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
712.2179
Vladimir Peskov
A.G. Agocs, A. Di Mauro, A. Ben David, B. Clark, P. Martinengo, E. Nappi, V. Peskov
Study of GEM-like detectors with resistive electrodes for RICH applications
Presented at the International Workshop RICH-2007, Trieste, Italy, October 2007
Nucl.Instrum.Meth.A595:128-130,2008
10.1016/j.nima.2008.07.031
null
physics.ins-det
null
We have developed prototypes of GEM-like detectors with resistive electrodes to be used as RICH photodetectors equipped with CsI photocathodes. The main advantages of these detectors are their intrinsic spark protection and possibility to operate at high gain (~10E5) in many gases including poorly quenched ones, allowing for the adoption of windowless configurations in which the radiator gas is also used in the chamber. Results of systematic studies of the resistive GEMs combined with CsI photocathodes are presented: its quantum efficiency, rate characteristics, long-term stability, etc. On the basis of the obtained results, we believe that the new detector will be a promising candidate for upgrading the ALICE RICH detector
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:14:18 GMT" } ]
2008-11-26T00:00:00
[ [ "Agocs", "A. G.", "" ], [ "Di Mauro", "A.", "" ], [ "David", "A. Ben", "" ], [ "Clark", "B.", "" ], [ "Martinengo", "P.", "" ], [ "Nappi", "E.", "" ], [ "Peskov", "V.", "" ] ]
[ 0.0439814776, 0.045334328, -0.044892583, 0.0553012565, 0.0155715961, -0.0105743287, -0.0282718353, 0.0478467681, 0.0315297209, -0.0084277121, 0.0426010154, -0.0329930112, 0.0242270846, 0.0069299126, 0.1042523906, 0.0092214774, 0.03583676, 0.0440919138, -0.0743792206, 0.0773058012, -0.0095665921, 0.0741583481, 0.0222530253, -0.0111265127, -0.0932639241, -0.0725570098, 0.013114376, -0.013728681, 0.1027614921, 0.0289068464, 0.0028955163, -0.0775266737, -0.0271536615, -0.1289902478, -0.140144363, 0.102154091, 0.010719277, 0.0523746796, -0.1675327122, 0.0569301993, -0.0043864138, 0.0204032082, -0.1027614921, 0.0577032566, -0.012575997, -0.026877569, 0.0058911159, 0.0029610882, 0.0377417952, -0.0424629711, -0.0246688332, 0.0438158214, 0.02385436, -0.0198786333, -0.0742135644, -0.0587524064, -0.0698513091, 0.0515740104, -0.1197135523, 0.0674769208, 0.0146328835, -0.0895642862, 0.0186224151, -0.0457208566, -0.0458036847, 0.0108504212, -0.1018227786, 0.0789071321, -0.0279129148, 0.0251657981, 0.0612924546, -0.0015694113, 0.0171867348, -0.0339041129, -0.015502573, 0.0607402697, -0.0776923299, 0.041165337, -0.0368030816, 0.0575376004, 0.0290448926, -0.0435121208, -0.0320266895, -0.1234684065, -0.0129211117, -0.0534238294, -0.032827355, -0.1536176652, -0.0897299424, -0.0043760603, -0.0229018424, -0.0066848807, -0.0325236544, 0.1056880727, -0.0468528345, -0.0752074942, 0.0513531379, -0.0405579358, 0.0859750882, 0.0955830961, 0.0394535661, 0.0371067822, 0.0396468304, 0.023895774, 0.1560472697, -0.0071024704, -0.0534238294, 0.0016746713, -0.0019861378, 0.0529820807, 0.0456932485, -0.0482056886, -0.0098081734, 0.0223358534, 0.0824411139, -0.0450030193, -0.1082281172, 0.0415794775, 0.0054597221, 0.0537827499, -0.1110442579, 0.1037002057, 0.0082896659, -0.0575928204, 0.0922147706, -0.0385424607, 0.0613476709, -0.1203761697, -0.0338488966, -0.0158752985, 0.0541692786, -0.0305357911, 0.0573167279, 0.0450582355, 0.0732748508, -0.0180564262, 0.0190917719, -0.0518224947, -0.0300388243, -0.133186847, 0.0829932988, -0.0086761955, 0.0469080545, 0.0779684186, -0.0054769777, 0.0007808231, -0.0797906294, -0.0016073739, -0.0001192804, -0.0718943924, -0.1115964428, -0.022101175, -0.0322199538, -0.0693543479, -0.0220321529, -0.0360576324, 0.0308947098, 0.1002214476, -0.1590290666, -0.0884599239, -0.0492548384, 0.0405027159, -0.0635011941, 0.0088073388, 0.0102154091, 0.0434292927, -0.0656547099, 0.0563504063, -0.1633361131, 0.163998723, 0.0351741388, -0.0463282615, -0.0204998404, 0.1199344248, 0.0183877368, -0.1363895088, -0.0350637026, 0.0531477369, -0.0906686559, -0.0665382072, -0.0908895284, -0.033462368, 0.1318615973, 0.0307290554, -0.055025164, -0.0657099262, -0.1037002057, 0.0121066403, -0.0330482274, 0.0035184491, -0.0440643057, 0.0931534842, 0.033407148, 0.0909999683, -0.0153921368, -0.1405861229, 0.0533410013, 0.0760357752, 0.036996346, 0.023274567, 0.0213695318, 0.0149779981, 0.0519329309, 0.0483989529, -0.0210520253, 0.0165793318, 0.0324408263, 0.0557706133, 0.0498346314, -0.013763193, 0.0296522956, 0.088956885, 0.0684156343, 0.023315981, 0.0341249891, 0.0400333591, 0.0593598075, -0.0170348845, 0.08939863, 0.0402542315, -0.1775824577, 0.1143021435, 0.0297351237, 0.0781340748, -0.0694095641, 0.0501935519, 0.047266975, -0.051877711, 0.0361404605, -0.0445888788, -0.0801771581, -0.0422420986, -0.0861959681, 0.0258836374, -0.0647159964, 0.0442851782, 0.0355606675, -0.0183877368, -0.010173995, -0.0296522956, -0.0267809369, 0.0168002062, -0.0631698817, -0.0484817773, -0.0144534232, -0.0466871783, -0.0417175218, -0.0503592044, 0.0349808745, -0.020306576, -0.022101175, 0.0572062917, -0.0260354877, -0.053092517, 0.0092352815, 0.0276920404 ]
712.218
Bernd Jenichen
Bernd Jenichen, Vladimir Kaganer, Wolfgang Braun, Roman Shayduk, Bradley Tinkham and Jens Herfort
In situ x-ray diffraction study of epitaxial growth of ordered Fe3Si films
8 pages, 3 figures
J Mater Sci: Mater Electron (2008) 19:S199-S202
10.1007/s10854-007-9530-z
null
cond-mat.mtrl-sci
null
Molecular beam epitaxy of Fe3Si on GaAs(001) is studied in situ by grazing incidence x-ray diffraction. Layer-by-layer growth of Fe3Si films is observed at a low growth rate and substrate temperatures near 200 degrees Celsius. A damping of x-ray intensity oscillations due to a gradual surface roughening during growth is found. The corresponding sequence of coverages of the different terrace levels is obtained. The after-deposition surface recovery is very slow. Annealing at 310 degrees Celsius combined with the deposition of one monolayer of Fe3Si restores the surface to high perfection and minimal roughness. Our stoichiometric films possess long-range order and a high quality heteroepitaxial interface.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:17:43 GMT" }, { "version": "v2", "created": "Fri, 14 Dec 2007 14:26:39 GMT" }, { "version": "v3", "created": "Tue, 18 Dec 2007 14:04:16 GMT" } ]
2012-06-12T00:00:00
[ [ "Jenichen", "Bernd", "" ], [ "Kaganer", "Vladimir", "" ], [ "Braun", "Wolfgang", "" ], [ "Shayduk", "Roman", "" ], [ "Tinkham", "Bradley", "" ], [ "Herfort", "Jens", "" ] ]
[ 0.0624819621, -0.0446227044, -0.0533742495, -0.026458161, 0.0491256788, -0.0222604722, -0.077949807, -0.0293329414, 0.0092603564, -0.0710808635, 0.0784586221, -0.1215040162, 0.0306049678, -0.0738284439, 0.0055905585, 0.0259239096, 0.0117598893, -0.0262800772, -0.0518223755, 0.0320805199, 0.0258857477, -0.0909244865, 0.0205941163, -0.0650768951, -0.0089614298, -0.0416207202, 0.0916368216, -0.0007274404, 0.0219424646, -0.0262291953, 0.0877698585, -0.0325130075, -0.0426637828, -0.0707755759, -0.2145146281, -0.0029463323, 0.077949807, -0.0114800427, -0.0860399008, 0.0051580691, 0.0202506687, 0.0735740364, -0.0631434172, -0.0407303013, 0.006032588, -0.0368378982, -0.0870575234, 0.0994216278, 0.0515679717, -0.0115627246, -0.02410491, -0.006420556, 0.0531707257, -0.0666542128, 0.0545445159, 0.0412645526, -0.0324366875, 0.0159130562, 0.0134198843, -0.0070851902, 0.0228201635, -0.1377859563, 0.0836484879, 0.0413917564, -0.1595630646, 0.0019032703, -0.0361001231, 0.0522039868, 0.0722002462, 0.0033549711, -0.0020495534, -0.0316480286, 0.0029399723, 0.0116835674, -0.0655348301, -0.0870575234, 0.0076321615, -0.0137633318, -0.0264072791, 0.0230236873, 0.0196146555, -0.0840555429, -0.0327928551, 0.0047128596, -0.0268906485, -0.1699427962, 0.0823764652, 0.0065095979, -0.0925526768, 0.0169052389, 0.0128983529, 0.0328946151, -0.0294347033, 0.136666581, 0.0218152627, -0.061667867, 0.003215048, -0.039203871, 0.00804557, 0.0227565616, 0.0246264413, -0.055256851, 0.0183553491, -0.0442410968, 0.1004392505, 0.0708264634, -0.0212046895, -0.0481334999, -0.0469886735, -0.0853275657, 0.1254727393, -0.0847678781, 0.0182027053, 0.044063013, -0.005574658, 0.0507029928, -0.0495072901, -0.0410610288, -0.0962161198, 0.1412458718, -0.0575973801, 0.1795084476, -0.0840046555, 0.0303251222, 0.0835467279, -0.0199199412, 0.1247604042, -0.0990145802, -0.1253709793, -0.0289767738, 0.0899068639, -0.1031868234, -0.0315208286, -0.0441393331, -0.0161420219, -0.0187115166, 0.1596648246, 0.01604026, -0.0114546027, 0.0149335964, -0.0614643432, 0.0253896583, 0.1211987287, -0.0481589399, 0.1528467536, -0.0073523158, -0.074540779, 0.0009484551, 0.0457420871, -0.0277810674, -0.064822495, -0.0735740364, 0.0524075106, -0.0059149251, 0.0817658901, -0.0633469447, 0.0310374573, 0.0494309664, 0.0214082133, 0.0211919695, 0.0343956091, 0.0154296868, -0.068078883, -0.0283407606, -0.0110793542, 0.0987092927, 0.0026187855, 0.0269924123, -0.0867522359, -0.0682824031, -0.0077784448, -0.0533233695, -0.0126503082, 0.0140431775, 0.0684859306, 0.0523566268, 0.0329200588, -0.074540779, -0.0881260261, -0.0073268753, -0.0057145809, -0.0037015984, -0.0525601543, -0.0486677513, 0.0147555126, 0.0052216705, -0.0115945255, 0.0185588729, -0.0306304079, 0.1083766967, -0.0254787002, 0.0419005677, 0.0422312953, 0.0245755613, -0.094384402, -0.1081731692, 0.0930614918, 0.0390512273, 0.042409379, 0.1403300166, 0.0671630204, -0.0299435146, -0.0835467279, 0.0554603748, -0.0552059673, -0.1308661252, -0.0394328348, -0.0391021073, -0.056935925, -0.0613625795, 0.0973355025, 0.0593273379, -0.015213442, 0.0432489142, -0.0300707165, 0.0763724968, -0.0020590937, -0.071284391, 0.0397126824, 0.1024236083, -0.0826308727, -0.0827835128, 0.0444446206, 0.0702158883, 0.0546462759, 0.1088855043, 0.0046969596, -0.0016663553, -0.0610064119, -0.0667559728, -0.0423330553, 0.0437577255, 0.0107422676, 0.0481080599, -0.0425874628, 0.0756092817, -0.1316802353, 0.0130001148, -0.0223749541, -0.0154424068, -0.0890927687, -0.0009110893, -0.0431725942, 0.0276029836, 0.0249953289, 0.0239395462, -0.0534760132, 0.0069579873, -0.0022689782, 0.0675191879, -0.074693419, 0.0169942807, -0.0277047474, -0.0383388922, -0.0386950597, -0.0344719291 ]
712.2181
Christof Niedermayer
J. Chang, Ch. Niedermayer, R. Gilardi, N.B. Christensen, H.M. Ronnow, D.F. McMorrow, M. Ay, J. Stahn, O. Sobolev, A. Hiess, S. Pailhes, C. Baines, N. Momono, M. Oda, M. Ido, and J. Mesot
Tuning competing orders in La2-xSrxCuO4 cuprate superconductors by the application of an external magnetic field
4 pages, 4 figures
null
10.1103/PhysRevB.78.104525
null
cond-mat.supr-con cond-mat.str-el
null
We report the results of a combined muon spin rotation and neutron scattering study on La2-xSrxCuO4 in the vicinity of the so-called 1/8-anomaly. Application of a magnetic field drives the system towards a magnetically ordered spin-density-wave state, which is fully developed at 1/8 doping. The results are discussed in terms of competition between antiferromagnetic and superconducting order parameters.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:29:51 GMT" }, { "version": "v2", "created": "Fri, 14 Dec 2007 08:07:37 GMT" } ]
2009-11-13T00:00:00
[ [ "Chang", "J.", "" ], [ "Niedermayer", "Ch.", "" ], [ "Gilardi", "R.", "" ], [ "Christensen", "N. B.", "" ], [ "Ronnow", "H. M.", "" ], [ "McMorrow", "D. F.", "" ], [ "Ay", "M.", "" ], [ "Stahn", "J.", "" ], [ "Sobolev", "O.", "" ], [ "Hiess", "A.", "" ], [ "Pailhes", "S.", "" ], [ "Baines", "C.", "" ], [ "Momono", "N.", "" ], [ "Oda", "M.", "" ], [ "Ido", "M.", "" ], [ "Mesot", "J.", "" ] ]
[ 0.0723654851, -0.0787648261, -0.0225059539, -0.0789572895, 0.0259341728, 0.0228547901, -0.0221450888, -0.0482837521, -0.0706333295, -0.157240957, -0.00349137, -0.0141940275, -0.0473455042, 0.0867038593, 0.0552845374, 0.0031786202, -0.0830952078, -0.0087389499, 0.0278106723, 0.0114634819, -0.0756854415, -0.0660142601, 0.0811224803, 0.0189815052, -0.0029410508, -0.0650038347, 0.0506654643, 0.0209782925, 0.0574016124, 0.0114093525, 0.0555251129, -0.0400560275, -0.0505692326, -0.0814592838, -0.0871368945, 0.0213391576, 0.0015487128, 0.0595186874, -0.1027743891, -0.0305532459, -0.0056715966, -0.085982129, -0.0240697041, 0.1115313768, 0.0348836295, 0.0675058365, -0.083865054, -0.0528787673, -0.0147353252, 0.0341378413, -0.0270648841, 0.0112349344, 0.030890055, -0.0462869667, 0.0410905071, 0.0189935341, 0.1050839201, 0.0650038347, 0.0832876712, -0.0621650293, -0.0483559258, -0.1234639883, 0.0086367056, -0.047898829, -0.0725579485, 0.0032688365, -0.0342340693, 0.0089554694, 0.1635921896, 0.0313230939, -0.0629829913, -0.0751080588, 0.0345949344, -0.0297593437, 0.1153806075, -0.0502805412, 0.0054250057, 0.0492460616, -0.0290135555, 0.0983477756, -0.0968561992, -0.0538410768, 0.0852122828, 0.0228547901, 0.0090156132, -0.081218712, 0.0214955322, 0.0265596732, -0.0221811756, -0.0860302448, 0.0081375083, -0.0511947311, -0.080593206, 0.0639934167, 0.0615876466, 0.0012494954, 0.0400560275, -0.0162148718, 0.0714994073, -0.0150119886, -0.0386847407, -0.0243944824, 0.0502324253, -0.0296390541, 0.1106653064, 0.0555732287, -0.0229630508, -0.0114093525, -0.0633679181, -0.0532636903, 0.0959901214, -0.0111747896, -0.0367601253, 0.0227465313, -0.0501843095, -0.1242338344, -0.0265356153, -0.0578827634, -0.1087406874, 0.0639453009, -0.0286767483, 0.0594224557, 0.0354128964, -0.0082998974, 0.0514834225, 0.0595186874, 0.0688049495, -0.1343380511, -0.0432797559, -0.0575940721, 0.097722277, -0.040296603, -0.0811705962, -0.0662548393, -0.0797271356, 0.0030568282, 0.0099117616, -0.0863189325, 0.0472011566, 0.0123897027, 0.0965675041, -0.0244786832, 0.116535373, 0.0811224803, 0.0737608299, 0.0195949767, 0.0293984786, 0.0331755318, 0.0727022961, 0.0110725444, 0.008877282, -0.0504730009, 0.0132918656, 0.0177906509, 0.0471770987, -0.0844424367, 0.0123055009, 0.0649557188, 0.0340175517, -0.0729428679, 0.1963106245, 0.0083419988, 0.0283399411, -0.0574016124, 0.1027743891, -0.0213391576, -0.1571447253, -0.0374577977, -0.0826621726, -0.0690936446, 0.0656774491, -0.0711144879, -0.0756373256, 0.0256695393, 0.1002723873, 0.0656774491, -0.0152645949, -0.1234639883, -0.0597111471, 0.0895907804, 0.0381073579, 0.0238892715, 0.0101944394, 0.0316599011, -0.0228547901, 0.009520825, -0.0105492901, 0.0519164614, -0.0154811135, 0.0115115969, -0.0245749149, 0.0606253408, 0.0587488413, 0.1461744308, -0.0663991794, -0.1166316047, 0.0868963227, 0.0608178005, 0.062598072, 0.0111868186, -0.0603847615, 0.1039291546, 0.0188852753, -0.0527344234, -0.0684200227, -0.0397192203, 0.030938169, 0.0043784967, -0.0125460774, -0.0583158024, 0.0455652364, 0.0392621234, 0.035557244, -0.0096110413, 0.0096110413, -0.0428948328, -0.0938730463, -0.0834801272, 0.0294465944, 0.0631754547, 0.0328868404, -0.0754929855, -0.0519645773, 0.1410742104, -0.0309141111, 0.149061352, 0.0311306305, -0.0217842236, -0.0085104024, -0.0082277246, 0.0319967084, 0.0142782303, 0.0817960948, 0.0547071509, -0.0322853997, -0.0540335365, 0.0181394871, 0.0644745678, -0.0300480351, -0.0234442037, -0.0540335365, 0.0376983769, -0.0619725697, 0.0853566304, -0.0016148714, 0.0777544007, -0.046166677, -0.0045859944, 0.1121087596, -0.0307697654, -0.1164391413, 0.0558138043, -0.0974335819, 0.0329349563, -0.0404409505, 0.0307457075 ]
712.2182
Ludo M.G.M. Tolhuizen
Henk D.L. Hollmann and Ludo M.G.M. Tolhuizen
Optimal codes for correcting a single (wrap-around) burst of errors
10 pages; submitted to IEEE Transactions on Information Theory
null
null
null
cs.IT math.IT
null
In 2007, Martinian and Trott presented codes for correcting a burst of erasures with a minimum decoding delay. Their construction employs [n,k] codes that can correct any burst of erasures (including wrap-around bursts) of length n-k. The raised the question if such [n,k] codes exist for all integers k and n with 1<= k <= n and all fields (in particular, for the binary field). In this note, we answer this question affirmatively by giving two recursive constructions and a direct one.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:33:59 GMT" } ]
2007-12-14T00:00:00
[ [ "Hollmann", "Henk D. L.", "" ], [ "Tolhuizen", "Ludo M. G. M.", "" ] ]
[ -0.0023190065, 0.0500424206, 0.0059378594, -0.008580992, -0.0318111554, 0.051485952, 0.0560838692, 0.043680191, -0.0756517351, 0.0701983944, 0.1217912808, -0.0048284787, -0.0804635063, -0.0235242154, 0.0195277724, -0.0436534584, 0.0886969864, 0.0592917167, 0.0021602849, 0.144139275, -0.1077836752, -0.0045979149, 0.0177233573, -0.0364358015, 0.1021164805, 0.0680598319, -0.0139808692, 0.0077255662, 0.0970373899, -0.0649054497, -0.062232241, 0.0003189052, -0.0601471402, -0.0913167298, -0.0296191256, 0.0916375145, 0.0081733279, 0.0314636379, 0.0271196775, 0.069717221, -0.0026013639, -0.0963958204, -0.0852218196, -0.0942572504, 0.0018044142, 0.1294901073, -0.0519671291, 0.0349922702, -0.0522879139, 0.0636757761, 0.0061483746, 0.1014214456, -0.0548541918, 0.0290310197, 0.0248474516, 0.0343507007, -0.1472402066, 0.062125314, 0.1063936129, -0.0418089479, 0.1065540016, 0.0112809306, -0.0250345767, -0.0501226187, 0.0009498236, 0.0114346398, -0.1037738696, 0.0181911681, 0.0870930627, 0.1416799277, 0.0132323708, 0.0478771254, -0.0080931317, -0.0310359243, -0.0348318778, -0.0296993218, 0.0533304662, 0.1519450396, 0.1108845994, 0.0040933471, 0.0628203452, 0.0029956617, -0.014996687, -0.02889736, -0.0530898757, 0.0085943583, -0.0326131172, 0.0329873636, -0.126603052, -0.1043085083, -0.0074047814, 0.0274538286, -0.0229628421, 0.0586501472, 0.0005279582, -0.0009540005, 0.1031857654, -0.0261038598, 0.0665628389, -0.0326398499, -0.0386011004, -0.0170817878, 0.0741012767, -0.0691825747, 0.0383070447, -0.043787118, -0.0503364727, 0.0281488616, -0.0529027507, 0.0152907399, -0.1376166642, 0.0395099893, -0.0942037925, -0.0507641882, 0.1723683476, -0.0270127486, -0.1012075916, -0.0503632054, 0.0202094391, 0.0261974223, -0.0315171033, 0.0191000588, 0.0776833743, -0.0509513132, -0.0990155637, -0.0001010806, 0.0448296703, -0.0385476351, 0.133874163, -0.0305012837, 0.0891246945, -0.0174293052, 0.0589709319, 0.080356583, -0.1065005362, 0.0278815422, -0.0150635177, 0.0215861406, 0.0027400365, 0.0287904311, -0.0171218868, -0.013713548, 0.0168411992, -0.0247004256, -0.0215594079, 0.0615906715, -0.0760794505, -0.008948558, -0.0112475157, 0.0575808622, -0.1596438736, 0.0758121312, 0.0217064358, 0.0659212694, -0.0828693956, -0.0697706863, -0.0657074079, -0.0231499672, 0.000741397, -0.0004907839, -0.0364625342, 0.0592382513, -0.0096569574, 0.0925998688, 0.0121497223, -0.0849544927, -0.0512453653, 0.018338196, -0.0592917167, 0.0191936214, 0.0982135981, -0.0161060672, 0.0197148956, 0.0907286182, 0.0150635177, -0.0457385592, -0.0408733226, -0.1516242623, -0.0723369643, -0.0681132972, -0.0533571988, 0.0262508858, 0.0589709319, 0.0700380057, 0.0032095183, -0.0886969864, 0.0724438876, -0.0636223108, -0.0469147712, -0.0334418118, -0.1357988715, -0.0342705026, 0.0957542509, 0.0731389225, -0.077790305, -0.0966631398, 0.0098774973, -0.0436267257, 0.0128581226, -0.0982670635, -0.0678459778, 0.0385209024, 0.0200490467, -0.0524483062, 0.0788595825, -0.0874673128, -0.055228442, -0.0470216982, 0.0328537039, -0.0079795206, 0.0831901804, 0.0135598388, 0.0206237864, 0.0821208954, 0.0361952148, -0.0390555449, 0.0458454862, -0.0427178368, -0.052849289, -0.0485721566, -0.1499134153, 0.0171753503, 0.0042236657, 0.0497751012, -0.0138605749, 0.0680063665, -0.0087747993, -0.0798754022, 0.0355536416, 0.0395901836, -0.0460058786, -0.1178349331, 0.0497751012, -0.0287904311, 0.0259301011, 0.0059378594, -0.0518869348, -0.0413010381, -0.0583293624, -0.0262375195, 0.0221207812, -0.024900917, 0.0071909251, 0.0146892685, -0.1062332168, 0.0314903706, -0.1259614825, -0.042316854, -0.0210247673, -0.0772022009, 0.0168411992, -0.0518067367, 0.0539987683, -0.0023173357, 0.0234172866, 0.0080998149 ]
712.2183
Francoise Sandoz-Guermond
Marc-Eric Bobiller-Chaumon (GRePS), Fran\c{c}oise Sandoz-Guermond (LIESP)
Apports des d\'emarches d'inspection et des tests d'usage dans l'\'evaluation de l'accessibilit\'e de E-services
4 pages
Dans Actes du congr\`es ERGO IA'2006 - ERGO'IA : L'humain comme facteur de performance des syst\`emes complexes, Biarritz : France (2006)
null
null
cs.HC
null
This article proposes to describe and compare the contributions of various techniques of evaluation of the accessibility of E-services carried out starting from (i) methods of inspection (on the basis of traditional ergonomic criteria and accessibility) and (ii) of tests of use. It show that these are the latter which show the best rate of identification of the problems of uses for the poeple with disabilities
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:43:56 GMT" } ]
2007-12-14T00:00:00
[ [ "Bobiller-Chaumon", "Marc-Eric", "", "GRePS" ], [ "Sandoz-Guermond", "Françoise", "", "LIESP" ] ]
[ 0.0459662601, 0.0487709828, 0.081440784, -0.0332411379, 0.065235734, -0.017880097, -0.079051584, 0.0493163429, 0.0784283057, -0.0231389478, 0.0312934145, -0.1212262735, 0.0066027809, 0.0168542955, -0.0394738503, 0.1026320159, 0.020879589, -0.0592107773, 0.0277355742, 0.0658590049, 0.1343149692, 0.0246971268, 0.0360198878, -0.0070897113, -0.015529844, -0.1426252574, 0.0150623908, 0.060457319, 0.0115045505, 0.0012676429, 0.0129134031, -0.0624829493, -0.0698063895, -0.0169971287, 0.0258397907, 0.0308779012, -0.1107345372, 0.0421746932, 0.0647682771, 0.0499655865, 0.0356043763, 0.0561982989, -0.0021197717, 0.038564913, -0.0183735192, -0.0362795852, 0.0611325316, 0.0003593143, 0.0105826277, 0.0461999886, 0.0180618837, 0.0527443364, 0.0409281515, -0.0948411226, 0.0146079222, -0.1130198687, -0.0763507411, 0.01872411, 0.0023275288, 0.0296053886, 0.1131237447, 0.0221780725, -0.0317348987, -0.0300988108, -0.1858387291, 0.0477062277, -0.0329554714, -0.0177372638, -0.0242037028, -0.0501993112, 0.0530040339, 0.109591879, 0.0502252802, -0.0034637006, -0.0201524403, -0.0634178594, 0.0640411302, 0.1501045078, -0.0655993074, 0.0423305109, -0.06746912, -0.0361757055, -0.1271473467, 0.0155428285, -0.0681443289, 0.0137379393, -0.0708451718, -0.0233596899, -0.0760910437, -0.0286704805, -0.0785321891, 0.0115759661, 0.0034344848, 0.0633139759, 0.0397595167, -0.0018730602, -0.0470310152, -0.0606131367, 0.0023064285, 0.00255314, 0.0842974484, 0.0114785805, 0.0118811093, -0.0881928951, 0.1299520731, 0.0148546332, 0.1600768566, -0.0085764732, -0.0238920674, -0.0103748711, -0.0209964532, -0.0264630616, -0.0352667682, 0.0400192142, 0.1051770374, 0.040590547, -0.008160959, -0.1239271164, 0.0904782191, 0.0167763866, -0.0136859994, 0.0477581657, -0.0069338935, -0.0501733422, 0.0956202075, -0.0907379165, -0.0304364171, -0.0714165047, -0.0648721606, -0.098009415, 0.0921922177, 0.0466674417, 0.1072026715, -0.020827651, -0.0018032668, -0.0313453525, -0.0774414614, -0.1014374122, -0.0916208848, 0.0123745333, 0.0287224203, 0.0087647531, 0.0288003292, 0.093075186, -0.1132276282, -0.1343149692, 0.0501214042, 0.1091763601, 0.0783763677, 0.0734940767, -0.0913092494, -0.0633139759, 0.0060671568, 0.010835832, -0.072351411, -0.0874657407, 0.0134912273, 0.1212262735, 0.0525625497, 0.0069923252, -0.0146209067, -0.0230999943, -0.0581200533, -0.0452131405, 0.026774697, 0.0806097612, 0.0021668416, 0.0164128114, -0.0388765484, 0.1020606831, -0.1191487014, -0.1099035144, 0.0815446675, -0.0025628787, 0.006291145, -0.0543284863, -0.052510608, -0.0054958249, 0.0376300067, -0.0507187061, -0.1097996309, 0.0409021825, 0.0521210656, -0.0323062316, -0.1192525849, -0.1192525849, -0.0873099267, 0.0079661869, 0.0086998288, -0.0809213966, -0.0089919874, -0.0474724993, 0.0679885149, 0.0500434935, -0.0246062335, 0.0176203996, -0.0109591875, 0.0045706565, -0.0382013395, -0.000629358, -0.0114785805, 0.0113032851, 0.0690792426, -0.0518613681, 0.0230480544, -0.0699102655, 0.0061255884, -0.0431095995, 0.0192564875, -0.0586394444, -0.0378637351, 0.0702738464, 0.0223209038, 0.0214249529, -0.0087842308, 0.0170750376, -0.0767662525, 0.0520950966, 0.0866866559, 0.0447976254, -0.0388765484, -0.0148546332, 0.0729227439, -0.017685324, -0.0730266273, 0.123615481, 0.0369288251, -0.06533961, -0.0606650747, -0.1615311503, 0.0381234288, 0.0660148188, -0.0559905432, 0.1077220589, 0.0062846527, 0.0560424812, 0.0274758786, 0.0186202303, -0.0501473732, 0.0221391171, 0.0710009933, 0.0751561373, -0.0527183674, -0.0963992998, -0.1035149768, 0.0024460154, -0.0368249491, -0.0794670954, -0.0164257959, 0.00367795, 0.0453170203, 0.0067650909, 0.0994637161, -0.0076091043, -0.0087322909, 0.0940100923 ]
712.2184
Harry K. Hahn
Harry K. Hahn, Kay Schoenberger
The ordered distribution of natural numbers on the square root spiral
35 pages, 17 figures, 3 tables, minor change on the text on page 1
null
null
null
math.GM
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Natural numbers divisible by the same prime factor lie on defined spiral graphs which are running through the Square Root Spiral (also named as the Spiral of Theodorus or Wurzel Spirale or Einstein Spiral). Prime Numbers also clearly accumulate on such spiral graphs. And the square numbers 4, 9, 16, 25, 36,... form a highly three-symmetrical system of three spiral graphs, which divides the square-root-spiral into three equal areas. A mathematical analysis shows that these spiral graphs are defined by quadratic polynomials. Fibonacci number sequences also play a part in the structure of the Square Root Spiral. Fibonacci Numbers divide the Square Root Spiral into areas and angle sectors with constant proportions. These proportions are linked to the golden mean (or golden section), which behaves as a self-avoiding-walk-constant in the lattice-like structure of the square root spiral.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 15:41:49 GMT" }, { "version": "v2", "created": "Wed, 17 Jul 2019 19:36:59 GMT" } ]
2019-07-19T00:00:00
[ [ "Hahn", "Harry K.", "" ], [ "Schoenberger", "Kay", "" ] ]
[ 0.0282486267, -0.0554859117, 0.1481156647, 0.0316504128, 0.0798960328, 0.0277199708, -0.0445220433, 0.0076597682, -0.1117992848, 0.0641282946, 0.0390745848, -0.1440702975, -0.0717133582, -0.0011542805, 0.143242836, 0.0852745399, 0.0873431936, -0.0044792118, -0.0465217419, 0.0490041263, -0.0010925082, -0.0402468219, -0.0210198294, 0.0171238631, 0.0433268212, 0.0121361064, 0.0108776754, -0.0531414375, 0.0283175819, 0.0679897815, -0.0152620738, -0.0128716286, -0.019594755, -0.0088952146, -0.0183075927, -0.0776894689, -0.0774136484, 0.029489819, 0.0041602943, 0.0810452849, 0.03358116, 0.1243950948, -0.0900094584, 0.001071678, 0.0415110029, -0.0141243134, 0.002265464, -0.0727706701, 0.0172502808, 0.0425912999, 0.0083205886, 0.1122589856, 0.0328226537, 0.0084814839, -0.0840333477, 0.0330984741, -0.0712996274, 0.020410724, -0.0542906895, -0.0344316065, 0.1508738697, -0.0211922172, 0.0050854422, 0.0407984629, 0.0172387883, 0.0479008444, -0.0975485519, 0.0280417614, 0.105731234, 0.0538769588, -0.0410972722, 0.1178673357, 0.0775975287, 0.0331214592, 0.048820246, -0.0605885945, 0.0677599311, 0.0375345871, 0.0019465465, -0.0438554771, 0.0862399116, -0.0763103664, 0.0094755869, 0.0457632355, 0.0447289087, -0.0078264093, 0.091480501, 0.0137795378, -0.1464607418, -0.0549342707, 0.0303172823, -0.0579682961, -0.0711157471, -0.0049848827, 0.0223989319, -0.0280187763, 0.0494638272, 0.061967697, -0.0497396477, -0.0189396814, -0.043763537, -0.0626572445, -0.0593933724, 0.0122855091, 0.0386838391, 0.1394732893, -0.0048527187, -0.0146529693, -0.158872664, -0.0315125026, -0.0718052983, 0.0049360394, -0.0217668433, -0.0855963305, 0.0752530545, 0.0448438339, -0.0247319136, -0.0220426638, -0.0039620479, -0.0074299178, -0.0269844495, -0.0781031996, 0.009521557, 0.0165492371, 0.0791145414, -0.0107914815, -0.0232723635, -0.0195028149, 0.0662888885, 0.1007664651, 0.0406375676, 0.0023257998, -0.0524978563, -0.010406482, 0.0339489207, -0.0519002452, 0.0172847584, 0.0230425131, 0.0907449797, 0.1014100462, 0.0355348885, -0.0369829461, 0.0223299768, 0.0399710014, 0.1044440717, 0.0431889109, -0.0804476738, -0.0138370004, -0.0717133582, -0.0027179823, 0.0046946965, -0.0268235542, 0.0880787149, 0.0303632524, 0.0701963454, -0.0033701831, 0.032431908, -0.013055509, -0.0253065415, 0.1082136184, -0.0246629585, 0.0895497575, 0.0203992315, -0.0069529777, 0.0393274203, 0.0367760807, -0.1177753955, -0.0676220208, -0.0821945444, -0.0802178234, 0.0663348585, -0.1550111771, -0.0207325164, -0.0387757793, 0.0545205399, 0.0938249752, -0.0946064666, -0.0961694494, -0.0171813257, -0.0114752864, 0.016215954, 0.0077689472, -0.0749312639, -0.0871133432, 0.1114315242, 0.1330374777, -0.0575085953, -0.0032351459, 0.022467887, 0.057922326, 0.0033385786, 0.0650017262, 0.0111477496, 0.1213610694, 0.0263868384, -0.0589336678, 0.09653721, -0.1142816693, 0.008550439, 0.0011219578, -0.0418557785, 0.0044533536, 0.004065481, -0.0422235392, -0.0331904143, -0.0727247, -0.0153195364, -0.0905151293, -0.0183880404, -0.0655073971, 0.0074816342, -0.0231574383, 0.1044440717, 0.0074701416, -0.1242112145, 0.0262259431, -0.0798960328, 0.0239963923, 0.0492799468, 0.1175915152, -0.0305471327, -0.0003072455, -0.0063553667, 0.1313825548, -0.0304781776, 0.0565891936, 0.197487548, 0.0011492525, -0.0123659568, 0.0972727314, -0.0218013208, 0.07833305, -0.0204566941, -0.0098950639, -0.0068840226, 0.0585199371, -0.0121475989, 0.1184189841, -0.129819572, -0.0727706701, -0.0366151854, 0.0235596765, 0.0272372849, 0.0935491547, -0.0064702919, 0.0476250239, -0.0684035122, -0.0152505813, -0.0248698238, 0.0161240138, -0.0484984554, -0.0656453073, 0.0280647464, 0.0023114341, -0.0971807912, 0.0110558094 ]
712.2185
Vicentiu Radulescu
Mihai Mihailescu, Vicentiu Radulescu (IMAR)
Neumann problems associated to nonhomogeneous differential operators in Orlicz--Sobolev spaces
null
Annales de l'Institut Fourier (2008) vol. 58
null
null
math.AP
null
We study a nonlinear Neumann boundary value problem associated to a nonhomogeneous differential operator. Taking into account the competition between the nonlinearity and the bifurcation parameter, we establish sufficient conditions for the existence of nontrivial solutions in a related Orlicz--Sobolev space.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:37:16 GMT" } ]
2007-12-14T00:00:00
[ [ "Mihailescu", "Mihai", "", "IMAR" ], [ "Radulescu", "Vicentiu", "", "IMAR" ] ]
[ 0.0370789617, 0.032993786, -0.0102369655, -0.0713223293, 0.0418850482, 0.0166170467, 0.0466911346, -0.0481089316, -0.0523863472, 0.0043585203, -0.0614698529, -0.0073653283, -0.0747346506, 0.0889606699, -0.0183232073, 0.1077524722, 0.0519057401, -0.0153314173, 0.0407075584, 0.0422455035, 0.0192844234, -0.038424667, 0.0621427074, -0.0468833782, 0.0401548557, -0.0167612284, 0.0490701497, -0.0107596274, 0.0641612634, -0.0672852173, 0.067429401, -0.0061998521, -0.0648821741, -0.0372471735, -0.0520979837, 0.1376463324, 0.0421734154, 0.0524824709, -0.0836259127, 0.0811748132, -0.0438555442, -0.0818957239, -0.0780027956, 0.0742540434, -0.0891529173, 0.0047339955, -0.0137093635, -0.0399626121, 0.0823282748, -0.0782911554, -0.0474360809, 0.0182030555, 0.0508964621, -0.1176530123, 0.0662759393, -0.0270582698, 0.0719471201, 0.0541165397, 0.0178305823, -0.0617101565, -0.0005568303, -0.2018556595, 0.0352045894, -0.0101828966, -0.0953527689, -0.0173379593, -0.0649782941, -0.0199212302, 0.0017001533, -0.0100987907, -0.038424667, 0.0372471735, 0.0085848728, 0.0427741744, -0.0376316607, 0.0394820049, -0.0218196344, 0.0190801658, -0.0273706652, -0.0346278585, 0.1304372102, 0.0818476602, 0.1209211498, 0.0446966104, -0.0589226261, -0.0702649951, -0.0305186529, -0.0107175745, -0.0622868873, -0.017470127, -0.0660836995, 0.0764648467, 0.0637767762, 0.0901621953, 0.1419718117, -0.047916688, 0.1140965074, 0.0375836007, 0.0107355965, 0.0516654365, -0.175037697, 0.0387610905, 0.1566784382, 0.0066624382, 0.1385114342, 0.0320565999, 0.0215793308, -0.0012946397, -0.0556064285, -0.0008726052, 0.0212188736, -0.0899218917, 0.1324557662, -0.0262412354, -0.0031299642, 0.0123155983, -0.107367985, -0.0402269475, -0.0387851223, -0.0240544658, -0.0115286009, -0.0049472661, 0.0508484021, 0.0142981093, 0.0594993569, -0.0433989652, 0.0693037733, 0.0145864738, -0.0579133481, -0.0582017154, 0.0567118265, 0.0026598689, 0.0213390272, -0.0341232195, -0.0496468805, 0.0036736529, 0.0667084903, 0.0138535462, 0.0398184322, 0.0168813802, 0.136012271, 0.0909311697, 0.0101408437, -0.0314558409, 0.0347720385, 0.1124624386, 0.0300380439, -0.0330658779, 0.1062145233, -0.0101408437, 0.0750710815, -0.138895914, 0.0086449487, 0.0078939982, -0.0541645996, -0.0680541918, 0.0506561585, 0.0757439286, 0.0442400314, -0.0343635231, -0.0031870364, 0.0816554204, -0.0461144038, -0.0809345096, 0.1080408394, 0.0312635973, -0.0004062646, 0.0025967888, -0.0316000208, -0.0328015424, 0.0036856681, -0.0610373057, -0.0782911554, 0.0063320198, 0.0136012267, -0.0106334677, 0.0066684457, -0.1900326759, -0.0367185064, -0.0392897613, 0.0507522784, 0.0902583152, 0.0911714733, 0.064305447, -0.0477244444, 0.0358534083, -0.0731486455, -0.0248474702, -0.0392657295, 0.0488538742, -0.0693037733, 0.0002436836, 0.0377037525, 0.0805980787, 0.0081763556, -0.0986209065, 0.0412842892, -0.0225645788, -0.040947862, -0.0398184322, 0.043471057, -0.046498891, 0.0308310483, -0.0253280792, -0.0009274246, 0.0349883139, -0.0579614118, 0.0790601298, -0.0010693544, -0.0065783318, 0.0110299699, 0.0765609667, 0.0271784216, -0.0556064285, -0.0564234629, -0.0323209353, -0.0580575317, 0.039433945, 0.1257272363, 0.1206327826, -0.0025562376, 0.0502716713, -0.0271303616, -0.0566637665, 0.096842654, 0.0818957239, 0.0883839428, -0.0456578285, -0.016484879, -0.0861731395, 0.0916520804, -0.0166771226, -0.0474841408, 0.0504639149, 0.0334023051, 0.0068967347, 0.0445283949, 0.0796368644, -0.1611000448, -0.0194526371, -0.0445283949, 0.0855964124, -0.0516654365, -0.0549816377, 0.020497961, 0.0311194137, -0.0040641474, 0.0485895388, -0.0869421139, -0.0805019587, -0.0159562081, 0.0963139832, 0.0102730114, 0.0309271701, -0.0500313677, 0.1160189435 ]
712.2186
David Alexander Kann
D. A. Kann, S. Klose, B. Zhang, D. Malesani, E. Nakar, A. Pozanenko, A. C. Wilson, N. R. Butler, P. Jakobsson, S. Schulze, M. Andreev, L. A. Antonelli, I. F. Bikmaev, V. Biryukov, M. B\"ottcher, R. A. Burenin, J. M. Castro Cer\'on, A. J. Castro-Tirado, G. Chincarini, B. E. Cobb, S. Covino, P. D'Avanzo, V. D'Elia, M. Della Valle, A. de Ugarte Postigo, Yu. Efimov, P. Ferrero, D. Fugazza, J. P. U. Fynbo, M. G{\aa}lfalk, F. Grundahl, J. Gorosabel, S. Gupta, S. Guziy, B. Hafizov, J. Hjorth, K. Holhjem, M. Ibrahimov, M. Im, G. L. Israel, M. Je\'linek, B. L. Jensen, R. Karimov, I. M. Khamitov, \"U. K{\i}z{\i}lo\v{g}lu, E. Klunko, P. Kub\'anek, A. S. Kutyrev, P. Laursen, A. J. Levan, F. Mannucci, C. M. Martin, A. Mescheryakov, N. Mirabal, J. P. Norris, J.-E. Ovaldsen, D. Paraficz, E. Pavlenko, S. Piranomonte, A. Rossi, V. Rumyantsev, R. Salinas, A. Sergeev, D. Sharapov, J. Sollerman, B. Stecklum, L. Stella, G. Tagliaferri, N. R. Tanvir, J. Telting, V. Testa, A. C. Updike, A. Volnova, D. Watson, K. Wiersema, D. Xu
The Afterglows of Swift-era Gamma-Ray Bursts. I. Comparing pre-Swift and Swift era Long/Soft (Type II) GRB Optical Afterglows
ApJ, in press; 65 pages in journal format; 20 pages main text, 18 pages Appendix, 5 pages references, 6 tables (21 pages), 9 figures, 840 original data points; v4: Updated references and acknowledgements, corrected mistake in table 1
Astrophys.J.720:1513-1558,2010
10.1088/0004-637X/720/2/1513
null
astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We have gathered optical photometry data from the literature on a large sample of Swift-era gamma-ray burst (GRB) afterglows including GRBs up to September 2009, for a total of 76 GRBs, and present an additional three pre-Swift GRBs not included in an earlier sample. Furthermore, we publish 840 additional new photometry data points on a total of 42 GRB afterglows, including large data sets for GRBs 050319, 050408, 050802, 050820A, 050922C, 060418, 080413A and 080810. We analyzed the light curves of all GRBs in the sample and derived spectral energy distributions for the sample with the best data quality, allowing us to estimate the host galaxy extinction. We transformed the afterglow light curves into an extinction-corrected z=1 system and compared their luminosities with a sample of pre-Swift afterglows. The results of a former study, which showed that GRB afterglows clustered and exhibited a bimodal distribution in luminosity space, is weakened by the larger sample. We found that the luminosity distribution of the two afterglow samples (Swift-era and pre-Swift) are very similar, and that a subsample for which we were not able to estimate the extinction, which is fainter than the main sample, can be explained by assuming a moderate amount of line-of-sight host extinction. We derived bolometric isotropic energies for all GRBs in our sample, and found only a tentative correlation between the prompt energy release and the optical afterglow luminosity at one day after the GRB in the z=1 system. A comparative study of the optical luminosities of GRB afterglows with echelle spectra (which show a high number of foreground absorbing systems) and those without reveals no indication that the former are statistically significantly more luminous. (abridged)
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:38:55 GMT" }, { "version": "v2", "created": "Thu, 1 Oct 2009 18:42:15 GMT" }, { "version": "v3", "created": "Sat, 22 May 2010 00:50:16 GMT" }, { "version": "v4", "created": "Fri, 16 Jul 2010 15:48:28 GMT" } ]
2016-03-28T00:00:00
[ [ "Kann", "D. A.", "" ], [ "Klose", "S.", "" ], [ "Zhang", "B.", "" ], [ "Malesani", "D.", "" ], [ "Nakar", "E.", "" ], [ "Pozanenko", "A.", "" ], [ "Wilson", "A. C.", "" ], [ "Butler", "N. R.", "" ], [ "Jakobsson", "P.", "" ], [ "Schulze", "S.", "" ], [ "Andreev", "M.", "" ], [ "Antonelli", "L. A.", "" ], [ "Bikmaev", "I. F.", "" ], [ "Biryukov", "V.", "" ], [ "Böttcher", "M.", "" ], [ "Burenin", "R. A.", "" ], [ "Cerón", "J. M. Castro", "" ], [ "Castro-Tirado", "A. J.", "" ], [ "Chincarini", "G.", "" ], [ "Cobb", "B. E.", "" ], [ "Covino", "S.", "" ], [ "D'Avanzo", "P.", "" ], [ "D'Elia", "V.", "" ], [ "Della Valle", "M.", "" ], [ "Postigo", "A. de Ugarte", "" ], [ "Efimov", "Yu.", "" ], [ "Ferrero", "P.", "" ], [ "Fugazza", "D.", "" ], [ "Fynbo", "J. P. U.", "" ], [ "Gålfalk", "M.", "" ], [ "Grundahl", "F.", "" ], [ "Gorosabel", "J.", "" ], [ "Gupta", "S.", "" ], [ "Guziy", "S.", "" ], [ "Hafizov", "B.", "" ], [ "Hjorth", "J.", "" ], [ "Holhjem", "K.", "" ], [ "Ibrahimov", "M.", "" ], [ "Im", "M.", "" ], [ "Israel", "G. L.", "" ], [ "Jeĺinek", "M.", "" ], [ "Jensen", "B. L.", "" ], [ "Karimov", "R.", "" ], [ "Khamitov", "I. M.", "" ], [ "Kızıloǧlu", "Ü.", "" ], [ "Klunko", "E.", "" ], [ "Kubánek", "P.", "" ], [ "Kutyrev", "A. S.", "" ], [ "Laursen", "P.", "" ], [ "Levan", "A. J.", "" ], [ "Mannucci", "F.", "" ], [ "Martin", "C. M.", "" ], [ "Mescheryakov", "A.", "" ], [ "Mirabal", "N.", "" ], [ "Norris", "J. P.", "" ], [ "Ovaldsen", "J. -E.", "" ], [ "Paraficz", "D.", "" ], [ "Pavlenko", "E.", "" ], [ "Piranomonte", "S.", "" ], [ "Rossi", "A.", "" ], [ "Rumyantsev", "V.", "" ], [ "Salinas", "R.", "" ], [ "Sergeev", "A.", "" ], [ "Sharapov", "D.", "" ], [ "Sollerman", "J.", "" ], [ "Stecklum", "B.", "" ], [ "Stella", "L.", "" ], [ "Tagliaferri", "G.", "" ], [ "Tanvir", "N. R.", "" ], [ "Telting", "J.", "" ], [ "Testa", "V.", "" ], [ "Updike", "A. C.", "" ], [ "Volnova", "A.", "" ], [ "Watson", "D.", "" ], [ "Wiersema", "K.", "" ], [ "Xu", "D.", "" ] ]
[ -0.0028126261, 0.0552665256, -0.0188730378, -0.053395655, -0.0301614646, -0.0501089878, 0.0039566383, -0.0663400516, -0.0099484799, -0.0292260293, -0.0782226101, 0.0348133594, -0.1174097583, -0.0171412192, 0.0464936569, 0.0565306246, -0.0649748221, -0.0020873479, -0.051196117, 0.0865151137, -0.0831778869, -0.1109375581, -0.0708908215, 0.0181777813, -0.1198368371, -0.0695761517, -0.0302878749, 0.0007434498, 0.1151849404, 0.0196188577, -0.0332458727, -0.0353442803, -0.0494769402, -0.1267135441, -0.0454823785, 0.1652433723, 0.0500584245, -0.0160920136, 0.0381000228, -0.0931895748, 0.0245109312, -0.02636916, -0.0713458955, -0.0124261193, -0.0487184785, -0.0392124318, 0.0080965711, -0.0703851804, -0.006007643, 0.0150175272, -0.0963245481, 0.0722054839, -0.1015832052, -0.0048825927, -0.0312485918, -0.0322851576, -0.0518787317, 0.021729907, -0.0733178928, -0.0535473451, 0.0310463365, 0.0372909978, -0.0022516812, -0.1199379638, -0.0302878749, -0.0538001657, -0.0036469332, 0.0752898976, 0.0670985132, 0.0631545186, 0.0795372725, 0.0044433172, 0.0109091969, -0.0933918282, -0.0292513128, 0.0483898111, 0.0435862243, -0.0416900739, 0.0297569521, -0.0037543818, 0.0068830336, 0.0210472923, -0.0877286568, -0.0052460218, -0.0912175775, 0.0712953359, 0.0275826976, -0.0567328818, -0.0814587101, 0.0452295579, 0.0726605654, -0.0085200453, -0.0740257949, -0.0775147155, -0.0005269723, -0.0220964961, 0.0114464406, -0.0767562538, 0.0666940063, 0.0285181329, 0.0197326262, 0.0590588301, -0.0234870091, -0.1333880126, 0.1325789839, -0.0621432364, -0.0512719639, -0.0053661116, -0.0095313266, -0.0063584312, 0.0195050891, 0.0013517987, 0.012817991, 0.0771102011, -0.0316531062, 0.0064848415, -0.1418827623, -0.0095882108, -0.0753910244, -0.0442435592, -0.0285181329, -0.0194671657, 0.0556710362, 0.0476819128, 0.1001168489, 0.0015429941, 0.0559238568, -0.0972346961, -0.0870207548, -0.0329930522, 0.182940796, -0.1514899433, 0.0211484209, -0.0177985504, -0.051777605, -0.0172170643, -0.0213001128, -0.1036563367, -0.0906108096, 0.0430553034, -0.0177227054, 0.0245362129, 0.0588060096, 0.055772163, 0.0551148318, 0.0504882187, -0.0099548008, 0.0332964361, -0.0406787917, 0.0381505862, -0.0297569521, 0.0354706906, -0.0326391049, -0.0716998428, 0.0289479271, -0.0162184238, 0.0451031476, 0.0885376781, -0.0711942017, -0.0591599569, 0.0772618949, -0.0048099067, -0.0189109612, 0.0330183357, -0.0589071363, -0.0183926784, -0.0707391277, 0.0211610608, -0.1881994605, -0.0642669275, -0.0388584845, 0.0276838262, 0.0115412483, -0.0735201538, 0.0007758424, 0.0918749049, 0.0413108431, -0.0313750021, -0.0444710962, -0.0414625332, -0.0235502142, -0.0027431005, 0.0570362657, -0.0345352553, -0.0013367875, -0.0905602425, -0.0306671057, 0.1069935635, 0.0158518348, -0.090762496, 0.072711125, 0.034762796, 0.0545080639, 0.0668962598, -0.0286698248, -0.0994089544, -0.0226021372, -0.0121796196, -0.0993078277, -0.007881674, 0.0493505299, 0.0952121392, 0.1547260433, -0.0792844519, -0.0147773484, -0.0147141432, 0.1237808317, 0.0659861043, 0.0201877039, 0.0267736726, 0.1024933606, 0.001193786, 0.0287203901, 0.0312485918, -0.1009764373, -0.1007236168, -0.0473279655, 0.1207469925, 0.093492955, 0.0002941012, -0.0654804632, 0.0419428945, 0.0357235111, 0.0389848948, 0.1000157222, 0.1019371599, 0.0366336666, -0.0183041915, 0.0396675095, -0.0176974237, 0.0123818759, 0.0583509319, -0.1025439277, -0.0708908215, 0.0260657761, -0.0904591158, 0.1239830926, 0.0093417112, 0.0182536282, -0.1453211308, 0.0087159807, 0.06881769, 0.021363318, 0.0035426449, -0.0591599569, 0.0260657761, -0.0375691019, -0.0649748221, 0.041032739, 0.0278607998, 0.1090161279, -0.0207944717, -0.0016638738, -0.0589071363, -0.0299339276, -0.0117182219 ]
712.2187
Hermann Wolter
H. H. Wolter, J. Rizzo, M. Colonna, M. Di Toro, V. Greco, V. Baran, M. Zielinska-Pfabe
Investigation of Low-Density Symmetry Energy via Nucleon and Fragment Observables
6 pages, 6 figures; Contrib. to Int. Symp. on Exotic States of Nuclear Matter (EXOCT2007), Catania, Italy, June 2007, World Scientifc style
null
10.1142/9789812797049_0011
null
nucl-th
null
With stochastic transport simulations we study in detail central and peripheral collisions at Fermi energies and suggest new observables, sensitive to the symmetry energy below normal density. As such we identify on one hand the isospin imbalance ratio, i.e. the relative amount of isospin equilibration in binary, peripheral reactions of nuclei with different isospin, as a function of the energy loss, which is sensitive to isospin diffusion; on the other hand the isospin asymmetry of an intermediate mass fragment (IMF) in symmetric collisions in ternary reactions, or more particularly, the ratio of the IMF to the residue asymmetry, which is sensitive to isospin migration.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:39:49 GMT" } ]
2017-08-23T00:00:00
[ [ "Wolter", "H. H.", "" ], [ "Rizzo", "J.", "" ], [ "Colonna", "M.", "" ], [ "Di Toro", "M.", "" ], [ "Greco", "V.", "" ], [ "Baran", "V.", "" ], [ "Zielinska-Pfabe", "M.", "" ] ]
[ 0.0862725377, -0.0014230309, 0.0244924109, 0.0417060554, 0.0100370366, 0.0758013353, 0.0028923522, 0.0226152558, 0.1036394238, 0.0101072704, -0.0315413214, -0.057361789, -0.0848934054, -0.0003878816, 0.035883043, 0.0118567282, 0.0254373737, 0.1197293252, 0.010471208, 0.0312093087, -0.04035246, -0.0815221891, -0.0458434597, -0.0756480992, 0.0278125517, -0.0546035208, 0.0044247238, -0.0623164587, 0.0844847709, 0.0012522353, 0.1014941037, -0.0427531786, 0.0425488614, -0.1281062961, -0.0097624864, 0.1416933239, -0.0625718534, 0.0832588747, -0.0874984413, -0.0409398712, -0.1051207185, 0.0057272404, -0.094087638, 0.072583355, -0.0231005065, -0.0866300911, 0.0836164281, -0.1039969772, 0.0570553169, -0.0386668518, -0.0886732563, 0.0317711793, 0.1202401221, -0.0282722618, -0.045204971, -0.0151449433, 0.0241987072, 0.0405567773, -0.0244924109, 0.0030934759, -0.0556251034, -0.0414506607, 0.0763632059, 0.0355510302, 0.010126425, -0.035499949, -0.0197931379, 0.044030156, 0.0692121312, 0.0543992035, 0.0569531582, -0.0245051812, 0.1099221483, 0.0184650812, 0.03286938, 0.0208019484, -0.0541438088, -0.0531733073, -0.0249265842, 0.0574639477, -0.0118758827, -0.0342229754, -0.0054399204, -0.0295492392, 0.0531222261, 0.0375941917, 0.000932193, 0.0471459776, -0.0740646422, 0.0409654118, 0.0201890003, 0.056289129, 0.0021900148, 0.0487549677, 0.047580149, -0.136994049, 0.1429192275, -0.0154514173, -0.0329970755, 0.0414506607, -0.0109564597, 0.0122908996, 0.0755459368, -0.0579747409, 0.1424084306, -0.0101072704, 0.0171497967, -0.0557272583, -0.0296003185, 0.0821862146, 0.0727365911, 0.0284510385, -0.1148257405, -0.0540416501, 0.026178021, -0.0697229207, -0.0926574245, -0.0141489012, -0.0273783784, 0.0917890817, -0.0178521331, -0.0121695874, 0.0031988265, 0.0074064643, 0.0227557234, -0.0886732563, -0.0048046247, -0.0347082242, -0.1011365503, 0.0029833366, 0.1409782171, -0.085557431, -0.0639509931, -0.058740925, -0.0181202982, 0.0322053507, 0.0990423039, -0.0280679464, -0.0093793934, 0.0582301356, 0.0622143, 0.0249138139, 0.114314951, 0.0605286919, 0.0251692086, 0.016013287, -0.0140978219, 0.0565445237, 0.0297024772, 0.0341208167, 0.0368280075, -0.0919423178, 0.0411952659, 0.0114608649, -0.0635934398, -0.1186055914, 0.0747797489, 0.0836675093, -0.0017765937, 0.0058134361, -0.0320521146, 0.0248499643, -0.0654833615, 0.0588430837, 0.0161409844, 0.0655855164, -0.0805006102, -0.0360873602, -0.1382199526, -0.0478100069, 0.0222066231, -0.0861703828, 0.0060656392, -0.0632358864, -0.0081088012, -0.0165623873, -0.0016425112, -0.0190652609, -0.0642063841, 0.0851998776, 0.067066811, -0.0432639681, 0.0182863045, -0.0801430568, -0.0641553029, 0.0019649477, -0.0717150047, 0.1250415444, -0.0598646626, 0.0114608649, -0.0131656295, 0.1363811046, 0.0949048996, 0.0607330091, 0.0270719044, -0.0510790646, -0.0069212131, 0.13362284, -0.0176733565, 0.0698761642, 0.0337888002, 0.0313880853, 0.1013919413, -0.107878983, -0.0657387599, 0.0543992035, 0.0737070888, -0.0904610232, -0.0107266037, 0.0041948683, 0.0029003331, 0.0839739814, 0.1127825752, -0.0440812334, -0.0298046339, 0.1156430021, -0.009551785, 0.1138041541, 0.0635934398, 0.0412463434, -0.0778444931, 0.0231898949, 0.1126804203, 0.0604265332, -0.042191308, -0.0108734556, 0.145677492, -0.1144171059, -0.0846890882, -0.0279147085, 0.0340186581, 0.0530200712, -0.0328949168, 0.0099540325, -0.0914315283, -0.0289873704, -0.066147387, -0.0052675288, 0.0057527795, -0.0445154049, 0.0209296476, -0.0025794927, 0.1071638763, 0.0829524025, -0.0612437986, -0.0335589461, -0.0021948037, 0.0197931379, 0.1239178106, -0.0786617622, 0.0022714222, 0.0794279501, 0.0273017604, -0.0563912876, -0.0477333851, -0.0250032023 ]
712.2188
Xianghong Qi
Xianghon Qi and John J.Portman
Capillarity-like growth of protein folding nuclei
16 pages,6 figures. Submitted to Proc.Natl.Acad.Sci
null
null
null
q-bio.BM
null
We analyzed folding routes predicted by a variational model in terms of a generalized formalism of the capillarity scaling theory for 28 two-state proteins. The scaling exponent ranged from 0.2 to 0.45 with an average of 0.33. This average value corresponds to packing of rigid objects.That is, on average the folded core of the nucleus is found to be relatively diffuse. We also studied the growth of the folding nucleus and interface along the folding route in terms of the density or packing fraction. The evolution of the folded core and interface regions can be classified into three patterns of growth depending on how the growth of the folded core is balanced by changes in density of the interface. Finally, we quantified the diffuse versus polarized structure of the critical nucleus through direct calculation of the packing fraction of the folded core and interface regions. Our results support the general picture of describing protein folding as the capillarity-like growth of folding nuclei.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:53:33 GMT" } ]
2007-12-14T00:00:00
[ [ "Qi", "Xianghon", "" ], [ "Portman", "John J.", "" ] ]
[ -0.0037059486, -0.0119313467, 0.0415655449, 0.0112751899, -0.0134780034, 0.0435741916, -0.0008017839, -0.062830396, -0.0802386403, 0.0099227028, 0.0584917217, 0.0525193512, -0.0196713228, 0.0599379465, -0.00397042, 0.0436277539, 0.0362091623, 0.0558670945, -0.0180911887, 0.075525023, 0.0566705503, -0.0990395546, 0.0409495607, 0.0776140168, -0.0455292687, 0.0032590253, 0.0126879364, 0.033423841, 0.0833989084, -0.0344147719, 0.0600450747, -0.0137525182, 0.0086773429, -0.0860771015, -0.1288746148, 0.0429849885, 0.0741859302, 0.1376590878, -0.0119447382, 0.08029221, 0.030852776, 0.0671690628, -0.0448329411, 0.0372536555, -0.0587059781, -0.0076194573, -0.057045497, -0.0032606993, -0.0224968158, 0.0176894609, 0.0097352294, 0.0054769036, 0.0463862903, -0.0130294058, -0.0669548064, 0.0222423878, 0.0388605706, 0.0038766835, -0.0388070084, -0.009420542, 0.0025024361, -0.1826527268, 0.0467880219, 0.063205339, -0.0323257819, -0.0121522984, -0.105788596, -0.038565971, 0.1109842956, 0.0552778915, -0.0764356107, -0.0737574175, -0.0041445028, 0.0104851229, 0.0006523909, -0.0705435872, -0.1081454083, 0.0131700113, -0.0159888081, 0.0444847755, 0.0165378377, -0.0631517768, 0.1149480194, -0.062187627, 0.0009331827, -0.0878447071, 0.0289244782, 0.0090255085, -0.0889159888, -0.0328078568, 0.0201533977, 0.0747751296, -0.0552243255, 0.0320579633, 0.0058317641, -0.027237216, 0.11623355, 0.0614377335, 0.0575811379, 0.0445651226, -0.0967363119, 0.0411905982, 0.0219879597, -0.0092531545, 0.0825418904, 0.0888088569, -0.1025747657, -0.0589202307, -0.086452052, -0.0947008803, 0.1733326167, 0.0173279047, -0.0621340647, 0.053537067, -0.091594182, -0.0407353044, -0.0722040683, -0.0148237944, -0.111948438, 0.0973255113, 0.0233806185, -0.009494192, 0.0875768885, 0.0163101908, 0.0070972098, -0.1286603659, 0.0347897187, 0.0572061874, -0.0839881152, -0.0155335162, 0.0490912646, -0.082809709, 0.0373875648, 0.0046433159, -0.0962006673, -0.0512070395, 0.0610092208, 0.0021810529, 0.0517694578, 0.0321115255, 0.0199525338, -0.0234609656, 0.1051458344, 0.0821133777, 0.1642267555, 0.1024676412, -0.0031267896, 0.043654535, 0.0460113436, 0.0650265142, 0.0025041099, -0.0547154695, -0.0070838188, -0.017716242, 0.0206354726, -0.1166620627, 0.020541735, 0.0876304582, 0.0694187433, 0.1018784344, -0.0421815291, 0.0349504091, -0.0560277849, -0.0200194884, 0.0396640301, 0.0823811963, -0.1246966347, -0.1329454631, -0.1488003731, -0.0260320306, 0.0382981524, -0.0500821993, -0.0250946619, 0.022911936, 0.0439491384, -0.0165646207, -0.0881125256, -0.0901479572, -0.1083596647, 0.0095544513, -0.0459310003, -0.0034783024, 0.0212246738, -0.1272677034, 0.0607949682, 0.0296475887, -0.0474307872, 0.1250180155, 0.0011256777, 0.0808814093, -0.0642230511, 0.0283352751, 0.037494693, 0.0329417661, -0.039155174, -0.1107700393, 0.1133411005, 0.0509927832, 0.0200730525, 0.0089451624, 0.0068159997, 0.0389676988, -0.0411905982, -0.0546083413, -0.0482610278, -0.0817384347, 0.0844166204, -0.0180376265, -0.1330526024, -0.0347093716, 0.0680260882, 0.0771319419, -0.0554921478, 0.019015165, -0.0251883995, 0.036075253, -0.1275890917, 0.1208400428, 0.0505107082, 0.0633124709, 0.0377089493, 0.0587595403, 0.0165914018, 0.0603664555, -0.0243045967, 0.0649193823, 0.0689366683, -0.0206488632, -0.0071440781, -0.0082957009, -0.0369590558, -0.0021559449, -0.084952265, -0.0376018211, -0.0059891078, -0.0504839271, -0.0138060814, 0.0238894764, -0.0354057029, -0.0893980637, -0.0215326659, 0.0685081631, -0.0777211413, 0.0803457722, -0.04317246, 0.0666869879, -0.0744001865, -0.0720969364, 0.0255499557, -0.035994906, -0.0123263802, -0.0237020031, 0.007445375, 0.0309866853, -0.0441901758, -0.002463937 ]
712.2189
Emmanuel Witrant
Philippe-Jacques Moreau, Oliviero Barana, Sylvain Br\'emond, J\'erome Bucalossi, Emmanuel Joffrin, E. Chatelier, Didier Mazon, Emmanuel Witrant (LAG), Eugenio Schuster, Marco Ariola
Towards Control of Steady State Plasma on Tore Supra
null
IEEE Conference on Decision and Control, \'Etats-Unis d'Am\'erique (2006)
10.1109/CDC.2006.377417
null
physics.plasm-ph
null
The Tore Supra tokamak is the largest superconducting magnetic fusion facility, has been devoted to long-duration high-performance discharge research. With a steady-state magnetic field and water cooled plasma facing components, discharges up to 6 minutes 24 seconds duration with injected / extracted energy up to 1 GJ have been performed. The Tore Supra real time measurements and control (RTMC) system has been upgraded to address schemes dedicated to long pulse operation with simultaneous control of an increasing number of plasma parameters. This includes plasma equilibrium control with possible self calibration during the discharge, plasma density control with possible pellet injection, current profile control to avoid magneto-hydrodynamic (MHD) instabilities and infrared monitoring of plasma facing components preventing overheating. Most of these improvements are relevant to the tokamaks operation in a fully steady state regime.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:54:13 GMT" } ]
2016-11-18T00:00:00
[ [ "Moreau", "Philippe-Jacques", "", "LAG" ], [ "Barana", "Oliviero", "", "LAG" ], [ "Brémond", "Sylvain", "", "LAG" ], [ "Bucalossi", "Jérome", "", "LAG" ], [ "Joffrin", "Emmanuel", "", "LAG" ], [ "Chatelier", "E.", "", "LAG" ], [ "Mazon", "Didier", "", "LAG" ], [ "Witrant", "Emmanuel", "", "LAG" ], [ "Schuster", "Eugenio", "" ], [ "Ariola", "Marco", "" ] ]
[ -0.0000871083, 0.0507726036, -0.0136700915, -0.0658656284, 0.0029148939, 0.0781552643, -0.0643365085, 0.0017609712, -0.0112702157, -0.0295630787, 0.0757766217, -0.018830888, -0.0885193273, -0.0747005716, 0.0864238665, 0.04924348, -0.0328195468, 0.005079384, 0.0906147957, 0.1031309664, -0.0381148495, -0.0971277356, 0.0408332944, 0.0178256296, -0.0150222341, -0.0792313144, -0.0214077458, 0.0833089799, -0.0077447337, -0.0061589745, 0.1107765883, -0.0447410569, -0.0479408912, -0.1098138094, -0.0856309831, 0.0377184078, 0.0297329798, 0.0733979866, -0.0780419931, 0.0332726203, -0.0356512591, -0.1217636317, -0.1153073311, 0.1189319193, 0.0512823127, -0.1341098994, -0.057766933, 0.0138895493, 0.0839319602, -0.02500402, 0.0538308546, 0.0359344296, -0.0658089966, -0.0280339532, -0.062127769, -0.0103640677, 0.0024529709, 0.0713025182, -0.0412297323, -0.1016018391, -0.0600889362, -0.0326779597, 0.0641666055, -0.0774756521, -0.085687615, 0.0596924983, -0.0584465452, 0.1097005382, 0.0086367233, 0.0430420302, -0.1179125085, -0.0001819597, -0.0276375134, -0.1415856183, 0.05759703, 0.0064350665, 0.0218325034, 0.0064952406, -0.0011990533, -0.0225404315, 0.019383071, -0.0443162993, 0.0159425419, 0.0485355519, -0.0473179147, -0.0371803828, -0.0114471978, 0.0542556085, -0.0367556289, 0.003536101, -0.1033575013, 0.0131887011, -0.0847248361, 0.0036175125, 0.0487620868, -0.1599351168, 0.0495266505, 0.0360760167, 0.0974675417, 0.091804117, -0.0432119332, -0.0670549497, 0.0209121965, -0.108851023, 0.1397733241, 0.0416828059, -0.0388794132, -0.0376051404, -0.0117303692, 0.0032334616, 0.1279934049, -0.0376617759, -0.0308373477, 0.0109445686, 0.0356229432, -0.1089642942, 0.0414279513, -0.0671115816, -0.0860274211, -0.0054687448, 0.0214643795, 0.0952021703, 0.0237014331, 0.030412592, 0.0716989562, -0.0344336219, 0.1054529697, -0.1044335514, -0.0626374781, -0.0590695217, 0.049979724, -0.1001859829, -0.0122046806, -0.1515532434, 0.0304975435, 0.053774219, -0.0135992989, 0.0229651872, 0.0667151436, -0.0452790819, 0.0123816626, 0.0481391102, 0.1019416451, 0.0337823294, 0.0295913946, 0.005072305, -0.0288268328, -0.0055112205, 0.0422208309, -0.0282888077, -0.0301294196, -0.0637135282, -0.0460719615, 0.0360193811, 0.0354530402, -0.1199513376, -0.0723219365, 0.0660355315, -0.0028264029, -0.1000160798, 0.045817107, 0.0579085201, -0.1100403443, 0.0358211622, 0.0761730671, 0.0167778954, -0.0096915355, 0.0549918562, -0.113495037, 0.0034175229, -0.0174575076, -0.1023380905, -0.090671435, 0.0774756521, 0.1346762478, 0.0696601272, -0.0770225748, -0.0054085706, -0.1521195918, 0.0258535352, 0.0029555999, -0.0234324206, -0.0212803185, -0.0145408437, -0.0131037496, -0.006339496, -0.0980338827, 0.0463268161, -0.0188592039, -0.0118365576, -0.0656390935, 0.0629772842, 0.0155461011, 0.1199513376, -0.0159000661, -0.0044174716, 0.0080562215, 0.0226820167, 0.0222431011, -0.0319700316, 0.100129351, 0.0226678587, 0.0451374948, -0.0610517189, -0.0172734465, -0.0168770067, -0.0006835931, 0.046355132, -0.1094740033, 0.0022051961, 0.0492717959, 0.0206856597, 0.0733979866, 0.0957118794, -0.0829125419, -0.0181371178, -0.1291260868, 0.0565776154, 0.0355946235, 0.0710193515, 0.0375485085, 0.0241828244, -0.0053908727, 0.0642232373, -0.0372653343, 0.1406794786, 0.0629206523, 0.0508858711, 0.0142364344, 0.034405306, 0.0043997732, -0.006697, -0.0388227776, -0.0855177119, -0.022639541, -0.0617879666, 0.0502345785, -0.0427871756, 0.1334302872, -0.0424756855, 0.026788, -0.0002269794, -0.0334708393, -0.0310355686, -0.0461002775, 0.0151921371, -0.0164522491, -0.0368122607, 0.0300161522, -0.0233191513, 0.1029044315, 0.0125374068, -0.0167071037, -0.0995063782, -0.0104631772, 0.0253296681 ]
712.219
Douglas Shaw
John D. Barrow and Douglas J. Shaw
Some Late-time Asymptotics of General Scalar-Tensor Cosmologies
14 pages
Class.Quant.Grav.25:085012,2008
10.1088/0264-9381/25/8/085012
null
gr-qc astro-ph
null
We study the asymptotic behaviour of isotropic and homogeneous universes in general scalar-tensor gravity theories containing a p=-rho vacuum fluid stress and other sub-dominant matter stresses. It is shown that in order for there to be approach to a de Sitter spacetime at large 4-volumes the coupling function, omega(phi), which defines the scalar-tensor theory, must diverge faster than |phi_infty-phi|^(-1+epsilon) for all epsilon>0 as phi rightarrow phi_infty <> 0 for large values of the time. Thus, for a given theory, specified by omega(phi), there must exist some phi_infty in (0,infty) such that omega -> infty and omega' / omega^(2+epsilon) -> 0 as phi -> 0 phi_infty in order for cosmological solutions of the theory to approach de Sitter expansion at late times. We also classify the possible asymptotic time variations of the gravitation `constant' G(t) at late times in scalar-tensor theories. We show that (unlike in general relativity) the problem of a profusion of ``Boltzmann brains'' at late cosmological times can be avoided in scalar-tensor theories, including Brans-Dicke theory, in which phi -> infty and omega ~ o(\phi^(1/2)) at asymptotically late times.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:59:05 GMT" } ]
2008-11-26T00:00:00
[ [ "Barrow", "John D.", "" ], [ "Shaw", "Douglas J.", "" ] ]
[ 0.071889095, 0.0249256045, 0.0039769514, -0.0343487002, 0.0112532526, -0.0557786413, 0.0023098614, -0.0212652907, -0.068494752, 0.0052276645, -0.0263441354, 0.0238363761, -0.0964600667, -0.0321449116, 0.0059875916, 0.0722943842, -0.005452476, 0.0727503449, 0.1114559621, 0.0568931997, -0.0700146034, -0.1421570033, 0.0807549059, 0.0503578298, 0.0295358282, -0.0324742123, 0.0703692362, 0.0682921037, 0.0489899591, -0.0323728882, 0.0116332155, -0.0297891386, -0.0509910993, -0.0019805597, -0.0461782292, 0.1903870404, 0.0703692362, 0.0521309935, -0.006174407, -0.0496485643, 0.0107909637, -0.0007377624, -0.1107466966, 0.0882528573, 0.0036254851, -0.0219238941, -0.0080615589, -0.0440757647, 0.0506871305, -0.0146792568, -0.1433728933, -0.0757900551, 0.0326008685, -0.0063580559, -0.0767526254, -0.0023272764, -0.0403267927, 0.0098157236, 0.0571971722, -0.0357165672, 0.0524856225, -0.0451396629, -0.0589196719, -0.0438984483, -0.0843518972, 0.0484833419, -0.0617567338, 0.0249889325, -0.0549173914, 0.0575518049, -0.0125387954, 0.0263947975, 0.0358178914, -0.0114685651, 0.0762966722, -0.0184915569, -0.0485593341, 0.1056805104, -0.0004258757, 0.0779178441, 0.0042080958, 0.0303970799, -0.0069533321, 0.042327933, 0.015679827, -0.0147172529, -0.0069343336, 0.0603888631, -0.0987398475, 0.0716357827, 0.0479007326, 0.0058134417, -0.0439237803, -0.0035653242, 0.0532455519, -0.1109493375, 0.11692743, 0.0219112281, 0.0558799654, -0.0331328176, -0.0471408032, 0.0178582836, 0.1144956648, -0.0664682835, 0.1083149239, -0.0344246924, -0.032322228, -0.0412133746, -0.0246976279, -0.0343487002, -0.0199100878, 0.0089671388, -0.0867329985, -0.0323728882, -0.1512761265, 0.0021357115, -0.153201282, 0.0115445573, -0.0965613872, 0.0876449123, 0.0411627106, -0.0362485163, 0.0610474683, 0.0259641726, 0.0538028292, -0.1077069864, -0.1132797822, -0.0571465082, -0.0944842547, 0.0436958037, 0.0922044739, -0.0733076259, -0.0420746244, -0.0564879067, -0.0288012326, 0.025698198, 0.0413146988, -0.0223165229, 0.0837946162, 0.014248631, 0.0466341861, 0.0464568697, 0.0438224562, 0.0269267466, 0.0948388875, 0.0945855826, -0.0574504808, 0.015679827, 0.0373884067, 0.0236717258, -0.0646444559, 0.0437717959, 0.0632765889, 0.0482047014, 0.0092647765, -0.0988918319, 0.0198467597, 0.0609461442, 0.0124058081, -0.0140839806, -0.036603149, 0.0601862185, 0.0114875631, 0.0457729362, 0.0664176196, 0.0138433371, -0.0069786627, -0.0770059377, -0.0930657238, -0.1374961287, 0.0457729362, -0.0687480643, -0.1583687812, -0.0244443174, 0.1608005464, 0.0972706527, -0.0260908268, -0.0951935202, -0.0360458717, 0.022835806, 0.032879509, 0.0937243253, 0.0144132823, -0.0998544097, -0.0580584221, 0.0371097699, -0.0634285733, 0.0147932451, 0.0771579221, -0.0919511691, 0.0025045928, 0.0617060699, 0.1012729406, 0.0152745321, -0.0086695002, -0.1214869916, 0.0109176179, 0.0277373344, -0.0335634425, 0.0701159313, 0.0576024652, 0.030447742, 0.0892154276, -0.0481540412, -0.0035368269, -0.035665907, 0.0428092219, 0.1190552264, -0.1126718447, -0.05040849, 0.0182509124, -0.0073396284, -0.0038597959, 0.0621620268, -0.0729529932, -0.0763473287, -0.086023733, 0.0370591059, 0.0957508013, 0.0644924715, -0.0241023507, 0.1759990901, -0.0214806031, 0.0998544097, 0.0708251968, -0.0460009128, 0.0576024652, 0.0138433371, 0.0224305112, 0.0285732541, 0.0912925601, 0.0585650392, -0.0107656326, 0.0270280708, 0.0578051135, -0.0193654727, -0.0272813793, 0.0606928356, -0.0429612063, -0.1174340546, -0.0463808775, -0.0036761467, -0.0513457321, 0.0419479683, -0.1219936162, 0.0111139324, -0.0203280468, -0.0509404391, 0.0569438636, -0.0590209961, 0.0057691126, 0.0196187813, 0.0317142867, -0.0048445347, -0.0674308538, -0.0080235628 ]
