093942, 0.0132270483, 0.0227200892, -0.1112476736, -0.1083447486, -0.0486942679, -0.1085320339, -0.0843721852, 0.1310063154, 0.0125598432, 0.0204960722, -0.0834357515, 0.0020616052, -0.0008098641, 0.0490688384, -0.0230127238, 0.1087193191, 0.0627875105, -0.004456813, 0.0180145372, 0.0306212027, -0.0016928867, 0.1318490952, 0.079081364, 0.0324472375, 0.0009232597, 0.1438353807, -0.0008318116, 0.0084571177, 0.0142688248, 0.0356779173, 0.0495838746, -0.0693425089, -0.071824044, 0.072151795, 0.0571689419, 0.0220997054, -0.0600718707, -0.0128758885, 0.0789408982, -0.0524399802, -0.0121852728, 0.0490220189, 0.0297784172, -0.0362163633, -0.1299762428, -0.0847467557, -0.0829207227, 0.0369420946, -0.0832952932, -0.1731455773, -0.0387213081, 0.0417178757, 0.0307382569, -0.002352776, -0.0601186939, -0.0080591356, 0.0715431198, 0.0632557273, 0.0246748831, -0.0404302888, -0.0610551201, -0.0371996127, 0.1235148832, 0.03052756, 0.0106401658, 0.0112781078, 0.0364036486, -0.0961711779, 0.0618979074, 0.0741651133, 0.1181772426, -0.0194425918, -0.0895225406, 0.0448315032, 0.0272032395, 0.0250962768, 0.0056975805, 0.0364738777, 0.0008486381, 0.1319427341, -0.028584471, -0.0738373622, 0.0602591559, 0.148704797, -0.00938184, -0.0932682529, -0.041554004, 0.0157085843, -0.0275309905, 0.0064789127, 0.0113600446, -0.0324238278, 0.0220060628, -0.0709812567, 0.0571689419, -0.000635747, 0.0551088005, -0.0383233242, 0.1063782498, 0.0374571308, 0.1104985327, 0.0101836566, 0.0076435953, 0.0886797532, -0.0272500608, 0.0140464231, -0.0060048462, 0.079081364, 0.0317215063, -0.0396343246, -0.0352565236, -0.0099671083, -0.1403705925, 0.0320960768, 0.053657338, 0.0214793216, -0.0139761912, -0.0072104973, 0.028584471, -0.0541255511, -0.0212100986, -0.0510353372, -0.02420667, -0.0327515788, 0.0342498608, 0.048741091, -0.0128992992, 0.0078016175, 0.1186454594, -0.0082171578, -0.009311608, -0.1110603884, 0.0411794297 ]
712.3552
Mason A. Porter
Mason A. Porter, Chiara Daraio, Ivan Szelengowicz, Eric B. Herbold, and P. G. Kevrekidis
Highly Nonlinear Solitary Waves in Heterogeneous Periodic Granular Media
17 pages, 2 tables, 12 figures (several with multiple panels)
null
null
null
nlin.PS cond-mat.mtrl-sci math.DS
null
We use experiments, numerical simulations, and theoretical analysis to investigate the propagation of highly nonlinear solitary waves in periodic arrangements of dimer (two-mass) and trimer (three-mass) cell structures in one-dimensional granular lattices. To vary the composition of the fundamental periodic units in the granular chains, we utilize beads of different materials (stainless steel, bronze, glass, nylon, polytetrafluoroethylene, and rubber). This selection allows us to tailor the response of the system based on the masses, Poisson ratios, and elastic moduli of the components. For example, we examine dimer configurations with two types of heavy particles, two types of light particles, and alternating light and heavy particles. Employing a model with Hertzian interactions between adjacent beads, we find very good agreement between experiments and numerical simulations. We find equally good agreement between these results and a theoretical analysis of the model in the long-wavelength regime that we derive for heterogeneous environments (dimer chains) and general bead interactions. Our analysis encompasses previously-studied examples as special cases and also provides key insights on the influence of heterogeneous lattices on the properties (width and propagation speed) of the nonlinear wave solutions of this system.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:53:55 GMT" } ]
2007-12-21T00:00:00
[ [ "Porter", "Mason A.", "" ], [ "Daraio", "Chiara", "" ], [ "Szelengowicz", "Ivan", "" ], [ "Herbold", "Eric B.", "" ], [ "Kevrekidis", "P. G.", "" ] ]
[ -0.0013187153, -0.0002797656, 0.1176844388, 0.0322128944, 0.0266159028, -0.018844543, -0.0155158769, -0.0482656509, -0.0686134622, -0.0206296742, 0.019931728, -0.032642398, -0.0906256065, 0.012885157, -0.0177842025, 0.0900887251, -0.0318907648, -0.059164349, 0.0193277355, 0.0061942711, -0.0192069374, -0.0248576161, -0.0913235545, -0.0016341333, -0.0521848872, -0.0512185022, 0.1050140336, 0.0649089813, 0.0305217169, 0.0120597016, 0.0362663493, -0.0036575056, -0.0425747074, -0.029662706, -0.0624930151, 0.1387301981, -0.0323202685, 0.079995349, -0.0340114459, 0.0124422302, 0.0109993611, -0.0488830656, -0.1144631505, 0.094491154, 0.0806932971, 0.0146300225, -0.0170191452, 0.0016710438, 0.0699019805, 0.0587348416, -0.0247905068, 0.0414472558, 0.0200122595, -0.0716200024, -0.0145897567, -0.0774720088, -0.0276494008, -0.0119254813, -0.0426283963, -0.087458007, -0.0084357513, -0.1215499863, -0.0536881573, 0.0452054292, -0.0424136445, -0.0707072988, -0.1687955558, -0.0468160734, 0.0035232853, 0.1100607216, 0.0296358615, -0.0835387707, 0.022280585, -0.0312465075, -0.1210131049, 0.0842367187, -0.0878875107, -0.0199585725, -0.0771498829, 0.0726400763, 0.0293942653, -0.0555672422, 0.02336777, 0.0106772324, -0.0602381118, -0.0228443108, 0.0476213954, -0.0458765291, -0.0920751914, -0.0200256817, 0.0069459053, 0.0371522047, -0.0476213954, 0.0908940509, -0.0029008382, -0.1681513041, 0.1084500775, -0.0284278784, -0.0008095168, 0.0326692425, 0.0179855321, -0.0207504723, -0.0063419132, -0.0082813976, 0.1357236654, 0.0043923622, -0.0599159822, -0.086062111, -0.0753781721, -0.0163480435, 0.0664122477, 0.0396218598, 0.0180660654, -0.0245757531, -0.0237435866, 0.0115832193, -0.0154219232, 0.0315149464, -0.0644257888, 0.0762908682, -0.0580368973, 0.0214484185, -0.0220389888, -0.0692577213, 0.0840219632, -0.0404808708, 0.081444934, -0.0021206823, -0.0770425051, -0.016093025, 0.0728011429, -0.0008292304, -0.0512721874, -0.0191666726, -0.1358310282, -0.0612044968, -0.0066908863, 0.0379843712, 0.0847199112, 0.1357236654, 0.0894981548, 0.0356489345, 0.063620463, -0.0140394531, 0.0063217804, 0.1490383148, 0.0166030619, 0.0627077669, -0.0313538834, -0.0330450609, -0.0140797189, -0.026629325, 0.0942764059, 0.0526143946, 0.0879411995, -0.0842904076, 0.0777404532, 0.0538492203, 0.0121805007, -0.0189653412, 0.0265219491, 0.0110798934, -0.0300385226, 0.0188042764, -0.0073754103, -0.000348973, -0.0030702914, 0.0302264318, -0.0743044093, 0.022334272, 0.0347362384, -0.072317943, -0.1259524077, -0.0276225563, 0.1575210541, -0.0687208399, -0.0619024448, -0.1582726836, -0.0981419459, -0.0145226466, 0.0640499666, 0.0738749057, -0.0232738163, -0.0591106601, 0.0250723697, -0.0197840855, -0.0349778347, 0.1049603447, -0.0316223241, 0.0448832996, -0.0355415605, 0.0758613646, 0.0999136567, 0.0552988015, 0.0524264835, -0.1817881018, 0.0787068382, 0.0643720999, 0.0257300492, -0.0063352026, 0.0547619201, -0.0230053756, 0.0014705522, -0.0469771363, -0.0556746162, 0.0308170021, 0.0210994445, 0.0075834519, -0.0217168592, 0.0379843712, 0.0708146766, 0.0521848872, 0.1533333808, -0.0771498829, -0.1021148711, -0.1167180538, -0.0809080526, 0.0362663493, 0.0290184487, 0.0791363418, -0.0206967834, 0.0529902093, -0.0215423722, 0.1367974281, 0.0917530581, 0.0214081518, 0.042896837, -0.0305485614, -0.0111402925, 0.021877924, 0.0910551101, 0.0678618327, -0.0281325933, 0.0222940072, 0.0325081795, -0.0311928187, -0.0929878876, 0.0550840497, 0.0666806921, -0.0809080526, -0.016093025, 0.03001168, -0.0434337184, 0.0220389888, -0.0574463271, 0.059271723, -0.0648016036, 0.0096840011, 0.0955112278, -0.0726400763, -0.0122274775, 0.03436042, -0.0652847961, 0.0820891932, 0.0240657162, 0.0537955314 ]
712.3553
Diego A. Wisniacki
F. Borondo, D. A. Wisniacki, E. G. Vergini, R. M. Benito
The scar mechanism revisited
6 pages, 6 figures
Eur. Phys. J. Special Topics 165, 93-101 (2008)
10.1140/epjst/e2008-00852-2
null
nlin.CD
null
Unstable periodic orbits are known to originate scars on some eigenfunctions of classically chaotic systems through recurrences causing that some part of an initial distribution of quantum probability in its vicinity returns periodically close to the initial point. In the energy domain, these recurrences are seen to accumulate quantum density along the orbit by a constructive interference mechanism when the appropriate quantization (on the action of the scarring orbit) is fulfilled. Other quantized phase space circuits, such as those defined by homoclinic tori, are also important in the coherent transport of quantum density in chaotic systems. The relationship of this secondary quantum transport mechanism with the standard mechanism for scarring is here discussed and analyzed.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:54:14 GMT" } ]
2010-08-17T00:00:00
[ [ "Borondo", "F.", "" ], [ "Wisniacki", "D. A.", "" ], [ "Vergini", "E. G.", "" ], [ "Benito", "R. M.", "" ] ]
[ -0.0060128169, 0.0657834634, 0.0024035017, 0.1443596035, -0.0337757803, 0.095321022, 0.0199690517, 0.0104525508, -0.1530960649, 0.0258583631, 0.009438497, 0.0249483138, -0.1270947009, -0.0281074811, 0.0677075684, 0.0775880888, 0.0289915279, -0.004270725, 0.016497869, -0.0472704917, -0.0359858945, -0.0617272519, 0.0126301656, -0.0091394819, -0.0167058799, -0.1481038034, 0.0559549481, -0.0063963369, 0.0730118454, 0.0099195223, 0.0687476248, -0.0774320811, -0.0774320811, -0.0113235964, -0.0551749058, 0.1485198289, 0.0539268404, 0.0092629883, -0.0480505303, -0.0094059957, -0.0583470762, -0.0176289286, -0.1052015424, 0.147063747, 0.0343738124, -0.0085804518, 0.0230632145, -0.0806042477, 0.0503126495, 0.0531728007, -0.0356218778, 0.0261313766, 0.0550188981, 0.0111090858, -0.1369752139, -0.0755599812, -0.0210091062, 0.0779001042, -0.0442023277, -0.0463344418, 0.0529907942, 0.0097895162, 0.0308636259, 0.0055090403, -0.1154460832, 0.0487005673, -0.0668755248, 0.0454243943, -0.0852844939, 0.1082697064, -0.0292775426, 0.0002563572, 0.0029722815, 0.0354658701, 0.0214381292, -0.0416801982, -0.0219841581, 0.1049935296, 0.0324237086, 0.0279514734, 0.1196063012, -0.1015613526, 0.0184739735, -0.0946449861, -0.0421742238, 0.0306816176, -0.007098374, -0.0451383777, -0.0872085989, -0.0400941111, 0.01726491, 0.0966730937, -0.0403801277, 0.043500293, -0.0046802466, -0.0340617932, -0.0042122221, 0.0138067277, 0.0537188314, -0.0380140021, -0.0379620008, -0.0801882222, -0.0324237086, -0.085752517, 0.1192942858, -0.0353618637, -0.1222064421, 0.0538228378, -0.0534588173, -0.0401201136, 0.0753519684, -0.0537708327, -0.0691116452, -0.010881573, 0.0595951416, -0.0332297496, 0.0053757834, -0.0533548109, -0.0521847494, 0.0425902456, -0.0997412577, -0.0969851092, -0.0849204734, -0.0068058586, 0.0661994889, -0.0644833967, 0.0443063341, -0.0219191555, -0.0661474839, -0.0146127697, 0.0243112817, 0.0114406031, -0.071971789, -0.1170061678, -0.0526007712, -0.0458404161, 0.071971789, -0.027977474, 0.030057583, 0.079304181, -0.0082749361, -0.0276134554, 0.0307856221, -0.0032891734, 0.0005594357, 0.1417594701, 0.1119098961, 0.0535108186, -0.021854151, -0.0005533416, 0.0150287915, -0.0073713884, 0.0570470057, 0.1287587881, 0.0760800093, -0.1379112601, -0.039626088, 0.0261573792, -0.0417321995, -0.0092369867, 0.0228292029, 0.0375719815, 0.0384560265, -0.0910047963, 0.1013533399, 0.0652634427, -0.0713477582, 0.0304736067, -0.0122791473, -0.0782641247, -0.0498966277, -0.1594403982, -0.0628713146, -0.061051216, -0.0239862632, 0.0722838119, -0.1101418063, -0.0889766887, -0.0022296174, 0.0003632066, 0.1308389008, 0.0513527058, -0.0766520426, -0.0031591665, -0.0155488197, 0.0179929473, 0.0466464572, 0.0324497111, -0.029381549, 0.0287055131, -0.036011897, 0.0350758471, 0.0723358095, 0.0079889214, 0.0010376172, -0.1058255732, -0.0003524405, 0.0576710403, -0.030655615, -0.068539612, -0.0039977105, 0.008482947, 0.1473757625, 0.0042447238, 0.0332817547, 0.0186559837, -0.0084309438, 0.0057885549, 0.0000342284, 0.0648994222, 0.0191630106, -0.0310716368, 0.0624552928, -0.0130396867, -0.0773280784, 0.0217761472, 0.1023933962, 0.1579843313, -0.0088469665, -0.0551229045, -0.011460104, -0.0137027223, 0.002902403, 0.134791106, 0.0448263623, 0.0429542623, 0.1031214371, 0.0430582687, 0.0084439451, 0.0507806763, -0.0040952158, 0.1188782677, 0.0399901085, -0.0766520426, -0.0456584059, 0.0724398196, -0.0456064045, -0.0175769255, 0.0428502597, -0.0989612117, -0.0463084392, 0.0316696689, 0.0284714997, -0.0145477662, -0.0034776833, 0.0458924174, -0.0523927622, 0.0842444375, -0.006948866, -0.0122531457, 0.0291475356, 0.0948529989, 0.0502346456, 0.0933969244, 0.00493376, 0.0619352646 ]
712.3554
Jeffrey H. Shapiro
Baris I. Erkmen and Jeffrey H. Shapiro
Unified Theory of Ghost Imaging with Gaussian-State Light
14 pages, 4 figures
null
10.1103/PhysRevA.77.043809
null
quant-ph
null
The theory of ghost imaging is developed in a Gaussian-state framework that both encompasses prior work - on thermal-state and biphoton-state imagers - and provides a complete understanding of the boundary between classical and quantum behavior in such systems. The core of this analysis is the expression derived for the photocurrent-correlation image obtained using a general Gaussian-state source. This image is expressed in terms of the phase-insensitive and phase-sensitive cross-correlations between the two detected fields, plus a background. Because any pair of cross-correlations is obtainable with classical Gaussian states, the image does not carry a quantum signature per se. However, if the image characteristics of classical and nonclassical Gaussian-state sources with identical auto-correlation functions are compared, the nonclassical source provides resolution improvement in its near field and field-of-view improvement in its far field.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:55:03 GMT" } ]
2009-11-13T00:00:00
[ [ "Erkmen", "Baris I.", "" ], [ "Shapiro", "Jeffrey H.", "" ] ]
[ -0.0276371911, -0.0386867933, -0.1169833764, 0.0141877942, -0.082806088, -0.0380802527, -0.0071400469, 0.0106078815, -0.0062664957, 0.0199894942, 0.0523207895, 0.060232196, -0.0086036576, 0.03842308, 0.005234716, 0.0236551147, -0.0201740935, 0.0473366007, 0.0287975315, -0.014939378, -0.0991035923, -0.0780592412, -0.0316720083, -0.0267537497, -0.0115704369, -0.0948841721, 0.0353112593, 0.0723102838, 0.0252769534, 0.0502374507, -0.0640296713, -0.0514241606, -0.0400844738, -0.1120255589, -0.0531910434, 0.1481015831, -0.0166007746, 0.0747364461, -0.0517406166, 0.1005276442, 0.0587026589, 0.0156514049, -0.0156250335, 0.0488397665, 0.023523258, 0.014860264, 0.0044633537, -0.0118275573, -0.0844938532, -0.0388450213, -0.0166403316, -0.0165084749, 0.0082014948, -0.0564347208, -0.075527586, -0.0551688969, -0.0310654677, 0.0293513294, -0.0005884111, 0.0643988699, 0.092563495, -0.0412975587, -0.04132393, 0.0192774683, -0.0588608868, -0.0495254248, 0.0082080876, 0.063133046, 0.0495781675, 0.0772681013, 0.0308281258, 0.0382384807, -0.0191983543, -0.0276899338, 0.050659392, -0.0070213759, -0.0147547787, 0.0648208186, 0.0021673965, -0.0017965493, 0.0289557595, -0.0143196508, -0.0017520476, 0.0003158383, -0.0443302654, 0.051054962, -0.0180248283, -0.1267935187, -0.0599684827, 0.0360496566, 0.0757913068, 0.1495783776, -0.0216245186, 0.0278745331, 0.0466773175, -0.057753291, 0.0674052089, 0.0094277626, 0.0333070345, 0.0040315227, -0.0296677854, -0.004763328, 0.034942057, -0.0850740224, 0.2113928646, -0.0872364789, -0.1124475002, 0.0381593667, 0.0393724479, 0.1021626666, 0.0092036063, -0.0462026298, 0.0233914014, 0.0182753559, -0.1080171093, -0.0812238008, -0.0483123399, -0.0243671406, 0.0197653379, 0.0561182648, -0.0223761033, 0.0099815615, 0.035443116, -0.0132384254, 0.124261871, -0.0463081188, 0.0172732435, -0.1274264306, -0.0244198833, 0.0210707206, 0.0644516125, -0.0205960367, -0.0057918113, -0.0687237754, -0.0284019597, -0.0318302363, 0.1004749015, -0.050896734, -0.0296941567, 0.0139900092, 0.0652955025, 0.0697786286, 0.035021171, 0.0571203753, 0.0369462818, 0.1125529855, -0.1314348876, -0.0152294636, 0.0807491168, 0.0228903443, -0.037605565, -0.0187632255, 0.0184072126, -0.0896626413, -0.0250264257, -0.0806436315, -0.0027360292, 0.0906120092, -0.0616562515, -0.0954643413, 0.0719410852, 0.0810128301, 0.0334916338, 0.0245253686, -0.0574895777, 0.0488661379, -0.02580438, -0.0416140147, -0.0735761076, -0.1200424507, -0.1081225947, -0.0379483961, -0.0311445817, 0.0043908325, 0.0232859161, 0.0194225106, 0.0397943892, -0.0421414413, -0.0862343609, -0.1314348876, -0.0200158656, -0.0265559647, 0.0587554015, -0.0354694873, -0.0202927645, 0.0176292583, 0.0460444018, 0.0357068293, 0.0129219685, 0.0234045871, 0.001418285, 0.1512661427, 0.0486024246, 0.0680908635, 0.0714136586, -0.0951478854, 0.0335707478, 0.0705170333, -0.0404273011, -0.0035700235, 0.0779537559, 0.0719410852, 0.0523207895, -0.0939348042, -0.0031315996, -0.0835444853, 0.2308021933, -0.0368144251, -0.1540087759, 0.0507648773, 0.025646152, -0.06940943, 0.064609848, -0.0260285381, -0.069251202, -0.140823096, -0.0626056194, -0.0137790386, -0.0276635624, 0.0744199902, -0.0502110794, 0.0567511767, 0.0164161753, 0.0496836528, -0.0969411358, 0.066772297, 0.05081762, -0.1359707564, -0.035443116, -0.1329116821, -0.0098628905, 0.008860779, -0.088924244, -0.0283755884, 0.0164425466, 0.001865774, 0.0405064151, -0.0885023028, -0.0043051252, -0.0809600875, 0.002617358, 0.0863398463, 0.0560127795, -0.0853377357, -0.1029010639, 0.0926162377, -0.0540612973, -0.0118143717, 0.0229826439, 0.00120649, -0.0734706223, 0.0735761076, -0.0896626413, -0.0069290763, -0.0056830291, 0.0168776736 ]
712.3555
David Thilker
David A. Thilker, Luciana Bianchi, Gerhardt Meurer, Armando Gil de Paz, Samuel Boissier, Barry F. Madore, Alessandro Boselli, Annette M. N. Ferguson, Juan Carlos Mu\'noz-Mateos, Greg J. Madsen, Salman Hameed, Roderik A. Overzier, Karl Forster, Peter G. Friedman, D. Christopher Martin, Patrick Morrissey, Susan G. Neff, David Schiminovich, Mark Seibert, Todd Small, Ted K. Wyder, Jose Donas, Timothy M. Heckman, Young-Wook Lee, Bruno Milliard, R. Michael Rich, Alex S. Szalay, Barry Y. Welsh, Sukyoung K. Yi
A Search for Extended Ultraviolet Disk (XUV-disk) Galaxies in the Local Universe
