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
712.0479
Zsombor Hurta
Zs. Hurta, J. Jurcsik, B. Szeidl, A. Sodor
First quintuplet frequency solution of a Blazhko variable: light curve analysis of RV UMa
22 pages, 8 figures, accepted for publication in The Astronomical Journal
null
10.1088/0004-6256/135/3/957
null
astro-ph
null
RV UMa is one of the RRab stars showing regular large amplitude light curve modulation. Extended photoelectric observations of RV UMa obtained at the Konkoly Observatory were published by Kanyo (1976). The analysis of the data was published by Kovacs (1995). After detecting an error in the reduction procedure of the published Konkoly data, corrected photometric data are presented with additional, previously unpublished measurements. The reanalysis of the combination of the corrected Konkoly data supplemented with Preston & Spinrad's (1967) observations has led to the discovery that the adequate mathematical model of the light curve is, in fact, a quintuplet, instead of a triplet frequency solution. This finding has crucial importance in the interpretation of the Blazhko phenomenon, as triplet (doublet) is the preferred structure in the resonance models, quintuplet in the magnetic models. Period changes of both the pulsation and the modulation light variations of RV UMa have been detected based on its century long photometric observations. An overall anticorrelation between the pulsation and the modulation period changes can be defined with dP_{Bl} / dP_0 = -8.6 pm 10^4 gradient, i.e., the modulation period is longer if the pulsation period is shorter. Between 1946 and 1975 the pulsation and modulation periods showed, however, parallel changes, which points to that there is no strict relation between the changes in the periods of the pulsation and the modulation.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 10:25:53 GMT" } ]
2009-11-13T00:00:00
[ [ "Hurta", "Zs.", "" ], [ "Jurcsik", "J.", "" ], [ "Szeidl", "B.", "" ], [ "Sodor", "A.", "" ] ]
[ -0.0123937763, 0.1009994224, -0.0201101433, -0.0094703957, -0.0119450716, 0.0329050347, 0.0214698557, -0.0447889194, 0.0686926618, -0.0281188469, -0.0357060432, -0.0301312227, -0.0691821575, 0.025181869, 0.0740771219, 0.1699096262, -0.0637433082, -0.0092188483, -0.0284451786, 0.1077979803, -0.0943096355, -0.1362975538, 0.0421782732, 0.0630362555, 0.0148752509, -0.0668978393, -0.0971378386, 0.0091508627, 0.0222584885, -0.0701067597, 0.0683663264, -0.0607519411, 0.040736977, -0.1109525114, -0.0933306441, 0.0636345297, -0.043592371, 0.0557481982, -0.0964851752, -0.0311102141, -0.0403290614, -0.1135631576, 0.0191039555, -0.0125093516, 0.0165069066, -0.0122170141, -0.0247331653, 0.0112652155, 0.0324427336, 0.0599361137, -0.0302671939, 0.0957781225, -0.1005643159, -0.0188999996, -0.0072608632, -0.003321097, 0.0320076235, 0.0654837415, 0.0689646006, -0.0439458974, 0.0417975523, -0.0591746755, -0.0377456099, -0.0169964023, 0.0149160428, -0.006220683, -0.0261064731, 0.0459310785, -0.0574342422, -0.1027398482, -0.0498470478, 0.0468012914, 0.0132775893, 0.0414440259, 0.0562920831, -0.0026055484, 0.0454959683, 0.0668434501, -0.0057209888, 0.0359235965, 0.1382555366, -0.049058415, 0.0049221581, -0.0793528035, 0.0077775535, 0.1207424402, 0.000142876, -0.0400027335, -0.0185736679, -0.0574342422, 0.0428037383, 0.0214426611, -0.0750561133, -0.069617264, 0.0255897827, -0.0845740959, -0.0041607195, -0.042123884, 0.1294445992, 0.0276701432, -0.0705962554, 