712.2191
Francesco Zaccaria
V.I.Man'ko, G.Marmo, E.C.G.Sudarshan, F.Zaccaria
f-oscillators deformation for Moyal algebras
11 pages - to be submitted to Physics Letters A
Phys.Lett.A372:4364-4368,2008
10.1016/j.physleta.2007.12.072
null
quant-ph
null
Using general construction of star-product the q-deformed Wigner-Weyl-Moyal quantization procedure is elaborated. The q-deformed Groenewold kernel determining the product of quantum observables is given in explicit form for small nonlinearities corresponding to nonlinear vibrations of classical and quantum q-oscillators. The deformations of Groenewold kernel related to general kinds of nonlinear vibrations described by f-oscillators are considered.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 16:56:54 GMT" } ]
2008-11-26T00:00:00
[ [ "Man'ko", "V. I.", "" ], [ "Marmo", "G.", "" ], [ "Sudarshan", "E. C. G.", "" ], [ "Zaccaria", "F.", "" ] ]
[ 0.0133132795, 0.1040544361, -0.0136442725, 0.0284899287, -0.0840967745, 0.0326825082, -0.0993469805, 0.0115479827, -0.0662966967, -0.0349136479, 0.105525516, -0.061638277, -0.1263167858, -0.0305739585, 0.0801738948, 0.1071927398, 0.0161941461, 0.0655611604, 0.0341535881, 0.0191363078, -0.0473687947, -0.0443040431, 0.0109166438, -0.0338103361, 0.0234024413, -0.0293235406, -0.0668851361, -0.0217597336, 0.1168038025, -0.0283428207, 0.0220171735, -0.0690427199, 0.0195040777, -0.0746328235, -0.0770846233, 0.0561952814, -0.0383461677, 0.0193814877, -0.1135674268, 0.0348155759, -0.1074869558, -0.1324953288, -0.0411657393, 0.061687313, 0.1490695029, -0.008808095, -0.0142081873, 0.0511936061, -0.05237047, 0.0050047389, 0.067767784, 0.0193692278, 0.0393023714, -0.0138158984, -0.0343006961, -0.0217352156, 0.0310888365, 0.0704157278, 0.062226709, -0.0010098355, 0.0029590174, -0.0483495183, 0.0572740734, 0.0444756709, -0.0703176558, -0.0138404164, -0.0986114368, 0.0184130259, -0.0182168819, 0.105329372, -0.061393097, 0.0244934931, 0.036115028, 0.0678168163, 0.008728412, -0.0496734902, -0.0544790179, 0.0442795269, -0.0062245098, 0.0213429276, 0.0155811952, 0.0058444808, 0.0406263433, -0.002557535, 0.0027000459, 0.0684542879, -0.052517578, 0.0305249225, -0.0883629099, -0.0018955487, 0.0170277581, 0.0462409668, 0.0120628607, 0.0244567152, 0.0730636716, -0.0738972798, 0.0972384289, 0.0555087738, -0.0367524959, -0.1017007083, -0.0256458391, -0.0333935283, 0.0482759625, -0.0006106517, 0.1835908592, 0.0349626839, 0.0021652468, -0.0043550115, -0.1261206418, -0.0017024693, 0.0438136831, -0.0236476213, -0.0298139006, -0.0201905817, 0.0830179825, -0.0488889143, -0.0365318358, 0.0076434896, -0.0799777508, -0.0612459891, -0.1117040589, -0.0694840401, 0.0415825471, -0.0376596637, 0.0729655996, -0.002533017, -0.0147353243, -0.0471971706, -0.086107254, -0.0418277271, -0.0037512556, 0.004511314, 0.077133663, -0.0755645111, -0.0425632671, 0.0113089327, 0.1470099837, 0.0357962959, 0.0213184096, 0.0891474858, 0.0410921872, -0.067179352, 0.0835083425, -0.0380029157, -0.026111681, 0.0797325671, 0.0193324517, 0.0438872389, -0.0312359445, -0.0606085211, -0.0035336583, -0.1218054742, -0.0367034599, 0.0625209287, 0.0410186313, -0.0633545369, 0.0231327433, -0.0206932016, 0.0851755664, 0.0047994005, 0.0327560604, 0.0739953518, 0.0059333583, -0.025743911, 0.0950808451, 0.0060804668, -0.1547576785, 0.0098072039, 0.0138526754, -0.0558029935, 0.0248244852, -0.0577644333, -0.105819732, -0.0538415499, 0.0476875305, -0.0306720305, -0.0441814549, -0.1537769586, -0.142106384, 0.052517578, 0.0587451532, -0.0137300855, 0.0538905859, -0.0115357237, -0.0593826212, 0.0626680329, -0.0498941503, -0.0115112057, 0.105623588, 0.0078825401, -0.0057893153, 0.1035640761, 0.0972874686, 0.0016595628, 0.0432252511, -0.1141558588, -0.0076434896, 0.01822914, -0.0323147364, -0.1160192266, 0.0865485743, -0.026896257, 0.1203343943, -0.0813507587, -0.0866466463, -0.0015392713, 0.0610988811, 0.0311378725, -0.0487172864, 0.0508993901, 0.018057514, 0.0279014967, 0.0581076853, 0.0457506068, 0.0348400921, 0.034080036, -0.129945457, 0.0310398005, -0.0099114059, 0.1465196311, -0.104642868, 0.1005238444, 0.1096445397, 0.0988566205, 0.0178981479, 0.0234514773, -0.0022786425, -0.0110331047, -0.017187126, -0.0347665399, 0.05310601, -0.0483985543, -0.0607556291, -0.008366771, -0.0425877832, 0.0453583188, -0.0455054268, -0.0651198328, -0.1228842661, -0.0607065931, -0.0399153195, -0.0373654477, -0.0035643058, -0.0458241627, -0.0324863642, 0.0882157981, -0.0078028566, 0.095669277, 0.0855188221, -0.0747799352, -0.0534002259, 0.0627170727, -0.0478101186, 0.1039563641, -0.0712003037, 0.0361395478 ]
712.2192
Sergei Winitzki
Sergei Winitzki
Age-dependent decay in the landscape
10 pages, RevTeX4, 1 figure included. Clarification of approximation used, conclusions weakened
Phys.Rev.D77:063508,2008
10.1103/PhysRevD.77.063508
null
hep-th astro-ph gr-qc
null
The picture of the "multiverse" arising in diverse cosmological scenarios involves transitions between metastable vacuum states. It was pointed out by Krauss and Dent that the transition rates decrease at very late times, leading to a dependence of the transition probability between vacua on the age of each vacuum region. I investigate the implications of this non-Markovian, age-dependent decay on the global structure of the spacetime in landscape scenarios. I show that the fractal dimension of the eternally inflating domain is precisely equal to 3, instead of being slightly below 3 in scenarios with purely Markovian, age-independent decay. I develop a complete description of a non-Markovian landscape in terms of a nonlocal master equation. Using this description I demonstrate by an explicit calculation that, under some technical assumptions about the landscape, the probabilistic predictions of our position in the landscape are essentially unchanged, regardless of the measure used to extract these predictions. I briefly discuss the physical plausibility of realizing non-Markovian vacuum decay in cosmology in view of the possible decoherence of the metastable quantum state.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 17:41:01 GMT" }, { "version": "v2", "created": "Fri, 14 Dec 2007 14:13:55 GMT" } ]
2008-11-26T00:00:00
[ [ "Winitzki", "Sergei", "" ] ]
[ 0.0275373403, 0.0936647877, 0.0247944146, 0.0215245243, -0.0012887015, 0.0265644789, 0.081287846, 0.0381847508, -0.1558737755, 0.1112303138, 0.0069924304, 0.0533991978, -0.0965833664, -0.0201192833, 0.0772342682, 0.0380766541, -0.1088522151, 0.0587499291, 0.0290236529, -0.0092827044, -0.061182078, -0.1520904303, -0.0015935648, 0.0056817718, -0.0033864307, -0.0887464434, 0.0436976217, 0.0689649582, 0.1512256712, 0.0478052534, 0.0073099611, -0.049967166, -0.0863683373, 0.0552908704, 0.019105887, 0.0509670489, -0.0066005839, -0.0698297247, -0.0326718763, -0.0367254615, -0.0678299516, -0.0645330399, -0.041562736, 0.131552279, 0.0315098502, 0.0514264554, -0.0452379845, -0.0123364041, 0.0294019878, 0.056912303, -0.0886383429, -0.0498860925, -0.0129579529, -0.0773964077, -0.0517777652, -0.0928540751, -0.0040907408, 0.0471837036, -0.065722093, 0.0233891737, 0.0418599993, -0.0547774173, 0.005914853, 0.062100891, -0.1030691043, 0.0116405385, -0.0384009406, 0.052777648, -0.0283750799, 0.0456703678, -0.0535343178, -0.0435895287, 0.0013444383, 0.0419951193, 0.0033746078, -0.0046920222, -0.0351850986, 0.0575068295, -0.0630737469, 0.0243755449, 0.0223757774, -0.0188491605, 0.0181195159, -0.0411303528, -0.0083503807, 0.0004898079, 0.064911373, -0.0878276303, -0.0669651926, 0.0278616268, 0.0474809669, 0.0876654834, 0.0104312198, 0.0031989524, 0.0518858619, -0.1104736477, 0.1180403307, -0.0199841633, 0.0638844669, -0.0920433551, -0.0096137477, -0.0169034414, 0.1502528042, -0.0721537769, 0.1103115007, 0.0193491019, -0.0244160816, 0.0775045082, -0.0268617421, -0.0601551682, -0.2010577172, 0.0391035639, -0.1041500568, 0.0509130023, -0.1334979981, -0.0488862097, -0.1323089451, 0.0018730931, 0.0764235482, -0.0031584166, -0.0216866676, 0.0130120013, 0.0120391408, 0.0459135808, 0.0848550051, -0.0789637938, 0.0366984382, 0.0252403095, -0.0549395606, 0.0506697856, 0.1044202968, -0.0429409556, -0.0544801541, -0.0641547069, -0.1109060273, -0.0924757347, -0.0413735695, 0.0187275521, 0.0838821381, 0.0591823086, 0.006597206, 0.0546422973, 0.0582094491, 0.0760452151, 0.0644789934, 0.1124193668, 0.0462919176, 0.0625873208, 0.0565339699, 0.0138632534, 0.0195923168, -0.0293479394, -0.016714273, 0.0420491658, 0.0391305871, -0.106906496, 0.0960969403, 0.0448056012, -0.0033729188, 0.0164710581, -0.0077153193, 0.0582094491, 0.0389954671, 0.0202814266, 0.0632899404, -0.0341311693, -0.0722618699, 0.0053135715, -0.0802609399, -0.1095007882, -0.0136875985, -0.0935566947, -0.0693432912, -0.1037176773, 0.0598308817, 0.0407249965, -0.0703701973, -0.0736130625, 0.0971238464, 0.0083233565, 0.0356715284, 0.0511832386, -0.0349418856, 0.0310774688, 0.0091678528, -0.0326718763, 0.0175655261, 0.0532100312, 0.0428058356, 0.0358606949, -0.1135003194, 0.0402115434, 0.082206659, 0.0251457263, -0.014011885, -0.097556226, 0.0795583203, 0.0079855584, 0.032644853, 0.0065093786, -0.0291587729, -0.0191193987, 0.057452783, -0.1130679399, 0.0418059528, 0.0117689027, 0.0053439736, -0.0523993149, -0.0999883786, 0.0383198708, 0.0227946471, 0.0067019239, 0.0245376881, -0.0424004756, -0.1066903025, -0.1033933908, -0.0513724051, 0.0080936542, 0.0117283668, 0.0820445195, -0.1137165129, 0.0636142269, -0.0386441574, 0.0699918643, 0.1502528042, -0.0657761395, 0.0482646599, -0.0745859221, 0.0296181794, 0.0595065951, 0.0431301221, 0.0638304204, -0.0652356595, -0.02419989, 0.0094921403, -0.0298884176, -0.0520209819, -0.0304018725, -0.1069605425, -0.041697856, -0.0396440402, 0.0594525486, -0.0682623386, 0.0360228382, -0.0529668145, 0.0473998971, -0.0889085829, -0.0375091545, -0.041427616, -0.0800447464, -0.0158630218, 0.0323475897, 0.018592434, -0.0197409485, -0.0130457813, 0.0736130625 ]
712.2193
Kamlesh Parwani
Sergio Fenley, Renato Feres, Kamlesh Parwani
Harmonic functions on R-covered foliations and group actions on the circle
30 pages
null
null
null
math.DS math.GT
null
Let (M, F) be a compact codimension-one foliated manifold whose leaves are equipped with Riemannian metrics, and consider continuous functions on M that are harmonic along the leaves of F . If every such function is constant on leaves we say that (M, F) has the Liouville property. Our main result is that codimension-one foliated bundles over compact negatively curved manifolds satisfy the Liouville property. Related results for R-covered foliations, as well as for discrete group actions and discrete harmonic functions, are also established.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:16:12 GMT" } ]
2007-12-14T00:00:00
[ [ "Fenley", "Sergio", "" ], [ "Feres", "Renato", "" ], [ "Parwani", "Kamlesh", "" ] ]
[ 0.0427069068, 0.0379175805, 0.0221351329, 0.0317882337, 0.0619882978, 0.0446673073, -0.055188939, -0.0766788796, -0.0488610715, -0.0337982625, 0.0020705159, -0.0399276093, -0.1130579188, -0.0418880098, 0.0714180619, 0.0115576657, 0.0517644472, -0.0023791546, 0.1052163243, 0.0824856237, 0.0950917304, -0.0084309541, 0.065809831, 0.0956873, -0.029232271, -0.04074651, -0.0129411118, 0.1392627358, 0.01387168, -0.0137600116, 0.1197083816, 0.0045566857, 0.0312919319, -0.0587126948, -0.1165320426, 0.1087897047, 0.0448161997, 0.0085053993, -0.0523103811, 0.1082934067, -0.0506725796, 0.0722617805, -0.0078477981, -0.0329297297, 0.0627823845, 0.0284133703, 0.0022287124, 0.0596556701, -0.0001212648, 0.0239342321, -0.0612934716, 0.0194302779, 0.0861086398, -0.0552881993, -0.042210605, 0.1011962667, 0.0094607836, -0.0006700096, 0.0430295058, -0.0154722584, 0.0134870457, -0.0821878463, -0.0099694952, 0.0280659571, -0.1248699352, 0.0406472497, -0.1999110132, -0.0344930887, 0.0583652817, 0.0421609767, -0.1025362834, 0.0534022488, 0.0014260969, 0.0618890338, 0.0269740913, 0.0062720343, 0.0868034661, 0.0467269644, -0.0482158773, -0.0128914807, 0.0918161348, -0.0126185147, 0.0722121447, 0.0131272255, -0.0682913512, -0.0678943098, -0.0804011524, -0.00796567, -0.1247706786, 0.0415157788, 0.0738499463, -0.0824359953, -0.0632290542, 0.0240210854, 0.0764307231, -0.066951327, 0.0202243645, 0.0219614264, 0.0039735292, 0.0738995746, 0.015968563, -0.0027126083, 0.0902279615, -0.0470991954, 0.148096934, 0.1272521913, -0.0293315314, -0.0249392465, -0.1364834309, 0.0331282541, 0.0000790014, -0.0109931203, 0.0109372865, 0.0881434828, 0.0727084503, 0.0276689157, -0.0037377852, -0.0568763725, -0.0800537392, -0.0418135636, -0.1279470176, -0.0450395346, 0.05841491, -0.009442172, 0.0030026357, -0.0441958196, 0.0517644472, -0.032731209, -0.0902279615, -0.0283141099, 0.0721128881, 0.0689861774, 0.0062068948, -0.1285425872, -0.0366023779, 0.133406356, -0.0073142718, -0.0050002569, 0.0443695262, 0.0512185134, 0.0314160064, 0.0160554145, 0.049555894, -0.015360591, 0.0529555753, 0.0271974262, -0.034815684, 0.07732407, 0.0388109274, -0.0349397585, -0.0025264944, -0.0172217283, 0.0047583091, 0.1501814127, -0.0326319486, -0.0638246164, 0.0091692051, 0.0453869477, 0.0347412378, 0.0231649615, 0.0592089966, 0.0761329457, -0.0086294757, -0.0220855027, 0.1009481177, -0.0066256505, 0.0167750549, -0.0039859368, -0.0391583405, -0.0700284094, -0.0104844095, -0.0714676902, -0.1014940441, -0.0620379262, 0.0467269644, 0.0305971056, -0.0439228527, -0.117822431, -0.1081941426, -0.0080649303, 0.025100546, 0.1279470176, -0.0199389905, -0.0846197307, -0.1346967518, 0.034815684, -0.0387612954, 0.0224825442, 0.023897009, 0.0561815463, -0.0660083517, 0.0924613252, 0.0127301821, 0.1249691993, -0.0194426868, -0.1111719608, 0.0363542251, 0.0209440049, -0.0174202491, -0.0022411202, 0.0376446135, 0.0431535803, 0.0588119552, -0.0475458652, -0.0528563149, 0.0710210204, -0.004941321, 0.1580229998, -0.021266602, 0.0126743484, 0.0000458499, -0.0023450337, -0.0031220587, 0.0877464414, -0.0614919923, 0.0841234252, 0.0002830481, 0.0166261643, 0.0738995746, 0.1451191157, -0.000190185, -0.0075686271, 0.0831804499, 0.0475954972, 0.110377878, 0.0702765658, -0.0111854384, -0.078217417, 0.0168743152, 0.0438732207, 0.0952406228, -0.0661572441, -0.1026355475, 0.0046621501, 0.0341704898, -0.0320860147, -0.0797559619, 0.050176274, 0.0051398422, -0.0241575688, 0.0229292177, 0.0241451617, -0.0180778522, -0.0188223068, 0.0483399518, 0.0290833805, -0.0053321598, 0.0673980042, 0.0595564097, 0.0045846025, 0.0229416247, 0.0695817396, -0.0600527115, 0.0329049155, -0.0990621597, 0.0864064246 ]
712.2194
Nikolay Nikolov
Nikolay M. Nikolov
Cohomological analysis of the Epstein-Glaser renormalization
31 pages, Latex. The corrections in version 3 are mostly in Sect. 6 (with unchanged conclusions)
null
null
null
hep-th math-ph math.MP
null
A cohomological analysis of the renormalization freedom is performed in the Epstein-Glaser scheme on a flat Euclidean space. We study the deviation from commutativity between the renormalization and the action of all linear partial differential operators. It defines a Hochschild 1-cocycle and the renormalization ambiguity corresponds to a nonlinear subset in the cohomology class of this renormalization cocycle. We have shown that the related cohomology spaces can be reduced to de Rham cohomologies of the so called "(ordered) configuration spaces". We have also found cohomological differential equations that exactly determine the renormalization cocycles up to the renormalization freedom. This analysis is a first step towards a new approach for computing renormalization group actions. It can be also naturally extended to manifolds as well as to the case of causal perturbation theory.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 20:39:38 GMT" }, { "version": "v2", "created": "Fri, 14 Dec 2007 09:06:26 GMT" }, { "version": "v3", "created": "Mon, 17 Dec 2007 07:13:42 GMT" } ]
2007-12-17T00:00:00
[ [ "Nikolov", "Nikolay M.", "" ] ]
[ 0.0363259502, 0.0180983841, -0.065934442, 0.056374982, 0.0870169252, 0.0217542313, 0.0046408596, 0.0295826551, 0.0284458548, 0.0102182878, -0.0220384318, -0.0499933958, -0.0849500149, 0.0981265679, 0.0528095588, 0.0399947166, -0.0124531351, 0.0311845094, 0.024932107, 0.1835416406, 0.040769808, -0.0800411031, 0.0362226032, -0.0297118369, -0.0053868853, -0.068363063, 0.0310811643, 0.0417257547, 0.1031904966, -0.0726519004, 0.0511560328, -0.0197648313, -0.0083709871, -0.039503824, -0.1172971651, 0.0212762579, -0.081539616, 0.0057324469, 0.0518019423, 0.0792143419, -0.0766307041, -0.0736336783, -0.1040689349, 0.035783384, 0.0904273316, -0.0642809123, -0.0412348621, 0.0102247475, 0.0790593252, -0.0035912567, -0.044851955, 0.0247512516, 0.0513368845, -0.0533779599, -0.0870686024, 0.0551348329, 0.0504067764, 0.0279032905, -0.0930109695, -0.0866035447, 0.0820046663, -0.024764169, 0.0475131012, 0.0726519004, -0.093321003, 0.0741504058, -0.1154369414, -0.036480967, 0.1233945489, 0.1405498981, -0.0384962074, 0.0134349177, 0.0613872372, 0.0207853671, -0.0528612323, 0.0151272006, -0.0208887123, 0.0121560162, -0.1299053133, -0.0391937867, 0.0407181345, -0.0446194261, 0.0665028393, -0.0404856056, 0.0263660252, 0.0256684422, 0.0135511812, -0.0441285372, -0.0979198813, 0.0044051027, 0.0460404269, 0.0252292249, -0.0600954182, 0.0241311789, 0.0975581706, -0.0338973291, 0.0374627523, 0.0051866532, 0.0858284533, 0.0699132457, 0.0045149075, 0.0009228432, 0.0701199323, -0.0651593506, 0.0897555798, 0.0652110204, -0.1131633446, 0.0142487632, -0.1272183359, -0.0335097834, 0.0742537528, -0.0241699331, -0.0416224077, -0.0227489322, 0.0427850448, -0.0693965182, -0.1367261261, 0.0080028186, -0.1086161435, 0.0372302234, -0.0521636494, -0.0916158035, 0.0698615685, 0.0101472382, 0.0002759245, -0.0575634539, 0.1480941325, 0.0007185743, -0.0775608122, -0.0608188361, 0.1295952797, -0.0478489734, -0.0717217922, -0.0642809123, -0.0928559452, 0.0871202722, 0.0653143674, -0.0471772291, 0.1193640754, 0.1046373397, 0.0032133998, 0.081229575, 0.0006354135, -0.0077315364, -0.0610255301, 0.0535846502, -0.0781808868, 0.0877403468, 0.0047991076, 0.0786459371, 0.0106704244, 0.004737746, 0.1400331706, -0.0056323307, -0.0235627778, -0.0737370253, -0.027257381, 0.0057389056, -0.0131636355, -0.0813845992, -0.0200748667, 0.1697966903, -0.1185373068, 0.004324364, -0.0036719954, -0.0641775653, -0.0451619923, -0.0166903008, -0.0252163056, -0.0841749236, -0.041829098, -0.058131855, -0.0874303058, -0.010638129, 0.0030680702, 0.0778708458, -0.0598370545, -0.0452136658, -0.022477651, 0.0512077026, -0.0024544562, 0.0221546963, 0.0699132457, -0.0116974209, -0.1076860279, -0.0309778191, -0.0482881926, 0.103087157, 0.0229039509, 0.0147525724, -0.0927009284, 0.096938096, 0.0271023624, 0.1175038517, 0.0253713243, -0.1610123217, 0.0777675062, 0.0514660664, -0.0125564802, -0.0700165853, -0.0365584753, -0.0398396961, 0.077922523, -0.0477456301, 0.037643604, -0.0147267366, 0.0039239, -0.0109094111, 0.0230848044, 0.0558582544, 0.0133315716, -0.0115359435, -0.0186021924, 0.1198808029, -0.0055709695, 0.0387028977, -0.0803511441, 0.0298410188, 0.0305644367, 0.1233945489, -0.0327088572, 0.0056581669, 0.0284975264, 0.0794727057, 0.0797827393, -0.0263660252, 0.0010907797, -0.0006923343, 0.0002561435, 0.0071631363, 0.003875457, 0.071876809, -0.1086161435, -0.0047183689, 0.062110655, -0.0088360421, 0.0325796753, -0.0441802107, -0.0818496495, 0.0055225263, -0.0108448202, 0.0018634489, -0.0382895134, 0.0295309816, 0.0104701929, 0.0238986518, -0.0185376015, -0.0023640287, -0.0351116396, -0.0389354229, -0.0839165598, 0.0574084371, -0.0014306895, 0.013744954, -0.090789035, -0.0152951367 ]
712.2195
Rainer J. Fries
Rainer J. Fries
Quark and Gluon Degrees of Freedom in High-Energy Heavy Ion Collisions
Invited Talk at INPC 2007, Tokyo; 8 pages, 6 figures; to appear in Nucl. Phys. A
Nucl.Phys.A805:242-249,2008
10.1016/j.nuclphysa.2008.02.250
RBRC-706
nucl-th
null
I discuss some recent progress in our understanding of high energy nuclear collisions. I will focus on two topics which I was lucky to co-pioneer in the recent past. One is recombination of quarks and its interpretation as a signal for deconfinement, the second is electromagnetic radiation from jets passing through a quark gluon plasma. This talk was given during the award ceremony for the 2007 IUPAP Young Scientist Award.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 17:15:35 GMT" } ]
2008-11-26T00:00:00
[ [ "Fries", "Rainer J.", "" ] ]
[ -0.0160363819, 0.0370664336, 0.0005630752, 0.028803708, 0.0830391124, -0.0018838886, -0.0903494358, 0.1007486284, -0.048598215, 0.0274137165, -0.0254831742, 0.0530770756, -0.0702202991, 0.0369119905, -0.0480061807, -0.0007295845, -0.0630644187, 0.0419571437, 0.0789721012, 0.1441472471, -0.1480598152, -0.1473390758, 0.0900405496, 0.0390227176, -0.1017267704, 0.0061423457, 0.0177738704, -0.0104957214, 0.0536433682, -0.0174907241, 0.1024475098, -0.0232694838, -0.004575388, -0.0597696267, -0.0825757757, 0.1158326119, -0.060850732, 0.0178639628, -0.1033226848, -0.0322014652, 0.0098843826, -0.0078830523, -0.0467448942, 0.0686243847, -0.0026062336, -0.0194470081, -0.0169501714, -0.0802591294, -0.0084493449, -0.0385593884, -0.024710957, 0.0143761141, 0.0076964335, 0.0154057369, -0.1031167582, -0.0034074092, 0.0607477687, 0.0094403578, -0.1006971449, -0.1651515514, -0.0241575334, -0.0707351118, 0.0694995672, 0.0171174854, -0.0929749757, 0.0071880571, -0.0172461886, 0.0143632432, 0.0202578362, 0.04484009, 0.0239902195, 0.0026512798, -0.042060107, 0.0172204468, -0.0035586352, -0.0284176003, -0.0470537804, -0.0429867692, -0.0667710602, 0.0760376751, 0.052871149, 0.023230873, 0.0369119905, -0.1228340492, -0.0892168507, 0.0195371006, 0.0370664336, 0.0040251832, -0.0718162134, 0.0450460128, -0.0057111909, 0.0554966889, -0.0294729639, 0.0127480216, 0.074802123, -0.0727428794, 0.1960402578, 0.0801561624, 0.0309401769, 0.0467191525, -0.0245951246, -0.016679896, 0.0400008596, -0.0951886624, 0.2172504961, -0.0484437719, -0.0441193543, -0.0221240278, 0.0621377602, 0.0101803988, -0.0032400955, 0.0315322094, -0.0708380714, 0.0624466464, -0.0960638449, -0.0484180301, -0.0853557587, 0.0301422179, -0.0072073624, 0.155164212, -0.0779424757, -0.0359081067, 0.0575559363, 0.0246337354, 0.0480061807, -0.081340231, 0.0865913108, -0.0120594613, -0.153310895, -0.0298590716, 0.1708144844, -0.0509663485, 0.0017278364, 0.0029891247, -0.0638366342, -0.0300392564, 0.0974538326, -0.0531800389, -0.0045946934, -0.0759347081, 0.017516464, 0.0930264518, 0.1052789688, -0.0110298386, 0.0960123613, 0.0521504134, 0.0098650772, 0.0000995939, 0.0839657709, -0.0487783998, -0.0736180544, -0.0766554475, -0.0161650833, -0.0282888971, -0.0900920257, -0.1368369162, 0.0617259108, 0.0494733937, 0.026847424, 0.0080825416, -0.0648147762, 0.0821124464, -0.1606212109, 0.0372723602, 0.0005562378, -0.0480319224, -0.1199510992, 0.0171947069, -0.0976082757, 0.0021235978, -0.0763980374, -0.0702202991, -0.0437332429, 0.0196915437, 0.0727943555, 0.0321242437, 0.0076449523, -0.0242476258, -0.0882901847, 0.010798173, 0.0348527431, 0.0406701155, -0.011300114, -0.0778909922, -0.0398721583, 0.0592548139, -0.0473626666, 0.0430897288, -0.0483150668, 0.0575044565, -0.0137197291, 0.0762435943, 0.0102576213, 0.1239666343, 0.0627555326, -0.0502456129, 0.0548789166, 0.0031934406, -0.0181213673, 0.027336495, 0.0212874599, 0.0459726751, 0.0261009485, -0.0196143221, 0.0170917455, -0.053334482, 0.0952401459, -0.0562689081, -0.0865913108, -0.0045239069, 0.055136323, 0.0465389676, 0.0503743142, -0.0097235041, -0.0875179693, -0.0473111868, -0.0113322902, 0.0786632076, 0.0562174246, 0.0144404648, 0.0082820319, 0.0305540673, 0.0261652991, 0.091636464, 0.0521504134, -0.0295244455, 0.0173234101, -0.0619318336, 0.049936723, 0.0592548139, -0.0055470951, -0.0561659448, -0.0346983001, -0.0146721303, -0.0134880636, -0.0145305572, -0.0187648833, -0.0547759533, 0.0353675559, -0.0219181031, -0.0213131998, -0.0319698006, 0.0762950778, -0.0015532831, 0.0180441458, -0.0048874924, -0.0216864385, 0.0091507761, 0.1207747981, -0.059409257, 0.0314807296, 0.0975053161, 0.0822668895, 0.0326905362, 0.0032594008, -0.0258178022 ]
712.2196
Ofer Lahav
Lucy Calder and Ofer Lahav (University College London)
Dark Energy: back to Newton?
14 pages; with slight modifications to the version published in Astronomy & Geophysics journal of the Royal Astronomical Society, February 2008 issue, vol. 49, pgs. 1.13-1.18
null
10.1111/j.1468-4004.2008.49113.x
null
astro-ph
null
Dark Energy is currently one of the biggest mysteries in science. In this article the origin of the concept is traced as far back as Newton and Hooke in the seventeenth century. Newton considered, along with the inverse square law, a force of attraction that varies linearly with distance. A direct link can be made between this term and Einstein's cosmological constant, Lambda, and this leads to a possible relation between Lambda and the total mass of the universe. Mach's influence on Einstein is discussed and the convoluted history of Lambda throughout the last ninety years is coherently presented.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 20:50:06 GMT" }, { "version": "v2", "created": "Wed, 13 Feb 2008 20:17:00 GMT" } ]
2009-11-13T00:00:00
[ [ "Calder", "Lucy", "", "University College London" ], [ "Lahav", "Ofer", "", "University College London" ] ]
[ 0.0488367788, 0.0185132045, 0.003579777, 0.0057379357, 0.0444368385, 0.1257714331, -0.0781697258, -0.0074554565, -0.0444111079, 0.0376954041, -0.0268113408, -0.0515642278, -0.1205223799, -0.021395037, 0.0974162519, 0.0513583831, -0.0030024454, 0.0024653182, -0.0565045141, 0.1205223799, -0.151913777, -0.0618050285, 0.053005144, 0.0649441704, -0.0593348853, -0.0572249703, 0.0165962707, 0.0163260996, 0.0672599226, -0.0504320785, -0.004567191, -0.0157471597, -0.0381328277, 0.0212020576, -0.0230160691, 0.142547816, -0.0425070375, 0.0077835224, -0.0632459447, -0.014370569, -0.0738469735, -0.0511010773, -0.0399597026, 0.0685464591, -0.0499689281, -0.0814117864, -0.0997320116, -0.094688803, 0.0314171277, -0.0171752106, -0.0210348088, -0.0924759656, 0.0558869764, 0.001503635, -0.1010700017, -0.0492484681, -0.0518472642, -0.0044996478, -0.012331415, 0.0285867546, -0.0142933773, -0.0635547116, -0.0896455944, 0.0141389938, -0.0644810125, -0.0246370994, 0.0227201656, 0.0361772962, -0.0266054943, 0.0734867454, 0.0627827942, 0.0685464591, 0.002365612, 0.0378240608, 0.0853743032, -0.0147050675, -0.0462379828, 0.0631944835, -0.050097581, 0.1165083945, 0.0306452066, -0.0041587166, -0.0855286866, -0.0396509357, -0.0262452662, -0.0220640339, 0.0169307701, -0.0132770166, -0.0552694425, 0.0677230805, 0.0339644626, -0.0188091062, -0.095666565, -0.0243026018, -0.0009946505, 0.0623196401, 0.1324613988, 0.009623264, 0.12330129, 0.0410661213, -0.036537528, 0.0409889296, 0.1163025498, -0.0340416543, 0.0720972866, 0.0048856079, -0.0951519534, -0.0698844492, -0.0331410803, -0.0258464403, -0.0891309828, 0.0152582768, -0.005686474, -0.055423826, -0.023144722, -0.0470870957, -0.0814117864, 0.1023565382, -0.0873298347, -0.0178699382, -0.1101271957, 0.0240452942, 0.0407573543, 0.0034865034, 0.0379269831, -0.135754928, -0.0298218261, -0.0252289046, -0.060930185, 0.0702446848, 0.1641615629, -0.0019105009, -0.0095911007, 0.0163132343, -0.0634003282, -0.0502776951, 0.0391620547, -0.0280721411, 0.0351738036, 0.0045832726, 0.0719943643, -0.0364346057, 0.0078028203, 0.0542402156, 0.0772434175, 0.0927332714, 0.0496858917, -0.0041362024, 0.0823895484, -0.0652529374, -0.0579454303, -0.0241353512, 0.003849949, -0.0343761519, -0.0538285263, -0.0798679441, 0.0490168929, 0.0374895595, 0.0088384794, -0.0475502461, -0.0358427987, 0.0724575147, 0.0099127339, 0.0226172432, 0.0080601266, 0.1051869094, -0.0952034146, -0.1201106831, -0.1019963101, -0.1342110783, -0.0621137954, -0.010922662, 0.0249201376, -0.0099320319, 0.0896970555, 0.0516928807, -0.0184874739, -0.0717370585, -0.0325750075, -0.0441537984, 0.0013331694, 0.0036055078, 0.0176126324, -0.0869181454, 0.058511503, 0.0256148651, -0.008304568, 0.1245363578, 0.0508180372, -0.1178463921, 0.0334241167, 0.1065248996, 0.0671570003, -0.0237622578, -0.0068636513, -0.0200956389, 0.1536634564, -0.000765889, 0.0532624498, 0.0407573543, 0.0603641123, 0.1062161326, 0.1149645522, -0.0240581594, -0.0213435758, 0.0068572187, 0.1072453633, -0.034247499, -0.0604670346, -0.0449257195, 0.0312370118, -0.0111864014, 0.02802068, 0.0249201376, -0.1136265621, -0.0199283902, 0.0117010139, 0.0618564896, 0.0413748883, 0.1636469513, -0.0020648849, 0.1133177951, 0.0330124274, 0.0605184957, 0.0414263494, -0.1008641571, 0.0662306994, -0.0788901821, -0.0080022328, 0.1148616299, 0.0765744224, 0.0433304198, -0.0591805018, 0.0092951981, 0.0545489825, -0.1169200838, 0.0305165537, 0.0656131655, -0.0186418574, -0.0298218261, -0.0204687342, -0.0029734985, -0.0642237067, 0.0390076675, -0.1198019162, 0.0572764315, -0.020996213, 0.0131354984, 0.0221026298, -0.057122048, 0.0693183765, 0.0916525871, 0.0855801478, -0.0605699569, 0.0220511686, 0.0006850786 ]
712.2197
Yu. A. Simonov
Yu.A.Simonov
Di-pion emission in heavy quarkonia decays
3 pages, 2 figures; Journal version
JETPLett.87:121-123,2008
10.1007/s11448-008-3001-5
null
hep-ph
null
The di-pion spectrum for the $\Upsilon(nS) \to \Upsilon (n'S))$ transition with $n\leq 4$ has the form $\frac{dw}{dq}\sim $ (phase space) $ |\eta-x|^2$, with $x=\frac{q^2-4m^2_\pi}{(\Delta M)^2 -4 m^2_\pi}< q^2 \equiv M^2_{\pi\pi}, $ and $\Delta M=M(nS) -M(n'S)$. The parameter $\eta $ is calculated and the spectrum is shown to reproduce the experimental data for all 3 types of decays: $3\to 1, 2\to 1$ and $3\to 2$ with $\eta \approx 0.5; 0$, and -3, respectively.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 17:17:20 GMT" }, { "version": "v2", "created": "Mon, 4 Feb 2008 17:59:01 GMT" } ]
2008-11-26T00:00:00
[ [ "Simonov", "Yu. A.", "" ] ]
[ 0.0713164359, 0.0219346471, -0.0435925163, -0.0478825718, 0.0051780529, 0.1084969267, -0.0083033359, 0.0178521723, 0.0882460102, -0.0672108978, -0.0211043134, 0.0129047688, -0.0625056699, -0.0009463785, -0.0045754844, 0.0234107953, -0.0644431189, 0.0756064877, 0.0302610472, 0.0023439627, -0.1009316668, -0.0820185095, 0.0317602605, 0.0003137176, -0.0144731766, -0.0229610316, -0.0334670581, -0.0382645428, 0.1240887493, 0.0036125279, 0.022730384, -0.0562320389, -0.0730232298, -0.1260261983, -0.000019765, 0.0698864162, -0.1386657208, 0.0386797078, -0.1461387128, -0.0167681258, -0.0518958531, -0.0293384548, -0.101208441, 0.0383798666, 0.0143578527, -0.010707844, -0.0385182537, -0.0078535723, 0.0374111421, -0.0546636321, 0.0209082626, 0.0601991899, 0.0306531508, -0.0064466181, -0.0335362516, 0.0050310143, 0.1130176336, 0.0306300856, 0.014380917, -0.0875540674, 0.0154303666, -0.0428083129, 0.011146076, 0.0180366915, -0.0770826414, -0.0660115257, -0.0408939309, 0.1075743362, 0.0119937081, -0.0344819091, 0.091567345, 0.0585846491, 0.0365116149, -0.0167104639, 0.0116996318, -0.0269858427, -0.0181866121, -0.0837253109, -0.0388872921, 0.09641096, 0.0546636321, 0.0384721234, -0.0557246134, -0.0375956632, -0.0689176917, -0.0208851974, 0.0411245786, 0.0166643355, -0.0130316252, 0.0408478007, 0.150474906, 0.0122358883, -0.0654118359, -0.0774055496, 0.125564903, -0.1004703715, 0.1106188893, -0.0280929543, -0.0379877649, 0.0184633899, -0.0399944037, 0.0266398713, 0.0146115655, -0.0063658911, 0.0507887416, -0.0733922645, -0.0316218734, 0.0075306646, 0.0003784072, -0.0674415454, 0.1266720146, 0.0660576522, -0.098440662, 0.0209428594, -0.0804039761, -0.0323368832, -0.0478364415, -0.0365577452, -0.0281390846, 0.1093272641, -0.0539716855, -0.0223844107, 0.032705918, 0.0295691025, 0.0568778552, -0.0546175018, 0.0303071775, -0.1597930938, -0.0138158286, 0.001002599, 0.1125563383, -0.0173562802, -0.0122474208, -0.0195359048, -0.0049387552, 0.0864930898, 0.1176306009, -0.0539716855, 0.0241488703, -0.0623672828, 0.0545713715, 0.0777745843, 0.0188670252, 0.0883844048, 0.042969767, 0.0298920106, -0.0048839762, -0.0031022187, 0.1064672247, -0.0004807574, -0.0562320389, 0.0093873832, 0.0389795527, 0.0048003662, -0.0605682246, -0.04820548, 0.0317141302, -0.0330980197, 0.0166066717, -0.0034424248, -0.0162837654, -0.0241258051, -0.0887073129, -0.0784665272, 0.0269166492, 0.0301226582, -0.1317462623, -0.0356812812, -0.0958574042, -0.1067439988, 0.0098775104, 0.0283236019, -0.0727925822, -0.0022978331, 0.0812343061, 0.0030935693, -0.0191207379, -0.160254389, -0.08211077, 0.011365192, 0.058861427, 0.0799426734, 0.0856627524, -0.0018062639, 0.0048407298, -0.0897682905, 0.0863085687, 0.0365346782, 0.0981638879, -0.0461988412, 0.0909215361, 0.1418947875, 0.0509271286, -0.0297536217, 0.0299150757, -0.1166157424, 0.0375956632, 0.0764829516, -0.0882460102, 0.0041977977, 0.0271934271, -0.0566933341, 0.0651811883, -0.0575236678, 0.0124434717, 0.0430158935, 0.1002858505, -0.1732629538, -0.0634282604, 0.0506042205, 0.0085858805, 0.0701631904, 0.1253803819, -0.021773193, -0.110895671, 0.0292923246, -0.0332594737, 0.021392623, 0.0500045381, 0.0823414177, -0.1216900051, -0.018544117, -0.0004836405, 0.035658218, 0.0172063578, 0.0566472039, 0.084878549, 0.003724969, -0.0327981785, 0.0081937788, -0.0313220285, 0.013585181, -0.0656886175, 0.1260261983, -0.0572930202, -0.0361887068, 0.0152689125, -0.0623211525, -0.0862624347, 0.0005077865, -0.0988097042, -0.0392563306, 0.0254174359, 0.0990864784, 0.0445612371, -0.0210581832, 0.0293384548, 0.0277469829, 0.0320601054, -0.073300004, -0.0732077509, 0.1452161223, 0.0154534318, 0.0449533388, -0.049220331, -0.038564384 ]
712.2198
Patryk Sofia Lykawka
Patryk Sofia Lykawka and Tadashi Mukai
An Outer Planet Beyond Pluto and Origin of the Trans-Neptunian Belt Architecture
80 pages, 24 figures, 7 tables. Accepted for publication in The Astronomical Journal
Astron.J.135:1161-1200,2008
10.1088/0004-6256/135/4/1161
null
astro-ph
null
Trans-Neptunian objects (TNOs) are remnants of a collisionally and dynamically evolved planetesimal disk in the outer solar system. This complex structure, known as the trans-Neptunian belt (or Edgeworth-Kuiper belt), can reveal important clues about disk properties, planet formation, and other evolutionary processes. In contrast to the predictions of accretion theory, TNOs exhibit surprisingly large eccentricities, e, and inclinations, i, which can be grouped into distinct dynamical classes. Several models have addressed the origin and orbital evolution of TNOs, but none have reproduced detailed observations, e.g., all dynamical classes and peculiar objects, or provided insightful predictions. Based on extensive simulations of planetesimal disks with the presence of the four giant planets and massive planetesimals, we propose that the orbital history of an outer planet with tenths of Earth's mass can explain the trans-Neptunian belt orbital structure. This massive body was likely scattered by one of the giant planets, which then stirred the primordial planetesimal disk to the levels observed at 40-50 AU and truncated it at about 48 AU before planet migration. The outer planet later acquired an inclined stable orbit (>100 AU; 20-40 deg) because of a resonant interaction with Neptune (an r:1 or r:2 resonance possibly coupled with the Kozai mechanism), guaranteeing the stability of the trans-Neptunian belt. Our model consistently reproduces the main features of each dynamical class with unprecedented detail; it also satisfies other constraints such as the current small total mass of the trans-Neptunian belt and Neptune's current orbit at 30.1 AU. We also provide observationally testable predictions.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 17:18:20 GMT" } ]
2010-11-11T00:00:00
[ [ "Lykawka", "Patryk Sofia", "" ], [ "Mukai", "Tadashi", "" ] ]
[ -0.0598589405, 0.0602083094, 0.1547714621, 0.0754641891, 0.0411384627, 0.027833242, -0.0220395029, 0.0329282396, -0.0887985229, 0.0061831432, 0.0095494809, -0.0296237692, 0.0045673009, -0.1292673647, -0.0210059453, 0.0440498888, 0.0485334881, -0.0089016883, -0.0515613705, 0.1369535327, 0.0617804825, -0.0114055155, -0.0001371555, -0.0715628788, 0.0131378146, 0.0088143451, -0.0022618149, 0.0520854294, 0.0636437908, 0.0482132323, 0.1579158008, -0.0167115908, -0.0822769254, 0.0473106876, -0.0805882961, 0.0448068604, 0.0756388754, 0.0596260242, -0.0507752858, 0.0516487136, -0.0151394205, -0.0535993725, 0.0481258892, 0.0699324757, -0.0179489478, 0.0260863863, 0.0222141873, 0.012817557, 0.0271636136, -0.0306573268, 0.0058228541, -0.014302385, 0.0830921233, 0.0583741106, -0.127404049, -0.0774439573, 0.0152413202, 0.0326370969, -0.0571513101, 0.0077007245, -0.0964846909, 0.0150957489, -0.026872471, 0.1434751153, -0.0130140791, 0.0653906539, -0.041313149, -0.0345004089, -0.038372606, 0.0295073129, -0.0324041843, -0.0084431386, -0.0732515007, -0.0669045895, 0.0671957359, -0.0342092663, 0.0092728948, 0.0446612909, -0.1597791165, -0.0176286902, 0.1005606875, -0.0016949964, -0.0172210913, 0.0205110032, -0.0383434929, 0.020889489, 0.0594222248, -0.0480676591, -0.1650196761, -0.0199141614, 0.0287066698, -0.039391607, -0.0716211051, 0.0687096789, 0.0158236064, -0.101434119, 0.0572095402, -0.0375865214, 0.1230951324, 0.0015275894, -0.062420994, -0.0177014768, -0.0501930006, -0.0282990709, 0.0476600602, -0.0289250277, -0.0570930839, -0.0382270366, -0.0331029259, -0.0273237415, -0.1113911942, 0.0311231539, 0.0234806594, 0.0072858459, -0.0565690249, -0.0041087512, 0.0147900488, 0.0528715141, -0.0602083094, 0.0429435484, -0.0219084881, 0.0015430563, 0.0099206874, 0.0395662934, 0.035956122, -0.0616640225, -0.0036101695, 0.0102627799, -0.0142295994, 0.0347915515, 0.0626539066, -0.0367713235, -0.0701653883, -0.096077092, -0.1554702073, 0.0364219509, -0.0574715696, 0.0013738297, 0.1177963391, 0.0076497747, 0.0093820738, -0.0046546441, 0.0045491047, -0.0354320668, -0.0361016952, 0.0382270366, 0.0458258614, 0.0177160334, -0.0262028426, 0.0605576821, -0.0087051671, -0.0283864141, 0.0202635322, 0.0501638874, 0.0492613465, -0.0855377242, 0.0648083687, -0.0125045786, -0.0173521042, -0.0266686715, 0.0195356756, -0.0284155272, -0.0041524228, 0.1179710254, 0.0288667995, 0.1094114259, 0.0101681584, -0.029070599, -0.1383510083, -0.0290997121, -0.0028841323, -0.1160494834, -0.0602665395, 0.0653324202, -0.0190261751, 0.116165936, -0.0970669761, -0.1425434649, 0.0177742615, 0.0154014491, 0.035111811, 0.0658564791, 0.0028022486, -0.0641096234, -0.1332269013, 0.0105757583, -0.001717742, 0.0922922343, 0.0374409519, 0.0409346633, -0.0793654993, 0.0195356756, 0.1019581705, 0.1366041601, -0.0484461449, -0.0383434929, 0.072028704, 0.0488828607, 0.0896719545, 0.0701653883, 0.0912441239, 0.0636437908, 0.0730768144, -0.0380232371, -0.0003291277, -0.0504841432, 0.1077810302, 0.0897301808, 0.060965281, 0.054763943, 0.1172140539, -0.0531626567, -0.0332484953, 0.0098333443, -0.0365384072, -0.0464081466, -0.0860617831, 0.1584980786, 0.0608488247, 0.0621880814, 0.008508645, 0.0599171668, 0.0792490393, 0.0727856755, 0.0318218954, 0.0735426471, 0.1185533106, 0.028080713, 0.0304244123, 0.0644007623, -0.015838163, 0.0574715696, -0.0815199539, -0.0727274492, 0.0599753968, 0.0269598141, -0.0120751439, -0.0010735887, 0.0292452835, -0.0434967205, -0.0805300698, 0.1260065585, -0.1371864378, 0.0730768144, -0.0392169207, 0.005462565, -0.0280370414, -0.0466410592, 0.0248635858, -0.0020907684, 0.1212318167, -0.0383143798, 0.062828593, 0.0558702834, 0.0041342261, 0.0258825868 ]
712.2199
Thorsten Emig
Thorsten Emig
Fluctuation induced quantum interactions between compact objects and a plane mirror
19 pages, 7 figures
null
10.1088/1742-5468/2008/04/P04007
null
cond-mat.stat-mech
null
The interaction of compact objects with an infinitely extended mirror plane due to quantum fluctuations of a scalar or electromagnetic field that scatters off the objects is studied. The mirror plane is assumed to obey either Dirichlet or Neumann boundary conditions or to be perfectly reflecting. Using the method of images, we generalize a recently developed approach for compact objects in unbounded space [1,2] to show that the Casimir interaction between the objects and the mirror plane can be accurately obtained over a wide range of separations in terms of charge and current fluctuations of the objects and their images. Our general result for the interaction depends only on the scattering matrices of the compact objects. It applies to scalar fields with arbitrary boundary conditions and to the electromagnetic field coupled to dielectric objects. For the experimentally important electromagnetic Casimir interaction between a perfectly conducting sphere and a plane mirror we present the first results that apply at all separations. We obtain both an asymptotic large distance expansion and the two lowest order correction terms to the proximity force approximation. The asymptotic Casimir-Polder potential for an atom and a mirror is generalized to describe the interaction between a dielectric sphere and a mirror, involving higher order multipole polarizabilities that are important at sub-asymptotic distances.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 20:08:02 GMT" } ]
2009-11-13T00:00:00
[ [ "Emig", "Thorsten", "" ] ]
[ -0.0118475826, 0.0577083565, -0.0690115243, 0.0504494421, -0.0618044585, 0.0761667341, 0.0094689922, 0.027169073, -0.0831145495, 0.0923437402, -0.0138437841, -0.0809368789, 0.0158918332, 0.0193268545, -0.0444089919, 0.0542862974, -0.0325614102, 0.1208090484, 0.0444608405, 0.0539752021, -0.0030007828, -0.0476495773, -0.0067793061, -0.0151400184, -0.0963879898, -0.0425683372, 0.0668338463, 0.0603526756, 0.1452819556, -0.0314466469, 0.101987727, -0.026780203, -0.0827516094, -0.0882476419, -0.0866403058, 0.1263050884, -0.0720187873, 0.0852922276, -0.0949362069, 0.0748186484, 0.0133901015, 0.0683374777, -0.0267283544, 0.0050261491, -0.0442534424, -0.0100652603, 0.0001834982, 0.0148548465, 0.1257865876, -0.0165010635, -0.0606119223, 0.032431785, 0.0142456163, 0.0145307882, -0.0335465483, 0.0397943966, -0.0631006956, 0.0600415803, 0.0058557391, -0.0178621113, 0.0123401517, -0.0049840212, -0.0252765715, 0.0599378794, -0.1530593634, 0.0342465118, -0.0034155778, 0.0113290893, 0.0399499461, 0.0674041882, 0.0250173248, -0.0116466666, -0.0389388837, -0.0529641397, 0.0299689397, -0.0974249765, 0.0482199192, 0.0320688412, 0.0302022621, 0.0648117214, 0.0485050939, -0.1051505357, 0.0562047251, 0.0354649723, -0.0755963922, 0.0003637558, -0.006280256, 0.0153733399, -0.0819738656, 0.0105254231, 0.0127743902, -0.0116466666, -0.0464570411, -0.0377981961, 0.0454200543, -0.0819738656, 0.0683374777, -0.0111865029, 0.0450052582, 0.063619189, -0.0138567463, -0.0064455257, 0.0391722061, -0.072174333, 0.1403044164, -0.0980990231, 0.0564121231, -0.0411165543, -0.0412461795, 0.0765815303, 0.0638784319, -0.0373833999, -0.0186787378, 0.0014825681, -0.076737076, 0.0047474587, -0.0227229893, -0.0145955998, -0.1480818242, 0.08218126, 0.0009778468, -0.0089116115, 0.075492695, -0.0073431679, 0.1538889557, -0.1034913585, -0.0117633278, -0.0328206569, -0.0896994248, 0.0021906362, 0.0845663324, -0.0150233572, -0.003726674, -0.0375389494, -0.0235266555, -0.0167343859, 0.1432079822, -0.0016389264, 0.0744038597, -0.0167862363, 0.019482404, 0.0034998329, 0.0930177793, 0.070618853, 0.0632562414, 0.1180091798, 0.0583305508, -0.0298393164, 0.0280505139, -0.0733668655, 0.0278431159, -0.065433912, 0.0593675375, -0.0143752396, 0.0800035894, 0.0194953661, 0.1001211479, 0.0572935604, -0.093795523, -0.0312392488, 0.0817146152, 0.0154511146, -0.0557899289, -0.062737748, 0.0871069506, 0.0247191899, -0.0405721366, 0.0592638366, -0.074870497, -0.0591601394, -0.0311614759, -0.1129279435, -0.1104391739, -0.0415572748, 0.0134289889, 0.1288975477, -0.0015084929, -0.2171451896, -0.0262617096, 0.0458348505, 0.0278171916, 0.0080690589, 0.06330809, -0.0134808384, 0.0483236201, 0.0342724398, -0.0805739313, 0.1001211479, -0.0369945318, -0.0463014953, -0.1068097204, 0.0374871008, 0.0707743987, 0.06605611, 0.0217119269, -0.0891290829, 0.0279208887, -0.0005055314, 0.0199620109, -0.0444867648, 0.0747667998, 0.0221007969, 0.0790702999, 0.0409869328, 0.0357242227, -0.038653709, 0.1142760292, 0.0265987311, -0.0384203866, 0.0944177136, 0.0583305508, -0.0240840353, 0.074611254, -0.045964472, -0.0795369446, -0.0377204232, -0.0479347482, -0.0838922933, -0.0851885304, 0.0605600737, -0.020947149, 0.0876254439, 0.1628070474, 0.0082051642, 0.0375130251, 0.1200831607, 0.0437867977, -0.0467940643, 0.0850329772, 0.0141030308, -0.0151011311, 0.0410128571, -0.0452126563, -0.1087799966, 0.1270309687, -0.0062510907, -0.0289578773, -0.0310577769, -0.0147641106, -0.0152437165, -0.0529122911, 0.0336761698, -0.0080172103, -0.003217902, -0.0680782348, 0.0472347811, -0.0399499461, -0.079744339, 0.0163455158, -0.0646043271, -0.0018795399, 0.0306429826, 0.0074598291, 0.0506049916, -0.0024028947, 0.062737748 ]
712.22
Ulrich Mosel
K. Gallmeister, M. Kaskulov, U. Mosel
Hadrons in Nuclei -- from High (200 GeV) to Low (1 GeV) energies
Lecture given by U. Mosel at International School of Nuclear Physics: 29th Course: Quarks in Hadrons and Nuclei, Erice, Sicily, Italy, 16-24 Sep 2007
Prog.Part.Nucl.Phys.61:283-289,2008
10.1016/j.ppnp.2007.12.042
null
nucl-th hep-ph
null
The study of the interaction of hadrons, produced by elementary probes in a nucleus, with the surrounding nuclear medium can give insight into two important questions. First, at high energies, the production process, the time-scales connected with it and the prehadronic interactions can be studied by using the nuclear radius as a length-scale. We do this here by analyzing data from the EMC and HERMES experiements on nuclear attenuation. Second, at low energies the spectral function, and thus the selfenergy of the produced hadron, can be studied. Specifically, we analyze the CBELSA/TAPS data on $\omega$ production in nuclei and discuss the importance of understanding in-medium effects both on the primary production cross section and the final state branching ratio. In both of these studies an excellent control of the final state interactions is essential.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 17:30:44 GMT" } ]
2008-11-26T00:00:00
[ [ "Gallmeister", "K.", "" ], [ "Kaskulov", "M.", "" ], [ "Mosel", "U.", "" ] ]
[ -0.088804327, -0.0505160578, 0.1252329499, 0.0089925211, 0.0279455967, 0.0622088835, -0.0658772215, 0.1103558093, 0.1248253584, 0.0594066828, 0.0270030368, 0.0930840522, -0.1184057668, -0.0002991271, 0.022519514, -0.0189148635, 0.0482997708, 0.0477393307, 0.0435360298, 0.0386194363, -0.0049356967, 0.016774999, -0.0569101758, 0.0153484242, 0.0412942655, -0.0268247146, 0.0237168185, 0.0159598142, 0.0733157918, 0.0081263855, 0.032734815, -0.0498027727, 0.012202316, -0.1013887599, -0.0935425982, 0.0920650735, -0.0339066423, -0.0040345341, -0.0473062657, 0.0696984082, -0.0479431264, 0.0298307128, -0.167826429, 0.0796334818, -0.0163674075, -0.0489111617, 0.0047032414, -0.1400081962, 0.0245320052, 0.0003363438, 0.0027703587, 0.0328621864, 0.0741819292, 0.0891100243, -0.0525794998, -0.0051649678, 0.0211693626, 0.007088297, -0.0507198572, -0.0131448749, -0.1058722883, -0.0429501124, 0.0513057709, 0.0693927109, -0.0869701579, -0.1084197387, 0.0401224382, -0.0326838642, 0.0098268129, 0.0210419893, 0.0887024328, 0.0416509099, -0.0015857916, -0.0276908502, -0.0301109329, 0.0108394269, 0.0140237473, -0.0790220946, -0.0797353834, 0.0686284751, 0.0444021635, -0.0216279048, -0.0582348518, -0.0424151495, -0.0292702727, -0.062667422, 0.0878362954, -0.013616154, -0.0537513271, 0.0278182235, 0.0281493925, 0.0584895983, -0.0591519363, 0.0607823096, 0.0253599286, -0.0473826863, 0.0904347003, -0.0486818887, 0.0385939628, 0.0622598343, -0.0000200513, 0.0008382723, 0.0273851547, -0.1221760064, 0.0899252072, -0.1256405413, -0.0191696081, -0.0216406416, -0.0648582354, -0.0007825468, 0.0846264958, -0.0578782074, -0.0997583866, 0.0192078203, -0.0063559036, -0.0487583131, -0.0473062657, -0.0003771429, -0.0139982728, 0.0753028095, -0.0365305245, -0.0010786885, 0.0476629063, -0.0249650721, 0.0506179556, -0.0616484433, 0.0407593027, 0.023321962, -0.0131194005, -0.0683737248, 0.1608973444, -0.0567063764, -0.0747423694, -0.0263916478, -0.1347094923, 0.0592028834, 0.0628202707, -0.0329386108, 0.0832508728, 0.0327093378, 0.0367088467, 0.0500829928, 0.090638496, 0.0603237674, -0.0112215448, 0.0617503412, -0.0082537588, 0.0749461651, 0.1443898231, 0.013896374, -0.0185836945, -0.0909951404, 0.0740290806, -0.0772898272, 0.0335245244, -0.0765765384, -0.0205197614, 0.0747423694, -0.0459051616, -0.0660300702, 0.0255891979, 0.0339066423, -0.098280862, 0.0427717902, 0.0076933182, 0.0520445332, -0.1381740272, -0.0064164056, -0.1410271823, -0.01644383, -0.0310534928, -0.0373966582, 0.0213858951, 0.0186219066, 0.0596104786, -0.0076105259, -0.0348237269, -0.0665395558, -0.1030700803, 0.0241498854, -0.012202316, 0.0350529999, 0.0181251522, -0.0002840016, -0.1228892952, 0.0277163256, -0.0311299171, 0.0864097178, -0.1366455555, -0.0620560348, -0.0513821952, 0.1364417672, 0.0282512903, 0.0500575155, 0.0655205771, -0.0581329539, 0.0095593296, 0.0942049325, 0.0585405454, 0.0331933573, 0.0164056178, 0.0072093015, 0.1465296894, -0.0165202543, 0.0184945334, 0.0871739537, 0.1520321965, -0.032454595, 0.0350275263, -0.0408866741, -0.0078015849, 0.0691379681, -0.0087696183, 0.000904347, -0.1135146543, -0.0033944855, -0.0639411509, 0.1247234643, 0.0614446476, 0.0216151662, -0.0860021263, 0.0406828783, 0.1111709923, 0.097414732, -0.0209146161, -0.0028101627, 0.0310025439, -0.0566044785, 0.031333711, 0.0446314365, 0.0137053151, 0.0121067865, 0.0099541852, 0.0488856882, -0.0142148063, 0.0154757975, 0.0592538342, -0.0364286266, 0.0314356126, -0.1319582313, -0.01658394, -0.1049552038, 0.0035314113, 0.1061779782, -0.0525794998, 0.0252325553, -0.053038042, 0.0005325776, 0.1157564148, -0.08386226, 0.0088396734, -0.0098586557, 0.028684359, -0.0713797286, 0.0058113849, -0.0098077068 ]
712.2201
Lenny Tevlin
Lenny Tevlin
Noncommutative Analogs of Monomial Symmetric Functions, Cauchy Identity, and Hall Scalar Product
Based on the author's talk at FPSAC '07, Tianjin, China
null
null
null
math.CO math.RA
null
This paper introduces noncommutative analogs of monomial symmetric functions and fundamental noncommutative symmetric functions. The expansion of ribbon Schur functions in both of these basis is nonnegative. With these functions at hand, one can derive a noncommutative Cauchy identity as well as study a noncommutative scalar product implied by Cauchy identity. This scalar product seems be the noncommutative analog of Hall scalar product in the commutative theory.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 17:34:57 GMT" } ]
2007-12-14T00:00:00
[ [ "Tevlin", "Lenny", "" ] ]
[ 0.0261289421, -0.0897390768, -0.0355344228, 0.0270905998, 0.097197786, -0.0600918755, 0.0001331258, -0.0296002924, -0.0359331593, 0.0039082002, 0.0265980437, -0.0732736215, 0.0205935463, 0.0531960875, 0.042383302, 0.020511454, 0.0093761617, 0.0544157512, 0.0652989, 0.0903489068, -0.0056937169, -0.0258005708, -0.0331654623, 0.0272313301, 0.1600573659, -0.0446349867, -0.009299933, 0.0302570332, 0.0803101435, -0.1000123993, 0.0050545665, -0.0576056391, -0.0216959342, -0.0231736042, -0.1025455445, 0.1196208298, -0.0267153196, -0.0038407668, -0.0404834412, 0.0832185671, -0.0885663256, 0.0762289613, -0.0812014341, 0.0017488683, 0.0019614298, -0.0675974935, -0.003509464, -0.0658618212, -0.0462768413, 0.0297879316, -0.0683480576, 0.0182597674, 0.0906772837, 0.0105195967, -0.0812952518, 0.0144365923, -0.0678789541, 0.0761820525, -0.0417265594, -0.0320865288, 0.0327432714, -0.1702837646, -0.0020625798, -0.0216021147, -0.0837345794, 0.0471446812, -0.0274658818, -0.0238772556, -0.0290608257, 0.052117154, 0.00541812, 0.009546211, 0.1115522906, 0.0670345724, -0.0402488895, 0.0156797115, 0.0119620832, 0.1447646618, -0.0350653231, 0.085376434, 0.0544626601, 0.0225168616, 0.0219070297, 0.000237849, 0.0678789541, -0.0445177145, -0.0291780997, 0.0015407045, -0.0606547967, 0.0186819583, 0.1046095863, -0.031593971, -0.0202182662, -0.0717255846, 0.0719132274, 0.0375281051, -0.0079395398, -0.0205935463, -0.0002585554, 0.045221366, -0.0753845796, 0.0091416119, 0.0486458056, 0.0019453045, 0.0700368211, 0.1153989211, 0.0402488895, 0.0094699822, -0.0354640596, -0.0025478064, -0.0601856969, -0.0455497354, -0.0601387843, -0.0833593011, 0.0109417876, -0.0125015499, -0.1185888052, -0.0111528831, -0.06468907, -0.0002972196, 0.0225403178, 0.0075349398, 0.1193393692, -0.032954365, 0.0387946777, -0.0791373923, -0.0101149967, -0.1196208298, -0.0387712233, -0.0778239071, 0.0884255916, -0.0209453721, -0.0788090155, -0.0342913046, -0.0344320349, 0.0066495109, 0.0855640769, -0.0582154691, 0.0922253132, 0.0493963659, 0.044846084, 0.0708812028, 0.1208404973, -0.0072065685, 0.0119738104, 0.107142739, -0.1055477932, -0.0206873678, -0.0508505814, 0.0108479671, 0.0135804825, -0.0340098441, 0.0632348582, -0.0516480543, -0.0935387984, -0.0701775551, 0.0342678502, -0.0198195297, 0.0401081592, -0.032344535, 0.0601856969, 0.1229983568, -0.007423528, 0.0638915971, 0.0046880809, 0.0205935463, -0.0042717536, -0.0640323237, 0.0173919313, -0.1264697164, 0.0284979045, -0.0067961048, -0.0793719366, -0.0338691138, 0.0266214982, -0.0023865527, -0.0204176344, -0.1082685813, -0.1566798389, 0.0611239001, -0.0183301326, 0.0356516987, -0.0198898949, -0.0756660402, 0.0053184358, 0.0024730435, -0.0207694601, 0.0762758702, 0.0939140767, -0.0006450143, -0.0501469299, 0.066049464, 0.1460781395, 0.1123028472, 0.0242759921, -0.0872528404, 0.1087376773, 0.0054884851, 0.0347134955, -0.0796064883, 0.0579340085, -0.0752438456, 0.0121614514, 0.0171221979, -0.0607017092, 0.0253549255, 0.0138853984, 0.0475668721, -0.1032961085, 0.0101032695, 0.0162778143, 0.0012225952, 0.1314421892, -0.0007377351, -0.0232556965, 0.026246218, -0.0422894806, 0.0191862434, -0.0449399054, 0.1073303744, -0.0457373746, 0.0576994605, -0.0391230471, 0.0804039612, -0.0234316103, 0.0570427179, 0.0584969334, -0.126938805, 0.0251203738, -0.0792781189, 0.0607486181, 0.0551194027, -0.1110831872, 0.0375984684, -0.016137084, -0.0279349815, -0.0370824561, -0.0415154658, -0.0080919974, -0.0965410471, 0.0312421471, 0.0373170078, 0.0051718419, 0.1064859927, -0.0197139811, 0.0379972048, 0.0109007414, 0.0606078878, 0.0497716479, -0.049724739, -0.1567736566, 0.2047158033, 0.0395921506, 0.0799348578, -0.1249685884, 0.0167351887 ]
712.2202
Yanki Lekili
Yanki Lekili
Wrinkled fibrations on near-symplectic manifolds
35 pages, 12 figures. Final version. Minor corrections and clarifications
Geom. Topol. 13 (2009) 277-318
10.2140/gt.2009.13.277
null
math.GT math.SG
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Motivated by the programmes initiated by Taubes and Perutz, we study the geometry of near-symplectic 4-manifolds, i.e., manifolds equipped with a closed 2-form which is symplectic outside a union of embedded 1-dimensional submanifolds, and broken Lefschetz fibrations on them. We present a set of four moves which allow us to pass from any given fibration to any other broken fibration which is deformation equivalent to it. Moreover, we study the change of the near-symplectic geometry under each of these moves. The arguments rely on the introduction of a more general class of maps, which we call wrinkled fibrations and which allow us to rely on classical singularity theory.Finally, we illustrate these constructions by showing how one can merge components of the zero-set of the near-symplectic form. We also disprove a conjecture of Gay and Kirby by showing that any achiral broken Lefschetz fibration can be turned into a broken Lefschetz fibration by applying a sequence of our moves.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 20:44:23 GMT" }, { "version": "v2", "created": "Mon, 11 Feb 2008 18:30:54 GMT" }, { "version": "v3", "created": "Fri, 10 Oct 2008 17:23:13 GMT" } ]
2014-11-11T00:00:00
[ [ "Lekili", "Yanki", "" ] ]
[ -0.0412150733, 0.0163847897, 0.0004429221, 0.0526178181, -0.0215133615, 0.0446785241, -0.0134408558, -0.0651661679, -0.0988948569, -0.0200880188, 0.0761426464, -0.0725726262, -0.0579195656, -0.0103304097, 0.0358067602, 0.0794995278, 0.0459573381, 0.0309312847, 0.0531773008, 0.0871724114, 0.0532838665, -0.0388439409, 0.0316506177, -0.0573867261, 0.0284535848, 0.0351407118, 0.0211004112, -0.0351407118, 0.0929803476, -0.0614895821, 0.0266552549, -0.0137472376, -0.0259892065, -0.0771550387, -0.1053954884, 0.0718266517, -0.0097043244, 0.053683497, -0.0193287227, 0.0151725812, -0.0044025797, 0.065272741, -0.068682909, 0.0363662392, 0.0672975257, 0.0656990111, 0.0043992493, 0.0668179691, -0.0146131013, 0.0704945549, -0.0244972575, 0.0790199786, 0.0069602053, -0.1040633917, -0.1049159393, 0.0276010446, -0.0749171153, 0.0346345156, -0.0535769276, -0.0047855573, 0.0509926602, -0.0688960403, -0.0048821345, 0.0408953689, -0.0882913694, 0.0468365215, -0.1657128334, 0.0210737698, -0.0007114229, 0.0298389662, -0.1266024709, -0.0061243144, 0.0276809689, 0.1190361604, -0.0311977044, -0.0561079122, 0.0613830164, 0.1618763953, 0.0164380725, 0.0331159234, 0.0586122535, -0.0543761887, 0.0055515128, 0.0437194146, -0.0225124341, -0.0523514003, -0.0429734401, -0.0050053536, -0.04118843, -0.0613297336, 0.06676469, 0.0857870281, -0.0703347027, -0.0168110598, 0.1232988685, -0.0544561148, 0.0745974183, 0.0359399691, -0.0275211185, 0.0023927786, -0.0075796302, 0.0094911894, 0.0257627498, -0.0261623785, 0.1423745006, -0.0018283027, 0.0071666804, 0.0100440094, -0.1299060732, 0.0127947889, 0.0268151071, -0.0043492955, -0.0351407118, 0.0573334433, 0.076249212, -0.0220994838, -0.1204215437, -0.0128813749, 0.0263621937, 0.0439858325, 0.0157986674, -0.0562677644, 0.0716667995, -0.0039130342, 0.0314907655, -0.1085925251, -0.0248436034, -0.0199548081, -0.1212740839, -0.0514988601, 0.1425876319, 0.0025526304, 0.0269349962, 0.0026941656, -0.021406794, 0.0446518809, 0.0538433492, 0.0788068399, 0.0427336618, -0.0078060869, -0.078540422, 0.0027591053, 0.0865330026, -0.0470762961, 0.1105107442, 0.0456642732, 0.0444920287, 0.0987350047, 0.0340750329, 0.0439325497, -0.01377388, -0.0516054258, 0.0609567463, -0.0019298751, -0.0776345953, -0.0736383051, 0.0640472099, 0.0454244986, 0.0327429362, 0.0473427176, -0.0620224215, 0.0852541924, -0.065272741, 0.025669504, 0.0627151132, 0.046090547, -0.0807250589, -0.0044192309, -0.100546658, -0.1282009929, -0.037005648, -0.0976160467, -0.0817907378, 0.0722529218, 0.0295991879, 0.0084188515, -0.0682566315, -0.2136683166, -0.0717733726, 0.0121886851, 0.0570670217, 0.1058217585, -0.0447584502, -0.0349275768, -0.1350213289, 0.0442256108, 0.0498204157, 0.134275347, 0.0380446836, 0.1048093662, -0.1160522625, 0.106248036, 0.09671022, 0.0880782306, 0.0387906544, -0.0749171153, 0.0407088734, -0.0082856417, -0.0024194208, 0.012448444, -0.0635143742, 0.0113960877, 0.0510992296, 0.0789666921, -0.0741178617, 0.0204610061, 0.0092447512, -0.0008030045, -0.0914883986, 0.0599443503, 0.0479554795, 0.03359548, 0.102411598, 0.0032619718, -0.0187559221, 0.0449982248, -0.0274411924, 0.0823235735, 0.0155322477, 0.0808849111, -0.0527243875, -0.0543495454, 0.0695887282, 0.0598377846, 0.0719865039, 0.0618092865, 0.0340750329, -0.0125416908, -0.0596246496, 0.023325013, 0.1003335267, -0.0333557017, -0.1204215437, 0.0384443104, -0.025709467, -0.0130878501, -0.0253497995, -0.0297856815, 0.0267618224, -0.0542696193, 0.0833892524, -0.0130345663, -0.0404424556, 0.0597845018, -0.0355936252, 0.0363395996, -0.0978291854, -0.0212869048, 0.053896632, -0.0930336341, 0.0101305954, 0.0527243875, 0.0291462764, 0.0708142594, -0.0748638362, 0.0366859436 ]
712.2203
Rebecca Centeno
R. Centeno (1,2), J. Trujillo Bueno, (1,3), H. Uitenbroek (4), M. Collados (1) ((1) Instituto de Astrofisica de Canarias, La Laguna, Tenerife (Spain) (2) High Altitude Observatory (NCAR), Boulder, CO (USA) (3) Consejo Superior de Investigaciones Cientificas (Spain) (4) National Solar Observatory, Sac. Peak, NM (USA))
The influence of coronal EUV irradiance on the emission in the He I 10830 A and D3 multiplets
19 pages, 11 figures (pre-print format). Accepted for publication in ApJ
null
10.1086/528680
null
astro-ph
null
Two of the most attractive spectral windows for spectropolarimetric investigations of the physical properties of the plasma structures in the solar chromosphere and corona are the ones provided by the spectral lines of the He I 10830 A and 5876 A (or D3) multiplets, whose polarization signals are sensitive to the Hanle and Zeeman effects. However, in order to be able to carry out reliable diagnostics, it is crucial to have a good physical understanding of the sensitivity of the observed spectral line radiation to the various competing driving mechanisms. Here we report a series of off-the-limb non-LTE calculations of the He I D3 and 10830 A emission profiles, focusing our investigation on their sensitivity to the EUV coronal irradiation and the model atmosphere used in the calculations. We show in particular that the intensity ratio of the blue to the red components in the emission profiles of the He I 10830 A multiplet turns out to be a good candidate as a diagnostic tool for the coronal irradiance. Measurements of this observable as a function of the distance to the limb and its confrontation with radiative transfer modeling might give us valuable information on the physical properties of the solar atmosphere and on the amount of EUV radiation at relevant wavelengths penetrating the chromosphere from above.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 17:50:33 GMT" } ]
2009-11-13T00:00:00
[ [ "Centeno", "R.", "" ], [ "Bueno", "J. Trujillo", "" ], [ "Uitenbroek", "H.", "" ], [ "Collados", "M.", "" ] ]