83 pages, 16 figures, 2 tables. Appearing in the GALEX special issue of ApJS. (A version with high quality figures and proof corrections can be found at http://www.journals.uchicago.edu/toc/apjs/173/2)
Astrophys.J.Suppl.173:538-571,2007
10.1086/523853
null
astro-ph
null
We have initiated a search for extended ultraviolet disk (XUV-disk) galaxies in the local universe. Herein, we compare GALEX UV and visible--NIR images of 189 nearby (D$<$40 Mpc) S0--Sm galaxies included in the GALEX Atlas of Nearby Galaxies and present the first catalogue of XUV-disk galaxies. We find that XUV-disk galaxies are surprisingly common but have varied relative (UV/optical) extent and morphology. Type~1 objects ($\ga$20% incidence) have structured, UV-bright/optically-faint emission features in the outer disk, beyond the traditional star formation threshold. Type~2 XUV-disk galaxies ($\sim$10% incidence) exhibit an exceptionally large, UV-bright/optically-low-surface-brightness (LSB) zone having blue $UV-K_s$ outside the effective extent of the inner, older stellar population, but not reaching extreme galactocentric distance. If the activity occuring in XUV-disks is episodic, a higher fraction of present-day spirals could be influenced by such outer disk star formation. Type~1 disks are associated with spirals of all types, whereas Type~2 XUV-disks are predominantly found in late-type spirals. Type~2 XUV-disks are forming stars quickly enough to double their [presently low] stellar mass in the next Gyr (assuming a constant SF rate). XUV-disk galaxies of both types are systematically more gas-rich than the general galaxy population. Minor external perturbation may stimulate XUV-disk incidence, at least for Type~1 objects. XUV-disks are the most actively evolving galaxies growing via inside-out disk formation in the current epoch, and may constitute a segment of the galaxy population experiencing significant, continued gas accretion from the intergalactic medium or neighboring objects.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:59:43 GMT" } ]
2008-11-26T00:00:00
[ [ "Thilker", "David A.", "" ], [ "Bianchi", "Luciana", "" ], [ "Meurer", "Gerhardt", "" ], [ "de Paz", "Armando Gil", "" ], [ "Boissier", "Samuel", "" ], [ "Madore", "Barry F.", "" ], [ "Boselli", "Alessandro", "" ], [ "Ferguson", "Annette M. N.", "" ], [ "Muńoz-Mateos", "Juan Carlos", "" ], [ "Madsen", "Greg J.", "" ], [ "Hameed", "Salman", "" ], [ "Overzier", "Roderik A.", "" ], [ "Forster", "Karl", "" ], [ "Friedman", "Peter G.", "" ], [ "Martin", "D. Christopher", "" ], [ "Morrissey", "Patrick", "" ], [ "Neff", "Susan G.", "" ], [ "Schiminovich", "David", "" ], [ "Seibert", "Mark", "" ], [ "Small", "Todd", "" ], [ "Wyder", "Ted K.", "" ], [ "Donas", "Jose", "" ], [ "Heckman", "Timothy M.", "" ], [ "Lee", "Young-Wook", "" ], [ "Milliard", "Bruno", "" ], [ "Rich", "R. Michael", "" ], [ "Szalay", "Alex S.", "" ], [ "Welsh", "Barry Y.", "" ], [ "Yi", "Sukyoung K.", "" ] ]
[ -0.0331783071, 0.0853671655, -0.0219857804, 0.0370164812, 0.0213933103, 0.0547132939, 0.0246518943, 0.0310402643, -0.0275627244, 0.0351875499, -0.0370422378, -0.03809838, -0.0341314115, -0.0357542634, 0.0440745987, 0.1134450808, -0.0362694524, 0.0784636065, -0.0137427226, 0.0405970588, 0.0157004483, 0.0085908119, -0.0533737987, 0.0467535928, -0.1982455403, -0.0851610899, -0.0030991964, 0.0859338716, 0.0418077558, -0.062389642, 0.0194613431, -0.0389742069, -0.0367846452, -0.0041440683, -0.1801108122, 0.1770196557, 0.018005928, 0.0815547481, -0.0178642515, -0.0698599145, 0.0608955882, -0.0407516137, -0.0565679818, -0.092837438, -0.0179157704, -0.0083718551, -0.0590924174, -0.0427093431, -0.0561558306, -0.0815032274, -0.0871188119, 0.1028836593, 0.0058474187, 0.0185468793, -0.0676961094, -0.0321994424, -0.1089113951, -0.045259539, -0.0151208583, -0.0404425003, -0.0526782908, 0.0297007672, 0.11571192, -0.0022185417, -0.0410092101, 0.037866544, -0.0107932538, 0.0498189777, 0.0195386223, 0.0991742834, -0.0555376001, -0.0217024256, -0.014000318, 0.0513387918, 0.1073658243, -0.0087775681, 0.032354001, -0.058319632, -0.125706628, 0.000156771, 0.0094473166, 0.0703235865, -0.0781029686, 0.0292113349, -0.0530646816, -0.0554860793, 0.0396954753, 0.0709418133, -0.0827396885, 0.0294431709, 0.025038287, -0.0428123809, -0.0284127891, -0.0246647745, 0.0191264693, 0.0134464875, 0.0112376055, -0.0599682443, 0.1297251135, 0.0240594242, -0.036707364, 0.0725904256, 0.0837185532, -0.1595031619, 0.0525237322, -0.0636776164, -0.0290567782, 0.0827396885, 0.0147602251, -0.092837438, -0.0039862911, -0.0616683736, 0.0333843827, 0.1128268465, 0.0047107786, -0.0396181941, -0.0561043099, 0.0444094725, -0.0344920419, -0.0266353805, 0.0147602251, 0.0759906843, 0.0344662853, -0.0344662853, 0.091446422, -0.0368361622, -0.0274854451, -0.0742390379, -0.1490962952, 0.0260042697, 0.1556907445, -0.0583711527, 0.0068456018, -0.0411637686, -0.0552284867, 0.0133434497, -0.0501538515, -0.0834609568, -0.1380712092, 0.0421941504, 0.0238791071, -0.057392288, 0.026197467, 0.0792363882, 0.0437397249, -0.013188892, -0.0958255455, 0.0125835426, -0.0431987718, 0.0532707609, -0.0089192456, -0.0155458916, 0.0809365213, -0.0990197286, -0.0356254652, -0.1108691245, 0.0227972064, 0.0884067938, -0.0437397249, -0.0202470105, -0.036475528, 0.0282839909, 0.007637708, 0.0289022196, -0.0426578224, 0.0354193859, 0.0041472884, -0.0120297121, -0.1485811174, -0.0497417003, 0.0033777216, -0.0286188647, 0.0395666771, 0.0061339941, 0.006185513, -0.0285931062, -0.0922707245, -0.0243685395, -0.0642958507, -0.0029526888, 0.0405455381, -0.0014763444, 0.0728995427, -0.1263248622, -0.0513903126, -0.0174005795, 0.0122615481, -0.0417304784, -0.0006508313, -0.0323797613, -0.0192037486, 0.0112247262, -0.0172073822, 0.1919602007, -0.0477582142, -0.0329207107, -0.00865521, 0.0368361622, 0.0113535235, 0.0818123445, 0.0742390379, 0.0510296784, -0.062389642, -0.0499477759, -0.0876340047, -0.1391015947, 0.0455428921, 0.0655323043, -0.0497674607, -0.0573407672, 0.0545072183, -0.0209811572, -0.0296750069, 0.0388454087, 0.0203758068, -0.0214190688, 0.0063110911, 0.0698083937, 0.1713525504, 0.090776667, -0.019512862, 0.0415244028, 0.0413440838, 0.0624926798, 0.0261845868, 0.0269444939, 0.0391287617, -0.0651716739, -0.0238275882, 0.0499220155, 0.0520085394, 0.0321479253, -0.0831003264, -0.0761967599, -0.0294946898, -0.0065622465, -0.0078051449, 0.1017502397, -0.0241753422, -0.0325600766, -0.0811425969, 0.0451564975, -0.1285917014, 0.0386650898, -0.0926828757, 0.0220501795, -0.0497159399, -0.0797000602, 0.0258368328, 0.0742905587, 0.027356647, -0.0755785331, -0.012950616, -0.0554345623, -0.0452852957, -0.0517509468 ]
712.3556
Matthieu Tissier
Matthieu Tissier and Gilles Tarjus
Non-Perturbative Functional Renormalization Group for Random Field Models and Related Disordered Systems. II: Results for the Random Field O(N) Model
20 pages, 7 figures
Phys. Rev. B 78, 024204 (2008)
10.1103/PhysRevB.78.024204
null
cond-mat.stat-mech
null
We study the critical behavior and phase diagram of the $d$-dimensional random field O(N) model by means of the nonperturbative functional renormalization group approach presented in the preceding paper. We show that the dimensional reduction predictions, obtained from conventional perturbation theory, break down below a critical dimension $d_{DR}(N)$ and we provide a description of criticality, ferromagnetic ordering and quasi-long range order in the whole $(N,d)$ plane. Below $d_{DR}(N)$, our formalism gives access to both the typical behavior of the system, controlled by zero-temperature fixed points with a nonanalytic dimensionless effective action, and to the physics of rare low-energy excitations ("droplets"), described at nonzero temperature by the rounding of the nonanalyticity in a thermal boundary layer.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 19:59:57 GMT" } ]
2011-07-20T00:00:00
[ [ "Tissier", "Matthieu", "" ], [ "Tarjus", "Gilles", "" ] ]
[ 0.0603845455, 0.0626153797, -0.0563284867, -0.0432477035, -0.0019329645, 0.0035522184, 0.0280374922, 0.0010924418, -0.136790514, 0.0836561695, 0.0105901109, 0.0701190829, -0.0806141272, 0.1080939099, 0.0728062168, 0.0667221323, 0.0194183718, -0.0253630299, 0.0934921056, 0.0648462102, 0.0176311713, -0.0710316971, 0.0286712516, -0.1612282544, -0.001328517, 0.0461122952, 0.039673306, 0.0393691026, 0.1451054364, 0.0007854649, 0.042335093, -0.0157045443, -0.1024661362, -0.06778685, -0.013359637, 0.0356679484, 0.0413717777, 0.0688515604, -0.0753412545, 0.0803099275, -0.0149820596, 0.0045472197, -0.0963820517, 0.0612464584, 0.0548074655, 0.0400028601, 0.0364538096, -0.0418534353, 0.0439575166, -0.0424364954, -0.0464671999, 0.0263136681, -0.059218429, -0.0705246851, -0.0491543375, 0.0603845455, 0.0366059132, 0.0550102703, 0.0576467067, -0.1276643872, 0.0263897199, -0.097953774, 0.0359721519, 0.0596240349, -0.0966862515, 0.0073009022, -0.2006734014, -0.0502951033, 0.1415563822, 0.2080757171, -0.1401367635, -0.0451489836, 0.1049504653, -0.0587114207, 0.0881178305, -0.017250916, 0.0032385078, -0.0381015837, -0.0886248425, 0.0473291129, -0.046188347, 0.0113632968, 0.0677361488, -0.0264657699, -0.049585294, -0.0647448078, -0.0071614753, -0.025451757, -0.0648969114, -0.094455421, 0.0318653956, 0.0093606189, -0.0281642433, 0.0834026709, -0.0476079658, -0.0709302947, 0.0652011111, 0.0257432852, 0.0395212024, -0.0545539632, -0.1203634813, 0.0488754846, 0.0145130781, -0.0148172826, 0.126853168, 0.0043792739, -0.0559228845, -0.069003664, -0.0722992122, 0.0730090216, 0.0776227862, -0.017986076, -0.0498134457, -0.0171368401, -0.050776761, -0.0756454617, -0.0322710015, -0.0493571423, -0.0478361212, 0.0503204539, -0.0082325274, 0.0000050008, 0.0055548963, 0.0596747361, -0.0205211118, 0.00001853, 0.0503711551, -0.0779269934, -0.0529822409, -0.0303443745, 0.1274615824, -0.0000281726, -0.08441668, -0.1204648837, -0.125129357, -0.0481149741, 0.0114076594, -0.0743272379, 0.0721471086, -0.0221055094, -0.0502951033, 0.0283670463, -0.0143229505, 0.0744793415, -0.0114646982, 0.0251222011, -0.0316372439, 0.1004381031, 0.1248251498, -0.0035870753, -0.0145764537, -0.081070438, 0.1408465654, -0.0270488281, 0.0424111448, -0.178263694, 0.119045265, 0.0645927042, 0.0321188979, -0.0467460528, 0.0824393556, 0.076355271, -0.072856918, -0.0258066617, 0.0549595691, 0.0273023322, -0.0724513158, -0.0973453596, -0.0395972542, -0.0566833951, 0.024057487, 0.0395719036, -0.0892332494, -0.071133092, 0.0263136681, 0.0740230381, -0.0291529074, -0.0259460881, 0.0111097926, -0.0341215767, -0.0292036086, -0.0658095181, -0.0817802474, 0.0114710359, -0.0102922441, -0.0394958518, 0.0333864167, 0.0352876931, -0.0231321994, -0.0125674382, -0.0762538686, 0.1384129375, 0.0196972266, 0.1007930115, -0.0039895121, -0.1087023243, 0.0143356258, 0.034501832, 0.0227519441, 0.0199380536, 0.0055168709, 0.0182015542, 0.0061886553, -0.068141751, 0.0167439096, -0.004578908, 0.0362256579, 0.0062076682, -0.0374678262, -0.0522724316, 0.0183536559, 0.0182649307, 0.0445912741, -0.0674826428, 0.0035680623, -0.0496866964, -0.1264475733, 0.0033399092, 0.038355086, 0.0434251577, 0.0453771353, -0.0218139794, -0.0427153483, 0.0488754846, 0.0275304858, 0.0510049127, 0.0208760165, -0.0363524072, 0.0034381419, 0.0491036363, -0.0028709276, 0.0363777578, 0.0153242899, -0.0147539061, -0.0112555576, -0.0492303893, -0.0532864444, 0.003697983, -0.0565312915, -0.0528808385, -0.0214971006, 0.0450475812, -0.0426646471, 0.0373664238, 0.0299387686, -0.0097852368, -0.0096267974, 0.0419548377, 0.1166116297, -0.0560242832, -0.0029327192, 0.0089360001, -0.0430449024, -0.0104063209, -0.0681924522, 0.0128906555 ]
712.3557
Sergey Natanzon
S. M. Natanzon
Cyclic Foam Topological Field Theories
14 pages
J.Geom.Phys.60:874-883,2010
10.1016/j.geomphys.2010.02.004
null
math.GT hep-th math-ph math.MP math.RA
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
This paper proposes an axiomatic for Cyclic Foam Topological Field theories. That is Topological Field theories, corresponding to String theories, where particles are arbitrary graphs. World surfaces in this case are two-manifolds with one-dimensional singularities. We proved that Cyclic Foam Topological Field theories one-to-one correspond to graph-Cardy-Frobenius algebras, that are families $(A,B_\star,\phi)$, where $A=\{A^s|s\in S\}$ are families of commutative associative Frobenius algebras, $B_\star = \bigoplus_{\sigma\in\Sigma} B_\sigma$ is an graduated by graphes, associative algebras of Frobenius type and $\phi=\{\phi_\sigma^s: A^s\to (B_\sigma)|s\in S,\sigma\in \Sigma\}$ is a family of special representations. There are constructed examples of Cyclic Foam Topological Field theories and its graph-Cardy-Frobenius algebras
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:00:23 GMT" }, { "version": "v2", "created": "Sun, 10 Feb 2008 11:21:59 GMT" }, { "version": "v3", "created": "Sun, 22 Mar 2009 16:52:25 GMT" } ]
2010-05-07T00:00:00
[ [ "Natanzon", "S. M.", "" ] ]
[ 0.0175385475, 0.0036114063, -0.0095305163, 0.0082597807, -0.0319122449, -0.0301140342, -0.0017592494, -0.0033087076, -0.078210175, 0.0417424627, 0.0126594026, -0.0426535569, -0.1226619408, -0.054473795, 0.1080844477, 0.0612350665, 0.0355566181, 0.0273328014, 0.1149895713, 0.024323795, -0.0083556855, -0.0390331596, -0.0236884281, -0.0131029617, 0.0376904942, -0.0885199159, 0.1334032565, 0.0820463598, 0.0406635366, -0.0042587621, 0.0714968517, -0.0426775329, -0.0376904942, -0.0226095021, -0.1062622592, 0.0133906752, 0.0305935573, 0.03025789, 0.0936508104, 0.0569193587, -0.0176224634, 0.0251030196, -0.0425336733, 0.0098661818, 0.0373788029, 0.0127792833, -0.0159081705, 0.0836767331, -0.0252229013, -0.0306175333, 0.04864759, 0.0545217469, 0.0684758574, -0.0547615066, -0.1038646474, 0.0722640902, -0.0485037342, 0.0233887266, -0.0171549302, -0.0227893218, -0.0333268382, -0.0457704552, -0.0087752678, 0.0590772144, -0.0405196808, 0.0292988457, -0.1174830943, 0.0098961527, 0.0213627424, 0.1452954113, -0.0211589448, -0.017814273, 0.0544258393, 0.1650517583, 0.0426295809, -0.0966238528, 0.0028711429, 0.0552410297, 0.0003869899, 0.0265655648, 0.0041059144, 0.0202238746, 0.0549053624, -0.0355086662, -0.0094885584, 0.0800323635, -0.0156084681, 0.0347414277, -0.099453032, -0.0335905738, 0.0631052032, -0.0030689461, -0.1453913152, -0.0206434578, 0.1563244462, 0.021578528, 0.0579263568, 0.0009605442, 0.0103277229, -0.0545217469, 0.0007661126, -0.0425096974, -0.0190969966, 0.0448593609, 0.1126878634, 0.1260185987, -0.0103217289, -0.0254866388, -0.024839282, -0.0117602972, -0.1207438484, -0.0043726489, -0.0253427811, 0.037882302, 0.0069890451, -0.0645437762, -0.0751412287, 0.0889994353, 0.0150450291, 0.0743260384, 0.0820463598, 0.0078162225, 0.0585976914, 0.0899105296, 0.0187613312, -0.0203557443, -0.0553369336, -0.1027137935, -0.0392729193, -0.0368033759, 0.0171309523, -0.0694349036, -0.0595087819, -0.0435166955, -0.0556246489, 0.0026958175, -0.018365724, -0.0689074323, 0.0017023061, -0.0001594975, 0.0519802757, -0.0755248442, 0.0651191995, 0.0726477057, 0.1029056013, 0.1007957011, -0.0295625832, 0.0864579678, 0.0536106527, 0.0321040526, -0.0775388405, 0.0010751801, 0.1351295263, 0.0100280214, 0.0156084681, -0.272752583, 0.0368753038, 0.0234966185, 0.1333073527, -0.0237124041, 0.0678045303, 0.0421740338, -0.0643040091, 0.0441161022, 0.0361320451, 0.0131389257, -0.0753809884, -0.0251749493, 0.0066294032, -0.1178667098, -0.0462739542, -0.0731751844, -0.2284446806, 0.0075584785, -0.0435406715, 0.0579263568, -0.1480766535, -0.065838486, -0.1183462366, 0.0208232794, 0.0075824549, 0.0435886234, -0.0462739542, -0.0216504559, -0.047520712, -0.0193127822, 0.1176749021, 0.0403278694, 0.0083137266, 0.0207873154, -0.1225660369, 0.0194206741, 0.0792171732, 0.0845878273, -0.0244197007, -0.0750932768, 0.0030314834, 0.071305044, 0.0070190155, -0.0609473512, -0.0079660732, 0.006761272, 0.058837451, -0.0163876936, -0.0377144702, 0.0055444827, 0.0456985272, 0.0525557026, -0.0487434939, -0.1121124402, -0.0182698201, -0.0343338363, -0.0267573744, 0.0207033977, -0.0858345851, -0.0341660008, -0.028603537, 0.0428933166, 0.0122218383, 0.0573509298, -0.0612830184, 0.0696267113, 0.0489113294, 0.0023151962, 0.0666536763, 0.0937467143, -0.0912531912, 0.0406155847, -0.0182818081, 0.0729833767, 0.0370671153, 0.0355326422, -0.1134551018, -0.0763400346, -0.0241799392, 0.0255825426, 0.0002586801, -0.0196724236, -0.0109570967, -0.0883760601, -0.019456638, -0.0130430209, 0.0152728017, 0.0691951439, -0.0018626465, 0.0050919331, -0.0810393617, -0.0286994409, 0.0656466782, -0.0120719876, -0.0252229013, 0.0418863185, -0.0302099381, 0.0668454841, -0.057734549, -0.0406875126 ]
712.3558
Rosanne Di Stefano
R. Di Stefano
Mesolensing Explorations of Nearby Masses: From Planets to Black Holes
To appear in the Astrophysical Journal; 10 pages, no figures
null
10.1086/528940
null
astro-ph
null
Nearby masses can have a high probability of lensing stars in a distant background field. High-probability lensing, or mesolensing, can therefore be used to dramatically increase our knowledge of dark and dim objects in the solar neighborhood, where it can discover and study members of the local dark population (free-floating planets, low-mass dwarfs, white dwarfs, neutron stars, and stellar mass black holes). We can measure the mass and transverse velocity of those objects discovered (or already known), and determine whether or not they are in binaries with dim companions. We explore these and other applications of mesolensing, including the study of forms of matter that have been hypothesized but not discovered, such as intermediate-mass black holes, dark matter objects free-streaming through the Galactic disk, and planets in the outermost regions of the solar system. In each case we discuss the feasibility of deriving results based on present-day monitoring systems, and also consider the vistas that will open with the advent of all-sky monitoring in the era of the Panoramic Survey Telescope and Rapid Response System (Pan-STARRS), and the Large Synoptic Survey Telescope (LSST).