0.0045040464, 0.0181929488, -0.0672241673, 0.0338296406, 0.0468012914, -0.0259840991, 0.027574962, 0.0258481279, -0.046828486, 0.0982799977, -0.027574962, -0.0900673345, 0.0073492443, 0.0142769776, -0.0048269783, -0.0693453178, -0.001932491, -0.0702699274, -0.063471362, -0.0800054669, -0.0661363974, 0.0701611489, 0.0115235606, 0.098443158, -0.0089876978, 0.0377728045, -0.0295873377, -0.0931674764, 0.0271534529, 0.003084847, -0.0714120865, -0.0177170504, -0.061622154, -0.1077435911, -0.0741858929, 0.1113332361, -0.0587939546, 0.0323883444, 0.1149772629, 0.0304303579, 0.0936025828, 0.0174723007, 0.0361411497, 0.0143177696, 0.0626555383, -0.0394044593, -0.067387335, -0.0358964019, -0.1137807146, -0.1537018716, -0.0563464724, 0.0572710782, -0.0438371189, 0.0031477336, -0.0943096355, -0.0076959711, 0.0444353931, -0.0893058926, -0.1013801396, 0.1084506437, -0.0597185604, -0.0078047477, -0.0869671926, 0.0009246043, -0.0132571934, -0.1272690594, 0.0202733092, -0.1689306349, -0.1009994224, 0.0265551787, -0.0142905749, -0.0670066178, -0.1275953948, -0.0103678051, 0.0394588485, -0.0872935206, -0.0279828757, -0.1169352457, -0.0702155381, 0.0756543875, -0.0067339744, 0.0943096355, 0.0154735241, 0.034971796, 0.0172547475, -0.0040689385, -0.0220409352, 0.0285811499, -0.0454143882, 0.0414440259, 0.1172615811, 0.0000911432, 0.0187776256, -0.0252906457, -0.0600992776, 0.031953238, -0.0310558267, -0.0556938089, -0.0764158219, 0.0336120836, 0.0652661845, 0.1013801396, -0.1298797131, -0.1137807146, -0.000604647, 0.0311917979, 0.0226120129, -0.0823441669, 0.0698892027, -0.0063260607, 0.0272894241, 0.0438915081, -0.0051397122, 0.0364130922, 0.0091100717, -0.0637976974, 0.0370113663, 0.0031324369, -0.0008965602, 0.00184241, 0.019253524, 0.0316541009, -0.0113739921, 0.0352981277, -0.048052229, 0.1596845984, 0.0583044589, 0.0660276264, 0.0699979812, 0.1075260416, 0.0413352512, -0.046665322, 0.0711401403, 0.0333401412, -0.071303308, -0.0143177696, 0.087619856, -0.0001483998, -0.0009458498, -0.0487864725, 0.103718847, 0.010007482, 0.0763614327, -0.0300496388, 0.0307566896, -0.0648310781, -0.0252770502, -0.0168740284, 0.0458494946, 0.0343735255, -0.0287171211, -0.0769053176, -0.0865320861, -0.0941464677, 0.1293358207 ]
712.048
Salvatore Sciortino
S. Sciortino
Hard X-ray view of Nearby Star Forming Regions
Proceedings of the workshop "Simbol-X: The Hard X-ray Universe in Focus", to appear in Memories of SAIt, (6 pages and 6 figures)
null
null
null
astro-ph
null
Chandra and XMM-Newton have surveyed several nearby star forming regions and have greatly advanced our knowledge of X-ray emission from Young Stellar Objects (YSOs). After briefly reviewing it I discuss the advancements in this research field that could be possible with Simbol-X unique imaging capability in the hard X-ray bandpass.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 10:31:47 GMT" } ]
2007-12-05T00:00:00
[ [ "Sciortino", "S.", "" ] ]
[ 0.0429089293, 0.0595608763, -0.0329660289, 0.0256295167, 0.0142748207, 0.0306251012, 0.097594887, -0.0117166955, 0.0073485761, -0.0953746289, 0.0012647334, 0.0412678681, -0.088906914, -0.0098765353, 0.0624568649, 0.0269568469, -0.1068620533, 0.0443086587, 0.1078273878, 0.0565200858, -0.0503902361, -0.0352345519, 0.0210803989, -0.0012519127, -0.0443086587, -0.0588368773, -0.082632266, -0.0109806312, 0.0804602727, -0.0507763699, -0.0138042225, -0.0315904319, -0.0216837302, -0.0299976375, -0.1487573832, 0.122403875, 0.0123924268, 