[ 0.0146274641, 0.043670401, 0.0990627259, -0.0056115589, 0.0550681017, 0.111333333, 0.0640465915, 0.0311503876, 0.0274841692, -0.0045017176, -0.0663909763, -0.0005973972, -0.06923417, -0.0197152775, 0.0219100211, 0.0227330495, 0.0489327945, 0.0686854869, -0.0538210869, 0.1081409827, -0.0502296872, -0.032696683, 0.0339436978, 0.007775127, -0.1504396647, -0.1079414561, -0.0728754476, -0.0029242458, 0.1493422985, -0.043146655, 0.0534719229, -0.0636974275, -0.0518757477, -0.0663411021, -0.155028671, 0.0610537641, -0.082003586, 0.1537317783, -0.0844477266, -0.0476109609, 0.0188174285, -0.0244913381, -0.0552177429, -0.0194783453, -0.0628993437, -0.0658921748, -0.0176452361, -0.0055336207, 0.0948228762, -0.0778634995, -0.0522747897, 0.0604053177, 0.033744175, -0.0109051298, -0.1155232936, 0.0268357228, -0.0106806671, 0.1163213849, -0.0501798093, -0.0975663066, -0.0317240134, -0.0922290906, 0.0012898792, -0.0273095872, -0.0896851867, 0.0277335718, 0.027883213, -0.0075818398, 0.0602057949, -0.0499304049, 0.0564148724, 0.049531363, 0.0199397393, -0.0602556765, -0.059657108, -0.0131185781, -0.028581541, -0.0147771053, -0.1153237745, -0.0273594689, 0.0986636803, 0.0561654717, -0.0198025685, -0.0814548954, -0.0429970138, 0.0266860817, 0.0421490446, 0.0773148164, -0.0314995535, 0.0016367048, 0.0058640791, -0.0051688696, -0.0570134409, -0.0992123634, 0.0433711186, -0.0085545098, 0.0485586897, -0.0677377507, 0.0875403211, 0.0736236572, 0.0472617969, -0.037111111, -0.0300280768, -0.0657425299, 0.0746711493, 0.0451169349, -0.034791667, 0.0208500605, -0.0009524063, 0.0208375901, 0.1030531675, -0.0028759241, -0.1057467163, 0.0639967173, 0.0200893823, 0.0263867974, -0.1225065738, -0.0294295102, -0.0515764616, 0.0504292101, -0.0748706684, 0.047037337, 0.0721771196, 0.1151242554, 0.0715785548, -0.0699823797, 0.1146254465, -0.1029534042, -0.1000603363, -0.0744217411, 0.0739229396, -0.0548685789, -0.0489078537, -0.0686854869, 0.0134428013, 0.0444934294, 0.0734241307, -0.0808064491, 0.0014441971, 0.0223090649, -0.0305767618, 0.1313852966, 0.0991126075, 0.0662912205, -0.0029678913, -0.0329710282, -0.0764668435, 0.0496311225, 0.0591084212, 0.0725262836, -0.0520253889, -0.0494565405, 0.0247033294, -0.0101008061, 0.0291551668, -0.0824525058, 0.1210101545, 0.0199148003, -0.0108116036, -0.0545194149, 0.0404032245, 0.030003136, -0.0734740123, -0.0082552265, -0.0602556765, 0.0345921442, -0.0284817796, -0.0386574082, -0.0995116457, -0.0235934891, -0.0923288539, -0.0320981182, 0.0073573776, 0.0113291144, 0.1453518569, 0.0496061817, -0.0648945644, 0.0095521202, 0.0143780615, 0.1208106354, -0.0118528595, 0.0729253292, 0.0780630186, -0.0188174285, 0.0242169946, -0.0327964462, -0.0472617969, 0.0306515824, -0.1155232936, -0.0437951013, 0.0427725501, 0.0507783741, 0.0022212421, 0.1452520937, -0.1146254465, -0.1030531675, 0.002509614, 0.0398296006, -0.1041505337, 0.0215483867, 0.0030598585, 0.0808064491, 0.0607544817, -0.0612034053, -0.0027792805, -0.0700322613, 0.0802577659, -0.0342180394, -0.0478603654, -0.0079060635, 0.0637473091, 0.0221469533, 0.0087976772, 0.0475860201, -0.1115328521, 0.0318237767, -0.0551179796, 0.0901341066, 0.107043609, 0.0644955188, -0.0640964732, 0.004670064, 0.1125304624, -0.0038096251, 0.030003136, 0.0353652909, 0.0252021346, -0.0058859019, 0.0011846625, -0.0156624857, -0.035140831, -0.0259129331, -0.0584100969, 0.0020482191, 0.0054463297, -0.0409519114, 0.0493567809, -0.0425730273, 0.0758183971, -0.0676379949, -0.0074633737, 0.0449922346, -0.032472223, 0.0549184568, 0.0039405613, 0.0348415487, -0.0055803838, -0.0471121557, 0.0038906811, 0.0504790917, 0.1389671415, 0.0449922346, 0.0045235404, -0.046688173, -0.0672888309, 0.0594575852 ]
712.2204
Hiroshi Iritani
Hiroshi Iritani
Real and integral structures in quantum cohomology I: toric orbifolds
66 pages, v2: many minor changes, v3: many changes, references added, the results on the integral structure and mirror symmetry (except for real structures) of this preprint have been revised in the paper arXiv:0903.1463
null
null
null
math.AG math.SG
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We study real and integral structures in the space of solutions to the quantum differential equations. First we show that, under mild conditions, any real structure in orbifold quantum cohomology yields a pure and polarized tt^*-geometry near the large radius limit. Secondly, we use mirror symmetry to calculate the "most natural" integral structure in quantum cohomology of toric orbifolds. We show that the integral structure pulled back from the singularity B-model is described only in terms of topological data in the A-model; K-group and a characteristic class. Using integral structures, we give a natural explanation why the quantum parameter should specialize to a root of unity in Ruan's crepant resolution conjecture.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:08:34 GMT" }, { "version": "v2", "created": "Mon, 18 Feb 2008 19:12:11 GMT" }, { "version": "v3", "created": "Sun, 8 Mar 2009 22:42:55 GMT" } ]
2009-03-09T00:00:00
[ [ "Iritani", "Hiroshi", "" ] ]
[ -0.0107161896, 0.027417317, 0.0048761498, 0.1612783372, 0.0226671658, -0.0133432625, -0.0482071042, 0.0310460795, -0.071264863, 0.0106216902, 0.0394123942, 0.0131290648, -0.0688456893, -0.0301388893, 0.0668801069, 0.0981781855, 0.0301640891, 0.0362624265, 0.0949022174, 0.1641007066, 0.0695512816, -0.122974731, 0.0719200596, 0.0139102563, 0.0281733088, -0.0247965436, 0.0200211927, 0.0970190018, 0.1092660725, 0.0189376045, -0.0308696814, -0.0378500111, 0.0109492866, -0.1007485613, -0.2124842107, 0.0852759182, 0.0101113953, 0.1102740616, 0.074742429, 0.0872918963, -0.0009323904, 0.0693496838, 0.0153214419, 0.07338164, 0.0300380904, -0.1183379814, 0.0302144885, -0.0019860545, -0.0069866278, -0.0545322374, -0.0600761808, 0.0289293006, 0.0147040486, -0.0635033473, -0.1669230759, 0.0331376567, -0.0527178571, 0.0939950272, -0.0039406093, -0.0512058698, -0.0484842993, -0.0919790491, -0.0046430519, 0.0146032497, -0.0595721863, 0.0572538078, -0.1046293229, -0.0309704803, 0.0301388893, 0.0652673244, -0.103167735, 0.0966158062, 0.0040225084, 0.1163219959, 0.0412015766, -0.0528690554, -0.0322556682, 0.0871910974, -0.0014828471, -0.0250233412, 0.0498198867, 0.0179170147, 0.0984301865, -0.0139984554, 0.0379760079, 0.0215079784, -0.0231333617, -0.0149686458, -0.1029661372, 0.0561954193, 0.0373964123, 0.0329108611, -0.0445279405, -0.0470227152, 0.1071492955, -0.1212611496, 0.0662249178, 0.0307940822, 0.0236373562, -0.0118249776, -0.0352796353, -0.0389083996, 0.0503994785, 0.0167704262, 0.1718622297, 0.0534738488, 0.0028129211, -0.0454351306, -0.1326514333, -0.0214701779, -0.0026270729, 0.01357006, -0.0660737157, -0.0197943952, -0.0293324981, -0.0644105375, -0.0991357788, -0.0105397915, -0.0775647983, 0.0754984245, -0.034019649, -0.0938942283, 0.0311216787, 0.067888096, 0.0863847062, -0.0263337288, -0.0212181807, -0.0686944947, -0.104528524, 0.0121273752, 0.063654542, -0.0354308337, -0.0488370955, -0.0369680189, 0.0032444666, -0.0250233412, 0.04054638, 0.0167452265, 0.0815967545, 0.0447799377, 0.0546834357, -0.0513570681, 0.0700552762, -0.0175390188, 0.0650657266, 0.0769600049, 0.0063251345, 0.0598241836, 0.0155356396, -0.0128140673, -0.0485095009, -0.0281481091, 0.1044277251, 0.0489378944, -0.0085427118, -0.0519114658, -0.0109807868, 0.0356324315, 0.0070937267, 0.0005339195, 0.0512562692, 0.0234735571, -0.0571026094, 0.0065645324, 0.0550362319, -0.0164680295, -0.0816471577, 0.0188746061, -0.0839655325, -0.1036213338, -0.0518610664, -0.0459895246, -0.1064437032, 0.0200967919, 0.1111812517, 0.0421591662, -0.1060405076, -0.0903158709, -0.0308192819, 0.0270393211, 0.064914532, -0.0141748535, -0.0351536386, -0.0489882939, -0.055389028, 0.0728272498, -0.0291812997, 0.0859815106, -0.0167326275, 0.0381020084, -0.104528524, 0.0653177276, 0.0822519511, 0.1582543701, 0.1025629416, -0.077867195, -0.0485850982, 0.1049317196, -0.0308696814, -0.0166192278, 0.0419071689, -0.0029294698, 0.0851751193, -0.0392359942, 0.0225411672, -0.0430411547, 0.0882494897, 0.0166318286, -0.1417233348, 0.0013946481, -0.0170098245, -0.0147166485, 0.0292568989, 0.0701560751, 0.0328100622, -0.0150820445, -0.011365083, -0.0370184183, 0.0064889332, 0.0673841015, 0.0364640243, 0.0624953546, -0.0150694447, 0.0411259755, 0.046594318, 0.093440637, -0.0308696814, 0.0193659998, -0.0375728123, 0.0082718143, 0.0210669823, 0.0225285683, -0.1159188002, -0.0562458187, -0.008807309, 0.0368924178, -0.0087632099, -0.0616889633, -0.0165562294, -0.1145076156, -0.0360608287, 0.0153340418, -0.011875377, 0.0630497485, -0.0581105985, -0.0483583026, -0.0188242048, 0.0351536386, 0.0103066936, -0.090215072, -0.0019608547, 0.0746416301, 0.0119761759, 0.046594318, -0.0610337704, 0.0470983125 ]
712.2205
Christian Korff
Christian Korff
PT-invariance and representations of the Temperley-Lieb algebra on the unit circle
12 pages, 18 figures. Proceedings contribution for RAQUIS, Annecy, France, Sep 2007; revised version: some typos fixed and references added
null
null
null
math-ph math.MP math.QA nlin.SI
null
We present in detail a recent conjecture on self-adjoint representations of the Temperley-Lieb algebra for particular values on the unit circle. The formulation in terms of graphical calculus is emphasized and discussed for several examples. The role of PT (parity and time reversal) invariance is highlighted as it might prove important for generalising the construction to other cases.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:01:37 GMT" }, { "version": "v2", "created": "Wed, 2 Jan 2008 14:20:25 GMT" } ]
2008-01-02T00:00:00
[ [ "Korff", "Christian", "" ] ]
[ -0.0608043671, -0.0513524041, 0.0046620336, 0.0177955087, -0.0201219581, 0.0542756915, -0.037612956, -0.0571015365, -0.1109874547, 0.0889166445, 0.0108953333, -0.0307675935, 0.0411939844, 0.0165287517, 0.0887217522, -0.024104936, 0.0813160986, 0.0503292568, -0.0218881108, 0.1172237992, -0.0430453978, -0.1012431681, -0.0065834858, 0.0113947289, 0.0296957213, -0.0366872512, -0.0056516877, 0.0337152407, 0.1181982309, -0.0037485063, 0.0763465092, -0.0594888888, -0.0717666894, -0.096322298, -0.0113825481, 0.1526930183, 0.0423389375, 0.0425338224, -0.0951042622, 0.0166870952, -0.0633378848, 0.0231670476, -0.1320351213, 0.0296957213, -0.0047046649, 0.1174186915, 0.0780517608, 0.0764439479, -0.0589042306, -0.0292572286, -0.0349819995, 0.0834598392, 0.0287456531, -0.0279173888, -0.0572964214, 0.0352743268, -0.010609095, 0.086431846, 0.087016508, -0.1318402439, 0.0237151645, -0.0579298027, -0.0419491678, 0.0270404033, -0.0987096503, 0.021035485, -0.1377842575, 0.0768824443, 0.031279169, 0.0272840112, 0.0137029067, 0.0220708158, 0.0134592997, 0.0689895675, 0.0613890253, 0.0304509047, -0.1101104692, 0.0203168429, -0.0328138955, 0.0223996863, 0.0482585952, -0.0044366969, 0.0251402669, 0.0491843, 0.009281436, -0.042192772, -0.0083557284, 0.0323266797, -0.0110841291, 0.0553962849, 0.0160658974, 0.006327698, 0.0249697417, 0.062850669, 0.109136045, -0.0869190618, 0.0626557842, -0.046650786, -0.0364436433, 0.0225214884, 0.0278930292, 0.0220342744, -0.0136907268, 0.0504266992, 0.1725713611, 0.1049459949, 0.0262121391, 0.0419248044, -0.0627045035, 0.0079903174, -0.1166391447, 0.0102680447, -0.0642148703, 0.0987096503, 0.0324241221, -0.0616326295, -0.0184654277, -0.0031577589, -0.0096163955, -0.0423389375, -0.0133740371, -0.0658713952, 0.1287220567, 0.0378809236, 0.047795739, -0.1336916536, -0.0342024565, -0.095152989, -0.0394887328, -0.00488128, 0.1007559523, 0.0245556086, 0.0183314439, 0.0468456708, -0.041047819, 0.0412427038, 0.0240927562, 0.0020843644, 0.1204394177, -0.0715230852, 0.03193691, 0.0392451249, 0.0786851346, -0.0199757926, -0.0022990433, -0.0005355553, 0.028087914, 0.0489650555, 0.1127414256, -0.0003884394, -0.0426069051, -0.0324484855, 0.0985634848, -0.0211938303, -0.0961274132, -0.0222047996, 0.052667886, 0.029111065, -0.0114008188, 0.0187090356, 0.0884294286, -0.0275763385, -0.0011053678, -0.0266019106, 0.0720103011, -0.0104446607, -0.0458468832, -0.0004030938, -0.0115957046, -0.1318402439, -0.0042204955, -0.0495984331, -0.1577600539, -0.0295495577, 0.0833136737, -0.0107491696, 0.0091413613, -0.096322298, -0.0454327501, -0.0106212758, -0.0381976143, 0.0584657378, -0.0593427233, -0.0307432339, -0.0348601975, 0.1005610675, 0.0317420214, 0.0437518582, 0.0110719493, -0.0420222469, -0.007777161, 0.0749335885, 0.1208291873, 0.1047511101, 0.0518396199, -0.1798795909, -0.0017509271, 0.0396348983, -0.0630942732, 0.0949581042, -0.0053197732, 0.0259198099, 0.055152677, -0.024348544, 0.047795739, 0.0306945127, 0.1418768615, -0.051596012, -0.0942272767, 0.0317907445, -0.0037302359, -0.0739104375, 0.0777107105, -0.0345191471, 0.0505241416, 0.0382219739, -0.008800311, -0.0058739795, -0.0378565639, 0.1466515511, -0.0738129914, 0.09617614, 0.06533546, 0.0162973236, -0.0443121567, 0.0022366189, 0.0518883429, -0.037247546, -0.0180756561, -0.0613403022, 0.0155299613, -0.0628019422, 0.0037485063, -0.0672843158, -0.04808807, 0.0160049964, -0.0192449726, -0.0754207969, -0.064312309, -0.1107925698, 0.0117966803, 0.1076743975, 0.0283802431, 0.0258710887, -0.0009599648, 0.0048264684, -0.0052466909, 0.1028022543, 0.0928630754, -0.0122108124, -0.0246408712, 0.0343973413, -0.0604633167, 0.0110780392, -0.1145928428, 0.1345686316 ]
712.2206
Degiorgi
F. Pfuner, L. Degiorgi, K.Y. Shin and I.R. Fisher
Optical properties of the charge-density-wave polychalcogenide compounds $R_2$Te$_5$ ($R$=Nd, Sm and Gd)
null
Eur. Phys. J. B63, 11 (2008)
10.1140/epjb/e2008-00205-y
null
cond-mat.str-el cond-mat.mtrl-sci
null
We investigate the rare-earth polychalcogenide $R_2$Te$_5$ ($R$=Nd, Sm and Gd) charge-density-wave (CDW) compounds by optical methods. From the absorption spectrum we extract the excitation energy of the CDW gap and estimate the fraction of the Fermi surface which is gapped by the formation of the CDW condensate. In analogy to previous findings on the related $R$Te$_n$ (n=2 and 3) families, we establish the progressive closing of the CDW gap and the moderate enhancement of the metallic component upon chemically compressing the lattice.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 17:58:48 GMT" } ]
2012-01-11T00:00:00
[ [ "Pfuner", "F.", "" ], [ "Degiorgi", "L.", "" ], [ "Shin", "K. Y.", "" ], [ "Fisher", "I. R.", "" ] ]
[ 0.1142611355, -0.0072961631, -0.0679323599, -0.0091976253, 0.0701620877, 0.0624323636, 0.0085039325, -0.0223963726, -0.0550990403, -0.0690224469, 0.1286304891, 0.0623332672, -0.0523738191, -0.0226441193, 0.0788827986, -0.0477161668, -0.1005359292, 0.0119662033, 0.0047072023, 0.0970179141, -0.0377814919, -0.0487071536, -0.0192499794, 0.0257905126, -0.0704593807, -0.046972923, 0.0945899859, 0.072094515, 0.1064323187, -0.039367076, -0.0336441062, -0.0297049228, 0.0149763357, -0.1484502852, -0.1079188064, 0.062630564, -0.0764548704, 0.0730855092, -0.1328917444, 0.009841769, -0.0243783519, 0.0220371392, -0.093945846, 0.0654053316, 0.0041590608, -0.0211204737, -0.0087207118, 0.0499458909, -0.0074386182, 0.0003305881, 0.0260630343, 0.0983557478, 0.036270231, -0.1086124927, 0.0144932279, 0.0844323412, -0.0851755813, 0.0644638911, -0.0006665956, -0.1150539294, 0.0138986334, -0.0615900233, 0.0114025781, -0.003164974, 0.0076739783, -0.0330495127, -0.0801215321, 0.0545539968, 0.0701125339, 0.0431823842, -0.05495039, -0.0414481536, 0.0262612328, -0.007735915, -0.0148772364, -0.0442477018, 0.0131430039, -0.0419188738, -0.0548512936, -0.0114087714, -0.0053079897, -0.0135022374, -0.0275990702, -0.0101576466, -0.0198941231, -0.0532161593, 0.0337432064, -0.0605990328, -0.0084048333, -0.0738782957, 0.0066706007, -0.0287882574, -0.0948872864, 0.0303490665, -0.0992476419, -0.0493265241, 0.002849096, 0.0447431952, 0.0540584996, -0.0035458859, -0.0402589664, 0.0638197511, -0.0046390714, -0.0109194703, 0.1616304517, 0.0997431353, 0.0028738708, 0.034412127, -0.115648523, -0.062927857, 0.0391688757, -0.0166362431, -0.0351305939, 0.0367409512, 0.0338423066, -0.1033602506, -0.0350562669, -0.0078783697, -0.1022701636, 0.1543962359, -0.118423298, 0.0700629875, 0.0569323711, 0.009445373, 0.10167557, 0.0077049467, -0.0000679854, -0.1775853932, -0.0591620989, 0.0169459283, 0.1010314226, -0.0181846656, 0.0037564712, -0.0673377663, -0.0110495379, -0.0255923141, 0.0334954597, -0.0696170405, -0.0300517697, 0.0605494827, 0.0166610181, 0.0007730495, 0.1372521073, 0.0719954148, 0.0193119161, 0.051481925, 0.033569783, 0.017193675, -0.0126722837, -0.0067820875, -0.0451148152, 0.0020795304, 0.0530675091, -0.023845695, 0.071450375, -0.1663872153, 0.0261373594, 0.0817566663, 0.0271778982, -0.0628287643, 0.0324549191, 0.0343625769, -0.1053422317, 0.0906260312, 0.0755629838, -0.0107088853, -0.0457341857, 0.064810738, -0.0983557478, -0.0521260686, -0.0084172208, 0.0028072887, -0.0242173169, 0.0292837527, 0.0653557852, -0.0013393848, 0.064166598, -0.0127589954, -0.0912701711, 0.0302004181, -0.0416711271, -0.0383265354, -0.0027081897, 0.0106655294, -0.0631260574, -0.0391193256, 0.0265337545, 0.0524233654, -0.0692701936, 0.0265089814, -0.1097025871, 0.1083151996, 0.1115854681, 0.0639683977, -0.1826394498, -0.0619864203, 0.0364188813, 0.102765657, 0.0382274352, -0.084333241, -0.0589639023, -0.0120219467, -0.0302251931, 0.010702691, -0.104945831, 0.013378364, 0.0008090504, 0.0279459152, 0.0006956285, -0.0054876069, 0.0233501997, 0.0341643766, 0.0288873557, 0.0255675409, -0.1282341033, 0.0367409512, -0.0660494789, 0.0091976253, 0.1428016424, 0.1697565764, -0.042017974, 0.0021538546, -0.0032176203, 0.0769008175, 0.0680810064, 0.1130719483, -0.0893377438, -0.0350810438, 0.0357004106, -0.0216902923, -0.0595584959, -0.0758602768, -0.0165371448, 0.099346742, -0.0002727158, 0.0368400514, 0.0168716032, 0.0001240673, 0.0776936114, -0.0451148152, -0.0840854943, -0.0179493055, 0.0275495201, 0.0632747039, -0.0436283313, 0.0419931971, -0.0453377888, -0.0033817531, 0.0631260574, -0.0325540192, -0.0231643897, 0.0613422766, -0.0255179908, 0.0057105795, -0.0647116452, 0.0098293815 ]
712.2207
Julien Grivaux
Julien Grivaux
Chern classes in Deligne cohomology for coherent analytic sheaves
Minor changes
Mathematische Annalen 347 (2), 2010, p. 249-284
10.1007/s00208-009-0430-9
null
math.AG
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
In this article, we construct Chern classes in rational Deligne cohomology for coherent sheaves on a smooth complex compact manifold. We prove that these classes verify the functoriality property under pullbacks, the Whitney formula and the Grothendieck-Riemann-Roch theorem for projective morphisms between smooth complex compact manifolds.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:32:45 GMT" }, { "version": "v2", "created": "Fri, 14 Dec 2007 14:27:22 GMT" }, { "version": "v3", "created": "Fri, 21 Dec 2007 21:59:41 GMT" }, { "version": "v4", "created": "Mon, 4 Feb 2008 16:30:25 GMT" }, { "version": "v5", "created": "Tue, 18 Mar 2008 21:35:56 GMT" }, { "version": "v6", "created": "Wed, 11 Jun 2008 14:33:04 GMT" }, { "version": "v7", "created": "Wed, 20 Aug 2008 09:23:16 GMT" }, { "version": "v8", "created": "Thu, 21 Aug 2008 13:02:46 GMT" } ]
2017-10-10T00:00:00
[ [ "Grivaux", "Julien", "" ] ]
[ 0.0734696835, 0.0261023026, -0.0586074963, -0.0225386489, 0.1152520627, -0.013845671, -0.0261957757, 0.0108545385, -0.1385268122, -0.013845671, 0.0377630442, -0.0639354512, -0.1159998477, 0.0085819792, -0.0692166686, 0.0807138309, 0.0058128447, -0.0652440712, 0.0938467756, 0.1657274216, 0.0198045671, 0.0265462976, 0.0519709215, -0.0306357369, 0.0934261456, -0.0649636537, -0.0070922547, 0.077021651, 0.0557565726, -0.05949549, -0.0176546909, -0.0348887518, 0.1089893803, -0.0383939855, -0.1428265572, 0.0213936064, -0.0706187636, 0.100015983, -0.0021469553, 0.0707589686, 0.0143247191, 0.0852472708, -0.1059047729, -0.0073493053, 0.0683754161, 0.0625800937, 0.0083307708, -0.0342110731, 0.0087981354, 0.0630474612, -0.1303946674, 0.1039418429, 0.0204939302, 0.0171289053, -0.0929587781, 0.0045509608, -0.0390015617, 0.0405905992, -0.0991747305, -0.0296776406, 0.0187413134, -0.0779096484, -0.0208444521, 0.0132380966, -0.1231972575, 0.0026917269, -0.1026332229, 0.0003402997, 0.148434937, 0.0608508475, -0.0648701787, 0.0359636918, 0.048746109, 0.0238706376, -0.0863689408, 0.0326454043, 0.0207977165, 0.0300982688, -0.0100191245, 0.0668798462, 0.0047525116, 0.0700579286, 0.0173509028, 0.0000618893, 0.0809475183, -0.0515502952, 0.0296776406, 0.0635148212, -0.0897807032, 0.0363142155, 0.072862111, 0.0718339086, -0.0291401707, 0.0460353941, 0.0231111702, -0.0159254428, 0.0291168019, 0.0250273645, -0.0449137203, 0.0386276692, 0.0252376776, -0.0043435679, 0.0061984207, -0.0108253285, 0.1431069821, 0.0852940083, -0.0214753952, 0.0212183446, -0.1205800176, -0.0138690388, 0.0088390298, -0.0104397526, -0.0807605684, 0.0215805508, 0.0130277826, -0.0779563859, -0.1093632728, -0.0257050432, -0.1812439114, 0.0742174685, -0.0398194492, -0.1332923323, 0.025307782, -0.0477179065, 0.0367815793, -0.0525317602, 0.0687025711, -0.0866026282, -0.1205800176, -0.0766010284, 0.0924914181, -0.073750101, 0.0213702377, -0.0223283339, -0.0206808746, 0.0026187012, -0.0199214071, -0.0920707881, 0.0605236925, 0.0434181541, 0.0612714738, -0.0149439769, 0.1103914753, 0.0134250429, 0.0310329963, 0.0087864511, -0.0183557365, -0.016883539, 0.0149790291, -0.0666461661, 0.0095984964, 0.037576098, 0.038767878, -0.0184375253, -0.1016984954, -0.001276489, 0.0065138913, 0.0767412335, 0.0448436141, -0.0849668458, -0.0188698377, 0.1081481278, -0.0782368034, -0.0408710167, -0.0246301051, 0.0022404282, -0.0688895136, 0.0714600161, -0.0202485621, -0.0172574315, -0.101885438, 0.0146752428, -0.0713665485, 0.0836582258, 0.0448436141, 0.0598693825, 0.0020724691, -0.0922577307, -0.0501949377, -0.0233915895, 0.0128408372, 0.1317967623, -0.0045275926, -0.0318275169, -0.0332529768, 0.0406373367, 0.0495406277, 0.0508959852, 0.0848733783, 0.1117935702, -0.0582803413, 0.0569717214, 0.0858081058, 0.1406766921, 0.0840788558, -0.0400764979, 0.0103521217, 0.0434882566, -0.0380901992, -0.0340942331, -0.0575325601, -0.0260088295, -0.0024156899, 0.0213468689, 0.016614804, 0.0267098751, 0.1105784178, 0.0860417858, -0.1075872853, 0.0298412181, 0.020038249, 0.0056784777, 0.0270603988, 0.0878177732, -0.0646832362, -0.0200148802, -0.0556631014, 0.0524382852, 0.0467598103, 0.0468299128, -0.0273875538, -0.0655244887, -0.0332062431, 0.0161123872, 0.0673004761, 0.0344914943, -0.0046707229, -0.0684221461, -0.051269874, -0.048091799, 0.0775357559, -0.0564108826, -0.1555388719, -0.0171405897, -0.0403569154, -0.0641223937, 0.0877242982, -0.0196643583, 0.0246067364, -0.0954358131, -0.0497743078, 0.0106208557, -0.0297010075, 0.0373891518, 0.0121397907, 0.0593552813, -0.0648234412, 0.0117425304, 0.0137171457, -0.0156567078, 0.0320611969, 0.0814148784, 0.0580466613, -0.0024054663, -0.0923512056, 0.0164629109 ]
712.2208
Emidio Gabrielli
Emidio Gabrielli
On the dynamical breaking of chiral symmetry: a new mechanism
15 pages 2 figures, a few comments and 4 references added. To appear in Physical Review D
Phys.Rev.D77:055020,2008
10.1103/PhysRevD.77.055020
CP3-07-37
hep-ph hep-th
null
We consider a U(1) gauge theory, minimally coupled to a massless Dirac field, where a higher-derivative term is added to the pure gauge sector, as in the Lee-Wick models. We find that this term can trigger chiral symmetry breaking at low energy in the weak coupling regime. Then, the fermion field acquires a mass that turns out to be a function of both the energy scale associated to the higher-derivative term and the gauge coupling. The dependence of the fermion mass on the gauge coupling is non-perturbative. Extensions to SU(N) gauge theories and fermion-scalar interactions are also analyzed, as well as to theories with massive gauge fields. A few implications of these results in the framework of quark-mass generation are discussed.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:08:58 GMT" }, { "version": "v2", "created": "Thu, 21 Feb 2008 21:14:39 GMT" } ]
2008-11-26T00:00:00
[ [ "Gabrielli", "Emidio", "" ] ]
[ 0.0384947509, -0.0121228406, -0.0302347429, -0.0122118974, -0.0510294773, 0.0778355375, 0.0215071887, 0.0251139849, -0.0847819597, 0.0078369882, -0.06496685, 0.0326392725, -0.1090944335, 0.1000997126, 0.0644770414, 0.0302570071, 0.0038572676, -0.0236222856, 0.0110151982, 0.0101413298, -0.0089835925, -0.0160747319, 0.0545026883, 0.0980514064, 0.0314592719, -0.0063731186, 0.0827336609, -0.0817985609, 0.0306800269, -0.019425489, 0.0390290916, -0.052009102, -0.032260783, -0.0726702511, -0.0862959251, 0.1288650185, -0.0880325288, 0.0479124933, -0.1110536829, 0.049560044, -0.046665702, 0.0593117513, -0.1430250257, 0.1186235026, -0.0547698587, -0.0237113424, -0.0062228357, -0.0373370126, 0.0160079394, -0.0149392588, -0.0170877501, -0.0248690788, 0.0944891423, -0.0322385207, -0.106511794, -0.0141600128, -0.0274294578, 0.0169875622, -0.051563818, -0.0266502127, 0.0616717525, -0.0765442178, -0.0082377428, 0.0023850494, -0.0671042129, -0.0474672131, -0.0519645736, 0.0356226712, 0.0048007118, 0.1050868854, 0.0110040661, -0.0226426609, 0.0419234335, 0.055927597, -0.0348211639, -0.0374483354, 0.0267392695, -0.0161303915, -0.038071733, 0.0170543548, 0.0003784909, -0.0501389131, -0.0382053182, 0.0084770825, -0.0445728675, -0.0407211669, -0.0438158885, 0.0473336279, -0.0044723153, 0.0528551415, 0.0413223021, -0.0116664255, -0.0407656953, 0.0426804163, 0.1282416284, -0.0567736365, 0.1269948334, -0.0232660584, -0.0362238064, -0.0017101666, -0.0442389064, 0.035711728, 0.0038016071, -0.0524543859, 0.0820212066, -0.087943472, -0.0265166275, -0.0167983174, -0.106511794, -0.0054881182, 0.1219185963, 0.0360679552, -0.1747292131, 0.0637200549, -0.0261381362, -0.0779691264, -0.0401200354, -0.0123232184, -0.1027714089, 0.1190687865, -0.0082989698, -0.0588664673, 0.0545917451, -0.0223866235, 0.042969849, -0.1061555669, -0.0292773843, -0.0275630429, -0.1407095641, 0.0054769861, 0.1921843141, 0.006528968, -0.01953681, -0.0226203967, 0.0054686368, -0.0533449538, 0.0641208142, -0.0435932465, 0.0819321498, 0.003796041, 0.0212511513, 0.0039101448, 0.0323721021, 0.0343090855, 0.0477343798, 0.1350989938, 0.0381162614, 0.0841585621, 0.0249136072, -0.0060335901, -0.037604183, -0.0398973934, 0.0813087523, 0.0051207594, -0.0106311413, -0.0344204083, 0.0528996699, 0.0563728809, 0.0143715218, -0.091639325, 0.0708000585, 0.1391065419, -0.1208499148, -0.080151014, 0.0540574044, -0.0348211639, -0.1099850014, -0.0293219127, -0.017978318, -0.1106083989, -0.0371366367, -0.0037348147, -0.0751193091, -0.0004338034, 0.0400977693, -0.0135143511, -0.0276520997, -0.1364348382, -0.0406098478, 0.101435557, 0.1076695248, 0.069419682, -0.0489811748, 0.0620279796, -0.0674604401, 0.0395856947, 0.034487199, 0.0641653389, -0.0600242019, 0.0295445547, -0.0868302658, 0.1061555669, 0.0570853315, 0.1025042385, 0.0617162809, -0.047110986, 0.0532113686, 0.0979623497, 0.1066008508, -0.0137703894, -0.0404317342, 0.0068684965, 0.0749411955, -0.1106974557, -0.0397638083, 0.0208949242, 0.133317858, 0.0130802002, -0.0390513539, -0.0348434262, 0.0614936389, -0.0329509713, 0.0514747612, -0.048892118, -0.0898136646, 0.1195140705, -0.0411664508, 0.0340196528, 0.0906151757, 0.0246909652, -0.0497826859, -0.0319713503, 0.0597125068, 0.0384502225, 0.123343505, -0.0295000263, 0.0741842166, -0.0176332239, -0.0270732306, 0.0843366757, 0.0411664508, -0.0602913722, -0.0243124738, 0.02589323, -0.0408992805, 0.0135588795, 0.0170432217, 0.0479124933, -0.0288543645, -0.0596679784, -0.0827336609, -0.0048062778, 0.0870083794, 0.0716015697, 0.0016280675, 0.0274962503, -0.0075252894, -0.0050845798, 0.0930642337, 0.055482313, 0.0146498242, 0.1336740851, -0.0066681192, 0.0124679357, -0.071557045, 0.0693751574 ]
712.2209
Andrea De Luca
Andrea De Luca (INAF/Iasf Milano and Iuss Pavia)
Central Compact Objects in Supernova Remnants
9 pages. Invited talk at the conference "40 Years of Pulsars: Millisecond Pulsars, Magnetars and More", August 12-17, 2007, Montreal (CA). To appear in the proceedings, ed. by C.Bassa, Z.Wang, A.Cumming and V.Kaspi, AIP, in press
AIPConf.Proc.983:311-319,2008
10.1063/1.2900173
null
astro-ph
null
Central Compact Objects (CCOs) are a handful of soft X-ray sources located close to the centers of Supernova Remnants and supposed to be young, radio-quiet Isolated Neutron Stars (INSs). A clear understanding of their physics would be crucial in order to complete our view of the birth properties of INSs. We will review the phenomenologies of CCOs, underlining the most important, recent results, and we will discuss the possible relationships of such sources with other classes of INSs.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:32:30 GMT" } ]
2008-11-26T00:00:00
[ [ "De Luca", "Andrea", "", "INAF/Iasf Milano and Iuss Pavia" ] ]
[ -0.01186358, -0.0021840218, -0.0203450285, 0.0126470858, 0.0015147774, 0.0543230549, -0.0312096383, -0.0264171958, 0.0400632508, -0.0928715244, 0.0249024183, -0.020201385, -0.0728137866, -0.0301127303, 0.0539051853, -0.0491780341, -0.0971546918, 0.0172762983, 0.155656442, 0.0954832137, -0.0667546764, -0.0129147833, -0.0234398749, -0.008037461, -0.0407684073, -0.0410818085, -0.0107470844, 0.0863423124, 0.1139739454, 0.000086155, 0.0633072481, -0.0307395346, -0.1130337343, -0.0435367934, -0.1117801294, 0.122853674, 0.0204233788, -0.03277665, -0.0621581078, 0.0649787262, -0.0086185616, 0.0288591217, -0.0059970822, -0.0426227041, -0.0709333718, 0.0238708034, -0.0227216613, -0.1077058986, -0.0093106581, 0.08571551, -0.1027959287, 0.1015423238, 0.1080192998, -0.0032597096, -0.2168743461, -0.0664412752, 0.0336646214, 0.0649264976, 0.0259079169, -0.0104728574, -0.0633072481, -0.0535917804, 0.0539574176, 0.0633072481, 0.0443986505, 0.0405855887, -0.0274749286, 0.0313663408, 0.0237793941, -0.0514763147, -0.0178378094, 0.0445031151, -0.1441650242, -0.0200969186, 0.0310268216, 0.0239491537, -0.0418391973, 0.0994007438, -0.0244061984, 0.058188349, 0.0271354094, 0.0100419298, 0.0605910979, -0.0824247897, -0.0216378123, -0.0287546553, 0.0297209788, 0.0104271537, -0.0648220256, -0.0763134435, -0.0108384937, 0.0366158262, -0.0046161539, -0.0087883212, 0.0296687447, -0.0831038281, 0.0249154773, -0.031914793, 0.168714866, 0.0849320069, -0.0717691109, -0.0249415934, 0.0650309622, -0.0682694539, 0.0890584663, 0.097415857, -0.0500137731, -0.0980426669, -0.031653624, 0.0422570668, -0.0184123814, 0.0427794047, -0.0858722106, 0.0614790693, -0.090938881, -0.046148479, -0.0600687601, -0.0017188153, -0.0233223494, 0.0550020896, 0.0369553454, 0.023740219, -0.0183732063, 0.0624715127, -0.0170804206, -0.0840440318, 0.0874914527, 0.0108515518, -0.0308962371, -0.1178392395, 0.0335079208, -0.1244206876, -0.0767313093, -0.0247457176, -0.0972069278, 0.0068230275, -0.0422048345, -0.0722914487, -0.0037118576, -0.0314446911, 0.0277099814, -0.00026933, 0.1084371731, 0.0301649645, 0.0199924503, 0.0037249161, -0.0656055361, -0.0484728776, -0.0290419403, 0.007926465, -0.0073714815, 0.0014674406, 0.0307395346, -0.1014900878, -0.0586062185, -0.0284673683, -0.0089450218, 0.1016990244, -0.0216508713, -0.0467752814, 0.038208954, 0.0499876551, -0.0218075719, -0.0513718501, -0.0095783556, -0.0293553416, -0.1057732552, 0.0452605039, -0.1492839307, 0.0924536586, 0.0069993166, -0.1161677614, -0.0708289072, 0.0279972665, -0.0361979567, 0.0658667013, 0.0025219086, -0.059233021, -0.1167945638, -0.0329072326, 0.0084226849, 0.0051254323, 0.1064000577, -0.0768357813, -0.0057718246, 0.0652398989, -0.1069746315, -0.0192742366, -0.0137113472, -0.0191567112, -0.0882749632, -0.0242625568, 0.0249546524, 0.1726846248, -0.0267436579, -0.0848797709, -0.0005235613, -0.024824068, 0.0003533937, 0.0021464787, 0.0363807753, 0.0402199514, 0.0576137751, -0.0459656604, 0.0170020703, -0.0975203291, 0.1495973319, 0.1158543602, -0.0191567112, 0.0480811261, 0.0603821613, -0.0000381806, 0.0034441599, 0.0757388696, -0.0785594955, -0.098878406, -0.015030249, 0.0815890506, 0.0415257961, -0.0255814567, 0.0265608393, 0.0693663582, 0.1199285835, 0.0939162001, 0.1264055669, 0.0833127573, 0.0171457138, -0.0261560269, 0.0676426515, 0.0120463986, 0.0224474352, 0.0032009468, -0.0467230491, -0.0269525927, -0.0623148084, 0.0503010564, 0.0261952039, -0.0200969186, 0.0074955365, -0.0408467576, -0.069105193, -0.0850364715, -0.0011777069, 0.053748481, -0.0755299404, 0.0552110262, 0.0098003494, -0.0033690741, -0.0230481215, -0.0260385014, 0.1268234402, -0.0074563613, 0.082111381, -0.0050862571, 0.006130931, -0.0317580923 ]
712.221
Stephen Shipman
Robert V. Kohn, Stephen P. Shipman
Magnetism and homogenization of micro-resonators
null
null
null
null
math-ph math.MP
null
Arrays of cylindrical metal micro-resonators embedded in a dielectric matrix were proposed by Pendry, et. al., in 1999 as a means of creating a microscopic structure that exhibits strong bulk magnetic behavior at frequencies not realized in nature. This behavior arises for H-polarized fields in the quasi-static regime, in which the scale of the micro-structure is much smaller than the free-space wavelength of the fields. We carry out both formal and rigorous two-scale homogenization analyses, paying special attention to the appropriate method of averaging, which does not involve the usual cell averages. We show that the effective magnetic and dielectric coefficients obtained by means of such averaging characterize a bulk medium that, to leading order, produces the same scattering data as the micro-structured composite.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:58:26 GMT" } ]
2007-12-14T00:00:00
[ [ "Kohn", "Robert V.", "" ], [ "Shipman", "Stephen P.", "" ] ]
[ 0.0686810166, 0.0124629177, -0.016130032, 0.0053492449, 0.0036177356, 0.037869364, -0.061307285, -0.003755993, -0.0794255883, -0.0774241462, -0.0074658999, -0.0236617681, 0.0027766696, 0.0712091476, 0.0986499563, 0.0831651241, -0.0300479438, -0.0284941941, 0.1033375412, 0.0012574841, 0.0262689069, -0.0376323499, 0.008907727, 0.0233852528, -0.0801629648, 0.0192770325, 0.0026384122, 0.1011780873, 0.0952264369, -0.0517477728, 0.0176047776, -0.0487192757, -0.0007460139, -0.076423429, -0.2037255913, 0.0964905024, -0.0069918749, 0.0345511846, -0.0808476657, 0.0886427537, 0.0131344534, -0.0202909205, 0.0012319722, 0.0950157568, 0.0872206762, 0.0071301321, -0.0362102725, -0.0014821524, 0.1547429562, -0.0158140138, -0.0349198729, -0.0843238533, 0.0464544892, -0.0727365613, 0.0316543616, 0.0381327085, 0.0703137666, -0.0028326309, -0.1017047837, 0.0046250396, -0.0533015244, -0.029257901, 0.0170780811, -0.0053689959, -0.1239839792, 0.0617813095, -0.0662582144, 0.0070182094, 0.037658684, 0.0458751246, 0.038685739, -0.0476922244, 0.0020080244, -0.0091579072, -0.0023915239, -0.0291525628, -0.0771081299, 0.0732105896, -0.0935936794, 0.0715251639, 0.0500623509, -0.0933830068, 0.0358415879, -0.083849825, -0.0262294058, -0.0203699246, 0.048087243, -0.106866397, -0.07916224, 0.0046612499, -0.0292315669, -0.0806369856, -0.0028688412, 0.0023240412, -0.0333397873, -0.1275655031, 0.0700504184, -0.0415035561, 0.0738426223, 0.0484559312, 0.0271511208, 0.0234905928, -0.0102178808, -0.0806896612, 0.1190330461, 0.0368423089, -0.0095397616, 0.0003647774, -0.0410295315, 0.0750540197, 0.0994926617, -0.0456907824, -0.0289682187, -0.0477712266, -0.060517244, -0.0012936944, 0.0357889198, -0.0161168631, -0.1139767766, 0.0617286414, -0.1421022862, 0.063414067, 0.1270388067, -0.0238461122, 0.0959111378, -0.0699977502, 0.0618866496, 0.0116202058, -0.0613599569, -0.0373163335, 0.0997560099, 0.0128908576, 0.0109289186, -0.1199810952, -0.0754753798, 0.0253076889, 0.0336294696, -0.02830985, 0.1167155877, -0.0134965563, 0.0892747864, -0.0904335156, 0.1443143934, -0.0261504017, 0.092750974, 0.0571990646, -0.027388135, 0.0231350735, 0.0657315254, 0.0839551687, -0.0208044481, 0.0121337334, -0.0328130908, 0.0567777082, 0.0079465089, -0.0781088546, 0.0361839384, 0.0393441096, -0.0468231775, -0.0805843174, 0.0873260126, 0.080057621, -0.0617813095, -0.053907223, 0.0844291896, 0.0883267298, -0.0923296139, -0.0533015244, -0.0741586387, -0.0497463308, -0.0426359512, -0.0944363922, -0.0598325394, 0.0510630682, 0.0133517152, 0.063414067, -0.0485876054, -0.1698064357, 0.0023042902, 0.0646254644, 0.0224240348, 0.0656788498, 0.0145631135, -0.002854028, 0.0163143743, -0.0308906548, -0.0201724153, 0.0204884317, 0.0466915034, -0.0181973092, -0.0955951214, -0.015129311, 0.0310749989, 0.064309448, -0.0060635749, -0.0694710538, 0.0220421813, 0.0136940675, -0.0023651891, -0.0412928797, 0.0180261321, -0.022582043, 0.0721571967, 0.0230692364, -0.0422145948, 0.0535648689, -0.0011299251, 0.046375487, -0.0219500102, 0.002980764, 0.0631507188, 0.0656261817, 0.0985446125, 0.0793202519, 0.0001790968, -0.0848505497, -0.1049176231, 0.0428992994, 0.0022252859, 0.1139767766, -0.0115346182, 0.0230560694, 0.0288102105, 0.1649608463, -0.103074193, 0.0026466418, 0.114292793, 0.0241752956, 0.0492986403, -0.0223581977, 0.0589898266, 0.0168805718, 0.0100532891, 0.0571990646, -0.0147342896, -0.0514317565, -0.0616233014, -0.0498780049, 0.0051747775, 0.0268219374, -0.001802284, -0.0251891837, 0.0020722153, 0.0055994252, -0.0297055915, 0.0707877949, -0.1070770696, 0.0015693862, 0.1279868633, -0.1249320284, 0.0122917425, -0.0243201368, -0.0388437472, 0.0770554617, -0.0341034941, 0.0942783877 ]
712.2211
Jean Dolbeault
Jean Dolbeault (CEREMADE), Bruno Nazaret (CEREMADE), Giuseppe Savar\'e
On the Bakry-Emery criterion for linear diffusions and weighted porous media equations
null
null
null
null
math.AP
null
The goal of this paper is to give a non-local sufficient condition for generalized Poincar\'e inequalities, which extends the well-known Bakry-Emery condition. Such generalized Poincar\'e inequalities have been introduced by W. Beckner in the gaussian case and provide, along the Ornstein-Uhlenbeck flow, the exponential decay of some generalized entropies which interpolate between the $L^2$ norm and the usual entropy. Our criterion improves on results which, for instance, can be deduced from the Bakry-Emery criterion and Holley-Stroock type perturbation results. In a second step, we apply the same strategy to non-linear equations of porous media type. This provides new interpolation inequalities and decay estimates for the solutions of the evolution problem. The criterion is again a non-local condition based on the positivity of the lowest eigenvalue of a Schr\"odinger operator. In both cases, we relate the Fisher information with its time derivative. Since the resulting criterion is non-local, it is better adapted to potentials with, for instance, a non-quadratic growth at infinity, or to unbounded perturbations of the potential.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:42:40 GMT" } ]
2007-12-14T00:00:00
[ [ "Dolbeault", "Jean", "", "CEREMADE" ], [ "Nazaret", "Bruno", "", "CEREMADE" ], [ "Savaré", "Giuseppe", "" ] ]
[ 0.1000150144, 0.0248525217, -0.0144426925, -0.0144931031, -0.0065155951, -0.0352119394, -0.0161944684, -0.0419165753, -0.1473003328, 0.021928696, -0.0375308357, 0.0356908403, -0.1458888352, 0.0008861272, 0.0089731216, 0.1072741672, 0.0936632529, -0.0082736714, 0.0205802061, 0.0351867341, -0.0456217676, -0.0828753486, -0.0556535162, -0.0163583029, 0.0073662773, -0.0944698304, 0.0794978216, 0.0660381392, 0.1150374338, -0.047033269, 0.0407067165, -0.0130563956, -0.0440338291, -0.0312042814, -0.0077632624, 0.1139283925, -0.0141276252, 0.0817158967, -0.0615011677, -0.0039225901, -0.0373543985, -0.0227604732, -0.1011744663, 0.022546228, -0.0291626435, 0.0156651549, 0.0640721172, -0.0637192428, 0.1019306257, -0.0085887387, -0.0330442749, 0.0428239703, 0.04983107, -0.1477036327, 0.0463023148, -0.0553510524, 0.0085698348, -0.0157911815, 0.0065092938, -0.1211875454, 0.0981498137, -0.0574178956, -0.0147577599, -0.0472349152, -0.1627260447, 0.0104791438, -0.1095930636, 0.0163457002, 0.0318092108, 0.1326812059, -0.058325287, 0.0492765494, 0.0527296886, -0.0194081552, -0.044588346, -0.0400261693, -0.0312294867, 0.0204289742, -0.0266168993, 0.0101325698, 0.0045243688, 0.0146695413, 0.0243988242, 0.0252558086, -0.007794769, -0.0775822103, -0.0060335421, -0.041311644, -0.0950243473, 0.0483187474, 0.0005903576, 0.0038501243, -0.0340524912, 0.0956796855, 0.0940665379, -0.0423702709, 0.174723804, -0.0042817667, 0.0385894626, 0.0144048845, -0.1078791022, -0.0313555151, 0.1128193587, -0.1053585559, 0.1733123064, -0.0072150449, -0.009634763, 0.0076939473, -0.0530825667, -0.0746583864, 0.1024851426, 0.0182361044, 0.0417149328, 0.010964348, -0.0432272553, -0.0889246389, -0.131168887, -0.074305512, -0.0515450351, 0.0937136635, 0.0068621691, -0.0747592077, 0.0032168387, 0.0453697145, 0.0717849731, -0.0418409593, -0.001713967, -0.0354639925, -0.0456973836, -0.0632151365, 0.0463275202, -0.0230881441, 0.0166607667, -0.0738014057, -0.0313807204, -0.014934198, 0.0856983513, 0.0288097691, 0.1471995115, -0.026591694, 0.0734989345, 0.0871602595, 0.0341785178, 0.0294146985, -0.0106114717, -0.0043857391, -0.0213363692, -0.0289862063, 0.0528305136, 0.0233654026, 0.0408075377, 0.0131950257, -0.0002130644, 0.0670463592, -0.0524272248, -0.0769268721, 0.0989059806, 0.0911931247, 0.0470584743, -0.0797498748, -0.0420426019, 0.0891766921, -0.0766244084, -0.0425467081, 0.1248171255, 0.0155391274, -0.0632151365, -0.0688611418, -0.0416897275, -0.0203533582, 0.0154887168, 0.012293932, -0.0373543985, -0.0006419499, 0.0944698304, 0.0213489719, -0.0373039879, -0.1224982291, -0.0350355022, -0.0393204205, -0.0075427149, 0.0665926561, 0.0477642268, 0.0248273164, 0.047537379, 0.1069717035, 0.0570650175, 0.1187678277, 0.0472097099, -0.0143292686, -0.0724907219, 0.1168522164, 0.118868649, 0.0386398733, -0.0507888757, -0.1576849669, 0.0431264341, 0.0811109692, -0.0468064211, 0.0571658388, 0.0277259368, -0.100065425, 0.0099687343, -0.0321116745, -0.0878156051, -0.028154429, -0.006137514, 0.0016147208, -0.0726419538, 0.0210213009, -0.0361445397, -0.0008892779, 0.0796994641, 0.0105988691, 0.0172782987, 0.0705247, -0.0782879591, 0.1186670065, 0.0171270669, 0.0499318913, -0.094923526, 0.0596863814, 0.0194711685, 0.0763723552, -0.0028560865, -0.063971296, 0.0480918959, -0.0198114421, -0.0032294416, -0.0537379049, 0.1421584338, -0.022949513, -0.0447143726, -0.0009979762, 0.0501083285, -0.010655582, 0.0354639925, 0.0117268106, -0.0663910136, -0.0927558616, -0.0527801029, 0.0825728774, -0.0066542248, -0.042294655, -0.0295911357, 0.0078451801, -0.0085824374, 0.0326409899, -0.0087903822, -0.0056523103, 0.0308766104, -0.0325905792, 0.0494025797, -0.0505620278, -0.0140015977, 0.0483943634 ]
712.2212
Redamy Perez Ramos
Redamy Perez Ramos (MPI, Lapth, LPTHE), Francois Arleo (MPI, Lapth, LPTHE), Bruno Machet (MPI, Lapth, LPTHE)
Next-to-MLLA corrections to single inclusive kt-distributions and 2-particle correlations in a jet
35 pages and 39 figures. Comments, appendices, figures, references added. Version to appear in Phys. Rev. D
Phys.Rev.D78:014019,2008
10.1103/PhysRevD.78.014019
null
hep-ph hep-ex
null
The hadronic kt-spectrum inside a high energy jet is determined including corrections of relative magnitude O{\sqrt{\alpha_s}} with respect to the Modified Leading Logarithmic Approximation (MLLA), in the limiting spectrum approximation (assuming an infrared cut-off Q0 =Lambda_{QCD}) and beyond Q_0\ne\Lambda_{QCD}. The results in the limiting spectrum approximation are found to be, after normalization, in impressive agreement with preliminary measurements by the CDF collaboration, unlike what occurs at MLLA, pointing out small overall non-perturbative contributions. Within the same framework, 2-particle correlations inside a jet are also predicted at NMLLA and compared to previous MLLA calculations.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:43:41 GMT" }, { "version": "v2", "created": "Fri, 11 Apr 2008 07:00:15 GMT" } ]
2011-03-23T00:00:00
[ [ "Ramos", "Redamy Perez", "", "MPI, Lapth, LPTHE" ], [ "Arleo", "Francois", "", "MPI, Lapth,\n LPTHE" ], [ "Machet", "Bruno", "", "MPI, Lapth, LPTHE" ] ]
[ -0.0310578626, -0.0798224956, 0.028477598, -0.0647196621, 0.0100251567, 0.1016008779, -0.0760822967, 0.0813375115, 0.0179789998, 0.0923687369, -0.0528835878, 0.0127237812, -0.0467998423, 0.0556295551, -0.0374730155, 0.0188667048, 0.0579967722, 0.0454978757, 0.0124278795, 0.0408818051, -0.0838941038, -0.112395376, 0.0076875314, -0.0104926815, -0.0587069355, -0.0512265377, -0.0241811033, -0.0788756087, 0.1131528839, 0.0365971476, 0.0255895965, -0.04246784, -0.0803906247, -0.093694374, -0.1233792529, 0.1764048785, -0.0605533645, 0.1265986711, -0.0690753385, -0.005613259, -0.0481728278, -0.0658085793, -0.1496080011, 0.056955196, -0.0440538749, -0.0507530943, -0.0460423343, -0.06192635, -0.0304660592, -0.0787809193, 0.0265364815, 0.0192217864, 0.0019958583, 0.0685072094, -0.0112975342, -0.0036129621, 0.0451427922, 0.0717739612, -0.0195887052, -0.0435330868, -0.0375913754, -0.0506110601, 0.0596538223, 0.0015623621, -0.1441160589, -0.1328481138, -0.007853236, -0.0249504484, 0.068459861, 0.0201331656, 0.0089125652, 0.0042047659, -0.0737624243, -0.0256606117, -0.0733363256, -0.0240509063, 0.0561503433, 0.0159195215, -0.007314695, -0.0304660592, 0.0292824525, -0.0312235691, 0.0159905385, -0.0696908161, 0.0164994895, -0.0695961267, 0.0467051566, 0.0369048864, -0.0597958565, -0.0538778193, -0.01182424, 0.0295428447, -0.0602692999, 0.0987602174, 0.092132017, -0.086450696, 0.0896701142, -0.0882497802, 0.0612635277, -0.0062908744, 0.0088001229, 0.0418050215, 0.0461370237, -0.1576565355, 0.105199039, -0.0219085757, -0.0204409026, -0.0364314429, 0.0775973126, -0.0447640382, 0.093694374, -0.0720106885, -0.0803906247, 0.0091078607, -0.0789702982, -0.0480544679, -0.0509898141, 0.0591330342, 0.0000218112, 0.0935996845, -0.0368575417, -0.0459003039, 0.0647670105, 0.0101908613, 0.0379701331, -0.0076638591, -0.0031720684, -0.1069034338, -0.0686492398, 0.0680811107, 0.0451901369, -0.0783548206, -0.1115431786, 0.0213167723, -0.0370469168, 0.0153158819, 0.0184879508, -0.0466578119, 0.1168457419, -0.108702518, 0.073431015, 0.0765083954, 0.0502323061, 0.0385145918, -0.0160733908, 0.0508477837, 0.0230211671, 0.0165231619, 0.0596064776, -0.0254949071, -0.0652877912, -0.0581388064, 0.0182157215, -0.0105932876, -0.0687912703, -0.0397218689, 0.0488119759, 0.0525521785, 0.0027814778, -0.0447640382, -0.0445983335, -0.0014817287, -0.0899068341, 0.0376150496, -0.0300636329, 0.0190324094, -0.1017902493, 0.0131498799, -0.0920373276, -0.161444068, -0.0143216522, -0.0283355657, 0.009788435, -0.0526468642, 0.0698328465, -0.0123213548, 0.0103802383, -0.0751354098, -0.0952093974, 0.0432016775, -0.0061310874, 0.0593697578, -0.0168782435, 0.0018227557, -0.0925107673, -0.0111495834, 0.0338985212, 0.1133422628, -0.0695014372, -0.0433437116, 0.0265838262, 0.0366681628, 0.0340405554, 0.0957775265, -0.0646249726, -0.0850777104, 0.0337564871, 0.1286818236, -0.0679864213, 0.045071777, 0.0735257044, 0.0089658275, 0.0993283466, -0.0720106885, -0.0132682407, 0.0529782772, -0.0084154503, -0.1309543401, -0.0660926476, -0.1326587349, 0.0202515256, 0.0644829422, 0.1129635051, 0.0774552822, -0.0008610745, -0.0280041564, -0.121674858, 0.0131617161, 0.0366681628, 0.0056872345, -0.0407634452, 0.0021275347, 0.0194821805, 0.0909484103, -0.0071489899, 0.0318153724, 0.0975292623, -0.0635360554, -0.0228199549, 0.0094451886, -0.0356502607, 0.0142861437, -0.0456635803, 0.0168900806, -0.0279331394, -0.0547773577, -0.0416629873, -0.1127741337, -0.0325965546, -0.1256517768, 0.0075514163, -0.0335434377, -0.0289747138, 0.0785915405, 0.0766504258, -0.0532623418, -0.0352478325, 0.0938364118, 0.118834205, -0.0491907299, 0.0409764946, 0.016594179, -0.0050096191, 0.0091611231, 0.0162154231, -0.0056250952 ]
712.2213
Paul Clegg
E. M. Herzig, K. A. White, A. B. Schofield, W. C. K. Poon and P. S. Clegg
Bicontinuous emulsions stabilized solely by colloidal particles
9 pages, 4 figures
Nature Materials 6, 966 (2007)
10.1038/nmat2055
null
cond-mat.soft cond-mat.mtrl-sci
null
Recent large-scale computer simulations suggest that it may be possible to create a new class of soft solids, called `bijels', by stabilizing and arresting the bicontinuous interface in a binary liquid demixing via spinodal decomposition using particles that are neutrally wetted by both liquids. The interfacial layer of particles is expected to be semi-permeable, hence, if realised, these new materials would have many potential applications, e.g. as microreaction media. However, the creation of bijels in the laboratory faces serious obstacles. In general, fast quench rates are necessary to bypass nucleation, so that only samples with limited thickness can be produced, which destroys the three-dimensionality of the putative bicontinuous network. Moreover, even a small degree of unequal wettability of the particles by the two liquids can lead to ill-characterised, `lumpy' interfacial layers and therefore irreproducible material properties. Here we report a reproducible protocol for creating three-dimensional samples of bijel in which the interfaces are stabilized by essentially a single layer of particles. We demonstrate how to tune the mean interfacial separation in these bijels, and show that mechanically, they indeed behave as soft solids.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:44:07 GMT" } ]
2007-12-14T00:00:00
[ [ "Herzig", "E. M.", "" ], [ "White", "K. A.", "" ], [ "Schofield", "A. B.", "" ], [ "Poon", "W. C. K.", "" ], [ "Clegg", "P. S.", "" ] ]
[ 0.0177462958, 0.0100436192, 0.0631353259, 0.1094495133, -0.0175500493, -0.0226945132, -0.0269418508, 0.0152231269, -0.014073682, -0.0133517757, 0.0642567351, -0.0544163696, -0.0972261578, -0.0721626654, 0.0129242381, 0.104459241, 0.0000498556, 0.0695834234, 0.0105552617, -0.0254980363, -0.0256942827, -0.0353243835, -0.0313714147, 0.023619676, 0.0088100694, -0.0645370856, 0.0975625813, -0.0750783309, 0.0470711403, -0.0638081655, 0.1632771492, -0.0745176226, -0.0016838657, -0.034006726, -0.1332233846, 0.1578943729, 0.0150408978, -0.0057332031, -0.0424172916, 0.0675648898, -0.0043699904, -0.0001409427, -0.0037637288, -0.0076956688, -0.037202742, 0.1185329258, -0.0118028289, 0.074797973, 0.0262409691, 0.0529024675, -0.0100155836, 0.1206636056, 0.0227505844, -0.0860681385, 0.0104501294, -0.0159940943, -0.1172993779, 0.0841617435, -0.0987961292, -0.0603318028, -0.048164513, -0.0370905995, 0.0215170346, 0.0109337373, -0.0622381978, -0.011985058, -0.0663313419, 0.0229187962, 0.0095600113, -0.0305023231, 0.0208021365, -0.036445789, -0.1101223603, 0.0048360759, -0.1917609274, 0.0357168764, -0.0431181751, 0.0255400892, -0.0298575126, 0.0151950913, 0.0142348846, -0.071882315, 0.0447722524, -0.0483327247, -0.0037567199, -0.0235495884, 0.029128598, -0.0013159033, -0.1581186652, -0.0136461454, -0.0153212501, -0.0288202092, -0.1574458182, 0.062069986, 0.0094058178, -0.0980111435, 0.1106269956, -0.0321844369, 0.0078008012, 0.0345674306, 0.0241663624, -0.0365018621, -0.0332217403, -0.0359691903, 0.1307562888, -0.0436508432, 0.1272799224, -0.0439311936, -0.0666116923, 0.0502391197, 0.1160658225, -0.0590421818, -0.0165407825, -0.0171435401, 0.0581450537, -0.0723869503, 0.0327451415, -0.0272922907, -0.0932451561, -0.0319321193, -0.0325488932, -0.0229187962, 0.0824796259, -0.0256522298, 0.0328012109, -0.1095616519, 0.0465384722, -0.0599953793, -0.0383521877, -0.1255978048, 0.0000138739, -0.020689996, 0.0351842046, -0.0068651256, -0.0860681385, 0.0029033979, 0.0719383806, 0.0732280016, 0.0582571961, 0.0593225323, 0.0239000283, -0.0712094679, 0.1576700956, -0.0548649319, 0.020157326, 0.1063095704, 0.0028806191, 0.0021955085, -0.0221197922, 0.0473795272, -0.0363616869, -0.0033659791, 0.0163445361, 0.0736765712, 0.0584814772, -0.1150565594, -0.011010834, 0.092516236, 0.0612850003, 0.0020115273, -0.0061467229, -0.0145923337, -0.0214609634, -0.0907219872, -0.0087189544, 0.0874698982, 0.0468748957, 0.0614532121, -0.0684059486, -0.0676209629, 0.0337544084, 0.0054283203, -0.0445760041, -0.0596589558, 0.0248111729, 0.001069719, 0.0117047057, -0.1112437695, -0.0206199065, 0.0804050192, 0.0818067789, 0.0315956958, 0.0383802205, -0.0691348612, 0.0031259274, 0.1105148494, -0.0323526487, 0.0386045016, -0.0545565449, 0.0233813766, -0.1415218115, 0.0390530676, 0.0005598284, 0.0943104923, -0.0085507436, -0.0972822234, 0.1132623032, 0.0588739701, 0.1332233846, 0.0301659014, 0.0009847372, -0.0449124277, 0.0108496314, 0.0109057017, -0.0407912508, 0.0419967659, 0.0345674306, -0.0237458348, -0.0497344881, -0.0219375622, 0.0351842046, 0.040006265, -0.0045942725, 0.0182649475, -0.0806853771, -0.0162884649, -0.0917312503, 0.1213364452, -0.0444918983, 0.0104150856, -0.0296332315, -0.0234234296, 0.0830963999, 0.1254856586, -0.0659949183, 0.0375671983, -0.0190359168, -0.0226524603, -0.0031504582, 0.0495943092, 0.021264717, -0.0409033895, -0.0639763772, -0.0184191428, -0.0530706793, 0.1134305149, -0.1161779687, -0.002573984, 0.0201713443, -0.1266070753, -0.0268717613, 0.0451927818, -0.1044031754, 0.0370064937, -0.0106323585, 0.1059731469, -0.0808535814, 0.0035096596, 0.0524819382, -0.0624064095, -0.0334460214, -0.0540238768, 0.0749101192, -0.0269839019, -0.015629638, -0.0186714586 ]
712.2214
Tullia Dymarz
Tullia Dymarz
Large scale geometry of certain solvable groups
50 pages
null
null
null
math.GR math.MG
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
In this paper we provide the final steps in the proof, announced by Eskin-Fisher-Whyte, of quasi-isometric rigidity of a class of non-nilpotent polycyclic groups. To this end, we prove a rigidity theorem on the boundaries of certain negatively curved homogeneous spaces and combine it with work of Eskin-Fisher-Whyte and Peng on the structure of quasi-isometries of certain solvable Lie groups.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:00:57 GMT" }, { "version": "v2", "created": "Fri, 18 Dec 2009 05:50:47 GMT" } ]
2009-12-18T00:00:00
[ [ "Dymarz", "Tullia", "" ] ]
[ 0.0687378794, -0.0491388664, 0.0821179748, 0.0912107825, 0.0201054756, 0.004434512, -0.0568654016, -0.016583778, -0.1483117491, -0.0507878214, 0.0284091439, -0.0701983795, -0.1223053709, 0.0487619638, 0.0274668839, 0.0310239159, 0.0843322873, -0.0271370932, 0.0540857315, 0.1284300536, 0.1105271131, -0.0831073448, 0.0534261502, -0.0208239499, -0.0005292852, 0.0627545267, 0.0482908338, 0.0490917526, 0.1035543904, -0.0349107385, 0.019752128, -0.0337800272, -0.0360885635, -0.0783018172, -0.1488770992, 0.1379468888, 0.0357823297, 0.0307883509, -0.054886654, 0.0242160857, 0.0174318124, 0.0881484374, -0.0230618175, 0.0365596935, 0.0787729472, 0.0303878896, 0.0651101768, 0.0460529663, -0.044498235, 0.0015768135, -0.0722242445, 0.0540386215, 0.0200819187, -0.0903156325, -0.0964874402, -0.0379730836, -0.0734491795, 0.0275611095, -0.0489033014, -0.0732607245, 0.0304350033, -0.0729780495, -0.0033126334, 0.0930953026, -0.0640265793, 0.0394807011, -0.1623514295, -0.0150526064, 0.0350756347, 0.0469245575, -0.0894676, 0.0134743201, 0.0623776242, 0.0238391813, 0.0423781499, -0.0133800944, 0.0363241285, 0.1560382843, 0.0377375185, 0.018338738, 0.0802334547, 0.0560173653, 0.0717531145, 0.0294220727, -0.0433675237, 0.0167368967, -0.0098466184, -0.0101646315, -0.0862639174, 0.0403287336, 0.0555462353, -0.0374548398, -0.0418363512, 0.0258885976, 0.0896089375, -0.1318221986, 0.0528136827, 0.0799978897, -0.0034863625, 0.0008951472, -0.0413887762, 0.0108183241, 0.0520127602, -0.0359943397, 0.1142019331, 0.1333298087, -0.0341569297, -0.0134507641, -0.0287153777, 0.0336151309, -0.0490446426, 0.0244280938, -0.0763701871, 0.0360178947, 0.0065840427, -0.0179500561, -0.0431555137, -0.0675129369, -0.0688792169, 0.0600219704, 0.023415165, -0.0762288496, -0.0017328754, -0.0523896664, 0.0469716676, 0.0082860002, -0.0345338359, -0.1272051185, -0.0783489347, -0.0306941252, 0.0595037304, 0.0227202475, -0.0384442136, 0.0415772311, -0.04494581, 0.0139807854, 0.0093519324, -0.0265481807, 0.0508820489, 0.0115132416, 0.0560173653, 0.0549808815, 0.0400931686, 0.0021598369, 0.0210830718, 0.0142516848, 0.0025897431, 0.1054389104, 0.0762288496, 0.0628487542, -0.0265246239, 0.0273726583, 0.1170287132, 0.0647332743, -0.0109773306, -0.1059100404, 0.0401402824, 0.0844265074, 0.0660524368, 0.0755692646, 0.0323901922, 0.0342982709, -0.019622568, 0.0414358899, 0.0751452446, -0.0018079617, 0.0599277467, -0.0427550562, -0.0433439687, -0.046594765, -0.0162539873, -0.0250405632, -0.1174998432, 0.0283384733, 0.0480552688, 0.08993873, -0.0341569297, -0.0308354627, 0.0121551557, -0.0498455614, 0.0170431305, 0.1109982431, -0.0895147175, -0.0716117695, -0.0462414175, 0.0448515825, 0.0270664226, 0.0767941996, -0.0445924625, 0.073307842, -0.1942940503, 0.1166518107, 0.0989373177, 0.0764172971, 0.0157004092, -0.1296550035, 0.0199523587, -0.0428728387, 0.0362770148, 0.0483379476, 0.0120550413, -0.0136627723, 0.0873475149, -0.0040605525, -0.0374783985, -0.0530963615, 0.0567711741, 0.1118462831, -0.1008218378, -0.0062895864, 0.0039869384, 0.0432261862, -0.0022157836, -0.0297754202, 0.0615767017, 0.0856514499, -0.0077147549, -0.0055563902, 0.0394335873, 0.2285923213, -0.0042872839, 0.0412003249, 0.0510233864, -0.0095050493, 0.0561587065, 0.008032768, 0.0786316097, -0.0181385074, -0.0589383729, 0.0109773306, 0.0828246698, 0.0338742509, -0.0587028079, 0.0033244116, 0.0170077961, 0.0322724096, -0.018915873, 0.0088631343, -0.0680311844, -0.108171463, 0.035735216, 0.0185625255, 0.0013596519, -0.0076323072, -0.017973613, -0.0065369299, -0.0395513698, 0.0545097515, -0.0408469774, -0.074485667, -0.0634612218, 0.1056273654, 0.0563942716, 0.0385855548, -0.0572423041, 0.0576192103 ]
712.2215
Peter Newstead
U. N. Bhosle, L. Brambila-Paz and P. E. Newstead
On coherent systems of type (n,d,n+1) on Petri curves
33 pages
null
null
null
math.AG
null
We study coherent systems of type $(n,d,n+1)$ on a Petri curve $X$ of genus $g\ge2$. We describe the geometry of the moduli space of such coherent systems for large values of the parameter $\alpha$. We determine the top critical value of $\alpha$ and show that the corresponding ``flip'' has positive codimension. We investigate also the non-emptiness of the moduli space for smaller values of $\alpha$, proving in many cases that the condition for non-emptiness is the same as for large $\alpha$. We give some detailed results for $g\le5$ and applications to higher rank Brill-Noether theory and the stability of kernels of evaluation maps, thus proving Butler's conjecture in some cases in which it was not previously known.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:49:07 GMT" } ]
2007-12-14T00:00:00
[ [ "Bhosle", "U. N.", "" ], [ "Brambila-Paz", "L.", "" ], [ "Newstead", "P. E.", "" ] ]
[ 0.0180885177, 0.0041011502, 0.0332709216, 0.0014284429, 0.005204523, 0.0781662986, -0.0535050742, -0.0349548385, -0.1209160388, 0.0271599367, 0.0232489053, -0.0109115047, -0.0459002927, -0.0003817244, 0.0021320551, 0.0460089333, 0.0185909756, 0.0566556267, 0.1356910467, 0.1085311025, 0.0104022557, -0.0586111434, 0.0105041051, 0.0051535978, 0.0599691384, -0.0457101725, 0.0588284209, 0.083761245, 0.1692607254, -0.0581222624, 0.0290882923, -0.0330808014, 0.0145305656, -0.0793613344, -0.0831094086, 0.087454997, 0.0033270922, 0.0323746428, 0.0156848636, 0.0510063618, -0.0445966162, 0.0534235947, -0.0332166031, -0.0161058418, 0.0082294606, 0.0523643568, -0.0315055251, 0.0126769003, 0.0021439374, 0.0153182037, -0.0675196052, 0.0897364318, 0.0247562826, -0.0802304521, -0.0090306792, -0.0188218355, -0.0594259426, 0.0534507558, 0.0070140534, -0.0907685086, 0.0416090228, -0.0787638128, 0.0225291681, -0.04638917, -0.0835439637, -0.0241316035, -0.1757791042, 0.0059616058, 0.1077706292, 0.1367774457, -0.0665418431, 0.0065998645, -0.0237649437, 0.0540211126, 0.0259513184, 0.0900080279, 0.0335968398, 0.0786551759, -0.0455200523, 0.1188518852, 0.0384041518, -0.0049940334, 0.074037984, -0.0987535268, 0.0571445078, -0.0769712627, 0.0288166925, 0.0264266189, -0.1497055739, -0.0708331168, 0.1186346039, 0.0294142105, -0.0786008537, 0.0860426798, 0.0551075116, -0.0239550639, 0.054401353, 0.0514137596, -0.1030448005, 0.0658900067, -0.0605123378, -0.0579593033, 0.0440262556, -0.0037005413, 0.1523129195, 0.0378881097, -0.035036318, -0.0360412374, -0.0925610662, -0.0692035183, -0.0512779616, 0.0086776, -0.0364757963, 0.0440534167, 0.0758305416, 0.0003522304, -0.0580679439, -0.0158070829, -0.0807736516, 0.0175996386, -0.0745268688, -0.0413917415, 0.0249871407, -0.0731688663, 0.0683344007, -0.0125207305, -0.0080529209, -0.0819686875, -0.0854994804, -0.0234933458, 0.1205901206, -0.0916376263, 0.0693121552, -0.0213477109, -0.0954400152, 0.0040570153, 0.0201526731, -0.0200711936, 0.0891389102, 0.0179662984, 0.0871833935, 0.0612184964, 0.0580136254, 0.1002201661, 0.0294142105, 0.0328092016, -0.0987535268, 0.1233061105, 0.0460089333, 0.0329450034, 0.0050211931, -0.0078695919, 0.0808279738, -0.0285722539, 0.0009650265, -0.1214592382, 0.0595345795, 0.0707787946, 0.0145034064, -0.0118485224, 0.046878051, 0.0339770801, -0.0347918794, 0.0286265723, 0.0217007883, 0.0700183138, -0.0418263003, -0.0283821337, -0.062685132, -0.045031175, -0.0013613919, -0.0179934576, -0.174909994, 0.038241189, 0.0654011294, 0.0241859239, -0.1008720025, -0.108802706, -0.0833266824, -0.0498656444, -0.0049566883, 0.1026102379, -0.0500557609, -0.0382955112, -0.0130775096, 0.0091189491, 0.1143976524, 0.0043388, 0.0193107147, 0.0356881581, 0.030120369, 0.0489150472, 0.1390588731, 0.0392732695, 0.0546729527, -0.1653496921, 0.0363399945, -0.0343844779, 0.0472311303, -0.0409300253, 0.0128670195, -0.0601320975, 0.078818135, -0.0006874859, 0.0025088992, -0.0053572976, 0.0196909532, -0.0061483304, -0.0854451582, -0.0633369684, -0.0689319149, 0.0712676719, 0.0391917899, 0.0402510241, -0.0517668389, 0.0057680914, -0.0631196946, -0.0403325073, 0.1430785507, 0.1314540952, 0.0425324589, 0.0188354161, 0.0034662869, 0.0426139385, 0.0815341324, 0.068714641, 0.0255303401, 0.013294789, -0.0752330273, 0.0021795849, -0.0062841303, 0.0455472134, -0.1208073944, 0.033949919, -0.0442978553, 0.0312067661, -0.0254081208, -0.048724927, -0.0484533273, -0.1050003171, -0.0237242039, 0.0151416641, -0.0093633877, 0.0437546559, -0.026195759, 0.0384584703, -0.0979930535, 0.0207501911, -0.0097300475, 0.0244982634, -0.0217415299, 0.0687689558, 0.0179798771, 0.0089424094, -0.0709960759, -0.0421793796 ]
712.2216
Amir H. Fatollahi
H. Komaie-Moghaddam, M. Khorrami, A.H. Fatollahi
Loop diagrams in space with SU(2) fuzziness
v1: 12 pages, LaTeX, submitted PLB, v2: missing 2\pi is restored in 4-point function; last paragraph improved
Phys.Lett.B661:226-232,2008
10.1016/j.physletb.2008.02.002
null
hep-th
null
The structure of loop corrections is examined in a scalar field theory on a three dimensional space whose spatial coordinates are noncommutative and satisfy SU(2) Lie algebra. In particular, the 2- and 4-point functions in $\phi^4$ scalar theory are calculated at the 1-loop order. The theory is UV-finite as the momentum space is compact. It is shown that the non-planar corrections are proportional to a one dimensional $\delta$-function, rather than a three dimensional one, so that in transition rates only the planar corrections contribute.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 18:55:00 GMT" }, { "version": "v2", "created": "Mon, 17 Mar 2008 07:09:00 GMT" } ]
2008-11-26T00:00:00
[ [ "Komaie-Moghaddam", "H.", "" ], [ "Khorrami", "M.", "" ], [ "Fatollahi", "A. H.", "" ] ]