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:01:17 GMT" } ]
2009-11-13T00:00:00
[ [ "Di Stefano", "R.", "" ] ]
[ -0.0308427569, 0.0143906092, 0.0580443554, -0.0122755244, -0.0139890108, 0.0055085914, 0.0429978035, 0.069182016, -0.0805874094, 0.0090761241, -0.0466121882, -0.0129515482, -0.0681646392, 0.0118337665, 0.0769997984, 0.0769997984, -0.0392763242, 0.0737334639, 0.0512975045, 0.04995884, 0.021753246, 0.0204815194, 0.0423552431, -0.0161978025, -0.0604004003, -0.0551528484, -0.0229982026, 0.0630241781, 0.1242277697, 0.0691284686, 0.0643092915, -0.046987012, -0.1507868171, 0.0300663337, -0.1432903111, 0.1438257694, 0.0098458538, 0.024617983, -0.1115908101, -0.0346981026, -0.029771829, 0.0500659347, -0.0274157841, 0.0264385622, -0.0431584418, -0.0461838171, -0.0412575416, -0.0658085942, 0.0577766225, 0.084603399, -0.1084315702, -0.0565986, -0.0148055945, -0.0113116885, -0.080266133, -0.0968655348, -0.0549922064, -0.0408023968, 0.0046284217, 0.0578837171, -0.0363044962, -0.0169876125, 0.0406417586, 0.0651124865, -0.0276567433, 0.0358761251, 0.0031291209, 0.0268803202, -0.0839072913, 0.0524487533, -0.0280583426, -0.0759824216, -0.0069945054, -0.0306553449, 0.028727673, -0.0097119883, 0.0560095906, 0.1131972, -0.0882445574, 0.0248723272, 0.0534393601, -0.0362509489, -0.0683252737, 0.033011388, -0.1027556434, -0.0479240753, 0.0074496502, 0.0068606394, -0.133330673, 0.0025986764, 0.0244573429, -0.0753398612, 0.0248187818, -0.019035764, 0.0294773225, 0.0527432561, 0.0037582917, -0.0677362606, 0.0961694345, 0.068218179, 0.0693962052, -0.0545370616, 0.0513778217, -0.1270121932, 0.0839608386, -0.0222753249, 0.0955268741, 0.0326901115, 0.1056471542, 0.0081189815, -0.0017988262, -0.0199594405, 0.0497982018, 0.0222887117, -0.0066732266, 0.0211776216, -0.0026455296, 0.0139354644, 0.0081323674, 0.0048626876, -0.03003956, 0.0302805193, 0.0393030979, 0.1119120866, 0.1401846111, -0.1211220771, 0.0020866385, -0.0157694314, -0.0771068931, 0.0060808691, 0.0470941067, -0.0322617367, 0.0471744239, -0.0916179791, -0.0823544487, 0.0203208793, 0.0159434564, -0.0643628389, 0.0703064948, 0.0420339666, 0.0066966536, 0.018433366, 0.0620067939, 0.0985790193, 0.0079918085, 0.0270007998, -0.0332255736, 0.0937598422, 0.0178845152, -0.0104080923, -0.0139220776, -0.0835324675, -0.0242029969, 0.0064824675, -0.0513778217, -0.0993286744, 0.0428907089, 0.0482721291, -0.066825971, -0.0620067939, 0.0798377618, -0.0151536465, 0.0650589392, -0.0356083922, -0.0363312699, 0.0994893089, 0.0786061957, -0.0421946049, -0.1508939117, -0.0420339666, -0.0660227761, -0.0476027988, 0.0077508492, -0.0835324675, -0.0446577407, 0.094295308, -0.0149528468, -0.0778030008, -0.0284063946, -0.0364115871, -0.0511904098, 0.0198389608, 0.0180049948, -0.0179514494, -0.0191964041, -0.0007768419, -0.0511904098, 0.1477882117, 0.0119810188, -0.0241360646, -0.0372415595, 0.0760895088, 0.1224071905, 0.0644699335, -0.043479722, -0.0813370645, 0.008821778, 0.1159816161, -0.0414181836, -0.0507084914, 0.0471744239, 0.0239084922, 0.1928743273, -0.0375360623, -0.0208295714, -0.0467192791, 0.1155532449, 0.0858349651, -0.0056324177, 0.0378573425, 0.0725018978, -0.0039323177, 0.0045882617, 0.0466925092, -0.0432655364, 0.0226635374, -0.0842285752, 0.0029651348, 0.0669330657, 0.0635596439, -0.0108967032, 0.0935456529, 0.1413626373, 0.1221930087, 0.0469334684, 0.0442561433, 0.1317242831, -0.0049597402, 0.1297966093, -0.003841958, 0.0959016979, -0.0382321663, -0.1351512522, 0.0049061938, 0.0470137857, -0.1511080861, -0.0894761235, 0.0068874126, 0.0106624374, -0.0715380609, 0.0180317685, -0.0307088904, -0.0299324673, 0.0536000021, -0.0119944056, 0.0711096898, -0.0107293706, -0.0246447548, 0.0689142868, 0.0070547452, 0.0551528484, 0.0190759245, -0.0517794192, -0.057455346, -0.0036846653, 0.0152071929 ]
712.3559
Oscar Vives
Gabriela Barenboim, Enrico Lunghi, Paride Paradisi, Werner Porod, Oscar Vives
Light charged Higgs at the beginning of the LHC era
28 pages, 9 figures. Final version to be published in JHEP. Added comparison with previous works. Technical details clarified
JHEP 0804:079,2008
10.1088/1126-6708/2008/04/079
IFIC-07-74, FTUV-07-1207, FERMILAB-PUB-07-643-T
hep-ph
null
The terascale will be explored with the start of the LHC. One of the most fundamental questions which we expect to be answered is the root of electroweak symmetry breaking and whether the Higgs mechanism is realized in nature or not. In this context we pose the question if existing experimental data still allow for a light non-minimal Higgs sector. We tackle this question first in the context of the two Higgs doublet model and then we concentrate in two supersymmetric models, the constrained MSSM and the MSSM with non-universal Higgs masses. In both supersymmetric scearios, light pseudoscalar and light charged-Higgs bosons are still viable provided tan beta is large. In this regime, we emphasize the importance of the constraints provided by the decay B to tau nu mediated by the charged-Higgs at tree-level. In addition we comment on generic predictions for hadronic colliders and indirect searches in such scenarios.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:47:26 GMT" }, { "version": "v2", "created": "Fri, 18 Jan 2008 16:07:24 GMT" }, { "version": "v3", "created": "Wed, 16 Apr 2008 14:14:16 GMT" } ]
2009-01-06T00:00:00
[ [ "Barenboim", "Gabriela", "" ], [ "Lunghi", "Enrico", "" ], [ "Paradisi", "Paride", "" ], [ "Porod", "Werner", "" ], [ "Vives", "Oscar", "" ] ]
[ 0.0601622723, -0.0983854756, 0.0029714613, -0.0515751429, -0.0249236226, 0.0187843479, -0.0709485486, 0.0538790077, -0.0198446494, -0.0107470034, -0.0288768429, 0.0473339371, -0.118544288, -0.0297669731, 0.0220176112, -0.0151583795, -0.0126908887, 0.1061871946, 0.0549262166, 0.0323849991, -0.0745614246, -0.0364691243, 0.0535910241, 0.0356313549, -0.0335369334, -0.0536695644, 0.0603193529, -0.007409018, 0.116659306, -0.0256566703, 0.0412862934, -0.0276201908, -0.1141460016, -0.0945107937, -0.0256435797, 0.1537305713, -0.0237324201, 0.032751523, -0.0175276939, 0.0855571404, -0.0149358474, -0.0116240419, -0.094458431, 0.0447159111, 0.0104655651, -0.0126058022, -0.0023840414, -0.0466794297, -0.0010766638, -0.0192294121, 0.0016264496, -0.0701631382, 0.0463129058, 0.0142682502, -0.0764464065, -0.0162317716, -0.0167815574, -0.0054814951, -0.0312854275, -0.0289030243, 0.0085544046, -0.0468103327, -0.0626755804, 0.0053375037, -0.0425429456, -0.0155379931, -0.0195828453, 0.0956103653, -0.0623090565, -0.0108451787, -0.0185879953, -0.0522296503, 0.0205907859, -0.0057923859, -0.0251592454, -0.0308665447, -0.0059625576, 0.0323588215, -0.057387162, 0.0500566848, -0.0305523816, 0.013600653, -0.0729906112, -0.0068199616, -0.0310236271, 0.0428571105, -0.0000695414, 0.0687494054, -0.1672395915, -0.0190723315, 0.1232567355, -0.038066119, -0.0299764145, -0.0420193411, 0.1001657322, -0.1046687439, 0.0897459835, -0.061837811, 0.0131163178, 0.027698731, 0.0357360765, 0.0325420834, 0.1174970791, -0.0643511191, 0.0761846006, -0.0424644053, 0.0356575362, 0.0250283424, -0.109538272, -0.0285888612, -0.0277510919, -0.0372807123, -0.1340430081, 0.0434592552, -0.0675451085, -0.0737760141, -0.0066759703, 0.0334322117, -0.0046339086, 0.0361026004, -0.0162055902, 0.0212060232, 0.0432498157, -0.0086264005, 0.0017704411, -0.0756086335, 0.0452395156, -0.1401168406, -0.0617854483, -0.0032070838, 0.0583820157, 0.0030614559, 0.0257352106, 0.0541931689, -0.0474648401, 0.0155379931, -0.0283008777, -0.0260101035, -0.0276201908, -0.1208481491, 0.0378304981, -0.0227637496, 0.0199231897, 0.138860181, 0.0195304863, 0.0763940439, 0.0211798418, 0.044951532, 0.0941442698, 0.0100597711, -0.0538790077, -0.0916833207, -0.0055207657, 0.0612618439, -0.0438519605, -0.0908979177, -0.0517060421, 0.1174970791, -0.013783915, -0.1081768945, 0.0278034527, 0.0830438361, -0.0088227531, 0.0439305007, 0.0444802865, 0.075085029, -0.1183348447, -0.0071275798, -0.1269219816, -0.1474473178, -0.0294266287, -0.0142944306, -0.0250937939, -0.0523867309, 0.0772841722, 0.0259708334, -0.0717339516, -0.0985949188, -0.0179334879, -0.0015209104, 0.0009228547, 0.0785408244, 0.0111004366, 0.0010848452, -0.1323674768, 0.0132079488, -0.0331442282, 0.1028884798, -0.0925734565, -0.0863425508, -0.0984378383, 0.0624661371, 0.0755562782, 0.1154026538, 0.0634086281, -0.0272536669, 0.0823631436, 0.158233583, 0.0818919018, -0.0094968947, 0.0855047777, -0.0081289755, 0.100794062, -0.1149837673, -0.0419146195, 0.0217950791, 0.0881228074, 0.0053244135, -0.0241513047, -0.1143554449, 0.0184963644, -0.0258661117, 0.0790120736, 0.0042542946, -0.0968670174, 0.0481193475, -0.1000610143, 0.062832661, 0.0793785974, 0.064717643, -0.0994850472, 0.0602669939, 0.0495592616, 0.0458416604, 0.0879657269, -0.0400558226, -0.0187974386, -0.0384326428, -0.0077820867, 0.0619948916, 0.0686970428, -0.0638798699, -0.10765329, -0.0555021837, -0.0127105238, 0.038066119, -0.0120167462, -0.0383541025, -0.0134697519, -0.06089532, 0.0016313584, -0.0657648519, 0.0927828923, 0.0951914787, -0.06189017, 0.0413386561, 0.0385373645, -0.0645605624, 0.175722003, 0.0348721258, 0.0442446657, -0.0678069144, 0.0274369288, 0.0301858578, -0.0030074592, 0.0441137627 ]
712.356
Oscar Varela
Jerome P. Gauntlett and Oscar Varela
D=5 SU(2)xU(1) Gauged Supergravity from D=11 Supergravity
v2: 1+26 pages. Minor changes, references and acknowledgements added. Version published in JHEP
JHEP 0802:083,2008
10.1088/1126-6708/2008/02/083
null
hep-th
null
We consider the most general class of supersymmetric solutions of D=11 supergravity consisting of a warped product of AdS_5 with a six-dimensional internal manifold N_6, which are dual to N=2 super conformal field theories in d=4. For any such N_6 we construct the full non-linear Kaluza-Klein ansatz for the reduction of D=11 supergravity on N_6 down to D=5 SU(2)xU(1) gauged supergravity, at the level of the bosonic fields. This allows one to uplift any solution of the D=5 supergravity to obtain a solution of D=11 supergravity for any given N_6. Using an explicit N_6, corresponding to M5-branes wrapping holomorphic curves in a Calabi-Yau two-fold, we uplift some solutions and comment upon their interpretation.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:31:39 GMT" }, { "version": "v2", "created": "Fri, 22 Feb 2008 10:30:49 GMT" } ]
2014-11-18T00:00:00
[ [ "Gauntlett", "Jerome P.", "" ], [ "Varela", "Oscar", "" ] ]
[ 0.0032885929, 0.0541757569, 0.0475011766, 0.0370867588, -0.0545912944, 0.0647719726, -0.0254127402, -0.0539160445, -0.035061013, -0.0519162677, -0.00992746, -0.0529291406, -0.1221681461, 0.0198938772, 0.061603494, 0.0280228388, 0.0650836229, 0.0150762349, 0.108870931, 0.1064815894, -0.0473972932, -0.0768225715, 0.1365042031, 0.0513968468, 0.0536043905, -0.0689273477, 0.0314250551, -0.0349571258, 0.1431528181, 0.004794918, 0.0525395758, -0.0318405926, -0.0735502094, -0.0541238114, -0.0169461556, 0.1091825888, 0.0828998163, 0.131621629, -0.0524616614, 0.035892088, 0.0589544401, -0.0100573162, -0.0551626571, 0.0115246847, 0.0358141735, 0.0234389361, -0.0140763465, 0.0295031909, -0.0001126092, -0.053500507, 0.0245946497, -0.0188939888, 0.1032092273, 0.0392163917, -0.058642786, -0.0360219441, -0.0017335722, 0.034567561, 0.018777119, -0.0209846646, -0.0516565554, -0.0913144574, -0.0448261537, 0.1098058969, -0.011102654, -0.0698103681, -0.0562534444, 0.0037820442, 0.0539679863, 0.0551626571, -0.1197788045, 0.0282565784, 0.0853410959, -0.0109338416, 0.0319704488, 0.0283604618, 0.0943790451, 0.0750045925, -0.001923486, 0.0214781165, -0.0349830985, 0.0686156973, -0.0646161437, 0.0623306856, -0.071628347, 0.0084146429, -0.0397877544, 0.0117389457, -0.0821206793, -0.0496308096, 0.0781730711, -0.039995525, -0.0570325777, 0.0022659802, 0.0752123594, -0.059421923, 0.0943271071, 0.0677846223, -0.0073757977, -0.0039703348, -0.0396319292, -0.0431380309, 0.0737060383, -0.0675768554, 0.0993135646, -0.0669535473, 0.025685437, -0.0109013775, -0.046462331, 0.0446443558, 0.0019072541, 0.0488516763, -0.0342039652, 0.1211293042, -0.0622268021, 0.0213222895, -0.1170778051, -0.0454754308, -0.1067932397, 0.0433977395, -0.0241661258, -0.0606685355, -0.0200626906, -0.0710569844, 0.0188160762, -0.0042170607, -0.0786924958, -0.0727191344, -0.1336993277, 0.033243034, 0.0468518995, -0.0387489088, -0.0111091463, -0.0402292646, -0.0549029484, 0.0483841971, -0.0104079265, -0.0302303825, 0.1449188441, 0.1647607833, -0.0097067058, -0.1059621647, 0.081029892, 0.0390605628, 0.068304047, 0.045916941, -0.0537602156, 0.1463732272, 0.0448261537, -0.0135569246, -0.1064815894, -0.013998433, 0.173694849, -0.0299447011, -0.0586947314, -0.1295439452, 0.0045839027, 0.0513968468, 0.0604088232, -0.0450598933, 0.0764070302, 0.0320223905, 0.0224130768, -0.0140114194, -0.0048143961, 0.0215690155, -0.0955217779, -0.1354653537, -0.0623826273, -0.0663302392, 0.0268281661, -0.0180629138, -0.0637850687, 0.0266203973, 0.0501762033, 0.0156995412, -0.0361517966, -0.1227914542, -0.0718361139, 0.0771861672, 0.0575000569, 0.0214521438, -0.0562534444, -0.0286201742, -0.1288167536, 0.017855145, 0.0709011555, -0.0348792151, 0.0119532077, 0.0390345939, -0.046748016, -0.0374763273, 0.0447742082, 0.108039856, -0.0446962975, -0.0608763024, 0.0507215969, 0.0658108145, 0.0275813285, 0.0670574307, -0.0143750142, -0.0008111917, 0.0286201742, -0.1075204313, -0.0465402454, -0.0663302392, 0.1068971306, 0.0690312386, -0.0643044934, -0.0248413756, 0.0247894339, -0.0384632275, -0.0200886615, 0.108870931, -0.0121999336, 0.101287365, -0.0752643049, -0.0480206013, 0.0768745169, 0.0861202329, 0.0057623424, 0.0712128133, -0.061084073, 0.0241271704, 0.0910027996, -0.0509813093, -0.0500723198, 0.1110525057, -0.084302254, 0.0562015027, 0.0501242615, -0.007369305, -0.0332170613, 0.0297888741, 0.0100183589, -0.0680962726, -0.0078562638, 0.0555781946, -0.0549548902, 0.0507475659, 0.0480206013, -0.0098495474, 0.0049215271, 0.0771861672, 0.0283604618, 0.0496567823, 0.0052916156, -0.0165436026, -0.031606853, 0.05729229, -0.0146087548, 0.0487218201, 0.024854362, -0.0425406955, -0.1177011132, 0.0120830629 ]
712.3561
David Soriano
D. Soriano, D. Jacob and J. J. Palacios
Localized basis sets for unbound electrons in nanoelectronics
6 pages, 5 figures, accepted by J. Chem. Phys. (http://jcp.aip.org/)
J. Chem. Phys. 128, 074108 (2008)
10.1063/1.2831550
null
cond-mat.mes-hall
null
It is shown how unbound electron wave functions can be expanded in a suitably chosen localized basis sets for any desired range of energies. In particular, we focus on the use of gaussian basis sets, commonly used in first-principles codes. The possible usefulness of these basis sets in a first-principles description of field emission or scanning tunneling microscopy at large bias is illustrated by studying a simpler related phenomenon: The lifetime of an electron in a H atom subjected to a strong electric field.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:33:52 GMT" } ]
2008-02-22T00:00:00
[ [ "Soriano", "D.", "" ], [ "Jacob", "D.", "" ], [ "Palacios", "J. J.", "" ] ]