0.0479769111, -0.0259432495, -0.0185464062, 0.0163502805, 0.0594160743, -0.0310594998, 0.0571958162, -0.0406404026, -0.0405680016, -0.0464806519, -0.1330225021, 0.0255329851, 0.0594643429, -0.0670904517, 0.0553134233, 0.0648701936, -0.0632773936, -0.1023249999, -0.0836941302, -0.0216837302, 0.0041961698, -0.0712896362, -0.0552651547, -0.0067331782, -0.0356206857, 0.0174604096, 0.0071796435, -0.0431261286, 0.061684601, 0.0432709269, 0.0317352302, 0.0380822755, -0.0064134127, -0.0113908965, -0.0327246934, 0.048628509, -0.0051705502, 0.0697451085, -0.0683936477, -0.009007738, 0.0384201445, 0.1308987737, -0.0137559557, 0.0515968986, -0.0253640525, -0.0693589747, -0.05314143, -0.0940231606, -0.0156866163, 0.0697451085, -0.0168208797, -0.0287668407, -0.0097498354, 0.0684419125, 0.046866782, -0.0196324028, -0.0932509005, 0.0083863065, 0.0611536689, -0.0741856247, -0.0711448342, 0.1420966089, -0.0294425711, 0.0624568649, 0.0034420055, -0.0125251599, -0.091465041, 0.0611536689, 0.0120666279, -0.0020332269, 0.0735581592, 0.0770816207, -0.0380822755, -0.0708069727, -0.0638083294, -0.0255329851, 0.1362080872, 0.0037406546, -0.0360792167, -0.062263798, -0.0325074941, 0.0099972012, 0.0541067608, 0.0150712179, 0.1008770093, 0.0170742776, 0.0718688369, 0.0693589747, -0.0090922043, 0.0517417006, -0.0444051884, -0.0919477046, -0.0570992827, 0.1462475359, -0.0950850248, 0.0670904517, -0.0681040436, -0.0575336814, -0.0230834596, 0.0064073792, -0.1503984481, -0.059271276, -0.0212975983, 0.0033756392, -0.0313732326, 0.0931060985, 0.0588368773, 0.0750061572, 0.0271257795, -0.1362080872, 0.0332314931, -0.0263293814, 0.0384684093, -0.0000876716, -0.0563752837, 0.0372858793, -0.0968708843, -0.0183533411, -0.1421931386, -0.0011840379, 0.0195358712, -0.0297080372, 0.0186067391, -0.0487250425, 0.0116020627, -0.0541067608, 0.0949402303, -0.034534689, 0.0246038549, -0.0229265932, -0.0582094118, -0.1598586887, -0.0520795658, -0.0761162862, -0.1002012789, 0.0295149721, 0.0252433848, 0.0371652134, 0.1078273878, 0.103869535, -0.0402301364, -0.2083182633, 0.0312043, -0.0121028274, 0.0800258741, 0.0205012001, -0.050583303, 0.0754888207, -0.0123019274, 0.0191738717, -0.0117589291, 0.0307940338, -0.0632773936, -0.1216316074, 0.0651597902, 0.024084989, 0.182640478, -0.0625533983, -0.0478079803, -0.0279945768, -0.0199944023, -0.048628509, -0.0257501844, 0.0497145057, 0.103579931, -0.0192704052, -0.0540102273, -0.0501006395, -0.077805616, 0.0431743935, 0.0688763112, -0.092623435, -0.0394820049, 0.0540584922, -0.0390958749, 0.0118313283, 0.0500523709, -0.1087927148, 0.0598987415, -0.0059126476, 0.0651597902, 0.0460462533, 0.0540584922, -0.012923358, -0.0243625212, 0.1697050482, 0.0632291287, 0.0228662603, 0.0863970518, 0.0489181094, -0.0132008912, 0.1114956439, 0.019777203, 0.0081329076, 0.0351380184, -0.0909823701, 0.0198254697, 0.0025837666, -0.0797362775, 0.0328694955, -0.0209838655, -0.0414609313, -0.0701795071, -0.0401577391, 0.0433674604, 0.040012937, 0.0509694368, 0.0042776195, 0.0025505833, 0.0182568077, -0.0434157252, 0.0139248883, -0.0320006981, 0.1057036594, -0.0157228168, -0.0733650997, 0.0088026049, 0.0708069727, -0.062649928 ]
712.0481
Bernd Kniehl
T. Kneesch, B.A. Kniehl, G. Kramer, I. Schienbein
Charmed-Meson Fragmentation Functions with Finite-Mass Corrections
35 pages, 19 figures; comparisons with experimental branching and average energy fractions and with previous fragmentation function sets included, references added, to appear in Nucl. Phys. B