[ -0.0510127433, 0.0473173335, 0.0182896089, -0.0114276577, -0.0331248119, 0.0375967957, -0.0324017964, 0.0015146501, -0.0043414389, 0.0952773467, 0.002537248, -0.060572613, -0.0090711638, 0.0536102429, 0.0134762013, 0.0257875454, 0.0566094182, 0.0132285021, 0.1151468754, 0.0563416332, -0.0627148822, -0.100900799, 0.0982765183, -0.001879505, 0.0420687795, 0.0097071491, 0.0516018681, -0.0150494287, 0.0327231362, 0.0357758664, 0.0182762202, -0.0396051705, -0.0093657253, -0.1060957983, -0.0896003395, 0.1655972749, 0.0047665453, 0.1257511079, -0.065553382, -0.0368737802, -0.046326533, 0.0530746765, -0.0564487465, -0.0385875925, 0.1078096107, 0.0157858338, -0.0409173071, -0.0027782531, -0.0401407368, -0.0224536415, 0.0296971835, -0.00602178, 0.0431131348, -0.0394177213, -0.1248941943, 0.0110125942, -0.0086494051, 0.0401407368, 0.007223458, -0.0228553154, 0.0549491607, -0.0419884436, -0.0214360636, 0.0880471915, -0.1162180081, 0.0252251998, -0.1088271886, -0.0504503995, 0.0424704514, 0.0809777081, 0.0191732943, 0.0839768872, 0.1091485247, 0.0646964759, 0.1095769852, -0.0060083908, 0.033794269, 0.0761576071, 0.0072033745, 0.0355884172, -0.0308754295, 0.044639498, 0.1462097615, -0.0932957456, -0.0262963325, 0.0142193008, -0.0253055338, 0.0647500381, -0.138711825, -0.0373825692, 0.098008737, -0.0111866528, -0.0546545982, 0.0228151493, 0.1644190252, -0.0887969881, 0.0260553285, -0.013469507, -0.0187716186, -0.0656069443, -0.0017221823, -0.065553382, 0.0523784384, -0.1081309542, 0.0923317298, 0.0213289503, -0.0172720309, -0.0138711818, -0.0224938095, -0.0190795697, 0.001998334, -0.0010711338, -0.0874580666, 0.0736939982, 0.0373825692, -0.0794245675, -0.1199669763, -0.0057305656, -0.0160268378, 0.0173523668, -0.0540922545, -0.0937241986, 0.1020254865, 0.0051514837, 0.0720873028, 0.0189188998, -0.0311699919, -0.0897074491, -0.0212084483, 0.0016744833, 0.0952237919, -0.0672672018, -0.0894396678, -0.046085529, -0.0109188696, 0.0547884926, 0.0132084182, 0.0322946832, 0.1898048967, -0.0222126357, 0.0288670547, 0.0055196863, 0.051173415, -0.0019665346, 0.0746580213, 0.0934028625, -0.0487098061, 0.0594479218, -0.0181021597, 0.0053088064, -0.0473708883, -0.0213825069, 0.1035250723, 0.0573592111, -0.0228017587, -0.0621793121, 0.0319465622, 0.0017071194, 0.0139916847, 0.0928672925, 0.0271666292, 0.0765860602, -0.0071966797, -0.0503165089, 0.0219180733, -0.0500755012, -0.0610010661, -0.0312503278, -0.0453625135, -0.1625981033, 0.0571449846, -0.113433063, -0.1351770759, -0.0471834429, 0.0676420927, 0.0177138746, -0.0147682568, -0.0618044175, -0.085476473, 0.0954380184, 0.0703199282, 0.0009272001, -0.0123648997, 0.0049406043, -0.1547788233, 0.0251046978, 0.0578412227, 0.0406227484, -0.016053617, 0.0500755012, 0.0004953993, 0.0668387488, 0.1096840948, 0.0877794102, -0.069034569, -0.0824773014, -0.0153038232, 0.0113406284, 0.0168569665, -0.0196820833, -0.039042823, 0.0176469292, 0.1112907976, -0.1059351265, -0.0288938321, 0.0517893173, 0.0174193121, -0.1085058451, 0.0221456904, -0.0151699316, 0.0307415389, 0.0280904826, 0.0801208019, 0.0739617869, -0.0905108005, 0.0207666047, -0.0083682323, -0.0002133899, -0.0089305779, 0.0010895438, -0.0148084238, 0.110648118, 0.0554311723, 0.0058544152, 0.06657096, 0.0387214832, 0.123073265, -0.0494328216, -0.0490311459, 0.0835484341, 0.0788889974, 0.0235247742, -0.0152904345, -0.019307185, 0.0550562739, -0.0682312176, 0.0029171659, -0.0282243732, -0.0998296663, -0.0418009944, -0.0524587743, -0.0591801405, 0.0075916606, 0.1005259007, 0.0325356871, -0.006236007, -0.0375432372, 0.0393106081, 0.1392473876, 0.0322411247, -0.0210209992, 0.0889040977, 0.0417206585, -0.0063330783, -0.0493257083, 0.0489775911 ]
712.2217
Ond\v{r}ej Pejcha
Ondrej Pejcha, David Heyrovsky
Extended-Source Effect and Chromaticity in Two-Point-Mass Microlensing
25 pages, 16 figures; accepted by The Astrophysical Journal. Discussion of probabilities and source-size dependence extended, figures added
Astrophys.J.690:1772-1796,2009
10.1088/0004-637X/690/2/1772
null
astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We explore the sensitivity of two-point-mass gravitational microlensing to the extended nature of the source star, as well as the related sensitivity to its limb darkening. We demonstrate that the sensitive region, usually considered to be limited to a source-diameter-wide band along the caustic, is strongly expanded near cusps, most prominently along their outer axis. In the case of multi-component caustics, facing cusps may form a region with a non-negligible extended-source effect spanning the gap between them. We demonstrate that for smaller sources the size of the sensitive region extending from a cusp measured in units of source radii increases, scaling as the inverse cube root of the radius. We study the extent of different sensitivity contours and show that for a microlensed Galactic bulge giant the probability of encountering at least a 1% extended-source effect is higher than the probability of caustic crossing by 40-60% when averaged over a typical range of lens-component separations, with the actual value depending on the mass ratio of the components. We derive analytical expressions for the extended-source effect and chromaticity for a source positioned off the caustic. These formulae are more generally applicable to any gravitational lens with a sufficiently small source. Using exactly computed amplifications we test the often used linear-fold caustic approximation and show that it may lead to errors on the level of a few percent even in near-ideal caustic-crossing events. Finally, we discuss several interesting cases of observed binary and planetary microlensing events and point out the importance of our results for the measurement of stellar limb darkening from microlensing light curves.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:29:47 GMT" }, { "version": "v2", "created": "Sat, 27 Sep 2008 21:59:52 GMT" } ]
2009-01-09T00:00:00
[ [ "Pejcha", "Ondrej", "" ], [ "Heyrovsky", "David", "" ] ]
[ 0.0265329555, 0.0951096714, 0.0167576559, -0.0171566475, -0.0524175502, 0.0251115467, 0.0441135317, -0.041470211, -0.0941620693, 0.0059942286, 0.0036501517, -0.0342883579, -0.0382034667, 0.0623923428, 0.0851847529, 0.1022416502, 0.0327672027, 0.0041831797, -0.0590507872, 0.0098127043, -0.0405226052, 0.012025862, 0.0647364184, 0.081494078, -0.0644870475, -0.1285751164, 0.0303732511, 0.0485523157, 0.1259816587, 0.0232163351, 0.0366823077, -0.0520185567, -0.1334627569, -0.0672301203, -0.1802445501, 0.0974537507, 0.0619434789, 0.0828905478, -0.0692749545, 0.0084224679, 0.0361336954, 0.0067018154, -0.0497492924, 0.0709207952, -0.043914035, -0.0708210468, 0.0130171077, 0.0157227702, 0.0554099865, 0.0892245397, -0.0873792022, 0.0109348688, 0.0623923428, -0.0355850831, -0.0379042216, -0.0271813162, -0.000106177, 0.040198423, -0.0003241808, -0.0811449587, -0.0244133119, -0.0498989113, 0.0003516505, 0.0000220269, -0.0480535738, -0.0320689678, 0.0398991816, -0.0254731327, 0.0308221169, 0.033565186, 0.007543439, 0.0210592858, -0.0651852861, -0.0013917956, 0.0365825593, -0.0663822591, 0.0209470689, 0.0645369217, -0.068875961, 0.070072934, 0.0786013827, 0.0356349573, -0.0695741996, -0.0006752469, -0.0625918359, 0.0117702587, 0.0825414285, -0.0012920477, -0.1253831685, 0.0919676125, 0.0429414921, 0.0011611285, 0.0536145233, 0.0046445141, 0.0468316637, 0.0405724794, -0.0310216136, -0.0475298986, 0.1341609955, 0.0494500473, 0.0689258352, -0.0024360321, 0.0108351214, -0.1121166945, 0.1495221853, -0.0070634019, 0.0139647136, 0.0285279136, 0.023079183, -0.0042735762, 0.1247846857, -0.0192264169, 0.0091518741, 0.0828406736, -0.019139139, -0.0120196277, -0.0247000866, 0.0579036847, -0.0416198336, 0.0316699743, -0.0458341837, 0.0065023196, 0.015174157, 0.0236277953, 0.1075282916, -0.0519686826, -0.0152115626, -0.0522180535, -0.1049348414, -0.0486021899, 0.0447369553, 0.0278047416, 0.0854341239, -0.0529162884, -0.1016930342, 0.0220068917, -0.0063246437, -0.0017424721, 0.0076868264, 0.0374054834, 0.0388019532, 0.0338644311, 0.0572054498, 0.0948104262, -0.0294755194, 0.0657837763, -0.0577540621, 0.0573051982, 0.0118824746, 0.0838381499, -0.0466072299, -0.0750603303, -0.0718185231, -0.0792996213, -0.0422432572, -0.1099222451, 0.0150744095, 0.037480291, -0.0911696255, -0.0711701661, 0.1249841824, 0.0477044582, -0.0292012133, -0.0067703924, -0.0145756695, 0.042916555, -0.0436896011, 0.0347122885, -0.1301710755, -0.0863318518, -0.1110194698, -0.0678784773, -0.042467691, -0.0652351603, 0.0592004098, 0.016533222, -0.0265578926, -0.1400461197, -0.0191640761, 0.0211340971, -0.0200368706, 0.070072934, -0.0096443798, 0.0597988963, -0.0214582775, -0.1045358554, -0.0013801064, 0.0762074366, 0.0358843245, -0.1265801489, 0.0082416749, 0.0322684608, 0.0924663544, 0.0684769675, -0.1323655248, -0.1002965644, 0.0719182715, 0.0091581084, -0.0245379955, -0.0486770011, 0.0852845013, 0.1187998131, 0.2028873265, 0.0223061349, -0.0270316955, -0.0324679576, 0.0728160068, 0.1592974812, -0.0123188719, 0.1017429084, 0.0301488191, 0.0230916515, 0.0274556242, 0.0427918695, -0.0392009467, -0.0742124766, -0.0168449357, -0.033839494, 0.0913192481, 0.0372558609, -0.0480535738, 0.0324180834, 0.1490234435, 0.0532654077, 0.0106356256, 0.0138026224, 0.043190863, 0.016782593, 0.0339392386, -0.0096319113, 0.0060721566, 0.0060503366, -0.0678784773, -0.0378044732, 0.0021321124, -0.1199967861, -0.0254856013, 0.0333407521, 0.0487767495, -0.1270788908, -0.0065708961, 0.0716190264, -0.0267075133, -0.0331163183, -0.0136654694, 0.0178050101, -0.0596492738, -0.0638386905, -0.049375236, 0.0711701661, 0.0736638606, -0.0004017193, -0.0988003463, 0.0179296937, 0.0153985899, 0.0235405173 ]
712.2218
Vadas Gintautas
Luis M. A. Bettencourt, Vadas Gintautas, Michael I. Ham
Identification of functional information subgraphs in complex networks
4 pages, 4 figures
Phys. Rev. Lett. 100, 238701 (2008)
10.1103/PhysRevLett.100.238701
null
q-bio.NC cond-mat.dis-nn
null
We present a general information theoretic approach for identifying functional subgraphs in complex networks where the dynamics of each node are observable. We show that the uncertainty in the state of each node can be expressed as a sum of information quantities involving a growing number of correlated variables at other nodes. We demonstrate that each term in this sum is generated by successively conditioning mutual informations on new measured variables, in a way analogous to a discrete differential calculus. The analogy to a Taylor series suggests efficient search algorithms for determining the state of a target variable in terms of functional groups of other degrees of freedom. We apply this methodology to electrophysiological recordings of networks of cortical neurons grown it in vitro. Despite strong stochasticity, we show that each cell's patterns of firing are generally explained by the activity of a small number of other neurons. We identify these neuronal subgraphs in terms of their mutually redundant or synergetic character and reconstruct neuronal circuits that account for the state of each target cell.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:28:55 GMT" } ]
2008-07-31T00:00:00
[ [ "Bettencourt", "Luis M. A.", "" ], [ "Gintautas", "Vadas", "" ], [ "Ham", "Michael I.", "" ] ]
[ -0.0481962599, -0.0094229868, -0.0669907406, -0.0503074229, -0.0011376454, -0.0276510604, 0.0147523815, 0.0382326096, -0.09788578, 0.0312812254, 0.0738391429, -0.0949507505, 0.0023106914, 0.0515432246, 0.0900075436, 0.0208284054, -0.0165803377, 0.0149712209, 0.0383355953, 0.0519294105, 0.0591639988, -0.0708526224, 0.0089595616, -0.0275738221, 0.0586490817, -0.0493290797, 0.0161169115, 0.0744570419, -0.0019840407, -0.0052038832, -0.0318991281, -0.0185756423, -0.0543237776, 0.0069256378, -0.0435362607, 0.0777525157, -0.0443086363, 0.1483991742, -0.056846872, 0.0650340542, 0.081047982, -0.0204164721, -0.0588035583, 0.074920468, -0.0399318375, -0.1219324172, -0.0375374705, 0.0048917145, 0.0183310565, 0.0652400255, -0.0916552842, 0.0084832627, -0.0482735001, -0.0947447866, -0.1254338622, 0.0703891963, 0.0388505124, -0.0034467278, 0.01305959, 0.0443601273, -0.0090496717, -0.0553021207, 0.0691019073, 0.0934574902, -0.1201817021, -0.0027757261, -0.0948992595, -0.0637467653, -0.018871719, 0.0659609064, -0.0195024926, 0.0414250977, 0.0949507505, -0.0533454344, 0.0592669845, 0.022398904, -0.0571558215, 0.00524572, 0.0292730499, -0.0922216922, 0.113590762, -0.0089338152, 0.0859396979, 0.0313069746, -0.1275965124, -0.0863001421, -0.0400605686, -0.0252052024, -0.1343934238, -0.0346539356, -0.0011666096, 0.0072088423, -0.1392336488, 0.1354232579, 0.0187172443, -0.017082382, 0.1361441314, -0.0131175183, -0.0577222295, -0.0745600238, -0.0633348301, -0.0348084122, 0.0226692352, -0.1207996011, 0.0448235534, 0.0293760337, -0.0817688704, -0.0019550766, -0.1059699804, -0.0258102305, 0.0438709557, -0.0801726282, 0.0177131556, 0.0537573695, 0.0272391252, -0.1141056791, -0.1906223893, -0.1743510067, 0.0023766651, 0.0909343958, 0.0077173235, -0.0436907336, 0.039854601, 0.0550446622, 0.0219612233, -0.0477843285, 0.0773405805, 0.036893826, 0.0149840936, -0.0051523913, 0.0555595793, -0.0364818908, -0.034731172, 0.0163872428, -0.0600393601, -0.0406012312, -0.0305603426, 0.0103820199, -0.0658579245, -0.079194285, 0.0350916162, 0.028989844, 0.1002544016, 0.0470891893, -0.0165159721, 0.0719854385, 0.0110771591, 0.102726005, -0.0576707385, 0.0468832217, 0.119666785, -0.0108840652, 0.0072088423, 0.0166704487, -0.0196054764, -0.1325397193, -0.0152672986, 0.0494578071, -0.0072088423, -0.0279600099, 0.098503679, 0.0323110633, 0.074302569, 0.0534484163, 0.0164387356, 0.1002544016, -0.1262577325, -0.0360184647, -0.0077881245, 0.0136066899, -0.0257201195, -0.1465454698, -0.0580311827, 0.0637982562, -0.0102468543, -0.034113273, -0.0614296347, -0.0489171445, -0.0098928493, -0.0447463132, 0.0150484582, 0.0090625444, 0.0354005657, 0.0066874884, -0.0213561952, 0.013008099, -0.0421974733, -0.0449265353, 0.068844445, -0.0010032842, -0.0501272008, 0.0148167461, 0.0026920522, 0.0995335206, 0.0785248876, -0.0078911083, 0.0826442316, 0.0829531774, -0.0349113941, 0.0348084122, -0.0494835526, 0.0239565279, -0.0388247669, -0.1085445732, 0.0554565936, -0.0041997945, 0.1630228162, -0.0140443696, -0.013645309, 0.0027950355, 0.0327487402, -0.0488656536, -0.018678626, 0.0952082127, -0.0561259873, 0.0572588071, -0.1481932104, 0.0820778236, -0.0203649793, 0.0039616451, 0.0442828909, -0.0174042061, 0.0117916064, 0.1610661298, -0.0133363586, 0.0522126146, 0.015717851, -0.1528274566, -0.0040903743, -0.0208670236, 0.0363531634, -0.0407299586, -0.0003857857, -0.0875359401, -0.0740451068, -0.0068612732, 0.0272133797, 0.0034885649, -0.0218067486, -0.1107072234, 0.0159881823, 0.0094937878, 0.0643131733, 0.0560744964, 0.0415795743, 0.0664243326, -0.0332894027, 0.0475011207, -0.0194510017, 0.0305603426, 0.0169665255, -0.0007365731, 0.0281917229, 0.0098864129, -0.0475783609, -0.0085605001 ]
712.2219
Auguste Aman
Auguste Aman (LMAI)
Representation theorems for backward doubly stochastic differential equations
The version of this article have 20 pages and is submitted to Journal Bernoulli for publication
null
null
null
math.PR
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
In this paper we study the class of backward doubly stochastic differential equations (BDSDEs, for short) whose terminal value depends on the history of forward diffusion. We first establish a probabilistic representation for the spatial gradient of the stochastic viscosity solution to a quasilinear parabolic SPDE in the spirit of the Feynman-Kac formula, without using the derivatives of the coefficients of the corresponding BDSDE. Then such a representation leads to a closed-form representation of the martingale integrand of BDSDE, under only standard Lipschitz condition on the coefficients.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:05:29 GMT" }, { "version": "v2", "created": "Mon, 3 Nov 2008 21:20:42 GMT" }, { "version": "v3", "created": "Fri, 7 Nov 2008 14:40:16 GMT" }, { "version": "v4", "created": "Wed, 12 Nov 2008 20:12:08 GMT" } ]
2008-11-12T00:00:00
[ [ "Aman", "Auguste", "", "LMAI" ] ]
[ 0.1856354773, -0.0106989741, 0.0624382496, -0.0387503877, -0.0164491963, 0.0706310421, 0.0254052933, -0.0752108619, -0.0536348112, 0.0161820408, 0.0139557375, -0.0909858122, -0.0970413536, -0.030481264, -0.0050600679, 0.0851338133, 0.0729209557, 0.0249473117, 0.0366385803, 0.0220722016, 0.0097384844, -0.0777552128, 0.076483041, 0.0541945696, -0.0209654104, -0.0574513301, 0.0345013291, -0.0330510549, -0.0042904033, -0.002911686, 0.08238592, -0.0282931272, -0.0334835909, -0.0402006656, 0.0406840928, 0.1742368042, -0.0031200042, 0.0647790432, -0.0482153557, -0.0033998822, -0.0153042404, -0.0529732816, -0.1008069813, 0.1379035413, -0.001773091, 0.04325388, 0.0253162421, -0.0107307788, 0.1068625301, 0.0091723669, -0.0590288267, 0.0166527443, -0.0178994741, 0.0055339523, 0.0026731535, -0.0614713989, 0.0023853243, 0.0913929045, 0.079892464, -0.1469614208, 0.0492076501, -0.1082873642, -0.0682902411, 0.0197059587, -0.0752108619, -0.0842687339, -0.0481135808, 0.1361733973, -0.0250999723, 0.0689008906, -0.0953620821, -0.0243621115, 0.0949041024, 0.003810158, -0.0805539936, -0.0669162944, -0.0171743352, 0.0614205115, 0.0017237944, 0.0862024426, 0.0289801005, 0.0975502208, -0.0264103115, -0.0311173499, 0.0112523697, -0.0674760565, 0.0167290736, 0.0110615436, -0.0628453419, -0.0335853659, 0.0004456581, 0.0271481704, 0.0031518084, 0.0445006117, 0.1790201813, -0.0413201787, 0.1492004395, -0.0582655221, 0.0223775227, -0.0663056523, -0.1188718379, -0.0412438475, 0.0559756085, -0.1063536555, 0.149811089, -0.0313972272, 0.0297688469, 0.0058488152, -0.0586217307, -0.0157749448, -0.0163855869, -0.0507851429, 0.0315498896, 0.0292854216, -0.0119011784, -0.0733789355, -0.199273169, -0.0279878043, 0.0558738373, 0.0203420464, -0.040378768, -0.0691044331, 0.069206208, -0.0496401899, 0.1024862528, -0.0495638587, 0.0058965217, -0.1509305984, -0.0059823934, -0.0931230634, 0.0440171845, -0.0571460091, 0.0252653547, -0.080757536, -0.0050219027, -0.002398046, 0.0484189019, 0.0490804315, 0.1130707338, -0.0105653964, 0.1113405749, 0.0479609221, 0.0281913523, -0.0349084251, 0.0059792129, 0.1084909067, 0.0098466184, -0.017098004, 0.1134778261, -0.0299978387, -0.0175051, 0.0062877149, 0.0313463435, -0.0004464532, -0.04119296, -0.0524644144, 0.0209399667, 0.0208890792, 0.0703766048, -0.0404550992, -0.0317534357, 0.1031477824, 0.0753635243, -0.1238587573, 0.0433047675, -0.0235479213, -0.0928177387, -0.0538892448, -0.0219449829, -0.1318988949, 0.0247437637, -0.0486733355, -0.0087398281, -0.0529223941, 0.0503271632, -0.0402006656, -0.070834592, -0.1336290538, 0.0604536571, -0.1027915776, 0.0256088413, 0.0485715643, 0.0271481704, -0.0102537144, 0.0094395233, 0.0263848677, 0.0234970339, 0.0488259979, 0.0110424608, 0.0044907704, 0.0054926067, 0.0792309344, 0.1016720608, -0.0208254717, -0.0595376939, -0.0953111947, 0.0251763035, 0.0408113077, -0.0058106501, 0.0017206139, 0.0895609781, -0.0342723392, 0.0202402715, -0.0058933413, -0.0737351477, 0.0320078731, 0.0326439589, 0.0528715067, -0.0211816803, -0.0826912448, 0.0355190672, -0.0800960064, -0.0413456224, 0.0083136503, -0.0608607531, 0.125181824, -0.1391248405, 0.0656950101, -0.0412692912, 0.1049288288, -0.0808593109, 0.0234715901, -0.0154950665, 0.0167926829, 0.0121238083, -0.0199349504, 0.0559247248, -0.0496910773, -0.0448313765, -0.0446023829, 0.0766865835, -0.0559247248, -0.0171107259, -0.0484443456, 0.0449585915, -0.006437195, -0.0104381787, 0.0058869803, -0.0399971195, -0.0770936832, -0.0132942069, 0.0561282709, 0.0119075393, -0.0861006677, -0.0285475608, 0.037885312, -0.0033330931, 0.0311682373, -0.0113287, -0.003191564, 0.0070732818, 0.0248709805, 0.0612169616, -0.0141465636, -0.0600465648, 0.0172506645 ]
712.222
James Bagrow
James P. Bagrow, Jie Sun, Daniel ben-Avraham
Phase transition in the rich-get-richer mechanism due to finite-size effects
9 pages, 1 figure, code and data included with source. Update corrects typos, adds journal-ref
J. Phys. A: Math. Theor. 41 (2008) 185001
10.1088/1751-8113/41/18/185001
null
q-fin.GN cond-mat.stat-mech
null
The rich-get-richer mechanism (agents increase their ``wealth'' randomly at a rate proportional to their holdings) is often invoked to explain the Pareto power-law distribution observed in many physical situations, such as the degree distribution of growing scale free nets. We use two different analytical approaches, as well as numerical simulations, to study the case where the number of agents is fixed and finite (but large), and the rich-get-richer mechanism is invoked a fraction r of the time (the remainder of the time wealth is disbursed by a homogeneous process). At short times, we recover the Pareto law observed for an unbounded number of agents. In later times, the (moving) distribution can be scaled to reveal a phase transition with a Gaussian asymptotic form for r < 1/2 and a Pareto-like tail (on the positive side) and a novel stretched exponential decay (on the negative side) for r > 1/2.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:38:36 GMT" }, { "version": "v2", "created": "Sat, 3 May 2008 23:07:22 GMT" } ]
2008-12-02T00:00:00
[ [ "Bagrow", "James P.", "" ], [ "Sun", "Jie", "" ], [ "ben-Avraham", "Daniel", "" ] ]
[ -0.0288858581, 0.0046312339, 0.071265012, 0.0866859257, 0.0527259037, -0.0104955733, -0.0048615551, 0.0820936635, -0.0661625043, -0.0206368063, 0.0823771358, -0.006023793, -0.1019934416, 0.0575449392, 0.0231030174, -0.0258668754, 0.0937727392, 0.000466844, -0.0040642885, -0.0086742621, -0.0392893031, -0.0856654197, 0.0698476508, 0.0098152393, -0.0204950701, -0.0073915482, 0.0924687609, 0.0617403351, 0.1423032433, 0.004808404, 0.0400546789, -0.0283614341, -0.0614001676, -0.0909947082, -0.0968342423, 0.0619671121, 0.0167107098, 0.0769911632, -0.0513368882, 0.0245345533, -0.0623072796, -0.0238258727, -0.1499003172, 0.0719453469, 0.0703579038, -0.0046206033, 0.043711476, -0.1085700095, 0.0421807244, 0.1299438477, -0.1977504939, -0.0313804187, 0.0439382531, -0.0338182822, -0.0515920147, 0.0200415123, 0.0537747517, 0.0540298782, -0.0120971939, -0.0596993305, 0.079429023, -0.0288008172, -0.0067643649, 0.0598694161, -0.0762541294, -0.0360010192, -0.2098831236, 0.0646317527, 0.0650286153, 0.1373141259, -0.0957003534, -0.0397995524, 0.0872528702, 0.0485021621, -0.0237975251, 0.0917317346, -0.1133323461, 0.0362844951, -0.0716618747, 0.0233439691, 0.1142394617, -0.0198430829, -0.0261645224, -0.0107719591, -0.0088230846, -0.1051683351, 0.0731359348, -0.1041478366, -0.156590268, 0.0036426231, 0.0430027954, 0.0017557584, -0.0570630357, 0.0252148882, 0.0742698237, -0.0577150211, 0.0786919966, 0.0481903441, 0.0218415651, 0.0052194395, 0.0492108427, 0.0571197309, 0.0445051976, 0.0056304745, 0.0692807063, 0.0103892712, -0.046489507, -0.0137555078, -0.0669562295, -0.0460359529, -0.0070655546, -0.006084031, -0.0516487099, 0.0233297963, -0.1080597565, -0.039459385, 0.024251081, 0.0133799072, -0.0002965389, 0.0302181803, 0.0101270592, -0.0577433705, -0.0379002877, 0.0060982043, 0.0700744316, -0.0627041385, 0.065879032, -0.0650286153, -0.0074128085, 0.0466028973, 0.0511951521, 0.0452705733, -0.0887836218, -0.0150240483, -0.0469714105, -0.0610600002, 0.0218840856, 0.023570748, 0.0193895269, -0.0349521711, 0.0038056197, 0.0739863515, 0.0264054723, 0.0587922186, -0.0098010655, 0.1323250085, 0.0172634814, 0.0210478418, -0.0530660711, -0.016469758, 0.0197863877, -0.0486155525, -0.0038091631, 0.1326651722, 0.0679767281, 0.0000452338, 0.0382688008, 0.057573285, -0.042152375, -0.0260653067, 0.0051343977, 0.0412452631, -0.0941129029, -0.0258101802, 0.0721721277, -0.0257818326, -0.0391759127, -0.0872528702, -0.1213262752, -0.0206793267, 0.0316922367, -0.0581118837, -0.0943963751, -0.0252432358, 0.0493242331, 0.0075828922, -0.1260886192, -0.1478593051, 0.076140739, -0.0643482804, -0.0259093959, 0.0209486261, -0.0335631557, -0.0322308354, -0.0676365644, -0.0404798873, 0.0323725715, 0.0813566372, -0.0042556324, -0.0313237235, 0.0619671121, 0.0722288191, -0.0187800601, 0.0823204443, 0.0176178217, -0.1210994944, 0.0516770557, 0.0424641967, 0.0035859284, 0.0543133505, -0.0415003896, 0.0400830247, 0.0365396179, -0.0233297963, -0.0533211976, -0.0384672321, 0.0463194251, 0.0755171031, -0.042974446, -0.0120263249, 0.009283728, -0.0199139509, 0.084191367, -0.0303032212, -0.0447603241, -0.0351506025, -0.0006010505, 0.1189451069, 0.1364070177, 0.1689496785, 0.0044965842, 0.038013678, 0.0015086058, 0.0861189812, -0.0337899365, 0.0532361567, 0.1452513635, -0.0336198509, 0.0490124151, 0.0103467498, 0.0180005096, 0.0569212995, -0.0382404551, -0.0755737945, 0.0405932777, -0.0121042803, -0.0175753012, -0.017816253, -0.0399129428, -0.1025603861, -0.0987051576, 0.0704712868, -0.1234806702, -0.0053682625, 0.0054674777, 0.0408767499, -0.0384672321, 0.0068139727, 0.0110766925, -0.0551637709, -0.0219691265, -0.0122814504, -0.0122814504, -0.0019187552, -0.0027337389, -0.0078096702 ]
712.2221
Aaron Amsel
Aaron J. Amsel, Donald Marolf, Amitabh Virmani
Collisions with Black Holes and Deconfined Plasmas
25 pages, 9 figures
JHEP0804:025,2008
10.1088/1126-6708/2008/04/025
null
hep-th gr-qc
null
We use AdS/CFT to investigate i) high energy collisions with balls of deconfined plasma surrounded by a confining phase and ii) the rapid localized heating of a deconfined plasma. Both of these processes are dual to collisions with black holes, where they result in the nucleation of a new "arm" of the horizon reaching out in the direction of the incident object. We study the resulting non-equilibrium dynamics in a universal limit of the gravitational physics which may indicate universal behavior of deconfined plasmas at large N_c. Process (i) produces "virtual" arms of the plasma ball, while process (ii) can nucleate surprisingly large bubbles of a higher temperature phase.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:18:33 GMT" } ]
2008-11-26T00:00:00
[ [ "Amsel", "Aaron J.", "" ], [ "Marolf", "Donald", "" ], [ "Virmani", "Amitabh", "" ] ]
[ -0.0377000719, 0.0301330332, 0.0202823691, 0.1002092212, 0.0721571296, -0.0122153638, -0.0193770267, 0.0234307982, -0.0083913067, 0.06253618, 0.0250387937, -0.0162421092, -0.1736095101, 0.028457474, 0.0176744424, 0.0772378519, -0.0994525179, 0.0797782168, 0.0788053125, 0.0360245146, -0.0388621539, -0.0038375701, 0.0356461629, 0.0281061474, -0.1186944172, -0.0219849516, 0.0112694837, -0.0040740399, 0.0419430174, 0.0189581364, 0.1888516843, -0.0371865928, -0.0700491667, -0.0514828935, -0.0692384094, 0.1993374377, 0.0044591483, 0.0691303089, -0.0618335232, -0.0083102304, 0.0061853793, 0.0150935417, -0.1039927453, 0.064752236, 0.0172825772, 0.0239172503, -0.0636712313, -0.029835755, 0.0255117323, 0.0174852666, -0.0445104055, 0.0774000064, 0.0519152954, 0.0399701819, -0.0895613208, 0.022674093, 0.013708503, 0.0442401543, -0.0574014001, -0.1208564341, -0.1087491661, -0.0818861797, -0.0270251408, 0.0676169023, -0.0394567065, -0.0225254558, -0.0211066343, -0.0197148398, 0.0308627114, 0.0738867372, -0.0187013969, 0.0616713725, -0.0421051681, -0.0229848828, -0.0108843753, -0.035402935, -0.0264305882, -0.0564284958, -0.0308627114, 0.0804268196, 0.050645113, -0.0277007688, 0.0012220431, -0.083021231, -0.0744272396, 0.0178365931, 0.0597796105, 0.0330517478, -0.1397740245, 0.0491857566, -0.0110059883, 0.0717247277, -0.0984796137, 0.0008791616, 0.0519693457, -0.0139990235, 0.1511245817, 0.0209579971, 0.0754001439, 0.1278829724, 0.0263089743, 0.0064286054, 0.0428078249, -0.1337203979, 0.1909056008, -0.0723733306, -0.0337544009, 0.0092561105, 0.0336463004, 0.0621578246, 0.1679882705, -0.0359164141, -0.0486722775, -0.0240658876, -0.0662115961, 0.0196878146, -0.0342138298, 0.0705356151, -0.0607525185, 0.111343585, -0.0233091842, 0.036565017, 0.0385108255, -0.0536178797, -0.0148232896, -0.121505037, 0.076643303, -0.0660494417, -0.0774000064, -0.0348624326, 0.0601579659, -0.0486993045, -0.0269035287, -0.0741029382, -0.1163162068, 0.0759947002, 0.0824266821, 0.0258225221, 0.0095804129, -0.0706977695, 0.0175663419, 0.117289111, 0.1165324077, 0.0275656432, 0.0273359306, 0.0529152267, 0.0347813554, -0.0128301857, 0.0044084759, -0.0386729762, -0.0076008211, -0.0238902252, 0.0216471385, -0.0271872915, -0.0369703919, -0.1390173286, 0.0536449067, 0.0694546103, -0.0017684577, -0.0507532135, 0.0018292642, 0.0274710562, -0.0781026557, -0.0430240259, 0.0673466548, -0.0084318444, -0.0394837297, 0.0096614882, -0.0730759799, 0.0281872228, -0.0419970676, -0.0306194853, -0.1550162137, -0.0106951995, 0.0998308733, 0.0302141085, -0.0295384787, -0.0523206741, -0.0783729106, 0.0632928833, 0.078859359, 0.0112762405, -0.0188635476, -0.0383486748, -0.0190257002, 0.0593472086, -0.0368893184, 0.091128774, -0.0383216515, 0.0020809358, -0.0335652269, 0.0863182992, -0.0053273309, 0.0472399481, 0.0779405087, -0.0748055875, 0.0160799585, 0.0495641083, 0.0034473946, 0.0139179481, 0.0725895315, -0.0466724187, 0.0202283189, 0.0478345007, 0.0269035287, -0.0003236683, 0.0999930203, 0.0520504229, -0.0204310063, -0.0097425636, 0.0683736056, -0.1059926003, -0.0096614882, -0.0577257015, -0.1274505705, -0.0398080312, -0.1223698407, 0.149827376, 0.0028764885, 0.0357812867, -0.0369974189, 0.1148028001, -0.0195121523, 0.0436456017, -0.0169312507, -0.0155935064, -0.0046989964, -0.0336463004, 0.0426726975, 0.0612930208, 0.0438618027, 0.0135395955, -0.0548880622, -0.0412944146, -0.0057698674, -0.0672385544, -0.0407268889, 0.0440239534, 0.0188635476, -0.0433213003, -0.0643198341, -0.0280250721, 0.038618926, 0.0530503504, 0.0059185061, -0.0050570797, -0.0214714743, -0.0610227697, 0.0987498686, 0.0239037368, 0.0143908877, 0.0194986388, 0.0181338694, -0.0274305176, -0.0197013281, -0.0962095037 ]
712.2222
Shahen Hacyan
S. Hacyan
Geometry as an object of experience: Kant and the missed debate between Poincar\'e and Einstein
13 pages
null
null
null
physics.hist-ph physics.gen-ph
null
Poincar\'e held the view that geometry is a convention and cannot be tested experimentally. This position was apparently refuted by the general theory of relativity and the successful confirmation of its predictions; unfortunately, Poincar\'e did not live to defend his thesis. In this paper, I argue that: 1) Contrary to what many authors have claimed, non-euclidean geometries do not rule out Kant's thesis that space is a form of intuition given {\it a priori}; on the contrary, Euclidean geometry is the condition for the possibility of any more general geometry. 2) The conception of space-time as a Riemannian manifold is an extremely ingenious way to describe the gravitational field, but, as shown by Utiyama in 1956, general relativity is actually the gauge theory associated to the Lorentz group. Utiyama's approach does not rely on the assumption that space-time is curved, though the equations of the gauge theory are identical to those of general relativity. Thus, following Poincar\'e, it can be claimed that it is only a matter of convention to describe the gravitational field as a Riemannian manifold or as a gauge field in Euclidean space.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:21:33 GMT" } ]
2007-12-14T00:00:00
[ [ "Hacyan", "S.", "" ] ]
[ 0.0088190772, 0.0820601359, 0.0492210053, 0.0259295944, 0.0592461079, 0.0308290813, -0.0331908874, 0.0268089902, -0.0227260832, 0.0276130084, -0.0478893481, -0.0710048825, 0.0155527322, 0.0178265963, 0.0360049494, 0.012097965, -0.0280150175, -0.0110740978, 0.0430652387, 0.0969847217, -0.0271858741, 0.0453767926, 0.0371104777, 0.0029710995, 0.0279898923, -0.0327134989, 0.0261054747, 0.0729646757, -0.0223743264, 0.0458290502, 0.0596983694, -0.0084987264, -0.0710551292, 0.0137311276, -0.0134170577, 0.1401002109, -0.0219848789, 0.0093153073, 0.0509546697, 0.0239321124, -0.0373366065, 0.0729144216, -0.0667837784, 0.0193969458, 0.0360300764, -0.0619596727, -0.06236168, 0.0819596276, -0.0320099853, -0.0507034138, -0.1174871922, -0.0388692655, 0.1279394329, -0.1145726293, -0.0970349759, -0.0447486527, -0.0259798467, -0.0740702003, 0.0311054643, -0.018115541, -0.0135552483, -0.0636179596, -0.0856782123, 0.0887435377, -0.139597699, 0.0531154685, -0.0275125057, -0.021080358, 0.0479395986, 0.0845726877, 0.0002661741, 0.0776882842, 0.0836179182, 0.0867334902, 0.032587871, -0.093416892, 0.0601003803, 0.1535675228, -0.0094032474, 0.0240451768, 0.034020029, -0.0040766248, 0.034145657, 0.034296412, -0.0625626817, 0.0117901769, -0.008668324, -0.0600501262, -0.0445225202, 0.0765827596, 0.0954771936, -0.0204019677, -0.0799495876, 0.0286180321, 0.0531657189, 0.0491707511, 0.1091455072, 0.0729144216, -0.0034202191, 0.0132411784, 0.0128328884, -0.0261557251, -0.0175250899, 0.0085552586, 0.218693018, 0.1375876516, 0.0044786339, 0.0697486028, 0.0297738072, 0.0154773546, -0.0190703124, -0.0023743669, -0.0247612558, 0.0200753361, -0.0692963377, -0.0293215476, -0.1220097989, 0.0310300868, -0.0585928448, 0.0790953115, 0.0516581833, -0.05487426, 0.0272361245, -0.0675375462, 0.1008038148, -0.0495225117, -0.0711556301, -0.0951254293, -0.0511305481, 0.0968339741, 0.0791455656, 0.0308542084, -0.0407285579, -0.1259293854, -0.0605023876, 0.0913565978, -0.0070037544, 0.00653265, 0.0223240741, -0.0096419398, -0.0668842867, -0.0386431366, 0.0040986096, 0.0160049926, 0.0617084168, 0.0556782782, 0.052914463, 0.0814571157, 0.095979698, 0.0319094807, -0.0611054003, 0.0548240058, 0.0456280485, -0.0459295548, -0.0381908752, -0.135276109, 0.0440451354, 0.0173743367, -0.0101758586, -0.0038379319, 0.0952259377, 0.0709043741, 0.057587821, 0.0509797931, 0.058994852, 0.0156783592, -0.0659797639, -0.053065218, -0.0414320752, -0.103416875, -0.0202889033, -0.0562310405, -0.1435172856, 0.0694470927, 0.1157786548, 0.1023615971, -0.0308290813, -0.0356029421, 0.0564822964, -0.0383416303, -0.028869288, 0.0594471134, -0.0484421104, 0.0052826526, -0.0473365858, 0.0452762879, -0.0074937032, 0.1044218987, 0.0835174173, 0.0311305895, -0.0548240058, 0.0705526173, 0.1185927168, 0.0637184605, 0.0717586428, -0.0974369869, 0.0505275354, 0.0466330685, -0.0021639403, -0.012255, -0.0043749912, 0.0202135257, 0.0190326236, -0.0336682722, -0.0635174587, -0.03766324, 0.1528640091, -0.040351674, -0.1811051518, 0.0121670607, -0.0455024205, -0.090452075, 0.0124120349, 0.0748239681, 0.0016645695, -0.0271858741, -0.0493215062, 0.0495978892, -0.0091394288, 0.1822106838, -0.1006028056, 0.0680903122, 0.0025219796, 0.0143090161, 0.0176004656, -0.020175837, 0.0478642248, -0.0110740978, -0.0081155607, 0.0197738279, 0.0484923609, -0.0024717285, -0.0592963584, 0.0325376205, -0.0063379267, -0.0551255159, 0.0414320752, -0.0186054893, -0.1072359607, 0.0580903329, -0.0123429392, 0.0560802855, -0.0854269564, -0.0115389209, -0.1010550708, 0.0181406662, -0.0307285804, 0.0455777943, -0.014685899, -0.0519596934, -0.0310300868, 0.0699496046, -0.0401757956, 0.0049151909, -0.1038188785, -0.0290954169 ]
712.2223
Mark Wilde
Mark M. Wilde and Todd A. Brun
Entanglement-Assisted Quantum Convolutional Coding
Accepted for publication in Physical Review A
Physical Review A 81, 042333 (2010)
10.1103/PhysRevA.81.042333
CSI-07-12-01
quant-ph cs.IT math.IT
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We show how to protect a stream of quantum information from decoherence induced by a noisy quantum communication channel. We exploit preshared entanglement and a convolutional coding structure to develop a theory of entanglement-assisted quantum convolutional coding. Our construction produces a Calderbank-Shor-Steane (CSS) entanglement-assisted quantum convolutional code from two arbitrary classical binary convolutional codes. The rate and error-correcting properties of the classical convolutional codes directly determine the corresponding properties of the resulting entanglement-assisted quantum convolutional code. We explain how to encode our CSS entanglement-assisted quantum convolutional codes starting from a stream of information qubits, ancilla qubits, and shared entangled bits.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:25:54 GMT" }, { "version": "v2", "created": "Wed, 27 Feb 2008 01:40:39 GMT" }, { "version": "v3", "created": "Wed, 9 Apr 2008 05:39:36 GMT" }, { "version": "v4", "created": "Fri, 2 Apr 2010 04:07:25 GMT" } ]
2010-05-03T00:00:00
[ [ "Wilde", "Mark M.", "" ], [ "Brun", "Todd A.", "" ] ]
[ 0.1095606834, -0.0211867355, -0.0733406246, 0.1031571403, -0.0352945514, 0.0618842766, 0.0210991874, 0.0127820801, -0.12877132, -0.0093114078, 0.1450803578, -0.0178598929, -0.0395969339, 0.0304168481, 0.06438566, -0.0281656012, 0.0282656569, 0.0452250503, 0.0434990935, 0.083146058, -0.1257696599, -0.0776930377, 0.0074853962, 0.0465507843, -0.0687380731, -0.0783934221, 0.0242634397, 0.0363451317, 0.086247772, -0.014770682, 0.0540299267, -0.0471010879, -0.0736908168, -0.0355196744, -0.0409726948, 0.1136629581, -0.063635245, -0.0104620447, -0.0712394565, 0.0237131342, 0.0189855155, -0.0662867203, -0.0966035128, 0.0288409758, 0.1065590233, 0.0234755035, -0.039997153, -0.0105308332, -0.0403473489, 0.0528292619, -0.0118753277, 0.1182655096, -0.0610338077, -0.0152459452, -0.0892994627, -0.0149707925, -0.0390716419, 0.0683878809, -0.0061971825, -0.0893494934, 0.1037574708, -0.0577820055, -0.097403951, 0.0083984016, -0.0207239799, -0.0258643273, -0.0018291381, 0.0142829111, -0.0043836781, 0.0814951435, -0.0521789007, 0.11436335, 0.0521789007, 0.0172095317, 0.0260644369, -0.0398220569, -0.139777422, 0.1423788667, 0.0485018641, -0.0065723904, 0.0575318672, -0.0283907261, 0.0542300381, -0.0384212807, -0.0885490477, 0.0727903172, -0.1146635115, 0.0711394027, -0.0828959197, 0.0279654898, 0.035844855, 0.1199664474, -0.0982544273, -0.0029594519, 0.0412478484, 0.0203112513, 0.0908503234, 0.0436741896, 0.0205989107, 0.001982348, 0.0083483746, -0.1181654558, 0.0796441138, -0.103357248, 0.1387768686, -0.068838127, 0.0153084798, -0.0335435793, -0.0296414178, 0.0462256037, -0.0380210616, 0.0098054316, -0.0285908375, -0.027115019, 0.0531794578, -0.0936518759, -0.0303418059, -0.0659365207, 0.0055968501, 0.0409977101, -0.092201069, -0.0855974108, 0.009392703, 0.0028953538, -0.0244885646, -0.0541299842, 0.015871292, -0.1637907177, 0.0154085346, -0.0141328285, 0.1095606834, 0.0540799536, 0.0600332543, 0.0219871793, -0.0181850735, -0.0192606691, -0.0460004807, 0.0033518567, -0.0331183448, -0.0455252156, 0.0696886033, -0.0549804531, 0.0707391798, 0.0006026776, -0.0507531129, 0.0019104332, -0.0458754115, -0.0164841302, -0.0604334734, -0.0178098641, -0.1312727183, -0.0057719471, -0.024513578, 0.0022762609, -0.037395712, -0.1156640649, -0.0036770368, 0.0809948668, 0.0174846854, -0.0878986865, 0.0465507843, 0.0902499929, 0.0012553829, 0.0096303346, 0.0463756882, -0.0705891028, 0.0063128718, 0.1110615209, -0.062384557, -0.0229377057, 0.0330182873, 0.0020323757, -0.0041773138, 0.065736413, 0.1004556417, -0.046250619, -0.0830960274, -0.2271258086, -0.0494523905, -0.0993550345, 0.0017525333, 0.0115438942, 0.0843467191, -0.004364918, -0.0506780706, 0.009917994, 0.0562311485, 0.0685879886, -0.0035144468, -0.0108059859, -0.1302721649, 0.0481516719, 0.0696886033, 0.0230627749, 0.0098429518, -0.075091593, 0.0466258265, 0.0682878271, 0.0426236093, -0.1920063496, 0.018297635, -0.000559685, -0.0172720663, -0.011950369, 0.0551805645, -0.0834962502, 0.0606836118, -0.09920495, -0.0988047272, 0.0376458541, 0.057181675, 0.0474262685, 0.0396469608, 0.0062221964, -0.05793209, -0.0092113521, -0.0408476256, -0.013007205, -0.0471761301, -0.0073603271, -0.1169647872, 0.0273151305, -0.0297414735, 0.0882989094, -0.0685879886, 0.0229126923, -0.016534159, -0.0538798459, 0.0115564009, -0.0468009226, 0.0362200625, -0.0575818941, -0.0184602253, -0.0589326434, 0.0355196744, -0.0079481527, 0.0187353771, -0.0975040048, -0.0178723987, -0.0556808412, 0.0427236632, 0.0143954735, 0.0388215035, 0.0505780168, -0.0028140587, 0.0572317019, -0.0369954929, -0.0408476256, 0.0074166083, -0.0460004807, -0.0344190635, 0.0581822284, 0.0169218723, 0.0195233133, -0.0118315537, -0.09040007 ]
712.2224
Diego Rodriguez-Gomez
I. R. Klebanov, A. Murugan, D. Rodriguez-Gomez, J. Ward
Goldstone Bosons and Global Strings in a Warped Resolved Conifold
15 pages, no figures
JHEP 0805:090,2008
10.1088/1126-6708/2008/05/090
PUPT-2252, QMUL-PH-07-20
hep-th
null
A warped resolved conifold background of type IIB theory, constructed in hep-th/0701064, is dual to the supersymmetric $SU(N)\times SU(N)$ gauge theory with a vacuum expectation value (VEV) for one of the bifundamental chiral superfields. This VEV breaks both the superconformal invariance and the baryonic symmetry. The absolute value of the VEV controls the resolution parameter of the conifold. In this paper we study the phase of the VEV, which corresponds to the Goldstone boson of the broken symmetry. We explicitly construct the linearized perturbation of the 4-form R-R potential that contains the Goldstone boson. On general grounds, the theory should contain global strings which create a monodromy of the pseudoscalar Goldstone boson field. We identify these strings with the $D3$-branes wrapping the two-cycle at the tip of the warped resolved conifold.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:33:16 GMT" }, { "version": "v2", "created": "Tue, 12 Feb 2008 23:32:06 GMT" } ]
2009-12-15T00:00:00
[ [ "Klebanov", "I. R.", "" ], [ "Murugan", "A.", "" ], [ "Rodriguez-Gomez", "D.", "" ], [ "Ward", "J.", "" ] ]
[ 0.017839577, 0.0096321329, -0.0003039077, 0.0783454776, -0.0364968032, -0.0394205116, 0.0176537484, -0.0451688208, -0.0900403112, 0.0248639118, -0.0064482642, 0.0499012657, -0.0729440525, 0.0428397655, 0.0143707711, 0.0350349471, 0.0181864593, 0.1182367578, 0.0443759486, 0.0916260555, -0.0156715736, -0.0725476146, -0.0323094577, 0.0662542135, -0.0086658224, 0.0224357471, 0.0564424433, 0.020837618, 0.1037668809, 0.0237737149, 0.0679390579, -0.0317891352, -0.0477704257, -0.1340941638, -0.0942524374, 0.1827565581, 0.018682003, 0.0552035831, 0.0101710372, 0.0496534929, -0.0108028557, 0.049628716, -0.0523294285, 0.0692770258, 0.0702185631, 0.0819133967, -0.0945497602, 0.0274779052, -0.0452183746, -0.0358278193, 0.0342173018, 0.0556495711, 0.0830035955, -0.0467050076, -0.1064428166, 0.0251612384, 0.0160803981, -0.0034780982, -0.0347376242, -0.0587219447, -0.013441626, -0.1129839942, -0.1091187522, 0.0755704343, 0.0061292578, -0.0174307544, -0.1097134054, -0.009074646, 0.0241577625, 0.1089205369, -0.0438804068, 0.0410062522, 0.0350101702, 0.0284194387, -0.0517843291, 0.0227826275, 0.0563433319, 0.1017847061, -0.0809718594, 0.0040975283, -0.0333996527, -0.016749382, -0.0233029481, -0.0109081585, -0.0550549179, 0.0451935977, 0.0186696146, 0.0293114185, -0.0240710415, -0.011707223, -0.0069314195, -0.0115152001, 0.0029206115, 0.0354066081, 0.0682363883, -0.0779986009, 0.0350845046, 0.0198217537, -0.0508923531, -0.0528249741, -0.0823593885, 0.0137265641, 0.0753722191, -0.0838460177, 0.1599615514, 0.0492075011, -0.0083684968, -0.0736378133, -0.1327066422, 0.038478978, 0.1000007465, 0.0301786195, -0.0118434979, 0.0823593885, 0.0664028749, -0.0358773731, -0.1599615514, -0.0090932297, -0.096928373, 0.0411053598, -0.0070181396, -0.0345641822, 0.0469527766, -0.006652676, 0.0028044684, -0.0628349558, -0.0228445698, -0.0689797029, -0.0484641865, 0.0104250032, 0.0714574233, 0.0398664996, 0.0117691662, -0.009495859, -0.089842096, 0.0538656153, -0.0374135599, 0.0139247812, 0.1232913062, 0.0260903835, 0.0042709685, -0.0207632873, 0.0919729322, 0.0058907773, 0.1465818584, 0.1178403199, -0.0512887873, 0.144599691, 0.0183227323, 0.0429636501, -0.0473987684, 0.0130328024, 0.1044606417, 0.0523789823, 0.0024963021, -0.1249761507, 0.0226587411, 0.0632809475, 0.0545098223, -0.0020441182, 0.0604563467, 0.0280477814, 0.0044320202, -0.0063677384, 0.1182367578, -0.0137017872, -0.0028540227, -0.0134540154, -0.1146688461, -0.1393469274, 0.0242073163, 0.0473739915, -0.1521319598, -0.0456643626, 0.0389001891, 0.0428893194, -0.0858281925, -0.0798816681, -0.0198093653, 0.0496534929, 0.0542124957, 0.0374878906, -0.0521312095, -0.0856795311, -0.1851351708, 0.0279982258, 0.015039755, 0.0380577669, 0.0199951939, -0.0106913578, -0.0538656153, 0.0573344231, 0.101685591, 0.1283458471, 0.0406345949, -0.1099116206, 0.0023429932, 0.048984509, 0.024393145, 0.0003466871, -0.0156467967, -0.0252975132, -0.0032767835, -0.1377611905, -0.1053526178, 0.0243807565, 0.0713087544, 0.0471509956, -0.0383798704, 0.0764624104, 0.0381568745, -0.0270814709, 0.0468041152, -0.021481825, -0.0032582006, 0.0004041779, -0.0950948596, 0.045565255, 0.0686328188, 0.0211473331, -0.03221035, 0.0526267551, 0.0131690772, 0.0674435124, 0.1094160751, -0.0005218696, -0.0120293265, 0.0556991249, -0.0350101702, 0.0234268345, 0.0161795057, 0.0141601646, -0.0421212241, -0.0376613326, -0.0319378003, 0.0166378841, -0.0403124914, 0.00441034, 0.0150149781, -0.1131822094, -0.0757190958, -0.023414446, 0.0074765175, 0.0795843378, 0.0337960906, 0.0626862943, 0.0259664971, -0.0368436836, 0.1314182281, 0.005097907, -0.0189297739, 0.1102089509, -0.0196235366, 0.039965611, -0.0896934345, -0.0122337388 ]
712.2225
Lukasz Cywinski
L. Cywinski, R.M. Lutchyn, C.P. Nave, S. Das Sarma
How to Enhance Dephasing Time in Superconducting Qubits
12 pages, 5 figures, extended version accepted for publication in Phys. Rev. B
Phys. Rev. B 77, 174509 (2008)
10.1103/PhysRevB.77.174509
null
cond-mat.mes-hall cond-mat.supr-con quant-ph
null
We theoretically investigate the influence of designed pulse sequences in restoring quantum coherence lost due to background noise in superconducting qubits. We consider both 1/f noise and Random Telegraph Noise, and show that the qubit coherence time can be substantially enhanced by carefully engineered pulse sequences. Conversely, the time dependence of qubit coherence under external pulse sequences could be used as a spectroscopic tool for extracting the noise mechanisms in superconducting qubits, i.e. by using Uhrig's pulse sequence one can obtain information about moments of the spectral density of noise. We also study the effect of pulse sequences on the evolution of the qubit affected by a strongly coupled fluctuator, and show that the non-Gaussian features in decoherence are suppressed by the application of pulses.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:36:27 GMT" }, { "version": "v2", "created": "Tue, 22 Apr 2008 15:38:09 GMT" } ]
2008-06-19T00:00:00
[ [ "Cywinski", "L.", "" ], [ "Lutchyn", "R. M.", "" ], [ "Nave", "C. P.", "" ], [ "Sarma", "S. Das", "" ] ]
[ 0.0218840446, -0.06116689, -0.0631877184, -0.0034471068, 0.0297455434, 0.0571745299, -0.0152054681, 0.0099377716, -0.0082126781, -0.0015556648, 0.0613640435, 0.0668843463, -0.1039985046, -0.0734397024, 0.0552029945, -0.0215390269, -0.0988725051, -0.0132585764, 0.0478343815, 0.0478836708, -0.081670858, -0.0727496594, -0.0200234074, 0.0670814961, -0.0153040448, -0.0856632218, 0.1464850903, 0.1152362525, 0.0660957322, -0.0925143063, 0.0562380515, -0.0687080175, -0.0283408239, -0.0156613849, -0.0616104864, 0.0720596239, -0.0590474904, -0.0393567793, -0.1027170047, -0.0389624722, -0.0233380515, -0.1573285311, -0.1047871187, -0.0059577338, 0.0975417197, 0.0516542308, -0.0696937814, 0.0213788394, 0.0013800749, 0.0626455396, 0.0219826214, 0.1178978235, -0.0744747594, -0.0547101125, 0.0029650046, -0.0037151123, 0.0185694005, 0.0594910868, 0.0012460721, -0.0967038199, 0.0665886104, -0.0495101884, -0.0261228457, -0.01098515, -0.0686094388, 0.0007940052, -0.0099624153, 0.0120386891, -0.0215883143, 0.1001047194, -0.0374345332, 0.0456164032, 0.0302384272, -0.0168689508, 0.0556465909, -0.043225918, 0.0105230715, 0.0586531833, 0.1030127332, 0.0390856937, -0.0247674156, 0.0158462171, 0.0818187296, -0.0036596628, -0.091972135, 0.0160803366, -0.0596882403, 0.0778756514, 0.0196660664, -0.0608218722, 0.0198632218, 0.1345573068, -0.0900498852, 0.0290062167, -0.0465775281, -0.0011744499, 0.0588010475, 0.0376563296, 0.0041987547, -0.0005906905, -0.0254081655, -0.0141827343, 0.046676103, -0.0292280149, 0.1061671898, -0.0245949067, -0.065257825, -0.0458628461, -0.1149405241, 0.0426591001, 0.1345573068, -0.015168502, -0.0425112359, -0.0044359551, -0.0496580526, -0.1134618744, -0.055005841, -0.0747211948, -0.0041987547, 0.0645677894, -0.075559102, -0.036251612, -0.004164869, 0.0387406722, -0.0246195495, -0.0583081655, 0.0517528094, -0.2125315368, -0.0055295411, -0.0223646071, 0.0908877924, -0.0042973314, -0.0168319847, -0.0126671158, -0.0005710522, 0.0383710116, -0.0443102606, 0.0460353568, 0.0234243069, -0.0090567414, 0.1207565516, -0.0476865172, 0.0973445699, 0.0458874889, 0.0410818718, 0.150428161, 0.0312734842, -0.0046177059, -0.0134803746, 0.0463310853, -0.0556958802, -0.0798471943, -0.0676236674, 0.0679194033, 0.1362331063, 0.0005502587, 0.0441377535, 0.0263939332, -0.0625962541, -0.1875916123, 0.0761012733, 0.0875361785, -0.0265171528, -0.0413283147, 0.1075472683, -0.0354629979, -0.127854079, 0.0261474904, -0.0901484638, -0.0365719832, 0.0670814961, -0.1115889102, 0.0365226977, -0.0078799808, 0.0809315369, 0.0713203028, -0.1084344536, -0.1108002961, -0.1420491338, 0.0020516291, 0.0409586504, -0.0517035201, -0.0110714044, 0.0441870391, -0.0107448688, -0.0485244207, -0.0640256181, 0.0577167049, 0.042585168, -0.0152670788, -0.0785164014, 0.0669336319, -0.0466268174, 0.0078306925, -0.051949963, -0.0767420232, 0.0536750555, 0.0515556559, -0.0295237452, -0.0878812, -0.0722074881, 0.0250015352, 0.0143429209, -0.0169305615, -0.0186063666, -0.0002036997, 0.0764955804, -0.0649128109, -0.1055757329, 0.0186433326, 0.0064752623, 0.071418874, 0.0133817978, 0.0218101125, -0.0761998519, -0.0595896617, 0.0004863378, 0.0106401313, 0.0007219979, -0.0807343796, -0.0029280384, 0.0019746162, 0.0346990265, 0.10597004, -0.0035056367, 0.0958166271, 0.0311749056, 0.0420676395, 0.0220811982, -0.0563366301, 0.0117737642, -0.0002194874, -0.0061025186, -0.0113979401, -0.0342800729, 0.0263939332, -0.0157353189, -0.035216555, -0.0042973314, -0.0641241968, -0.0500770025, -0.0020870552, 0.0276261419, 0.0516542308, -0.0460107103, 0.121348016, -0.1157291383, -0.0970488414, -0.0348222479, -0.0195551682, -0.0866489857, 0.0593432188, 0.0041094194, 0.0042788484, 0.014885094, -0.0816215724 ]
712.2226
Alireza Akbari
Alireza Akbari
Quadrupole Effect on the Heat Conductivity of Cold Glasses
5 pages, 1 figure
Physica B, 403, 3942 (2008).
10.1016/j.physb.2008.07.038
null
cond-mat.dis-nn
null
At very low temperatures, the tunnelling theory for amorphous solids predicts a thermal conductivity $\kappa\propto T^p$, with $p = 2$. We have studied the effect of the Nuclear Quadrupole moment on the thermal conductivity of glasses at very low temperatures. We developed a theory that couples the tunnelling motion to the nuclear quadrupoles moment in order to evaluate the thermal conductivity. Our result suggests a cross over between two different regimes at the temperature close to the nuclear quadrupoles energy. Below this temperature we have shown that the thermal conductivity is larger than the standard tunneling result and therefore we have $p < 2$. However, for temperatures higher than the nuclear quadrupoles energy, the result of standard tunnelling model has been found.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:42:04 GMT" }, { "version": "v2", "created": "Fri, 14 Mar 2008 14:11:54 GMT" } ]
2008-11-11T00:00:00
[ [ "Akbari", "Alireza", "" ] ]
[ 0.0031220424, 0.0093981875, 0.0443345271, -0.022887852, 0.041916281, 0.0259900484, -0.0186864547, -0.0227168649, 0.0372507758, -0.1283869296, 0.0099905357, 0.0450429022, -0.053494554, 0.0689322501, 0.0639003441, 0.0440658331, 0.0424048156, 0.0153644178, 0.0031937959, 0.0886202008, -0.1373759657, -0.0908674598, -0.0387163796, -0.028261736, -0.0013862173, 0.0465817899, -0.0488779023, -0.0074074082, 0.0699581727, -0.0538853817, 0.0106866974, -0.0022258863, -0.0706909746, -0.1860340387, -0.0333180688, 0.139330104, 0.0275777858, 0.0886690542, -0.0984397531, -0.0545693301, -0.0646331459, 0.0129095307, -0.1072822288, 0.0249519125, 0.0511984415, 0.03624928, -0.0243412443, -0.0263564494, -0.0296296328, 0.0302158743, 0.0604317486, 0.0067845262, -0.0738664567, -0.05833105, -0.0739641637, -0.0820738375, 0.0897438303, -0.0156941786, 0.0208115801, -0.0570120066, -0.0790937766, -0.035882879, 0.0061616446, -0.0034685966, -0.035882879, 0.0287014171, -0.0619950593, -0.0266739968, 0.0425269492, 0.0962902009, 0.0359561592, 0.0050319079, 0.0842233896, 0.0041525452, 0.0109920315, 0.0131782247, -0.0532014333, -0.0647797063, -0.0206161663, 0.0502213724, 0.0095630679, -0.0709352419, 0.0771396384, -0.0087875184, 0.0500015318, 0.017147569, 0.0185765345, 0.0285060033, -0.1146102548, -0.0654148012, 0.0421116948, 0.0666849911, 0.0528594591, 0.0573539808, 0.0422338285, -0.0160605796, 0.1343470514, -0.0104424302, -0.0252083931, -0.0310708098, -0.0175994635, 0.0497816913, 0.0327318273, 0.0598943606, 0.1435315162, 0.0543739162, -0.04665507, -0.0587707311, -0.1261396706, 0.0183689073, 0.1464627236, -0.0383499786, 0.0313395038, -0.0776770264, -0.060578309, -0.0739641637, 0.008756985, -0.1530090868, -0.0297761932, 0.0359561592, 0.0168422349, -0.0284327231, 0.0284082964, 0.0313639306, 0.0286525637, -0.0405728109, 0.0754297674, -0.1406002939, -0.08436995, -0.0834417343, 0.0710818022, -0.1083570048, -0.0132515049, -0.0179292262, 0.0348569527, 0.0279441867, 0.0620927662, 0.0303624347, 0.1344447583, 0.0330493748, 0.0147293229, 0.0177093837, 0.0907208994, 0.0164025538, 0.0476077124, 0.0549113043, 0.0856889933, 0.0686879829, 0.1738206595, 0.0798265785, 0.0037037041, -0.0773839056, 0.0911117271, -0.0324875601, -0.0236084424, 0.0270403977, 0.1139263064, 0.100149624, 0.0148392431, -0.0659521893, -0.0117004076, -0.0271625314, -0.1017129347, -0.0093859741, -0.0192116294, 0.0454337299, -0.081487596, 0.0167567413, -0.0673200861, -0.1060120389, -0.0543739162, -0.0164514072, -0.0258434881, 0.0085188244, 0.0514915623, 0.0245855115, -0.0111263786, -0.0211047009, -0.0025174806, 0.1137308925, -0.0084455442, 0.0010846998, 0.048633635, -0.0699581727, -0.0433818847, 0.046117682, -0.0219718497, 0.0946291834, -0.0960947871, 0.0430154838, -0.0298983268, 0.1016152278, -0.0351745002, 0.0899392441, -0.0884247869, -0.101322107, -0.0016930782, 0.0796800181, 0.0444566607, -0.0026396143, 0.0222405437, -0.040475104, 0.0041036918, -0.0525174849, 0.0083539439, -0.0573539808, 0.0789960697, 0.0212879013, -0.0663918704, -0.0316326246, 0.0631186888, 0.0612134039, 0.0156819653, 0.0445055142, 0.0084943976, -0.0430399105, -0.0454093032, -0.0144606289, 0.0337088965, 0.1004427448, -0.1077707633, -0.0611645505, -0.0007236421, 0.1175414622, -0.0401331298, 0.003792251, 0.0943360627, 0.0102286963, 0.0867637694, 0.0607737228, -0.0455802903, 0.0459222645, 0.0223260373, 0.0238771364, -0.0128728906, -0.1126561165, 0.0414033197, 0.0223016106, -0.0378614441, -0.1542792767, 0.0056792162, 0.0042166654, -0.0259167682, 0.0799242854, -0.025672501, 0.0059265373, -0.0324142799, -0.0732313618, 0.155060932, -0.0643888786, -0.0791914836, 0.0523709245, -0.0516869761, -0.0351989269, -0.0882293731, -0.043894846 ]
712.2227
Jim Brown
Jim Brown
On the cuspidality of pullbacks of Siegel Eisenstein series and applications to the Bloch-Kato conjecture
33 pages
null
null
null
math.NT
null
Let $k > 3$ be an integer and $p$ a prime with $p > 2k-2$. Let $f$ be a newform of weight $2k-2$ and level 1 so that $f$ is ordinary at $p$ and $\bar{\rho}_{f}$ is irreducible. Under some additional hypotheses we prove that $ord_{p}(L_{alg}(k,f)) \leq ord_{p}(# S)$ where $S$ is the Pontryagin dual of the Selmer group associated to $\rho_{f} \otimes \epsilon^{1-k}$ with $\epsilon$ the $p$-adic cyclotomic character. We accomplish this by first constructing a congruence between the Saito-Kurokawa lift of $f$ and a non-CAP Siegel cusp form. Once this congruence is established, we use Galois representations to obtain the lower bound on the Selmer group.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 19:43:33 GMT" } ]
2007-12-14T00:00:00
[ [ "Brown", "Jim", "" ] ]
[ 0.0730934665, -0.0306537673, 0.0497800633, 0.0432926305, 0.0694232881, 0.0486945175, -0.0588262863, 0.065649718, -0.0684411228, -0.0426981635, 0.0440680198, -0.0399584509, -0.0515634604, -0.0136597939, 0.0565001145, 0.065856494, 0.0408372283, -0.0153268836, 0.057327196, 0.0846726298, 0.0103773084, -0.086223416, -0.0137890261, -0.0148358028, 0.0406821482, -0.0775907338, 0.076453492, -0.0578441247, 0.1138273105, -0.0417418517, 0.0652878731, -0.0579992011, -0.0729383901, -0.1119663715, -0.1438090801, 0.1323332936, -0.0397258364, 0.0855514109, -0.0566551909, 0.0439129435, -0.0091625303, -0.0404495336, -0.1348145455, 0.0348408744, 0.0948043987, 0.0680275857, 0.0325922444, -0.0352544151, -0.0836387798, -0.0117407031, -0.0050691147, 0.1902291179, 0.0703020617, -0.0269835852, -0.0537087098, 0.0231841728, -0.087257266, 0.0324630104, 0.046652656, -0.0192167591, 0.0951145589, -0.0809507594, -0.0206770767, -0.103230305, -0.1538374573, 0.0569136553, -0.1345043927, 0.048384361, 0.0267509688, 0.1686215699, -0.1561119407, 0.0310156159, 0.0071271299, 0.0407596901, -0.0232875589, -0.0223183203, 0.0468594283, 0.0678725094, 0.0180665962, 0.0373738185, 0.0483326688, 0.0213749278, 0.0235330984, 0.0099379206, 0.0751094818, -0.0539154783, -0.0740239397, 0.0548976399, -0.1290249676, 0.0146936486, -0.0207029246, -0.0196044538, -0.0205349233, 0.0330057852, 0.1493918896, 0.0109394658, 0.0787796676, 0.0689063594, -0.0341430232, 0.0338070206, 0.0025749423, 0.0050852685, 0.0792965889, -0.0789864361, 0.066270031, 0.1161017865, 0.0216204692, -0.0049301907, -0.0835870877, -0.032824859, -0.0370119698, -0.0424138531, -0.1012659892, 0.0375288948, 0.114034079, 0.0036346426, -0.0630133897, 0.0146161094, -0.0957865641, 0.0894800499, -0.0202635359, 0.0295423735, 0.0621863119, 0.0648743287, -0.0035926423, 0.0441714078, -0.0198112242, -0.0445849486, 0.0161022749, -0.1098986641, 0.023894947, -0.0867920294, 0.0486428253, -0.0312740803, -0.0193718374, 0.1116562188, 0.02752636, -0.0714909956, 0.0918062255, 0.0329540931, -0.0005940621, 0.0399326049, 0.03595227, 0.0067006652, 0.0149004189, 0.0202247668, 0.0158308875, 0.0522096194, 0.0165416617, 0.0815193802, -0.0278623626, -0.01608935, 0.0596016757, 0.0186610632, -0.0542256348, -0.1466004848, 0.0183250606, 0.0175367463, 0.0495991409, 0.0160247348, 0.0691648275, 0.1028684601, 0.0126840947, 0.0266217366, -0.0289737545, -0.0453603379, -0.0103966929, -0.0234426372, -0.0437837131, -0.0670454204, 0.0247866474, 0.0281725172, -0.0739722475, -0.035202723, 0.0159084257, 0.023959564, -0.0684411228, -0.0720596164, -0.0813642964, -0.0371153541, -0.0066748192, 0.0773322657, -0.0121413218, 0.1122765318, -0.0262081958, 0.0750060976, 0.1280944943, 0.0651844889, 0.048410207, 0.0148874959, -0.0158825796, 0.0010661618, 0.0002671462, -0.0183638297, 0.0293356031, -0.0876191184, 0.0587228984, 0.0122382455, -0.061462611, 0.0001651743, 0.0163478144, 0.0539671704, 0.0726282373, -0.0264537353, 0.0264925063, -0.0634786263, -0.0481258966, -0.0195398387, -0.0318168513, 0.0308088455, 0.0000715823, 0.0341688693, 0.056810271, 0.0632201657, 0.0592398271, 0.0551044121, -0.039984297, -0.0059220442, -0.0125613241, 0.1605575085, -0.0362624228, 0.0215817001, -0.0158825796, -0.0261048097, 0.1835090667, 0.053812094, 0.0814676881, 0.0007927559, -0.0338070206, -0.0136856409, 0.0490822122, 0.0196044538, -0.0883945078, 0.0163736604, 0.0115403933, -0.0068105124, -0.0018318598, -0.0503228381, -0.0904622152, -0.143705681, 0.0598601401, -0.0165675078, 0.0106939264, 0.0902037472, -0.0586712062, -0.0025313266, -0.0204961523, 0.017911518, -0.0156628862, -0.0330057852, -0.0750060976, 0.0579992011, -0.0227706321, 0.0060868147, -0.1036955416, 0.0441714078 ]
712.2228
Emmanuil Saridakis
E. N. Saridakis
Restoring Holographic Dark Energy in Brane Cosmology
11 pages, version published in Phys. Lett. B
Phys.Lett.B660:138-143,2008
10.1016/j.physletb.2008.01.004
null
hep-th astro-ph
null
We present a generalized version of holographic dark energy arguing that it must be considered in the maximally subspace of a cosmological model. In the context of brane cosmology it leads to a bulk holographic dark energy which transfers its holographic nature to the effective 4D dark energy. As an application we use a single-brane model and we show that in the low energy limit the behavior of the effective holographic dark energy coincides with that predicted by conventional 4D calculations. However, a finite bulk can lead to radically different results.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 20:26:30 GMT" }, { "version": "v2", "created": "Fri, 14 Dec 2007 17:13:18 GMT" }, { "version": "v3", "created": "Thu, 17 Jan 2008 22:44:38 GMT" } ]
2008-11-26T00:00:00
[ [ "Saridakis", "E. N.", "" ] ]
[ 0.053933531, 0.105044663, 0.0241187066, 0.03987284, 0.0062156986, 0.0721508563, 0.0139580593, 0.0650691912, -0.0372813605, 0.0115910908, 0.0005849267, -0.012771368, -0.007633314, -0.0312260278, 0.0492124222, 0.1371174157, -0.0606046617, 0.0871352404, 0.067327112, -0.0130407792, -0.0913944989, -0.0441064425, 0.014638002, 0.0743574575, -0.0166650005, 0.0441321023, 0.0292503461, -0.0012981445, 0.1163855866, 0.0069020553, -0.0088007618, -0.0443373658, -0.0006791404, -0.0917024016, 0.0224765819, 0.178170532, -0.0554217063, -0.0084415469, -0.0236183703, 0.0012484317, -0.0800535753, -0.008743031, -0.0602454506, 0.0732798129, 0.0834404603, 0.0116616506, -0.0161774941, -0.0499565117, 0.0676350072, -0.0416432545, -0.1241856813, -0.1490228176, 0.0396419168, -0.0714837387, -0.1196698323, -0.0342793539, 0.0067673498, 0.0363833234, 0.003122282, 0.0887260512, -0.0156258419, -0.0540361665, -0.0988866985, 0.0013294154, -0.0340997465, -0.0562427714, -0.0375892594, 0.085441798, -0.0724074319, 0.0937037393, -0.0764101148, 0.0263509694, 0.0314569511, 0.0923181996, 0.0682508051, -0.0547032766, 0.1394779682, 0.0384103209, -0.0023990416, -0.0012203681, -0.064556025, -0.050495334, 0.0256838556, -0.0778982863, -0.0289681051, 0.015895253, -0.0394109935, -0.0093075112, -0.0938063711, -0.0163827594, 0.1433780044, -0.0378714986, 0.003900046, -0.0094807046, 0.0144455656, -0.0367425382, -0.0361780599, -0.0402833708, 0.0962182432, 0.0591678061, 0.0350490995, -0.0098848203, 0.0618362576, -0.0352030471, 0.0781548694, -0.0041983225, -0.0582441092, -0.0058179963, -0.054549329, -0.0470571332, -0.009365242, -0.0366399065, -0.0473137163, -0.042105101, -0.0493920296, -0.0899576396, -0.1110486835, 0.0399754718, -0.1362963468, -0.0105711771, 0.0279674362, 0.0435163043, 0.067994222, -0.0020590704, -0.0437985435, -0.1283936203, -0.0115526039, -0.011526945, -0.1323962957, 0.0220403913, 0.0597836003, 0.0201801732, -0.0042688828, -0.0549598597, -0.060194131, 0.0148945842, 0.0093139261, -0.0357931852, 0.0882642046, 0.0500078276, 0.0236568581, -0.0672244802, 0.111253947, -0.0581414774, -0.0512650795, 0.0537282676, -0.0908300206, 0.0046665845, 0.09226688, -0.0353569984, -0.0446709208, -0.0753324702, 0.1250067353, 0.0007092086, 0.0596296526, -0.1094065532, 0.0787706673, 0.0522657484, -0.0649152398, -0.1382463723, 0.0044388683, 0.0948840156, -0.0265818927, -0.024311142, -0.0141376667, 0.0378714986, -0.0831325576, -0.0269411076, -0.0637862831, -0.1387595385, -0.0887260512, 0.0657876208, -0.0775390714, -0.0247986484, -0.0157028176, 0.0699442476, 0.0116808945, -0.0876997188, -0.0102312062, -0.0199749079, 0.0446452647, 0.0510341562, 0.0269411076, -0.0231821816, -0.0568072498, 0.0109817088, -0.0768206418, 0.0553190745, 0.0228101388, -0.0618362576, -0.0315595828, 0.0446196049, 0.0888286829, -0.0356392376, -0.0627086386, -0.0275312457, 0.0498282202, 0.1333200037, 0.1150513589, 0.0281983595, 0.1015551463, 0.0992459059, 0.097809054, -0.0759995803, -0.0455176421, 0.0341254026, 0.0756916851, 0.0054235016, -0.0195900332, 0.0577822626, 0.0154718934, -0.0046120612, -0.0331760496, -0.0348438323, -0.0999643356, -0.0479808301, -0.0229897462, 0.0557809211, 0.0553703904, 0.111664474, -0.0487762354, 0.0619902052, -0.0264536012, 0.0198209584, 0.0291220546, -0.0508802049, 0.0291990284, -0.0806180611, -0.0287628397, 0.1035051718, 0.1230567172, 0.0333813168, -0.0179607384, 0.0543953814, 0.1211066917, -0.0531124696, -0.028660208, -0.0375892594, -0.0390261188, -0.0862115473, -0.0058661057, 0.0591164865, 0.015574526, -0.0692258179, -0.0481347777, 0.0482117534, 0.0119887926, -0.0150998496, -0.0801048949, -0.1134092361, -0.0031800128, 0.0898036957, 0.0004674603, 0.0236055423, -0.0197311547, 0.05170127 ]
712.2229
Eduardo Pi\~na G.