[ -0.090989992, 0.0498353243, 0.102389887, 0.0204335283, -0.1221566796, -0.0450766496, -0.1227841973, 0.016354667, -0.0389583595, 0.0425404347, 0.0088506071, 0.0300162379, -0.0110011604, 0.0156356357, 0.0651571974, 0.0891074389, -0.0569471829, -0.0090924622, 0.0082623092, 0.0377033241, -0.0044874013, -0.0402656868, 0.0278460756, -0.0371542461, -0.043821618, -0.1529050171, 0.0256889854, 0.097422041, 0.025793571, -0.0839304253, 0.0364744365, 0.005833949, -0.0221199803, -0.0502798147, -0.128536433, 0.1660828739, 0.00221592, 0.0781781822, -0.0709094405, 0.0261596218, -0.0953303203, -0.1394134015, -0.047717452, 0.0111580398, -0.0514564104, -0.0138053782, 0.0161585677, -0.0665168241, 0.0232312083, 0.0092493417, -0.0100468118, 0.0265779682, 0.0999844074, -0.059404958, -0.0228259377, -0.0296763331, 0.0031882448, 0.0759295821, 0.0173351616, 0.0161716398, 0.0097853458, -0.0156094898, 0.0753020644, 0.1174502969, -0.0904147699, 0.0329185054, -0.1464206725, -0.0348010585, 0.0101187145, 0.077916719, -0.0344088599, 0.0073341071, -0.0059025832, -0.046880763, 0.0559536144, -0.0301992651, 0.0451550893, 0.0238717999, -0.1279089153, 0.0134262526, -0.0129752252, -0.1067302153, 0.0328923576, -0.0680333227, -0.065209493, -0.083041437, 0.0210087523, -0.0445014276, -0.1035403311, -0.0109619405, -0.0298855063, 0.0425404347, -0.1021284238, 0.1104430258, 0.0005515288, 0.0481619425, 0.0616535619, -0.0508027449, 0.0675626844, 0.0147597268, 0.01940074, -0.0106743285, 0.1151494011, -0.0441615209, 0.1754956394, 0.0192177128, 0.0016766475, 0.0371803939, 0.0261857696, 0.0694452375, -0.015831735, 0.0041376916, -0.0003280575, -0.073837854, -0.038853772, -0.1018146649, -0.0825185105, -0.0071249348, -0.0728442892, 0.1023375914, -0.0097853458, 0.0776029602, -0.0051312605, 0.0400826596, 0.1461069137, -0.0277153421, 0.0243162904, -0.0205511879, -0.0220284685, 0.0132889841, 0.1329290569, 0.027480023, 0.0213225111, -0.0292841345, -0.0298332125, -0.0021293096, 0.0366051681, -0.0129098585, 0.0267217737, -0.0234273076, 0.0539141856, -0.0641636327, 0.1419234723, 0.0486325808, -0.0069549819, 0.028839644, -0.0949642658, 0.1055797637, 0.0452335291, 0.035820771, -0.0241071191, -0.1126393303, 0.0631177723, 0.049364686, 0.1291639507, -0.1059981138, 0.0255974717, 0.0187601484, 0.0125241969, 0.0000814526, 0.0865450799, 0.0751974732, -0.0244993158, -0.0503321066, 0.0824662149, 0.0146682141, -0.0496261492, -0.1640957445, -0.0827799737, -0.0590389073, -0.0364482887, -0.0080792839, -0.0256759115, -0.0073406436, 0.1194374338, -0.0189301018, 0.0103605697, -0.0653663725, -0.0719553009, -0.0200282559, 0.0694452375, -0.0181326326, 0.0174266752, -0.0525022708, 0.0371803939, -0.070543386, 0.0922973156, 0.0453642644, -0.0683470815, -0.1112797111, -0.039978072, 0.0859698504, 0.124875918, 0.1166136116, 0.0193745922, -0.1011348516, 0.0406840295, 0.0882707536, -0.0311405398, -0.049652297, 0.0026816553, -0.0054188725, 0.0947550908, -0.0139622577, -0.0742039084, -0.0195314717, -0.0305391699, -0.0483188219, 0.0140668433, -0.067771852, 0.0040134955, -0.019701425, 0.034435004, -0.0047946232, -0.0565288402, -0.0367097557, -0.0434294194, 0.0184725374, -0.0183287319, 0.0855515078, -0.0279506613, 0.0611829236, 0.0482403822, 0.0700727552, 0.034435004, -0.0537050106, -0.0165638383, -0.0676149726, -0.0127399061, -0.0735240951, 0.025819717, 0.00156961, -0.0159363225, -0.0713277832, 0.0318464972, 0.0774983689, 0.0095434906, -0.0776552483, -0.10385409, -0.0338597819, -0.0663599446, 0.0425927304, -0.0669351667, -0.0148250936, 0.0628040135, 0.0288134981, -0.0683993697, 0.0251399074, 0.100193575, -0.0306176096, -0.0230874028, 0.0859175622, 0.0894211978, -0.0122888777, -0.0336506106, 0.0010728256 ]
712.3562
Eugene Drukarev
E. G. Drukarev, A. I. Mikhailov, I. A. Mikhailov, W. Scheid
Triple coalescence singularity in a dynamical atomic process
3 pages
null
10.1134/S0021364007230038
null
quant-ph
null
We show that the high energy limit for the amplitude of the double electron capture to the bound state of the Coulomb field of a nucleus with emission of a single photon is determined by behavior of the wave function in the vicinity of the singular triple coalescence point.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:39:49 GMT" } ]
2009-11-13T00:00:00
[ [ "Drukarev", "E. G.", "" ], [ "Mikhailov", "A. I.", "" ], [ "Mikhailov", "I. A.", "" ], [ "Scheid", "W.", "" ] ]
[ 0.0423567593, 0.0232787151, 0.0105016753, 0.0142772784, -0.0073136669, 0.0302048195, 0.0696111098, 0.0278294403, -0.0142272701, -0.0843134522, 0.0682608932, 0.0003756459, -0.0578592308, -0.002575411, -0.06210991, 0.0739618018, -0.0301298071, -0.0133771347, 0.0910145268, -0.0116206044, -0.1404224038, -0.1496238708, 0.1159184948, 0.0312049799, -0.0012509809, -0.0577592179, 0.0178278442, 0.0169902109, 0.0282795131, -0.0221910402, 0.0257791132, -0.069811143, -0.0142147681, -0.0752620101, -0.1132180691, 0.2033324391, -0.006085346, 0.1546246707, -0.1572250873, 0.0484327301, 0.0023613144, -0.0816630274, -0.0300297923, 0.1247199029, -0.0513081886, -0.0359557383, -0.0066385595, -0.0753120184, 0.053208489, -0.0122707076, -0.0073824278, 0.028254509, 0.0285045486, 0.0487827845, -0.0793626606, -0.0585093349, 0.0273543652, 0.0495829135, 0.0032974011, -0.056058947, 0.0297047403, -0.0832132772, 0.0158650316, 0.0173777733, -0.0305798799, 0.0562589765, 0.0077824919, 0.0446821302, 0.0075824601, 0.031680055, -0.0014002235, -0.0201032087, 0.0228786506, -0.0189405233, 0.0370809175, 0.0130395805, -0.0298547633, 0.0167526733, -0.0381560884, 0.0285045486, 0.0880140439, -0.1031164527, 0.0856136605, -0.0573591515, 0.0102891419, 0.03590573, 0.0187529922, -0.0649103597, -0.0683609098, -0.0230286755, -0.033855401, 0.0757120848, -0.0109642493, -0.0098078148, 0.0115205888, 0.0023519378, 0.054808747, 0.0559589304, -0.0529584512, 0.0861137435, -0.0640102178, 0.0233287234, 0.0462573804, 0.0233537257, 0.128420487, -0.0298547633, 0.0083513325, -0.0496579222, 0.011389317, -0.0095327711, 0.0510081388, -0.0424067676, -0.071061343, 0.0798627436, -0.0521583222, -0.1095174775, 0.0081638023, 0.0659605265, -0.0520082973, 0.0346305259, -0.049332872, -0.0477576219, 0.0172777567, -0.0237037819, 0.1343214363, -0.1090173945, 0.0879640356, -0.0457072929, -0.0773623437, 0.0094265044, 0.0840634108, -0.0460823551, -0.0112705482, -0.0236162692, -0.0212658942, -0.0594594888, 0.0892642438, 0.0047226287, 0.0186279733, 0.0371059217, 0.0750619769, 0.0729616433, 0.0445571095, 0.0577092096, 0.1049167439, 0.1218194366, -0.0775123686, 0.0264292173, 0.1113177612, -0.0900143608, -0.0565090179, -0.1340213865, 0.0507831052, 0.0216534548, 0.0689109936, -0.1171186864, -0.0395313092, 0.0691610351, -0.0144273024, -0.0427068137, 0.0238288026, 0.037906047, -0.1069170609, -0.0406064801, -0.0063447626, 0.1002660021, -0.0627100095, 0.0272293445, -0.1119178608, -0.0510581471, -0.0446571261, -0.096815452, -0.094715111, 0.029204661, 0.039506305, 0.0158025213, -0.0375809968, -0.0657604933, -0.1079172194, 0.0945150852, 0.1158184782, 0.0010900177, 0.0361807719, 0.022778634, -0.0128520504, -0.0706112683, 0.0852135941, 0.0072824121, -0.0578092262, -0.0299297757, -0.1048167273, 0.1494238377, 0.0021159626, 0.0613097847, 0.0433569178, -0.1410225034, 0.0015791582, 0.0381310843, -0.0036912139, 0.0821631104, -0.0211908817, -0.0313550048, 0.0976155773, -0.0480076596, 0.0119331544, -0.0239788257, 0.107517153, -0.0220785234, -0.142622754, -0.0106454492, 0.0990158021, -0.0392062552, 0.0497079305, -0.0036630845, -0.0894142687, -0.0454072468, -0.0280294735, -0.0454822592, 0.055258818, 0.0217659734, -0.0883140936, 0.0619598888, 0.0536085553, 0.012645768, 0.0473075472, -0.0528084263, 0.0244914088, -0.0009431192, 0.0012322279, 0.113618128, -0.0561089516, -0.0384311341, -0.0517082512, -0.0508331098, -0.0982656777, 0.0823131353, -0.046982497, 0.0133146243, -0.0412565842, -0.0576592013, -0.1225195527, -0.0281044841, -0.0024800831, 0.0539586097, -0.0424317718, -0.0094077513, 0.0085201096, 0.0975155607, 0.0332803093, -0.0106892055, -0.0395563133, 0.0205157734, 0.0139772305, -0.013264617, 0.0635601431, 0.0174152795 ]
712.3563
Volker Braun
Volker Braun, Tamaz Brelidze, Michael R. Douglas, Burt A. Ovrut
Calabi-Yau Metrics for Quotients and Complete Intersections
59 pages, 9 figures, LaTeX. v2: Clarifications and references added
JHEP 0805:080,2008
10.1088/1126-6708/2008/05/080
UPR 1192-T
hep-th
null
We extend previous computations of Calabi-Yau metrics on projective hypersurfaces to free quotients, complete intersections, and free quotients of complete intersections. In particular, we construct these metrics on generic quintics, four-generation quotients of the quintic, Schoen Calabi-Yau complete intersections and the quotient of a Schoen manifold with Z_3 x Z_3 fundamental group that was previously used to construct a heterotic standard model. Various numerical investigations into the dependence of Donaldson's algorithm on the integration scheme, as well as on the Kahler and complex structure moduli, are also performed.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:47:31 GMT" }, { "version": "v2", "created": "Wed, 16 Jan 2008 20:26:36 GMT" } ]
2015-03-13T00:00:00
[ [ "Braun", "Volker", "" ], [ "Brelidze", "Tamaz", "" ], [ "Douglas", "Michael R.", "" ], [ "Ovrut", "Burt A.", "" ] ]
[ -0.0812773854, 0.0003189236, -0.0356309563, 0.1025143787, 0.0770299807, -0.0311738085, -0.0032674819, -0.0555832423, -0.0668047667, -0.0418709628, 0.0502084456, -0.089562431, -0.0975852981, 0.051021222, 0.151438117, 0.0773446038, -0.0525156781, -0.0067840395, 0.1195564047, 0.1566818208, 0.0111428667, -0.0673815683, 0.0152329542, 0.014656147, -0.0400094464, -0.0966414288, -0.0469311327, -0.0183136296, 0.0224692635, -0.064235352, 0.0336121321, -0.0156000135, -0.0698461086, -0.0248682573, -0.067591317, 0.1159906909, -0.0012339087, 0.0284733027, -0.0250517875, -0.0036148771, -0.0187331252, 0.1006790772, -0.0366010405, 0.0087897554, 0.0401929766, 0.1088592559, 0.1286804527, 0.0356309563, -0.0275294352, -0.0235573314, -0.0449647456, 0.078236036, 0.0313311182, -0.1273170859, -0.113368839, -0.001506745, -0.103563115, 0.0058729462, -0.0436538197, -0.0387509577, 0.000492826, -0.112110354, -0.0152853914, 0.0627671108, -0.0832175538, -0.008291604, 0.0770299807, 0.006662779, 0.0456726439, 0.0203980003, -0.10230463, 0.1181930453, 0.0083440412, 0.1300438046, 0.0749849379, -0.0812249482, 0.0418447442, 0.1365460008, -0.0164127871, 0.0029938261, 0.0015944132, 0.0981096625, 0.0765580535, -0.0159801822, -0.0370991938, 0.0480585285, 0.004604626, 0.0332450718, -0.065493837, -0.059201397, 0.0361553244, 0.0429983586, -0.0574709736, -0.0346346535, 0.0917123482, -0.0526992045, 0.0166749731, 0.0530400462, 0.0237015337, 0.0229411963, 0.0019958841, 0.036181543, 0.0210141353, -0.0172911081, 0.1718885601, 0.0101268999, -0.0034641207, 0.000072869, -0.0412417166, -0.000558782, 0.005230593, -0.0219448935, -0.0759812444, 0.0223381706, 0.0749849379, 0.0372040644, -0.0818017498, -0.0670145154, -0.0583624057, 0.0328780115, -0.0175270736, -0.0534857623, 0.0318030529, -0.0028922295, 0.0791274607, 0.0205815304, -0.0459086113, -0.114207834, -0.1047167331, 0.0014534887, 0.071366787, -0.0625049323, 0.0166880824, -0.0175664015, -0.0245143063, -0.0380430594, 0.0818017498, -0.0378333107, 0.066070646, -0.0990535319, 0.0116737913, 0.034215156, 0.0451482758, -0.0253926273, 0.0264544766, 0.0461970158, -0.046249453, 0.0736215785, 0.0431556664, 0.0300726313, -0.0361291058, -0.0610366911, 0.0973755494, -0.0187462345, -0.053380888, -0.0635012314, 0.0580477826, 0.0643402264, 0.0912404135, -0.0153640471, 0.0703180432, 0.0214598514, -0.0215909425, 0.0111232027, 0.0326944813, -0.0548491254, -0.0768726692, 0.0279227141, -0.0558454283, -0.1208148971, -0.0325896069, -0.0333237275, -0.0471408814, -0.0453842431, -0.0563697964, 0.0515193716, -0.0733593926, -0.1852075607, -0.0539052561, 0.1305681765, 0.0208174977, 0.049395673, -0.0155082485, -0.0074001746, 0.0014010516, 0.0638158545, 0.0173828732, -0.0335334763, 0.0218138006, 0.0590965226, -0.0551113077, -0.018156318, 0.0550064333, 0.1519624889, 0.027214814, -0.1069190875, 0.0341627188, 0.0056107612, -0.0431556664, 0.0034018517, -0.0620854311, -0.0403765067, 0.0825883076, -0.0358144864, -0.0203586742, -0.0183529574, 0.0669620782, -0.0112542957, -0.1281560808, 0.0115426993, -0.0060433666, 0.0256941393, 0.0468524769, 0.1052410975, 0.0150887528, 0.0618232489, -0.0927086547, 0.0197294299, -0.0460134856, 0.123436749, 0.0343724675, 0.0745654404, 0.0691119954, -0.0027529437, 0.1144175828, 0.0418185256, -0.027608091, -0.0155213578, 0.0026906747, -0.0315670855, 0.0940195769, 0.055216182, -0.1411604583, 0.0910831019, -0.0130240452, 0.027214814, -0.0380954966, 0.0163996778, -0.038410116, -0.1419994533, -0.0261136368, -0.0406649113, -0.0008652108, 0.0875698254, -0.0296006985, 0.0291812029, -0.0556356795, -0.0777641013, -0.0653889626, -0.0026365989, -0.0829029307, 0.0799140185, 0.0233738013, 0.0568417311, -0.0214336328, -0.0046767266 ]
712.3564
Vladimir Manuilov
V. Manuilov
Asymptotic representations of the reduced C*-algebra of a free group: an example
6 pages
null
null
null
math.OA math.GR
null
We give an example of a non-trivial asymptotic representation of the reduced C*-algebra of a free group. This example allows to evaluate the asymptotic tensor C*-norm of some elements in tensor product C*-algebras and to show semi-invertibility of the non-invertible extension of $C^*_r(\mathbb F_2)$ considered by Haagerup and Thorbjornsen.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 20:53:32 GMT" } ]
2007-12-21T00:00:00
[ [ "Manuilov", "V.", "" ] ]
[ -0.0628566593, -0.0913958922, -0.0441654697, 0.0508731939, 0.0532598384, -0.0045660264, -0.0526066534, -0.0594399907, -0.069237791, -0.0008761495, 0.0189675372, -0.107022129, 0.0199096333, 0.0888836384, 0.0265294295, 0.0186158214, -0.0204120856, 0.0419798084, 0.0182641055, 0.1114436984, 0.0032251093, -0.095013544, 0.0962696746, 0.0440901034, -0.0218691938, 0.0018590699, -0.0299712215, 0.0209270976, 0.1233015507, -0.0435876511, 0.0448689014, -0.0465018675, 0.0019407182, -0.1255123317, -0.0690870583, 0.1718383431, 0.0224846955, -0.0038123494, -0.0258008745, 0.0421556644, 0.0478082411, 0.0379853211, -0.0636605844, -0.0771262795, 0.1102378219, 0.0727549493, 0.025901366, -0.036402598, -0.0619020015, 0.0241051018, -0.1007414907, -0.0484865531, 0.0490894951, -0.0453462303, -0.1173726246, -0.0195202343, -0.0191182718, 0.0295441374, 0.0774779916, -0.0751164705, 0.0449442714, -0.0485619195, 0.0637108237, 0.0512500331, -0.090240255, 0.1025000662, -0.1288285106, 0.0702929422, 0.0235021599, 0.0374074988, -0.1173726246, -0.02203249, 0.0709461272, 0.1156642959, 0.0546667017, 0.0688358322, -0.035674043, 0.0295441374, -0.0264289398, 0.091697365, 0.0590882748, 0.0227484833, 0.04974268, 0.0025640719, 0.1377721578, -0.1101373285, -0.0447684117, 0.0870748162, -0.0283633769, 0.0013377767, 0.0426581167, -0.020223666, -0.0711471066, 0.0308756325, 0.1015454084, -0.0505968481, 0.046175275, -0.0387641191, 0.0195830408, -0.0164050348, -0.0035171593, 0.1011434495, 0.1662108898, -0.0231881291, 0.0893860906, 0.1386765689, 0.0414019898, -0.0444669425, -0.0475318953, -0.0371060297, -0.0017617199, 0.0018480788, -0.0892855972, 0.0559228323, 0.0286648478, -0.0416029692, -0.1236030236, -0.0451954976, 0.0179123897, 0.1085294858, 0.0127748251, -0.0328603163, 0.0898382962, 0.0063403076, 0.1145588979, -0.0602941588, -0.0352218375, -0.0966716334, 0.0116066253, -0.0439393669, 0.0501446426, -0.0576814115, 0.0049491455, 0.0055049821, -0.0210024659, 0.0000802744, 0.0136541147, 0.0047701471, 0.1027512923, -0.0006005864, 0.003485756, 0.0028529814, 0.0172466412, 0.0184902083, -0.0014853717, 0.0022688818, -0.0908432007, 0.0568774901, 0.0171084665, 0.0067391284, 0.020349279, 0.023024831, 0.0223213993, 0.0291421767, -0.083356671, -0.0303229373, 0.0171335898, -0.0276850667, 0.0111481389, -0.0729559287, 0.0853162333, -0.0212034453, -0.007618418, 0.0550686643, 0.0314785764, 0.0450196378, -0.0621532276, -0.0675797015, -0.0220827349, -0.1039069295, 0.011575222, 0.0001938167, -0.1064191908, -0.054566212, 0.08958707, 0.0485116728, -0.138475582, -0.0919485912, -0.0604951382, -0.0319307819, -0.0277855583, 0.0109597193, 0.0982292295, -0.0288658272, -0.1016459018, 0.0142193725, 0.0399700031, -0.0423064008, 0.0111669805, -0.0096659074, -0.0716495588, 0.0535613112, 0.0294938926, 0.1590760797, 0.0353976935, -0.0759203956, 0.0235272832, 0.0241930317, -0.0378345847, 0.0706446543, 0.0503958687, -0.1236030236, 0.1023995802, 0.0196584072, 0.0537120439, -0.0055677886, 0.0492151044, 0.0653689131, 0.0220199283, 0.0089687556, -0.0918983445, -0.0699914694, 0.0046194117, 0.0200603679, 0.0444669425, 0.047506772, -0.0816483423, 0.0213164967, -0.0852659866, 0.1636986434, -0.0243437663, 0.0996360928, 0.0637610704, -0.0038343316, -0.018201299, -0.027886048, -0.0600931756, -0.0548676848, 0.0180003177, -0.0032941964, 0.0288407058, -0.0409246609, -0.1081275195, -0.0987819284, -0.0497678034, 0.0113805225, -0.0223088376, -0.020223666, -0.0348701216, -0.0847132951, -0.0033852658, -0.0020207963, 0.0436127745, 0.1109412536, -0.04552209, -0.0106017226, -0.0360006355, -0.015148907, 0.1161667407, -0.0338652171, -0.0811961293, 0.0856177062, -0.0242809597, 0.0012019577, -0.0826532394, -0.0196709689 ]
712.3565
Livius Trache
A. Banu, Y. Li, M. McCleskey, M. Bullough, S. Walsh, C. A. Gagliardi, L. Trache, R. E. Tribble, and C. Wilburn
Performance evaluation of novel square-bordered position-sensitive silicon detectors with four-corner readout
13 pages, 10 figures, submitted to Nucl. Instr. and Meth. A
Nucl.Instrum.Meth.A593:399-406,2008
10.1016/j.nima.2008.05.016
null
nucl-ex
null
We report on a recently developed novel type of large area (62 mm x 62 mm) position sensitive silicon detector with four-corner readout. It consists of a square-shaped ion-implanted resistive anode framed by additional low-resistivity strips with resistances smaller than the anode surface resistance by a factor of 2. The detector position linearity, position resolution, and energy resolution were measured with alpha-particles and heavy ions. In-beam experimental results reveal a position resolution below 1 mm (FWHM) and a very good non-linearity of less than 1% (rms). The energy resolution determined from 228Th alpha source measurements is around 2% (FWHM).