Nucl.Phys.B799:34-59,2008
10.1016/j.nuclphysb.2008.02.015
DESY 07-215, LPSC 07-131
hep-ph
null
We elaborate the inclusive production of single heavy-flavored hadrons in e^+e^- annihilation at next-to-leading order in the general-mass variable-flavor-number scheme. In this framework, we determine non-perturbative fragmentation functions for D^0, D^+, and D^{*+} mesons by fitting experimental data from the Belle, CLEO, ALEPH, and OPAL Collaborations, taking dominant electroweak corrections due to photonic initial-state radiation into account. We assess the significance of finite-mass effects through comparisons with a similar analysis in the zero-mass variable-flavor-number scheme. Under Belle and CLEO experimental conditions, charmed-hadron mass effects on the phase space turn out to be appreciable, while charm-quark mass effects on the partonic matrix elements are less important.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 10:50:19 GMT" }, { "version": "v2", "created": "Wed, 20 Feb 2008 11:52:41 GMT" } ]
2008-11-26T00:00:00
[ [ "Kneesch", "T.", "" ], [ "Kniehl", "B. A.", "" ], [ "Kramer", "G.", "" ], [ "Schienbein", "I.", "" ] ]
[ 0.0949565098, -0.0084681008, -0.0067021851, -0.0233124625, 0.0006733296, 0.0734810755, 0.0512945317, 0.0794069692, 0.0307198297, 0.0538071096, 0.02309913, 0.023573203, -0.0689773932, 0.0478812158, 0.0061807064, 0.0238813497, 0.0508204587, 0.0555137657, 0.0136295538, 0.0051703416, -0.0857595205, -0.0391582996, 0.0059466334, -0.0075673652, -0.0420975424, -0.0421686545, 0.0279702153, -0.0482367687, 0.0765151307, 0.0412442163, 0.0293924287, -0.0310753826, 0.0172680523, -0.1311281621, -0.0465775207, 0.1689590663, -0.0329242609, 0.0561300591, -0.0404857025, 0.011549565, -0.0484501012, -0.0267850365, -0.0959046558, 0.1029683203, -0.0530011877, -0.0501093529, -0.0027747995, -0.0023925793, 0.0602544807, 0.0092799487, 0.0139495526, -0.0219139531, 0.0345835127, 0.0853802636, -0.0845743418, 0.0019807296, -0.0251731928, 0.0239287559, 0.0263583716, 0.0369301662, -0.0048681209, -0.05911671, 0.0312650129, 0.0935816988, -0.1048646048, -0.0343227722, -0.0743344054, 0.079644002, 0.0567937568, 0.0504886098, 0.0284442864, -0.0041273846, 0.0341094397, -0.0553241372, -0.0478575118, -0.0157628749, 0.079644002, 0.0171376821, -0.0628144667, 0.003540721, -0.0217124727, 0.0055940431, -0.024390975, -0.0556559861, 0.0166043527, 0.0049510836, 0.0490189865, 0.0034844251, -0.1713294238, 0.0480471402, 0.0243672729, -0.0434960537, -0.034630917, 0.0139495526, 0.1067608893, -0.0510574952, -0.0153125077, -0.0087051364, -0.0194606334, 0.0349627696, 0.0533330366, 0.0116621573, 0.0082132882, -0.0991757438, 0.1386184841, -0.1123549342, -0.0437804982, -0.0185836013, -0.0401064456, -0.0575048663, 0.0410308838, -0.0288472474, -0.1258185655, -0.0431879088, -0.042429395, -0.0731018186, -0.0551345088, 0.0475019589, -0.0734810755, 0.0936291069, -0.0323553756, 0.0246517155, 0.0917802304, -0.0692144334, 0.0910217166, -0.093723923, 0.0515789725, -0.0202309992, -0.033422038, 0.0210961793, 0.113113448, 0.002466653, -0.0364797972, -0.084384717, -0.0696410909, 0.0194487814, 0.0192591529, -0.0099080931, 0.0721062645, -0.0173984226, -0.0113599366, 0.0738129243, 0.0832469463, 0.0886987671, -0.0009859204, 0.0262161512, -0.0120532662, 0.0305776075, 0.0830099061, -0.0906898677, -0.1142512187, -0.0444678999, 0.1060971916, -0.0123732649, 0.0198043343, -0.1974033415, 0.018796932, 0.0315020457, 0.0001495362, -0.0451316014, 0.0401775539, 