E. Pi\~na
Conway classification of alternating knots
10 figures
null
null
null
math.GT
null
The alternating knots, links and twists projected on the $S_2$ sphere were identified with the phase space of a Hamiltonian dynamic system of one degree of freedom. The saddles of the system correspond to the crossings, the edges correspond to the stable and unstable manifolds connecting the saddles. Each face is then oriented in one of two different senses determined by the direction of these manifolds. This correspondence can be also realized between the knot and the Poincar\'e section of a two degrees of freedom integrable dynamical system. The crossings corresponding to unstable orbits, and the faces to foliated torus, around a stable orbit. The associated matrix to that connected graph was decomposed in two permutations. The separation was shown unique for knots not for links. The characteristic polynomial corresponding to some knot, link or twist families was explicitly computed in terms of Chebyschev polynomials. A classification of rational knots was formulated in terms of the first derivative of the polynomial of a knot computed in $x=2$, equal to the number of crossings of the knot multiplying the same number used previously by Conway for tabulation of knot properties. This leads to a classification of knots exemplified for the families having up to five ribbons. We subdivide the families of $N$ ribbons in subfamilies related to the prime knots of $N$ crossings.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 20:01:46 GMT" } ]
2007-12-14T00:00:00
[ [ "Piña", "E.", "" ] ]
[ -0.0329050086, -0.0015521231, 0.0256977603, -0.0102102701, -0.0193273071, 0.0860011131, -0.0013066514, -0.0326350741, -0.0441072881, -0.0011210715, -0.0043223253, -0.0455919281, 0.0113709886, -0.000254118, 0.0440802947, 0.0250364207, 0.0042987061, 0.0617070161, 0.0754196867, 0.1545104831, -0.035010498, -0.1316200346, 0.0154942377, 0.0007743745, 0.1108890697, 0.0428116024, 0.0440533012, -0.0695891008, 0.0686173365, -0.0128488801, 0.0632186458, -0.0462667644, 0.0302326586, -0.0788748488, -0.0222156048, 0.1809640527, -0.0523132943, 0.02680449, -0.0726123676, 0.0628407374, -0.0125789456, 0.0008060074, -0.0251713879, -0.0279652085, 0.0087661212, 0.0131930457, -0.0494789854, 0.0131188137, -0.0149138784, 0.0151163293, -0.1512712687, 0.1400419921, 0.0953948349, -0.0851913095, -0.1052744314, 0.0302866455, -0.0337418057, 0.019826686, -0.0052063605, -0.0734761581, 0.103438884, -0.1001996696, -0.0645683184, 0.017653713, -0.0610051863, 0.0201506075, -0.2011551559, 0.0550126396, 0.0327430479, 0.0306915473, 0.0156157082, 0.0720724985, -0.0083882129, 0.0421637595, 0.0351994522, 0.0117893871, -0.0472115353, 0.1007935256, -0.055390548, 0.055930417, 0.0658100173, -0.0056382557, 0.0371159874, -0.0111887828, 0.0420557857, -0.0634345934, 0.0423527136, -0.0965285599, -0.1165037081, 0.012734158, -0.0620849244, 0.0757975951, -0.0761755034, 0.0121875405, 0.0548506789, -0.0209604092, 0.0615450554, 0.0402202345, -0.0586837493, -0.0879986286, 0.0016052665, 0.0579279326, -0.0747718439, -0.0417048708, 0.1278409511, 0.1213625297, -0.0044471701, 0.0131660523, -0.1184472367, 0.010190025, 0.0000080203, 0.0452140197, -0.0463477448, 0.0781190321, 0.1496516615, 0.0041367454, -0.0515304878, 0.0021662239, 0.037628863, 0.0687792972, -0.0225800164, -0.082545951, 0.0931273848, 0.0066302647, -0.0123090111, -0.0034399771, -0.047373496, 0.0043358221, 0.0645683184, -0.0030519464, 0.0330129825, -0.0521243401, 0.0054155597, -0.0330129825, -0.0985800624, 0.1469523162, 0.0337957926, 0.026210634, 0.061761003, 0.1003076434, 0.0216487423, -0.0898881704, 0.0490740836, -0.0370620005, 0.0298547503, 0.0535819866, -0.0239431858, 0.0847054273, -0.0559844039, 0.0458078757, -0.0351994522, -0.0155077344, 0.084867388, 0.090697974, -0.0830318332, -0.0862170607, -0.0007267141, 0.0098121176, 0.0535549931, 0.0682394281, 0.0281001758, -0.0087323794, 0.0633266196, 0.0132267876, 0.0402742215, 0.0027381475, -0.0055269077, -0.0320682116, 0.0223370753, -0.0451060459, 0.0707768127, -0.1483559757, -0.0536629669, 0.0685093626, 0.11769142, 0.0608432256, -0.130216375, -0.1490038186, -0.0472115353, 0.0231873691, 0.0311774295, 0.0918856859, -0.0263860915, -0.0300706979, 0.0215812586, 0.0310424622, 0.015777668, 0.0047913366, 0.0513145402, 0.0525832288, -0.0121200569, 0.0471845418, 0.0896182358, 0.0556064956, -0.0347405635, -0.0733681843, 0.023835212, -0.0351184718, 0.0370620005, -0.1162877604, 0.001811935, -0.0538249277, 0.0830858201, 0.0059419321, -0.0319602378, -0.0006128356, 0.0068124705, -0.0209604092, -0.0601413958, -0.024577532, 0.0431085303, -0.0027853861, 0.0432974845, 0.0394374244, -0.04154291, -0.0277762543, -0.0794147179, 0.0349835046, -0.0435404256, 0.1154239699, 0.0011278199, 0.0448091179, 0.0149273751, 0.1249256656, 0.0506397039, -0.0305565801, 0.0136384377, 0.0171813276, -0.0100888005, -0.064838253, -0.0368190594, 0.0519623831, -0.0828158855, -0.0478053913, -0.1281648725, 0.0085501736, -0.0661879256, -0.043621406, -0.0676455721, -0.1047345623, 0.0005774067, -0.0257652439, -0.0682394281, 0.1417695731, -0.0195837449, 0.0569021814, -0.0420017987, 0.0518544093, -0.0011126361, -0.0353614129, -0.0484262407, 0.1237379536, -0.0059115645, 0.0064851753, -0.1125086769, 0.0157641713 ]
712.223
Simon Scott
Simon Scott
Eta forms and determinant lines
Minor technical clarifications
null
null
null
math.DG
null
We show that there is a canonical construction of a zeta (Bismut-Quillen) connection on the determinant line bundle of a family of APS elliptic boundary problems and that it has curvature equal to the 2-form part of a relative eta form.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 20:15:28 GMT" }, { "version": "v2", "created": "Tue, 15 Jan 2008 15:01:26 GMT" }, { "version": "v3", "created": "Thu, 6 Mar 2008 15:29:22 GMT" } ]
2008-03-06T00:00:00
[ [ "Scott", "Simon", "" ] ]
[ 0.1025140211, 0.0277119186, 0.0504286662, 0.0986484066, -0.0341629721, -0.0114085758, -0.0012213389, -0.0190268438, -0.0862985328, -0.0521104559, 0.0262309387, -0.0048351525, 0.0383549035, 0.0249507688, 0.0807260275, 0.0782158896, 0.1533192098, 0.0452577807, 0.0167928208, 0.1643638164, 0.0161778368, -0.0836879909, 0.1421741992, -0.0172822978, 0.0108061424, -0.0659162104, 0.0145838996, -0.002764289, 0.0836377889, -0.0444043353, 0.1045221314, -0.0630044565, -0.015437346, -0.0798223764, -0.0491484962, 0.1090403795, -0.0922726616, 0.0332342237, -0.0056980122, 0.0155252013, -0.0605445206, 0.1569337994, -0.0871017724, 0.0182235986, 0.0329079032, -0.0074111815, 0.0123122251, 0.0395095646, 0.006181214, -0.077563256, -0.0180102382, 0.1427766234, 0.0357694626, -0.0694806129, -0.1590423137, -0.0819308907, -0.0968913138, 0.0350917242, 0.0395346694, -0.0113771986, 0.0364471972, -0.0773624405, -0.0522610657, 0.0930256993, -0.0386812203, -0.019491218, -0.038781628, -0.009130626, 0.0843406245, -0.0152239846, -0.0462869368, 0.0549720153, 0.0655145943, 0.0957868546, 0.023570193, -0.0919714421, -0.0055066142, 0.1457887888, -0.0403630137, 0.0720911548, 0.0941301584, 0.0324811824, 0.0094506685, -0.0541185662, -0.0274609048, 0.001229183, 0.0063035833, -0.0114964303, -0.0843908265, 0.1064298376, 0.0068903277, -0.0093628131, -0.0813284591, -0.0504035652, 0.1358486414, 0.0524116717, 0.024699755, -0.0220264569, -0.0233693812, -0.0289167855, -0.0303977672, 0.0037934454, 0.0532651208, 0.0181231927, 0.1244024187, 0.0280131362, -0.0668700635, -0.0078065279, -0.1215910688, 0.02426048, -0.0418690965, -0.0316779353, -0.105024159, 0.019415915, 0.0983471945, 0.0319791548, -0.0749527067, -0.0617995895, 0.0026497641, 0.0482950471, 0.0534659326, 0.0013805757, -0.0172446463, 0.0085972212, 0.0292682052, 0.0048759421, -0.1026646271, -0.0967909098, -0.0884070471, -0.0644603372, -0.0081077442, 0.0245742481, 0.052963905, -0.0134668881, -0.0411411561, -0.0146090006, 0.052963905, -0.0368237197, 0.1318324208, 0.0030686432, -0.0252519846, 0.0098711159, 0.0429735556, 0.0451322757, 0.0729445964, 0.0914694145, -0.0498011298, 0.0119231539, 0.0853446797, -0.0373006463, -0.0817802846, 0.0892102942, 0.0954354331, -0.0090113943, -0.0661672279, -0.0419192985, -0.0316277333, -0.0258795191, 0.0109128235, 0.0351921283, 0.0571307316, 0.0332342237, -0.0032349399, 0.0690287873, 0.042346023, 0.0676231086, -0.0069468059, -0.0475671068, -0.0453832895, -0.1256072819, -0.0289920904, -0.0054313103, -0.1502066404, -0.0417937897, 0.0777138621, 0.0146717541, -0.0948330015, -0.094531782, -0.0456594042, -0.0356690548, 0.0268584732, 0.0228548031, -0.0745008811, 0.0369492248, -0.0448059551, 0.0971925259, 0.0536165386, 0.1047229394, 0.0308746919, -0.0337362513, -0.0197296813, 0.0511566065, 0.0446051471, 0.0899633318, -0.0021869575, -0.0722417608, 0.0434504822, 0.0678741187, 0.0696312189, 0.0400115922, 0.0717397332, 0.0219888054, 0.1767136902, 0.0039440538, -0.0772118345, 0.0447557531, 0.0504286662, -0.0355686508, -0.0750029087, -0.0637072921, -0.0069781826, -0.0747518986, 0.061347764, -0.0147596095, -0.0494999141, 0.0780150741, -0.0127640497, 0.0660166219, -0.0513072126, 0.1266113371, -0.0688781738, 0.0417937897, 0.0066330386, -0.0184997134, 0.0006126305, -0.0093565378, -0.0023595293, -0.0455338955, -0.0673720911, 0.057733167, -0.0108877216, 0.0114964303, -0.0788183212, -0.002687416, -0.0274860077, 0.0220892113, -0.031778343, -0.0267329663, -0.0571809337, -0.0801737979, 0.0304730702, 0.0032914178, -0.0450820699, 0.0889090747, -0.0031298278, -0.0316277333, 0.0167551693, -0.0198300872, -0.0225912388, -0.042396225, -0.0261054318, 0.1400656849, 0.045935519, 0.0327823982, -0.0831357613, -0.0602433011 ]
712.2231
Andreas U. Schmidt
Andreas U. Schmidt, Nicolai Kuntze and Joerg Abendroth
Trust for Location-based Authorisation
To appear in: Proceedings of the Wireless Communications and Networking Conference, IEEE WCNC 2008, Las Vegas, USA, 31 March - 2 April 2008
null
10.1109/WCNC.2008.552
null
cs.CR
null
We propose a concept for authorisation using the location of a mobile device and the enforcement of location-based policies. Mobile devices enhanced by Trusted Computing capabilities operate an autonomous and secure location trigger and policy enforcement entity. Location determination is two-tiered, integrating cell-based triggering at handover with precision location measurement by the device.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 20:17:08 GMT" } ]
2016-11-18T00:00:00
[ [ "Schmidt", "Andreas U.", "" ], [ "Kuntze", "Nicolai", "" ], [ "Abendroth", "Joerg", "" ] ]
[ 0.003239824, 0.1363879442, 0.1170744523, 0.0149326893, -0.0303265154, -0.021158034, -0.065318644, -0.0487719811, -0.0430213362, 0.0068695797, -0.0077104755, 0.0197610613, -0.0078800116, 0.0230297055, 0.0231246464, -0.0813770518, -0.0279394537, 0.0464934222, 0.048527848, 0.0814855546, 0.0281022079, 0.0593509972, 0.0091888253, -0.0517286807, -0.1000395194, -0.1121918261, -0.0040959781, -0.0093447985, 0.0001029399, -0.1290097535, 0.0991172493, -0.0296483729, 0.0257151481, -0.0162482839, 0.0314929187, 0.1039456204, 0.055824656, 0.0486092269, 0.0278038271, 0.0235315301, -0.0636368543, -0.1204380393, 0.0209274646, 0.0602190197, -0.1102387831, 0.0043401094, -0.0386269726, -0.015136132, -0.0515930504, -0.0226635095, 0.0014325752, -0.0293228645, -0.0377047025, 0.0506165251, -0.1324818432, -0.0590254888, 0.1014500558, 0.0678142086, 0.0062456885, 0.0435367227, -0.1141448766, -0.1123003289, 0.0596222542, 0.0700385198, 0.005516686, -0.0591339916, -0.0243995525, 0.0210495312, 0.0217412356, 0.0514031723, -0.0061371862, 0.0824620798, 0.0102941971, -0.0524068214, -0.0734563544, -0.053166341, -0.0956451595, 0.1160979271, -0.0369451828, 0.0276817605, 0.0364026688, -0.0839811191, -0.0205477066, 0.0109791206, -0.1001480222, -0.008666656, -0.0441877395, -0.0345852487, -0.1179424748, -0.0109859025, 0.0507250279, 0.0645591319, -0.0350463837, 0.0722085685, 0.0875074565, -0.0146749951, 0.0290244818, 0.0377860777, 0.109153755, -0.0376775749, -0.1067124382, -0.1464786977, 0.0022310875, -0.1145788878, 0.1103472859, 0.0187709741, 0.0276139472, 0.1363879442, 0.0390881114, 0.0710150376, -0.2193925381, 0.0355888978, -0.0800207704, 0.0019055794, -0.0655899048, -0.0445674993, 0.0096024917, -0.0128236674, 0.0700385198, 0.0708522871, 0.0172654986, -0.0181742087, 0.1130598485, 0.0241418593, 0.0511861667, -0.0512675419, -0.0183640886, -0.0669461861, -0.0886467323, -0.0472258143, 0.0703640282, -0.0106400494, 0.0284819677, -0.0554177724, -0.0755721554, 0.0665121749, -0.0328763276, -0.0555534028, -0.0359686576, -0.0566926785, -0.0158142745, -0.049694255, 0.0529493354, 0.0213072244, 0.0004988583, -0.0171841215, -0.0810515434, 0.0748668909, 0.0020395124, 0.0615753047, -0.0849576443, -0.1253206581, 0.0150547549, 0.0648303851, 0.0053166342, -0.0965131819, 0.0333917178, 0.1549419016, -0.0749753937, 0.0381929614, -0.0551736429, 0.070472531, 0.0183912143, 0.0221481211, -0.054821007, 0.0475784503, 0.0679769665, -0.045598276, -0.1603670418, 0.0676514581, -0.0524068214, -0.0891349986, -0.0861511752, 0.0914135575, -0.0470088087, -0.0383828431, 0.1089909971, 0.0407427773, -0.0164924152, -0.0348293781, 0.0015893956, 0.003760298, -0.0076019731, -0.065318644, -0.0368638039, 0.0813228041, 0.1164234355, 0.1053561568, 0.0074120932, 0.0927155912, -0.0427229516, 0.0747583881, -0.0199373774, 0.0760061666, -0.0151090063, -0.0181877706, -0.0014893695, -0.0610327907, 0.0133865252, -0.0911965519, -0.0084428694, -0.0677057058, 0.015692208, 0.0435638502, -0.0085784979, -0.0309504047, 0.0242096726, -0.0777964592, -0.0277631376, -0.0121183991, 0.0584829748, -0.0762231722, 0.0013478075, -0.0630400926, -0.0818653181, -0.0411225371, -0.0029600903, -0.0496671274, -0.0133119291, 0.0616838038, -0.0268544275, 0.0688992366, 0.0701470226, -0.0805632845, 0.0042824675, 0.0316285491, 0.0172383729, -0.0493687466, 0.0673259497, -0.0373791941, -0.0179029517, 0.0407156534, -0.0602732711, -0.105410412, 0.1009075418, 0.0278580785, 0.0199780669, -0.0775252059, 0.0095414594, -0.0006709368, -0.0432112142, 0.0056455331, 0.0049063582, -0.044703126, 0.0207375847, -0.0298653785, -0.0876702145, 0.0133933062, 0.1152299047, -0.0308690276, -0.0026193238, 0.0612497963, 0.0756806582, 0.0224193782, 0.0384642184, -0.0048961858 ]
712.2232
Francisco (Paco) Guinea
J. Sabio, C. Seoanez, S. Fratini, F. Guinea, A. H. Castro Neto, F. Sols
Electrostatic interactions between graphene layers and their environment
improved introduction, section on suspended graphene corrected
Phys. Rev. B vol. 77, 195409 (2008)
10.1103/PhysRevB.77.195409
null
cond-mat.mtrl-sci cond-mat.mes-hall
null
We analyze the electrostatic interactions between a single graphene layer and a SiO$_2$ susbtrate, and other materials which may exist in its environment. We obtain that the leading effects arise from the polar modes at the SiO$_2$ surface, and water molecules, which may form layers between the graphene sheet and the substrate. The strength of the interactions implies that graphene is pinned to the substrate at distances greater than a few lattice spacings. The implications for graphene nanoelectromechanical systems, and for the interaction between graphene and a STM tip are also considered.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 20:20:50 GMT" }, { "version": "v2", "created": "Tue, 18 Dec 2007 14:45:04 GMT" }, { "version": "v3", "created": "Tue, 4 Mar 2008 15:41:10 GMT" } ]
2009-11-13T00:00:00
[ [ "Sabio", "J.", "" ], [ "Seoanez", "C.", "" ], [ "Fratini", "S.", "" ], [ "Guinea", "F.", "" ], [ "Neto", "A. H. Castro", "" ], [ "Sols", "F.", "" ] ]
[ 0.0398529135, -0.0290304702, 0.0418272763, -0.0272998549, -0.0804858208, 0.0342466943, -0.0178789683, -0.0020733874, -0.110856913, -0.0282992236, -0.0218886342, -0.0403160341, -0.053722214, -0.0175620932, 0.0199264567, -0.0431678966, -0.080242075, 0.0181105286, 0.0443866402, -0.0015447574, 0.0182811525, 0.0379272997, 0.0669333935, 0.0662508979, -0.0394872911, -0.0556722023, 0.1742315739, -0.0638621598, -0.0325892009, 0.0598646812, 0.0526984707, -0.0294692181, -0.1471267194, -0.1383517683, -0.0540634617, 0.1155368835, 0.0307610855, -0.0194633342, -0.1387417614, 0.0655684024, 0.0762445927, 0.0265442338, -0.088139534, -0.0369279273, -0.0131380549, 0.0075257411, -0.0313704573, 0.0271048564, 0.0445572622, 0.0132355541, -0.0552822053, -0.0027360793, 0.0683958828, -0.0600109324, 0.0458735041, -0.0646909028, 0.0808758214, 0.0312973335, -0.0521134734, 0.0812658146, -0.0083849551, -0.0356848091, -0.0577196926, 0.1195343658, -0.0834595561, 0.0107493177, -0.0818020627, 0.0310779605, -0.0206942651, 0.011955874, 0.0084641734, 0.0009110108, 0.0593771823, -0.0004277028, -0.0405597836, -0.1086144224, 0.0820458159, 0.0418029018, 0.0220958199, -0.0301029645, 0.0445816368, -0.0930632576, 0.0236679986, 0.0115841571, -0.163799122, -0.1209968552, -0.0738071054, 0.0208405145, -0.1627266407, -0.0010435492, -0.012242279, -0.0171842836, -0.0838495567, 0.0707846209, 0.0384635441, 0.0190245863, 0.1107594073, -0.0714671165, -0.0458003804, -0.0413154066, -0.0006714515, -0.017025847, -0.0809733197, 0.0137352394, 0.0113525959, 0.0125652459, 0.064739652, -0.1014969572, -0.0742458552, 0.0624971688, 0.1367917657, 0.0313948318, -0.0201702043, 0.0958907381, -0.0417785272, -0.0395847894, -0.0606446788, -0.1181693748, -0.0980357304, 0.0726371109, 0.0314679593, 0.028006725, 0.0584509373, 0.0613271743, 0.0721496195, -0.0327110775, 0.0214255117, -0.086287044, -0.122264348, -0.1144643873, -0.0381222963, -0.0300298408, -0.0690783858, -0.074489601, 0.0355141871, 0.0837033018, 0.0366598032, -0.0118522802, 0.0598646812, -0.0211330131, -0.012967431, -0.087457031, 0.1206068546, 0.0692246333, 0.0343685672, 0.0488228649, 0.0701021254, 0.075025849, -0.001671202, 0.0545509607, 0.0951594934, -0.0282260999, 0.0520647243, 0.0607421771, 0.0600596815, -0.1349392831, 0.0949157476, 0.0583046898, -0.0079279263, -0.0354654379, 0.0363673046, -0.0076963655, -0.0139424261, -0.0456053838, 0.0370254293, 0.0457272567, -0.0780970827, -0.0763908401, -0.0353435613, -0.0511872284, 0.0207186397, -0.0065446529, -0.0783408359, 0.0996444672, 0.0288354717, 0.0192927103, -0.0069102757, -0.0852145478, 0.0230830014, 0.0725396127, 0.0314679593, -0.0043509142, -0.0207673889, -0.0197680201, 0.0084397988, -0.0007304844, 0.0224126931, 0.0540147126, 0.0137352394, -0.0405597836, 0.0133086788, 0.0545022115, 0.0831183046, -0.0099510411, -0.0048445053, -0.1515141875, 0.0761958435, 0.04489851, 0.0246429946, 0.0316873305, 0.0387804173, 0.0588409379, -0.0253011156, -0.0232658144, -0.0676646382, 0.0037354489, 0.0299567152, -0.0084093306, 0.0759520978, 0.0116816564, 0.0545509607, 0.0248623677, 0.0062460606, -0.0630334169, -0.0978407264, 0.0426803976, -0.062155921, -0.0895532742, 0.0187686495, 0.0142836738, -0.0348804407, 0.0542097129, 0.064934656, 0.1595091522, 0.0188905243, 0.0755620971, 0.0578659438, -0.0296154674, 0.0629359186, -0.0670308918, 0.0116268136, 0.0823870599, 0.0451910086, -0.0439235158, -0.0172330327, 0.0239361227, -0.0443378873, 0.0603034273, -0.1538541764, -0.0323210768, -0.0309804603, 0.0135768028, -0.0769758373, 0.1279193163, 0.0917957649, 0.0436797664, 0.0044606011, 0.0169283468, 0.080729574, 0.0286648478, -0.0325892009, 0.0503097326, 0.0021617464, 0.0664458945, 0.0329304487, -0.1178768724 ]
712.2233
Arafat Gabareen Mokhtar
Arafat Gabareen Mokhtar
Charmonium spectroscopy at BABAR
based on a talk given at the Hadron07 conference
null
null
null
hep-ex
null
The charmonium-like states, Y(4260), Y(4350), produced via initial state radiation, as well as the X(3872), and Y(3940), produced in B meson decays from the BABAR B-factory are reviewed. These mesons do not seem consistent with conventional charmonium models, and several alternate hypotheses have been proposed to explain these new discoveries.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 20:23:57 GMT" } ]
2007-12-14T00:00:00
[ [ "Mokhtar", "Arafat Gabareen", "" ] ]
[ 0.0450682081, 0.0100911213, -0.0144256549, 0.0435914584, -0.1134362444, 0.1686776131, 0.0255559701, 0.0102688791, 0.0941838026, -0.023532277, -0.0122652249, -0.0590152852, -0.032898698, -0.0048848959, -0.004467851, 0.0804555044, 0.0265267976, 0.0487053879, -0.0260071997, 0.0471739434, 0.0088878442, -0.0569368973, -0.028413754, 0.0172560923, 0.0584683418, -0.0279215053, -0.0983405784, -0.0803461149, -0.0171877239, 0.0121558364, -0.0032543184, -0.0344574898, -0.009626219, -0.1172648519, -0.1003095806, 0.0432359427, -0.0435914584, -0.1096623242, 0.0047276495, 0.0030099028, -0.0247355551, -0.0358795449, -0.1109202951, 0.1193432361, 0.000064736, -0.0071923169, 0.0049293353, 0.0019143049, 0.0376844592, 0.0478029288, 0.0182269178, 0.0921601057, -0.0267045535, 0.0557336211, -0.0775020048, 0.0195669308, -0.048869472, 0.0472286381, -0.0055036265, -0.0284684487, -0.0088126399, -0.1080214903, 0.0000351722, 0.0350864753, -0.030738268, -0.0499086641, -0.0634455383, 0.068094559, -0.0117593016, 0.0577026196, 0.0555421896, -0.0272514988, 0.0853233039, -0.060492035, -0.0273472127, -0.0335003361, 0.0913943872, -0.0571556762, 0.0494164154, -0.0420600139, 0.0098655075, 0.016189551, 0.0148221897, -0.0574291497, -0.0029740094, 0.023532277, 0.0320509337, 0.0517409295, -0.0299998932, 0.047967013, 0.0235596243, 0.0366179198, -0.0241065696, -0.042743694, 0.1585044563, -0.0450408608, 0.0384501815, -0.0304647963, -0.0315039903, 0.0100706117, -0.0262123048, -0.0366452672, -0.0083819209, -0.0020185662, 0.1504096687, -0.0266225114, -0.0112123573, 0.0430992097, -0.0847763643, -0.0109388856, 0.0264994502, -0.1204371303, -0.1069276035, 0.0277847685, -0.0377118066, -0.0365085304, 0.0124429818, -0.0143299401, -0.0187738612, 0.1051226854, -0.0390518196, 0.132360518, 0.059671618, -0.0752048343, 0.0580854826, -0.0233135, 0.0526160374, -0.1480031163, -0.1297351867, -0.0496625379, 0.1239375696, -0.0719778687, -0.0309296977, -0.0359342396, 0.0356334187, -0.0852139145, 0.0001004155, -0.05379197, -0.030957045, 0.0082930429, 0.0447400399, -0.0210163333, 0.0614765361, -0.0022475992, -0.0388603918, 0.027155783, -0.0328440033, 0.0288786571, 0.1074745506, -0.0210026596, -0.1074745506, -0.0369734317, 0.0945119709, -0.0423334874, -0.0496351942, -0.1418773383, 0.0222469587, -0.0092638684, 0.0541748293, -0.026253324, 0.0019724178, 0.0135778915, -0.0987234414, -0.0100295907, 0.1566448361, 0.0010665413, -0.2079482079, 0.0593981482, -0.1313760132, -0.1064353585, 0.0305194911, 0.0349770859, -0.0310117397, -0.0340746269, 0.012388288, 0.0765175, -0.0401730575, -0.105779022, -0.1611297876, 0.0495531522, 0.0544209555, -0.0437555425, 0.0089835599, 0.0258431174, -0.0377665013, -0.0732905343, 0.0784318075, -0.0403644852, -0.0058625587, 0.1082402691, -0.0399542786, 0.0703370348, 0.0595075376, 0.0780489445, 0.0561164804, -0.1134362444, 0.0799085572, 0.0515221506, -0.0139197316, -0.0422787927, -0.0196079519, -0.0519050099, 0.0652504489, -0.0838465542, -0.0845575854, 0.0451229028, 0.1815854907, -0.068860285, -0.045806583, -0.0355240293, 0.087128222, 0.0331448242, 0.0240792222, 0.0172560923, -0.0816587806, 0.0900270268, -0.0545576923, 0.0138171799, 0.055569537, 0.0076298728, -0.0876751691, 0.0175022166, 0.1027708277, 0.092871137, -0.0238604434, -0.0150819886, 0.0441110544, 0.0075956886, 0.0643753409, 0.1140925735, 0.0086964136, 0.0048165279, 0.0042866757, 0.0247355551, -0.0070419074, -0.0476388447, 0.0460253619, 0.0586871207, 0.0194028486, -0.0527254269, -0.0504009128, 0.01135593, 0.0690790638, 0.0691884533, -0.0020818065, 0.0601091757, -0.0232314579, 0.0134548293, 0.128531903, 0.0177346673, 0.0622969531, 0.0801820308, 0.0222196113, 0.0133727873, -0.0130172735, 0.025774749 ]
712.2234
Lilia Del Riego
F. Aceff-Sanchez and L. Del Riego Senior
Geometry of the conics on the Minkowski plane
null
null
null
null
math-ph math.MP
null
Conics in the Euclidean space have been known for their geometrical beauty and also for their power to model several phenomena in real life. It usually happens that when thinking about the conics in a semi-Riemannian manifold, the equations and the graphs that come to mind are those of the quadratic Euclidean equations. For example, a circle is always perceived like a closed curve. We study the geometry of the conics in the semi-Riemannian Minkowski spacetime, and interpret each equation with Euclidean eyes. By defining an extended geometric completeness for conics, we will show that the conic completeness of conics can be changed through a Euclidean mirror.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 21:15:59 GMT" } ]
2007-12-17T00:00:00
[ [ "Aceff-Sanchez", "F.", "" ], [ "Senior", "L. Del Riego", "" ] ]
[ 0.0773455426, -0.0004246776, 0.1038020477, 0.0481903665, 0.0642859489, 0.004451585, -0.0072165076, 0.0041714786, 0.0087826941, 0.0279745087, -0.0772009715, -0.0663581342, -0.0480457954, -0.0475638919, -0.0226615202, 0.0218543317, -0.0313478336, -0.0025932442, 0.0902123675, 0.1040911898, 0.0777792558, 0.0562381595, 0.0604307204, -0.040118482, 0.0438050441, 0.0629848093, 0.0152642988, 0.0938266441, 0.0445519947, -0.046768751, 0.0548888296, -0.0044274898, -0.0273480341, -0.1348366439, -0.0638522357, 0.1086210907, -0.0129993511, 0.0355644897, 0.0155052505, -0.0095296446, -0.004508811, 0.2141579837, -0.0707916468, 0.0295647904, 0.0160232969, -0.0570573956, -0.0526238792, 0.0358295366, 0.0560453981, -0.0288419351, -0.0548406392, 0.0880919918, 0.1093921363, -0.1057296619, -0.0497806482, 0.0272275582, -0.0822127685, -0.0336609706, 0.0446483754, -0.060093388, 0.0376125798, -0.0434918068, -0.0816344842, 0.1172953546, -0.0771527812, 0.0612017661, 0.0128668277, -0.0242397543, -0.0245288964, 0.023047043, -0.011186189, 0.0560935885, 0.0065237707, 0.0288901255, -0.0089995507, -0.0461904667, 0.0976818725, 0.1377280653, -0.0557080656, -0.0444315188, 0.109488517, 0.0278299376, 0.0068008658, 0.0044305017, -0.0290587917, 0.0047979536, 0.0346729681, -0.0041925618, -0.1411977708, 0.0560935885, 0.0022965721, 0.0209628101, -0.034793444, 0.0093308594, 0.0597078651, 0.0520937853, -0.0277335569, 0.0062165572, -0.0367692485, 0.016047392, -0.0343115404, -0.0234084707, -0.0034998255, 0.0104573099, 0.2800824046, 0.0938748345, 0.0530575924, 0.0258059409, -0.0223121401, 0.050696265, -0.0270347968, -0.0277094617, 0.077538304, 0.0259264167, 0.0686230808, 0.018011149, -0.0715145022, -0.0057376656, -0.0810562, 0.0458290391, 0.0198062416, -0.0526238792, -0.0564791113, -0.0261191782, 0.0862607583, -0.0440700911, -0.0275407955, -0.1154641211, -0.0571537763, 0.0521419756, 0.0257577505, -0.0027995592, -0.0185653381, -0.1585463136, -0.0399257205, 0.0110355942, 0.0085959565, -0.0012235836, 0.0676592737, 0.0664545149, 0.0040841335, -0.0022257925, 0.0776828751, -0.0085296948, 0.0226856153, 0.0824055299, -0.0422629528, 0.1234637201, 0.0575874895, 0.0430821888, -0.0375402942, 0.0346729681, 0.029637076, -0.0154450126, -0.0956096873, -0.0888148472, -0.0362391546, -0.0042889426, 0.0107886186, -0.0133125884, 0.0988866314, 0.0450338982, -0.0643341392, 0.015228156, 0.022842234, 0.0252035614, -0.0495396964, 0.0508890264, -0.0472747497, -0.1235601008, -0.060912624, -0.082694672, -0.0844295248, 0.0082465764, 0.102356337, 0.1252949536, -0.0149751566, -0.1081391871, -0.0625029057, 0.0739722103, -0.0584549159, 0.0569610149, -0.0793213472, -0.0385522954, -0.016312439, 0.0757070631, -0.0113006411, 0.0881883726, 0.0161919631, 0.0042015975, -0.0875137076, 0.0375402942, 0.0508890264, 0.1084283292, 0.0714181215, -0.1384027302, 0.0625510961, -0.014348682, -0.0082345288, 0.0175774358, 0.0107645234, 0.0489855073, 0.0335886851, 0.0012273485, -0.0884775147, -0.0408895276, 0.0377571508, 0.042696666, -0.0729120225, 0.0386968665, -0.0574429184, -0.0151438229, 0.0806706771, 0.093537502, -0.0349621102, 0.0397811495, 0.0047557866, 0.019999003, -0.0382149592, 0.1798464507, -0.0906460807, 0.083369337, 0.0801887736, -0.0076682921, 0.0798514411, 0.0336127803, 0.0926700756, -0.0546478778, 0.0092465263, 0.0410340987, 0.0000462138, -0.0564791113, -0.0903569385, 0.0807188675, 0.0514673106, -0.0511781685, -0.0513227396, -0.0257095601, -0.0658762306, 0.0328417346, -0.0460699908, -0.000355404, -0.0426484756, 0.0363114402, -0.0274203196, 0.0575392991, -0.0752733499, -0.0037528249, -0.048937317, -0.0543105453, -0.0618282408, 0.0910316035, -0.0190713368, 0.0389860086, -0.0357813463, -0.0106862141 ]
712.2235
Manik Lal Das
Manik Lal Das, Ashutosh Saxena, and Ved P. Gulati
A Dynamic ID-based Remote User Authentication Scheme
Published in IEEE Transactions On Consumer Electronics
IEEE Transactions on Consumer Electronics, Vol. 50, No. 2, 2004, pp. 629-631
10.1109/TCE.2004.1309441
null
cs.CR
null
Password-based authentication schemes are the most widely used techniques for remote user authentication. Many static ID-based remote user authentication schemes both with and without smart cards have been proposed. Most of the schemes do not allow the users to choose and change their passwords, and maintain a verifier table to verify the validity of the user login. In this paper we present a dynamic ID-based remote user authentication scheme using smart cards. Our scheme allows the users to choose and change their passwords freely, and do not maintain any verifier table. The scheme is secure against ID-theft, and can resist the reply attacks, forgery attacks, guessing attacks, insider attacks and stolen verifier attacks.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 21:18:46 GMT" } ]
2016-11-18T00:00:00
[ [ "Das", "Manik Lal", "" ], [ "Saxena", "Ashutosh", "" ], [ "Gulati", "Ved P.", "" ] ]
[ -0.0198979806, 0.017283136, 0.0838987231, 0.0180242416, 0.0265539456, -0.0167377945, 0.0010775742, 0.0463120937, -0.0093337325, 0.03079083, 0.1016293168, -0.1038106829, -0.0837309211, 0.081437692, 0.0097742006, -0.0817732885, 0.0637630299, 0.0022233161, -0.1407261193, -0.0141019765, -0.0372789986, 0.1391600072, -0.002448794, -0.009389665, 0.0378942564, 0.0609104708, -0.0930157155, -0.0059498176, 0.0600155517, -0.1551567018, -0.0305111688, -0.0372789986, -0.0823885426, -0.0958682746, 0.0429841131, 0.1016852483, -0.079256326, 0.0389290079, -0.0210166294, -0.0386773087, -0.0337552503, -0.0830038041, 0.0652172714, 0.026316233, -0.0718732402, 0.1182412654, 0.059288431, -0.1081174836, -0.0233657937, -0.0146263437, -0.0920089334, -0.0030483203, 0.0611342005, -0.0128225209, -0.0190450102, 0.0143886311, 0.0215060394, -0.094246231, -0.0883733183, 0.0453332774, -0.0118646771, -0.1100191921, -0.0503951646, 0.0966513231, -0.0155072799, -0.0282459036, -0.0916174054, 0.0393485017, 0.0343984775, 0.1210378855, 0.048157867, 0.0462002307, 0.0802071765, 0.0087464415, 0.0102566183, 0.0271412358, -0.0797037855, 0.1071107015, 0.0488010906, 0.0347340703, 0.0594562255, -0.0580579154, -0.0456688702, -0.0088163577, -0.1726076305, -0.0343984775, -0.1487804055, -0.0266518276, -0.0438510664, -0.0076208003, 0.0332518592, 0.1110819057, -0.0231280811, 0.0272950511, 0.0370552689, 0.0585613064, -0.0266098771, -0.0027861367, -0.0144305797, 0.0911140144, -0.0127735799, -0.0780258104, 0.0219534989, 0.0408586785, 0.1123124212, 0.0067293765, 0.0129134115, 0.0899953619, -0.094525896, 0.0191149246, -0.1718245745, -0.0604070798, -0.0911140144, -0.0420891903, -0.0178005118, -0.0631477684, 0.0344823748, -0.0472349785, -0.0598477535, -0.0283717513, -0.0253653806, -0.0192407742, 0.1723839045, -0.0460044667, 0.0072432561, -0.0458087027, -0.0548977293, 0.013102184, -0.066335924, -0.0264141131, 0.0977699757, -0.1408379823, 0.1120327562, 0.0155072799, -0.0202755239, 0.0472070128, 0.0206670519, -0.0157170277, -0.0034887884, -0.0777461454, -0.0573307946, -0.107278496, -0.0201356933, 0.1252887547, -0.0112354374, 0.0115290824, -0.0348179676, 0.0539748445, -0.0657206625, 0.019366622, -0.0402713865, -0.0043837084, 0.0709783211, 0.0850732997, 0.0002047216, -0.0944699571, -0.033671353, -0.0487731248, -0.0164161827, 0.0818292201, -0.0041704657, -0.0788647979, 0.0106481463, -0.0140390527, -0.0430120789, -0.039740026, 0.0055512986, -0.0968191251, -0.1176819429, 0.0474027768, -0.0226666387, -0.0803749785, -0.0503112674, -0.038845107, -0.0761241093, 0.0017601253, 0.068405427, -0.0064567057, -0.0440188609, -0.067230843, -0.0465358235, 0.0738308728, 0.093575038, 0.0186674651, -0.0095155137, -0.0300637092, -0.0271552186, -0.0603511482, 0.0158149097, 0.0174509343, 0.0485773608, 0.1366989762, -0.0143606644, -0.032972198, -0.0835631266, -0.0667833835, -0.0044641113, -0.0359366201, -0.0778580159, -0.0778580159, -0.0383417159, -0.1025242358, 0.0126687065, -0.0129204029, 0.0305950679, -0.0571629964, 0.0845139772, -0.0033017641, -0.0098580997, 0.0497239754, 0.005289115, 0.0244564768, 0.1039225459, -0.0379501879, 0.0131301498, 0.0153254997, 0.0359086543, -0.0490527861, 0.1149971783, -0.033671353, -0.0393764675, 0.008886273, -0.0158568583, -0.0606308095, 0.0380620547, 0.0337832198, -0.0011728342, -0.0219255332, 0.0202475581, -0.1006784663, -0.0150458375, -0.0851292387, 0.0558765493, -0.0357408561, -0.0337272845, 0.0424247868, 0.0841224492, -0.017772546, -0.0346222073, -0.029895911, -0.0281899702, 0.0561282448, -0.0147382086, 0.0037719468, -0.1270785928, 0.013360871, -0.079647854, 0.0450256467, -0.0257708896, -0.0779139474, 0.0342866108, 0.0315738842, 0.1356921941, -0.0453892089, -0.0150178708, 0.0812139586 ]
712.2236
Vitaly Vanchurin
Vitaly Vanchurin
Cosmic string loops: large and small, but not tiny
6 pages, 1 figure, power-law approximation is replaced with exponential
Phys.Rev.D77:063532,2008
10.1103/PhysRevD.77.063532
LMU-ASC 78/07
gr-qc astro-ph hep-ph hep-th
null
We develop an analytical model to study the production spectrum of loops in the cosmic string network. In the scaling regime, we find two different scales corresponding to large (one order below horizon) and small (few orders below horizon) loops. The very small (tiny) loops at the gravitational back reaction scale are absent, and thus, our model has no ultra-violet divergences. We calculate the spectrum of loops and derive analytical expressions for the positions and magnitudes of the small and large scale peaks. The small loops are produced by large bursts of similar loops moving with very high velocities in the same direction. We describe the shape of large loops, which would usually consist of few kinks and few cusps per oscillation cycle. We also argue that the typical size of large loops is set by the correlation length, which does not depend on the intercommutation probability p, while the interstring distance scales as p^{1/3}.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 19:08:31 GMT" }, { "version": "v2", "created": "Thu, 6 Mar 2008 19:01:33 GMT" } ]
2008-11-26T00:00:00
[ [ "Vanchurin", "Vitaly", "" ] ]
[ 0.047213003, 0.0052034049, 0.0031120684, -0.1046931744, -0.0089239227, 0.1358670592, 0.0208402183, -0.0869783238, -0.0091965608, 0.0918193161, -0.0296843443, -0.0495271049, -0.0684123114, 0.028221406, 0.0882550701, 0.0342061557, -0.0352435112, 0.0298439376, 0.03449874, 0.0861803591, -0.0036606702, -0.0943728089, 0.0477981791, 0.1577845365, 0.0381693877, -0.1074594557, -0.0001031745, 0.0769771487, 0.1534223109, 0.0479843728, 0.0205476321, -0.0428241901, -0.1106513217, -0.1179926097, -0.1030440405, 0.1603380293, 0.007587329, 0.0712317899, 0.0169301834, 0.1005437523, -0.0057220832, -0.0175552573, -0.0772431344, 0.0097817369, 0.0881486759, 0.0140309073, -0.002224331, -0.0287001859, -0.0383289792, -0.0598474704, -0.0717637688, 0.0067361654, -0.0241251793, -0.0626669526, -0.0999053791, -0.0236331001, 0.00780677, 0.0152810542, -0.052000802, -0.0724553391, -0.024258174, -0.1104385331, 0.0230213273, 0.000412906, -0.0778283104, 0.0474789925, -0.0314398706, -0.024258174, 0.0468672179, 0.0825629085, -0.0163583085, -0.0567619987, 0.025614718, 0.0429837815, 0.0213189982, -0.0304557122, -0.0048509701, 0.0484099537, -0.0313600749, -0.0081991032, 0.044845704, 0.0543681011, 0.0717105716, -0.0009675341, -0.0288065821, 0.0004153996, 0.0252290331, 0.0058816765, -0.0515486225, 0.0398451164, 0.0775091201, -0.0845312253, -0.0257211123, -0.0085847871, 0.0976710692, -0.007853318, 0.0834672749, 0.0473991968, 0.0650076494, 0.0061410153, -0.0991606116, 0.0259605031, 0.0820841268, -0.1213972643, 0.0648480579, 0.0794774368, -0.0158662293, -0.0176749527, -0.024258174, -0.0612306111, -0.0098415837, 0.0146160824, -0.0196565688, -0.0125214206, 0.0405898839, -0.0855419859, -0.0995861888, 0.0248034522, -0.0493941121, -0.0198427606, 0.0561768264, -0.0562300235, 0.0258674063, -0.0350573175, 0.0417336375, -0.0115106637, 0.0592090972, 0.0175818559, -0.0530115589, -0.0128406072, 0.0782006904, -0.0935216472, -0.0114840642, -0.0256413165, -0.1581037194, 0.0584643297, 0.0010814106, 0.035802085, 0.1344839185, 0.0525859781, 0.0216913838, -0.0482769608, 0.0700614378, 0.006909058, 0.0995329916, 0.1291641444, -0.0010381874, 0.0093295556, 0.0156401396, 0.0359616801, 0.0264525823, -0.0518944077, 0.0041128513, 0.0722957402, 0.0427177958, -0.1012885198, 0.0200023539, 0.0066463938, 0.0296577457, 0.0280884132, 0.0261200964, 0.1168222651, -0.0509900451, 0.0353499055, 0.0131331952, 0.0297641419, -0.0423986092, 0.0288065821, -0.104001604, -0.1698072255, 0.0238458924, -0.0976178721, -0.1210780814, -0.0124083757, 0.1195885465, 0.027982017, -0.1072466671, -0.095543161, -0.0189782977, 0.0372650251, 0.0416804366, 0.0812861621, 0.0718701631, -0.0256679151, -0.0500324853, 0.0088973241, 0.0139511107, 0.0354297012, -0.0012293668, -0.0423720069, -0.0916065276, 0.0506176613, 0.062241368, 0.0504846647, -0.0247502532, -0.1225676164, -0.014403291, 0.0226090439, -0.0394195318, 0.0276096333, 0.0182734281, 0.0720297545, 0.0809137821, -0.1571461558, -0.0186192133, -0.0769239515, 0.0977774635, 0.0389673524, -0.0164780039, 0.0351105146, 0.0404302925, 0.0548468828, 0.0830416903, 0.0013922849, -0.0832544789, -0.020441236, -0.1345903128, 0.0859143659, 0.089691408, 0.0140841044, 0.0086712334, 0.0628797412, 0.0004338942, 0.1237379685, 0.1029908434, -0.0030040105, 0.0416272394, -0.0696358532, 0.0028693536, 0.0580387451, 0.0319186524, -0.003710543, -0.0544212982, -0.1254402995, -0.0093362052, -0.055485256, 0.0643692762, 0.0123950765, 0.002711423, -0.1088957936, -0.0049074925, -0.018605914, -0.0546872877, 0.086127162, -0.0070287529, -0.0159061272, -0.1041079983, -0.0042325458, 0.0668163747, -0.0079065161, 0.0403238945, 0.0024537463, -0.0805945918, -0.001868571, -0.0568683967, -0.0045816563 ]
712.2237
Gianluca Calcagni
Gianluca Calcagni, Michele Montobbio, Giuseppe Nardelli
Localization of nonlocal theories
12 pages; v2: typos corrected
Phys.Lett.B662:285-289,2008
10.1016/j.physletb.2008.03.024
null
hep-th gr-qc math-ph math.MP
null
We show that a certain class of nonlocal scalar models, with a kinetic operator inspired by string field theory, is equivalent to a system which is local in the coordinates but nonlocal in an auxiliary evolution variable. This system admits both Lagrangian and Hamiltonian formulations, and its Cauchy problem and quantization are well-defined. We classify exact nonperturbative solutions of the localized model which can be found via the diffusion equation governing the fields.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 21:00:11 GMT" }, { "version": "v2", "created": "Mon, 7 Apr 2008 20:08:27 GMT" } ]
2008-11-26T00:00:00
[ [ "Calcagni", "Gianluca", "" ], [ "Montobbio", "Michele", "" ], [ "Nardelli", "Giuseppe", "" ] ]
[ 0.0052251923, 0.0620724224, -0.0292267203, -0.0012304254, -0.0097517837, -0.0486043096, -0.0486959293, -0.0460389555, -0.0907494202, -0.0001684767, -0.0400378592, 0.1208465323, -0.1029806659, 0.0743036643, 0.0171443578, 0.0456037596, 0.017052738, 0.010593541, 0.0690813363, 0.0473216325, 0.0328227989, -0.0668366551, -0.0045294543, -0.0445730388, -0.0198471416, -0.0940019265, 0.0113035943, 0.098582916, -0.005090626, 0.0379764102, 0.0944600254, -0.0054198843, -0.151905641, -0.0631260499, -0.1212130114, 0.1610676348, 0.0550176986, 0.0517193824, -0.0395339504, -0.025516117, -0.0677070394, 0.0581327714, -0.117914699, 0.0377473608, -0.0219429452, 0.0708679259, -0.0068485811, 0.0220689215, -0.0982164368, -0.0010192704, -0.0237066261, -0.1081113741, 0.0944600254, -0.1580441743, -0.0637673885, -0.0247373488, 0.0382741764, 0.0521316715, 0.040587578, -0.0893751234, -0.0831907913, -0.18928653, -0.0190912783, 0.1246945634, -0.1416442245, 0.0326853693, -0.12185435, -0.0557964668, -0.0710053518, 0.137704581, -0.1198387146, 0.0267758891, 0.0752656758, 0.0291809104, -0.0095513649, -0.0137658771, 0.0035044579, 0.1122342721, 0.0476881117, 0.045809906, -0.0286540966, -0.0323876031, 0.0691271499, -0.0283334274, 0.0027843833, -0.0154379383, -0.0238898657, -0.0058980254, -0.0666992217, -0.030669732, 0.0434736013, 0.074853383, -0.0314026922, 0.0176711716, 0.1222208291, -0.0578121021, 0.1214878708, -0.0640422478, 0.0065508164, -0.0015775786, -0.0265468396, -0.0407021008, 0.0783807486, -0.0818623006, 0.1586855203, 0.0775103569, -0.0585908704, 0.0467031971, 0.0048701656, 0.0428780727, 0.0349071473, 0.0286540966, 0.0398546197, 0.0367395431, -0.0745785236, -0.0655997843, -0.067890279, -0.0369456895, -0.0433819816, 0.0233859569, 0.0173046924, -0.0093738521, 0.0234546717, 0.0137429722, 0.0421909243, 0.015987657, -0.0107825063, 0.024622824, -0.0278524235, -0.0271652732, 0.098582916, 0.0175795518, -0.1198387146, -0.0542389266, -0.1007817909, 0.0139376642, -0.01688095, -0.0700891539, 0.0477797315, 0.0182323419, 0.0149683869, 0.0027113738, -0.0520858616, 0.0677986592, 0.0133879445, 0.0605606958, -0.057445623, 0.0290205758, 0.1600598097, 0.0200876445, -0.0144415731, -0.0352736264, 0.0567126647, 0.0399233326, -0.0356859155, -0.1076532751, 0.0008231467, 0.037999317, 0.0799840987, -0.0155181056, 0.0661953166, 0.1396285892, -0.0062702307, -0.0398317128, 0.0022003071, -0.0623014718, -0.0000677307, -0.0710053518, -0.0143385008, -0.124877803, -0.0059209303, -0.0331434682, -0.1262520999, 0.031563025, 0.0206946246, -0.0135482792, -0.0044092033, -0.0422367342, -0.0814958215, 0.0675696135, 0.0269820336, 0.0265239347, -0.0256993566, -0.0461305752, -0.0485126898, 0.0461076684, -0.0616143234, 0.0760444403, 0.0398546197, 0.0175222885, -0.0442981794, 0.0390071347, 0.1146163866, 0.1290923208, 0.0034328799, -0.057445623, 0.046222195, 0.0634925291, 0.0058922991, -0.0803047642, 0.0743494779, -0.0072265128, 0.1206632927, -0.0351132937, -0.073570706, 0.0100380955, 0.0662869364, 0.0711427853, -0.0705014467, -0.0560713261, -0.0072837751, 0.0285624769, 0.0492456481, 0.0342658088, -0.0788846612, -0.0288144313, -0.0763192996, 0.0010414596, -0.0198013317, 0.0448708013, 0.0019025427, 0.0261574555, -0.0297764391, 0.0322501734, 0.0489249788, -0.0039081573, 0.0214275829, -0.0414121561, -0.0075185508, -0.0113264993, 0.0708221123, 0.0030835792, -0.0421680175, -0.0528646298, 0.0510780439, -0.1088443324, -0.0214161314, 0.0166404489, -0.0683025718, -0.1193806157, -0.0460389555, -0.0432445519, -0.0260200258, -0.0365334004, 0.031104926, -0.0277149938, -0.0342658088, 0.0677070394, 0.0877717808, -0.0387780853, -0.0906119943, 0.063950628, -0.0168007836, -0.0316546448, -0.0122197922, 0.0391674712 ]
712.2238
Gregory Dobler
Gregory Dobler, Douglas P. Finkbeiner (Harvard/CfA)
Identification of Spinning Dust in Halpha-Correlated Microwave Emission
8 pages, 5 figures; submitted to ApJ; LaTeX modified slightly to reveal missing Figure 5
Astrophys.J.680:1235-1242,2008
10.1086/587863
null
astro-ph
null
CMB experiments commonly use maps of Halpha intensity as a spatial template for Galactic free-free emission, assuming a power law I_nu \propto nu^-0.15 for the spectrum. Any departure from the assumed free-free spectrum could have a detrimental effect on determination of the primary CMB anisotropy. We show that the Halpha-correlated emission spectrum in the diffuse warm ionized medium (WIM) is not the expected free-free spectrum at WMAP frequencies. Instead, there is a broad bump in the spectrum at ~50 GHz which is consistent with emission from spinning dust grains. Spectra from both the full sky and smaller regions of interest are well fit by a superposition of a free-free and WIM Draine & Lazarian (1998) spinning dust model, shifted in frequency. The spinning dust emission is ~5 times weaker than the free-free component at 50 GHz, with the null hypothesis that the Halpha-correlated spectrum is pure free-free, ruled out at >8 sigma in all regions and >100 sigma for the full sky fit.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 21:00:31 GMT" }, { "version": "v2", "created": "Tue, 18 Dec 2007 00:56:03 GMT" } ]
2008-11-07T00:00:00
[ [ "Dobler", "Gregory", "", "Harvard/CfA" ], [ "Finkbeiner", "Douglas P.", "", "Harvard/CfA" ] ]
[ -0.0336505249, -0.0104443617, 0.0178538263, 0.0113840364, -0.0411933251, 0.0514281616, -0.0165585987, -0.0134856077, -0.0199617464, -0.0261077285, -0.0545011535, 0.0838596523, -0.0350981355, 0.0174220838, 0.0194284171, 0.1063610613, -0.1003674567, 0.041167926, -0.0232760049, 0.0281902533, -0.019720478, -0.0213585608, -0.036393363, 0.0381457284, -0.09462782, -0.0781200156, 0.0077015264, -0.0046190112, 0.0498535708, -0.0153776556, -0.0742597282, -0.0209649131, -0.0145776616, -0.1187546104, -0.1198720634, 0.0885326341, -0.078069225, 0.0633899719, -0.0461202674, -0.0569392294, -0.015364957, -0.024647424, 0.0350473411, 0.0033047358, 0.09462782, -0.0392885767, -0.0420314111, -0.0728883073, 0.0573455766, -0.0586661994, -0.044494886, 0.0874659717, 0.0221712533, -0.093561165, -0.0532821156, 0.0194919091, -0.0151363881, 0.0790342912, -0.0757327303, -0.0878215283, -0.0546027422, -0.0546535328, -0.0444694869, -0.0544503629, 0.0087618353, 0.0106792804, 0.0406853929, 0.0223236326, 0.0141332215, 0.0951865464, -0.0358854309, 0.0020364919, -0.004530123, -0.008965008, 0.0495996065, -0.0890405625, -0.0110856267, -0.0885834247, -0.1180435047, 0.0536884628, 0.0236315578, 0.0573963709, 0.0029999763, -0.0486853272, -0.055313848, -0.0556186065, 0.0879739076, 0.1455734521, -0.0517837144, -0.0723295882, 0.0938659236, 0.0408123732, -0.0398980975, -0.0409647524, 0.0139173502, -0.0753771812, 0.0671994686, -0.0357838422, 0.1191609576, 0.0066793119, -0.0139427464, -0.0307553113, 0.0446980596, -0.0452821814, 0.0670978799, 0.0005547575, -0.0514027663, 0.0556186065, -0.0131173562, 0.067961365, 0.1099165902, 0.0155808283, -0.0623233132, 0.0725327581, -0.0944754407, 0.0081777126, -0.181433484, 0.004784089, -0.0446726605, 0.0676566064, -0.0841644108, -0.0088761197, 0.0156062255, -0.0664883628, 0.0674026385, 0.0034539409, 0.0042444109, -0.031466417, -0.0098983338, 0.1338910013, 0.0816755444, -0.0078348583, 0.0458155088, 0.055313848, -0.1028055325, 0.0791358799, 0.0400250778, 0.0054507502, 0.0447488502, 0.0607995167, 0.0727867261, 0.1109324545, 0.146589309, 0.0603423789, 0.0970151052, 0.0069523258, -0.0256632883, -0.0799485743, 0.0670470893, 0.0833009258, -0.0465266146, -0.025993444, 0.0029809286, -0.0187554061, 0.0413710997, -0.0763930455, 0.0399996825, -0.0125332335, -0.0330918022, -0.073853381, -0.0245966297, 0.075834319, -0.0880246982, 0.0519614927, -0.016710978, -0.0181458872, -0.0729391053, -0.0680121556, -0.1368370056, -0.1058531255, -0.0731930733, -0.047212325, -0.0784247741, -0.0542979799, 0.1082912013, 0.1333830655, 0.0618661754, -0.0929008499, -0.0361647941, -0.0517075248, -0.0004789644, 0.0275045428, 0.1203799993, -0.024583932, 0.0160887614, -0.0027110896, 0.0633391812, 0.0228315648, 0.0634407699, -0.017701447, -0.0107046766, 0.1078848615, 0.044367902, 0.0743613169, -0.0728883073, 0.0077967634, 0.0120443488, 0.0231363252, -0.0420314111, 0.0783739835, 0.0798977762, 0.0176760498, 0.0520630777, -0.0286981855, -0.0928500593, 0.0107935648, 0.1586780995, -0.0082094586, -0.050259918, 0.0497011915, 0.0851294845, -0.1025515646, 0.0301203951, 0.0482281893, -0.1163165346, -0.0351489261, -0.0153268622, 0.0329648182, 0.1226148978, 0.0556186065, -0.0727867261, 0.0556694008, 0.0458916984, 0.1361259073, 0.0039269528, -0.0846215487, 0.0728375167, -0.029002944, 0.0177268442, 0.1035674289, -0.0529773571, -0.006272966, -0.1050404385, 0.0098475413, 0.0037872714, -0.0497519858, -0.0162665378, 0.0492186584, -0.0229077544, -0.0080951741, -0.0072443872, -0.0015912572, -0.046221856, 0.0482789837, -0.077764459, 0.0486853272, -0.0635423511, -0.1433385462, 0.0666407421, -0.03527591, 0.0700946823, -0.0043428228, -0.0513519719, -0.0135617973, 0.0372060537, 0.0289013572 ]
712.2239
Xinyu Dai
X. Dai, P. M. Garnavich, J. L. Prieto, K. Z. Stanek, C. S. Kochanek, J. Bechtold, N. Bouche, P. Buschkamp, E. Diolaiti, X. Fan, E. Giallongo, R. Gredel, J. M. Hill, L. Jiang, C. McClellend, P. Milne, F. Pedichini, R. W. Pogge, R. Ragazzoni, J. Rhoads, R. Smareglia, D. Thompson, R. M. Wagner
Go Long, Go Deep: Finding Optical Jet Breaks for Swift-Era GRBs with the LBT
Accepted by ApJ Letters, 14 pages, 2 figures
Astrophys.J.682.L77-L80,2008
10.1086/591041
null
astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Using the 8.4m Large Binocular Telescope, we observed six GRB afterglows from 2.8 hours to 30.8 days after the burst triggers to systematically probe the late time behaviors of afterglows including jet breaks, flares, and supernova bumps. We detected five afterglows with Sloan r' magnitudes ranging from 23.0-26.3 mag. The depth of our observations allows us to extend the temporal baseline for measuring jet breaks by another decade in time scale. We detected two jet breaks and a third candidate, all of which are not detectable without deep, late time optical observations. In the other three cases, we do not detect the jet breaks either because of contamination from the host galaxy light, the presence of a supernova bump, or the intrinsic faintness of the optical afterglow. This suggests that the basic picture that GRBs are collimated is still valid and that the apparent lack of Swift jet breaks is due to poorly sampled afterglow light curves, particularly at late times.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 21:00:40 GMT" }, { "version": "v2", "created": "Thu, 19 Feb 2009 01:58:17 GMT" } ]
2012-10-18T00:00:00
[ [ "Dai", "X.", "" ], [ "Garnavich", "P. M.", "" ], [ "Prieto", "J. L.", "" ], [ "Stanek", "K. Z.", "" ], [ "Kochanek", "C. S.", "" ], [ "Bechtold", "J.", "" ], [ "Bouche", "N.", "" ], [ "Buschkamp", "P.", "" ], [ "Diolaiti", "E.", "" ], [ "Fan", "X.", "" ], [ "Giallongo", "E.", "" ], [ "Gredel", "R.", "" ], [ "Hill", "J. M.", "" ], [ "Jiang", "L.", "" ], [ "McClellend", "C.", "" ], [ "Milne", "P.", "" ], [ "Pedichini", "F.", "" ], [ "Pogge", "R. W.", "" ], [ "Ragazzoni", "R.", "" ], [ "Rhoads", "J.", "" ], [ "Smareglia", "R.", "" ], [ "Thompson", "D.", "" ], [ "Wagner", "R. M.", "" ] ]
[ -0.0656490177, 0.0627312884, -0.0136971409, -0.0737538338, -0.0987707078, -0.0033449256, -0.0242198948, -0.0164392702, 0.0041368338, 0.0038329032, -0.0184654761, -0.0010122579, -0.1169255003, -0.0478994697, 0.0128326276, 0.0462244749, -0.093043305, 0.0094286045, -0.0109415036, 0.0537079237, -0.1106037423, -0.0171146728, -0.0848304182, 0.0320950747, -0.0466837473, -0.0996352211, -0.01507496, 0.0035965126, 0.0739159361, 0.0545994528, 0.0396055393, -0.0513034947, -0.0530865528, -0.099311024, -0.0292854067, 0.1708495468, 0.0478994697, 0.0137781892, -0.0283938758, -0.0626232177, 0.0755909309, -0.0197892617, -0.0988247395, -0.0039139511, -0.0477103591, 0.0016868151, -0.0105227539, -0.0414966643, -0.0011236991, 0.0237336066, -0.0834796205, 0.1241658032, -0.1309738457, -0.0108199306, 0.0103403963, -0.0414426327, -0.02912331, 0.0868836418, -0.0263946876, -0.0398486853, 0.016966084, -0.0299337916, -0.0055619311, -0.0786707625, -0.0253680777, -0.05673372, -0.0057814363, 0.0585167818, 0.0423611775, 0.0352289379, 0.0222071987, -0.0030899616, -0.0419829525, -0.0868836418, 0.0357962772, 0.0628393516, 0.1319464296, 0.0367958695, 0.0485748723, -0.0314466916, 0.0759151205, -0.0044137482, -0.1560447514, -0.0059739258, -0.0409293287, 0.023666067, 0.0224638525, -0.0101107592, -0.0697014257, 0.0056902571, 0.0332297496, 0.0079157045, 0.0575442016, -0.0201134551, 0.0311224982, -0.0295555666, 0.0590571016, -0.0655949861, 0.1335673928, 0.0247196928, -0.0213291775, 0.0527353436, 0.0262866244, -0.1638253778, 0.1469673514, -0.0385248996, -0.0295285508, -0.0003220821, -0.0125624668, -0.0024871659, 0.0328785405, -0.0517357513, -0.0982303843, 0.0858030021, -0.0641361177, 0.0013803517, -0.11498034, -0.0058118296, -0.0157638695, 0.0120424079, -0.0251789652, 0.0648925677, 0.0310684666, 0.0496825315, 0.1161690503, -0.0278805718, 0.0724570677, -0.0909900814, -0.0880723447, -0.007098469, 0.1216803193, -0.1360528618, 0.0757530257, -0.0526002645, -0.0428474657, -0.0617046766, -0.0019417792, -0.083695747, -0.0509252697, 0.0510333329, 0.0073753837, 0.0687828809, 0.0376333669, -0.0067911614, 0.0571659766, 0.1135755032, -0.0362825654, 0.030257985, -0.0387680419, -0.0029818974, -0.0842901021, -0.0185059998, -0.0491692238, -0.0861812234, 0.0257598106, -0.0692691728, 0.0484938249, 0.0093408022, -0.0597054884, -0.049277287, -0.019870311, 0.0260434803, -0.0465486683, 0.0804538205, -0.080669947, -0.0102863638, -0.0909360498, 0.0461164117, -0.1600431204, -0.0476022922, -0.0245035645, -0.0198838189, 0.0106983585, -0.0149533879, 0.0524922013, 0.0801296234, 0.00746994, -0.0551397726, -0.0769957602, -0.0096717486, -0.0163447149, 0.0049912166, 0.0750506073, -0.0710522309, 0.0124679105, -0.0163717307, -0.0858030021, 0.1203835532, 0.0379305445, -0.0776981786, -0.0030528144, 0.0270565823, 0.0677562729, 0.064568378, 0.010131022, -0.1012561843, 0.0179386623, -0.0414696485, 0.0324732997, -0.0454410091, 0.0977440923, 0.0977981314, 0.12178839, -0.1097392291, 0.0065547707, -0.0244765487, 0.0632175729, 0.0705119073, -0.0257192869, 0.0159394741, 0.0792651102, 0.0093340483, 0.0166689083, 0.025449127, -0.0823989734, -0.1181142032, 0.0257463027, 0.0421720669, 0.0979602262, -0.0417127945, -0.0089625772, -0.0237741303, 0.048763983, 0.0303390324, 0.1260028929, 0.0655409545, 0.1308657825, -0.031284593, 0.069809489, 0.0327704772, 0.0327704772, 0.0417938419, -0.0451168157, -0.1408076882, 0.1053085923, 0.0202080105, 0.0471970513, -0.0642441809, 0.0587329082, -0.1297851354, 0.015952982, 0.0820747837, -0.0237336066, 0.0462785065, -0.0932053998, 0.0349857956, -0.0538700186, -0.0165608432, 0.0364986919, 0.02330135, 0.1017424688, -0.0568958186, -0.0522490554, -0.079157047, -0.0044036172, 0.0053424253 ]
712.224
Don N. Page
Don N. Page
Observational Selection Effects in Quantum Cosmology
18 pages, LaTeX, for Proceedings from the 13th International Congress of Logic, Methodology and Philosophy of Science, Tsinghua University, Beijing, China, August 9-15, 2007
null
null
Alberta-Thy-23-07
hep-th
null
Scientific theories need to be testable by observations, say using Bayes' theorem. A complete theory needs at least the three parts of dynamical laws for specified physical variables, the correct solution of the dynamical laws (boundary conditions), and the connection with observations or experience or conscious perceptions (laws of psycho-physical parallelism). Principles are proposed for Bayesian meta-theories. One framework that obeys these principles is Sensible Quantum Mechanics (SQM), which is discussed. In principle, it allows one to test between single-history and many-worlds theories, and to discuss threats to certain theories from fake universes and Boltzmann brains. The threat of fake universes may be dismissed if one doubts the substrate-independence of consciousness, which seems very implausible in the SQM framework. Boltzmann brains seem more problematic, though there are many conceivable solutions. SQM also suggests the possibility that past steps along our evolutionary ancestry may be so rare that they have occurred nowhere else within the part of the universe that we can observe.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 22:05:45 GMT" } ]
2007-12-17T00:00:00
[ [ "Page", "Don N.", "" ] ]