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:54:09 GMT" } ]
2008-11-26T00:00:00
[ [ "Banu", "A.", "" ], [ "Li", "Y.", "" ], [ "McCleskey", "M.", "" ], [ "Bullough", "M.", "" ], [ "Walsh", "S.", "" ], [ "Gagliardi", "C. A.", "" ], [ "Trache", "L.", "" ], [ "Tribble", "R. E.", "" ], [ "Wilburn", "C.", "" ] ]
[ 0.0589516051, -0.0267335549, 0.0079633296, 0.0741893277, -0.0414984748, 0.0124279279, -0.0353115276, -0.040417783, 0.0372027308, 0.0391479731, 0.0893189758, -0.0808355659, -0.0053966925, 0.0300971996, 0.0945603251, -0.0137990527, 0.0520622134, 0.0474963002, 0.0223837793, -0.0265309252, 0.0171964709, -0.0002773488, 0.0884003937, -0.1001799107, 0.0345280245, -0.0370406285, 0.0557095371, -0.0853744596, -0.0171829611, 0.0549530573, -0.0042248201, -0.0404448025, -0.0523323826, -0.1290343106, -0.0765128061, 0.0434437133, 0.070569016, 0.1068801805, -0.0805113614, 0.0449296609, -0.0305294748, 0.0684616715, -0.0431465246, -0.0084901657, -0.053277988, -0.0360680073, -0.0314750783, 0.0221946593, -0.0978023931, -0.0087670926, -0.0066462397, 0.0878600478, 0.0007670362, -0.0264363643, 0.0008974788, -0.0283680968, 0.0388778001, 0.0375539549, 0.0325557664, 0.0462535061, -0.0390399061, -0.1753958911, 0.052278351, 0.0083888518, -0.062571913, -0.0636526048, -0.0693262219, -0.0015112766, 0.0742433593, 0.0248963814, 0.1549708545, 0.0156294703, 0.0792685673, 0.0520892292, 0.0617613979, 0.0194118842, -0.0229376331, 0.0916964933, -0.1343296915, 0.1087713912, -0.0356627516, -0.001784826, -0.0193038136, -0.0600322969, 0.0171694532, -0.0461184196, 0.090615809, -0.0634905025, -0.0621936731, 0.0037655272, -0.0082064848, 0.0580330193, 0.0382564031, 0.1085552499, -0.0991532505, -0.1043405607, -0.0131506389, -0.0648953989, 0.114228867, 0.0941280499, -0.0567361936, -0.0367164239, 0.0340146981, -0.0497387312, 0.0843478069, 0.0137180006, 0.117795147, 0.0493334718, 0.0603565015, 0.0827808082, 0.0111986436, -0.0521432646, -0.0244100727, 0.0145217637, 0.0535481609, -0.029881062, -0.0219379943, 0.0032319368, 0.1048809066, 0.0104218982, -0.0106650535, 0.1348700374, 0.022951141, -0.0360409915, 0.0747296736, -0.0542235896, 0.0694342926, -0.2375355363, -0.0180069879, -0.0511976592, 0.0192227624, -0.0377430767, -0.0153998239, 0.0002794595, -0.0553042814, 0.0484419018, 0.0571684688, -0.0793766379, -0.0333122499, -0.073811084, 0.0674890503, 0.0239642877, 0.0111986436, 0.0025193573, -0.0016396084, 0.0123874024, -0.0488201454, -0.0007611262, 0.0634905025, 0.0521432646, 0.0088278819, -0.0249504168, -0.0282059927, -0.0014479549, -0.0105502298, -0.0551691949, 0.0550070889, 0.0854284987, -0.0305564925, 0.0103746187, -0.0230321921, -0.0181285646, -0.0295028202, 0.0538183339, 0.0078755245, 0.0416605771, 0.0031154249, -0.0362030938, -0.1699924469, 0.0548449866, 0.0993693918, -0.034825217, -0.0382564031, -0.0072473735, 0.0478205048, 0.0229781587, -0.0204385389, -0.0534671098, -0.149999693, -0.0688939467, -0.0732707381, -0.0274900366, 0.1188758314, 0.0035460121, 0.0316101648, -0.0360950269, 0.0051062573, 0.1088794544, -0.006430102, 0.0330150612, -0.0043666605, 0.091804564, 0.0747837052, 0.0663543269, -0.0648953989, -0.099747628, 0.0431195088, 0.0679213256, -0.0190201327, -0.0232618395, 0.0073554423, 0.054899022, 0.0847800821, -0.0449026451, -0.0704609454, 0.015845608, -0.0171424355, 0.0032910369, 0.030421406, -0.0970459059, 0.0720279515, 0.0191417113, 0.1359507293, -0.0068319831, -0.0498197824, -0.0298270267, -0.0075175455, 0.0051569147, -0.0513327457, 0.0319613889, -0.0561418161, 0.1236308664, -0.043551784, 0.0601943992, -0.0718118101, 0.1827445775, 0.0713795349, -0.0616533309, -0.0145893069, -0.0980725661, -0.0238292012, -0.0107866311, -0.0194253922, 0.0975862518, -0.0941820815, 0.0433356464, 0.0679753646, -0.0099693593, -0.0648953989, -0.0575467087, -0.0292326491, -0.0280438904, -0.0088481447, -0.0113675017, 0.0264768898, 0.0180745311, -0.0011794711, -0.025558304, 0.1744232625, -0.0133059882, -0.1196323186, 0.0433086269, -0.0592758134, -0.0427412651, -0.0514408164, 0.0765668452 ]
712.3566
Razvan Teodorescu
Razvan Teodorescu
Coherent oscillations in superconducting cold Fermi atoms and their applications
Invited chapter in "Leading-edge Superconductivity Research Developments", Nova
null
null
LA-UR-07-2504
cond-mat.str-el quant-ph
null
Recent achievements in experiments with cold fermionic atoms indicate the potential for developing novel superconducting devices which may be operated in a wide range of regimes, at a level of precision previously not available. Unlike traditional, solid-state superconducting devices, the cold-atom systems allow the fast switching on of the BCS phase, and the observation of non-equilibrium, coherent oscillations of the order parameter. The integrable and non-linear nature of the equations of motions makes this operating regime particularly rich in potential applications, such as quantum modulation and encoding, or nonlinear mixing of quantum coherent oscillations, to name only two. From a mathematical point of view, such systems can be described using the Knizhnik-Zamolodchikov-Bernard equation, or more generally, by the matrix Kadomtsev-Petviashvilii integrable hierarchy. This identification is particularly useful, since it allows a direct application of the known non-linear phenomena described by particular solutions of these equations. Other important features of this formulation, such as the relation to the spin Calogero-Sutherland model, also have relevant physical interpretations. In this work, a complete description of these relationships is presented, along with their potential practical consequences.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:28:05 GMT" } ]
2007-12-24T00:00:00
[ [ "Teodorescu", "Razvan", "" ] ]
[ -0.0387882181, 0.0575135648, -0.1335384697, -0.0159299206, 0.0281950235, 0.0026549867, -0.0419447795, 0.0323413499, -0.0444058217, -0.0410620123, 0.004751557, -0.0363539234, -0.132896468, 0.041971527, 0.0803584903, -0.0030729633, -0.0711028203, 0.0144853937, 0.0787534639, 0.0198488683, -0.0751688927, -0.0688557774, -0.0397244878, 0.0436300598, -0.0328496099, -0.1416706294, 0.0081388382, 0.1015448794, 0.0671437457, -0.1493747681, 0.0710493177, -0.0256804768, -0.0453688428, -0.0871531144, -0.0209188871, 0.0940547436, -0.0293987952, -0.0578345731, -0.0986023247, 0.042774044, -0.1019193903, -0.044940833, -0.143168658, 0.0735103637, -0.0342941359, 0.0431485511, -0.1444526762, -0.049140662, -0.0190731045, 0.0291045401, 0.0448070802, 0.0323948525, 0.063987188, -0.0944827497, -0.0442453213, 0.0221895371, 0.0296930503, 0.1017053872, -0.0245034546, -0.0356049091, -0.0286497809, -0.0608306266, 0.0113555854, 0.0514679551, -0.127118364, 0.0391627252, -0.0409550108, 0.0372366905, -0.0064769639, 0.1033639163, 0.0434428044, 0.0329833627, 0.0065906537, 0.0188055988, -0.015448411, -0.037637949, -0.039082475, -0.0130743049, -0.0272320043, 0.0717448294, -0.0329566114, -0.073831372, 0.1462717056, -0.0527252294, -0.0449675843, -0.0208520126, -0.101598382, -0.0347756445, -0.0559620373, -0.0705143064, 0.0270046256, 0.0182304624, -0.0084999697, 0.0446198285, 0.0537149943, 0.0251722168, 0.100367859, -0.0048117456, 0.0194074847, 0.0297465511, -0.097478807, -0.0696582943, 0.0259747319, -0.0267906226, 0.1733432114, 0.0627031624, -0.0205176305, -0.0807329938, -0.0477496348, 0.0003753429, 0.0272052549, -0.0562830418, -0.0499164239, 0.0173744466, -0.0799304843, -0.1322544515, -0.0138300061, -0.0242091995, -0.110426046, 0.0557480343, 0.0790209621, -0.0071557579, -0.0091954833, 0.090898186, -0.0069551291, -0.0314050838, 0.069123283, -0.0376111977, -0.0526717268, -0.0417040251, 0.04523509, -0.0205978826, -0.0008547619, -0.028810285, -0.0611516349, -0.0114625879, -0.019434236, 0.0241423231, 0.1076974943, 0.0095566148, 0.1137431115, -0.0821240246, 0.1792283207, 0.0190731045, 0.0682672635, 0.0719588324, -0.0487126522, -0.0560155399, -0.0087875379, -0.0709423125, 0.0353641547, -0.1189862043, 0.0478566363, 0.0501571819, 0.0653247088, -0.0952852666, 0.0314318314, 0.076506421, 0.007851271, -0.115776144, 0.0294255465, 0.0173878223, -0.0436033085, 0.0208252613, 0.0440580659, 0.0162643008, -0.1234802902, 0.0587975904, -0.0496489219, -0.0841035619, -0.0237009395, -0.1230522841, -0.0823380277, 0.0477496348, 0.008954729, 0.0612586364, 0.0327426083, -0.1331104636, -0.1192002073, 0.0039958553, 0.0467063673, -0.0572995618, 0.0146726472, -0.0222430378, -0.0540627539, -0.0163311772, -0.0568715557, 0.02749951, 0.0107269492, -0.0030161184, -0.1086070165, 0.0379322022, 0.0240486953, 0.0818030164, 0.0974253044, -0.0628101677, 0.0376646966, 0.0462248586, 0.018457843, -0.0660737231, 0.0425867885, -0.0298803039, 0.0854945853, -0.0448605828, -0.0201029982, 0.0022085877, 0.0461446047, 0.0270447508, -0.1481977552, -0.0614726394, -0.0029910398, 0.0646291971, 0.0863506049, 0.026523117, -0.1120310798, -0.084959574, -0.0248645861, 0.044004567, -0.0355246589, 0.0466528647, -0.042988047, -0.0061024567, 0.0353106558, 0.0990303382, 0.085762091, 0.0977998152, -0.0187654737, -0.0039824801, 0.0619541481, 0.0311375782, 0.042560041, -0.0266969949, -0.0004401293, -0.011288709, -0.0565505475, 0.0433625542, 0.0177355781, -0.0477763861, -0.0208118856, -0.0583160818, -0.0643616915, 0.019688366, -0.0153681599, 0.0405002497, -0.0451013371, 0.0467331149, -0.0504246838, -0.0210125148, 0.0965692922, -0.044940833, -0.0063064294, 0.1056109592, -0.0558550358, 0.0202635005, -0.0028857097, -0.0294255465 ]
712.3567
Oleksandr Gromenko
O. Gromenko, V. Privman, M. L. Glasser
Random sequential adsorption model of damage and crack accumulation: Exact one-dimensional results
12 pages in ReVTeX, with 2 EPS figures
J. Comput. Theor. Nanosci. 5, 2119-2123 (2008)
null
null
cond-mat.stat-mech cond-mat.mtrl-sci cond-mat.soft
null
The random sequential adsorption (RSA) model is modified to describe damage and crack accumulation. The exclusion for object deposition (for damaged region formation) is not for the whole object, as in the standard RSA, but only for the initial point (or higher-dimensional defect) from which the damaged region or crack initiates. The one-dimensional variant of the model is solved exactly.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:00:15 GMT" }, { "version": "v2", "created": "Mon, 18 Feb 2008 16:49:30 GMT" }, { "version": "v3", "created": "Tue, 29 Apr 2008 15:03:05 GMT" } ]
2010-10-12T00:00:00
[ [ "Gromenko", "O.", "" ], [ "Privman", "V.", "" ], [ "Glasser", "M. L.", "" ] ]
[ 0.0017960082, 0.1018851027, 0.0590372346, 0.0938983485, -0.0279806275, -0.0154203754, -0.0122836847, -0.1115987226, -0.1432219595, 0.0678874254, 0.0916318372, -0.0551517867, -0.0081553953, -0.0298154224, -0.0239872504, -0.0273195617, 0.0428748503, 0.0020573991, -0.0301392116, 0.0532090627, -0.0050456868, 0.0237309188, -0.0012765992, -0.1000503078, -0.0128300758, 0.0493775792, 0.1387968659, -0.0315962546, 0.0896351486, -0.0725283772, 0.0630306154, -0.049647402, -0.0568786524, 0.0375323556, -0.0467872806, 0.0887177512, 0.0188066512, 0.0533439741, -0.1034500748, 0.0724744126, 0.0025413937, 0.0085533839, -0.0607101396, 0.0935745612, 0.0128435669, 0.0603323877, -0.0327295102, 0.0169448741, -0.0021197957, 0.0390973277, -0.0012479306, 0.0568786524, 0.0070491214, -0.0369117633, -0.0357785076, -0.0719347671, 0.018010674, 0.0649733394, -0.0476776958, -0.0067152157, 0.03154229, -0.0499711893, -0.06794139, 0.0225167163, -0.0981615484, -0.0549629107, -0.061627537, 0.0870988145, -0.0762519315, 0.0425780416, -0.1125700846, -0.1472153366, 0.0747409239, 0.0265505668, -0.0359673835, -0.0957331434, 0.0008031445, 0.1618936956, 0.0295725819, 0.0921175182, 0.0374783911, -0.0724204481, 0.0422812365, -0.0972981155, -0.0487030223, -0.0600086004, 0.0046915445, -0.0691825747, -0.0167290159, -0.0722585544, 0.0245943516, 0.1212044209, -0.0241356529, 0.0494585261, 0.0171202589, -0.1151603833, 0.0726363063, 0.0205470081, 0.1038817912, -0.0506457463, -0.0193597879, -0.0283044148, 0.0975139737, -0.130054608, 0.042524077, 0.0113595417, -0.0784105137, 0.0297884401, -0.1077132747, -0.0152584817, 0.1028025001, 0.0158790741, -0.0529932044, -0.0768455416, 0.0174170639, -0.013282029, -0.1040436849, -0.0185503196, -0.0391512923, 0.0207493752, -0.1018311381, 0.1182903275, 0.0754424632, -0.0893113613, 0.1163476035, -0.0572564043, 0.0988630876, -0.1327528358, -0.0641638711, 0.0411749631, 0.037370462, -0.0284932908, -0.0256871339, -0.1191537604, -0.0148672378, -0.0957331434, 0.0648114458, 0.0047691185, -0.0017116886, 0.0124927973, -0.0762519315, -0.0016855495, -0.0146243973, 0.0037201822, -0.088501893, 0.0581198372, -0.0133494847, -0.0213834587, 0.032513652, -0.0537217259, -0.0677255318, -0.0172416791, 0.1142969504, -0.0098215509, 0.0377482139, -0.1803495884, 0.0963267535, 0.058875341, 0.0141387163, -0.0172821525, -0.0253363643, 0.0344293937, 0.0425510593, -0.0856957287, -0.0219500884, 0.0759821087, -0.0750107467, -0.0633544028, -0.0162838083, 0.0043711299, 0.0536137968, 0.0278187338, -0.076791577, -0.0567707233, 0.0725283772, -0.0145839239, -0.02919483, -0.0815404579, 0.0477856249, -0.0427938998, -0.056446936, -0.0472459793, -0.0377212316, 0.0293297414, 0.0200343449, -0.084562473, 0.0289250072, 0.0176599044, -0.0457889363, -0.0644336939, -0.0260513946, 0.0342675, 0.0948157459, 0.0665383115, -0.0761440024, -0.140847519, -0.0099227345, 0.112893872, 0.0869908854, 0.071826838, 0.0501600653, -0.0365609936, 0.0018331088, -0.0416066796, 0.0035684069, 0.0731759518, -0.0944919586, 0.0090458104, -0.0235690251, -0.0663764179, 0.0751186758, -0.0589293055, 0.0670239925, -0.0915778726, 0.0517250374, -0.0814864933, 0.0150291324, 0.0120408442, 0.0263481997, 0.0147323264, -0.0893653259, 0.0096191838, 0.0885558575, 0.068912752, -0.0100306636, 0.1014533862, 0.1015613154, 0.0204255879, 0.1135414466, 0.000408107, 0.0421463251, 0.014111734, -0.0600086004, -0.0622751117, 0.0037303006, -0.035913419, 0.0482173413, 0.049647402, -0.0108131506, -0.0412289277, -0.0327564925, -0.0120340986, -0.0613577142, -0.0123241581, -0.0059158658, 0.0466523692, -0.0522107184, -0.016256826, 0.024041215, 0.0105770547, -0.0182804968, -0.0472459793, 0.0581198372, 0.0284123439, -0.0357785076, 0.0259164833 ]
712.3568
David Pritchard
Jochen Konemann, David Pritchard, Kunlun Tan
A Partition-Based Relaxation For Steiner Trees
Submitted to Math. Prog
null
null
null
cs.DS
null
The Steiner tree problem is a classical NP-hard optimization problem with a wide range of practical applications. In an instance of this problem, we are given an undirected graph G=(V,E), a set of terminals R, and non-negative costs c_e for all edges e in E. Any tree that contains all terminals is called a Steiner tree; the goal is to find a minimum-cost Steiner tree. The nodes V R are called Steiner nodes. The best approximation algorithm known for the Steiner tree problem is due to Robins and Zelikovsky (SIAM J. Discrete Math, 2005); their greedy algorithm achieves a performance guarantee of 1+(ln 3)/2 ~ 1.55. The best known linear (LP)-based algorithm, on the other hand, is due to Goemans and Bertsimas (Math. Programming, 1993) and achieves an approximation ratio of 2-2/|R|. In this paper we establish a link between greedy and LP-based approaches by showing that Robins and Zelikovsky's algorithm has a natural primal-dual interpretation with respect to a novel partition-based linear programming relaxation. We also exhibit surprising connections between the new formulation and existing LPs and we show that the new LP is stronger than the bidirected cut formulation. An instance is b-quasi-bipartite if each connected component of G R has at most b vertices. We show that Robins' and Zelikovsky's algorithm has an approximation ratio better than 1+(ln 3)/2 for such instances, and we prove that the integrality gap of our LP is between 8/7 and (2b+1)/(b+1).
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:06:35 GMT" } ]
2007-12-24T00:00:00
[ [ "Konemann", "Jochen", "" ], [ "Pritchard", "David", "" ], [ "Tan", "Kunlun", "" ] ]
[ -0.0305473413, 0.0374771804, 0.0595150888, -0.0616042316, 0.0355663784, -0.041069489, 0.0335027128, 0.1107755154, -0.1145461649, 0.0423943102, 0.0763301402, -0.0084202643, -0.0618080497, 0.0025748047, 0.0339867845, 0.0114966538, 0.1554118246, -0.0457063653, -0.0280505624, 0.1153614372, 0.06787166, 0.0127896294, 0.0254518725, 0.0010939337, 0.0232098661, 0.0327129178, 0.127998203, -0.0017850068, 0.0721009001, -0.0745467246, 0.0401268266, -0.0208786875, 0.0336810574, 0.0156303532, 0.0561520793, 0.1701886952, -0.0098469956, 0.036534518, -0.0766868219, -0.0105157765, 0.0302925687, 0.0578845367, -0.1043552235, 0.041859284, 0.1087373272, 0.0117769046, 0.0186621584, 0.0311587993, 0.0058374978, 0.020929642, -0.0973744318, 0.0770435035, 0.0226875804, -0.1180110797, -0.0963043794, 0.0093501871, -0.0474643037, -0.006573156, 0.0485853069, 0.0681264326, 0.1084316, -0.0054394142, -0.0176685415, 0.0908522308, -0.1185206324, 0.0619099587, -0.0010397943, 0.0609418191, 0.0233499911, -0.0131590506, -0.048992943, 0.04295481, 0.0583940856, -0.035133265, 0.0055986475, 0.0419866703, 0.0631328747, 0.1271829307, 0.0023518777, -0.0107450718, 0.0528909788, -0.0148405563, 0.1125079766, -0.0421650149, -0.0555915758, -0.0953362435, -0.0107832886, 0.0086750379, -0.0661901534, 0.0343434662, -0.0184073858, -0.0298849307, 0.0155921383, 0.0018598465, 0.0872344449, -0.0924827754, -0.024687551, 0.0517699756, 0.0557444394, -0.0441267677, -0.0609927736, -0.0719989911, 0.0280760396, -0.0373752713, 0.1262657493, 0.0513878129, 0.0357956775, 0.0928394645, -0.0380122066, -0.0095157903, -0.0955400616, 0.0171589945, -0.0970687047, 0.0237066746, 0.0307766385, -0.1177053526, -0.1877171099, 0.0031560066, -0.0412223525, 0.017923316, -0.025400918, -0.0955400616, 0.0148532949, 0.0123628834, 0.0288403593, 0.0147896018, 0.0967629701, -0.1834369153, 0.1181129888, -0.0145220896, -0.0145220896, 0.0501649007, 0.07689064, -0.0480502807, -0.1144442558, -0.0000938482, 0.0208404716, 0.0750562698, 0.0478464626, -0.0519992709, 0.000098675, -0.0029824423, -0.0092036929, 0.0072992607, -0.0106367934, 0.039260596, -0.0090954136, 0.1249409243, -0.1546984613, 0.0815784708, 0.0168277901, -0.0454261154, -0.0247002896, 0.0138214622, 0.0250697117, -0.092686601, 0.0204837881, -0.0754129514, 0.0784702376, -0.054113891, -0.0278976969, 0.0408656672, 0.0745467246, 0.0459356606, 0.0775530487, 0.0528400242, -0.0241652653, 0.1109793335, -0.0751072243, 0.0131080961, 0.017375553, -0.1276924759, 0.0218723044, 0.0739862248, 0.0260251127, -0.0246748123, -0.1288134754, -0.0181780886, 0.0474133492, 0.0465216413, 0.0068534068, 0.0189041942, 0.0415790342, -0.0150316358, 0.0812727436, 0.0023693936, -0.0395918004, 0.0397701412, 0.0424962193, 0.006401184, 0.0273626726, 0.0996673927, 0.0793874189, 0.0293244291, 0.0369421579, -0.0316428691, 0.1081258729, 0.0585469492, 0.032738395, 0.0135666886, 0.0512349494, -0.023490116, 0.050903745, -0.0222544651, -0.0034585502, -0.0459101833, 0.0145603055, 0.0345727615, 0.0053597973, -0.0199615024, -0.0127068283, 0.0439484268, -0.0363816544, 0.0553877577, 0.0839223862, 0.0340886936, 0.0557444394, -0.0016178117, 0.044279635, 0.1315650344, -0.0044585359, 0.0382924564, -0.0208532102, 0.0630819201, 0.0882025808, -0.0307766385, 0.0733238086, -0.0480757579, 0.1191320866, -0.066546835, -0.0486107841, 0.0182163045, -0.1089411452, 0.0410185345, -0.009592222, 0.0547762997, -0.1030303985, -0.00855402, -0.0980877951, -0.1315650344, -0.0744448155, -0.0243053921, -0.0370695442, -0.1051704958, 0.0074202782, 0.0175411552, -0.0674640238, 0.0605851375, -0.0918713212, -0.0101909395, -0.0544196181, 0.0487381704, 0.0165984929, -0.0370950215, -0.0517699756, 0.0278212652 ]
712.3569
Edwin Wang Dr.