0.0341568477, -0.1204141453, -0.0224235784, 0.0501567572, 0.0825358406, -0.0842424929, 0.0746662542, -0.0724381134, -0.1606153995, 0.0434960537, -0.0290131718, -0.0170902759, -0.1166215762, -0.004260717, -0.0201835912, -0.0812558457, -0.1056231186, -0.0958572477, 0.0858069286, -0.0079821777, 0.0603492931, 0.0089480989, 0.0519108213, -0.1193711907, -0.0165806487, -0.0082369912, 0.1043905318, 0.0307672359, -0.0170665719, 0.0034488698, 0.0189035982, 0.0740973651, 0.0157747269, 0.0368827581, -0.0521004498, 0.1760701388, 0.074476622, 0.0721062645, 0.0530011877, -0.010293276, -0.0150162131, 0.1553058028, -0.0967105702, 0.0760410577, 0.0480945483, 0.0854276717, -0.108372733, -0.0126814106, -0.0675551817, 0.0845743418, 0.0285865087, 0.0643314943, -0.0139021454, -0.0700677559, 0.0388738587, -0.0322368592, 0.0564619079, 0.0716795996, 0.0313598253, -0.0824410245, -0.0151584344, 0.0762780979, 0.0864706337, -0.0305776075, -0.0129065951, 0.0318813026, -0.0310990866, -0.0381153449, 0.0347968452, -0.0574100502, -0.0230635758, -0.09841723, -0.0161184296, -0.0945298448, -0.0320946351, -0.030387979, 0.0041214586, 0.0441834591, -0.0461271517, -0.1128289998, -0.0388027467, 0.1120704859, 0.0168413874, -0.003105168, 0.0305776075, -0.022305062, 0.0947668776, 0.0880350694, -0.0625774264, 0.0471938103, 0.0242487546, 0.1426006854, 0.0001496288, -0.0239761639, -0.0194843356 ]
712.0482
Raanan Nordon
R. Nordon (1), E. Behar (2, 1) ((1) Technion, Haifa, (2) NASA/Goddard Space Flight Center)
Abundance variations and first ionization potential trends during large stellar flares
12 pages, 6 figures, submitted to A&A
null
10.1051/0004-6361:20078848
null
astro-ph
null
The Solar First Ionization Potential (FIP) effect, where low-FIP elements are enriched in the corona relative to the photosphere, while high-FIP abundances remain unchanged, has been known for a long while. High resolution X-ray spectroscopy has revealed that active stellar coronae show an opposite effect, which was labeled the Inverse-FIP (IFIP) effect. The correlation found between coronal activity and the FIP/IFIP bias suggested perhaps that flaring activity is involved in switching from FIP to IFIP. This work aims at a more systematic understanding of the FIP trends during stellar flares and complements an earlier study based on Chandra alone. The eight brightest X-ray flares observed with XMM-Newton are analyzed and compared with their respective quiescence states. Together with six previous flares observed with Chandra, this establishes the best currently available sample of flares. We look for abundance variations during the flare and their correlation with FIP. For that purpose, we define a new FIP bias measure. A trend is found where coronae that are IFIP biased in quiescence, during flares show a FIP bias with respect to their quiescence composition. This effect is reversed for coronae that are FIP biased in quiescence. The observed trend is thus consistent with chromospheric evaporation rather than with a FIP mechanism operating during flares. It also suggests that the quiescent IFIP bias is real and that the large flares are not the direct cause of the IFIP effect in stellar coronae.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 11:09:35 GMT" } ]
2009-11-13T00:00:00
[ [ "Nordon", "R.", "" ], [ "Behar", "E.", "" ] ]