[ 0.0331365876, 0.0082043, -0.0006491744, 0.0377144963, -0.0524329953, -0.0050137388, -0.0305282455, 0.0148915034, -0.1217935979, 0.0438094959, 0.0186576284, -0.046337992, -0.0725012571, 0.0564253554, 0.0672313422, 0.0753757581, -0.0112518016, 0.0566382818, 0.0944858566, 0.02451309, -0.0910790414, -0.0426384062, 0.0218781326, 0.0587143078, -0.0291708447, -0.1160445958, 0.0261898823, 0.0671248809, 0.0060051749, 0.02040096, 0.1099762097, -0.0359844714, -0.0912919641, 0.057170596, -0.1372307241, 0.0668587238, 0.0150911212, -0.0310605615, -0.0581819937, 0.0040622265, -0.0517143719, -0.0754822195, -0.0684556663, 0.156713441, -0.0107793724, -0.0484406352, -0.0437296517, -0.1357402354, -0.0155169731, 0.0144922668, -0.0368361771, -0.019136712, 0.035265848, -0.1019914895, -0.049212493, -0.0556801148, -0.0616952702, -0.0132213654, -0.0394445173, 0.0759613067, -0.0314065665, -0.0160492882, -0.0961892605, 0.1065161675, -0.1329722106, -0.029011149, 0.0017882446, 0.0010330231, -0.0243134722, 0.0787825733, -0.0042185937, -0.0062946212, 0.0944326222, 0.1594814807, 0.0147185009, -0.0821893886, 0.0061981389, 0.0464710705, -0.0716495514, 0.0396840572, -0.0108991433, 0.0108658737, 0.0273875892, -0.0729271099, -0.070584923, 0.1061435491, -0.0117841158, 0.0141861858, -0.1288201511, -0.0445813537, 0.0713301674, 0.0563721247, -0.0438627303, -0.0030724537, 0.0415471606, -0.0227697603, 0.0918242782, -0.0201081876, 0.0090959268, -0.0445547365, -0.0133544439, -0.0831475481, -0.0238476973, -0.0907596499, 0.1652304679, 0.0605241768, 0.0211994313, -0.0060950029, -0.0621743537, 0.029011149, -0.0478284732, -0.044687815, -0.0128753614, 0.0137337185, -0.0979458988, -0.0694670677, -0.0276537463, -0.035771545, 0.0635583699, 0.0344939902, -0.0163819846, -0.0579158366, 0.0626002029, 0.0861285105, 0.0464976877, -0.0936873853, 0.02720128, -0.1190255582, -0.0565318167, 0.0445547365, 0.1228582263, 0.0386726595, -0.0223439075, -0.0404825322, -0.09943638, -0.0208001956, 0.0268020444, -0.0523265339, -0.0123230843, 0.0158097465, 0.0326575041, -0.0664328709, 0.0580755323, 0.0528854616, -0.0261366498, 0.095816642, 0.0128420917, 0.0425053276, 0.0614291131, 0.0100075155, -0.0097945901, -0.0903870314, -0.0092689293, 0.0673378035, 0.0213058945, -0.1201966554, 0.0238343887, 0.0502505042, -0.0356650837, -0.0502771214, 0.0786228776, 0.0032487831, 0.0044148848, -0.0018181873, 0.0649423897, 0.0079980278, -0.0983185172, -0.0893224031, -0.0565850511, -0.0541097857, 0.0342278332, -0.0037827611, 0.0071596322, -0.0103402128, 0.1312687993, 0.0947520137, -0.0036729712, -0.1595879346, -0.0319122635, -0.0116510373, -0.0229826868, -0.010220442, 0.0651020855, -0.0201081876, -0.0286119133, -0.0290377662, -0.0752160624, 0.0474824682, 0.0226499885, -0.1208354309, -0.0269484296, 0.0178990811, 0.078676112, 0.0666457936, -0.0040056678, -0.1372307241, 0.0492391065, 0.1530936956, -0.0132679436, -0.0516079068, 0.0386726595, 0.0649423897, 0.1205160394, -0.0775582492, 0.0348666124, 0.0211195853, 0.0976265073, 0.0095750103, -0.1033755094, -0.0428513326, 0.0368894078, 0.0171671472, 0.0526725352, 0.0706381574, -0.0446345843, -0.1281813681, -0.0796342716, -0.0314864144, -0.0207336564, 0.0720754042, -0.0192165598, 0.0883642361, 0.0989040658, 0.1112537682, -0.0359844714, 0.0025151868, 0.11657691, 0.0500375777, -0.0218648259, -0.0490261801, -0.0103335585, 0.0433836468, -0.0472429283, 0.0542162508, -0.0121500827, -0.0011810731, -0.0267488118, 0.0132679436, -0.0830943212, -0.1298847795, 0.0275739003, 0.0444748923, -0.070265539, -0.0164751392, -0.0612694174, 0.0282659084, -0.0360110886, 0.0656876341, 0.0216785148, -0.0407220721, 0.0665925667, 0.0075522144, -0.0513683669, -0.0609500296, -0.0150511973, -0.027627131 ]
712.2241
Claudia Greco
C. Greco (1,2), M. Dall'Ora (3), G. Clementini (1), V. Ripepi (3), L. Di Fabrizio (4), K. Kinemuchi (5), M. Marconi (3), I. Musella (3), H. A. Smith (6), C. T. Rodgers (7), C. Kuehn (6), T. C. Beers (6,8), M. Catelan (9) and B. J. Pritzl (10) ((1) INAF, Osservatorio Astronomico di Bologna, Bologna, Italy; (2) Current address: Observatoire de Geneve, Sauverny, Switzerland; (3) INAF, Osservatorio Astronomico di Capodimonte, Napoli, Italy; (4) INAF, Centro Galileo Galilei & Telescopio Nazionale Galileo, S.Cruz de La Palma, Spain; (5) Universidad de Concepcion, Departamento de Fisica, Concepcion, Chile, and University of Florida, Department of Astronomy, Gainesville, FL, USA; (6) Department of Physics and Astronomy, Michigan State University, East Lansing, MI, USA; (7) University of Wyoming, Department of Physics & Astronomy, Laramie, WY, US; (8) Joint Institute for Nuclear Astrophysics, Michigan State University, East Lansing, MI, USA; (9) Pontificia Universidad Catolica de Chile, Departamento de Astronomia y Astrofisica, Santiago, Chile; (10) Department of Physics and Astronomy, University of Wisconsin Oshkosh, Oshkosh, WI, USA)
On the newly discovered Canes Venatici II dSph galaxy
Submitted to ApJ Letters
null
10.1086/533585
null
astro-ph
null
We report on the detection of variable stars in the Canes Venatici II (CVn II) dwarf spheroidal galaxy, a new satellite of the Milky Way recently discovered by the Sloan Digital Sky Survey. We also present a V, B-V color-magnitude diagram that reaches V = 25.5 mag, showing the galaxy's main sequence turn off at V = 24.5 mag and revealing several candidate blue straggler stars. Two RR Lyrae stars have been identified within the half-light radius of CVn II,a fundamental-mode variable (RRab) with period P_ab = 0.743 days, and a first-overtone (RRc) RR Lyrae star with P_c = 0.358 days. The rather long periods of these variables along with their position on the period-amplitude diagram support an Oosterhoff type II classification for CVn II. The average apparent magnitude of the RR Lyrae stars, <V> = 21.48 +/- 0.02 mag, is used to obtain a precision distance modulus of mu_0 = 21.02 +/- 0.06 mag and a corresponding distance of 160(+4,-5} kpc, for an adopted reddening E(B-V) = 0.015 mag.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 21:03:47 GMT" } ]
2009-11-13T00:00:00
[ [ "Greco", "C.", "" ], [ "Dall'Ora", "M.", "" ], [ "Clementini", "G.", "" ], [ "Ripepi", "V.", "" ], [ "Di Fabrizio", "L.", "" ], [ "Kinemuchi", "K.", "" ], [ "Marconi", "M.", "" ], [ "Musella", "I.", "" ], [ "Smith", "H. A.", "" ], [ "Rodgers", "C. T.", "" ], [ "Kuehn", "C.", "" ], [ "Beers", "T. C.", "" ], [ "Catelan", "M.", "" ], [ "Pritzl", "B. J.", "" ] ]
[ 0.0557034425, -0.0029970279, 0.0475430638, -0.0653921813, -0.0475157723, 0.0346884243, 0.0157749094, -0.0541477837, -0.0300487448, -0.0116060209, -0.105184257, -0.0386730917, -0.1358061433, 0.002852038, 0.0651192591, 0.0633725598, -0.0609708428, 0.110096857, -0.0754903108, 0.0728156716, 0.0126499487, -0.013530123, 0.0082627228, 0.0977061838, 0.0213698167, -0.0087198671, -0.0389460139, 0.0250133295, 0.0788199604, -0.0383455828, 0.0382909998, -0.0741256997, -0.1016908512, -0.0842784047, -0.0591149703, 0.0979245231, 0.0565495007, 0.038618505, -0.1031646281, -0.0099548409, -0.0335148573, 0.0591695532, 0.0484982915, -0.0597699843, 0.0202098973, -0.1319852322, 0.0152700031, 0.0300214533, 0.0111147603, -0.0155019872, -0.1159373969, 0.0537384003, -0.084442161, -0.0059190025, -0.0992345512, -0.0462330393, 0.0467515886, 0.0214380473, 0.0046123867, -0.1061667725, -0.0269783698, -0.0962869897, 0.0219838917, -0.0439131968, 0.0262278337, 0.0613529347, 0.0067787077, 0.0349067636, 0.0700864494, -0.0655559376, -0.0959048942, 0.0417025276, 0.0433127694, -0.029421024, 0.0468607582, 0.0365715884, 0.0114968522, -0.0214653388, -0.1044746563, 0.0668659657, 0.0448138416, -0.0073961942, -0.0795295611, 0.0148333274, -0.1038196459, -0.0198550969, -0.0246448833, -0.0659380257, -0.0186405927, 0.0527558811, 0.0307037588, -0.0323685855, 0.0181766246, -0.0247131139, 0.0324777551, -0.0350159295, -0.0513366833, -0.2108051926, 0.1415920854, -0.0005466975, -0.0439677835, 0.0702501982, 0.027769845, -0.0200052038, 0.0902281106, 0.0287933033, 0.0445682108, 0.0582962036, 0.0400104076, 0.0291481018, -0.0051070587, 0.0543388315, -0.0163480453, 0.1111885458, -0.0229254737, -0.0204555262, -0.0044145184, 0.0525375418, -0.1184482798, 0.011176168, -0.0765819997, -0.0057552489, 0.0486074612, -0.0639184043, 0.0379907861, -0.0387003832, -0.0032102487, -0.0549392588, -0.0610800125, -0.0114013292, 0.0098729646, -0.070031859, 0.1098785177, 0.0118448278, -0.1017454341, -0.0048034326, -0.033050891, -0.140063718, -0.0150926029, 0.1191032901, 0.0377451554, -0.0111488756, 0.0547755063, 0.0609708428, 0.070031859, -0.0135233002, -0.0689401701, 0.0481707864, -0.0586782955, -0.0155019872, -0.0798024833, 0.0879355669, 0.0086993985, -0.0505725034, -0.1086230725, -0.0281109978, -0.0463967919, 0.0052946927, -0.0492897667, -0.0049535399, 0.0224615056, -0.0937760994, 0.0428760946, 0.0013049097, -0.0695951879, 0.0137621071, -0.0991799608, -0.034279041, -0.1647358984, -0.0569315925, 0.0617350228, -0.007826047, 0.0353434384, -0.0635908991, -0.0325323381, 0.0420027412, 0.0387003832, -0.064682588, -0.0536838174, 0.0608070903, -0.0246585291, 0.0986341164, 0.1344961077, -0.0891910046, 0.0072802026, -0.0403924994, 0.010234586, 0.0118925897, 0.0496172756, -0.0520735756, 0.0599337369, 0.0178081803, 0.1021821126, 0.1764169782, -0.0748898759, -0.0769095048, -0.0301033296, 0.0715056434, 0.0007019221, -0.068503499, 0.0111011146, 0.0690493435, 0.0347703025, -0.0952498838, -0.0640821531, -0.0999987349, 0.0792566389, 0.0905556232, 0.0344427936, 0.002026448, 0.0371720158, 0.0463149138, -0.1282734871, 0.0229800586, -0.0707960427, 0.0942127779, -0.0402833335, 0.0641367435, 0.1018546, -0.0257775113, -0.0874443054, 0.0978699401, 0.0188179929, 0.0213834625, -0.0052946927, -0.0151471877, 0.0718331486, -0.0624446236, 0.0811670944, 0.0531106815, 0.0877172276, 0.044186119, -0.0182585027, -0.0325596295, -0.0248905141, 0.004220061, -0.0489622615, 0.085915938, -0.0116810743, -0.0180674568, 0.0116810743, 0.1213958412, 0.014710512, 0.1024004444, -0.0294483155, 0.0781103596, 0.0178900566, -0.030321667, 0.0619533621, 0.0987432897, 0.0232666265, 0.0011846534, -0.0070413952, -0.0462330393, -0.0562765785, 0.0305672977 ]
712.2242
Kristen Menou
Emily Rauscher, Kristen Menou (Columbia), James Y-K. Cho (QM Univ. London), Sara Seager (MIT), Brad Hansen (UCLA)
On Signatures of Atmospheric Features in Thermal Phase Curves of Hot Jupiters
22 pages, 6 figures, 1 table, accepted for publication in ApJ
null
10.1086/589499
null
astro-ph
null
Turbulence is ubiquitous in Solar System planetary atmospheres. In hot Jupiter atmospheres, the combination of moderately slow rotation and thick pressure scale height may result in dynamical weather structures with unusually large, planetary-size scales. Using equivalent-barotropic, turbulent circulation models, we illustrate how such structures can generate a variety of features in the thermal phase curves of hot Jupiters, including phase shifts and deviations from periodicity. Such features may have been spotted in the recent infrared phase curve of HD 189733b. Despite inherent difficulties with the interpretation of disk-integrated quantities, phase curves promise to offer unique constraints on the nature of the circulation regime present on hot Jupiters.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 21:04:03 GMT" }, { "version": "v2", "created": "Wed, 16 Apr 2008 13:53:35 GMT" } ]
2009-11-13T00:00:00
[ [ "Rauscher", "Emily", "", "Columbia" ], [ "Menou", "Kristen", "", "Columbia" ], [ "Cho", "James Y-K.", "", "QM Univ.\n London" ], [ "Seager", "Sara", "", "MIT" ], [ "Hansen", "Brad", "", "UCLA" ] ]
[ 0.0190116484, 0.0466273017, 0.0090315351, -0.0785583183, 0.0033985157, 0.0820319876, -0.0843299478, -0.0437147655, 0.0399738923, 0.0234606136, -0.0340419374, 0.0412564762, -0.0974764451, 0.0497536026, -0.003204792, 0.0513033941, -0.0281634256, 0.0960869789, 0.0168339256, 0.0834214538, -0.0186642818, -0.1050650701, -0.0188780446, 0.0293391272, -0.0062492611, -0.0470548309, -0.0880708247, 0.059212666, 0.1186390966, -0.0042919829, 0.0530936681, -0.0341220982, -0.0257986598, -0.0220043454, -0.0757793859, 0.0531471074, -0.0339884982, 0.071130015, -0.0150302909, -0.0057048304, -0.0051269992, -0.0096928673, -0.0623122454, 0.0876432955, -0.0790927336, -0.0718781874, 0.0555252358, 0.0310759619, 0.1178909168, 0.0434208401, 0.0479900464, 0.0688320547, 0.0989727974, -0.0852918923, -0.064503327, -0.0117303068, -0.0175954606, 0.129006654, 0.0292589664, -0.0869485587, 0.0394929238, -0.1120124087, -0.0440086909, -0.0103074396, -0.0518912449, -0.0393058807, -0.0493260734, 0.0082833599, 0.0406686254, 0.0793064907, 0.031129403, -0.0286978353, 0.0274152495, -0.0373018421, 0.0654118285, -0.0538952835, -0.0651980639, -0.0028641054, -0.0406953469, -0.0917582512, 0.1300754696, 0.0215634573, -0.0126722055, 0.0316103697, -0.1201354414, 0.0011047263, 0.0365269482, 0.0373820029, -0.0199468657, -0.0081430776, 0.1274034232, 0.0620984808, -0.0310225207, 0.0767413229, 0.0729470104, 0.0019906785, -0.0187310819, -0.0776498243, 0.1091800332, 0.0048998748, -0.0042619226, -0.0425390638, -0.0285107922, -0.0002038483, 0.136702165, -0.0608693361, -0.1134018749, 0.063594833, 0.0712903365, -0.0550442636, -0.0628466532, 0.0129661309, -0.0661600009, -0.0054008844, -0.0224318746, -0.0197331011, -0.0765810013, -0.0941631049, -0.1151119843, -0.013153174, -0.0141752344, 0.0807494, 0.0394394845, 0.0864675939, 0.1034084037, -0.0952319205, -0.0365002267, -0.0832076892, -0.0662134439, 0.0487649441, -0.0165667199, -0.0583576076, -0.0386913083, -0.1103022918, 0.0776498243, -0.0776498243, 0.0744967982, -0.0115365833, 0.1339232326, -0.0096527869, 0.0910100788, 0.1234487891, 0.0504750572, 0.0661600009, 0.0439018086, -0.0060221367, -0.0300605819, 0.0717178658, -0.0376759283, 0.0441690162, -0.0585179329, -0.0072479402, 0.0467876233, 0.0184237957, 0.0452912748, -0.0278427787, 0.0433941185, 0.0310492404, -0.035084039, -0.0902084634, -0.0092452988, -0.0264666714, -0.0079627139, 0.0599073991, -0.0035705292, -0.0618847162, -0.0085973265, 0.0537349582, -0.1053857207, 0.0109687718, -0.03935932, -0.1122261733, -0.0857194215, 0.0648774132, 0.0624191277, 0.1065079793, -0.0334006473, -0.0938958973, -0.0537082404, 0.0748174489, 0.0029743274, 0.0033417346, 0.0532272682, -0.0777567029, -0.0421115346, 0.0547236167, 0.0390119553, 0.0200804677, 0.0740692765, -0.0227792412, 0.0015723354, 0.0790927336, 0.0589989014, 0.1341369897, 0.0138278678, -0.0998278484, 0.1090197116, 0.0153108565, -0.0242755897, 0.2072443217, 0.063434504, 0.0852918923, 0.0920789018, -0.0617243946, -0.0286443941, -0.0442758948, 0.0605486929, 0.0313698873, -0.1247313693, 0.0355115682, 0.0555786751, 0.0006638378, -0.092399545, 0.0642895624, -0.0238480605, 0.0437682085, -0.036553666, 0.0201472696, 0.1360608786, 0.0738020688, 0.0186776407, 0.0296330526, 0.0227658805, 0.0406953469, -0.0200671088, 0.0223249923, 0.1078974456, -0.0008325111, 0.0549373813, 0.0950715989, 0.0341220982, 0.0241687074, -0.0653049424, -0.0032899636, -0.0046527102, -0.0144557999, 0.0052004806, 0.0380500145, 0.0116635058, -0.0307820346, -0.058143843, 0.0595333129, -0.0935218111, -0.0143622775, 0.0083902422, 0.0892999694, -0.0422184169, -0.0179161057, 0.0428329892, -0.0116301049, 0.072252281, 0.0321982242, -0.154017061, -0.0093455007, -0.0017819245, 0.0249168817 ]
712.2243
Cristiano Germani
Cristiano Germani (SISSA & INFN) and Arabella Schelpe (DAMTP)
On interactions of higher spin fields with gravity and branes in AdS_5
13 pages; RevTex; v3: clarifications and references added, version accepted for publication in Phys. Rev. D (2008)
Phys.Rev.D78:036010,2008
10.1103/PhysRevD.78.036010
SISSA 90/2007/A; DAMTP-2007-117
hep-th astro-ph gr-qc hep-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We construct actions of higher spin fields interacting with gravity on AdS_5 backgrounds such that the Compton scattering amplitudes of the interaction are tree-level unitary. We then consider higher-spin fields in the Randall-Sundrum scenario. There, in the fermionic case, we construct a tree-level unitary action of higher spin fields interacting with branes and linearised gravity. In the bosonic case we show that this is not in general possible. A tree-level unitary action of bosonic higher spins interacting with linearised gravity and branes is only possible in the following cases: The brane is a pure tension brane and/or Dirichlet boundary conditions are imposed thereby making bosonic higher spin fields invisible to a brane observer. We finally show that higher spins in Randall-Sundrum II braneworlds can only be produced by (decay into) gravitons at trans-Planckian scales. We end by commenting on the possible relevance of higher-spin unparticles as Dark Matter candidates.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 18:06:29 GMT" }, { "version": "v2", "created": "Tue, 11 Mar 2008 12:53:38 GMT" }, { "version": "v3", "created": "Fri, 20 Jun 2008 13:36:35 GMT" } ]
2008-11-26T00:00:00
[ [ "Germani", "Cristiano", "", "SISSA & INFN" ], [ "Schelpe", "Arabella", "", "DAMTP" ] ]
[ -0.0344303846, 0.0992362946, 0.0355100855, 0.0122545781, -0.0176350754, 0.0677570775, 0.0379813947, 0.0044417595, -0.0893510506, -0.0045257364, -0.0522574075, 0.0748111084, -0.1318671852, 0.0681889579, 0.0653577521, 0.0142280273, 0.0236334018, 0.0379813947, 0.1125765666, 0.0547527112, 0.0097772703, -0.0857040733, 0.0601272099, 0.0410045497, -0.0926621258, -0.0771144703, 0.0555204973, -0.0059473393, 0.1114248857, -0.0265365914, 0.0777862817, -0.0141440509, -0.0110309198, -0.0401647836, -0.0762027204, 0.1247651652, -0.0556164719, 0.0437157936, -0.0745231882, 0.0191826429, 0.0154756792, 0.013244302, -0.1769745797, 0.0786500424, 0.0561443232, 0.0269444771, -0.0641580895, -0.116127573, 0.0015670625, -0.0567681491, -0.0571520403, 0.0750510469, 0.0616147965, 0.0064961864, -0.1491423547, -0.0292958207, -0.0199384335, 0.0511057302, -0.0046367054, -0.0240052976, -0.056624189, -0.092710115, -0.0584476814, 0.0083676632, -0.1100812629, 0.0031161299, -0.0033440662, 0.0348142795, 0.0138441343, 0.0524973422, -0.0088955164, 0.0095673287, 0.1025953516, 0.0851762146, -0.0169872567, -0.0110849049, 0.0856080949, -0.0243891906, 0.0731795654, 0.0497621037, -0.012932389, 0.0060283169, -0.0142280273, -0.0349822305, -0.1147839502, 0.0142400237, 0.0109349471, 0.0468829088, -0.1070101187, 0.0028492045, 0.085272193, 0.0385332406, -0.0577758662, -0.0131483283, 0.0794658139, -0.0802335963, 0.1146879792, 0.0141560473, 0.0328468271, 0.0708762109, 0.0644460022, 0.0036379842, 0.0357980058, -0.0555684827, 0.0929980353, -0.0482025407, 0.0792258754, 0.0046547004, -0.0806174874, 0.0074019334, -0.0188227445, -0.0517775416, -0.1167993844, 0.0911745429, -0.0026422623, -0.0310953185, -0.0172871724, -0.0671812445, -0.0828248709, 0.0464510284, 0.049186267, 0.0256728325, 0.0067061274, 0.0134962313, -0.005386496, -0.1051866263, -0.0036829717, -0.0928060859, -0.123229593, 0.0563362688, 0.1395450383, 0.0086675799, -0.0238373447, -0.0629104376, -0.0404527038, 0.0717879534, -0.012218588, 0.0669892952, 0.0728436634, 0.0191586502, -0.0052245413, 0.0325589105, 0.1344584525, 0.0339265279, 0.047098849, 0.0637262091, -0.0289359204, 0.0043397881, 0.013940108, -0.0130283618, -0.0745711774, -0.0893510506, 0.0320310555, -0.0098072616, 0.0170832295, -0.1263007373, -0.0045827203, 0.1411765814, 0.0007130509, -0.0921342745, 0.0163754281, 0.046307072, -0.0370696485, -0.0297756866, 0.0151157798, -0.0332067274, -0.088295348, 0.027496323, -0.0759627894, -0.0920862854, -0.0045617265, -0.0388451554, -0.148278594, 0.0104010962, 0.0607030503, -0.037717469, -0.0310233384, -0.1094094515, -0.0821050778, 0.0524013676, 0.0541768745, 0.1051866263, -0.0916064233, -0.0320070647, -0.0680929869, -0.000032733, -0.0055154599, 0.0850802436, -0.0108749634, -0.002001941, 0.0125604933, 0.107202068, 0.1022114605, 0.0867117867, 0.0124285296, -0.1004839465, 0.0311193112, 0.0892550796, -0.0469548889, 0.0764426589, 0.0983725339, 0.021414021, 0.0153317191, 0.0146839004, -0.049186267, 0.0111028999, 0.1512537599, 0.0862319246, -0.0538889542, 0.0093693836, 0.005239537, -0.013628195, 0.0511537157, -0.0600312389, -0.1204463691, 0.0077138459, -0.0024053284, -0.0599832498, 0.0490663014, 0.0906946734, 0.0452033766, 0.0993322656, -0.0072399783, 0.0787940025, 0.1231336221, 0.0373575687, 0.0423241816, 0.0446035452, 0.0585436523, 0.039205052, 0.1015396491, 0.0417963304, -0.0870476961, -0.021066118, 0.0209461506, -0.0307594109, 0.0208021924, 0.0181629285, -0.0423961617, -0.0794178247, 0.0140240844, 0.0223497599, 0.0191226602, 0.0555684827, -0.030831391, 0.0391330719, 0.0020184363, -0.034934245, 0.0470748544, 0.019254623, -0.0299436394, 0.0766346008, -0.0556644574, 0.0657416433, -0.0348382741, 0.0197104961 ]
712.2244
Tanya Khovanova
Tanya Khovanova
How to Create a New Integer Sequence
34 pages, 1 figure
null
null
null
math.CO math.GM
null
There are several standard procedures used to create new sequences from a given sequence or from a given pair of sequences. In this paper I discuss the most popular of these procedures. For each procedure, I give a definition and provide examples based on three famous sequences: the natural numbers, the prime numbers and the Fibonacci numbers. I also add my thoughts on what makes a sequence interesting. My goal is to help my readers invent new sequences, differentiate interesting sequences from boring ones, and better understand sequences they encounter.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 21:56:11 GMT" } ]
2007-12-17T00:00:00
[ [ "Khovanova", "Tanya", "" ] ]
[ 0.0439470261, -0.0622171387, 0.1305676252, -0.0307447258, 0.0925720334, -0.0359164923, 0.0001920733, 0.0602419898, 0.0138130365, 0.030172972, 0.0880499855, -0.0938714668, -0.0658555627, -0.1116477922, 0.0745358169, -0.002784048, 0.0003378541, -0.0008925521, 0.0189588144, 0.0998488888, -0.0480532534, 0.0061041145, -0.0274181627, 0.0698578358, 0.0694420189, -0.1060861945, 0.0453244299, 0.0537967719, 0.0546803921, -0.1127912998, 0.0382035039, -0.0668431371, -0.0868545026, 0.0431673639, 0.0493786819, -0.0455843173, -0.0569674037, -0.0547843464, 0.0170876216, 0.1246421859, -0.0175944027, 0.0252221096, 0.0412441939, 0.0140859187, 0.0775505155, 0.0561357625, 0.0698578358, -0.1076975018, -0.0601900108, 0.0626329556, 0.0271062963, 0.047403533, -0.0538487509, 0.068922244, -0.0550442338, -0.0127994735, -0.1196523383, 0.0323040523, -0.0716250762, 0.0285616685, 0.0754194334, -0.0859189034, -0.0254819971, 0.02598878, -0.0902330428, 0.1020839214, -0.0716250762, 0.0286396351, 0.0819166303, 0.0345130973, -0.0981336311, 0.0501063652, -0.020791024, 0.0365662128, -0.0414001234, 0.023844704, -0.0589945279, -0.0236497894, -0.0286656227, 0.0001670997, 0.0572272912, -0.080409281, 0.0411662273, 0.0539527051, -0.0339413472, 0.0666872039, 0.0236108061, -0.0745358169, -0.0874782279, -0.0978217646, -0.0975098982, 0.0102655673, -0.0750036165, 0.0507820733, 0.0563436747, 0.0118248947, 0.0703776106, 0.1568682641, -0.0046909745, 0.0271062963, -0.0348509513, -0.044128947, 0.0313684568, 0.0932997167, 0.0915324837, 0.0330577269, -0.0612815395, 0.0160610657, -0.1175732389, 0.0333176143, -0.0573832244, -0.0780183151, -0.0092520053, -0.0472995788, 0.0397108532, 0.02960122, 0.0619052723, -0.0290554557, 0.0022707696, -0.0588385947, -0.0773945823, -0.122563079, 0.0161650199, -0.0016340445, -0.125681743, -0.087062411, 0.0358905047, -0.07412, 0.0063802451, 0.0068220547, 0.1186127886, 0.0091675417, -0.0414001234, 0.1057743281, -0.0731844008, -0.0755753666, -0.0371899419, 0.0981336311, 0.0613854975, 0.0466498584, 0.0595662817, -0.08295618, -0.001185738, 0.081864655, 0.0838917792, -0.0119353468, -0.0872703195, 0.057799045, 0.0656996369, 0.0331616811, -0.0553041212, 0.0532250181, -0.0035961973, 0.1106082425, 0.0787459984, -0.0854511037, -0.0948590413, -0.0571233369, 0.0304588489, 0.0245723911, 0.115494132, 0.0301469844, 0.0300430283, 0.0248322785, -0.0169966612, 0.087166369, -0.1540614814, -0.0535888635, -0.0485990159, 0.026898386, 0.1170534641, -0.1196523383, -0.0572272912, -0.0052432362, 0.0155542847, 0.053328976, -0.0833720043, -0.0874782279, -0.0081539797, 0.0141378958, -0.0096093509, 0.0609176978, -0.0953788161, -0.0479233079, 0.1251619607, 0.0050710607, 0.0279379375, -0.0570193827, 0.0796296224, -0.0390351452, -0.088829644, 0.1300478578, 0.0434012599, 0.0645561293, 0.0049865972, -0.0241175871, 0.0916884094, -0.0260667447, 0.0530690886, -0.0478973202, 0.0159441158, -0.1016161293, -0.0422317646, -0.0139169917, -0.0508080646, -0.1106082425, -0.0219475236, 0.0746917501, -0.0475074872, -0.0400746986, 0.0396848656, -0.0306147821, 0.0523933806, 0.0108568128, -0.0405944735, 0.0509380065, 0.0167757571, 0.0006988545, -0.0140599292, 0.0335775018, -0.0120717883, 0.0325119644, 0.0199853703, 0.0686623529, 0.1193404719, 0.0216876362, 0.0580589324, -0.0020449921, 0.0442329012, 0.0452724546, -0.0463639833, 0.0070559536, 0.0014821725, -0.0911686346, -0.026157707, 0.044128947, -0.0745358169, 0.0014415651, -0.0760951489, -0.0196345225, -0.0143198175, 0.0022772667, -0.0218175799, 0.0976138562, -0.0467538126, 0.0343831554, -0.0916364342, 0.0086087827, -0.0524453558, 0.0131503223, -0.0851392373, -0.0414261147, 0.0743798837, 0.0038820738, 0.0309526362, -0.0483911075 ]
712.2245
Marco Baldi
Marco Baldi, Franco Chiaraluce and Torleiv Kl{\o}ve
Exact and Approximate Expressions for the Probability of Undetected Error of Varshamov-Tenengol'ts Codes
33 pages, 9 figures, 1 table. Submitted to the IEEE Transactions on Information Theory
IEEE Transactions on Information Theory, ISSN 0018-9448, Vol. 54, No. 11, pp. 5019-5029, Nov. 2008
10.1109/TIT.2008.929912
null
cs.IT math.IT
null
Computation of the undetected error probability for error correcting codes over the Z-channel is an important issue, explored only in part in previous literature. In this paper we consider the case of Varshamov-Tenengol'ts codes, by presenting some analytical, numerical, and heuristic methods for unveiling this additional feature. Possible comparisons with Hamming codes are also shown and discussed.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 21:35:05 GMT" } ]
2009-10-20T00:00:00
[ [ "Baldi", "Marco", "" ], [ "Chiaraluce", "Franco", "" ], [ "Kløve", "Torleiv", "" ] ]
[ -0.0200398881, 0.0389137194, -0.0919828191, 0.0177891292, -0.0437677652, 0.0253278147, 0.0628585368, 0.0205957983, -0.0589536093, 0.0089420201, 0.122246027, 0.0173281301, -0.0463168174, 0.1063008979, 0.0458558202, -0.0182636864, 0.0745190978, 0.0700718164, 0.0255040806, 0.0110165151, -0.0692582875, -0.0543436222, 0.0310225058, 0.0429813564, -0.0178298056, -0.0722954571, 0.1035891399, 0.0594417267, 0.1116159409, 0.0328665003, 0.0273887515, -0.0347918496, 0.0070234518, -0.054777503, -0.0259786379, 0.1070059538, -0.0509268083, -0.0029270032, -0.0967555121, 0.0221821759, 0.0324055031, 0.0186704509, -0.1159547493, 0.0013135076, -0.0378290191, 0.0289073363, 0.0072132749, -0.0964301005, -0.0698006377, -0.0322156809, -0.0428457707, 0.0424661227, -0.1192088649, -0.0285005718, -0.0286632776, -0.0326495618, -0.1092295945, 0.0883490592, 0.0606891327, -0.0192128029, -0.0424390063, -0.0829797834, -0.0419237725, -0.0089962557, -0.0258430503, -0.0144129917, -0.1212697998, 0.0255718734, 0.0346562602, 0.0214364436, 0.0035659613, 0.0135655673, 0.2033818215, 0.0253006984, 0.0034659652, 0.0421678312, -0.0566214994, 0.1670442671, 0.0656787679, 0.0164468102, 0.0117147928, -0.0007131075, 0.0507641025, 0.0001033328, -0.1192088649, -0.0043320325, -0.0620992482, 0.0136062438, -0.0834136605, -0.0556452647, -0.1013654992, 0.0740852132, 0.0383713692, 0.0273345169, -0.0402967185, -0.0344122015, 0.0606891327, -0.0287717469, 0.1136768758, -0.1486043185, -0.0709395781, 0.0618280731, 0.0891625881, -0.0391035452, 0.124957785, 0.0267650466, -0.1154123992, -0.0589536093, -0.0223991182, 0.0433067679, -0.0415170081, -0.0319445021, -0.1461094916, 0.0385069586, 0.1230053231, -0.0367985517, 0.035198614, -0.0696379319, 0.0188060384, 0.0840644836, -0.0522826873, -0.0540724471, 0.0978402123, -0.0174772777, 0.0451236442, 0.030046273, 0.0776105002, -0.0907354057, 0.0566757321, 0.048621811, 0.0513606891, 0.0296666268, 0.0342494994, 0.0096064014, -0.0054946989, -0.0326495618, 0.0670346469, 0.1089584157, -0.0247312281, 0.0315106213, 0.0342494994, -0.0113148084, 0.0607976057, 0.1092838272, -0.0698006377, -0.0354969054, -0.0903557613, -0.0102436645, -0.0645940676, -0.0519843921, -0.1596682817, -0.0233075563, 0.0179111585, 0.0191992428, -0.0902472883, -0.0607976057, -0.0186975691, -0.0024744787, -0.0269955471, -0.0183721576, 0.0406763628, 0.0232126452, 0.0312394463, 0.0579231419, 0.0933929309, -0.0196195655, -0.0124740843, -0.0419508889, -0.0665465295, -0.0520928614, -0.0501675159, 0.0944776312, 0.0210432392, -0.0149824601, -0.0006237042, -0.0582485534, -0.0159315765, -0.0938810483, -0.0780986175, -0.0696379319, -0.0485133417, 0.0333003812, 0.1155208722, 0.0336257927, -0.0023575341, -0.071753107, 0.127669543, -0.0159315765, 0.0025558316, -0.0391306616, 0.0090911668, -0.0574350245, 0.1774574071, 0.0399441868, -0.0986537412, -0.0367443152, -0.025721021, 0.0458015837, 0.0292598642, -0.1463264376, -0.0606891327, -0.0394560732, 0.1171479225, -0.000543199, 0.0443372354, -0.0018558591, 0.0308326837, 0.0423847698, -0.027700603, 0.0307513308, -0.0012999488, -0.0032625834, 0.0928505808, -0.0650821775, -0.0220330302, 0.0596586652, -0.0011440227, 0.0618823059, -0.0159586929, 0.0494895764, -0.0861254185, 0.093935281, 0.0372595489, 0.0196602419, -0.0161213987, 0.0158502236, 0.0788579062, -0.0942064598, 0.0487845168, 0.0201890357, 0.0606348999, -0.0403509513, 0.0208262987, 0.0308326837, 0.0245007295, 0.0287717469, 0.1133514643, -0.0417881832, -0.0154570183, -0.1059754863, -0.0318089165, 0.0596044324, -0.0014101139, 0.0191856846, -0.1239815578, 0.0682820529, -0.0587909035, -0.1085245386, 0.0192128029, 0.0353613198, 0.0112673528, 0.016514603, 0.0255176388, 0.0237007607, -0.0129147451, -0.0046777818 ]
712.2246
Pedro Massey
Pedro Massey
Non-commutative Schur-Horn theorems and extended majorization for hermitian matrices
null
null
null
null
math.OA
null
Let $\mathcal A\subseteq \mat$ be a unital $*$-subalgebra of the algebra $\mat$ of all $n\times n$ complex matrices and let $B$ be an hermitian matrix. Let $\U_n(B)$ denote the unitary orbit of $B$ in $\mat$ and let $\mathcal E_\mathcal A$ denote the trace preserving conditional expectation onto $\mathcal A$. We give an spectral characterization of the set $$ \mathcal E_\mathcal A(\U_n(B))=\{\mathcal E_\mathcal A(U^* B U): U\in \mat,\ \text{unitary matrix}\}.$$ We obtain a similar result for the contractive orbit of a positive semi-definite matrix $B$. We then use these results to extend the notions of majorization and submajorization between self-adjoint matrices to spectral relations that come together with extended (non-commutative) Schur-Horn type theorems.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 22:11:47 GMT" } ]
2007-12-17T00:00:00
[ [ "Massey", "Pedro", "" ] ]
[ -0.0339521542, -0.0798128992, 0.0626341254, 0.0998294652, 0.0540700704, 0.0548301935, -0.0706407502, -0.0184329785, -0.0890357196, 0.0618739985, -0.0330906808, -0.0297208037, 0.0097802477, 0.0890357196, 0.0771778077, 0.1107752398, 0.0030389079, 0.0631408691, 0.0719076246, -0.0022106906, 0.0731238201, -0.0587321594, 0.0901505724, 0.0296194535, 0.0064863814, 0.0209160466, -0.0328626446, 0.0352443643, 0.099069342, -0.0250460487, 0.0252360776, -0.049940072, 0.0107367355, 0.0037816111, -0.1746255606, 0.1226331517, -0.0425922163, 0.1012483612, -0.0450499468, 0.1021098346, -0.028757982, -0.0219295435, -0.0974477455, -0.0087857535, 0.0134795122, 0.0869073793, -0.0284285937, -0.0016659359, -0.0118959229, 0.0868060291, -0.1024645567, 0.020535985, 0.0625327751, -0.0489265732, -0.0568065159, 0.0703366995, -0.0071768267, 0.1103698388, -0.0131754624, -0.1452341378, 0.0194211379, -0.0077089127, -0.0630395189, 0.0234371219, -0.0985625982, 0.0109014288, -0.0607591532, 0.0047507677, 0.0506241806, 0.0445178598, -0.0648638159, -0.0406412333, 0.0918228403, 0.0604551025, -0.0149617512, 0.0210554022, -0.0080699706, 0.0498133823, -0.0027158556, 0.0553369448, 0.0105467048, -0.0099956151, 0.0390196405, 0.1115860343, 0.0817385465, -0.0001028343, -0.064610444, 0.0317477994, -0.1121941358, -0.0207386855, 0.0170394201, -0.0090264585, 0.0508522168, -0.0232470911, 0.0527018495, -0.0654719174, -0.0414520316, -0.0828027129, -0.0602017306, 0.0282765701, -0.0358524621, -0.0000137945, 0.0573132634, -0.0542727709, 0.0579213612, 0.0161146037, -0.0318744853, 0.0218281951, 0.0363338739, 0.0179135613, -0.0284285937, -0.0671948567, -0.0468489043, 0.0202572737, 0.0119592659, -0.0683603808, -0.0655225888, -0.0103250016, 0.0025163232, 0.0883262753, 0.0170774274, -0.0531072505, 0.0923295915, -0.0412493348, 0.0773805082, -0.0974477455, -0.0037847783, -0.0788500756, -0.010591045, -0.0265029501, 0.0804716721, 0.0218155254, -0.0120796189, -0.0164186526, -0.0739346147, 0.0357257724, 0.0531072505, -0.0705900714, 0.0471782908, 0.0005431711, 0.0245012939, 0.0948633328, 0.0313423984, 0.0312157124, -0.1220250577, 0.0873634517, -0.0271363854, 0.0260215383, 0.0449232608, 0.0845256597, 0.0478370637, 0.051485654, 0.0093875173, 0.0639009923, -0.0106987292, -0.0958768278, -0.0362325236, 0.0360804982, -0.0346616022, -0.0728197694, 0.181821391, 0.0615699515, -0.0496360213, 0.0316211097, 0.0725663975, 0.1033767089, -0.0602017306, -0.0070754769, 0.0098499255, -0.146348983, 0.0246026423, -0.0705394, -0.0655225888, -0.0425162055, 0.0783940032, 0.0031545097, -0.0829040632, -0.1639838368, -0.0631408691, -0.0258441772, 0.0177615378, 0.0312410481, -0.0130487755, 0.0121746343, 0.0091468114, 0.0955221057, 0.0229303725, 0.0321531966, 0.0872621015, -0.0569078624, -0.0112244803, 0.0753535107, 0.0955727771, 0.1557745039, 0.0460381061, -0.1504029781, 0.0451766327, 0.0736305639, 0.0303289015, -0.0575666353, -0.0058466117, -0.0185469966, 0.0937991589, 0.0466462038, 0.035143014, -0.0545261465, 0.1216196567, 0.038639579, -0.018635679, 0.0062646791, -0.0190030709, -0.0684617311, 0.0123013211, 0.0496106856, 0.0098435907, 0.0430482924, -0.0510295816, 0.040058475, 0.0230697282, 0.0868060291, -0.0389943011, 0.0650665164, 0.097042352, 0.0127447266, -0.0203839615, 0.0554382913, 0.064205043, 0.05645179, 0.0310130119, -0.026452275, 0.0012177802, -0.0186483469, -0.0944579318, -0.0470769405, -0.0977517962, -0.0936471373, -0.0487238728, -0.098461248, 0.0908600166, -0.0633942485, 0.0056312433, 0.1166535169, 0.147159785, -0.0293660797, -0.0049312972, 0.0468489043, 0.0057262587, 0.0789007545, -0.0083740205, 0.0287833177, -0.1133089811, 0.0542220958, 0.0103630079, 0.055742342, -0.0698299557, 0.0665867627 ]
712.2247
Simone Melchionna
S. Melchionna and U. Marini Bettolo Marconi
Lattice Boltzmann method for inhomogeneous fluids
null
null
10.1209/0295-5075/81/34001
null
cond-mat.stat-mech cond-mat.other cond-mat.soft
null
We present a lattice-based numerical method to describe the non equilibrium behavior of a simple fluid under non-uniform spatial conditions. The evolution equation for the one-particle phase-space distribution function is derived starting from a microscopic description of the system. It involves a series of approximations which are similar to those employed in theories of inhomogeneous fluids, such as Density Functional theory. Among the merits of the present approach: the possibility to determine the equation of state of the model, the transport coefficients and to provide an efficient method of numerical solution under non-uniform conditions. The algorithm is tested in a particular non equilibrium situation, namely the steady flow of a hard-sphere fluid across a narrow slit. Pronounced non-hydrodynamic oscillations in the density and velocity profiles are found.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 22:22:07 GMT" } ]
2009-11-13T00:00:00
[ [ "Melchionna", "S.", "" ], [ "Marconi", "U. Marini Bettolo", "" ] ]
[ 0.0264204498, 0.0207439065, -0.0422820635, 0.043940641, -0.0149505641, -0.0777896494, -0.1054949164, -0.0688193142, -0.0243647471, -0.0595219322, 0.0024134065, 0.0776962116, -0.137451753, 0.067370981, 0.0140395137, 0.1136242822, 0.0190269276, 0.0003580689, 0.0313494653, 0.0437537581, -0.0185013227, -0.0473278798, 0.0831625089, -0.0176369939, -0.0807330459, 0.0191203691, 0.0192138106, -0.0302515309, 0.0106989974, -0.0582137592, 0.1260519475, -0.0382407382, 0.0033813971, -0.01547617, -0.0182210002, 0.152589187, -0.0332650058, 0.1229683906, -0.0833493918, -0.0647079125, -0.0534482673, -0.1069899723, -0.1007294208, 0.0956836119, -0.0184429213, -0.014284797, -0.0215498358, -0.0005840064, 0.0872271955, 0.0442209654, -0.0782101378, -0.0028003107, 0.0097645866, -0.1240896806, -0.0211527124, -0.0539154708, 0.0173566695, 0.015849933, 0.0140745547, -0.0950762406, -0.0023593858, -0.0934410244, -0.0099105891, 0.0196576547, -0.16286771, 0.0105588362, -0.0784904584, -0.0324006751, -0.0104829147, 0.0360915959, -0.0101792319, -0.0108683594, 0.0308121778, -0.0607833862, -0.1474499404, -0.0509253591, -0.0604096204, -0.0377034545, -0.0294806436, 0.1147455797, 0.0348067805, -0.0061437474, 0.1561399549, -0.0527941771, -0.0208256692, -0.0059189047, 0.0346432589, 0.0543359555, -0.0947491974, -0.1381058395, 0.0141913556, 0.0720430315, -0.1202585995, 0.0567654222, 0.0479819663, -0.1051211506, 0.1082981452, -0.0886288136, 0.1140914932, -0.0046516112, -0.0500843897, -0.0347133391, 0.1124095544, -0.0663898513, 0.1339009851, -0.0291536003, -0.0423054248, -0.015289288, 0.0187349245, 0.0936279073, 0.083863318, 0.0345731787, 0.0231149737, -0.0241545048, -0.0770888478, 0.028125748, 0.0605497845, -0.0143081564, -0.1069899723, 0.0523269735, -0.0321203507, 0.0124393366, 0.1190438643, 0.0226477683, 0.1003556624, -0.0867132694, 0.0190386083, -0.0478885248, -0.0425623879, 0.0379837751, 0.0605965033, 0.0053144582, -0.0540556312, -0.040927168, -0.031886749, -0.0877878442, -0.0120188519, 0.0988606066, 0.1073637381, -0.036161676, 0.0603161827, 0.0514392853, 0.0982999578, -0.0185480434, 0.0626989305, 0.0791445449, 0.0029506923, 0.0336154066, -0.030882258, -0.03095234, 0.0316297859, -0.0161652975, 0.0533081032, 0.0167142637, 0.0433566347, -0.1569809169, 0.07582739, 0.1224077418, 0.0503179915, -0.0194707736, 0.0091280201, 0.0108566787, 0.0234653763, 0.0146702407, 0.0641939864, -0.0155228898, -0.0235821791, -0.043940641, -0.0455524996, -0.0176603533, 0.0160952173, 0.0202066209, -0.0319568291, -0.035344068, 0.0649882331, -0.0167376231, -0.0006489771, -0.0771355629, -0.0222973637, 0.0432865545, 0.0213629548, 0.0438705608, 0.053868752, -0.0648013502, -0.0367690437, 0.019902939, -0.0070372773, 0.1038129777, 0.0011118022, -0.0250889156, -0.0706881359, 0.0548031591, 0.0289199967, 0.1062424481, -0.1029720083, -0.0802658424, 0.0918058082, 0.0450852923, 0.0164222606, -0.0147520015, 0.0969917849, -0.080966644, 0.0436836779, -0.0839567631, -0.0183261205, 0.1136242822, -0.0216082372, 0.0065058311, -0.0332883634, 0.0022703249, -0.0146001596, 0.0928336605, 0.0257430021, -0.0327744409, -0.0768085197, 0.0123575758, -0.1367976665, 0.1253044158, 0.0391284302, 0.0719495863, -0.0735380873, 0.0772290081, -0.002920032, 0.0892361775, 0.0222856849, -0.0072708796, 0.1034392118, -0.0007840286, -0.0808732063, 0.0048852134, 0.103532657, 0.0127313398, -0.0500843897, -0.0201832615, 0.0161536168, -0.0477950834, -0.0011045021, -0.0008300191, 0.0038135618, -0.0661095232, -0.0468139537, 0.0330314003, -0.0065817521, -0.0446881689, 0.0566719808, -0.0118378093, -0.0640071034, 0.03735305, 0.061016988, -0.0212111119, -0.0545695573, -0.0499909483, -0.002549188, -0.0400861986, -0.0711086169, 0.0196342953 ]
712.2248
Simone Melchionna
Umberto Marini Bettolo Marconi and Simone Melchionna
Phase-space approach to dynamical density functional theory
null
null
null
null
cond-mat.stat-mech cond-mat.other
null
We consider a system of interacting particles subjected to Langevin inertial dynamics and derive the governing time-dependent equation for the one-body density. We show that, after suitable truncations of the Bogoliubov-Born-Green-Kirkwood-Yvon hierarchy, and a multiple time scale analysis, we obtain a self-consistent equation involving only the one-body density. This study extends to arbitrary dimensions previous work on a one-dimensional fluid and highlights the subtelties of kinetic theory in the derivation of dynamical density functional theory.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 22:29:46 GMT" } ]
2007-12-17T00:00:00
[ [ "Marconi", "Umberto Marini Bettolo", "" ], [ "Melchionna", "Simone", "" ] ]
[ 0.0403863601, 0.0241896249, 0.0458477773, 0.021329999, -0.0871013999, 0.0120010544, -0.018224258, 0.0214003175, 0.0137941809, -0.0534890741, 0.0096102189, 0.0753816217, -0.0719125718, 0.0080163293, -0.0042659999, 0.1157914251, -0.0161381364, 0.0285259429, 0.0505825691, -0.0066802744, -0.0259475932, -0.1462628543, 0.0479338989, 0.0032024297, -0.0280102734, -0.0502544157, 0.0651619732, -0.013641824, 0.0559267886, -0.0772567913, 0.1340742856, -0.0367063507, -0.0356984474, -0.1040716469, 0.0214003175, 0.1360432059, -0.0432694256, 0.1560137123, -0.136136964, -0.0711156204, -0.019900186, -0.1066031158, -0.0660057962, 0.1172915548, -0.0347608663, -0.0268382952, 0.0392378233, 0.0050189956, 0.1044466794, 0.0375032946, -0.0548016913, -0.0019264388, 0.0656307638, -0.0445117243, -0.0986336693, -0.034526471, 0.0397300534, 0.000584524, 0.0440194942, -0.0435741395, 0.02709613, -0.1487005651, -0.0335654505, -0.0013272651, -0.1386684328, 0.0251740869, -0.0843355358, 0.0044447263, -0.0214706361, 0.1490755975, 0.0057837111, 0.023005927, 0.0083327638, -0.0321121961, 0.0032668887, -0.0376908109, -0.0184000544, -0.0423552841, -0.1319178343, 0.1266673803, 0.0563955791, 0.008227285, 0.072100088, 0.0032229393, -0.1180416197, -0.0538172275, 0.0516607873, 0.0364250764, -0.0642712712, -0.009950093, -0.06581828, 0.0076705958, -0.0428475142, 0.0172515158, 0.0670371428, -0.1127911583, 0.0976960808, 0.001595355, 0.0232286025, -0.0073834611, 0.0252444055, -0.0081452467, -0.0127276806, -0.0554579981, 0.0806320831, -0.0526452512, -0.0667558685, 0.0104774833, -0.0188571252, 0.0446523614, -0.0025094978, 0.0107997768, -0.0144036096, 0.0296979211, -0.041370824, -0.0498793833, 0.0439257361, -0.0396831743, -0.1534822285, 0.0531609207, -0.0105595216, -0.0116904806, 0.0687247887, -0.0103309862, 0.1073531806, -0.0612241291, 0.0007661806, -0.041183304, -0.1069781482, 0.0161381364, 0.054286018, -0.0057251123, -0.0985399112, -0.0359328464, -0.0305417459, -0.0786631629, 0.0516139083, 0.1026652679, 0.2111435533, -0.0059302086, 0.0538641065, 0.0242599435, 0.094367668, 0.0769755095, -0.0442538895, 0.0984461531, -0.0485667661, 0.106790632, 0.0140754553, -0.0390737467, 0.029158812, 0.0161732957, 0.0624429844, 0.0171108786, 0.0445351638, -0.1344493181, 0.0488011613, 0.0987274274, 0.0411129855, -0.0677872077, 0.0124698458, 0.0841011405, -0.0923518613, -0.0295338444, 0.0992899761, 0.040245723, -0.0636618435, -0.0609897338, -0.0251975264, -0.0540985018, -0.0056518638, -0.0146614444, -0.1317303181, -0.0252444055, 0.0326747447, 0.0307995807, -0.0663808286, -0.013641824, -0.0702249184, 0.0375501737, 0.0033840863, 0.0131847523, 0.0462931283, -0.0431756675, 0.0133722685, 0.010295826, -0.0289009772, 0.064927578, 0.0154115101, -0.0518014245, -0.0435741395, 0.1309802532, 0.0448164381, 0.1535759866, -0.0074947993, -0.0608490966, 0.02768212, 0.0209549665, 0.0265101418, 0.0215292349, 0.0571925268, -0.0604740642, 0.0022751023, -0.0976960808, -0.0171694774, 0.0673184171, 0.1112910286, 0.0322528332, -0.1162602156, 0.0051772129, 0.0095633399, -0.0231231246, 0.0558799095, -0.0539109856, -0.0887890533, 0.0590676889, -0.1002275571, 0.023838032, 0.0064634583, 0.1294801235, 0.0296276025, 0.0595364794, -0.0056049847, 0.0311511736, 0.0142981317, -0.0085671591, 0.0829760432, -0.0850856006, -0.0375970528, 0.0239200704, 0.0413942635, -0.0206502527, 0.0005969763, 0.0158217028, -0.0448164381, -0.030588625, 0.0335654505, 0.0078874119, -0.0597239956, -0.0543797761, -0.0820853338, 0.0230176467, 0.0437850952, -0.0495043509, 0.030987097, 0.0124581261, -0.0413005054, 0.0381361619, -0.0479338989, -0.0516139083, 0.0204510149, 0.0283149872, 0.0704593137, 0.1170102805, -0.046011854, 0.0211893618 ]
712.2249
Jonathon Coleman
The BABAR Collaboration, B. Aubert, et al
Measurement of D0-anti-D0 Mixing using the Ratio of Lifetimes for the Decays D0 --> K-pi+, K-K+, and pi-pi+
8 pages, 9 postscript figures, submitted to PRD-RC
Phys.Rev.D78:011105,2008
10.1103/PhysRevD.78.011105
BABAR-PUB-07/068, SLAC-PUB-13047
hep-ex
null
We present a measurement of $D^0$-$\bar{D^0}$ mixing parameters using the ratios of lifetimes extracted from a sample of $D^0$ mesons produced through the process $D^{*+}\to\D^0\pi^+$, that decay to $K^{+}\pi^{-}$, K^{-}K^{+}$, or $\pi^-\pi^+$. The Cabibbo-suppressed modes $K^{-}K^{+}$ and $\pi^-\pi^+$ are compared to the Cabibbo-favored mode $K^{+}\pi^{-}$ to obtain a measurement of $y_{CP}$, which in the limit of CP conservation corresponds to the mixing parameter $y$. The analysis is based on a data sample of 384 $fb^{-1}$ collected by the $BaBar$ detector at the PEP-II asymmetric-energy $e^+e^-$ collider. We obtain $y_{CP} = [1.24\pm 0.39\mathrm{(stat)} \pm 0.13\mathrm{(syst)}]%$, which is evidence of $D^0$-$\bar{D^0}$ mixing at the $3\sigma$ level, and $\Delta Y = [-0.26\pm 0.36\mathrm{(stat)} \pm 0.08 \mathrm{(syst)}]%$, where $\Delta Y$ constrains possible CP violation. Combining this result with a previous $BaBar$ measurement of $y_{CP}$ obtained from a separate sample of $D^0\to K^{-}K^{+}$ events, we obtain $y_{CP} = [1.03\pm 0.33 \mathrm{(stat)} \pm 0.19 \mathrm{(syst)}]%$.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 22:35:42 GMT" } ]
2010-04-12T00:00:00
[ [ "The BABAR Collaboration", "", "" ], [ "Aubert", "B.", "" ] ]
[ 0.0252846573, -0.0618697219, 0.0024484212, 0.0246019252, -0.0359729566, 0.1091430858, 0.1218560413, 0.0342778973, 0.020870436, -0.0207409523, -0.0611634441, -0.068885386, -0.0648831651, 0.0241546165, 0.0727934465, 0.0388922282, 0.0213766005, 0.0627172515, 0.0439538695, 0.030581722, -0.1361698806, -0.0841880217, -0.0096347732, 0.0797620267, 0.0144904163, -0.0238838773, 0.0393866226, -0.0955355093, -0.0052411514, -0.1472819597, -0.0057149446, -0.0710042119, -0.0719459131, -0.1731787175, 0.0121950209, 0.1245869696, -0.0308171473, 0.1295779794, -0.0925220698, -0.0670490712, -0.0585266836, -0.052452717, -0.1227977425, 0.0571141317, -0.0897440538, -0.0251904875, 0.0558428392, -0.0599863194, 0.070910044, -0.0540536083, -0.072558023, 0.0817866847, -0.0015935338, -0.0096288873, -0.0209292937, 0.0547127984, 0.0770310983, 0.0150201228, -0.014961266, -0.0382565819, -0.0109825814, -0.1440801769, 0.0189752635, 0.0394337066, -0.0190105774, -0.0515110157, -0.0388216004, 0.0425884053, 0.0194931999, -0.0008651873, 0.0874839723, 0.0854593143, 0.0113710333, -0.0643181428, 0.0134545453, -0.0086342162, -0.0281097591, 0.0697329193, -0.0577262379, -0.0184926428, 0.0046614171, 0.0162561052, -0.0524998009, 0.0298989899, -0.0226949807, -0.0689795613, 0.0467318855, 0.0231422894, 0.0040463693, 0.05763207, 0.0421410948, -0.0449426547, -0.0204584431, 0.0457666442, 0.1722370088, -0.0803270489, -0.0075277183, -0.0598921478, -0.0231305175, -0.0678966045, 0.0320648998, 0.0329359733, 0.0753360391, -0.0206350107, 0.0759481415, -0.0337364189, 0.000017381, -0.048309233, -0.076183565, -0.0394572504, 0.1552864015, 0.0370088294, -0.1204434931, 0.0805153921, -0.0085047325, -0.065730691, -0.0098525407, 0.0235425122, -0.0719459131, 0.0362083837, -0.0564078577, -0.0115652587, 0.0965242982, -0.032300327, 0.0319707319, -0.0577262379, 0.0182454474, -0.13475734, -0.0077160583, -0.0478148423, 0.0769840106, -0.055607412, 0.0144080175, 0.0128777539, -0.0388216004, 0.0488271676, 0.0454841331, -0.0895086303, 0.0301344153, -0.037856359, 0.0782553107, 0.0207762662, 0.0495334454, 0.0788674131, -0.0139253959, -0.0042464808, -0.0466377139, -0.0268149208, 0.0071392665, 0.014949495, -0.083764255, -0.0252375733, -0.060127575, -0.0337364189, 0.0083105071, -0.1024570093, 0.0207644943, 0.0585737675, 0.0210352335, -0.0354079381, 0.0274034832, 0.0196462255, -0.0043877354, 0.0178923085, 0.0251198597, 0.0652127564, -0.067001991, 0.0161148496, -0.141820088, -0.0762306526, 0.0616342947, 0.0836700872, -0.096335955, 0.001074127, 0.0142785329, -0.0115064029, -0.0204702131, -0.0597979799, -0.0474852473, 0.0158676524, -0.020175932, 0.0022394813, 0.0321590714, -0.0727463588, -0.0719930008, -0.0277095363, 0.0533473305, 0.0723225921, 0.0315469652, -0.0510401651, 0.0539594367, 0.1206318289, 0.1238336116, 0.0464964621, -0.0033489224, -0.0533002466, 0.1069771722, 0.0811274946, 0.0365379788, 0.0235778261, -0.0623405725, -0.0554661565, 0.0227773804, -0.1019861624, -0.0646948218, 0.0249315202, 0.1151699647, -0.1163941771, -0.0738293156, -0.0210940912, -0.0235660542, -0.0314763375, 0.0751947835, 0.0008850513, -0.0668136477, 0.0077925716, -0.1369232535, -0.0230363477, -0.0228126943, -0.0405402035, -0.1501070559, 0.0384213775, 0.1076363623, 0.1099906117, -0.0448720269, -0.0612576157, 0.0964301303, 0.0473910756, 0.0046908455, 0.0469437689, 0.0359965004, 0.0878135711, -0.077078186, -0.012854211, 0.1057529598, 0.1032103673, -0.0151966913, 0.0105293887, -0.0174685437, 0.0052646943, -0.055277817, 0.0019113576, 0.0925220698, 0.075053528, -0.0919099674, 0.0575849824, -0.009028553, 0.0087754708, 0.068132028, -0.0663898811, -0.0776902884, 0.0383272097, -0.0081810225, -0.0892732069, -0.0405402035, -0.0098878546 ]
712.225
Christian R\"uegg
T. Giamarchi, Ch. R\"uegg, O. Tchernyshyov
Bose-Einstein Condensation in Magnetic Insulators
17 pages, 3 figures
Nature Physics 4, 198-204 (2008)
10.1038/nphys893
null
cond-mat.str-el
null
The elementary excitations in antiferromagnets are magnons, quasiparticles with integer spin and Bose statistics. In an experiment their density is controlled efficiently by an applied magnetic field and can be made finite to cause the formation of a Bose-Einstein condensate (BEC). Studies of magnon condensation in a growing number of magnetic materials provide a unique window into an exciting world of quantum phase transitions (QPT) and exotic quantum states.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 23:16:50 GMT" } ]
2008-03-17T00:00:00
[ [ "Giamarchi", "T.", "" ], [ "Rüegg", "Ch.", "" ], [ "Tchernyshyov", "O.", "" ] ]
[ 0.0406989343, -0.0152220428, -0.0942657366, 0.0186608694, -0.0000889268, 0.010698569, -0.045333337, 0.0064955601, -0.0261547975, -0.1148740351, 0.0489570461, 0.0724248737, -0.0414877683, 0.0531477295, -0.0066742804, 0.0608881712, -0.0518165715, -0.0174283143, 0.0795243904, 0.0303208306, -0.1228609905, -0.0912583023, 0.0276831649, 0.041586373, -0.0587681793, 0.0219024848, 0.0185499378, 0.0254399162, 0.1128033474, -0.0108403126, 0.0989494398, -0.0123440288, -0.0104150819, -0.0979634002, -0.0211752784, 0.0887931958, -0.078094624, -0.1069856957, -0.0876099393, -0.0371491797, -0.0329831466, 0.0116044963, -0.0685793087, 0.1336088628, 0.0983085111, -0.0150618106, -0.0141004184, -0.0042214976, 0.0188827291, 0.0067174197, -0.0285952538, -0.0128678642, 0.0067235823, -0.0405510291, 0.0473054238, 0.0255385209, -0.0104828719, 0.1456385851, 0.0520630851, -0.0918499306, 0.0157150645, -0.0420793965, -0.0196222607, 0.1185223982, -0.1015624553, 0.0616770051, -0.0796229914, 0.0444212481, 0.0745448694, 0.0316026844, 0.0270915385, -0.0586695746, -0.0280282795, 0.0293347873, -0.0194743536, -0.0059501547, -0.0304440856, -0.0187101699, -0.0220873691, 0.0671495423, -0.0331557058, -0.0408468433, 0.085835062, -0.0682341903, -0.0353496522, 0.1005764082, 0.0140018137, -0.0724248737, -0.08691971, -0.0562044643, -0.0025144103, 0.000395958, -0.0374696441, 0.0117215896, -0.0237266663, -0.0854406506, 0.125424698, -0.04602357, -0.0916527212, 0.0394417308, -0.0537393577, -0.0533942431, 0.0644872263, -0.0279789772, 0.1855733395, 0.0308631547, -0.0318738483, -0.0896806344, -0.0745448694, 0.0290636253, 0.1156628728, -0.0093427598, 0.0226789955, 0.0155548323, -0.1052108184, -0.0377901085, 0.0701076761, -0.038381733, -0.0993438587, 0.0849476233, -0.0410193987, 0.0334515162, 0.0354482532, 0.0013165218, 0.0092626438, -0.0748406798, 0.0014197482, -0.0747420788, 0.0186855197, 0.0285706036, 0.0930331796, 0.0063476535, 0.0719811544, -0.0400580056, -0.0007210441, -0.0329831466, 0.0645858347, -0.0352510475, 0.0771085843, -0.0189566817, 0.0356454626, -0.0120112393, 0.1399195343, 0.0919485316, 0.0718332529, 0.0457277559, 0.0183650553, 0.0263766572, 0.0401319601, -0.0777002051, 0.0041105677, -0.0377901085, 0.0616770051, 0.0224817861, 0.0733616203, -0.0837643743, 0.0509784371, 0.1039289609, 0.0454072915, -0.0856871605, 0.0573384166, 0.0636490881, 0.0183773804, -0.1055066288, 0.1041261703, 0.0586202703, -0.1238470301, 0.0243799202, -0.0638462976, -0.1244386584, -0.0362617411, -0.0632546768, -0.0884973854, -0.0004190684, 0.1505687982, 0.0673960596, -0.0564016737, -0.0755309165, -0.0261054952, 0.1374544352, -0.0126829809, -0.0002522884, 0.011961937, -0.009626247, -0.0190799367, -0.0199920274, -0.0668537319, 0.0761718377, -0.0111299632, -0.0539365672, -0.1103382409, 0.0994917676, -0.0134964669, 0.1442581266, -0.0267957263, -0.1268051565, 0.0088189244, 0.0374942943, 0.0474533327, -0.047354728, 0.0328352414, 0.0242813155, 0.0490556508, -0.0335008204, -0.0494747199, 0.0776016042, 0.0876099393, 0.0492035598, -0.0577821359, 0.0097495029, 0.0249715447, -0.0662128031, 0.0889411047, -0.04281893, -0.0994917676, -0.0267957263, -0.0605430566, 0.0202755146, -0.0442486927, 0.1158600822, -0.0738546401, 0.0070378836, -0.0224571358, 0.1838970631, -0.0042923694, 0.0553663298, -0.0007464656, 0.0233199224, 0.070452787, 0.0993438587, -0.0167380851, -0.0432872996, 0.0209041163, 0.0628109574, -0.0620221198, -0.0374696441, -0.0175022669, 0.0012225396, -0.0394663811, -0.0451607816, 0.0091393888, 0.0401566103, -0.0320710577, 0.0162820388, -0.0479463525, 0.0769113749, -0.0042769625, 0.0210150462, 0.0482175164, -0.0528026149, -0.075432308, 0.0361631364, -0.0826797262, 0.0261547975, -0.0232582949, -0.0125350747 ]
712.2251
Milena Hering
Milena Hering
Multigraded regularity and the Koszul property
8 pages
null
null
null
math.AG math.AC math.CO
null
We give a criterion for the section ring of an ample line bundle to be Koszul in terms of multigraded regularity. We discuss an application to polytopal semigroup rings.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 17:04:38 GMT" } ]
2007-12-17T00:00:00
[ [ "Hering", "Milena", "" ] ]
[ 0.012041105, 0.1325409114, 0.0156090595, 0.1010151058, 0.0498448499, 0.0969442055, -0.0005665532, -0.0193841085, -0.0374428071, 0.0091891084, 0.0362830758, -0.1193814948, -0.0323778503, 0.0653237328, 0.0953821167, 0.0416320451, 0.009822228, -0.0152540384, -0.0031892657, 0.0898438022, 0.0002890087, 0.0046389317, 0.0108517874, -0.0000303709, 0.0162244271, -0.0282596163, 0.0456319414, 0.0364014134, 0.1415347606, -0.044330202, 0.0977015868, -0.0673118457, 0.0003738808, -0.0525903404, -0.0716194287, 0.086388275, -0.0688266009, 0.1633093357, -0.0063726143, 0.0472177006, -0.0651343912, 0.0259874854, -0.0239046998, -0.0048637781, 0.1439015567, 0.1195708364, 0.0526376776, 0.0367327668, 0.0342712924, 0.0461999737, -0.0767317191, 0.0533950515, 0.0355020314, -0.1435228735, -0.0354546942, 0.0131712528, -0.0497501791, 0.0497501791, -0.0393125825, 0.0004474735, -0.0341292843, -0.0478093997, -0.0240230393, -0.0903645009, -0.0977962613, 0.0053844745, -0.0773944259, -0.0604954585, -0.0130174113, 0.0130292447, -0.0122955367, -0.0274312347, 0.0411113501, 0.1439015567, -0.0383658595, 0.0559038632, 0.0295376889, 0.0155498888, 0.090601176, 0.0800925791, 0.0557618551, 0.062530905, 0.0092068594, -0.0116328318, 0.1245884597, -0.1200441942, -0.0527323484, -0.0604481213, -0.0692526251, 0.0229816474, 0.0034200288, -0.0435491577, -0.0357150435, 0.0212657154, 0.083169423, -0.02289881, 0.0379398353, -0.0123073701, -0.0724714771, 0.0839741379, -0.0422710851, 0.0466023311, 0.0362120718, -0.0613475069, 0.0342002884, 0.0528270192, -0.0774417594, 0.0347683206, -0.0114789894, -0.1263872236, 0.0132777588, 0.0167687926, -0.0542470999, 0.1350970566, 0.2054384053, -0.0331115611, -0.0213840567, 0.0261531621, -0.0731815174, -0.0057069515, -0.044850897, -0.0685425848, 0.0301767252, -0.0363540798, -0.0088814246, -0.0037425056, -0.0521643162, -0.0314547978, -0.1107663289, -0.0391705744, 0.0027883886, -0.0824593827, 0.037229795, -0.0276915822, -0.1484458148, -0.01212986, 0.0399989523, -0.113227807, 0.09703888, 0.0640456602, 0.1263872236, 0.0008653619, 0.0250170976, 0.0097216396, 0.0007533087, -0.0181060359, -0.1139851809, 0.0453715958, 0.0037957586, -0.0122245327, 0.0148280142, -0.0129819084, 0.0398569442, 0.0164492745, -0.0741282403, -0.1001630574, -0.0180113632, 0.0588860326, 0.0523536615, 0.0193249378, 0.0977962613, 0.0240703765, 0.0026596938, 0.0191237591, 0.0142008122, -0.0337269269, 0.0137984557, 0.0105441026, 0.0109346248, -0.1182454303, 0.0356913731, -0.0382948555, -0.1361384541, -0.034957666, -0.0230999868, 0.0378924981, -0.1074528098, -0.1180560812, -0.1071687937, -0.0864356086, 0.0493241549, 0.0481644198, 0.0263898429, -0.0018268753, -0.086198926, 0.0227094647, 0.0486141108, 0.0547677986, 0.0045590522, 0.0037691321, -0.1027192026, 0.0304607414, 0.0277152508, 0.0307447575, 0.0248514209, -0.1429548413, -0.0250407644, 0.0102009168, -0.0280229356, 0.0271708872, 0.0364960879, 0.0302950647, 0.0749329478, -0.0404723138, -0.041987069, 0.0199994761, -0.0652763993, 0.0137392851, -0.0599274263, -0.0330168866, 0.0042129075, 0.0328748785, -0.0867669582, 0.0675485283, 0.1451323032, -0.0008705393, 0.0276205782, 0.0396202654, 0.0144966617, 0.1511913091, -0.0096683865, -0.0348393247, 0.0515016094, -0.0170409735, 0.0800925791, 0.0374664739, 0.0243780613, -0.0440698527, 0.050128866, -0.0184373874, 0.117677398, 0.050649561, -0.0480460785, -0.0275022388, 0.0333719067, 0.0006013156, -0.0165912826, -0.0947194174, -0.0430757962, -0.0604481213, 0.0003213673, 0.1112396941, -0.006171436, 0.1190974787, 0.0312417857, -0.0273602307, 0.0173841603, 0.0794298723, -0.0194906145, -0.0329458825, -0.0667911544, 0.0306500848, 0.0132895932, -0.0261531621, -0.0998790413, 0.0759743452 ]