Edwin Wang
MicroRNA Systems Biology
More similar work at http://www.bri.nrc.ca/wang
null
null
null
q-bio.MN q-bio.GN
null
Recently, microRNAs (miRNAs) have emerged as central posttranscriptional regulators of gene expression. miRNAs regulate many key biological processes, including cell growth, death, development and differentiation. This discovery is challenging the central dogma of molecular biology. Genes are working together by forming cellular networks. It has become an emerging concept that miRNAs could intertwine with cellular networks to exert their function. Thus, it is essential to understand how miRNAs take part in cellular processes at a systems-level. In this review, I will first introduce basic knowledge of miRNAs and their relations to heart disaeses and cancer, highlight recently dicovered functions such as filtering out gene expression noise by miRNAs. I will aslo introduce basic concepts of cellular networks and interpret their biological meaning in such a way that the network concepts are digested in a biological context and are understandable for biologists. Finally, I will summarize the most recent progress in understanding of miRNA biology at a systems-level: the principles of miRNA regulation of the major cellular networks including signaling, metabolic, protein interaction and gene regulatory networks. A common miRNA regulatory principle is emerging: miRNAs preferentially regulated the genes that have high regulation complexity. In addition, miRNAs preferentially regulate positive regulatory motifs, highly connected scaffolds and the most network downstream components of cellular signaling networks, while miRNAs selectively regulate the genes which have specific network structural features on metabolic networks.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:02:28 GMT" } ]
2007-12-24T00:00:00
[ [ "Wang", "Edwin", "" ] ]
[ -0.0294068605, 0.0851544589, -0.0161900334, 0.0875237361, -0.0749340653, 0.0084492462, 0.0932843164, 0.0667577535, -0.0923087373, 0.0319619589, -0.0006253458, 0.0172352996, -0.0419732966, 0.1012748107, 0.0216951091, -0.0345867425, -0.003266461, 0.1026685014, 0.1468020231, 0.0964433476, 0.0848292634, 0.0159693658, 0.010261043, 0.0130193876, 0.0250631925, -0.0643420219, 0.0793009624, 0.1134463698, 0.0515200756, -0.0205453131, 0.0144130774, -0.0395111106, 0.0048256516, -0.0044191587, -0.1194856912, 0.046618931, 0.0190587118, -0.0124386838, 0.018872885, 0.0560727939, 0.0282222237, -0.0455504358, -0.0276879761, -0.0119508924, -0.1075928733, 0.0157719254, -0.0921693668, -0.0654105172, 0.078139551, 0.0328678563, -0.0972795635, 0.0147731146, -0.0235533621, 0.0152028352, -0.0817166939, 0.0885922313, 0.0075201192, -0.023216553, -0.0428791977, 0.038349703, -0.0524492003, -0.0315206237, -0.0171540007, 0.0406492911, -0.0851544589, -0.0790686831, -0.1061062664, -0.0586278923, -0.0157603119, -0.0149240978, 0.0104294475, -0.0645278469, -0.0015620942, 0.0512413383, 0.0559798814, -0.1048984006, -0.0158183817, 0.0949102938, -0.021335071, -0.0245986283, 0.1345375478, -0.078604117, 0.0531925038, -0.0286635589, -0.0783253834, 0.0012419811, 0.0111785559, -0.0203014184, -0.0808340237, -0.0210911762, -0.0235069059, -0.0054992684, -0.056119252, 0.0863158703, 0.0046369229, -0.0170959309, 0.0243663471, 0.0434598997, 0.0036700505, 0.0860371292, -0.0783253834, -0.0751198903, 0.0180134438, -0.0395807959, -0.0245057158, -0.0511484258, -0.0950496569, -0.0682443529, -0.0456665754, 0.0162248742, 0.1165124848, -0.0619727485, -0.0157603119, 0.075352177, 0.0114514865, -0.0214512125, -0.0553759523, -0.0256206691, 0.0558405146, 0.0387445837, -0.0858977586, -0.0039807269, -0.0024433129, 0.0193374492, -0.0076769092, -0.1084290817, 0.0775356218, 0.1064779162, -0.0540287159, -0.0489185192, 0.0733080953, 0.1477311403, 0.0681514442, -0.0211144034, -0.0485468693, -0.0150634665, 0.0876166448, 0.0429953374, -0.0844111592, -0.0603003204, 0.0508696847, -0.0191632379, 0.0382335633, -0.021567354, -0.035260357, -0.0407654345, -0.0016143576, 0.0527279377, -0.0467118435, 0.1304493845, 0.1022039354, 0.0498476475, 0.0152841341, 0.0602074079, 0.0558405146, -0.0517059006, 0.0360268876, 0.1537704617, -0.0422520377, -0.0070149065, 0.0594641082, 0.0722860545, -0.0498476475, -0.0113005033, -0.0386516713, 0.0038907181, -0.0821812525, 0.0094828997, -0.0587208085, -0.0505909473, -0.0448071361, -0.0974653885, -0.0430882499, 0.0161203481, -0.0794403329, -0.0936095119, -0.0803230032, -0.1683577597, -0.0603932366, 0.0235882029, 0.0217531789, 0.0506838597, -0.0255509838, -0.1048054919, -0.0484539568, -0.0474783741, -0.0111437133, 0.0455968939, -0.0703813434, -0.1163266599, 0.0383264758, 0.1258966625, -0.0020847281, 0.0437386371, 0.0287100151, 0.0769316927, 0.0382800214, 0.0645278469, 0.0008042753, -0.1272903532, 0.0645278469, 0.0259226337, 0.0284777321, -0.0406260639, -0.0706136301, 0.0154815735, 0.0495689102, -0.0229726583, -0.0696380436, 0.045573663, 0.0450394154, 0.0495224521, 0.0631341562, -0.0238320995, -0.0328678563, -0.0360965729, -0.0416481048, 0.0467583016, 0.117441617, -0.0170262475, 0.0141111119, -0.0190122556, 0.0370024703, 0.0819025189, -0.1347233653, 0.0372812077, 0.0768852308, -0.0477571115, 0.0370721556, -0.0113005033, 0.1110306382, 0.0640168265, 0.0950496569, -0.093888253, -0.0429024249, -0.0547255613, -0.0797190666, -0.0411138572, -0.0045120716, -0.0675010532, -0.0087395981, 0.0030603111, -0.046200823, 0.1108448133, -0.0033535666, 0.0862694159, -0.0425772294, -0.1227376387, -0.0481287614, -0.0419965275, 0.0550042987, 0.092076458, 0.128312394, 0.0586278923, 0.0221945141, 0.1038763672 ]
712.357
Ying Zu
Ying Zu (1), Zheng Zheng (2), G.T. Zhu (1 and 3), Y.P. Jing (1) ((1)SHAO, (2)IAS, Princeton, (3)New York University)
Environmental Effects on Real-Space and Redshift-Space Galaxy Clustering
13 pages, 6 figures, Accepted by APJ
null
10.1086/591071
null
astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Galaxy formation inside dark matter halos, as well as the halo formation itself, can be affected by large-scale environments. Evaluating the imprints of environmental effects on galaxy clustering is crucial for precise cosmological constraints with data from galaxy redshift surveys. We investigate such an environmental impact on both real-space and redshift-space galaxy clustering statistics using a semi-analytic model derived from the Millennium Simulation. We compare clustering statistics from original SAM galaxy samples and shuffled ones with environmental influence on galaxy properties eliminated. Among the luminosity-threshold samples examined, the one with the lowest threshold luminosity (~0.2L_*) is affected by environmental effects the most, which has a ~10% decrease in the real-space two-point correlation function (2PCF) after shuffling. By decomposing the 2PCF into five different components based on the source of pairs, we show that the change in the 2PCF can be explained by the age and richness dependence of halo clustering. The 2PCFs in redshift space are found to change in a similar manner after shuffling. If the environmental effects are neglected, halo occupation distribution modeling of the real-space and redshift-space clustering may have a less than 6.5% systematic uncertainty in constraining beta from the most affected SAM sample and have substantially smaller uncertainties from the other, more luminous samples. We argue that the effect could be even smaller in reality. In the Appendix, we present a method to decompose the 2PCF, which can be applied to measure the two-point auto-correlation functions of galaxy sub-samples in a volume-limited galaxy sample and their two-point cross-correlation functions in a single run utilizing only one random catalog.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:02:48 GMT" }, { "version": "v2", "created": "Fri, 13 Jun 2008 21:13:33 GMT" } ]
2009-11-13T00:00:00
[ [ "Zu", "Ying", "", "SHAO" ], [ "Zheng", "Zheng", "", "IAS, Princeton" ], [ "Zhu", "G. T.", "", "1 and 3" ], [ "Jing", "Y. P.", "", "SHAO" ] ]
[ 0.0684270263, 0.0524961241, 0.1592078954, 0.0807165802, 0.0177642237, 0.0295101032, 0.0750016868, -0.0056327125, -0.1031715721, 0.0940176249, 0.0058571361, 0.0212791357, -0.1250196695, 0.0112085296, 0.0195848979, 0.0285491925, 0.0254009422, 0.0800591186, -0.0480455831, 0.0694890916, 0.0162343495, 0.0028574478, -0.0010912985, 0.0343399495, -0.1534424275, -0.0868360698, 0.1025646776, -0.0403330028, 0.1401919574, -0.0113159996, 0.0415973626, -0.0360847637, -0.0868360698, 0.000509299, -0.0933601558, 0.2253590822, -0.0410410427, 0.039372094, -0.0669097975, -0.0781372935, 0.0448594056, 0.0231377427, -0.0351238512, 0.0534570366, -0.0157286078, 0.0354020111, -0.0454662964, -0.1213783175, 0.043519184, 0.0306480266, -0.0552777089, 0.0061763865, -0.0278411526, -0.1176358238, -0.0305721648, -0.0859257355, -0.0487536266, 0.0442272238, 0.0130355256, -0.0211527012, 0.0265262201, -0.0490570702, 0.0057212175, 0.10893704, -0.0341376513, -0.0095269335, 0.0120935794, 0.0146412598, 0.029054936, -0.0009672335, 0.0191044416, -0.0259699021, 0.050953608, 0.0009561704, 0.0622569621, -0.0703994259, 0.0024733993, -0.0253124367, -0.0397008248, 0.074647665, 0.0015259214, 0.0294848159, 0.0451881364, 0.0484754667, -0.0874935389, -0.0078516603, -0.017410202, -0.0066441987, -0.0433674604, 0.1151071042, 0.010772326, -0.0104688797, -0.028599767, -0.0180423819, 0.0609420314, -0.0439996421, 0.0785924643, -0.1300770938, 0.094725661, 0.0304710157, 0.0660500377, -0.0348962657, -0.0185607672, -0.0784407407, -0.0105700288, -0.0780361444, 0.0021336032, 0.0146665471, -0.0167274494, -0.0037172111, 0.005123809, -0.0134654073, -0.0836498886, 0.0472363979, -0.1276495308, 0.0245791096, -0.0928544179, -0.0420272425, -0.0368686654, 0.0077441898, 0.0029807228, -0.0146918343, 0.1521274894, -0.0036002579, 0.0961417407, -0.1061048806, 0.0549236909, -0.1499022245, -0.1071163639, -0.0401812829, 0.10008654, 0.0237446334, -0.0207607504, 0.0141102299, -0.135134533, -0.0547213927, 0.0062016733, -0.0691856444, -0.0049689249, -0.0679718554, -0.0181688163, 0.0848131031, 0.0344916731, 0.0856222883, -0.0261722002, 0.0365399309, -0.0568455122, -0.0190538671, 0.0529512912, 0.1088358909, 0.0443789475, -0.0022679414, -0.0365399309, -0.0412180535, 0.0357560292, -0.0613971986, 0.1154105514, 0.094725661, -0.0076114321, -0.015791826, 0.0322916918, 0.0315583646, -0.0798062459, -0.035199713, -0.0008155106, 0.00696661, -0.0136424173, 0.1179392636, -0.1566791832, -0.0682247281, -0.0214687902, -0.0120809358, -0.0407628864, -0.1371574998, 0.0445812456, 0.0769235119, -0.0733833089, -0.0648868233, 0.0417490862, 0.0101907216, 0.0411421917, 0.1150059551, -0.0228216536, -0.0611949041, -0.0897188112, 0.0251860004, -0.0125803575, 0.0670109466, -0.0577052757, -0.03193767, 0.0085786656, 0.0067516691, -0.0046654791, 0.0365905054, -0.085318841, -0.0196986906, 0.0107280733, 0.1097462326, -0.0846613795, 0.0821326599, 0.082891278, 0.0239595752, 0.0733833089, -0.1079255566, -0.0762154683, -0.1029692739, 0.0365905054, -0.0070108622, 0.0068591395, 0.0169676784, 0.060082268, -0.0430893041, 0.0575029776, 0.0083447592, -0.035553731, -0.0060246633, -0.1407988518, 0.0203055814, 0.0060309852, 0.0695396587, -0.0041218055, 0.0790982023, 0.0776821226, 0.0558340251, 0.0298135504, -0.0430387296, 0.0359077528, -0.0742936432, -0.0092803836, -0.0450617, 0.0386640504, 0.087695837, -0.0704500005, 0.0738384798, 0.0069033918, -0.0478685759, -0.0859763101, 0.0204193741, -0.0637741908, -0.0556317307, 0.0298135504, 0.0590707809, -0.0144768935, 0.0685787499, -0.0232388899, 0.0626109838, -0.0351238512, -0.0186745599, -0.0186745599, -0.0424824134, 0.0366663672, 0.0294342432, -0.0343399495, -0.0915900543, -0.0432157405, -0.0248572677 ]
712.3571
Kyung Soo Choi
K. S. Choi, H. Deng, J. Laurat, and H. J. Kimble
Mapping photonic entanglement into and out of a quantum memory
7 pages, and 3 figures
Nature 452, 67-71 (6 March 2008)
10.1038/nature06670
null
quant-ph
null
Recent developments of quantum information science critically rely on entanglement, an intriguing aspect of quantum mechanics where parts of a composite system can exhibit correlations stronger than any classical counterpart. In particular, scalable quantum networks require capabilities to create, store, and distribute entanglement among distant matter nodes via photonic channels. Atomic ensembles can play the role of such nodes. So far, in the photon counting regime, heralded entanglement between atomic ensembles has been successfully demonstrated via probabilistic protocols. However, an inherent drawback of this approach is the compromise between the amount of entanglement and its preparation probability, leading intrinsically to low count rate for high entanglement. Here we report a protocol where entanglement between two atomic ensembles is created by coherent mapping of an entangled state of light. By splitting a single-photon and subsequent state transfer, we separate the generation of entanglement and its storage. After a programmable delay, the stored entanglement is mapped back into photonic modes with overall efficiency of 17 %. Improvements of single-photon sources together with our protocol will enable "on demand" entanglement of atomic ensembles, a powerful resource for quantum networking.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:39:18 GMT" }, { "version": "v2", "created": "Sun, 23 Dec 2007 01:41:14 GMT" } ]
2008-05-08T00:00:00
[ [ "Choi", "K. S.", "" ], [ "Deng", "H.", "" ], [ "Laurat", "J.", "" ], [ "Kimble", "H. J.", "" ] ]
[ 0.0462504216, 0.0073659369, -0.0743442997, 0.0293708742, 0.0042489092, 0.0069305976, 0.024727257, 0.0240074974, -0.1393084973, -0.01937549, 0.1146973297, 0.0130949989, -0.0052443845, -0.0205480028, 0.0640819073, -0.0946369022, -0.0166705828, 0.0131182168, 0.0736013204, 0.0433017239, -0.0790807903, -0.0734620094, -0.0242628958, 0.01259581, -0.0574879721, -0.0938010514, 0.0140933758, 0.037636511, 0.0788950473, -0.0850710571, -0.0142791206, -0.0430463254, -0.0011855733, -0.0658000484, -0.0336894393, 0.2000470012, -0.0366381332, -0.0288136397, -0.1213841364, 0.0475970693, 0.0359415933, -0.0374972038, -0.0134897055, 0.0543767475, 0.0492223352, 0.0095542409, -0.0781985, -0.0261899978, 0.0291154757, -0.0027469895, -0.0114291012, 0.0742049888, -0.0091885561, -0.01937549, -0.0929187685, -0.0322034806, 0.0230207294, 0.0185860749, -0.0416996777, 0.0654749945, 0.0580916405, -0.0748086646, -0.0342234522, 0.0933366939, -0.0968658403, 0.0578594618, 0.0097167678, 0.0681218505, 0.0194915794, 0.08298143, -0.0510797799, 0.0738799348, 0.0001374039, -0.0224054493, 0.0221036151, -0.0762946159, -0.1899239123, 0.1119111553, 0.0124100652, -0.0229278561, 0.0456699692, -0.0607385039, 0.0779663175, -0.0889252573, -0.0319480821, -0.0079289749, -0.0689112693, -0.0819133967, -0.0813097283, 0.0059438292, 0.0371953696, 0.1005807295, -0.1197124347, -0.0377293825, 0.0410263501, -0.0259810351, 0.0200372059, -0.0025220641, 0.0183422845, 0.0512655266, -0.0112085296, -0.0870678127, -0.0374507681, -0.0479221232, 0.0963086039, -0.0607849397, -0.017599307, 0.095658496, -0.0370560586, 0.0255398899, 0.0152426716, -0.0368006602, -0.0319016464, -0.0151962349, -0.0097922264, -0.1848159432, -0.031669464, -0.0242396779, 0.0520549417, 0.1121897772, -0.1145115793, -0.0761553124, 0.0629210025, 0.0285582412, 0.0234734807, -0.075783819, 0.0294869654, -0.0889252573, 0.0341538005, 0.0648248866, 0.1443236023, -0.0094671734, 0.0535408966, -0.0012893291, -0.0719296187, -0.0610635579, 0.014708655, 0.0175528713, 0.0025975229, -0.0517763235, 0.0396100469, -0.048943717, 0.1097750962, 0.0172510352, 0.0116438679, 0.0871142447, -0.022776939, 0.008085697, 0.032783933, 0.0060250922, 0.0014504046, -0.1317858398, -0.0104713552, -0.0103146331, 0.1144187078, -0.0989090279, -0.0897146687, 0.1353149861, -0.0249826573, -0.032807149, 0.0466451272, 0.0361041166, -0.0284189321, -0.0407477356, 0.0490365885, 0.0222080965, -0.1239845604, 0.0999306291, -0.1171120107, -0.0441375747, -0.0450895168, -0.0798237696, 0.0042402023, 0.0397493578, 0.0691898838, -0.0194451436, -0.0246111676, -0.098166056, -0.0988161564, -0.063013874, 0.0267007947, -0.0206989199, 0.0790343508, -0.0083469003, -0.0330161117, 0.0313676298, -0.059298981, 0.0735548884, 0.0286278948, 0.0362202078, -0.0947297737, 0.1338290274, -0.003233118, 0.0697471201, 0.0031141252, -0.0607385039, 0.0292780027, 0.0710937679, -0.0557233989, -0.2173212469, -0.0179940145, -0.0281403158, 0.0294173099, -0.0066926121, 0.0232761279, -0.0951012671, 0.0519620702, -0.0574879721, -0.0453449152, 0.0420943834, 0.0150104901, 0.073183395, 0.0680754185, 0.0149524454, -0.0766196698, -0.030369252, -0.0908291414, 0.0757373869, -0.0573951006, 0.0404459015, -0.0568378642, -0.0097864214, 0.0388438515, 0.0636175424, 0.0090608569, 0.0357326306, -0.0932902545, -0.0719296187, 0.0199791603, -0.087996535, -0.04297667, -0.0175876971, -0.0085964948, -0.0471094884, -0.0431856327, 0.0637568533, -0.0062921005, -0.0638497248, 0.0174251702, -0.070768714, 0.0402833745, 0.0409566984, 0.0119921397, 0.025679199, -0.1120040268, 0.0687719584, -0.0772233456, 0.0022768232, 0.020199731, -0.0603670143, 0.019387098, 0.0253309272, -0.0417228937, -0.0352682658, 0.0047161728, -0.0254934542 ]
712.3572
Bruce Knuteson
Bruce Knuteson
A Quantitative Measure of Experimental Scientific Merit
14 pages
null
null
null
physics.data-an hep-ex hep-ph hep-th physics.soc-ph
null
Experimental program review in our field may benefit from a more quantitative framework within which to quantitatively discuss the scientific merit of a proposed program of research, and to assess the scientific merit of a particular experimental result. This article proposes explicitly such a quantitative framework. Examples of the use of this framework in assessing the scientific merit of particular avenues of research at the energy frontier in many cases provide results in stark contradiction to accepted wisdom. The experimental scientific figure of merit proposed here has the potential for informing future choices of research direction in our field, and in other subfields of the physical sciences.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:21:11 GMT" } ]
2007-12-24T00:00:00
[ [ "Knuteson", "Bruce", "" ] ]
[ -0.019389445, 0.0619150288, -0.0074366159, 0.022126928, 0.0623691753, 0.0581304915, 0.0012993577, 0.0204238854, 0.0435978696, 0.0246625673, 0.04685257, -0.062671937, -0.0181027036, -0.0113283815, 0.1097011194, 0.0610571988, 0.0090828892, -0.0747824535, 0.0367857032, 0.0556074679, 0.0398133323, -0.0022849143, 0.0041566836, -0.0023558745, 0.0624196343, -0.0023259134, -0.0566166751, -0.0328750126, 0.0837139636, -0.0476599373, 0.0425381996, -0.0359026417, -0.0826542899, -0.0311088953, -0.1147471666, 0.067667529, -0.045742441, -0.0061971797, 0.0490980633, -0.0208275691, 0.0305285994, -0.0202851202, -0.0731677189, 0.0617636479, -0.0102056358, 0.0103065567, -0.0730668008, -0.1521888524, 0.0452882946, 0.004090454, -0.0964804664, 0.0358017236, -0.0000026856, -0.1320046633, 0.0897187591, -0.0226819925, 0.0296960026, -0.0566166751, 0.0016778115, -0.0645894334, 0.0087990491, -0.023716433, -0.052327536, 0.0633783862, -0.1555192471, 0.117270194, 0.0185568482, -0.0078276843, 0.0690804198, 0.0088305864, 0.0505614169, 0.0601489134, 0.0743283108, 0.0394601077, -0.0126781994, -0.0808881745, -0.0384256691, 0.0277028121, -0.0603507534, -0.0486691482, 0.0492242128, -0.0500315838, 0.0404188558, -0.0522266142, -0.0762962699, 0.004377448, -0.0979438201, -0.0997099429, -0.0929986984, -0.0616627261, -0.0318910331, -0.0185946934, -0.0105588585, 0.0781128481, 0.053589046, -0.0010919967, -0.0051343553, -0.011252691, 0.0870948136, 0.0635297671, -0.0265674517, 0.0398133323, 0.0150624579, -0.051469706, 0.105664283, 0.0647912771, 0.0153526058, 0.0318910331, -0.0891132355, -0.0482402332, 0.0055411933, -0.0448341519, -0.023716433, 0.0150624579, -0.1074808538, -0.0889113918, -0.1637947708, -0.0140658636, 0.0397376418, 0.0086224377, 0.0035070046, 0.090475671, 0.0569698997, -0.0640343726, 0.068777658, -0.1375553161, 0.0265926812, -0.0122240549, -0.0053740428, 0.0247382578, 0.0557588488, 0.0091585796, 0.0794752836, -0.0692318007, -0.0650435835, -0.0435474068, -0.0203608107, -0.0029566698, -0.0581809506, -0.0269459058, 0.0075943046, -0.0476094782, 0.0098587191, -0.0233127493, -0.0190236066, -0.0209915657, -0.0613095015, 0.0152138397, 0.0609058179, 0.074883379, -0.0519743115, -0.092595011, 0.000885424, -0.0044689076, 0.0417812914, -0.0872966573, -0.011113924, 0.0423615873, -0.0471048728, -0.1132333502, 0.096833691, 0.0449855328, -0.0662546307, -0.0165005829, 0.0480131619, 0.1441151798, -0.0714520663, -0.0615113452, -0.1121232212, 0.0002024333, -0.0953198746, -0.1531980634, 0.0536899678, -0.1129305884, 0.0511921719, -0.0016951573, -0.0407720804, -0.0108363917, -0.0274505094, 0.0291661676, -0.0224549212, 0.0144443167, 0.0171691831, 0.031462118, 0.0474833287, -0.0150119979, 0.0029724387, 0.0754384398, 0.0445313863, -0.0179639366, 0.0003136041, 0.1371516287, 0.0290400162, 0.025633933, 0.0167781152, -0.0949161947, 0.0383499786, 0.1091965139, 0.0324208699, -0.0238299686, -0.0256213173, 0.0209789518, 0.0543459542, -0.1432068944, 0.0372903086, 0.0104264002, 0.0240191966, -0.0068058595, -0.1701527983, -0.0251671728, -0.0254825503, 0.1131324321, 0.0628737807, 0.0827552155, -0.0344645195, -0.0486439168, -0.0427905023, 0.16026254, -0.0702410117, 0.130591765, -0.0495017469, -0.0431689546, 0.015440912, 0.0612085834, 0.0073293871, 0.0868929774, -0.0016478506, -0.0779110044, 0.0392330363, -0.1175729558, 0.0299483053, 0.0113094589, -0.1240319014, -0.0781128481, -0.1685380638, -0.0384761281, -0.0303015281, 0.0054402724, -0.0228081439, -0.0760944262, 0.0853791609, 0.1330138743, 0.0409991518, 0.0148480013, 0.0084521333, 0.0756907463, -0.0709979162, -0.0677684471, 0.0227702986, -0.0505614169, 0.0505614169, 0.0540936515, 0.0876498818, -0.0221773889, -0.0268197544, -0.0038129212 ]
712.3573
Benjamin Johnson
Benjamin D. Johnson, David Schiminovich, Mark Seibert, Marie Treyer, D. Christopher Martin, Tom A. Barlow, Karl Forster, Peter G. Friedman, Patrick Morrissey, Susan G. Neff, Todd Small, Ted K. Wyder, Luciana Bianchi, Jose Donas, Timothy M. Heckman, Young-Wook Lee, Barry F. Madore, Bruno Milliard, R. Michael Rich, Alex S. Szalay, Barry Y. Welsh, Sukyoung K. Yi
Ultraviolet through Infrared Spectral Energy Distributions from 1000 SDSS Galaxies: Dust Attenuation
12 pages, 8 figures, 2 tables, appearing in the Dec 2007 GALEX special issue of ApJ Supp (29 papers)
Astrophys.J.Suppl.173:392-403, 2007
10.1086/522960
null
astro-ph
null
The meaningful comparison of models of galaxy evolution to observations is critically dependent on the accurate treatment of dust attenuation. To investigate dust absorption and emission in galaxies we have assembled a sample of ~1000 galaxies with ultraviolet (UV) through infrared (IR) photometry from GALEX, SDSS, and Spitzer and optical spectroscopy from SDSS. The ratio of IR to UV emission (IRX) is used to constrain the dust attenuation in galaxies. We use the 4000A break as a robust and useful, although coarse, indicator of star formation history (SFH). We examine the relationship between IRX and the UV spectral slope (a common attenuation indicator at high-redshift) and find little dependence of the scatter on 4000A break strength. We construct average UV through far-IR spectral energy distributions (SEDs) for different ranges of IRX, 4000A break strength, and stellar mass (M_*) to show the variation of the entire SED with these parameters. When binned simultaneously by IRX, 4000A break strength, and M_* these SEDs allow us to determine a low resolution average attenuation curve for different ranges of M_*. The attenuation curves thus derived are consistent with a lambda^{-0.7} attenuation law, and we find no significant variations with M_*. Finally, we show the relationship between IRX and the global stellar mass surface density and gas-phase-metallicity. Among star forming galaxies we find a strong correlation between IRX and stellar mass surface density, even at constant metallicity, a result that is closely linked to the well-known correlation between IRX and star-formation rate.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:17:52 GMT" } ]
2009-11-13T00:00:00
[ [ "Johnson", "Benjamin D.", "" ], [ "Schiminovich", "David", "" ], [ "Seibert", "Mark", "" ], [ "Treyer", "Marie", "" ], [ "Martin", "D. Christopher", "" ], [ "Barlow", "Tom A.", "" ], [ "Forster", "Karl", "" ], [ "Friedman", "Peter G.", "" ], [ "Morrissey", "Patrick", "" ], [ "Neff", "Susan G.", "" ], [ "Small", "Todd", "" ], [ "Wyder", "Ted K.", "" ], [ "Bianchi", "Luciana", "" ], [ "Donas", "Jose", "" ], [ "Heckman", "Timothy M.", "" ], [ "Lee", "Young-Wook", "" ], [ "Madore", "Barry F.", "" ], [ "Milliard", "Bruno", "" ], [ "Rich", "R. Michael", "" ], [ "Szalay", "Alex S.", "" ], [ "Welsh", "Barry Y.", "" ], [ "Yi", "Sukyoung K.", "" ] ]
[ 0.0698512793, 0.0683521256, 0.0144762211, 0.0390717424, 0.006892602, 0.05565615, 0.1040976122, 0.029022716, 0.0371041, 0.057858035, -0.0292101093, -0.0260478277, -0.015916815, -0.0262586474, 0.0659159943, 0.0675556958, 0.074676685, 0.0637609586, -0.1050345898, 0.0994127542, 0.0343868807, 0.0632456243, -0.0417421125, 0.0566868186, -0.1095320582, -0.0992253572, 0.005668682, 0.0236936864, 0.1144043133, -0.0754262656, -0.0106580593, -0.0415547192, -0.0401961096, -0.0852644742, -0.1363294572, 0.1229307577, -0.0304750223, 0.0763163865, -0.0581391267, -0.0132698696, -0.0432178453, -0.0205431171, -0.010072452, -0.0356517918, -0.0667124242, -0.0219251495, 0.0649790242, -0.0482072234, 0.0531263277, -0.0367058888, -0.0720531642, 0.0234477296, 0.0577174909, -0.0642762929, 0.0501748621, 0.003601487, -0.0123914583, -0.0180718526, -0.0611374378, -0.0588418581, -0.1002560258, -0.0131995967, 0.0941188633, -0.0537353568, -0.0840464085, -0.0602941625, 0.0371509492, 0.0147573128, 0.0369869806, 0.1120618805, -0.0044359779, -0.0498000756, 0.0416249931, 0.0837184712, 0.0622149557, -0.0205196925, 0.0500343181, -0.1263038516, -0.1095320582, -0.0214098152, 0.0647916272, 0.0267505571, -0.0617464706, -0.0035956309, -0.095149532, -0.0496126786, 0.064932175, 0.0291866846, -0.0972577184, 0.0382050425, 0.0400789864, 0.0106229223, -0.1006308198, -0.0137266433, -0.0238342322, -0.1168404371, 0.072006315, -0.0898556411, 0.0840932578, -0.0586544611, 0.0154014807, 0.0753794163, 0.0657286048, -0.1391403824, 0.0429601781, -0.0187980048, 0.0219251495, -0.0347850956, -0.0138320522, 0.0300533846, 0.0528920814, -0.0284136832, 0.0494721346, 0.0710693449, -0.0167952273, 0.0708819479, -0.19086124, 0.0388843492, -0.0093755787, 0.0145933423, -0.0186691713, -0.0180250034, 0.1060652584, 0.0093814349, 0.0880285427, -0.0682584271, -0.0429601781, -0.0888718143, -0.0595445856, 0.0499406196, 0.18111673, -0.1204946265, -0.000614156, -0.0370338261, -0.0050040171, 0.0375960097, 0.0719126165, -0.013246445, -0.0307092648, -0.0216206349, -0.051439777, 0.0336373039, 0.0066934954, 0.0403835028, 0.0516271703, 0.0565931238, -0.0938377678, 0.0398915932, 0.0561246388, 0.1123429686, -0.0307092648, 0.0112553788, 0.0854050219, -0.1274282187, 0.0245252475, -0.0710224956, 0.0220774077, 0.0419997796, -0.0553750582, -0.0436629057, 0.0163618773, -0.0259307064, -0.0780029371, 0.0258370098, -0.0947278962, 0.0066642151, -0.0031476412, -0.0214449521, -0.1134673357, -0.0773002133, -0.0496126786, 0.0051884837, 0.1194639578, -0.1048471928, 0.0761758462, 0.0542038456, 0.0131176114, -0.0092643127, 0.012777959, 0.0125437155, -0.0210935883, 0.0105175134, -0.0175916534, -0.0011887836, 0.0081809387, -0.0894808471, -0.0370338261, 0.0737865642, 0.0353238545, -0.0932755843, -0.0221945308, -0.0051621315, 0.0292803831, 0.1056904718, -0.1597537696, -0.00794084, -0.0697575808, 0.0306155682, -0.0240333378, 0.0532668717, 0.0728027448, 0.1120618805, -0.0049718088, -0.0877942964, -0.0451620631, 0.0019705698, 0.051439777, 0.0046263007, -0.024220733, -0.030966932, 0.0884501785, 0.0376662835, -0.0257667359, 0.0084268944, 0.0466612168, -0.0111265453, -0.034035515, 0.0272893161, 0.148229003, 0.0906052142, -0.1111249104, -0.017111456, 0.1226496696, 0.0277812276, 0.0598725267, -0.0022706937, 0.0886375755, -0.0255793426, -0.0192313548, -0.0259072818, 0.0358157642, 0.0354409739, -0.0527046882, 0.0473170988, 0.0117004411, -0.0869510248, -0.0299362633, 0.0211287234, 0.0148275858, -0.0408051424, -0.0711630434, 0.0663844794, -0.0731306821, 0.0497532263, -0.067789942, 0.0588418581, -0.0014552351, -0.0745829865, 0.0204259939, 0.0479261316, 0.0917764306, -0.0472936742, -0.0378302559, -0.0593571924, -0.0239513535, 0.062917687 ]
712.3574
Bertram Klein
Jens Braun (1), Bertram Klein (2) ((1) TRIUMF, Vancouver, (2) Technische Universit\"at M\"unchen)
Scaling functions for the O(4)-model in d=3 dimensions
33 pages, 19 figures, uses revtex4
Phys.Rev.D77:096008,2008
10.1103/PhysRevD.77.096008
TUM/T39-07-24
hep-th cond-mat.stat-mech hep-lat
null
A non-perturbative Renormalization Group approach is used to calculate scaling functions for an O(4) model in d=3 dimensions in the presence of an external symmetry-breaking field. These scaling functions are important for the analysis of critical behavior in the O(4) universality class. For example, the finite-temperature phase transition in QCD with two flavors is expected to fall into this class. Critical exponents are calculated in local potential approximation. Parameterizations of the scaling functions for the order parameter and for the longitudinal susceptibility are given. Relations from universal scaling arguments between these scaling functions are investigated and confirmed. The expected asymptotic behavior of the scaling functions predicted by Griffiths is observed. Corrections to the scaling behavior at large values of the external field are studied qualitatively. These scaling corrections can become large, which might have implications for the scaling analysis of lattice QCD results.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:25:09 GMT" } ]
2008-11-26T00:00:00
[ [ "Braun", "Jens", "" ], [ "Klein", "Bertram", "" ] ]
[ -0.0093515664, -0.0118371816, 0.0920769572, -0.0257938802, -0.0595520064, 0.027720714, -0.0398726128, -0.043495059, -0.0955709517, 0.0377659425, -0.0310605597, -0.0047464338, -0.020912569, 0.091460377, 0.0444970131, 0.0109444158, 0.0394101739, 0.0287740491, 0.0026285222, 0.1036893427, 0.0147467004, -0.0805159584, 0.1229062974, -0.0909465477, -0.0289538875, -0.0205528922, 0.0365070775, -0.0262049381, 0.1002981141, -0.055390045, 0.0805159584, -0.0378687046, -0.1602098048, -0.1224952415, -0.0588840395, 0.0399753749, -0.0246120896, 0.1008633226, -0.0015960606, 0.0336296707, -0.0505858064, -0.0524098761, -0.1330799758, 0.0923338681, 0.0714726821, -0.0001730136, 0.0121518979, -0.0391789526, 0.0387422033, 0.015671581, 0.0556983389, -0.0086900201, 0.0753777325, 0.0390504971, -0.013051087, 0.0622238815, 0.044548396, 0.0110407574, 0.0375347212, -0.0375090279, -0.0268985983, -0.161648497, 0.0136676738, 0.0674134865, -0.1063612178, 0.0429041646, -0.1029699966, -0.0213750079, 0.1215703636, 0.0522814207, -0.0938239545, -0.02313485, 0.1214675978, -0.0524098761, 0.0482479148, -0.0189728886, 0.0235459078, 0.1299970448, -0.0975748599, 0.0729627684, 0.0188444331, -0.0702395141, 0.0298016947, -0.0073476592, -0.0362244733, -0.0361474007, 0.0392046422, 0.0432638377, -0.0598089173, -0.03658415, 0.0803618133, -0.0239441209, -0.0192940291, 0.0431353822, 0.0826740116, -0.10543634, 0.09536542, 0.0500462949, 0.0285685211, 0.0291337259, -0.0649471432, 0.0016795567, 0.055441428, -0.0792314038, 0.1323606372, -0.0448053069, -0.0487617366, -0.0681842193, -0.0636625886, 0.0294934008, -0.0250745285, 0.0702908933, -0.0728086233, -0.0819032788, -0.0591923334, -0.065460965, -0.0864762962, -0.0878122374, -0.1160210818, 0.0596033894, 0.0650499091, 0.0531292297, 0.0747097656, 0.0088570127, 0.0441630296, -0.0575994812, 0.0497123115, -0.0863221511, -0.1066695154, -0.0057580215, 0.081800513, -0.0347343907, -0.0768678188, -0.0665913746, -0.0862193853, -0.0357106514, 0.0091781514, -0.0462440103, 0.1202344224, 0.0149650751, -0.0147595461, 0.0572911873, 0.0373548828, 0.0841127113, 0.0786661953, 0.0544137843, 0.0044477745, 0.0563149266, 0.0415168442, 0.0276693329, -0.0502518229, -0.0127813304, 0.1034838185, -0.0193967931, 0.0099745756, -0.0618642084, 0.0619155914, 0.0992704704, 0.1546605229, -0.0289025065, 0.0429555476, 0.0808756351, -0.0761484653, -0.035325285, 0.0170460548, -0.0063360715, -0.0645874664, -0.0267958343, -0.0987052694, -0.0777926967, 0.0295190923, 0.0305981189, -0.1287638694, -0.0567773655, 0.0481708422, 0.0625321791, -0.040977329, -0.0820574239, -0.0316514559, 0.0478625484, 0.0342976414, -0.0314716175, -0.0561093986, -0.0798993707, -0.0513822325, 0.0745556206, -0.047477182, 0.0065608686, 0.0370722823, 0.1037407294, -0.032807555, 0.0587812737, -0.0001273517, 0.0909979343, 0.0248433091, -0.1172542572, 0.0183819942, -0.0296218563, 0.0239312742, 0.1283528209, -0.0101736821, -0.0066154622, 0.0983455926, -0.1101635024, 0.0226852559, -0.0198335424, 0.0500976779, -0.0441373363, -0.1164321378, -0.0148880016, -0.0140787316, -0.0151320677, 0.035530813, 0.0400010683, -0.0287226681, 0.0192426462, -0.1167404279, 0.0046244008, 0.0938239545, 0.0605282709, -0.0265132319, 0.0488131195, 0.0137319015, 0.0564690717, 0.0818518996, 0.0211951714, 0.0778440833, -0.0251259115, -0.0208997224, -0.0003703134, 0.0247919261, -0.0136933653, -0.0586785078, 0.0367639884, -0.0127106793, -0.1218786538, -0.0198977701, 0.0601172112, -0.0366612226, -0.142637074, -0.0356592685, 0.0444456302, -0.047271654, -0.0009080204, 0.0375604108, 0.016532233, -0.010379211, -0.0467321388, 0.0531806089, -0.0616072975, -0.0257424992, -0.005456151, -0.0129097858, 0.0308550298, -0.022171434, 0.0365584567 ]
712.3575
Jacob Simmons
Jacob J. H. Simmons and Peter Kleban
First Column Boundary Operator Product Expansion Coefficients
9 pages, no figures, v2 minor corrections
null
null
null
cond-mat.stat-mech
null
We calculate boundary operator product expansion coefficients for boundary operators in the first column of the Kac table in conformal field theories. For c=0 we give closed form expressions for all such coefficients. Then we generalize to the augmented minimal models, giving explicit expressions for coefficients valid when \phi_{1,2} mediates a change from fixed to free boundary conditions. These quantities are determined by computing an arbitrary four-point correlation function of first column operators. Our calculation first determines the appropriate (non-logarithmic) conformal blocks by using standard null-vector methods. The behavior of these blocks under crossing symmetry then provides a general closed form expression for the desired coefficients, as a product of ratios of gamma functions. This calculation was inspired by the need for several of these coefficients in certain correlation function formulas for critical two-dimensional percolation and the augmented q=2 and q=3 state critical Potts models.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:39:11 GMT" }, { "version": "v2", "created": "Fri, 16 May 2008 13:46:30 GMT" } ]
2008-05-16T00:00:00
[ [ "Simmons", "Jacob J. H.", "" ], [ "Kleban", "Peter", "" ] ]
[ 0.0293006264, -0.0003853062, 0.104826428, 0.0694435462, -0.0551105663, -0.0099630067, -0.0000070373, -0.0238133706, -0.0286130663, 0.0195161216, -0.0083366632, -0.0436071604, 0.0762133598, 0.0702897683, 0.0638372898, -0.0131628038, 0.027290836, 0.1239723265, -0.0303055216, 0.0946188122, -0.1023935229, -0.0198995676, 0.0254000463, 0.0068425424, -0.0155626526, 0.0079730498, -0.0210102424, 0.0238398146, -0.0216978025, -0.1278861314, 0.1027637497, 0.0234431457, -0.0654239655, -0.080761835, -0.0402222499, 0.1054610983, -0.0497951992, 0.0791751593, -0.0574905798, 0.1087402329, -0.0469127372, -0.0346688814, -0.1104326844, 0.0538412258, -0.0063797617, 0.0088986112, -0.0643661767, -0.0703955516, -0.0275023934, 0.0137644187, 0.0712417737, 0.0641017333, 0.1145580485, 0.0094407257, -0.0481556319, 0.0486580804, 0.0018362475, 0.0663759708, -0.0164882131, -0.0116752945, 0.0419147052, -0.0687030926, 0.0014734606, 0.0219754707, -0.124818556, 0.0811849535, -0.0560625717, 0.0596061498, 0.0449293926, 0.0897530019, -0.0470449589, 0.025466159, -0.018299669, 0.017559221, -0.0447178334, -0.0522281043, 0.0927676857, 0.0353828855, -0.1048793197, 0.0271850582, 0.0468069576, 0.0019254981, 0.0287452899, 0.0165807698, 0.0036096892, 0.0183525588, 0.0216449127, 0.0318921991, -0.1487244815, -0.0440831631, -0.0149279814, -0.0271321684, -0.040883366, 0.0632026121, 0.0062475391, 0.0274759494, 0.049821645, -0.0514347665, 0.0473094061, -0.0231390335, -0.0094341142, -0.0033782988, 0.0737275705, -0.0703955516, 0.1037686467, 0.0302790776, -0.0558510162, -0.0593417026, -0.0128983585, -0.030146854, -0.0173476636, 0.0037716625, -0.0684915408, 0.0195954554, 0.0618803836, -0.027290836, -0.0969988257, 0.0343515463, -0.1512631625, 0.0678039789, -0.026537165, 0.0053418111, 0.0284543987, 0.0170699954, 0.0310195256, -0.0523867719, 0.0152188726, -0.1310594827, -0.0340871029, -0.0970517173, 0.0441360511, -0.0843583047, 0.0152982064, -0.0457227305, -0.128626585, 0.103292644, 0.0929263532, 0.0431840457, 0.1339154989, 0.0002865521, -0.0465160683, 0.1105384678, 0.077112481, -0.0392966904, -0.067539528, 0.0606639348, -0.0785404891, 0.0371282324, -0.1166736186, -0.0267222766, 0.022610141, -0.0303848553, 0.1110673547, -0.0676981956, -0.0354093313, -0.0876903236, 0.1225972101, 0.0634141713, 0.0918685719, -0.0165939927, 0.042364262, 0.0710302219, 0.0103067867, 0.0034906885, -0.0135925291, 0.0148618706, -0.1053553224, -0.0022196944, -0.0836707428, -0.0940899178, 0.0575963594, -0.0514876544, -0.0431576036, -0.0689146519, 0.0394553579, -0.0023353896, -0.0698666573, -0.122702986, -0.1638507992, -0.0070871552, 0.0472829603, -0.0523603261, 0.0936139151, -0.0526247732, -0.0658470765, 0.0313633047, 0.0368902311, 0.053470999, -0.0725640059, -0.0767422542, -0.0184186697, -0.0043534436, 0.0456698388, 0.0414122567, 0.0323946476, -0.1261936724, 0.0141610885, 0.0155494297, 0.0158403199, 0.0418089256, 0.0907050073, -0.091762796, 0.1488302648, 0.0020064847, -0.0577021353, 0.0404866971, 0.0132487491, 0.0359117799, -0.084992975, -0.0916570127, 0.0491340831, -0.0835120752, 0.0148222037, 0.0253868252, -0.0532329977, 0.0202433486, -0.1042975411, 0.054528784, -0.0102671199, 0.0141214216, -0.0659528524, 0.1473493576, 0.010419176, 0.0815022886, 0.0418089256, 0.0472829603, 0.0574905798, -0.0456433967, -0.026933834, -0.094989039, -0.0100820074, -0.0376835689, -0.0773769245, -0.0146370912, 0.0335317627, -0.0722995624, -0.0605052672, 0.069231987, -0.0383182392, -0.1167793944, -0.0663759708, 0.0384769067, 0.0395346917, 0.0555336773, 0.0307550803, 0.025109157, -0.0201640148, -0.063467063, 0.0701839924, -0.014716425, -0.0126339123, 0.0731986761, -0.0104588429, 0.0373397879, -0.0977392718, 0.0919743478 ]
712.3576
Peter Rost
P. Rost and G. Fettweis
Protocols For Half-Duplex Multiple Relay Networks
submitted to IEEE ISIT 2008
null
null
null
cs.IT math.IT
null
In this paper we present several strategies for multiple relay networks which are constrained by a half-duplex operation, i. e., each node either transmits or receives on a particular resource. Using the discrete memoryless multiple relay channel we present achievable rates for a multilevel partial decode-and-forward approach which generalizes previous results presented by Kramer and Khojastepour et al.. Furthermore, we derive a compress-and-forward approach using a regular encoding scheme which simplifies the encoding and decoding scheme and improves the achievable rates in general. Finally, we give achievable rates for a mixed strategy used in a four-terminal network with alternately transmitting relay nodes.