712.2252
Philippe Jacquod
M.C. Goorden, Ph. Jacquod, and J. Weiss
Macroscopic Resonant Tunneling through Andreev Interferometers
null
Nanotechnology 19, 135401 (2008)
10.1088/0957-4484/19/13/135401
null
cond-mat.mes-hall cond-mat.supr-con
null
We investigate the conductance through and the spectrum of ballistic chaotic quantum dots attached to two s-wave superconductors, as a function of the phase difference $\phi$ between the two order parameters. A combination of analytical techniques -- random matrix theory, Nazarov's circuit theory and the trajectory-based semiclassical theory -- allows us to explore the quantum-to-classical crossover in detail. When the superconductors are not phase-biased, $\phi=0$, we recover known results that the spectrum of the quantum dot exhibits an excitation gap, while the conductance across two normal leads carrying $N_{\rm N}$ channels and connected to the dot via tunnel contacts of transparency $\Gamma_{\rm N}$ is $\propto \Gamma_{\rm N}^2 N_{\rm N}$. In contrast, when $\phi=\pi$, the excitation gap closes and the conductance becomes $G \propto \Gamma_{\rm N} N_{\rm N}$ in the universal regime. For $\Gamma_{\rm N} \ll 1$, we observe an order-of-magnitude enhancement of the conductance towards $G \propto N_{\rm N}$ in the short-wavelength limit. We relate this enhancement to resonant tunneling through a macroscopic number of levels close to the Fermi energy. Our predictions are corroborated by numerical simulations.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 22:46:56 GMT" } ]
2009-11-13T00:00:00
[ [ "Goorden", "M. C.", "" ], [ "Jacquod", "Ph.", "" ], [ "Weiss", "J.", "" ] ]
[ 0.0669134259, -0.035154894, -0.0680286512, -0.0219749771, -0.0264358725, 0.0569777973, -0.0062287785, -0.0097455354, -0.0905865878, 0.0239392929, 0.0529224388, 0.0508947596, -0.0867846906, 0.1209510863, 0.0705125555, 0.0008570115, -0.0702084079, 0.0344958976, 0.0284382068, 0.041060511, -0.0582957901, -0.0992549136, 0.0434683822, 0.0358899273, -0.0555584207, -0.0633649901, 0.0511989109, 0.0662037358, 0.0642774403, 0.0354083553, -0.0103094839, -0.0672682747, -0.0785725862, -0.115577735, -0.1360573024, 0.1050338075, -0.0098976111, 0.0170958731, -0.09991391, 0.0125462674, -0.0464338623, 0.0046604946, -0.1159832701, 0.1444721669, 0.0976327732, -0.005870766, -0.0876464546, -0.0083831875, 0.0782684311, 0.0082881404, 0.0429868065, 0.0589040928, 0.0213666745, -0.0057440363, -0.0370051526, 0.0503118001, 0.0344198607, 0.0628580675, 0.0084275436, -0.0526689775, -0.0142191034, -0.0910935029, -0.0129454667, 0.0189207848, -0.0738582313, 0.0002526679, -0.0237111785, 0.0189841501, 0.0629087612, 0.1389974356, 0.0030209257, -0.0042359494, 0.0724895447, 0.013344666, 0.0461550578, 0.0337862112, -0.1294673383, 0.0789781213, -0.0425305814, 0.0020799558, 0.0089851553, -0.0719319358, 0.0583971739, -0.0508440658, -0.0526689775, -0.0394637138, 0.0053796875, -0.153596729, -0.0690424889, -0.0903838202, 0.0278552491, -0.0055507729, -0.0584985577, 0.0968723968, -0.0268667545, -0.0358138904, 0.0353069715, 0.0038874419, 0.0019643146, -0.0776601285, 0.0418208912, 0.0391088687, 0.0179449636, -0.0371825732, 0.1713389307, 0.0257008392, -0.0897755176, 0.0227226838, -0.0371065363, -0.0388047174, 0.1379835904, -0.0102334451, 0.0578395613, -0.0254980717, -0.0298068896, -0.0401987471, -0.0514777154, -0.0929184183, -0.0187053438, 0.0781163573, 0.0181857515, 0.0195797812, 0.0497034974, -0.0257895496, 0.0370051526, 0.0156764984, -0.0009766129, -0.0829320997, -0.058853399, 0.0148780989, 0.1168957278, -0.0541897379, -0.0369037688, -0.0477518551, -0.060881082, 0.0257261842, 0.0382724516, 0.033025831, 0.0969230831, 0.009612469, 0.0349774733, 0.0500583388, 0.1224718466, 0.0465098992, 0.0648350567, 0.1477164626, 0.0246236343, 0.0181223862, 0.0060957116, 0.0312769562, 0.0070081674, -0.0944898725, 0.1157805026, -0.0237998888, 0.0626552999, -0.1226746142, 0.045698829, 0.0753282979, 0.0590054765, -0.0127046797, 0.0647336692, 0.032164067, -0.0907386616, -0.0782684311, 0.1349420846, 0.0096568242, -0.063060835, 0.0163608398, -0.0535814352, -0.0790795013, 0.0067863902, -0.0381964147, 0.0180970412, -0.0517058298, 0.1033102795, -0.0401227102, -0.0741116926, -0.1401126683, -0.0556598045, 0.0219749771, 0.0186293069, -0.0921580419, 0.0271709058, -0.0475490876, -0.0643788278, -0.0412632786, -0.01257795, 0.0550515018, -0.0039032833, -0.0086556571, 0.0074010305, 0.0700563341, 0.130379796, 0.1269327402, -0.0837938562, -0.144877702, 0.0192629565, 0.0599686243, 0.019009497, -0.0346226282, 0.0249658059, -0.0653926656, 0.0823237896, 0.0072616278, -0.0420996994, -0.0677244961, 0.1006236002, -0.041440703, -0.0271962527, 0.0149034448, 0.0787753537, -0.0003223694, 0.0837938562, -0.0643788278, -0.1086836234, -0.0888123661, -0.0334060229, 0.0574340262, 0.0246743262, 0.033811558, -0.0460029803, 0.0336594805, -0.0556091145, 0.1323060989, 0.0391342156, 0.053682819, 0.0363968499, -0.0105756167, 0.0303391553, 0.0042074351, 0.0339889787, 0.0569271035, 0.0145612741, -0.0189968236, -0.0589040928, -0.0322654508, 0.018819401, -0.0238632541, 0.0070588598, -0.0713743195, -0.032113377, 0.0442034155, -0.0153216543, 0.0688904151, -0.0326963328, 0.0265372563, -0.0700056404, -0.0034660648, 0.0421503894, -0.0349521264, -0.062148381, 0.1254119873, -0.1021950543, 0.0814620256, -0.0361940823, -0.0072996467 ]
712.2253
Yuri Bakhtin
Yuri Bakhtin and Christine Heitsch
Large Deviations for Random Trees
10 pages
null
10.1007/s10955-008-9540-0
null
math.PR math.CO
null
We consider large random trees under Gibbs distributions and prove a Large Deviation Principle (LDP) for the distribution of degrees of vertices of the tree. The LDP rate function is given explicitly. An immediate consequence is a Law of Large Numbers for the distribution of vertex degrees in a large random tree. Our motivation for this study comes from the analysis of RNA secondary structures.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 22:55:41 GMT" } ]
2009-11-13T00:00:00
[ [ "Bakhtin", "Yuri", "" ], [ "Heitsch", "Christine", "" ] ]
[ 0.0083515281, 0.0058858078, 0.1203870773, -0.0399987362, -0.0254715085, 0.0055796285, -0.0095241293, -0.0524022542, -0.1368556172, 0.0790072754, 0.0782255456, 0.038487386, -0.0514381155, -0.0129702743, 0.0050356719, -0.0320250466, 0.1371683031, 0.0072831577, 0.0596723855, 0.0608710423, -0.0561285205, -0.0331455357, 0.1471745074, 0.0601935387, 0.0813003629, -0.0632162467, 0.0727534071, 0.04984859, 0.1445687264, -0.0990717933, 0.0749943778, -0.0146966046, 0.0356731415, 0.0367936268, -0.0093091521, 0.0858344287, -0.0073287589, 0.0978210196, 0.0042474228, 0.0082472963, -0.0501612835, -0.0077847708, -0.1049608588, 0.0944335014, 0.0428129807, -0.0208462477, 0.0511254221, -0.0114849797, -0.0260578096, 0.0386437327, -0.1071497127, 0.1123612747, -0.0757761076, -0.0100908866, -0.1095470339, -0.0348914079, -0.0666037649, 0.0618612394, 0.0704082027, -0.0809355602, 0.0421615355, -0.0692616552, 0.0282987822, 0.0197518189, -0.0605062358, -0.0120582515, -0.1087131798, 0.0138106393, 0.0788509324, 0.0267874282, -0.068740502, -0.0264095906, 0.017041808, -0.0884402096, -0.0113351475, 0.0341096744, 0.0379922874, 0.0182404667, -0.0533663929, 0.071919553, 0.0153089631, 0.0067359437, 0.0173935872, 0.031008793, -0.0377317071, -0.1655192077, 0.1103808805, -0.0132569103, -0.0239731856, -0.0055242558, 0.087919049, -0.0169115178, 0.0281163771, -0.0131005635, 0.0203381199, 0.0002081571, 0.1349794567, 0.0335885175, 0.0562848672, -0.0774959251, -0.0996971801, 0.0498746485, 0.0273607001, -0.0753070712, 0.10850472, 0.0122797424, -0.0820299834, -0.0398945063, -0.1088174134, -0.0218494739, -0.0410671085, -0.0620697029, -0.0537833199, 0.0133415982, 0.0492232032, -0.1109020412, -0.033796981, 0.0592554584, 0.0062343311, 0.0258884337, -0.0309306197, -0.0493274331, 0.0097065344, -0.0616527759, 0.0610795058, -0.024689775, 0.0232044794, -0.102459304, -0.002672554, 0.0534706265, 0.1271621138, -0.0130745061, -0.002525979, 0.0065698251, -0.0413016267, -0.000118787, -0.0036480934, 0.0540960133, 0.0710335895, -0.0436989479, -0.002096025, 0.0777565017, 0.0211589411, -0.0089638866, 0.0225790925, 0.0294974409, -0.0116999568, 0.0717110932, -0.0244682841, 0.0783818886, -0.0464871339, 0.0120191649, -0.0594118051, 0.0217452422, 0.0249112658, -0.1048045084, 0.1136120483, 0.0051399032, 0.098290056, -0.0900557935, 0.0184098426, 0.0968308225, 0.0091072042, 0.019530328, 0.1116316542, 0.0419270173, -0.068323575, 0.0678545386, -0.0370542072, -0.0576398745, -0.0519071557, -0.0494837798, -0.0222142823, -0.0414579734, 0.1079835668, 0.007967175, -0.0558158271, -0.0576398745, 0.0794242024, -0.118302457, -0.0272304118, 0.094954662, 0.0555031337, 0.0032213968, 0.0030341062, -0.0012255313, -0.004840238, 0.104491815, 0.0324940905, -0.0309306197, -0.0243249647, 0.1476956606, 0.079684779, 0.0489626229, 0.0151786739, -0.0647797137, 0.0831765309, 0.0242598206, -0.0191785488, 0.0884402096, 0.0420573056, 0.0083124414, -0.0421094187, -0.0824469104, -0.0917234868, 0.0477900244, 0.0747859105, 0.0393994078, -0.0394515246, -0.0873457789, 0.0074134469, -0.0485978164, 0.0436207727, 0.0097781932, -0.0114198355, 0.0682193488, -0.0868246183, -0.0205596127, 0.0294713825, 0.1575976312, 0.0184228718, -0.0525064878, -0.0155043965, 0.0833849907, -0.0086837653, 0.0363506451, 0.1541579962, -0.0841146111, 0.1176770702, 0.0488323346, 0.0642064437, 0.0052832211, -0.0669685677, -0.0822384506, -0.0060942704, 0.0324159153, 0.0192046054, 0.0135761192, -0.0926094577, -0.0716068596, -0.0199863408, 0.0316081233, -0.0084231868, -0.07290975, -0.0061659291, 0.0294713825, -0.0394254662, 0.0459138602, -0.0108465636, 0.0207159594, -0.0876063555, -0.0453405902, -0.0571708344, -0.087919049, -0.095684275, -0.0966744721 ]
712.2254
Benjamin Steinberg
Benjamin Steinberg
On free profinite subgroups of free profinite monoids
null
null
null
null
math.GR
null
We answer a question of Margolis from 1997 by establishing that the maximal subgroup of the minimal ideal of a finitely generated free profinite monoid is a free profinite group. More generally if $\mathbf H$ is variety of finite groups closed under extension and containing $\mathbb Z/p\mathbb Z$ for infinitely may primes $p$, the corresponding result holds for free pro-$\bar{\mathbf H}$ monoids.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 22:53:11 GMT" } ]
2007-12-17T00:00:00
[ [ "Steinberg", "Benjamin", "" ] ]
[ -0.0918122828, -0.029884873, 0.0854633003, 0.0735093504, 0.1398760825, -0.0705828592, 0.0736085474, 0.0532223545, -0.0590257235, -0.0284216311, 0.134221524, -0.0456829332, -0.0576864854, 0.1016829684, 0.0528751463, 0.0302568842, -0.0682515949, 0.0318689309, 0.0306784958, 0.0939451456, 0.0346962139, -0.0826360136, 0.0578848906, -0.0151656428, -0.0218370389, 0.0820904002, -0.0317201279, 0.0554544218, 0.0886377916, 0.033704184, 0.0871993452, -0.0245155171, -0.0135163954, 0.0629442409, -0.1287653595, 0.0098086866, 0.0158104617, 0.0432772636, 0.0013144384, 0.0160460696, -0.0873481557, 0.0672099665, 0.0124933654, -0.067061156, 0.1244004369, 0.0411196016, 0.0169636961, 0.0145332245, 0.0051585506, 0.0448645093, -0.0793127194, -0.0094490759, 0.1070399284, -0.0885881856, -0.090026632, 0.0136651993, -0.0352418311, 0.00822144, 0.0176457148, 0.0099760918, -0.0159468651, -0.0379947089, -0.0134791937, 0.0641842782, -0.0376971029, 0.0895802155, -0.1380904317, 0.0013663649, 0.0548096001, 0.0549584068, -0.0751957968, -0.0287688412, 0.1219203621, 0.1073375344, -0.072269313, 0.0576368831, 0.0937963426, -0.0211178176, -0.0793127194, 0.0120035503, 0.1187458709, 0.0907706544, 0.0912666693, -0.0220726449, 0.0353410318, -0.0518831164, 0.0054561594, 0.0582817048, -0.1215235516, -0.0789655074, -0.0139504075, -0.1056510881, -0.0779734775, 0.053470362, 0.0193941668, -0.1386856586, 0.0523791313, 0.089381814, 0.0122019565, -0.03655627, -0.036853876, -0.0599185526, 0.0772790611, -0.0309513044, 0.0872985497, 0.1364039928, -0.0630434453, 0.0343986042, -0.0501222648, 0.0174845103, -0.0122205568, -0.0312489141, 0.0118857473, 0.1271781176, -0.0149672376, -0.0645810887, -0.035886649, -0.0373746939, -0.0959788039, 0.0586785153, -0.0308273006, 0.005409658, 0.0119043477, 0.0238954984, 0.1134881154, -0.0736581534, 0.058628913, -0.0542143844, -0.0179061238, -0.0216634329, 0.0394331515, 0.0628450364, -0.0158476625, 0.0129211778, -0.021167418, -0.0116997417, 0.0478653982, -0.0618530065, 0.0475925915, -0.0735093504, -0.0264871735, -0.039209947, 0.0062590828, 0.0455341302, -0.001643048, 0.0216138307, -0.0977148563, 0.0476917922, 0.0736085474, -0.0548592024, 0.0233994834, -0.0522799268, 0.0262143668, 0.0179557241, 0.062101014, -0.033232972, 0.0573392771, 0.0171621013, 0.0389123373, -0.0966732278, 0.1112064496, 0.0786679015, -0.0492046364, -0.0003615481, 0.0560496375, 0.0858601108, -0.0014407671, 0.0212666206, -0.0191337597, -0.0573888756, -0.0219362415, 0.016356077, -0.1287653595, -0.0502214693, 0.0594721362, 0.0286200363, -0.100839749, -0.0104907062, -0.0040239175, 0.0056266645, 0.0053569567, 0.1651728302, -0.0221470464, 0.0276280064, 0.0021406126, -0.0027389301, -0.0059583741, -0.0761382282, 0.0791639164, -0.0187369473, -0.022333052, -0.0396563597, 0.0839256495, 0.0225190576, 0.0856617019, -0.0978140607, 0.041541215, 0.0622994192, -0.0623490214, 0.0254207421, -0.0029419861, -0.0459061414, 0.0307528991, 0.0130947828, -0.048138205, 0.0216510333, 0.0826360136, 0.0114641348, 0.0208698101, -0.0198281799, -0.0222586505, -0.0018616044, 0.0644322857, 0.0510398932, 0.1117024645, -0.0724677145, -0.0683011934, -0.0303312857, -0.0625970289, 0.1496971697, 0.0126979714, -0.0550576076, 0.0589265227, 0.0915642753, 0.0706324652, 0.0209070109, -0.005378657, -0.0109681208, 0.009387074, -0.0335801803, 0.0876457617, -0.0452613235, -0.1261860877, -0.0464517586, 0.0212418213, 0.0377715044, -0.0741045624, -0.0108875185, -0.0249991305, -0.1825333387, 0.0241063051, 0.0284216311, 0.0979628637, 0.0826856196, -0.0217626356, -0.030728098, -0.0106147099, 0.1109088436, 0.0223578531, -0.0735093504, -0.0086616529, -0.0226182602, 0.0345226079, -0.0027358299, -0.0978140607, -0.0717732981 ]
712.2255
Ian T Foster
Ian Foster
Human-Machine Symbiosis, 50 Years On
null
null
null
null
cs.DC cs.CE cs.HC
null
Licklider advocated in 1960 the construction of computers capable of working symbiotically with humans to address problems not easily addressed by humans working alone. Since that time, many of the advances that he envisioned have been achieved, yet the time spent by human problem solvers in mundane activities remains large. I propose here four areas in which improved tools can further advance the goal of enhancing human intellect: services, provenance, knowledge communities, and automation of problem-solving protocols.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 23:00:37 GMT" } ]
2007-12-17T00:00:00
[ [ "Foster", "Ian", "" ] ]
[ 0.0106659234, 0.0421153158, 0.1242621168, 0.0532747768, 0.0773759261, -0.0464749075, 0.0556876324, 0.1608936638, -0.013736831, 0.0340267606, 0.0522054434, -0.1400553584, 0.0096925544, -0.0959658846, 0.0022603394, 0.0059190388, 0.0166295171, -0.046310395, 0.0582375862, -0.0092469985, 0.0501764491, 0.0186585113, 0.0041162511, 0.0666277483, -0.0037975074, -0.0171916038, 0.0096377172, 0.0989271179, -0.0052609872, -0.102601245, 0.0097885206, -0.0302703828, -0.0165883899, 0.0298590995, 0.0062789111, 0.1309523135, 0.0136682838, 0.0418137088, -0.0390992463, 0.0669567734, -0.0496829115, -0.1323780864, 0.1184493229, 0.0160125941, -0.0296671689, -0.1195460781, -0.0336154811, 0.0203447677, 0.0070672021, 0.0863692984, -0.1137332842, -0.01388078, -0.0046543456, -0.0096925544, -0.0326832384, 0.0203447677, 0.0331493579, -0.0111320429, -0.1357780248, 0.0193302725, 0.0855467319, -0.014065857, 0.0134900622, 0.015971465, -0.1386295855, 0.0745792016, -0.0515199713, 0.0333961286, -0.1180106252, -0.0355347954, 0.0288994424, 0.0286800917, -0.0112828463, 0.0722211823, -0.01469649, 0.0027795834, 0.0148198754, 0.1051786095, 0.0403330922, 0.0216745809, 0.0240463093, -0.0700276792, 0.0358912423, -0.0320251882, -0.0587311238, 0.069259949, -0.0176577233, -0.0327106565, -0.2123313844, -0.0741953403, 0.0097062644, 0.0608697906, -0.0624052472, -0.0088768443, 0.0266510975, -0.0773210898, -0.024923712, 0.028460741, 0.0433491617, 0.1168041974, 0.001059909, -0.1200944558, -0.0366041325, -0.0028515579, -0.0348767452, 0.004870269, 0.0840661153, -0.0459539518, 0.0145456865, -0.0070123645, -0.2061895579, -0.0100969821, -0.0798984542, -0.0309832729, 0.0798984542, -0.1281007528, -0.1047947481, -0.0392363369, 0.0412104949, -0.0177673977, 0.044445917, -0.0197963919, 0.0739759877, -0.0433491617, 0.0026099293, -0.1227266639, -0.0278163981, -0.0554134436, -0.0678341761, -0.1446617246, 0.0686018988, 0.001907322, 0.0458991118, 0.0372347645, -0.0425814353, 0.0066010822, 0.0001400931, 0.0420878977, -0.1000787094, 0.0045857984, -0.0062412103, -0.0852177069, -0.0314493924, -0.0396476202, -0.003348524, 0.0735921264, 0.0267607737, 0.0390169881, -0.0809403732, 0.0599375516, 0.0000131337, -0.0324638896, -0.0283784848, 0.0924014375, -0.034163855, -0.0688212514, -0.0019844375, 0.0380573273, -0.0955820233, -0.0132707115, -0.032546144, -0.0328203328, -0.0471603796, 0.0757307932, 0.039620202, 0.0958013758, -0.0023220317, 0.0271994751, -0.0786371902, -0.0537408963, -0.0689309239, -0.065530993, -0.0582375862, 0.0861499459, 0.0095211873, 0.0082599213, -0.0367960632, -0.0891660154, -0.0718373209, -0.0700825155, -0.0460362062, 0.0301058702, 0.0496280715, -0.0098090842, -0.0845596567, -0.1351199746, -0.0882337764, -0.017877074, 0.0035747292, 0.0019484502, -0.0767727122, 0.0609794669, 0.087849915, 0.0620213822, 0.0931143314, 0.0021181041, 0.0140041653, -0.1175719202, 0.0674503073, -0.0705212206, 0.0272680223, -0.0216334537, 0.0132432925, -0.0164512955, -0.0045755166, -0.0293107238, -0.0144771393, 0.0671761185, -0.018507706, 0.0197004266, 0.0036569857, -0.0049799443, 0.1436746418, 0.0432120673, -0.0368783213, -0.1616613865, -0.0897692367, 0.0292010494, -0.0289816987, 0.0130719244, -0.0740856677, 0.0225519836, 0.1259072423, 0.0496554933, -0.0056825513, 0.0435410924, -0.0438701212, -0.0537408963, 0.0291462112, -0.0146005247, 0.0921272486, -0.0068649882, -0.1003528982, -0.0246221051, -0.0177948177, 0.0598827153, 0.0275696293, -0.0069335354, -0.0375912078, 0.0105082644, 0.0445555896, -0.0110566411, -0.0457071811, 0.0492442101, -0.0876305625, 0.0467216782, -0.0103780255, 0.019193178, 0.0138533609, -0.0903176069, 0.0961304009, -0.0657503456, 0.0459539518, -0.0049216789, -0.0443088226, 0.0885628015 ]
712.2256
Victor Galitski
Tudor Stanescu, Brandon Anderson and Victor Galitski
Spin-orbit coupled Bose-Einstein condensates
published version, 10 pages, 4 figures
Phys. Rev. A 78, 023616 (2008)
10.1103/PhysRevA.78.023616
null
cond-mat.other cond-mat.stat-mech quant-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We consider a many-body system of pseudo-spin-1/2 bosons with spin-orbit interactions, which couple the momentum and the internal pseudo-spin degree of freedom created by spatially varying laser fields. The corresponding single- particle spectrum is generally anisotropic and contains two degenerate minima at finite momenta. At low temperatures, the many-body system condenses into these minima generating a new type of entangled Bose-Einstein condensate. We show that in the presence of weak density-density interactions the many-body ground state is characterized by a twofold degeneracy. The corresponding many-body wave function describes a condensate of ``left-'' and ``right-moving'' bosons. By fine-tuning the parameters of the laser field, one can obtain a bosonic version of the spin-orbit coupled Rashba model. In this symmetric case, the degeneracy of the ground state is very large, which may lead to phases with nontrivial topological properties. We argue that the predicted new type of Bose-Einstein condensates can be observed experimentally via time-of-flight imaging, which will show characteristic multipeak structures in momentum distribution.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 17:19:16 GMT" }, { "version": "v2", "created": "Thu, 19 Jun 2008 22:45:18 GMT" }, { "version": "v3", "created": "Sun, 31 Aug 2008 19:36:40 GMT" } ]
2008-08-31T00:00:00
[ [ "Stanescu", "Tudor", "" ], [ "Anderson", "Brandon", "" ], [ "Galitski", "Victor", "" ] ]
[ 0.002048749, 0.0231147483, -0.0996695682, -0.0245594196, -0.0347232595, 0.0650997236, -0.0234343652, 0.0394536033, -0.0718500465, -0.0700090453, -0.0326777063, 0.0537469015, -0.0536957644, -0.0161726531, 0.0079265172, 0.0195733849, -0.0337260552, 0.0635655597, 0.0045833169, 0.0376637429, -0.1023799255, -0.1585303545, 0.021887416, -0.0165561941, -0.0228207, -0.0191003494, 0.0833051428, -0.0763502643, 0.1185397878, -0.0690885484, 0.0455646925, -0.0465874672, -0.0426497795, -0.0656111091, -0.1133236289, 0.1029935852, 0.0045897095, 0.0318339169, -0.0871405527, -0.0213632435, 0.0016971697, 0.0107263681, -0.1003343686, 0.1446205974, 0.1445183158, 0.0054494808, -0.0381239913, 0.0113016795, 0.0393768921, -0.041575864, -0.0470988564, -0.0007103502, 0.0267711729, -0.0075685456, -0.0643326417, -0.0214143824, -0.0049380925, 0.1009991765, 0.0168758109, -0.0032185495, 0.0552810654, -0.093532905, -0.0081886044, 0.0663270503, -0.0523661561, -0.0331123881, -0.0476613827, 0.0333680809, 0.0323453061, 0.1033004224, 0.0034103203, 0.0424963608, 0.0364108421, 0.0594744496, -0.0075429762, -0.0087894853, -0.0825892016, 0.0102213724, 0.0051778057, 0.0287144482, 0.0234087966, -0.0280496441, 0.1228354499, -0.0659690797, -0.0524684303, -0.0295582395, 0.0439538173, -0.0015980882, -0.0856063887, 0.0341351628, 0.0429821797, 0.0543605685, -0.0678100809, -0.0259018131, 0.0727705434, -0.1039140895, 0.1211990118, -0.073895596, 0.0491699763, 0.0297116563, -0.0093136579, -0.0222070329, 0.0595255904, -0.0446953326, 0.1443137527, -0.037510328, 0.0337771922, -0.0504484475, 0.0005101897, 0.0619291142, 0.1011525914, -0.0261702929, -0.0110587701, 0.0041326559, -0.0780378431, -0.1068801358, -0.0327032767, -0.0283053387, -0.1466661394, 0.0613665879, 0.0464851893, -0.0587073676, 0.0191131346, 0.0151626607, 0.0042445222, -0.006197386, 0.0138714053, -0.1379725486, 0.0406042263, 0.0088725854, 0.0700090453, 0.022437159, -0.0013024419, -0.0032377266, -0.0000019477, 0.0129828686, -0.0543605685, 0.0463573411, 0.065764524, 0.0166201182, 0.0869871378, -0.0009516616, 0.1455410868, 0.0271291453, 0.1074938029, 0.0614688657, -0.0217979234, 0.0232553799, -0.0996184275, 0.0356437601, -0.0086744232, -0.0867825821, -0.016441131, 0.055434484, 0.0306832939, -0.1445183158, 0.0474823974, 0.1016128436, 0.0265666191, -0.1408363134, 0.0654065534, 0.0266688969, 0.0474823974, -0.0679634959, 0.1044766158, 0.0195605997, -0.0819755346, 0.0598324239, -0.0741512924, -0.0902088806, 0.0430077501, -0.0280496441, -0.1154714599, 0.0395303108, 0.1146532372, 0.0637701154, -0.0228846222, -0.1120963022, -0.0431867354, -0.0164922699, 0.0269757286, -0.0339050405, 0.0402718224, 0.018588962, -0.088470161, -0.0070251958, 0.0766570941, 0.0556390397, 0.0365386903, -0.0481727719, -0.0618779771, 0.1230400056, 0.0756854564, 0.1769403219, 0.0005561347, -0.1237559542, -0.0334703587, 0.0825892016, 0.0400416963, -0.0195350312, 0.0608040616, -0.0235749967, 0.0826914757, -0.1188466251, -0.0636678338, 0.0759922937, 0.0791628957, 0.0517524891, -0.0751740709, 0.0397604331, 0.0026144723, -0.0696510747, 0.0586562306, -0.0289445743, -0.0785492286, -0.1045788899, -0.0444396362, -0.0304787382, 0.0267711729, 0.097828567, -0.0160959437, -0.0265921876, 0.1028401703, 0.1159828529, 0.0161215141, 0.0047431258, -0.0497325063, 0.0109820617, 0.077424176, 0.0139097599, -0.000960451, -0.0022325292, -0.0166712571, 0.0569175109, -0.0746115446, 0.0197268017, -0.0129317297, -0.047073286, -0.0210180562, -0.0864246115, -0.0188446566, -0.0068334253, -0.0215805825, 0.012810275, 0.0475079678, 0.0288422965, -0.0491955467, 0.0069484874, 0.0946068242, -0.0597301461, -0.0397092961, 0.0931749344, -0.0414735861, 0.0033623776, -0.0165817626, 0.0247767605 ]
712.2257
Detlef Lohse
Michel Versluis, Barbara Schmitz, Anna von der Heydt, Detlef Lohse
On the sound of snapping shrimp
Fluid dynamics video
null
null
null
physics.flu-dyn physics.ed-ph
null
Fluid dynamics video: Snapping shrimp produce a snapping sound by an extremely rapid closure of their snapper claw. Our high speed imaging of the claw closure has revealed that the sound is generated by the collapse of a cavitation bubble formed in a fast flowing water jet forced out from the claws during claw closure. The produced sound originates from the cavitation collapse of the bubble. At collapse a short flash of light is emitted, just as in single bubble sonoluminescence. A model based on the Rayleigh-Plesset equation can quantitatively account for the visual and acoustical observations.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 23:09:31 GMT" } ]
2007-12-17T00:00:00
[ [ "Versluis", "Michel", "" ], [ "Schmitz", "Barbara", "" ], [ "von der Heydt", "Anna", "" ], [ "Lohse", "Detlef", "" ] ]
[ 0.0143253161, 0.1106086373, -0.0086187646, 0.0351684429, -0.0229787491, 0.0484814197, 0.0029659506, -0.0348633528, -0.0045381989, -0.073554188, 0.0409928709, -0.0190125927, -0.085480392, 0.0414089002, -0.079933323, 0.0691720024, 0.0308139902, -0.0954651237, -0.0062508578, 0.003057824, 0.0765496045, -0.1246981993, -0.0321452878, 0.0303702243, -0.0185688268, -0.0526139885, 0.0051033073, 0.046179384, -0.0006929507, 0.0350852385, 0.0688946471, -0.0624600425, 0.0256274771, -0.0290666632, -0.1207043082, 0.1288030297, -0.0873664021, 0.0014682409, -0.0814865008, 0.0067847637, -0.0100610033, 0.0089099864, -0.1263623238, 0.0872554556, 0.0303979609, 0.0292885453, -0.0962971896, 0.046401266, 0.0051691788, 0.0569129698, -0.0110664107, 0.1139368787, 0.0457910895, 0.0189987253, -0.0132852402, -0.1076132134, 0.0030751587, 0.0471778549, -0.0319234058, -0.1168213561, 0.0555816703, -0.0143807866, -0.0408819281, 0.0091041336, -0.0644569919, -0.0058348277, -0.0354180597, 0.0477603003, -0.0592982098, -0.0129870847, -0.0289279856, -0.0637358725, -0.1255857348, 0.0068714367, -0.0805989727, -0.0384689532, -0.0207321849, 0.0029382152, 0.0327277295, 0.0407432504, 0.069671236, 0.0126958638, -0.0424905792, -0.0363055915, -0.1232559606, 0.0355290025, -0.0547773466, 0.0366384163, -0.0498127155, 0.0476216227, 0.0123353032, 0.1604213566, -0.0353071205, -0.0225627199, -0.042296432, 0.0050547705, -0.0136249978, 0.0742753074, 0.0623490997, 0.0371653885, -0.0100610033, -0.033975821, 0.058965385, -0.1928162575, 0.0469837077, 0.0681180581, -0.0164609384, -0.0255165361, -0.0214671735, 0.0647898167, 0.0254610647, -0.0780473202, -0.0612396859, -0.0252391826, -0.0890859962, -0.0643460453, 0.0045832689, -0.0352793857, -0.0814865008, 0.0025776555, -0.0994590223, 0.1174870059, -0.006677289, -0.0052558519, 0.1631948948, -0.065011695, -0.0245180633, 0.0266259499, 0.0445984676, 0.0018530691, 0.0159062315, 0.0307862554, -0.0553320535, -0.0989043117, 0.0160033051, -0.0394951589, -0.0792676732, -0.0087158382, 0.0177367665, 0.0879211053, 0.0964081287, 0.1302452683, 0.1185964197, 0.0626264513, 0.0253223889, 0.1106641069, -0.0214810409, 0.003295308, -0.0660101697, 0.0078768441, -0.0934681818, -0.0295104291, 0.0273470692, 0.069671236, 0.1251419634, -0.0921923518, 0.1025099084, 0.0605740361, -0.0412702225, 0.0290111918, 0.1152681783, 0.0443488471, 0.0476493575, 0.0045763352, -0.0842045695, 0.0529468134, -0.0606295094, 0.0415475778, -0.0308971964, -0.0681735277, -0.0607959218, -0.0634030476, 0.0820412114, -0.0345027931, 0.0454305299, -0.0487033017, 0.0319234058, -0.1121063456, -0.0136041967, -0.0060740449, 0.0117043238, 0.0357508846, -0.0015549139, -0.0763277262, 0.0414643697, 0.0074954825, -0.0640686899, 0.0142421098, -0.0278047044, 0.0822630897, -0.046623148, 0.0344750583, -0.0518651344, 0.0121688917, 0.0725002438, -0.0046214052, 0.0758284852, 0.0200110655, 0.0393010117, -0.1063373908, 0.1008457914, 0.0268478338, 0.0670086443, -0.0851475745, 0.0162667911, 0.0772152543, -0.0014335717, 0.0641796365, 0.0234641191, 0.0840381533, 0.0742198378, 0.1117735207, 0.0779918432, -0.0430175513, -0.1377892941, -0.0201497432, 0.0954651237, 0.0727775991, 0.0720010102, -0.0596310347, -0.0648452863, 0.0844819248, 0.0976284891, 0.0699485913, -0.0190819316, 0.0139162196, 0.0796559677, -0.0166412182, 0.0624600425, 0.0276521593, -0.0459852368, 0.0514213666, -0.0744417235, 0.0421300195, -0.0089099864, 0.0181943998, -0.068007119, 0.05020101, -0.0495076254, -0.0592982098, -0.0051137079, -0.0687282383, 0.0225211158, 0.0186242983, 0.0498127155, 0.1329078674, -0.1153791174, 0.0049611633, 0.0024095098, -0.0341144986, 0.0703923553, -0.042296432, 0.0993480757, 0.037636891, 0.0459574983, -0.0621272177 ]
712.2258
Carola-Bibiane Sch\"onlieb C.-B. S.
Massimo Fornasier and Carola-Bibiane Sch\"onlieb
Subspace correction methods for total variation and $\ell_1-$minimization
33 pages
null
null
null
math.NA math.AP
null
This paper is concerned with the numerical minimization of energy functionals in Hilbert spaces involving convex constraints coinciding with a semi-norm for a subspace. The optimization is realized by alternating minimizations of the functional on a sequence of orthogonal subspaces. On each subspace an iterative proximity-map algorithm is implemented via \emph{oblique thresholding}, which is the main new tool introduced in this work. We provide convergence conditions for the algorithm in order to compute minimizers of the target energy. Analogous results are derived for a parallel variant of the algorithm. Applications are presented in domain decomposition methods for singular elliptic PDE's arising in total variation minimization and in accelerated sparse recovery algorithms based on $\ell_1$-minimization. We include numerical examples which show efficient solutions to classical problems in signal and image processing.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 23:12:33 GMT" } ]
2007-12-17T00:00:00
[ [ "Fornasier", "Massimo", "" ], [ "Schönlieb", "Carola-Bibiane", "" ] ]
[ -0.0903773308, 0.0268893242, 0.1394838095, -0.0416358672, -0.0133229913, -0.0111024929, 0.0014136668, 0.0451643318, -0.01193594, 0.0532432981, 0.0106705604, -0.0172529686, -0.0640963614, 0.0403218195, -0.0077626198, 0.1216711551, 0.0984076262, -0.0255752765, 0.0334839001, -0.0229471792, 0.0125564635, -0.0977262706, 0.0239083823, 0.0356009789, -0.0089002447, -0.0063634012, 0.0253562685, 0.0126781343, 0.1319888681, -0.099283658, -0.0524159335, -0.0281790383, -0.1050265431, -0.0261106286, 0.0012402853, 0.1365637034, -0.0118142692, 0.1242992505, -0.057039436, 0.0430715866, -0.0402001478, 0.0209274385, -0.0432419293, 0.0824930444, -0.0445316434, 0.0235555358, 0.0417575389, -0.0290794056, 0.0245289039, 0.0374747142, -0.0443126336, 0.0029459628, -0.0456023477, -0.1503855437, -0.0978236049, -0.0550440289, -0.0454320088, 0.0488631353, 0.1513589174, -0.079329595, -0.0300527755, -0.0789402425, 0.0160119236, -0.0048029688, -0.0685738623, 0.1001596898, -0.0053352802, 0.02214415, 0.0418792106, 0.0119846081, -0.1206977814, 0.047476083, 0.0621009581, 0.0098979482, 0.015610409, 0.0491308123, -0.0387644283, 0.066383779, 0.023008015, 0.0628309846, 0.0354063064, -0.0064668218, 0.1440586448, 0.042390231, -0.1105747446, -0.0529999547, -0.0923240706, 0.0067892503, -0.1860108525, -0.0169244576, -0.0449696593, 0.0167297833, -0.0005513224, 0.0283980463, 0.1083359942, -0.0088211587, 0.0218399726, -0.0676491633, 0.1228391975, 0.0491551459, -0.1150522456, 0.0563094094, 0.1089200154, -0.1202111021, 0.1027877927, 0.0096181044, -0.0256239455, 0.0000158743, 0.0502258539, 0.0167662855, -0.0181533359, -0.0311234817, -0.0420252159, -0.010098706, 0.0599595457, -0.1428906024, -0.020039238, -0.0311478153, -0.1265379936, 0.0024121306, -0.060105551, -0.0392024443, 0.1157336012, -0.0492768176, 0.0453103371, -0.0739760622, 0.0532919653, -0.05314596, -0.0762148127, 0.0096728569, 0.1185563728, 0.0404434912, 0.0333378948, -0.0416845381, -0.0296877623, -0.0604462288, -0.0290064029, 0.0356496461, 0.0993323326, -0.0068318355, 0.0504205264, 0.0623442978, 0.1206004471, 0.073781386, -0.071931988, 0.0392997824, 0.0554333776, 0.083709754, 0.0597648695, 0.0511992201, 0.0438259505, -0.0178004894, -0.026353972, 0.109212026, -0.0483277813, -0.0494714901, 0.0372070372, 0.0480601043, -0.0323645286, 0.0240057185, 0.0074766926, -0.0359173231, 0.0398838036, -0.0232635252, 0.0350656249, 0.0506638698, 0.0047330079, 0.0329728834, -0.05217259, -0.1239099056, -0.0105306385, -0.0868245363, -0.045748353, -0.0210247748, 0.1034691483, -0.0456023477, 0.0060014296, -0.0922754034, -0.0842451081, 0.024090888, 0.0107070617, 0.053681314, 0.0675031543, 0.1381210983, 0.0246140752, 0.0330702178, -0.0916913822, 0.0773341879, 0.0167054497, 0.0232026894, -0.0175449811, 0.0461863689, 0.049520161, 0.1207951233, -0.022740338, -0.0136028351, 0.0270839985, 0.1202111021, 0.0169244576, 0.0328755453, 0.0413925275, 0.0038387249, 0.0646317154, 0.0104637193, 0.0005231859, 0.0566500872, 0.0202947482, 0.1112561002, 0.0135298325, -0.0466000512, -0.0881385803, 0.0264026411, 0.015610409, 0.0022995847, -0.0346519463, 0.1131055057, -0.0319751799, 0.0682818517, 0.0267676543, 0.1329622418, 0.0372557081, 0.0635610074, 0.0599595457, 0.0453103371, 0.0073671881, -0.022959346, 0.0156834126, -0.1386077851, 0.0595215298, -0.0393727869, 0.1047345251, -0.022630835, -0.0829310566, 0.0792322531, -0.0060014296, -0.0700339153, -0.0224483274, -0.048984807, -0.0417088717, -0.0548493564, 0.0233486947, 0.0187008567, 0.1087253392, -0.0437772796, -0.0312938206, -0.0104272179, -0.0522699282, 0.0150020532, 0.0175693147, -0.0488388017, -0.0244194008, 0.0480114371, 0.0439962894, 0.0170096271, -0.0066919136, 0.0158050824 ]
712.2259
Hugo Montani
A. Cabrera, H. Montani and M. Zuccalli
Poisson-Lie T-Duality and non trivial monodromies
41 pages
null
null
null
math-ph math.MP
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We describe a general framework for studying duality between different phase spaces which share the same symmetry group $\mathrm{H}$. Solutions corresponding to collective dynamics become dual in the sense that they are generated by the same curve in $\mathrm{H}$. Explicit examples of phase spaces which are dual with respect to a common non trivial coadjoint orbit $\mathcal{O}_{c,0}(\mathbf{\alpha},1) \subset\mathfrak{h}^{\ast}$ are constructed on the cotangent bundles of the factors of a double Lie group $\mathrm{H}=\mathrm{N}\Join\mathrm{N}^{\ast}$. In the case $\mathrm{H}=LD$, the loop group of a Drinfeld double Lie group $D$, a hamiltonian description of Poisson-Lie T-duality for non trivial monodromies and its relation with non trivial coadjoint orbits is obtained.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 23:13:05 GMT" }, { "version": "v2", "created": "Mon, 3 Mar 2008 20:27:00 GMT" }, { "version": "v3", "created": "Wed, 20 Aug 2008 15:26:48 GMT" } ]
2008-08-20T00:00:00
[ [ "Cabrera", "A.", "" ], [ "Montani", "H.", "" ], [ "Zuccalli", "M.", "" ] ]
[ 0.0496092662, -0.0714784414, 0.0663413852, -0.0124145476, 0.0884062573, 0.0696193129, -0.0015388229, 0.0741203502, -0.0914395601, -0.0087146452, -0.0059534786, -0.0930051431, -0.038136512, 0.087819159, 0.0199488923, 0.0420259945, 0.056116201, 0.0437383465, 0.1392386258, 0.1434461176, 0.0269817654, -0.1159506515, 0.0322166681, -0.014603911, 0.0561651252, 0.0042197229, 0.0021389103, 0.0760283992, 0.0626720563, 0.0215022396, 0.1167334393, -0.0161205642, -0.005507044, 0.0408273488, -0.1237785369, 0.1732899547, 0.0182487722, 0.1157549545, -0.0631123781, 0.0733375624, -0.0527893454, 0.0636016205, -0.0313115679, 0.0122127347, 0.0490466356, 0.0031770233, -0.0017077647, 0.086106807, 0.030700013, 0.0133196469, -0.0267126802, 0.0406316519, 0.0679558888, -0.029843837, -0.1351289898, 0.0442031287, 0.0296726022, 0.0649225786, -0.0092344666, -0.1128194928, 0.0450837649, -0.0448146798, 0.0006887628, -0.0006455717, -0.0391149968, 0.0447412953, -0.1862059832, -0.0185423195, -0.0044888067, 0.1089055464, -0.0579264015, 0.0665370822, 0.0202424396, 0.0275443941, 0.0608618595, 0.0222116429, -0.0457687043, 0.1002948657, -0.0118152238, 0.0563118979, 0.021392161, 0.0310669467, 0.0206093714, 0.0318741985, 0.0243276209, -0.1032303274, 0.0131728742, 0.0207806062, -0.0960873738, 0.0014425031, 0.097359404, -0.0125980135, -0.0694725439, -0.0147506837, 0.0492423326, -0.0693257675, 0.0823885649, -0.0015174185, -0.097163707, 0.0046783886, -0.0068983296, 0.0025654694, 0.0077483896, 0.0095647052, 0.1124280989, 0.0636016205, -0.0282048732, -0.0075710393, -0.0483127683, 0.1109603643, 0.0294035189, 0.0430534035, 0.0216734763, -0.0126591688, 0.0433224887, -0.0982889682, -0.0144449063, -0.049535878, -0.0204503667, -0.0296726022, -0.0682005063, -0.074560672, 0.0262234379, 0.0224929582, 0.0831224248, -0.0608618595, -0.0040270835, -0.0942282453, -0.082192868, 0.0455974713, 0.0054825819, 0.039163921, -0.0456708558, -0.0638951659, 0.0000069815, 0.0430289432, 0.0593941286, -0.0454751588, 0.1052851453, 0.0408028848, 0.1019582897, -0.0231167432, 0.1178097725, 0.0727504715, 0.0516151637, 0.1038174182, -0.0151420785, 0.0800401941, -0.0004632522, 0.0051584584, -0.0420259945, -0.0740714297, 0.1450116932, 0.0800401941, -0.0428087823, -0.0444232859, 0.0279357899, 0.047627829, 0.0190804861, 0.0446679071, 0.0536210611, 0.0627209842, -0.0168299675, 0.0228476599, -0.0002358305, 0.00497805, -0.0554312579, -0.0117051443, 0.0018514799, -0.0579753257, -0.0844433829, -0.0070145251, -0.1546987146, -0.0038160973, 0.0416101366, -0.0086351428, -0.0535721332, -0.1204516888, -0.0901186019, 0.0093078529, 0.0267371424, -0.0107144266, -0.0311158709, -0.0444722101, -0.1367924064, -0.0509302206, -0.0010350553, 0.0240585357, 0.007094027, 0.059051659, -0.0927115977, 0.1280838847, 0.0760773271, 0.1116453111, 0.0936411545, -0.1088076979, 0.0266148318, 0.1128194928, 0.0258075818, -0.0596387498, 0.0416346006, -0.0564586706, 0.0585134923, -0.0718209073, -0.0407050364, 0.055920504, 0.1339547932, 0.0272508487, -0.0857154131, -0.0498049632, 0.0179796889, -0.0315561891, 0.0603236929, -0.0261255894, -0.0282293353, -0.0343693383, -0.0692768395, -0.010592116, 0.0273242351, 0.0863025114, -0.041267667, 0.0307978615, -0.0117234914, 0.0283027217, 0.0724569261, 0.0045897132, 0.000811838, -0.0655585974, -0.0236549117, 0.0620360449, 0.0774472058, 0.0259543546, -0.0614489503, -0.0478479899, -0.0411453582, -0.0180286132, -0.0250003301, -0.1000502408, -0.0134786516, -0.0932986885, -0.0435426496, 0.0517619364, -0.0122494278, -0.009099924, 0.0087758005, -0.0513705388, -0.0048893746, 0.0228843521, 0.0592473559, -0.0589538105, 0.0094362786, 0.1480450034, -0.0246945526, 0.069227919, -0.07284832, 0.0985335857 ]
712.226
Marcelo Salgado
Marcelo Salgado and David Martinez-del Rio
The initial value problem of scalar-tensor theories of gravity
12 pages; RevTex; Published in the Proceedings of the VII Mexican School on Gravitation and Mathematical Physics
J.Phys.Conf.Ser.91:012004,2007
10.1088/1742-6596/91/1/012004
null
gr-qc
null
The initial value problem of scalar-tensor theories of gravity (STT) is analyzed in the physical (Jordan) frame using a 3+1 decomposition of spacetime. A first order strongly hyperbolic system is obtained for which the well posedness of the Cauchy problem can be established. We provide two simple applications of the 3+1 system of equations: one for static and spherically symmetric spacetimes which allows the construction of unstable initial data (compact objects) for which a further black hole formation and scalar gravitational wave emission can be analyzed, and another application is for homogeneous and isotropic spacetimes that permits to study the dynamics of the Universe in the framework of STT.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 23:33:01 GMT" } ]
2008-11-26T00:00:00
[ [ "Salgado", "Marcelo", "" ], [ "Rio", "David Martinez-del", "" ] ]
[ 0.0517137721, 0.0197974443, 0.0638326555, -0.0434219055, -0.0710941702, -0.0652555153, 0.0441578701, -0.0118551617, -0.0487453826, -0.001401399, -0.059809383, 0.0444031917, -0.1518049389, -0.0294140484, 0.005550399, 0.0419009104, 0.0125849927, -0.049554944, 0.0554426573, 0.0339524969, -0.0152957952, -0.0954300612, 0.0201163627, 0.0348356515, -0.0227045044, -0.0694750473, 0.0430539213, -0.0009030898, -0.0027736663, 0.0330202729, 0.042612344, -0.0783556849, -0.1064695269, -0.0146456938, 0.0027644667, 0.2351161242, -0.0010456829, 0.0760496631, 0.0215024296, -0.015111804, -0.0049800263, 0.0326277576, -0.1092171296, 0.0419254452, 0.0104322964, -0.0500701182, -0.0125727272, -0.0003478582, -0.0104874941, -0.0542651154, -0.0594659299, -0.0804163888, 0.0832621157, -0.0200182348, -0.032333374, -0.0475923717, 0.0082182698, -0.0223365221, 0.0227413028, -0.0634892061, 0.0065316851, -0.0815939307, -0.0814467371, 0.0649611354, -0.058779031, 0.0319653898, 0.0243849568, 0.0357678756, -0.0414838642, 0.0771290809, -0.2037149668, 0.017761277, 0.0526459925, -0.0165592004, -0.0636363998, -0.0259304829, 0.0191596095, 0.0763931125, 0.0302481409, 0.0321125835, 0.049554944, -0.0103096357, 0.0277703945, 0.0146456938, -0.0414838642, 0.050119184, -0.0362094529, -0.072958611, -0.0764912441, 0.0141427843, -0.0348847173, 0.0532347634, 0.025084123, -0.0436917581, 0.1413051784, -0.1186374798, 0.1351230741, -0.046390295, 0.0391042456, -0.0005128753, -0.1036238, 0.0277703945, 0.0359886624, -0.0571599081, 0.1237401664, 0.0123826023, -0.0360622592, 0.0496530719, 0.0520572215, -0.0500946492, 0.0489661694, 0.0171234403, -0.0293895155, -0.041999042, -0.0650592595, -0.0317936651, -0.2029299438, 0.0230724867, -0.0972454399, -0.0202758219, 0.088511996, -0.0584846437, 0.0195766557, 0.0096595343, 0.0292177908, -0.1439546496, -0.0700147524, -0.0659914836, -0.0964604169, 0.0456297994, 0.0789935216, 0.0232442115, -0.0297574978, -0.0901311189, -0.0492360257, -0.0143758394, 0.020999521, 0.0047040395, 0.1087264866, 0.0202635564, -0.0033670375, -0.0980304703, -0.0282610375, -0.0152712632, 0.0850774944, 0.0096288687, 0.0239924435, 0.0604962818, 0.0437408239, -0.011591441, 0.0138974627, 0.0757062137, 0.1209925637, -0.0386626683, 0.0121863456, -0.111179702, 0.0509287417, -0.0088254409, 0.0657461584, -0.1100021601, 0.0209504552, 0.0200672988, 0.0883648023, -0.0813486055, 0.0244953521, 0.0091872904, 0.0096227359, -0.0656480342, -0.048033949, -0.1071564332, 0.0502418429, -0.0570617802, -0.1327679902, -0.0313520879, 0.0359150656, 0.0951356739, -0.0605944097, -0.1038200557, -0.0612322465, -0.0206683371, 0.0681993738, 0.059809383, -0.0092731528, -0.0061330376, 0.0024256164, 0.0745286718, -0.0849793702, 0.0206438042, 0.0526950583, -0.0376323164, -0.0462921672, 0.0632929429, 0.0535291508, -0.0060502416, 0.0201654267, -0.1184412166, 0.0571599081, 0.0449183658, -0.0283346325, 0.0591715463, 0.080514513, -0.0232687443, -0.0438144207, -0.0182764512, -0.0702600777, -0.0584355816, 0.0417537205, 0.1365950108, -0.0860587806, -0.0693278536, 0.0430539213, -0.0712413639, -0.0488680415, 0.1103946716, -0.0432501808, 0.1059788838, -0.1060770154, -0.0211344473, 0.0411649458, 0.081397675, -0.0096840663, 0.1486648321, 0.0195766557, 0.0786500722, 0.0988645628, -0.0035510287, 0.0654027089, 0.0121495472, 0.0573071018, -0.0578958727, 0.0594659299, -0.0421707667, 0.0007750626, -0.0262494013, 0.0057037249, -0.0655008405, -0.0239311121, 0.0786010101, -0.0472243875, -0.0546085648, 0.0345167331, -0.0146334274, -0.0261758044, -0.0088806385, -0.0193068013, 0.0188774895, 0.0107021499, 0.0162280165, 0.0535291508, 0.0392759703, 0.0034620997, 0.0509778075, -0.0107757468, 0.0499474555, -0.0750193149, 0.1121609882 ]
712.2261
Thomas S. Levi
Spencer Chang, Matthew Kleban and Thomas S. Levi
When Worlds Collide
25 pages, 9 figures
JCAP 0804:034,2008
10.1088/1475-7516/2008/04/034
null
hep-th astro-ph gr-qc
null
We analyze the cosmological signatures visible to an observer in a Coleman-de Luccia bubble when another such bubble collides with it. We use a gluing procedure to generalize the results of Freivogel, Horowitz, and Shenker to the case of a general cosmological constant in each bubble and study the resulting spacetimes. The collision breaks the isotropy and homogeneity of the bubble universe and provides a cosmological "axis of evil" which can affect the cosmic microwave background in several unique and potentially detectable ways. Unlike more conventional perturbations to the inflationary initial state, these signatures can survive even relatively long periods of inflation. In addition, we find that for a given collision the observers in the bubble with smaller cosmological constant are safest from collisions with domain walls, possibly providing another anthropic selection principle for small positive vacuum energy.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 19:38:39 GMT" } ]
2009-12-07T00:00:00
[ [ "Chang", "Spencer", "" ], [ "Kleban", "Matthew", "" ], [ "Levi", "Thomas S.", "" ] ]
[ 0.0359016582, 0.0314561538, 0.024478402, 0.0091723669, -0.0537118055, -0.0392217152, -0.0001580457, -0.0227480326, -0.1104623079, 0.0054337834, -0.0339321308, 0.0040164273, -0.1169336066, 0.0147011094, 0.0061829067, 0.0680893511, -0.0765301809, 0.0809756815, 0.0637563914, 0.0812570453, -0.1117002964, -0.0440048538, 0.042851273, 0.1171586961, -0.0631373972, -0.0754610077, -0.0483096763, 0.0449614786, 0.1161457971, -0.0132943047, 0.1117565706, -0.0261947047, -0.0685957968, -0.0271231961, -0.1194095835, 0.1816466302, -0.0399813913, 0.0561877824, 0.0126331067, -0.0007020835, -0.0702839643, 0.0242673811, -0.0689897016, 0.0579603538, -0.0144900884, -0.0494913906, -0.0438360348, -0.012168861, 0.0241689049, 0.0064009614, -0.1305514723, 0.0053564091, 0.043132633, -0.0697212443, -0.0591420718, -0.0337633155, -0.0043681287, 0.029289674, -0.0548935197, -0.0285722036, 0.0048886463, -0.0669076368, -0.0332849994, 0.034100946, -0.0435265377, -0.0304151177, 0.0367457382, 0.0360986106, 0.0622370429, 0.0996580496, 0.0204127375, 0.0218336098, -0.0874469802, 0.0925677493, 0.0172333587, -0.0040867678, -0.0641502962, 0.0504761524, -0.0637563914, 0.0375335515, 0.0424855016, -0.0107620563, 0.042682454, -0.0064361319, -0.0485910363, 0.0860401765, -0.0005446972, 0.0569474548, -0.0859839022, 0.0232263468, 0.0498008877, 0.0068019009, -0.0391091704, -0.0298523959, 0.0368020125, -0.0516578704, 0.0806943178, -0.0060281581, 0.0984200612, 0.0499978401, 0.0048921634, -0.0655008256, 0.0725348517, -0.097350888, 0.1409055591, 0.0452991128, 0.0116483429, -0.0207644384, -0.0976322517, 0.0365206525, -0.071690768, 0.0696086958, -0.1303263903, -0.0046635577, -0.0711843222, 0.0381525457, -0.1523850858, -0.0501103848, -0.1380919516, -0.0203986689, -0.0071852552, -0.0247316267, 0.059029527, -0.059761066, -0.0195827223, -0.1352783442, 0.0953813642, -0.1317894608, -0.1083239615, -0.032047011, 0.0782746151, -0.0115428325, -0.020328328, -0.0142579656, -0.0666262731, 0.0121196229, 0.0149261979, -0.0205956213, 0.024619082, -0.0188230481, -0.0135193933, 0.0295147635, 0.0474937297, -0.0334256813, 0.0607176907, 0.1155830771, -0.0426261835, -0.0072028404, 0.0276437122, -0.0140328771, -0.0346636698, 0.024337722, -0.0132380323, 0.0000550083, -0.0043786797, -0.0788373351, 0.0502229296, 0.0715219527, -0.0109801106, -0.0774305314, 0.0372521877, 0.0873344392, -0.0270387866, 0.0348043479, 0.0220024269, -0.0098617012, 0.0478876345, 0.0051313201, -0.1292009503, -0.1569994092, 0.0294022188, -0.0493225753, -0.1436066329, -0.031315472, 0.0880097076, 0.0777118951, -0.0575101785, -0.1322396398, 0.0489849411, 0.0223963317, 0.0577915385, -0.0307246149, 0.0640377551, -0.0678079873, -0.0224666707, 0.0490693487, -0.0414726026, 0.0437797643, -0.0166847035, -0.0918362141, -0.0782183409, 0.0454679281, 0.0303307101, 0.0778807104, 0.0335100889, -0.1080426052, -0.0048218234, 0.011556901, 0.0555406511, 0.0438078977, 0.0750108287, 0.0548935197, 0.0536273979, -0.0665699989, -0.0076811537, -0.0046494897, 0.1105185822, 0.1625140905, -0.0859276354, 0.0584668033, 0.0831702948, -0.0153341712, 0.0454679281, -0.0248723086, -0.1582373977, -0.0761362687, -0.0416132845, 0.0137444818, 0.0740542039, 0.061055325, -0.024337722, 0.2006666213, 0.0791186988, 0.0608865097, 0.0339884013, -0.00256566, 0.0282345712, 0.0180071015, -0.047212366, 0.0373365991, 0.001317121, -0.0180774406, -0.1101809442, -0.0019994213, -0.0109238392, -0.014433817, -0.0180774406, 0.0217492003, 0.0192872938, -0.0793437883, -0.0616743192, -0.0246472191, -0.0079414127, 0.0301337577, -0.0385183133, 0.0462557413, -0.0851398259, -0.0190903395, -0.0272779446, 0.0152216274, 0.002210442, 0.0216647927, 0.0166424997, 0.0075053032, 0.0143423742, 0.0224385355 ]
712.2262
Ian T Foster
David Bernholdt, Shishir Bharathi, David Brown, Kasidit Chanchio, Meili Chen, Ann Chervenak, Luca Cinquini, Bob Drach, Ian Foster, Peter Fox, Jose Garcia, Carl Kesselman, Rob Markel, Don Middleton, Veronika Nefedova, Line Pouchard, Arie Shoshani, Alex Sim, Gary Strand, Dean Williams
The Earth System Grid: Supporting the Next Generation of Climate Modeling Research
null
null
null
null
cs.CE cs.DC cs.NI
null
Understanding the earth's climate system and how it might be changing is a preeminent scientific challenge. Global climate models are used to simulate past, present, and future climates, and experiments are executed continuously on an array of distributed supercomputers. The resulting data archive, spread over several sites, currently contains upwards of 100 TB of simulation data and is growing rapidly. Looking toward mid-decade and beyond, we must anticipate and prepare for distributed climate research data holdings of many petabytes. The Earth System Grid (ESG) is a collaborative interdisciplinary project aimed at addressing the challenge of enabling management, discovery, access, and analysis of these critically important datasets in a distributed and heterogeneous computational environment. The problem is fundamentally a Grid problem. Building upon the Globus toolkit and a variety of other technologies, ESG is developing an environment that addresses authentication, authorization for data access, large-scale data transport and management, services and abstractions for high-performance remote data access, mechanisms for scalable data replication, cataloging with rich semantic and syntactic information, data discovery, distributed monitoring, and Web-based portals for using the system.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 23:39:04 GMT" } ]
2007-12-17T00:00:00
[ [ "Bernholdt", "David", "" ], [ "Bharathi", "Shishir", "" ], [ "Brown", "David", "" ], [ "Chanchio", "Kasidit", "" ], [ "Chen", "Meili", "" ], [ "Chervenak", "Ann", "" ], [ "Cinquini", "Luca", "" ], [ "Drach", "Bob", "" ], [ "Foster", "Ian", "" ], [ "Fox", "Peter", "" ], [ "Garcia", "Jose", "" ], [ "Kesselman", "Carl", "" ], [ "Markel", "Rob", "" ], [ "Middleton", "Don", "" ], [ "Nefedova", "Veronika", "" ], [ "Pouchard", "Line", "" ], [ "Shoshani", "Arie", "" ], [ "Sim", "Alex", "" ], [ "Strand", "Gary", "" ], [ "Williams", "Dean", "" ] ]
[ -0.0073604942, 0.0106405029, 0.1774328202, 0.06315317, 0.0166863911, 0.0561766475, 0.017454328, 0.0138619393, -0.0245219655, -0.0796052739, 0.0664331838, -0.0630490482, -0.0651836544, -0.0557601377, 0.0256933961, 0.0499290116, 0.0496947244, 0.0529487021, -0.0261359382, 0.0719519258, -0.0010071057, -0.0647671446, 0.0068138265, 0.0670058802, -0.1328663677, -0.0347264335, -0.0415207371, 0.0998059586, 0.0987126231, -0.0318369046, 0.009371452, -0.0474559888, -0.0885602161, -0.007881131, 0.0191333815, 0.0428483598, -0.1047520041, 0.087727204, -0.0059808083, 0.0238321219, 0.0180530604, -0.0762211382, -0.0226476751, 0.073305577, -0.0326178595, -0.0764293969, -0.0016082778, -0.0776789188, 0.0396204144, 0.0711189061, 0.0535214022, -0.0207343362, -0.055916328, -0.0912675261, -0.0637258738, -0.0402972437, -0.0500852019, 0.1198504567, -0.0648192093, -0.0338413529, -0.0599252284, -0.0090265302, -0.059404593, 0.0909551457, 0.0274114963, -0.0136146368, 0.0113238376, -0.0130289216, -0.077418603, 0.011850982, -0.1219329983, -0.0129443174, 0.0781474933, -0.0793449581, -0.0049720756, -0.0415467694, -0.0609664991, -0.0462585278, 0.0336851627, -0.0122284433, 0.0809589326, -0.0006422536, -0.0072108116, -0.0806986094, -0.002625959, -0.0503975861, -0.0190943331, 0.0110049481, -0.1815979034, 0.068047151, -0.0096903415, -0.0326699205, -0.0583112538, 0.1090212241, 0.0360019952, -0.0033239368, 0.019797191, 0.0054341406, 0.0763252676, 0.0199273508, -0.0834059194, -0.1533794254, -0.0014968291, -0.0467270985, 0.0811151192, 0.0480807535, -0.062684603, -0.0010624232, -0.0167384539, -0.0789284483, -0.1770163178, -0.0476642437, -0.0239362493, -0.0214241799, 0.0038559618, 0.0232203752, -0.0711189061, -0.0929335654, -0.0001533436, 0.0494344085, 0.0493823439, 0.0915799066, 0.0392820016, 0.0034719927, 0.0448788404, -0.1017843783, -0.0258886348, -0.0955888107, -0.0467010662, -0.0025999271, 0.0687760413, -0.0520375893, 0.1058453396, -0.1049081981, -0.046492815, 0.0210337024, -0.1006910428, -0.0685677901, -0.0112392344, -0.02199688, 0.0067162071, 0.0758566931, 0.0678909644, 0.1142275855, 0.0664331838, 0.0350127853, -0.0427442342, 0.1031380296, -0.0399327986, 0.0585715733, -0.0110895513, -0.0419112146, 0.0171679799, 0.0474039279, -0.0016660359, -0.0632052347, 0.036262311, 0.1320333481, -0.0064168414, -0.1222453788, 0.0110179642, -0.0013227414, 0.0350908823, 0.01312654, 0.0199663993, 0.0917881653, -0.0641423836, -0.0072238273, -0.1795153618, 0.0442280471, -0.0622160286, -0.1228701472, 0.034283895, -0.0253679994, -0.0150724184, 0.016113691, -0.053937912, 0.0124236811, -0.01675147, -0.0183003619, -0.0272032414, 0.0341016725, 0.05250616, -0.0776789188, -0.0638820603, 0.0475340858, 0.0125213005, 0.076169081, -0.0293638818, 0.0203178283, -0.0694528669, 0.1322415918, 0.1142275855, 0.080750674, -0.017454328, -0.0199013185, 0.059404593, 0.0154498797, 0.055916328, 0.0405575596, 0.0625284091, 0.0452953503, 0.0530267991, -0.1249526888, -0.0068333503, -0.0631011054, 0.0056163631, 0.011922569, -0.0779392421, -0.043082647, 0.0274375286, 0.059821099, -0.0162828974, 0.0820002034, -0.0952764228, 0.0141743207, -0.115164727, 0.0301968995, 0.025263872, 0.0853843391, -0.0738782808, 0.0873106942, 0.0635176152, 0.0579988733, 0.0038885018, 0.0017473852, 0.0202657636, -0.0399588309, 0.1038148627, -0.0644547641, 0.066797629, 0.0190683007, 0.0208124332, -0.0394121595, -0.0818440095, -0.0263441913, -0.0106860586, 0.0081284326, 0.0222311653, 0.0339194499, 0.0283226091, -0.0146689247, -0.0736179575, -0.0371994562, 0.0092608165, 0.0772103518, 0.0140571781, -0.1500473619, 0.021931801, -0.0043277885, 0.0124041578, -0.0249645058, 0.028244514, -0.1558784842, 0.0293638818, -0.0898097456 ]
712.2263
Shaul Mukamel
Lijun Yang and Shaul Mukamel
Two-dimensional correlation spectroscopy of two-exciton resonances in semiconductor quantum wells
null
null
10.1103/PhysRevLett.100.057402
null
cond-mat.mes-hall
null
We propose a three-pulse coherent ultrafast optical technique that is particularly sensitive to two-exciton correlations. Two Liouville-space pathways for the density matrix contribute to this signal which reveals double quantum coherences when displayed as a two-dimensional correlation plot. Two-exciton couplings spread the cross peaks along both axes, creating a characteristic highly resolved pattern. This level of detail is not available from conventional one-dimensional four-wave mixing or other two-dimensional correlation spectroscopy signals such as the photo echo, in which two-exciton couplings show up along a single axis and are highly congested.
[ { "version": "v1", "created": "Thu, 13 Dec 2007 23:47:13 GMT" } ]
2009-11-13T00:00:00
[ [ "Yang", "Lijun", "" ], [ "Mukamel", "Shaul", "" ] ]
[ -0.0445320196, -0.0802034661, -0.0642137006, 0.0212857462, -0.0034468395, 0.0999106094, -0.036053367, 0.0570335761, -0.0186377577, 0.0720558167, 0.0091661103, -0.0817311555, 0.0277020242, 0.0109420447, -0.0123360576, -0.0071164663, -0.0424951091, 0.0505409166, 0.0486058481, -0.0155823883, -0.1536851227, -0.1351492107, 0.0330489203, 0.0059643374, 0.0185104515, -0.0795414746, 0.0827496126, 0.0822403803, 0.0361552127, -0.0338382237, -0.0016804537, -0.0704262853, 0.0388032012, -0.1254738718, -0.1085674912, 0.1499168277, -0.0597324893, 0.0868234411, -0.1170206815, -0.0167663433, -0.0051559373, -0.0573900379, 0.0243538469, 0.0839208364, 0.0855503678, -0.110502556, -0.1176317558, -0.0095289359, -0.0000286192, 0.0106556034, 0.0068363911, 0.0250667669, 0.0161170773, 0.0220495891, -0.1342325956, -0.0196307544, 0.0237936955, 0.1016419828, -0.030655548, -0.0057320017, 0.0614638627, -0.0482748486, 0.0022453789, 0.028516788, -0.0178993773, 0.0135963978, -0.0235645436, 0.046874471, 0.0795923918, 0.0609037131, 0.0532652885, 0.0773517862, 0.0786757842, 0.0082176728, 0.1481854618, -0.0249139983, -0.0850920603, 0.0329470746, -0.0233353898, 0.0030840144, 0.1071416512, 0.0204709806, 0.0166263059, -0.0243793074, -0.0808654651, -0.003106293, -0.0136982435, -0.0140292421, 0.0372755155, -0.023348121, -0.0103627974, 0.0690004453, 0.0002872366, 0.0490386933, -0.0103818933, -0.0022612922, 0.0909481868, -0.0319031589, -0.0445829444, 0.0059802509, -0.0701207444, 0.0385740474, 0.0118904822, 0.0062698745, 0.1099933311, 0.0341946855, -0.0629406273, -0.0202418286, 0.0539272837, 0.0543855913, 0.0777082518, 0.0149585837, 0.0136473207, 0.0603435636, 0.0378356688, -0.0861105174, -0.0366135202, -0.07521303, -0.0261743385, 0.0419094935, -0.1073453426, -0.0014624402, 0.0677273721, 0.0243793074, 0.0625332445, -0.006253961, 0.0069064097, -0.1131505445, 0.0115976762, 0.0133035909, 0.1400378048, 0.0335326865, -0.0169063825, -0.0257924162, -0.046874471, 0.0430043377, 0.0448630191, -0.0253341123, 0.0292551704, -0.0202036351, 0.0522468314, -0.0097135315, 0.1431950182, 0.0312411599, 0.0958877057, 0.1001652181, -0.0472818539, -0.0257796869, -0.0123742493, -0.0232971981, -0.0585612617, -0.0675236806, 0.0829023793, 0.0046307957, 0.0153914271, -0.0619221702, 0.0918648019, 0.04824939, -0.0596815646, -0.0812219232, 0.050795529, 0.0245066155, -0.0451685563, 0.0077593671, 0.0054232823, -0.0465689339, -0.1685545892, 0.0578992665, -0.0988921523, -0.044506561, -0.0366899036, -0.0287968647, -0.0241883472, -0.0159515794, 0.1809797585, -0.0155187342, -0.0402545035, -0.0756204128, -0.1433987021, 0.0091279186, 0.0142329326, -0.1264923215, 0.0426988006, 0.0811200812, 0.0534689799, -0.0920175686, 0.0734307319, 0.0160025023, -0.0038860489, -0.053774517, -0.0695605949, 0.1318901479, 0.1111136302, 0.1440097839, 0.0118077332, -0.093748942, -0.0304518566, 0.1168169901, -0.0915592611, -0.0763842538, 0.007428369, -0.0203945972, 0.0378356688, -0.0142329326, 0.0162698459, 0.0437681787, 0.0932906345, -0.0569317304, -0.0990958437, 0.0262761842, 0.039923504, -0.0028564529, 0.081171006, 0.0713938177, -0.1139653102, -0.0766388699, 0.0429788753, -0.0066708918, 0.0506427623, 0.0122278463, -0.0954293981, 0.0224060491, 0.0877909735, 0.0757731795, -0.0143475095, 0.0436154082, 0.0506173, -0.089013122, 0.0339655317, -0.0921703354, -0.0107447188, -0.022698855, -0.033736378, -0.053061597, 0.0150604295, 0.0436154082, 0.0021976386, -0.0145639312, 0.0222532805, -0.0650793836, -0.0181921832, -0.0417312644, 0.0270145647, 0.0808145404, 0.0246975757, 0.0056874445, -0.0637044683, 0.0001744505, 0.0169573054, -0.074449189, -0.0604963303, 0.0771990195, -0.088351123, -0.0393378921, -0.0227752384, -0.0140419723 ]
712.2264
Paul McGuirk
Paul McGuirk, Gary Shiu, Kathryn M. Zurek
Phenomenology of Infrared Smooth Warped Extra Dimensions
27 Pages, 15 figures
JHEP 0803:012,2008
10.1088/1126-6708/2008/03/012
MAD-TH-07-12, MADPH-07-1501
hep-ph
null
We study the effect of the infrared (IR) geometry on the phenomenology of warped extra dimensions with gauge and fermion fields in the bulk. We focus in particular on a "mass gap" metric which is AdS in the ultraviolet, but asymptotes to flat space in the IR, breaking conformal symmetry. These metrics can be dialed to approximate well the geometries arising in certain classes of warped string compactifications. We find, similar to our earlier results on the Kaluza-Klein (KK) graviton, that these metrics give rise to phenomenologically significant shifts in the separation of KK gauge modes in the mass spectrum (up to factors of ~2) and their couplings to IR localized fields (up to factors of ~5-10 increase). We find that, despite shifts in the spectra, the constraint m_KK > 3 TeV from S remains robust in the class of 5-d mass gap metrics, and that the change to T is not significant enough to remove the need for custodial symmetry.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 17:50:20 GMT" }, { "version": "v2", "created": "Wed, 26 Dec 2007 20:29:02 GMT" } ]
2009-12-15T00:00:00
[ [ "McGuirk", "Paul", "" ], [ "Shiu", "Gary", "" ], [ "Zurek", "Kathryn M.", "" ] ]
[ -0.0167784449, 0.0692232326, -0.0852661431, 0.0094925202, -0.0139195872, 0.0009818652, -0.0131285442, -0.0461303182, -0.033362601, 0.0297820885, 0.0241615176, -0.0224684067, -0.0055824067, 0.0271036439, 0.0962574854, 0.076051183, 0.0156959649, 0.0723318905, 0.0119974911, 0.1176850423, -0.0224406514, -0.0320303179, 0.0267983284, 0.0798259899, -0.0470185056, -0.0016306596, 0.0422722474, 0.0345838591, 0.1789700836, 0.083822839, 0.0854326785, -0.0107692918, -0.0879862234, -0.1381133944, -0.0393856317, 0.1362259835, -0.0375814959, 0.1020862237, -0.0200258866, -0.026992619, -0.0813803151, 0.0545126013, -0.1187952831, 0.1012535468, -0.0342785455, 0.0717212632, 0.0363602377, 0.1055834666, 0.0207197852, 0.0151547249, -0.0680019706, -0.0102627464, 0.0587315001, -0.0683905557, -0.0642826781, 0.020622639, 0.0030548845, 0.0172780529, -0.0194291342, -0.0142665356, 0.0201091543, -0.1016976386, -0.0337511823, 0.0067308075, -0.0826570913, -0.0904287472, -0.0384974442, 0.0488226414, 0.059675198, 0.0796039402, 0.0198593512, 0.0373316929, 0.0203728359, 0.0816578791, 0.0882082731, 0.0005412402, 0.0617291369, 0.0870980322, 0.021052856, -0.0113729825, -0.0230235253, -0.0065746806, -0.0475181118, 0.0421889797, -0.1048618183, 0.0406068899, -0.0302261822, 0.0267844498, -0.0397464596, -0.0292547252, 0.0906507894, 0.0204005912, -0.0922051221, -0.0546236262, 0.0235508867, -0.0889854357, 0.0806586668, 0.0177221466, -0.0135518219, -0.0125248525, 0.0015179012, 0.0323078744, 0.025771359, 0.0086598434, 0.1551000029, -0.0091594495, -0.0470462628, 0.0237451773, -0.0390248038, -0.0246056113, -0.0341120102, 0.0113035934, -0.0171253942, 0.0637830719, -0.0542072877, -0.0420224443, -0.1618724465, -0.0713326782, -0.0685015768, 0.0763842538, -0.0249803159, 0.0517092533, 0.0734421313, -0.0230651591, 0.0585094504, -0.0562334657, -0.0313364193, -0.1055834666, -0.1159086674, 0.1048618183, 0.1306748092, -0.0163343512, 0.0198454726, 0.0088818902, -0.0208030529, 0.0403015763, 0.058342915, -0.022815356, 0.0573437028, -0.0551787429, -0.0059813978, 0.0000906946, 0.0978673249, -0.0539852381, 0.1128555164, 0.1558771729, 0.0494887829, 0.0585094504, 0.1378913522, 0.0233288389, -0.0577322878, -0.0522366166, 0.0968126059, -0.0486005917, -0.0015881583, -0.093037799, 0.07766103, 0.0530692935, 0.0067585632, -0.0577877983, 0.0373316929, 0.0356940962, -0.0417726412, -0.0318637826, 0.0751074851, 0.0212887805, -0.0636165366, -0.0488503948, -0.0988110304, -0.0977007896, -0.0616736263, -0.0913724452, -0.0807696879, 0.0376647636, 0.059675198, 0.0744968504, 0.0690011829, -0.1047507897, -0.0171115156, 0.0156820882, 0.0169449802, 0.0476013795, -0.0330295302, 0.0538464598, -0.1446637809, 0.0065365159, -0.0174445882, 0.0456584655, -0.0099574318, 0.0356940962, 0.0303649623, 0.1152425259, 0.1189063042, 0.079548426, -0.0327797271, -0.1260118186, -0.0281028561, 0.0443261825, -0.0120321857, 0.0113452272, 0.0240366161, 0.0398297273, 0.1028078794, -0.1325622052, 0.0087986225, -0.0646712631, 0.1039736271, 0.0160984267, -0.0471572839, 0.0761622116, 0.0704444945, 0.0059952759, 0.0964240208, 0.0592311062, -0.0098741641, 0.0210806113, -0.0341397636, 0.013982038, 0.0687236264, 0.0752740204, -0.0742748082, 0.0619511828, 0.0216357298, 0.0964795351, 0.0441874042, -0.0090414863, 0.0208169296, 0.0211777575, -0.026631793, 0.0237313006, 0.0337511823, 0.0821574852, -0.099588193, 0.0311698839, -0.026201576, 0.0105056111, 0.0181246065, 0.0144330719, -0.0111786919, -0.0985334665, 0.0148077765, 0.0479622073, -0.041245278, 0.056538783, -0.1227921322, 0.0691677183, -0.025410533, -0.0739972442, -0.0040141982, -0.0176943913, -0.0175278559, 0.0290604346, -0.0345283486, -0.0035250001, -0.0486838594, 0.0712216571 ]
712.2265
Matthew Saul Leifer
Jonathan Barrett and Matthew Leifer
The de Finetti theorem for test spaces
10 pages, 3 figures, revtex4
New J. Phys. 11, 033024 (2009)
null
null
quant-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We prove a de Finetti theorem for exchangeable sequences of states on test spaces, where a test space is a generalization of the sample space of classical probability theory and the Hilbert space of quantum theory. The standard classical and quantum de Finetti theorems are obtained as special cases. By working in a test space framework, the common features that are responsible for the existence of these theorems are elucidated. In addition, the test space framework is general enough to imply a de Finetti theorem for classical processes. We conclude by discussing the ways in which our assumptions may fail, leading to probabilistic models that do not have a de Finetti theorem.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 00:15:42 GMT" }, { "version": "v2", "created": "Wed, 9 Jan 2008 20:42:04 GMT" }, { "version": "v3", "created": "Fri, 27 Mar 2009 17:20:23 GMT" } ]
2009-03-27T00:00:00
[ [ "Barrett", "Jonathan", "" ], [ "Leifer", "Matthew", "" ] ]
[ -0.0310432408, -0.0818478614, -0.0279026795, -0.0142653957, 0.0558536723, -0.0106416708, -0.0395469144, 0.040344134, -0.0226120409, 0.0488719642, 0.1043632627, -0.0048225732, -0.0315022469, 0.0677878037, 0.0159806255, 0.0132869901, 0.0529063791, 0.0875491872, 0.0803500488, 0.0531479605, -0.0288206898, -0.0241340045, 0.0051366296, -0.0362130888, 0.004091789, -0.0822827071, 0.0033006091, 0.066096738, 0.0793354064, -0.0106295915, 0.1795434654, -0.0442577563, -0.0005828157, 0.0543558672, -0.0096391076, 0.0909313262, 0.0016216168, 0.0622314289, -0.0584627539, 0.0241702422, -0.0467218868, -0.0005696042, -0.044692602, 0.0482438542, 0.0853749514, 0.0164396297, 0.0695271939, -0.1278450042, 0.0186621808, 0.0582211725, -0.1194379628, 0.0332899503, 0.074648723, -0.1207908168, 0.0236750003, 0.0368895158, -0.0923324972, 0.0296662245, 0.0799635202, -0.1073588803, 0.0870660245, -0.0043786671, -0.0378558412, 0.0919459686, -0.13229011, 0.0567233674, -0.0625696406, 0.0598639287, 0.0291589033, 0.08576148, -0.0739239827, 0.1033003107, 0.0799635202, 0.149200812, -0.0263323989, -0.0257767607, 0.0023055947, 0.0314539298, -0.0571098998, 0.0389188007, 0.0079117985, 0.0633910224, -0.0042518368, -0.0209934432, -0.0147364801, 0.1055228561, -0.0089385202, 0.0371794142, -0.0087029785, -0.0188916847, 0.0400059186, 0.0076098214, -0.0644539818, 0.0618932135, 0.0941202044, -0.0609752052, 0.1022373512, 0.0004846732, -0.0336523205, -0.0762914792, -0.0757116824, 0.0153525127, -0.000868184, -0.0773544386, 0.181186229, -0.0106295915, -0.0124052167, 0.0136493621, -0.0674495921, 0.0463836752, -0.0421318375, -0.0684159175, -0.0222375896, 0.0020111671, -0.1037834734, -0.1140265316, -0.0054778634, -0.0753251538, -0.0197613779, 0.0502489805, -0.0694788769, -0.0452965572, 0.0631011203, -0.0361164548, 0.0485337488, -0.0962461233, 0.0351501293, -0.1317103058, -0.0817512274, 0.0507804602, 0.1234965324, 0.0553705096, -0.0123085845, 0.05131194, -0.1152827591, 0.0153525127, -0.1285214275, -0.055660408, 0.0535344891, 0.0093250507, 0.0026936352, -0.0461662486, 0.0179615952, 0.0115476018, -0.0448617078, -0.0249070674, -0.0224912502, 0.0389671177, 0.0895301551, -0.0093250507, 0.0258009192, -0.0773061216, -0.0383148491, 0.0809298456, -0.0310190823, -0.0824276507, -0.0601055101, 0.0481955372, 0.0451516062, -0.0503939278, 0.0695755109, 0.1498772502, -0.0372277312, 0.0220805611, 0.1057161242, 0.0219718497, -0.0738273486, -0.0087573342, -0.0605403595, 0.0077306125, 0.0314780883, -0.0631011203, -0.0300769135, 0.0817995444, 0.0511669889, 0.01735764, -0.0052242028, -0.0741172433, -0.0125018498, -0.0964877084, -0.0535344891, 0.0374209955, 0.0353192352, -0.0184205994, -0.00802051, -0.0564334691, -0.0006741637, 0.0184689164, 0.0664349496, 0.0177562498, -0.0059157303, 0.021935612, 0.0927673504, 0.0870177075, -0.0380007923, -0.1183750033, 0.0127071943, 0.0694788769, -0.0311157145, -0.0502489805, -0.0117771048, -0.0377350524, 0.0001503279, 0.1293911189, 0.0204619654, 0.017720012, 0.044740919, -0.0359231904, -0.096777603, -0.0480989031, 0.0288931634, -0.0172489285, 0.0005318571, 0.0322994664, -0.0473016836, 0.0354641825, -0.0314539298, 0.0322269909, -0.013009171, 0.1846649945, -0.1062959209, 0.1061992869, 0.0394744389, 0.0148572708, -0.0508770905, 0.0467218868, 0.0382665321, 0.0101101911, -0.0029941024, -0.0369378328, 0.002079112, -0.03734852, -0.0863895938, -0.0959562287, -0.0245326143, 0.0627629086, -0.0364305116, -0.0713149011, -0.100304693, -0.0993383676, -0.1514233649, 0.0570132658, 0.0331691578, 0.055805359, -0.0373243615, 0.0163913146, 0.0095122773, 0.0948932692, 0.1019474491, 0.0014827073, -0.0761465281, -0.0225758031, 0.0238561872, -0.0292555355, -0.042832423, -0.0525198467 ]
712.2266
Paras Naik
Paras Naik, Liming Zhang and Norman Lowrey (for the CLEO Collaboration)
Dalitz Plot Analyses at CLEO-c
Parallel session talk given at the XII International Conference on Hadron Spectroscopy (Hadron 2007), Frascati, Italy, October 8-13, 2007. 8 pages, 4 PDF figures, uses "frascatiphys.sty"
null
null
null
hep-ex
null
We present several recent analyses of Dalitz plots from the CLEO-c experiment, including published and preliminary analyses of D+ to pi- pi+ pi+, D+ to K- pi+ pi+, and D0 to K0_{S,L} pi+ pi- decays. More information on these analyses can be found in References [1-3]. New preliminary analyses we present include a search for CP asymmetry in D+ to K+ K- pi+ decays and a Dalitz plot analysis of D0 to K0_{S} pi0 pi0. We report on a search for the CP asymmetry in the singly Cabibbo-suppressed decay D+ to K+ K- pi+ using a data sample of 572 pb^{-1} accumulated with the CLEO-c detector and taken at the e+ e- to psi(3770) resonance. We have searched for CP asymmetries using a Dalitz plot based analysis that determines the amplitudes and relative phases of the intermediate states. We also use a 281 pb^{-1} CLEO-c data sample taken at the e+ e- to psi(3770) resonance to study the D0 to K0_S pi0 pi0 Dalitz plot. Our nominal fit includes the K0_S, K*(892), f_0(980), f_0(1370), and K*(1680) resonances.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 00:51:13 GMT" } ]
2019-08-13T00:00:00
[ [ "Naik", "Paras", "", "for the CLEO\n Collaboration" ], [ "Zhang", "Liming", "", "for the CLEO\n Collaboration" ], [ "Lowrey", "Norman", "", "for the CLEO\n Collaboration" ] ]
[ 0.1039423272, -0.0110762296, -0.0255873352, -0.0245046038, -0.0286986362, 0.0778571814, 0.0034379871, 0.0244797133, 0.0291466638, -0.0318348259, 0.0512742326, -0.0935381427, -0.0474660024, 0.027852362, 0.112205945, 0.0489843152, 0.0026414942, 0.0628731623, 0.0066581834, 0.1040418893, -0.0429359488, -0.0809933767, 0.0061043715, -0.0359417424, 0.0154196052, -0.0790519267, 0.0683490485, -0.0601352155, 0.045400098, 0.0014879794, -0.0025683786, -0.0603343397, -0.0481131524, -0.0753183663, -0.0501043834, 0.1356029212, -0.1286336035, 0.0611806139, -0.0966743305, -0.0604836829, -0.0910988823, -0.0160792004, -0.0309885535, 0.0599858761, -0.0067204093, -0.0662084743, 0.0120158428, -0.0165521186, 0.0443298109, -0.0079649296, -0.0205968097, 0.0955791548, 0.0992629305, 0.0042095897, -0.0804457888, 0.0234716516, 0.0426123738, 0.0021965781, 0.0342740864, -0.0114060277, -0.0197505355, -0.0782056525, 0.0184562355, 0.0540619567, -0.0071497685, -0.0086369701, -0.1035440788, 0.0296942517, 0.0403224565, 0.0678014606, 0.0996611789, 0.1277375519, -0.0006580401, -0.044802729, 0.0518218204, -0.0666565001, 0.0481629334, 0.061927326, -0.0983668789, 0.0232476369, 0.061280176, 0.0277776904, -0.0076289088, -0.072182171, 0.0044398261, -0.0357675105, -0.0461716987, 0.020472357, -0.0591893829, 0.0675027743, 0.0357924029, -0.0760650784, -0.0818894282, -0.039550852, 0.1565108597, 0.0044367146, 0.1092190966, -0.0120842913, -0.0093463473, 0.0808440372, -0.0198749881, -0.01940207, 0.0248157326, 0.0117980521, 0.1551170051, 0.0164152216, 0.0189291518, -0.0486856326, 0.0105784219, 0.0082325013, 0.0237952266, 0.0179584268, -0.1909591854, -0.0219533369, 0.0027581679, -0.0284746233, -0.0409447141, 0.0702904984, -0.0695935711, 0.0229489524, -0.133113876, 0.0145608867, 0.1006070152, 0.0122771924, 0.0160667561, -0.0263838284, 0.0465450548, -0.1313217729, 0.0221400149, -0.0006265381, 0.0450267419, -0.0849758387, 0.0345727727, -0.0651630759, -0.0685481727, 0.1488446146, 0.0540121794, -0.063470535, 0.0040602474, -0.0626740381, 0.0791514888, 0.0219035558, 0.0876142234, 0.0918953717, 0.0077284705, -0.0062786047, -0.0145982224, -0.087962687, 0.0385552347, -0.0055505601, -0.0053327694, 0.0223018024, 0.0410442762, -0.0335273743, -0.0411438383, -0.0860212371, -0.0036308877, -0.0337513871, 0.0171121527, 0.0433839746, 0.1308239698, 0.0342740864, -0.0130799077, -0.0128061129, -0.0185433514, 0.006801303, -0.0390530452, -0.0062972722, -0.14745076, -0.0722319558, 0.0470926464, -0.0041722539, -0.1138984933, -0.04808826, 0.0588906966, 0.0243801512, -0.011001559, -0.0280763768, -0.1030462757, -0.0532156862, -0.0310632251, 0.0071186558, 0.0249650758, -0.0111197885, -0.1756266952, 0.0058741355, 0.0696433485, 0.110015586, 0.004782069, -0.0065461765, 0.0341496356, 0.0179957617, 0.0931398943, 0.0528672189, 0.0227871649, -0.0796990767, 0.0924429595, 0.1329147667, -0.0280265957, 0.0190287139, 0.0123891989, -0.0480633713, 0.0243925955, -0.132317394, 0.0038020094, 0.0715848058, 0.0916464701, -0.1209673658, -0.0504528508, -0.0795995146, 0.0447031669, 0.0176721867, 0.0596871898, 0.0264336094, -0.0080707138, 0.0016692127, -0.1312222183, -0.004411824, 0.0444542617, 0.0795497298, -0.0826361403, 0.1355033666, 0.1157901585, 0.0703402832, 0.0144613246, 0.0255624447, 0.1094182208, 0.0418407694, 0.0257366784, 0.0239196792, 0.0021685765, 0.0297191422, -0.0443298109, 0.059886314, -0.032905113, -0.0056812349, -0.0114558088, -0.0494821258, -0.0201861188, -0.0457485616, -0.0850256234, -0.0445787162, 0.0362653211, 0.1385897696, 0.0038797918, 0.053016562, 0.0243552607, -0.0499052592, 0.038853921, -0.0157182906, -0.0003383539, 0.0983668789, 0.0115678152, -0.1003083289, -0.054958012, -0.0317850448 ]
712.2267
Naomi McClure-Griffiths
N. M. McClure-Griffiths, L. Staveley-Smith, F. J. Lockman, M. R. Calabretta, H. A. Ford, P. M. W. Kalberla, T. Murphy, H. Nakanishi, D. J. Pisano
An Interaction of a Magellanic Leading Arm High Velocity Cloud with the Milky Way Disk
14 pages, 5 figures, accepted to Astrophysical Journal Letters. Full resolution version available at ftp://ftp.atnf.csiro.au/pub/people/nmcclure/papers/LeadingArm_apjl.pdf
null
10.1086/528683
null
astro-ph
null
The Leading Arm of the Magellanic System is a tidally formed HI feature extending $\sim 60\arcdeg$ from the Magellanic Clouds ahead of their direction of motion. Using atomic hydrogen (HI) data from the Galactic All Sky-Survey (GASS), supplemented with data from the Australia Telescope Compact Array, we have found evidence for an interaction between a cloud in the Leading Arm and the Galactic disk where the Leading Arm crosses the Galactic plane. The interaction occurs at velocities permitted by Galactic rotation, which allows us to derive a kinematic distance to the cloud of 21 kpc, suggesting that the Leading Arm crosses the Galactic Plane at a Galactic radius of $R\approx 17$ kpc.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 00:51:16 GMT" } ]
2009-11-13T00:00:00
[ [ "McClure-Griffiths", "N. M.", "" ], [ "Staveley-Smith", "L.", "" ], [ "Lockman", "F. J.", "" ], [ "Calabretta", "M. R.", "" ], [ "Ford", "H. A.", "" ], [ "Kalberla", "P. M. W.", "" ], [ "Murphy", "T.", "" ], [ "Nakanishi", "H.", "" ], [ "Pisano", "D. J.", "" ] ]
[ -0.0414659642, 0.0007764677, 0.0949226916, 0.0196041446, -0.0564418733, 0.0199553389, -0.0555889755, -0.0664258152, -0.0013389267, 0.0324854329, -0.0274934638, 0.0327613726, -0.1048564613, -0.1060605571, 0.0109120961, 0.000183926, -0.0710415095, 0.0596026182, -0.0022529715, 0.0286975577, 0.0010292802, 0.0358970314, -0.0276188906, 0.101143837, -0.1778044552, -0.0650712103, -0.0315572806, -0.0154776163, 0.0100090262, -0.0042300047, 0.0786674321, -0.039158117, -0.0870459154, -0.0528797656, -0.1106762439, 0.1380693614, 0.0217489358, 0.0240693241, -0.1048564613, -0.0088112038, -0.0202061906, 0.0024113222, -0.1143888682, -0.0219245329, 0.0470098108, -0.1104755625, 0.0337146148, -0.080022037, 0.0784165785, -0.0067542112, -0.1430864185, 0.0656230897, -0.0788179412, -0.0420680121, -0.0568934083, 0.0184878502, 0.0796206743, 0.0472857468, 0.0040700864, -0.0323850922, -0.0708909929, -0.0516255014, -0.1313465089, 0.0179485157, -0.0664759874, -0.0329369679, 0.0572446026, 0.0029255706, 0.0725466236, 0.0095198629, -0.0969796851, 0.020256361, -0.0628637075, -0.0578968227, -0.0270168446, -0.0096452888, -0.0482891612, -0.0969295129, -0.0071493043, 0.0237933863, 0.0101971654, 0.0645695031, -0.0373770632, -0.1261287779, -0.0486654378, 0.0445514545, -0.0123043284, 0.0459311418, -0.0465081036, -0.0706903115, 0.0987356529, 0.0334386751, -0.0184878502, -0.0720950887, -0.0168322213, -0.0260134321, -0.0058856332, -0.0270920992, 0.1372666359, -0.0119782202, 0.0371011272, 0.0361980572, -0.0020538571, -0.1488058716, 0.0772124827, -0.1009431556, 0.0194787178, -0.0020836459, 0.0048038308, 0.055338122, 0.1188038737, -0.0246462859, -0.0146748871, 0.0846377239, 0.0113510881, 0.0506471768, 0.0950732008, 0.0266656503, -0.0042425478, 0.0248595104, 0.0116019407, 0.0068796375, 0.0339152962, -0.0953742266, -0.0011821437, -0.0766104385, 0.0116521111, -0.0540336892, -0.0358468629, 0.0572947748, 0.0949728638, -0.0071430327, 0.0176224075, -0.0412151106, -0.0733995214, 0.0526790842, 0.0271422695, -0.1262291223, -0.0244832318, 0.0211468898, 0.0274432935, -0.0072308313, 0.03750249, -0.0118966931, 0.0333132483, 0.1052578241, -0.0586995482, -0.0117838094, -0.0199051686, 0.0280955117, 0.010065468, -0.0419174992, -0.0303281005, -0.1019967422, 0.0419174992, -0.0235049054, -0.0132073984, 0.1165963709, -0.0423188619, -0.0620609783, -0.0328867994, -0.0362482257, -0.0625626817, 0.0897049531, -0.0342664905, 0.0629138798, 0.0255493559, 0.043422617, -0.1839252561, -0.1127834097, -0.1161950082, -0.1181014851, -0.0464077629, -0.0445514545, 0.0418422446, -0.0190648101, -0.0571442619, -0.0884005204, -0.0545353927, -0.0321844108, -0.0152393058, 0.0633152425, 0.0363987386, -0.0968793407, -0.1480031312, 0.1116796583, -0.0357465222, 0.0957254171, 0.0132951969, 0.020256361, 0.0137718171, 0.1066626012, -0.0213099439, 0.0280955117, -0.0881496668, 0.0097142737, 0.0783664063, 0.0095574912, 0.0570940934, 0.0057508, 0.0937185958, 0.0662251338, -0.0045843343, -0.07229577, -0.142986089, 0.0169200189, 0.0307043791, 0.0903571695, -0.0493678264, 0.0283965338, 0.066726841, 0.0088049322, 0.0091122268, -0.001649357, -0.1058598682, 0.0176600348, -0.0552879535, -0.0087296767, 0.1047561169, 0.0299267359, -0.0802728906, 0.1222154722, 0.0017622408, 0.0413656235, 0.0069548935, 0.0953742266, 0.0830322728, -0.0954243988, 0.087397106, 0.053531982, 0.0285972171, -0.0116709257, -0.0049731564, -0.1104755625, -0.0087234052, 0.0576961376, 0.012636709, 0.0101469951, -0.0155152446, -0.0738008842, -0.054435052, 0.0828315839, 0.085590966, 0.0345675126, -0.0396347381, -0.0298013091, -0.004985699, -0.0132701118, 0.0759080499, 0.0497691892, 0.0484396704, -0.0064281025, -0.0254615564, -0.0362482257, 0.0358468629, -0.0193031207 ]
712.2268
Shinji Tsujikawa
Salvatore Capozziello, Shinji Tsujikawa
Solar system and equivalence principle constraints on f(R) gravity by chameleon approach
5 pages, no figures, version to appear in Physical Review D
Phys.Rev.D77:107501,2008
10.1103/PhysRevD.77.107501
null
gr-qc astro-ph hep-ph hep-th
null
We study constraints on f(R) dark energy models from solar system experiments combined with experiments on the violation of equivalence principle. When the mass of an equivalent scalar field degree of freedom is heavy in a region with high density, a spherically symmetric body has a thin-shell so that an effective coupling of the fifth force is suppressed through a chameleon mechanism. We place experimental bounds on the cosmologically viable models recently proposed in literature which have an asymptotic form f(R)=R-lambda R_c [1-(R_c/R)^{2n}] in the regime R >> R_c. From the solar-system constraints on the post-Newtonian parameter gamma, we derive the bound n>0.5, whereas the constraints from the violations of weak and strong equivalence principles give the bound n>0.9. This allows a possibility to find the deviation from the LambdaCDM cosmological model. For the model f(R)=R-lambda R_c(R/R_c)^p with 0<p<1 the severest constraint is found to be p<10^{-10}, which shows that this model is hardly distinguishable from the LambdaCDM cosmology.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 00:51:42 GMT" }, { "version": "v2", "created": "Sun, 30 Mar 2008 07:49:04 GMT" } ]
2008-11-26T00:00:00
[ [ "Capozziello", "Salvatore", "" ], [ "Tsujikawa", "Shinji", "" ] ]
[ 0.0460808463, 0.0768891796, 0.026015928, -0.0169577505, 0.0644078553, -0.0086237006, -0.0231457502, -0.0123167513, -0.0235275626, -0.0083801309, -0.1116473004, -0.0181031898, -0.1749492139, 0.0275695119, 0.0045554205, 0.0137057602, 0.0390502252, -0.0140744066, 0.0008599015, 0.0819975734, -0.002124656, -0.0793117136, 0.0856840387, 0.011171313, -0.0573509037, -0.0429736786, 0.057140246, 0.0539804175, 0.1061175987, -0.0531377979, 0.1088034585, -0.0289124381, -0.0799963474, -0.0412884355, -0.085631378, 0.1439828873, 0.0177213755, 0.0614586808, -0.0776264742, -0.0799436793, -0.0953741819, -0.0557709895, -0.0300973747, 0.1317648888, -0.0079259053, -0.0059082224, -0.0047463272, -0.0483190566, -0.0166680999, -0.0397875197, -0.0852100626, -0.043473985, 0.0922143534, -0.0671990365, -0.0661984235, -0.0117637813, -0.038365595, 0.0077415821, 0.0006578863, 0.0281751454, -0.0278064981, -0.1016411781, -0.1070128903, 0.0239357073, -0.0618273281, 0.0193407889, -0.0161546282, 0.0067607183, -0.0722547621, 0.1014831886, -0.0999559388, -0.0707801804, 0.0856840387, -0.0129026361, -0.0008265752, -0.0816815868, 0.1104886979, 0.0128499726, -0.0467654727, -0.0243175197, 0.0364170335, -0.0087224459, 0.0470287949, -0.0277801659, -0.0382076018, -0.0132910321, 0.0055527417, 0.0273325238, -0.1579914689, -0.0112239774, 0.0980073735, -0.0797856897, -0.0231589153, 0.0348634496, 0.0288861059, -0.0337838419, 0.0689896047, 0.0316772908, 0.1456681341, 0.0443692692, 0.0417360775, 0.0170235801, 0.0845780969, -0.0275431797, 0.1451414973, 0.1355566829, 0.0069977054, -0.0153910024, -0.0617746636, 0.0057633971, 0.1199681908, -0.019459283, -0.0269243792, -0.0435529798, -0.0649344921, -0.0010063727, -0.1208108068, 0.0264504049, -0.143034935, 0.0663564131, 0.0043546399, -0.0675676838, 0.0456332006, -0.0241463631, 0.0683049783, -0.1203894988, 0.0149828577, -0.0209733676, -0.1001139283, 0.0256472807, 0.1140698418, -0.0549810305, 0.0468181372, -0.0279381573, -0.0478450842, -0.0015642801, 0.051821202, -0.0805229843, 0.0763098821, 0.0500306301, 0.0410777815, -0.0212103538, 0.0099139642, -0.0098152198, 0.0826295391, 0.07383468, 0.0278591625, -0.0559816435, 0.0410514511, 0.005480329, -0.0626699477, -0.0658824444, -0.0037029251, 0.0568769276, -0.0374439768, -0.1379792094, 0.0695689097, 0.1048536673, 0.0388922319, -0.0812602788, -0.023237912, 0.0804703236, -0.0093149133, -0.028227808, 0.0272271968, -0.0207495466, -0.0008043576, -0.0257526096, -0.0977967158, 0.0083801309, -0.0279118251, -0.0042789355, -0.0675676838, -0.109962061, 0.0980073735, 0.1250239164, 0.0481873974, -0.0370226689, -0.0191169679, 0.0520581901, 0.0122377556, 0.033678513, 0.0598261021, 0.0324145816, 0.034468472, 0.0406828038, 0.0116387047, 0.0254761241, 0.0373649821, -0.0977440551, -0.0015025646, 0.0561396331, 0.0861053467, 0.0803123266, 0.0142718963, -0.0858420283, -0.011559709, 0.0537960939, 0.0131593728, 0.043473985, 0.0504519418, 0.0363380387, 0.0807863027, -0.117861636, -0.034679126, 0.0000728756, 0.063459903, 0.0945315585, -0.0804176554, 0.0230667535, 0.0601947494, 0.0924776718, 0.0137320915, -0.0180110279, -0.080575645, -0.0012441828, -0.0258316044, 0.0301763695, 0.0535591058, 0.0896864906, -0.0296234004, 0.1267091632, 0.0094202412, 0.0910557508, 0.055033695, 0.0209338702, 0.0964801237, 0.0226849411, -0.0037950866, 0.0303080305, 0.0727814063, 0.0026891464, -0.1070128903, -0.019669937, 0.0329148881, -0.0824715495, -0.0015247823, 0.0612480268, -0.0070174541, -0.0532167926, -0.0480030738, 0.0277011711, -0.0087026963, -0.0788377449, -0.0668830574, 0.0057337736, -0.0081826411, -0.0602474138, 0.0277011711, -0.0701482147, 0.1320808679, 0.0657244474, 0.0024439306, -0.0806283131, -0.0715701357, 0.0660404339 ]
712.2269
E.M. Stoudenmire
E.M. Stoudenmire and Leon Balents
Ordered Phases of the Anisotropic Kagome Lattice Antiferromagnet in a Field
11 pages, 5 figures, submitted to PRB
Phys. Rev. B 77, 174414 (2008)
10.1103/PhysRevB.77.174414
null
cond-mat.str-el
null
The antiferromagnetic Heisenberg model on an anisotropic kagome lattice may be a good minimal model for real magnetic systems as well as a limit from which the isotropic case can be better understood. We therefore study the nearest-neighbor Heisenberg antiferromagnet on an anisotropic kagome lattice in a magnetic field. Such a system should be well described by weakly interacting spin chains, and we motivate a general form for the interaction by symmetry considerations and by perturbatively projecting out the inter-chain spins. In the spin 1/2 case, we find that the system exhibits a quantum phase transition from a ferrimagnetic ordered state to an XY ordered state as the field is increased. Finally, we discuss the appearance of magnetization plateaux in the ferrimagnetic phase.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 00:58:01 GMT" } ]
2009-08-05T00:00:00
[ [ "Stoudenmire", "E. M.", "" ], [ "Balents", "Leon", "" ] ]
[ -0.072835207, -0.0702123344, -0.1543460786, -0.0177548435, 0.0310961958, -0.0318527929, -0.0209073368, -0.076214686, -0.0866557434, -0.0146149602, 0.0513730347, -0.0484475195, -0.0350052863, -0.0058037406, 0.0669841841, 0.0371742025, 0.0097348997, 0.0266322643, 0.040780656, 0.0253712684, -0.0874123424, -0.0457237661, 0.0879671797, -0.0644117445, -0.0407049954, -0.0447906293, 0.0386874005, 0.0113678919, 0.0473630615, 0.0490780175, 0.1217619106, -0.0408310965, -0.0920528099, -0.0889759734, -0.0837302282, 0.0845372677, -0.018675372, -0.0094511751, -0.0822170302, 0.0088648116, -0.0346017703, -0.0166451652, -0.0667824224, 0.0386874005, 0.0688000172, 0.072835207, -0.0532140918, 0.046354264, -0.0114624668, 0.0301378369, -0.0481196605, -0.0686486959, 0.0663284659, -0.083175391, -0.0140727311, 0.0647143871, -0.0490023606, 0.0923554525, 0.0504146777, -0.0608809553, -0.0045238282, -0.0991648361, -0.0554334447, 0.1294287741, -0.0819143876, 0.0586615987, -0.0904891714, -0.0111346068, 0.0415624753, 0.1200469509, -0.0719777346, -0.0729865283, 0.0721794888, 0.040982414, -0.0194445793, -0.0466821231, -0.0408058763, 0.0497841761, -0.0035181828, 0.102342546, -0.0586615987, 0.0378299206, 0.0631003082, -0.0511964932, -0.0126919392, -0.0048390776, -0.028548982, 0.0469343215, -0.0806029513, -0.0575519204, 0.0321049951, -0.0199111495, -0.09119533, -0.0223827045, 0.1013337523, -0.0124775693, 0.0751554444, -0.1012328714, 0.027792383, -0.0513478145, 0.0027978381, -0.0326598324, -0.0431008898, -0.0600739159, 0.142543152, -0.0129882731, 0.0342234708, -0.0006813327, -0.0389900394, -0.0255730264, 0.0370733254, -0.0653196648, -0.0472874008, 0.0527096912, -0.1043097079, -0.0800481141, -0.0012972511, -0.0355096869, -0.0459003039, 0.0616375543, 0.0282211211, 0.0527096912, 0.0288011804, -0.0187005922, 0.0092746355, -0.0596703961, -0.0201507378, -0.0430756696, 0.0021657629, 0.0063175969, 0.0883202553, -0.0018126838, -0.0897325724, -0.0363419466, -0.046984762, -0.0450176075, 0.0532140918, -0.0404780172, 0.0567448847, -0.0357366651, 0.0009875186, 0.0071057202, 0.1089501753, 0.0204155482, 0.06244459, 0.1054193825, 0.0708176121, 0.0682956204, 0.0410580747, 0.0177926738, 0.0625454709, -0.0480944403, 0.1836012155, 0.0281706825, 0.0466569029, -0.0757607222, 0.0314997137, -0.0308692157, 0.041537255, -0.0596199557, 0.101585947, 0.0463290438, 0.0355096869, -0.0595190786, 0.0842850655, 0.0452445857, -0.1045114622, -0.0460264049, -0.0481196605, -0.1291261315, -0.0102203842, -0.0896316916, -0.0769712776, 0.0201002993, 0.0531132109, 0.0404780172, -0.0721290484, -0.1623155922, -0.0265313853, 0.0715742111, 0.0248668678, 0.0012594211, -0.0158255175, -0.0046310131, -0.069001779, 0.0554838851, 0.0112228766, 0.142543152, -0.0893794969, -0.0438322686, -0.0834780261, 0.0661771446, -0.0219287444, 0.1095554531, -0.0117209712, -0.1263014972, -0.0109832874, 0.0366193652, 0.1119765714, 0.007187685, 0.0611835942, 0.0111030824, 0.0167082157, -0.0801994354, -0.1262006164, 0.0542733297, -0.0369976647, -0.0133413523, 0.0272375438, 0.0359384269, 0.0210586563, -0.0016519066, 0.1200469509, 0.0551308058, 0.0060086525, 0.0033700156, -0.1439554691, -0.0051259543, -0.00954575, 0.0722803697, -0.0427225903, 0.0933642462, -0.0712211356, 0.147183612, -0.1122792065, 0.1094545722, 0.0316762552, -0.0490780175, 0.0636551455, 0.0091107059, -0.0197976585, -0.0837806687, 0.0408815369, 0.0301630571, -0.0145014701, -0.0379812419, -0.0352322683, 0.0293812398, -0.0254090969, -0.047867462, 0.0216639359, 0.031777136, 0.0014864007, 0.0423947312, 0.042924352, -0.0110967774, -0.0215126164, -0.0112102665, 0.1044105813, -0.1127836108, -0.0987108797, 0.075861603, 0.0032139672, -0.0347026475, -0.0492797792, 0.0288011804 ]
712.227
Jun Tanaka
Jun Tanaka and Peter F. McLoughlin
A Realization of Measurable Sets as Limit Points
null
null
null
null
math.FA
null
Starting with a sigma finite measure on an algebra, we define a pseudometric and show how measurable sets from the Caratheodory Extension Theorem can be thought of as limit points of Cauchy sequences in the algebra.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 00:59:55 GMT" } ]
2007-12-17T00:00:00
[ [ "Tanaka", "Jun", "" ], [ "McLoughlin", "Peter F.", "" ] ]
[ 0.0043249987, -0.0677731782, 0.0767926127, 0.0303705353, -0.0142807765, -0.0218224525, -0.0377593413, -0.058244165, -0.0300902706, -0.0057103997, 0.1002329588, -0.0602314994, -0.0711363554, -0.0111787524, 0.1503239572, 0.0374535955, 0.0402817279, -0.0110768378, 0.1163864136, 0.1294314861, -0.027746236, -0.0018949737, 0.0781684592, 0.0103570661, 0.0705758259, -0.1094562262, 0.0164719392, 0.0449952744, 0.0284596384, -0.0518490262, 0.0156948399, -0.0553905591, -0.0395683236, -0.0376574248, -0.0636456385, 0.0858630091, 0.0283577237, 0.0647157431, -0.0673655197, 0.0606901161, -0.0380141288, 0.0664992407, -0.0502183959, 0.0060256976, 0.0351605192, 0.0386510938, 0.2030137777, -0.0005784447, 0.0055447887, 0.0107710939, -0.1439033449, 0.0783722922, 0.0130578019, -0.1427822858, 0.0647157431, -0.0396702401, -0.031593509, 0.0540147126, 0.0407403409, -0.0392625816, -0.0767926127, -0.0678241327, -0.0560530014, 0.0494030789, -0.1300429702, -0.0111277951, -0.0335298888, 0.0506005734, -0.0118348273, 0.0799519643, -0.0348547772, 0.0048918985, -0.0389058813, 0.094525747, 0.0003210706, -0.0171216447, 0.006376029, 0.0760282576, -0.0862197131, 0.083773762, 0.0358994007, 0.0409951285, 0.0164337214, -0.041886881, 0.1017107219, 0.0302686207, -0.0278991088, 0.0274404921, -0.0262429975, -0.0807672814, 0.018535709, 0.0032485262, -0.0668049902, 0.0224721581, 0.1272912771, 0.0050415853, -0.0459379852, 0.017720392, 0.0606901161, -0.0675183907, 0.0089111533, -0.094831489, 0.0759772956, -0.0444857031, 0.0752129406, 0.032103084, 0.0375300348, 0.0209434405, -0.0741937906, -0.0247142781, -0.0315170735, -0.0807672814, -0.0064110621, 0.0884618312, 0.0179879181, -0.0707286969, -0.0639513806, 0.0249818042, 0.0197204649, 0.0400778987, -0.0146756954, 0.0688432753, 0.0423964523, -0.0353388712, 0.0511101484, -0.0025399018, 0.0555943884, -0.0232747346, -0.0403326824, 0.0633398965, 0.0551357716, -0.0779646337, 0.0354153067, -0.0156056657, -0.0265996978, -0.0449188389, -0.0251474157, -0.1068064496, 0.017478345, -0.0427276753, 0.0247397572, 0.005200827, 0.0222555902, 0.0602314994, 0.0088474574, -0.0201026443, -0.084589079, 0.0680789202, 0.0877993852, -0.03737716, 0.0447914451, -0.0561039597, 0.0696585923, 0.0111723822, 0.0517980717, -0.1203610823, -0.0824998319, -0.0236059576, -0.0350586064, 0.0024746128, 0.0446385741, -0.0014037137, -0.008178643, 0.042218104, 0.1754968613, 0.0477979258, -0.0405110344, -0.0340394601, -0.0579893775, -0.1221955493, -0.0457086749, -0.0663973317, 0.01046535, -0.0970226526, 0.0050097373, 0.0047517661, -0.1365654916, -0.0533522666, -0.028561553, 0.0041370937, -0.0371988118, 0.0568173602, -0.0909077823, -0.0007022549, 0.0707286969, 0.0177331325, 0.072970815, 0.0894809738, 0.1211763993, -0.1317755133, -0.1245395839, 0.1608211547, -0.0347528607, 0.0585499108, 0.0388294421, -0.0908568203, 0.0051339455, 0.104258582, -0.0048345714, 0.0126819918, 0.0379886478, 0.0158986691, 0.1590886116, 0.0195166357, 0.0110640982, 0.0511101484, 0.0446385741, 0.0062199724, -0.0833151415, 0.0109112263, 0.0262429975, -0.0068410141, 0.0314151607, 0.0147266528, -0.0073760655, 0.0442818739, -0.0370459408, 0.0207013935, -0.0850476921, 0.1299410462, -0.0651743561, 0.0300902706, 0.1012011468, 0.0169942509, 0.0144718662, 0.0015780831, 0.0188541915, 0.0245996248, 0.057428848, 0.0438232571, 0.0553905591, -0.0089430017, -0.1423746198, -0.0656329691, -0.0876974687, 0.1022202969, -0.0830093995, -0.1191381067, -0.0655310526, -0.0701681674, -0.0123953568, 0.0807163268, -0.015172529, -0.0024602809, 0.05875374, 0.0032071236, -0.057938423, 0.1144500375, -0.0058123143, -0.0032007538, 0.0302431434, 0.0337591954, 0.0565625764, 0.073327519, -0.0305488873, -0.0003248526 ]
712.2271
Sergey Zaytsev Alexandrovich
S. A. Zaytsev
One- and two-dimensional Coulomb Green's function matrices in parabolic Sturmians basis
17 pages, 4 figures
null
10.1088/1751-8113/41/26/265204
null
quant-ph
null
One- and two-dimensional operators which originate from the asymptotic form of the three-body Coulomb wave equation in parabolic coordinates are treated within the context of square integrable basis set. The matrix representations of Green's functions corresponding to these operators are obtained.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 01:26:10 GMT" } ]
2009-11-13T00:00:00
[ [ "Zaytsev", "S. A.", "" ] ]
[ -0.0508215763, -0.010267661, 0.025921436, 0.0262375511, -0.0164136663, -0.0071673011, -0.0742627233, -0.0438427292, 0.0083405748, -0.0208028033, -0.0029985339, 0.0047508446, 0.0874909237, 0.026261868, -0.0151978396, 0.0219335221, 0.084913373, -0.0034073556, 0.032559853, 0.0089971209, -0.017118847, -0.1390906274, -0.0511133745, 0.0614235885, -0.0681349561, -0.0087235598, -0.0038389743, 0.0789801329, 0.0515997075, -0.0569979772, 0.0706638768, -0.0019787587, -0.049192369, -0.0649251714, -0.0100427326, 0.0913329348, -0.1042693406, 0.0871504918, 0.0043313843, 0.0917220041, 0.0196963996, 0.0385174043, -0.1014486179, -0.0562198497, 0.012219063, -0.129753083, -0.0532532297, 0.0062493519, -0.010054891, 0.0172769036, -0.0171066877, -0.0033921578, 0.1120506302, -0.0365963988, -0.0293014348, -0.0114591708, -0.0265293494, -0.0269913636, -0.0155869043, -0.0620558187, 0.0223347452, -0.0119515816, 0.0121157179, 0.0429673344, -0.0214715078, -0.0059940279, -0.0435022973, -0.0375447422, -0.0032523377, 0.0790287703, -0.1069927886, 0.0686699226, 0.1059228629, 0.0280126575, 0.047222726, -0.0490951017, 0.018541364, 0.0307117943, -0.0709556714, 0.0429430157, 0.0523292013, -0.0091308625, 0.0508215763, -0.0158665441, -0.0933755264, -0.040073663, 0.0119698187, -0.026115967, -0.048876252, 0.0675513595, -0.0617640205, 0.0530100651, -0.0051794238, 0.0396602824, 0.1335464567, -0.0048633087, 0.0883663222, -0.007732661, -0.0380067565, -0.0376663245, -0.0411192738, -0.0050517619, 0.0123710418, -0.0162799265, 0.1645743698, 0.0481953882, -0.0121217966, 0.0295689162, -0.0054195495, 0.0429430157, -0.0713447407, -0.0190884862, -0.0328030176, -0.0349915065, -0.0234411489, -0.0448883399, -0.0189304296, 0.0050365641, -0.0911384076, 0.0383471884, 0.0310035925, -0.0675513595, 0.1304339468, -0.0111308983, 0.162045449, -0.0717338026, -0.0364261828, -0.1145795509, -0.0538854599, -0.0264563989, 0.0434779786, -0.0991628617, -0.0333136655, -0.026115967, -0.1391879022, 0.0721228719, 0.0661410019, 0.022930501, 0.1649634391, 0.0278667584, -0.0225900691, 0.0440858938, 0.0289853197, -0.0032948917, 0.0162312929, 0.0484142378, -0.095077686, 0.1068955287, 0.0526209995, -0.0745058879, -0.013130934, 0.0142859695, 0.0932296291, 0.0254837386, -0.0023450267, -0.0911384076, 0.1135096252, -0.0035502154, 0.0648765415, 0.0524751022, 0.0279883426, 0.0667245984, -0.1112725064, -0.0705666095, 0.0409004278, -0.0354778357, -0.0585542358, -0.0797096267, -0.0279883426, -0.0444506407, 0.0338729471, -0.0888526514, -0.1307257414, -0.0052797296, 0.0807795599, 0.0079028765, -0.1479418576, -0.1231389791, -0.1474555135, -0.0057873372, 0.0219821557, -0.0190033782, 0.0620558187, 0.0359884836, 0.0361343846, 0.0750408545, 0.0251919385, -0.0252892058, 0.0083223367, -0.0784938037, -0.0047143698, 0.0516969711, 0.0520860367, 0.1376316398, -0.0421648882, -0.1651579589, 0.0825789794, -0.0683294907, -0.0374961086, 0.0665300637, 0.0000813559, -0.0944454521, 0.0074226251, 0.0534963943, -0.0675999895, 0.0379581228, 0.0435752459, 0.0033040103, -0.0704693422, -0.0260187015, -0.0262132343, -0.0064074094, 0.0195991341, -0.0624448843, -0.0420919359, 0.1209991202, -0.1090353802, 0.0681349561, -0.0323166847, 0.1098135114, -0.0784938037, 0.1033939421, 0.0796609968, 0.0538368262, -0.0118603939, 0.0627366826, -0.0218240973, -0.1473582536, 0.0625907853, -0.0344808586, 0.0217389893, -0.0070335604, 0.038395822, -0.0200976226, 0.039903447, -0.0433563963, 0.0078177685, 0.0281099249, -0.0284989886, -0.0560739487, -0.1171084717, 0.0410220101, 0.0674054623, -0.0700316429, -0.0039058449, 0.0461771153, 0.0147115085, -0.010012337, 0.0668218583, -0.0811686218, -0.0866155252, 0.1048529372, 0.0365234502, 0.0650710687, -0.1066037267, 0.0036414023 ]
712.2272
Joris Vankerschaver
J. Vankerschaver, D. Martin de Diego
Symmetry aspects of nonholonomic field theories
18 pages
J.Phys.A41:035401,2008
10.1088/1751-8113/41/3/035401
null
math-ph math.MP
null
The developments in this paper are concerned with nonholonomic field theories in the presence of symmetries. Having previously treated the case of vertical symmetries, we now deal with the case where the symmetry action can also have a horizontal component. As a first step in this direction, we derive a new and convenient form of the field equations of a nonholonomic field theory. Nonholonomic symmetries are then introduced as symmetry generators whose virtual work is zero along the constraint submanifold, and we show that for every such symmetry, there exists a so-called momentum equation, describing the evolution of the associated component of the momentum map. Keeping up with the underlying geometric philosophy, a small modification of the derivation of the momentum lemma allows us to treat also generalized nonholonomic symmetries, which are vector fields along a projection. Such symmetries arise for example in practical examples of nonholonomic field theories such as the Cosserat rod, for which we recover both energy conservation (a previously known result), as well as a modified conservation law associated with spatial translations.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 01:46:41 GMT" } ]
2008-11-26T00:00:00
[ [ "Vankerschaver", "J.", "" ], [ "de Diego", "D. Martin", "" ] ]
[ 0.0818972364, 0.0045773098, 0.0506100878, -0.0355672278, -0.0059414292, 0.0287090857, -0.0186471399, -0.0466053337, -0.0785432532, 0.0301608108, -0.0213378351, -0.0564169846, -0.0045116069, -0.0004677429, 0.0406482629, 0.0762405172, 0.0785432532, -0.0208247248, 0.0640260205, 0.0338401794, 0.0170076936, 0.0266316198, 0.0104937088, 0.0473812558, -0.0453538485, -0.0811463445, 0.007665351, 0.025505282, 0.0873537138, -0.0490832776, 0.1352605969, -0.0277329274, -0.0751892701, 0.0085101044, -0.0454289392, 0.1735060066, -0.0143670579, 0.057217937, -0.0663788095, 0.0637757182, -0.0214129239, 0.0236280542, -0.1610912681, 0.0453288183, -0.0501094945, 0.0191852786, 0.04510355, 0.0407233499, 0.0440523028, -0.0097741047, 0.0103623029, -0.0481071174, 0.202740714, -0.0318127722, -0.0755897462, 0.0185720511, -0.0568174608, 0.0156185441, 0.0160065051, -0.0376947559, -0.0150178308, -0.0587697774, -0.0149177117, 0.0647268519, -0.0602715611, 0.0432513542, -0.0768412352, 0.0266065896, -0.0207996964, 0.0596207865, 0.0460546799, 0.0401977263, 0.1322570294, 0.0929103121, -0.0665790513, -0.0174331982, 0.0293848887, 0.1114323065, 0.0000736715, 0.0633752421, -0.0136912558, -0.0740879625, 0.0239784699, 0.002380952, -0.0857017562, 0.0321882181, -0.0592703708, -0.0217257943, -0.0649771467, 0.0404229946, 0.1053250507, 0.052161932, -0.0601213835, 0.0256304312, 0.0931606069, 0.0087729162, 0.0685313642, 0.0186471399, 0.0223640539, 0.0121081257, -0.0387960635, -0.0247168466, -0.0026734867, 0.0490332171, 0.1184406281, 0.0371190719, 0.0208122097, -0.0574682318, 0.0260058772, 0.0133783845, -0.0612727478, -0.11974217, -0.0186471399, 0.0049903002, 0.0332394652, -0.1046242192, -0.1071271896, -0.0023574866, -0.0799449161, 0.0560165085, 0.0269820355, 0.000976159, 0.0359176435, -0.0286089685, 0.0028174077, -0.0496839918, -0.0887553766, -0.06397596, -0.0065390137, -0.0463049784, 0.0913584679, 0.0461297706, -0.0575182922, -0.0786433741, -0.0466303639, 0.0094737485, 0.1322570294, -0.0468055718, 0.0807959288, -0.0101432931, 0.0491083078, -0.0506601483, 0.064626731, 0.0030645761, 0.1000187546, 0.107828021, 0.0049245972, 0.0700832084, 0.055966448, 0.061973583, -0.0258807279, -0.066929467, 0.035592258, 0.0738877282, -0.0337650888, -0.0839997306, 0.1154370606, 0.0577685907, 0.0588698983, -0.0223515388, -0.0283086114, 0.0802452788, -0.0638758391, -0.0220261514, 0.0424003415, -0.0089293523, -0.0550653785, -0.0967148319, -0.0096990159, -0.117940031, 0.0737375468, -0.0961141139, -0.0963644162, 0.0351917818, 0.0663287491, -0.0176584665, -0.0082723219, -0.1352605969, -0.0622238778, 0.0544646643, 0.0691821426, 0.0175208021, 0.0503097326, 0.0280082542, -0.0273074228, 0.025029717, -0.0207120907, 0.0837494358, 0.0027939423, 0.0802953318, -0.0850509778, 0.0860521719, 0.0710844025, 0.0212126859, -0.0215631016, -0.1366622597, -0.0198610816, 0.0282335225, 0.0259307884, -0.034365803, 0.0497090183, -0.020561913, 0.05043488, 0.0016848128, -0.102521725, 0.0350666344, 0.0083661834, 0.0305112265, -0.1083286181, -0.0419498086, -0.0581690632, -0.0177460704, 0.0914585888, 0.0326637812, -0.0249421131, 0.0018819219, -0.061973583, 0.0774920061, -0.0256179161, 0.062824592, -0.0851010382, 0.0380702019, 0.1530817598, 0.0175583474, -0.0105375117, 0.0287090857, 0.0577685907, -0.08775419, -0.0783930793, -0.0280332845, 0.1114323065, 0.0357674658, -0.0505350009, 0.0450534932, -0.0399974883, -0.0961141139, -0.0188223477, 0.011613789, -0.0903572813, -0.0199486855, 0.0268568881, 0.0344909504, 0.0409486182, -0.0148301078, -0.0274826307, 0.0032695069, -0.0670796409, -0.0247293618, 0.1172391996, -0.0943119749, 0.0187472589, 0.1655966192, -0.0544146076, 0.1033226773, -0.0826981887, 0.1387647539 ]
712.2273
Takayuki Nakane
J. M. Hur, K. Togano, A. Matsumoto, H. Kumakura, H. Wada, K. Kimura
Fabrication of high performance MgB2 wires by an internal Mg diffusion process
7page, 6figures
null
10.1088/0953-2048/21/3/032001
null
cond-mat.supr-con cond-mat.other
null
We succeeded in the fabrication of high-Jc MgB2/Fe wires applying the internal Mg diffusion (IMD) process with pure Mg core and SiC addition. A pure Mg rod with 2 mm diameter was placed at the center of a Fe tube, and the space between Mg and Fe tube was filled with B powder or the powder mixture of B-(5mol%)SiC. The composite was cold worked into 1.2mm diameter wire and finally heat treated at temperatures above the melting point of Mg(~650oC). During the heat treatment liquid Mg infiltrated into B layer and reacted with B to form MgB2. X-ray diffraction analysis indicated that the major phase in the reacted layer is MgB2. SEM analysis shows that the density of MgB2 layer is higher than that of usual powder-in-tube(PIT) processed wires. The wires with 5mol% SiC addition heat treated at 670oC showed Jc values higher than 105A/cm2 in 8T and 41,000A/cm2 in 10T at 4.2K. These values are much higher than those of usual PIT processed wires even compared to the ones with SiC addition. Higher density of MgB2 layer obtained by the diffusion reaction is the major cause of this excellent Jc values.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 01:47:56 GMT" } ]
2009-11-13T00:00:00
[ [ "Hur", "J. M.", "" ], [ "Togano", "K.", "" ], [ "Matsumoto", "A.", "" ], [ "Kumakura", "H.", "" ], [ "Wada", "H.", "" ], [ "Kimura", "K.", "" ] ]
[ 0.0788969547, -0.0054346705, -0.0457019024, -0.0039207484, -0.0414752774, -0.0012582544, -0.1228933781, 0.0198478233, -0.0069949366, -0.0970392972, 0.0414011255, -0.015225728, -0.0111844838, -0.0257057752, 0.1514663249, 0.0887837932, 0.0029227959, 0.0007839952, -0.0573436506, -0.03645771, -0.0004136251, 0.0156459175, 0.048000589, 0.0990166664, 0.0135944001, -0.0743984431, 0.0421179235, 0.0587278083, 0.0092936261, 0.0139775146, 0.0691089854, -0.0114192963, -0.064264439, -0.0997087434, -0.0707897469, 0.0810226202, 0.0869547278, 0.1038117781, -0.0281280484, 0.0633746237, -0.0564044006, 0.0432549082, 0.0380643196, 0.0502992794, 0.0349005312, 0.0016081557, 0.0289437138, 0.1125121936, 0.0927879587, -0.017400831, -0.0461220928, -0.0224678349, 0.0432549082, -0.1017355472, 0.0032564767, 0.0894264355, 0.0065005948, 0.0156088425, -0.0975336432, -0.0628802776, -0.0680214316, -0.1044049934, 0.0538338237, -0.0610512123, -0.0229374599, -0.0189950839, -0.058233466, 0.0683674738, 0.1359439939, 0.0913543701, -0.0057930681, -0.0169806406, 0.0097570717, -0.0246800147, -0.0446637832, -0.0468141697, 0.0661923662, -0.0806271508, -0.0030819122, 0.0414011255, -0.0416482985, -0.0421426408, -0.0687629431, -0.0041586505, 0.0278314445, -0.0122411391, 0.0741512701, -0.0323299542, -0.0624353699, -0.0571459122, -0.0112586347, -0.0659946352, -0.0258787945, 0.1050970703, 0.0557617582, -0.0619410276, 0.0142123271, 0.0352465697, 0.0193781983, 0.0656980276, -0.033417508, 0.0232835002, 0.0600625314, 0.0499285236, 0.0949630588, -0.0136561925, -0.0203792416, -0.0620893314, -0.1311983168, 0.0326018408, 0.1915080249, -0.0884871855, 0.006889889, 0.0659946352, 0.00492797, -0.0557123236, 0.03270071, -0.0350241177, 0.0291908849, 0.1329779476, -0.060111966, 0.0666867122, -0.0030216645, -0.112017855, 0.0199837685, 0.0738052353, 0.0348263793, -0.0987694934, -0.0123770833, -0.0570470467, -0.03363996, -0.0755848661, 0.1054925397, -0.1149839088, -0.0017888994, 0.051757589, 0.0136561925, 0.0372486562, 0.0242103897, -0.0127663771, -0.0024948814, -0.050348714, 0.1180488244, -0.0006808786, 0.1382179707, 0.0462951101, -0.0674282238, 0.0666372776, 0.0685652122, -0.0521036275, -0.1601667404, -0.0064820568, -0.0279055946, -0.0105109429, 0.0606063046, -0.0351724215, 0.0095099006, 0.1335711628, 0.0353948735, -0.1055914089, 0.1209160089, -0.0083481977, -0.0435515121, 0.0527462699, 0.0529440083, 0.048717387, -0.0905634239, 0.0657474622, -0.0958034471, -0.041524712, 0.0791441277, -0.0461715236, -0.0530923121, 0.1008457318, 0.049656637, 0.0921453163, 0.0146201588, -0.1296164244, -0.0742501393, 0.0468141697, -0.031291835, 0.0292403176, -0.0493105948, -0.0448615178, -0.1554210633, 0.0479017235, 0.0005275554, 0.1221024245, -0.0257057752, -0.0180558339, -0.0234565195, 0.055662889, -0.0165357329, 0.0342331715, -0.02065113, 0.0081566395, 0.0343814716, -0.0027544107, -0.0011532068, 0.0806271508, 0.016276205, -0.0328737311, 0.0593210161, -0.0153245963, -0.0692572892, 0.0090897102, 0.0101278275, 0.0170424338, -0.0137427021, -0.0538832583, 0.0308469292, 0.0700482354, -0.0058054267, 0.0999064818, 0.067032747, 0.0207005627, -0.0564538352, -0.026076531, -0.028647108, -0.0124018006, -0.0262001157, -0.0107333967, -0.1088540703, 0.1230911091, -0.0060247909, 0.1153793782, -0.03754526, 0.0078044212, 0.0263484195, 0.0467153005, -0.0251002051, -0.054476466, 0.0383114889, -0.0138044953, -0.0261753984, 0.1423704475, 0.0203668829, 0.0029150718, 0.1307039708, -0.0695538968, -0.0647587776, -0.0413764082, 0.0085088583, 0.0794901624, -0.013347229, 0.0391518734, -0.0581345968, -0.0799350739, 0.0373228081, 0.051510416, -0.0645610392, -0.0391024388, -0.1083597243, -0.0168941319, -0.0359633677, 0.001002587 ]
712.2274
Ying Jun Zhang Ph.D.
Da Rui Chen and Ying Jun (Angela) Zhang
Distributed MAC Strategy for Exploiting Multi-user Diversity in Multi-rate IEEE 802.11 Wireless LANs
null
null
null
null
cs.NI
null
Fast rate adaptation has been established as an effective way to improve the PHY-layer raw date rate of wireless networks. However, within the current IEEE 802.11 legacy, MAC-layer throughput is dominated by users with the lowest data rates, resulting in underutilization of bandwidth. In this paper, we propose and analyze a novel distributed MAC strategy, referred to as Rate-aware DCF (R-DCF), to leverage the potential of rate adaptation in IEEE 802.11 WLANs. The key feature of R-DCF is that by introducing different mini slots according to the instantaneous channel conditions, only contending stations with the highest data rate can access the channel. In this way, the R-DCF protocol not only exploits multi-user diversity in a fully distributed manner but also reduces the loss of throughput due to collisions. Through analysis, we develop an analytical model to derive the throughput of R-DCF in general multi-rate WLANs. Using the analytical model we investigate the performance of R-DCF protocol in various network settings with different rate adaptation strategies and channel variations. Based on the analysis, we further derive the maximal throughput achievable by R-DCF. For practical implementation, an offline adaptive backoff method is developed to achieve a close-to-optimal performance at low runtime complexity. The superiority of R-DCF is proven via extensive analyses and simulations.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 02:07:07 GMT" } ]
2007-12-17T00:00:00
[ [ "Chen", "Da Rui", "", "Angela" ], [ "Jun", "Ying", "", "Angela" ], [ "Zhang", "", "" ] ]
[ 0.1354036331, 0.0347117409, 0.0423326269, -0.0040952764, 0.0506371111, 0.0119693475, -0.0475229286, 0.0872477442, -0.0474722944, 0.0354206599, 0.0535234287, 0.0452948958, -0.0964637026, 0.0889694095, 0.0724617094, -0.1537342817, 0.0905391574, -0.0460797735, -0.0197484735, 0.0575237609, -0.0754492953, 0.0496243723, 0.0739301816, -0.0010325224, -0.0478267521, -0.0058011143, 0.0363574475, 0.0015024981, -0.0175077822, -0.1151487976, -0.0810193792, -0.0199383628, -0.0394463092, -0.0014439489, -0.0461050905, 0.0336483605, -0.0459784977, 0.0332685821, -0.0682588294, -0.0636508539, 0.0004284375, -0.0230778642, 0.0221030992, 0.0754999369, 0.0061397501, -0.0540804379, 0.0163811054, 0.0272680856, 0.0948939472, 0.0386361182, -0.1335806996, 0.0809687451, -0.0677018166, -0.0534727909, -0.0465355068, 0.1037048101, 0.0974764451, 0.0008924791, 0.0509156175, -0.0160772838, 0.0219258703, -0.0613721795, 0.0710945055, 0.0193433762, -0.052611962, -0.0206219647, -0.0404084176, 0.0178369228, -0.0147100808, 0.0620810986, 0.016001327, -0.0319520198, 0.0189382806, -0.0477761142, 0.0212929063, -0.040155232, -0.0999576598, 0.0095197773, -0.0034591479, 0.1036541685, 0.0433453694, 0.0544348955, -0.0287365615, -0.0505864769, 0.0107097495, -0.1465438008, -0.0882098526, -0.1023376063, -0.0634483024, -0.0220904406, 0.0572705753, 0.1281118989, -0.0943369418, -0.0072980737, 0.0128934747, -0.0163557883, 0.1011223122, 0.0210523792, 0.0968687981, -0.0405856445, 0.0857286304, -0.1311501265, -0.0237108283, 0.0080956081, 0.0405856445, -0.1407711804, -0.0570173897, 0.1069455817, -0.0325596631, 0.0330407172, -0.0423073061, -0.0301037636, -0.0256350376, 0.004190221, -0.0139505249, -0.0244197473, -0.0577769466, 0.0422566719, 0.0891719535, 0.108869791, -0.0663346201, 0.0538778864, 0.1015274078, 0.0297999401, -0.0107603865, -0.0463582762, 0.108667247, -0.0864375532, -0.0896783248, -0.0512700751, 0.1267953366, 0.0581820421, -0.0203561187, -0.0465861447, 0.0188876428, -0.0174824633, -0.0326609388, -0.0012152907, -0.0885136724, -0.0563591048, 0.0244957041, -0.0131150121, 0.1156551689, 0.0651193261, 0.0254957862, 0.019469969, -0.0360789411, -0.0175710786, -0.0182926562, 0.1381380409, -0.1171742827, -0.0764114037, -0.0257996097, 0.0074563148, 0.0229259524, -0.0903366059, 0.0181534048, 0.0137606356, -0.043066863, -0.1250736713, -0.0743859187, 0.0174824633, -0.1336819828, 0.026356617, 0.0352181122, -0.0404590517, -0.0750948414, 0.0779305175, -0.1355049163, -0.0251793042, -0.031825427, -0.102033779, -0.0169887505, -0.0842601582, 0.0634483024, -0.0744871944, -0.0441302434, -0.0941343904, 0.0647648647, -0.0788419843, 0.030483542, 0.0160266459, 0.0381803848, -0.0698285773, -0.1056290194, -0.1069455817, -0.0050605466, 0.0146847628, 0.0711451471, 0.0556501858, -0.0240652878, 0.1105914563, 0.0136467023, 0.0104375752, -0.1039073542, -0.0310658682, 0.0805636495, -0.0360283069, -0.0226094704, -0.013874569, -0.0508649796, 0.0085829906, 0.0181787238, -0.0139125464, 0.0240146499, 0.0071714809, -0.0082918275, -0.0453202166, -0.0871971101, 0.0533715151, 0.0080956081, 0.0536753386, 0.1206176057, -0.01489997, 0.0065258578, -0.0514219888, -0.0689677447, 0.0123427967, 0.0497256443, 0.048586309, 0.013532768, 0.0056302138, -0.0128428377, 0.0488648154, 0.0633976683, 0.0557514615, -0.0281542353, -0.0727655292, 0.1251749396, -0.140973717, 0.0818802118, 0.0003805695, -0.0419022106, -0.0638027638, -0.0183306355, -0.0191788059, -0.0745378286, -0.0533715151, -0.0399780013, -0.0043611214, -0.0120199844, 0.0363068096, 0.075702481, 0.0418009348, -0.0521055907, -0.0482318513, -0.0728668049, -0.0129631013, -0.0946407616, 0.0086779352, 0.1238583773, 0.0150772007, -0.0338002741, 0.0216093883, 0.0146974223, 0.0584352277 ]
712.2275
Alexis Diaz-Torres
Alexis Diaz-Torres
PLATYPUS: a code for fusion and breakup in reactions induced by weakly-bound nuclei within a classical trajectory model with stochastic breakup
Accepted in Computer Physics Communications (2011)
Comput.Phys.Commun.182:1100-1104,2011
10.1016/j.cpc.2010.12.053
null
nucl-th nucl-ex
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
A self-contained Fortran-90 program based on a classical trajectory model with stochastic breakup is presented, which should be a powerful tool for quantifying complete and incomplete fusion, and breakup in reactions induced by weakly-bound two-body projectiles near the Coulomb barrier. The code calculates complete and incomplete fusion cross sections and their angular momentum distribution, as well as breakup observables (angle, kinetic energy and relative energy distributions).
[ { "version": "v1", "created": "Fri, 14 Dec 2007 02:25:19 GMT" }, { "version": "v2", "created": "Tue, 18 Jan 2011 17:44:41 GMT" } ]
2011-02-01T00:00:00
[ [ "Diaz-Torres", "Alexis", "" ] ]
[ -0.010292558, 0.0862365216, -0.0309067499, 0.0042449534, -0.0485262126, -0.0402107574, -0.0059349393, 0.0412865318, 0.060417898, 0.0356459804, 0.0842012689, -0.070826754, -0.0546319708, -0.0281446222, -0.0008409042, 0.0645465553, 0.0863528177, 0.0280573983, -0.0753043145, 0.0756532103, -0.040530581, -0.08739952, -0.0588769242, -0.1082753912, 0.0129093109, -0.0042558564, -0.0130401477, -0.0230419561, -0.0351807773, -0.0275776591, 0.1042630374, -0.0490495637, -0.041722659, -0.0622786991, -0.0706523061, 0.0637906045, 0.0476539619, 0.0324768014, -0.0640232041, 0.0412283838, 0.0283917598, -0.0609994009, -0.0120806722, 0.1045537814, -0.0495729148, 0.0518698432, -0.0547482707, -0.0342213027, 0.043612536, -0.0072433152, -0.0474213623, 0.0580628216, 0.0797237158, 0.1152533963, -0.1243247986, -0.0084244879, 0.0133381672, 0.0622786991, -0.0375067815, -0.0924004242, -0.071931608, 0.0264146589, 0.0451825857, 0.0287551992, -0.1649135351, 0.0463165119, -0.0319243744, 0.0300635751, 0.0024622912, 0.0995528772, -0.0200181529, 0.0421297103, -0.0319243744, 0.09007442, 0.049456615, -0.043001961, -0.0757113621, 0.1566562206, 0.0183172654, 0.0136434548, 0.086701721, 0.022489531, 0.0825149193, -0.016093025, -0.0742576122, 0.0419843346, -0.0710593611, 0.0002950661, -0.0818171129, -0.0323023498, -0.0265018847, 0.0635580048, -0.0955986753, 0.0693730041, 0.095831275, -0.0833290145, 0.0750717074, -0.0717571601, 0.0245683957, 0.0619297996, -0.126185596, 0.0039469344, 0.0157295875, -0.025077207, 0.1590985358, -0.0814100653, -0.0325349532, 0.0517244674, -0.0070834025, 0.0679192543, -0.0337270275, -0.0038342688, -0.0587315485, -0.0883880705, -0.0181718897, -0.1306050122, 0.00963837, 0.0524804182, -0.012160629, 0.0363147035, 0.0306160003, -0.0402107574, 0.019247666, -0.0223150812, 0.0968198255, -0.0811774656, 0.0524222665, -0.0262111332, 0.0116227409, -0.0433508605, 0.0683844537, -0.0716408566, -0.0502997898, -0.0675122067, -0.1300235093, -0.0364310034, 0.0080174375, -0.0232454818, -0.0014192245, 0.0222278554, 0.0918189213, 0.1020533293, 0.0342213027, -0.0605341978, 0.0188551527, 0.0383790322, -0.0407341085, 0.0355296806, -0.0101181082, -0.0054006856, 0.0105033526, -0.0425949097, 0.0811193138, -0.0582372732, -0.0047283256, -0.0530037694, -0.0021570034, 0.0483226888, 0.0510266647, -0.0183899533, -0.0589059964, 0.0519279912, -0.0398618579, 0.0281300861, 0.0381464325, 0.004492091, -0.0626857504, 0.0275921971, -0.1253715008, 0.0261093713, 0.0348609537, -0.1055423319, -0.0906559229, 0.0214282926, 0.0886206701, -0.0623368509, 0.0094566513, -0.1479337215, -0.0716990083, -0.1169978976, 0.0758276582, -0.0395129584, 0.0350644775, -0.0894347727, -0.0143921366, -0.0577720702, -0.0119062224, 0.0740250126, -0.0764673129, 0.1028674319, -0.0301217251, 0.057830222, -0.0016990717, 0.099611029, -0.0180846639, -0.1316516995, 0.0216754302, -0.0070325215, -0.0757113621, 0.0907140747, -0.0005460653, 0.0364891551, 0.0862365216, -0.0177939143, -0.0022678517, -0.0439614356, 0.0142976427, -0.0259349216, -0.0804215148, 0.0214719046, 0.1003088281, -0.0738505572, 0.0255424082, -0.0048555289, -0.0500381142, -0.071931608, -0.0364891551, 0.1194401979, 0.0691404045, -0.0146465432, -0.1134507433, 0.0190005284, 0.0696637556, -0.0009026886, 0.0064800959, 0.0716408566, 0.1280464083, -0.0587315485, 0.0328547768, -0.0273886714, -0.0352389291, -0.0475958139, -0.0292494744, -0.1378156096, 0.0085407877, -0.0615809001, 0.0215009805, -0.0348900296, -0.061057549, 0.0297437496, -0.0743157566, -0.0505323894, 0.036605455, -0.0161947887, 0.0224604551, 0.0271996837, 0.0002375975, -0.0043612537, 0.1359548122, -0.0969942808, 0.150608629, 0.0190296024, 0.1164163947, -0.0034399386, -0.0404433571, -0.0260802954 ]
712.2276
Ramon Van Handel
Luc Bouten, Ramon van Handel, Andrew Silberfarb
Approximation and limit theorems for quantum stochastic models with unbounded coefficients
23 pages
Journal of Functional Analysis 254 (2008) 3123-3147
null
null
math-ph math.FA math.MP quant-ph
null
We prove a limit theorem for quantum stochastic differential equations with unbounded coefficients which extends the Trotter-Kato theorem for contraction semigroups. From this theorem, general results on the convergence of approximations and singular perturbations are obtained. The results are illustrated in several examples of physical interest.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 02:25:51 GMT" } ]
2008-05-08T00:00:00
[ [ "Bouten", "Luc", "" ], [ "van Handel", "Ramon", "" ], [ "Silberfarb", "Andrew", "" ] ]
[ 0.0222380888, -0.0432443321, -0.0399161801, -0.0293698385, -0.151279524, -0.0178293716, -0.0474153236, 0.072873503, -0.0917186141, -0.0350104012, 0.0701504722, -0.0775847808, -0.0736947358, 0.0204767641, 0.0088120317, 0.0467237607, 0.035204906, 0.1173064634, 0.0569243208, 0.0558437556, -0.0079475772, -0.1000173762, 0.066649437, -0.0347726792, -0.0824689493, -0.0382521078, 0.038381774, 0.0187694654, 0.0503544696, -0.00759099, -0.0064996164, -0.0297588427, -0.0388788357, -0.148599714, -0.0805671513, 0.186376363, 0.0030553059, 0.125951007, -0.0466373153, 0.0016262549, -0.0078557292, -0.0854945406, -0.0403916314, 0.180152297, -0.0160680469, 0.031876754, 0.0523427129, -0.0406293571, -0.0008002957, 0.0078071039, -0.0440223403, -0.0237508845, -0.0088066291, -0.0870505571, -0.0048004235, 0.0187046323, 0.0151927862, 0.0980291292, 0.031876754, -0.1027836278, 0.0372363739, -0.1081432477, -0.0706259236, 0.0269925892, -0.1186895892, 0.0000199652, -0.0156358182, -0.0534665026, -0.0522130467, 0.0760719851, -0.0791407973, 0.0236860495, 0.0778441206, 0.0693724677, -0.0348159, -0.0159059614, -0.0689402372, 0.1412518471, 0.0189207457, 0.09042193, 0.0412993096, -0.0219031125, 0.0800484791, -0.0008138028, -0.0585667863, -0.0376253761, -0.0584371164, -0.0231241547, -0.0892116949, -0.0177321211, 0.0348591246, 0.0687241256, 0.0361341946, 0.010838097, 0.1186031401, -0.0551089682, 0.1361515671, 0.019579893, 0.0408238582, -0.1075381264, -0.0296723973, -0.012372504, 0.0401971303, -0.0836791843, 0.1931191087, 0.0577455536, -0.0317903087, -0.0314229168, -0.0822096094, 0.0587828979, -0.0056027449, 0.01358274, -0.0827282891, -0.0290024448, -0.0531639457, -0.0867047757, -0.0867047757, 0.0037684808, -0.0528181642, 0.0705827028, 0.0120699443, -0.0932746306, 0.0997580364, 0.030039791, 0.1163555607, -0.0354426317, -0.0117025515, -0.0237076618, -0.0031120358, -0.0507434718, 0.1116010621, -0.0498790182, -0.0467669815, 0.0048976745, 0.0165110789, -0.0771957785, 0.0457728617, 0.0262794141, 0.0931881815, -0.0708852634, 0.0699343607, 0.0258471873, 0.0809993744, -0.0217518341, 0.0035361587, 0.0513485894, 0.0478475504, 0.0195474755, 0.0133558204, -0.02844055, -0.0677300021, -0.0819070563, 0.0706259236, 0.0441303961, 0.0076126014, -0.0397000685, 0.0302775148, 0.0784924626, 0.0183912665, -0.0577887781, 0.0126426453, 0.1218016222, -0.0087850178, -0.1079703569, 0.1156639978, -0.0218382794, -0.0047707078, -0.0196015034, -0.0118538309, -0.0752939805, 0.0562759824, 0.008547293, -0.0063915597, -0.0292185582, 0.0225838702, -0.0518672653, -0.0909406021, -0.1280256957, -0.0139177162, 0.0016235535, 0.0646611899, -0.0082069142, 0.0302126817, 0.0614627078, 0.0629322827, -0.0353129618, 0.0085094729, 0.0829011798, 0.0178725943, -0.0988071337, -0.0019220603, 0.0341891721, 0.0558437556, 0.0929288492, 0.0445626229, -0.1509337425, -0.0010130325, 0.0886930227, -0.031941589, -0.0206280425, 0.0895574763, 0.0186073817, 0.0121563897, 0.0553250797, 0.0475882143, 0.0694156885, 0.0013675939, 0.0123508917, -0.0870073363, -0.0210386589, -0.03226576, 0.0296075623, 0.0596041307, -0.0228648186, 0.0491442308, -0.005054357, -0.013712408, 0.057140436, 0.0173215047, 0.0775415599, -0.0051921294, 0.0513918139, -0.0448651835, 0.0118862484, 0.0269061439, -0.0072560143, 0.0463779792, 0.0294778943, 0.0459025279, -0.0675571114, 0.0032849268, -0.0489713401, -0.1210236177, -0.0583938956, 0.0426392145, 0.0048571532, 0.0586100072, -0.05943124, -0.0853216499, -0.1576764882, 0.0406293571, 0.0166947749, -0.0043249736, -0.0760719851, -0.0129668163, 0.0634941757, -0.08264184, 0.0280947685, 0.0727006122, -0.031379696, -0.057702329, -0.0577887781, 0.0154197048, 0.0365880318, -0.0011649873, 0.0874827877 ]
712.2277
Gong-Bo Zhao
Gong-Bo Zhao, Dragan Huterer, Xinmin Zhang
High-resolution temporal constraints on the dynamics of dark energy
5 pages, 2 figures Version for PRD (Rapid Communications)
Phys.Rev.D77:121302,2008
10.1103/PhysRevD.77.121302
null
astro-ph
null
We use the recent type Ia supernova, cosmic microwave background and large-scale structure data to shed light on the temporal evolution of the dark energy equation of state $w(z)$ out to redshift one. We constrain the most flexible parametrization of dark energy to date, and include the dark energy perturbations consistently throughout. Interpreting our results via the principal component analysis, we find no significant evidence for dynamical dark energy: the cosmological constant model is consistent with data everywhere between redshift zero and one at 95% C.L.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 02:26:22 GMT" }, { "version": "v2", "created": "Sun, 18 May 2008 18:53:46 GMT" } ]
2008-11-26T00:00:00
[ [ "Zhao", "Gong-Bo", "" ], [ "Huterer", "Dragan", "" ], [ "Zhang", "Xinmin", "" ] ]
[ 0.0659818947, 0.0859123468, 0.0294678845, -0.0486182347, -0.0049668862, 0.0972364694, 0.0137273539, 0.0667368323, -0.1109260768, -0.0004046015, -0.0048410627, 0.032940615, -0.1854136437, -0.0189238675, 0.0797218308, 0.0639687106, -0.0494990014, 0.1280380934, -0.0722730681, 0.0699075907, -0.1081076264, -0.1074030176, -0.0178795327, 0.0068007652, -0.0816343427, -0.0322360024, 0.0354319252, 0.0505810827, 0.0580801703, 0.0125005739, -0.0294427201, -0.0255673546, -0.0255044419, -0.0957265869, -0.0731789991, 0.1641746163, -0.0872209147, 0.0630627871, -0.0499016382, -0.1280380934, -0.0326889679, -0.0780106261, -0.0678944066, 0.0250011478, -0.0417231023, 0.0018967907, -0.1212939397, -0.0009169394, -0.0675924346, -0.0220191292, -0.1168649495, -0.0228873119, 0.0125383213, -0.0730783418, -0.097890757, -0.0209496282, 0.0576775335, 0.0230382998, -0.0024110945, 0.0216164924, 0.0301473327, -0.079621166, -0.0830435678, 0.0639183819, -0.0232396182, -0.0390556417, -0.0087007014, 0.0451455042, -0.0254792776, 0.0618548766, -0.0405151956, -0.0195026565, -0.0037872901, 0.0489453785, 0.0661832094, 0.0019251009, -0.0012794686, 0.0389298201, -0.1138451844, 0.0508075655, -0.0639687106, 0.0476871394, -0.0508327298, 0.0099148992, -0.0342491828, -0.0464289039, 0.0305499677, 0.0194397457, -0.0414714552, 0.0465798937, 0.0181437619, 0.0538021661, 0.0277818497, -0.0652772784, -0.020760892, -0.0383510292, 0.0749908611, 0.0071845269, 0.0907943025, 0.0195278209, -0.0070649949, 0.0314810611, 0.0926061645, -0.0430316702, -0.000250271, 0.0287884381, -0.0855600387, -0.0621065237, -0.1097181737, -0.021742316, 0.0197039749, 0.0446170457, -0.0993503109, -0.0042905845, -0.0883281603, -0.0890831053, -0.1423316449, 0.0240574703, -0.0845031217, -0.0166590437, 0.00296, 0.0819363222, 0.0499268025, 0.0391311385, 0.042754855, -0.0911969393, -0.0370424651, -0.0507824011, -0.0761987641, 0.0940657184, 0.0288639311, -0.0543054603, -0.0242587887, -0.0110284379, -0.1560212523, -0.024774665, 0.0691023171, 0.0169610195, -0.0242462065, 0.0516883321, 0.0552113913, 0.0356332399, -0.0164073966, 0.0225601699, 0.0909452885, 0.0828422531, -0.0042434004, -0.0085434215, -0.0147842718, 0.0395086072, 0.0461017638, -0.0207986403, 0.0121231033, -0.0509333909, 0.0296188742, -0.1062957719, 0.0055393837, 0.0194900744, 0.0220191292, -0.0900896937, 0.0111920089, 0.0566709451, -0.0543054603, 0.0427296907, -0.0089649307, -0.0004718385, -0.0108334115, -0.0069202976, -0.1208913103, -0.0900896937, 0.0099274814, 0.010871158, -0.092002213, -0.0434846319, 0.1065977439, 0.0911466107, 0.032135345, -0.0065239533, -0.0634654164, -0.0369669721, 0.0870699286, 0.0632641017, 0.0246488415, -0.0818859935, -0.0693036318, 0.0353060998, -0.0191126037, 0.0946696699, 0.0155266309, -0.2089678198, 0.0539531559, 0.0909452885, 0.0237680767, 0.0670891404, 0.0594893955, -0.0637673959, 0.0506314151, 0.0626601502, 0.0140544949, 0.0468818694, 0.0687500089, 0.0482910946, 0.0334942415, -0.1257229298, -0.0582814887, -0.029518215, 0.0753934979, 0.0579291806, -0.0707128569, 0.0601436757, 0.0178292021, -0.0049889055, 0.0714678019, -0.0148094371, -0.0577781945, -0.0626098216, -0.0981424004, -0.0302228276, 0.1008601934, 0.1095168516, -0.0791682005, 0.0870195925, 0.0475613177, 0.0290149208, 0.0815336853, -0.0093424013, -0.0453719869, -0.0654786006, -0.0122489268, 0.1071010381, -0.0202827621, 0.0092857806, -0.0423522219, 0.0806277543, 0.0351299457, -0.0797721595, -0.0211383626, -0.0204840805, 0.0373192765, -0.121998556, -0.0845031217, 0.0181940906, -0.0543054603, 0.0324373208, -0.077658318, 0.0283606369, 0.0039005314, -0.1094161943, 0.0410939865, -0.0660825521, 0.0749405324, 0.0013738363, -0.0113807442, -0.0457746238, 0.0109655261, -0.0042056534 ]
712.2278
Svetlana Kozlova Gennadievna
Svyatoslav P. Gabuda, Svetlana G. Kozlova, Yuri V. Mironov, Vladimir E. Fedorov
Carbon in the trigonal prismatic environment of rheniums complexes
3 pages, 4 figure
null
null
null
physics.chem-ph
null
The electronic state of carbon in trigonal prismatic environment of rheniums was studied with electron localization function and was shown to be characterized by sp2 hybridisation and oxidation state minus 4.
[ { "version": "v1", "created": "Fri, 14 Dec 2007 02:36:29 GMT" } ]
2007-12-17T00:00:00
[ [ "Gabuda", "Svyatoslav P.", "" ], [ "Kozlova", "Svetlana G.", "" ], [ "Mironov", "Yuri V.", "" ], [ "Fedorov", "Vladimir E.", "" ] ]
[ 0.0507661887, 0.0390452445, 0.0376937725, 0.0481369607, -0.0103141852, 0.0879193693, -0.0465397686, 0.0472032167, -0.0138095822, -0.0308135524, 0.0658535212, -0.0571549609, 0.0148047572, 0.0444019847, 0.1128355935, 0.0265625603, -0.074552089, 0.0716525689, -0.0478666648, 0.1047759056, -0.0148661872, -0.1754455864, 0.1093954816, -0.0194243323, -0.0619711168, 0.0535674207, 0.0079859681, -0.0014466889, 0.0601036288, 0.0111434972, -0.0540588647, -0.0263168383, 0.003209745, -0.1262028813, -0.1036947295, 0.1163739935, 0.0166968163, 0.0676718652, -0.0628557131, 0.0787293613, -0.0323616005, 0.0138464412, -0.083643809, 0.1328865141, 0.0387503766, 0.0286266264, -0.082857497, 0.0005924206, 0.0398806967, -0.0358508565, -0.0887056813, -0.002295966, 0.1349505782, -0.0086187031, -0.0539605767, -0.0185274463, 0.0009460301, 0.1104766577, -0.0303712524, 0.0267591383, 0.0090487162, -0.0643300489, 0.0437139645, 0.1214850098, -0.0338113606, -0.0044444986, -0.0585310049, 0.0887548253, 0.0372514725, -0.0263659824, -0.0318455845, 0.0292655025, -0.0239456203, -0.0129495552, -0.0035199693, 0.0227170084, 0.0666398332, 0.0115980832, 0.0501518808, -0.0223484263, 0.0121263862, -0.0631505847, 0.0789750889, -0.0453357287, -0.059513893, -0.0789259374, 0.057646405, -0.0501518808, 0.0093005821, 0.0577938408, -0.0110022072, -0.0490707047, -0.0251865163, 0.0265625603, 0.0498815887, -0.083742097, -0.0103018992, -0.0513067767, -0.0245476384, 0.0873296335, -0.0392418206, -0.0289952084, 0.1040878817, 0.0930303931, 0.0801545531, 0.0954876095, -0.0014712611, 0.0464169048, -0.0340570845, -0.0381606445, -0.0221764203, -0.0368337445, -0.0979939774, 0.064575769, -0.0575972609, -0.0178762842, -0.1023186892, 0.0266608484, -0.140061602, 0.0848232731, -0.0605459288, 0.0569583848, -0.0049973736, -0.0945538655, 0.0750926733, -0.0189943183, 0.0698833689, -0.1785908341, 0.0352365486, -0.0067020706, 0.0428539366, -0.0402984247, 0.0131584192, 0.0384063646, -0.0367846005, 0.0375463367, 0.0044322126, -0.0319684446, -0.0233190283, -0.0311575625, 0.0537639968, 0.066443257, 0.0237244703, 0.0254076663, 0.0050434461, 0.0080043981, -0.1088057458, 0.1562792659, -0.0508644767, 0.0445985608, -0.0461957566, -0.0003073446, 0.1707277149, 0.0023328243, 0.0272014365, -0.14546749, 0.0770093054, 0.0431242287, 0.0135024302, 0.0228152983, 0.074650377, 0.0557297729, 0.0940132812, -0.0789750889, 0.0977482572, 0.0187608823, -0.1993297786, 0.0602019168, -0.0594156049, -0.0207880903, 0.0178885702, -0.0346222445, -0.0931286812, 0.0598087609, -0.0036366873, 0.0942590013, 0.0664924011, 0.0427310728, 0.0163773783, 0.0131092742, 0.0165739562, -0.0165125262, -0.0053874571, -0.0104001882, -0.0395858325, -0.0060816221, 0.0751909614, -0.0683598891, -0.0675735772, 0.0975516737, 0.0053075976, 0.0806951374, 0.0975025296, -0.0097797401, -0.0406424366, -0.0346959606, 0.0102957562, -0.0420921966, -0.0494392887, 0.0405932926, -0.0603493489, -0.0894919932, -0.0921949372, -0.0947504416, -0.0349908285, -0.0748960972, 0.063592881, -0.0081211161, -0.0611848049, -0.0189574603, 0.0498815887, 0.0107441992, -0.0217832644, 0.0184414443, -0.0374234766, -0.0241053384, -0.0054396731, 0.0197560582, 0.124531962, 0.0659026727, -0.1157842577, 0.0315015726, 0.1075279936, 0.0989277214, -0.0072426591, 0.0729794651, 0.0238473304, -0.0128881242, 0.0757806972, -0.0293146484, -0.0600544848, 0.0256042443, -0.0069969371, -0.0546485968, 0.0030331323, -0.0019135609, 0.0348433964, -0.0062904861, -0.0638877451, 0.0049359431, -0.1304292977, -0.0629540011, -0.0356788486, 0.1016306654, 0.0338359326, 0.1235490739, 0.0346468166, 0.0481123887, 0.0365388766, -0.0342782326, -0.0306661185, 0.0477438048, 0.0312804244, -0.0158736482, -0.0481615327, 0.0033418206 ]