[ { "version": "v1", "created": "Fri, 21 Dec 2007 16:01:07 GMT" } ]
2007-12-24T00:00:00
[ [ "Rost", "P.", "" ], [ "Fettweis", "G.", "" ] ]
[ 0.0500889942, -0.0040968703, 0.0477103889, -0.0835277513, 0.0138083538, 0.0780514255, 0.0223063342, 0.055427026, -0.0433127359, 0.0163874812, 0.0741792843, -0.0632819533, -0.0066310526, 0.0746218115, -0.0376151465, -0.1438226104, 0.1474734992, 0.0136562344, -0.0111531671, 0.0260955077, -0.042621281, 0.0698092878, 0.045414757, 0.0335217342, 0.0132621052, 0.0501166508, 0.1268958002, 0.0007895551, 0.0185309909, -0.0754515603, 0.0335217342, -0.0293176882, -0.0829192698, -0.0663243532, 0.0237030741, 0.1746891588, -0.0379747041, 0.1203684658, -0.079932183, 0.0787705407, 0.0780514255, -0.0479316525, -0.0572524667, -0.0466593765, 0.0232743714, 0.041846849, 0.0181022882, 0.0027243323, 0.0193469077, -0.0113675185, -0.1023906395, 0.019485198, -0.0015817031, -0.0432850756, 0.0085463822, 0.0329132527, 0.0760047212, -0.0137046361, -0.0213106405, -0.0114988945, 0.0480146259, -0.1294403523, -0.0383066013, -0.0282528475, 0.0012765985, 0.0531037375, -0.075230293, 0.0469083004, -0.0096319662, 0.1054883599, -0.0525782295, 0.0701411813, 0.1185983419, -0.0352641977, -0.0048505561, -0.0562844276, -0.0779961124, 0.0718559921, 0.0617330931, 0.0807619318, -0.0155577352, 0.0199000724, 0.035927996, -0.0604055002, -0.0113744326, -0.0074469694, -0.0946463421, -0.1028331742, -0.0585800596, -0.011402091, 0.0188075732, 0.0173002016, -0.0687582716, 0.0726304203, 0.0372002721, -0.0784386396, 0.04369995, 0.0596310683, 0.02942832, 0.0848000273, 0.0778854787, -0.0576949976, -0.0969696343, 0.0602395497, -0.0415979251, -0.0375321731, 0.0667115673, 0.0422064066, 0.0054659508, 0.0131445574, -0.1089732945, -0.0280592404, 0.0578609444, -0.0195405148, 0.0467700101, -0.054458987, -0.0328579359, -0.0303410403, 0.0487613976, 0.0432021022, -0.114283666, -0.0749537125, 0.0664903, -0.0061124614, -0.0250583254, -0.0846893936, 0.0394129306, -0.0817576274, 0.0864595175, -0.0359556526, 0.0520250648, -0.0672647282, -0.0427042544, 0.0003022954, -0.0672094151, 0.1445970535, -0.0337153412, -0.0856850892, -0.0511123464, -0.0855744556, 0.0449445695, -0.0932081193, 0.0653839782, 0.0857957229, -0.0104063964, 0.137959078, -0.0491209552, -0.0124116149, 0.0308665466, 0.0797662362, -0.0060122004, 0.0107313795, 0.0259572174, 0.0353748314, -0.0982972309, -0.0965824202, -0.0723538399, -0.0133105069, 0.0310324952, -0.0612352453, -0.0163183361, 0.0232052263, -0.0459402613, -0.0314473696, 0.0872339457, 0.0089889131, -0.1013949439, 0.0172448847, -0.1376271844, 0.0389150828, -0.0630053729, -0.0878424272, -0.0035540781, 0.0782173797, -0.0427595712, -0.038417235, -0.1436013579, -0.0778854787, -0.0562844276, 0.0636138469, 0.0639457479, 0.097080268, 0.0558972135, -0.0542377234, -0.0760047212, -0.0611799285, -0.0903869867, 0.0476274118, -0.0140503636, 0.0379193872, -0.052301649, 0.1041607633, -0.004746838, 0.0680944771, -0.0510017127, -0.0257636085, 0.0657158718, 0.0024097203, -0.0794896558, -0.1187089756, -0.0609586649, 0.0099569503, 0.0730176345, -0.0212691519, 0.0236200988, -0.1138411313, 0.0242424086, -0.0296772439, -0.0318069234, 0.0525505729, 0.00866393, 0.0535462685, 0.0046638632, 0.0264135767, -0.0063925004, -0.0945357159, -0.1697106957, 0.0799875036, 0.0185171627, 0.0381959677, -0.0185586493, -0.0526888631, -0.0408511534, 0.0331068598, -0.0296219271, 0.107092537, -0.0376704633, -0.0515548773, 0.0030095575, -0.1010077298, 0.0704177693, -0.0755068734, -0.02114469, -0.0355407819, 0.0343238227, -0.0142992875, 0.0095973937, -0.0803747177, -0.1163856909, -0.1218066961, -0.0024719513, 0.0188214015, -0.0193607379, 0.0225552581, -0.0719666258, -0.0104271397, -0.029870851, -0.021462759, -0.0464381091, -0.012805745, 0.1192621365, 0.0860723034, 0.0009101275, -0.0054244637, -0.0187799148, 0.0055247247 ]
712.3577
Anh-Thu Le
Anh-Thu Le, Toru Morishita, and C.D. Lin
Extraction of the species dependent dipole moment from high-order harmonic spectra in rare gas atoms
5 pages, 5 figures
Phys. Rev. A 78, 023814 (2008)
10.1103/PhysRevA.78.023814
null
physics.atom-ph physics.optics
null
Based on high-order harmonic generation (HHG) spectra obtained from solving the time-dependent Schrodinger equation for atoms, we established quantitatively that the HHG yield can be expressed as the product of a returning electron wave packet and the photo-recombination cross sections, and the shape of the returning wave packet is shown to be largely independent of the species. By comparing the HHG spectra generated from different targets under identical laser pulses, accurate structural information, including the phase of the recombination amplitude, can be retrieved. This result opens up the possibility of studying the target structure of complex systems, including their time evolution, from the HHG spectra generated by short laser pulses.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:15:08 GMT" } ]
2008-08-14T00:00:00
[ [ "Le", "Anh-Thu", "" ], [ "Morishita", "Toru", "" ], [ "Lin", "C. D.", "" ] ]
[ 0.0086636338, 0.0378347784, 0.0036093218, 0.0558813848, 0.0233217701, 0.0747609138, -0.138820067, 0.0581529886, -0.0162924267, -0.055124186, 0.0283950139, 0.0514139049, 0.0318528935, -0.0893496424, 0.0879362002, 0.1173155755, -0.0331906155, -0.0264515318, 0.036219418, 0.0807175562, -0.0253788326, -0.0340740159, -0.0214540102, -0.0187533293, -0.0211258903, -0.0285969339, 0.005972418, -0.0268048923, 0.1480074227, -0.0824338794, 0.026426293, -0.0345535763, 0.0305151735, -0.0848569199, -0.0896525234, 0.162545681, -0.0856646001, 0.1092387736, -0.0991932452, 0.0214540102, 0.0239275303, -0.0819290802, -0.0578501076, -0.0001283691, -0.0057294825, 0.017604908, -0.0531049855, 0.0068400432, 0.0885924399, -0.0160652678, -0.0232712906, 0.0194600485, 0.0824843571, -0.0235615503, -0.0850083604, -0.0521963462, 0.1314499825, 0.1061090082, -0.0533069037, -0.0294803344, 0.0710253939, -0.1080272496, 0.0561842658, 0.0273854136, -0.1389210224, 0.0247099716, 0.025189532, 0.0498995036, 0.0328624956, 0.0872294828, -0.0049596624, 0.0555785075, -0.0276630521, -0.0730950758, 0.0004574752, -0.0498742647, -0.0164691079, 0.006663363, -0.0718330741, 0.0086888736, 0.0863713175, -0.1020706072, 0.0381124169, -0.0259214919, -0.0282435734, -0.0013195793, -0.0273349322, 0.0296570137, -0.1055032462, 0.0210501701, 0.0277135335, 0.0403335392, -0.0411159806, -0.076780118, -0.0202929694, -0.0952053219, -0.0173651278, -0.0654725879, 0.0587082691, 0.0338216163, 0.0535088256, 0.035083618, 0.0010182767, -0.0584053881, 0.0588092282, -0.0775877982, -0.0791526735, 0.0128976461, -0.0202551093, 0.0799603611, 0.1277144551, -0.0945995674, -0.0110425055, 0.0145508666, -0.0467949808, -0.0353360176, -0.1058061272, 0.0522468239, -0.0407121405, 0.0766791552, -0.1061090082, 0.0295560546, 0.0367242172, 0.0348059759, 0.1738532037, 0.0766286775, 0.0279154535, -0.1045946106, -0.0479307808, 0.046870701, 0.0948014855, 0.0051174122, -0.0832920372, -0.0878857225, -0.0146644469, -0.0027448512, 0.0615351498, 0.0251138117, 0.1024744511, 0.0362446569, 0.1123685315, 0.0091621242, 0.0774363577, 0.0493694618, 0.0516158231, 0.0491423048, 0.0003466558, 0.0329382159, -0.0514391437, 0.0628476292, -0.0849578828, -0.0740541965, 0.0602731481, -0.0236625113, 0.0913183615, -0.0553765856, 0.0435390212, 0.0112381149, -0.0602226667, 0.0014986257, 0.0892991647, 0.0519439429, -0.1094406918, 0.0550232269, -0.0390715376, 0.0705710724, -0.1078253314, 0.0028032188, -0.0266534518, -0.0779411569, -0.0849578828, -0.0973254889, 0.0502023846, -0.0074836635, 0.1232722178, 0.0407878608, 0.0281173736, 0.0108342748, -0.1238779798, -0.0602226667, 0.0297832135, -0.0080452533, 0.0652706698, -0.0349321775, 0.0785973966, -0.0504295453, 0.0289755333, 0.0310956948, -0.0392229781, 0.0267291721, -0.0358912982, 0.091469802, 0.0503285825, 0.0643115491, -0.0896525234, -0.1151954159, 0.0603741072, 0.0545689054, -0.0457601398, -0.0435390212, 0.0677946731, -0.055124186, 0.0564871468, -0.079909876, -0.0409140587, 0.038516257, 0.0979817286, -0.0098499143, -0.0504043028, -0.0262748525, 0.0381628983, 0.0016579533, 0.0255302712, 0.067592755, -0.0780421197, -0.026123412, -0.0869770795, 0.0281173736, 0.1135800555, 0.0502781048, -0.0868761241, -0.0169612877, 0.0327110551, 0.1322576553, 0.018677609, -0.0301365741, 0.045204863, -0.0517925024, 0.0402325802, 0.0244197119, -0.0658259541, 0.0518429838, -0.001137378, -0.0230567511, 0.0054802378, 0.018538788, -0.0027243437, -0.0173272677, -0.0581025071, -0.1241808608, -0.0481074639, 0.0197881684, 0.0961139649, 0.0146392072, -0.0356388949, 0.0090611642, -0.0155478474, 0.0083544441, 0.1020706072, 0.0002261742, -0.0691576302, 0.0717825964, 0.0145130064, -0.0879362002, -0.0354622155, 0.0482589044 ]
712.3578
Shravan Hanasoge
Shravan M. Hanasoge
Seismic Halos Around Active Regions: An MHD Theory
submitted to ApJ
null
10.1086/587934
null
astro-ph
null
Comprehending the manner in which magnetic fields affect propagating waves is a first step toward constructing accurate helioseismic models of active region sub-surface structure and dynamics. Here, we present a numerical method to compute the linear interaction of waves with magnetic fields embedded in a solar-like stratified background. The ideal Magneto-Hydrodynamic (MHD) equations are solved in a 3-dimensional box that straddles the solar photosphere, extending from 35 Mm within to 1.2 Mm into the atmosphere. One of the challenges in performing these simulations involves generating a Magneto-Hydro-Static (MHS) state wherein the stratification assumes horizontal inhomogeneity in addition to the strong vertical stratification associated with the near-surface layers. Keeping in mind that the aim of this effort is to understand and characterize linear MHD interactions, we discuss a means of computing statically consistent background states. Power maps computed from simulations of waves interacting with thick flux tubes of peak photospheric field strengths 600 G and 3000 G are presented. Strong modal power reduction in the `umbral' regions of the flux tube enveloped by a halo of increased wave power are seen in the simulations with the thick flux tubes. These enhancements are also seen in Doppler velocity power maps of active regions observed in the Sun, leading us to propose that the halo has MHD underpinnings.
[ { "version": "v1", "created": "Thu, 20 Dec 2007 21:16:04 GMT" }, { "version": "v2", "created": "Wed, 27 Feb 2008 18:45:59 GMT" } ]
2009-11-13T00:00:00
[ [ "Hanasoge", "Shravan M.", "" ] ]
[ 0.0559138805, 0.099532567, 0.0659647211, 0.0564505756, 0.0551332347, 0.034080144, -0.0344460756, -0.0489368439, 0.0017747534, -0.0078613646, 0.008867668, 0.0356170461, -0.1646190584, 0.0178451147, -0.0105021494, 0.104216449, -0.0276154075, -0.029323075, 0.0593780056, 0.0237365644, 0.0397154465, -0.0808946043, -0.0170766655, 0.0981664285, -0.0484245457, -0.0144663751, -0.0967027172, 0.0924091563, 0.0418134369, -0.0076905983, 0.0984591767, -0.0312015079, -0.0821143687, -0.0359341837, -0.0406668596, 0.1467617452, -0.1210979521, 0.0655256063, -0.0562554151, 0.0296158176, 0.0972394124, -0.063476406, -0.0316162258, 0.1673513204, 0.0383005217, -0.0399593972, -0.0864079297, -0.0155763589, 0.1204148903, -0.0817240402, 0.0049369861, -0.0082211951, 0.0704534426, -0.0342265181, -0.0133929849, -0.0981176421, 0.0467412733, 0.0707461834, -0.0559626706, -0.0457898602, -0.0588413104, -0.0901647955, -0.0988007039, 0.0104350625, -0.0464973189, 0.0772841051, -0.0060164751, -0.0173450131, 0.0097763911, 0.0199309085, 0.013185625, -0.0522058047, 0.0997765139, -0.0859688148, -0.0204432085, -0.0653304458, 0.0049583316, -0.0228705332, 0.0128074987, 0.0747470036, 0.0873837397, 0.0219313167, 0.024261063, -0.0197235495, -0.0879204348, 0.0992398188, 0.0522545949, 0.0068672588, -0.05474291, -0.0139174825, 0.0023282203, 0.0410083905, -0.0073856576, -0.0760643482, -0.0376662463, -0.0774792731, 0.0056810407, -0.0889450312, 0.1491036862, 0.0754788592, 0.0279813353, -0.0190526787, 0.0227607563, -0.10655839, 0.1184632704, -0.0192478411, 0.0357146263, 0.0721123219, -0.0248343498, 0.0653792322, 0.04374066, -0.0299085602, -0.0366172493, -0.0287619829, -0.0017884758, -0.0171498507, -0.063476406, -0.0063061686, -0.1024599895, 0.058060661, -0.0472779684, 0.014905489, 0.0356658362, 0.0937752873, 0.0810897648, -0.065428026, 0.012978266, 0.0637203604, -0.0861151814, -0.0069038519, -0.0121671241, 0.0557675101, -0.0302013028, -0.139833495, -0.0713316724, 0.0564993657, -0.0209311135, -0.0420573875, 0.0546453297, 0.0673308522, 0.1305633038, 0.0503029786, 0.0982640088, 0.0414719023, 0.0196991526, 0.0715268329, 0.0087700877, 0.0219313167, 0.0018372663, -0.0189429019, 0.0395934694, -0.0887986571, -0.0346900262, 0.0366172493, 0.068745777, -0.0471559912, 0.0685506165, -0.029786583, -0.0308355782, -0.036519669, -0.0474243388, 0.0136125423, -0.0500102341, -0.0024745918, 0.0059981789, -0.0125635471, 0.0115084527, -0.0276398025, -0.0919700414, -0.1133890599, -0.1039237082, -0.1407117248, -0.1114374399, -0.0185647756, 0.1033382192, 0.068745777, -0.0142224226, -0.1161213219, -0.1160237417, 0.0463753454, -0.0108070895, 0.1126084104, -0.0412279479, 0.0282252878, -0.0147835128, 0.0874813199, 0.0491320044, 0.0546453297, -0.0378370099, -0.0247123744, -0.0440821908, 0.0133441947, -0.0249075368, 0.0752349123, -0.0309087653, -0.102850318, 0.0379101969, 0.0897744671, 0.0190160871, 0.0130148586, 0.0951902121, 0.0851881653, 0.0815776736, -0.0474731289, -0.0955317467, 0.0210896824, 0.0482293814, 0.0702582821, 0.051913064, 0.0098190829, 0.0620614812, 0.015368999, 0.0360805541, -0.0259809271, -0.1087051705, -0.0384956822, -0.099532567, 0.067379646, 0.0281277075, 0.0066964924, -0.0200162921, 0.028859565, -0.0404473022, 0.0948974714, -0.0200894773, 0.0396910496, 0.1109495386, -0.0283228699, -0.0048272074, 0.0943119824, 0.0653304458, -0.0052785194, 0.011166919, 0.0494979359, 0.0822607353, -0.1020696685, 0.084700264, 0.1124132499, 0.0274934322, -0.0560602546, 0.0565481596, 0.0571336448, -0.0050528632, 0.0055224719, 0.0109290658, 0.0862127617, 0.0001811537, 0.0031058185, 0.0402765349, -0.0488148667, 0.0659647211, -0.0022596088, -0.0739175677, 0.0283228699, -0.0456190929, -0.0021544043 ]