[ -0.0097542498, 0.0205372199, 0.0040560081, 0.0698538125, 0.1032190472, 0.1037148163, 0.0008482293, -0.0481391437, -0.0364142135, 0.0376288481, -0.0230904277, 0.0570629798, -0.0722830817, -0.0172527526, 0.0549807511, 0.0669783577, -0.0221236795, 0.0472467616, -0.1044088975, 0.0418180935, -0.0758526176, -0.0563689061, -0.0420163982, 0.0328942537, -0.1500196159, -0.0993024781, -0.1234464124, 0.0191614609, 0.102227509, 0.0266227815, 0.0946422517, -0.0466270484, -0.0135592744, -0.040182054, -0.1449627727, 0.097368978, 0.012505766, 0.0553773679, 0.0082359584, -0.0374553278, -0.0028816557, 0.0283579715, -0.0109317005, 0.0268458761, -0.053989213, -0.0609299764, 0.0670775101, -0.0083537027, -0.0232763421, 0.0301675275, -0.0962782875, -0.001058931, -0.02949824, -0.0759021938, -0.102227509, 0.1043097377, -0.0038422076, 0.0196076538, -0.1232481077, -0.0769433081, 0.0286802202, -0.0229912754, 0.0940969065, -0.0027034888, -0.0563689061, 0.0413719006, -0.0582528263, 0.0990050137, 0.0580049418, 0.0089858081, 0.01026861, -0.0126235113, -0.0032782708, -0.0394631922, -0.0214048158, -0.0488084331, -0.0262013767, -0.0636567026, -0.0163603686, -0.0255568773, 0.0918163657, 0.068316929, -0.0476929508, -0.1415915489, 0.0202273633, 0.0144392643, 0.0302914698, -0.0047717742, -0.0700025484, 0.035720136, 0.0248380136, -0.0696059316, -0.1072843522, -0.0354474634, 0.0282836054, -0.0150961578, 0.0674245507, -0.0094629852, 0.0026740525, 0.1168031096, 0.0555756763, 0.0521548688, -0.0499239117, 0.0036903785, 0.102227509, -0.0179344341, -0.027292069, -0.0094381971, 0.0119418297, -0.0538404845, 0.1018308997, -0.0737208128, -0.1128369644, 0.0372570194, -0.0619215146, -0.0255816672, -0.2284502238, 0.0632105097, -0.0198555384, 0.019235827, -0.1018308997, 0.0441234186, 0.0208966527, 0.1164065003, 0.0352739468, -0.0984596685, 0.0772407651, -0.0854705274, -0.1162081882, -0.1171005741, 0.1409966201, -0.0865612179, 0.0105536766, -0.048312664, -0.0160381179, 0.0972202495, 0.0625660121, -0.0044681155, 0.0057230303, -0.0115761999, -0.0394879803, -0.0144888414, 0.0517086796, -0.0278126262, 0.060731668, -0.0366125219, 0.0006231968, 0.0082049724, 0.0516591035, 0.0501717962, -0.0208594687, 0.0102066388, 0.0255320892, -0.0242554843, -0.0082855346, 0.0013858285, 0.1411949396, -0.0647473931, 0.0215039682, -0.0357449241, -0.046974089, 0.010714802, -0.1074826643, -0.0717377365, 0.0329190455, 0.0027453194, -0.0921138301, -0.0278126262, -0.1271151006, -0.0666808933, -0.1567620784, -0.0219997372, -0.0689118505, -0.0806119964, 0.0662842765, 0.1030207425, 0.0253709648, 0.0212189015, -0.0349764824, 0.0504196808, -0.0374057516, 0.0659868196, 0.0078703286, 0.0006154504, 0.0048771249, -0.0827438012, 0.0443465114, 0.0429831482, -0.0140426494, 0.0018932169, 0.0417685173, 0.0435284935, 0.0540387928, 0.1092674285, -0.0497008152, -0.0874536037, 0.0811573416, 0.04471834, -0.0477921069, 0.0438755341, 0.0803641081, 0.1141259596, 0.0456355102, -0.0234498605, -0.0221112855, 0.0181451347, 0.1048055068, 0.0823471844, -0.0872552991, 0.0428096317, 0.0567159429, 0.0234374665, 0.0669287816, 0.0231647938, -0.0174510591, 0.0114398636, -0.0628634766, 0.0662842765, 0.0537909083, 0.0880485252, 0.0097232638, 0.0259782821, 0.0570629798, 0.1070860475, 0.0343319848, 0.0396367088, 0.0759517699, 0.0931549445, 0.0246149171, -0.0730267316, 0.0185045674, 0.023672957, -0.0726796985, -0.0693580434, 0.0478912592, -0.0759517699, 0.03760406, -0.0130139291, 0.0242926683, 0.008050045, -0.0363894254, 0.0526010618, -0.0275151636, -0.0122206993, -0.102227509, -0.0068044257, -0.0258047618, -0.0184054133, -0.0376288481, -0.0169428959, 0.0566663668, 0.0247884374, -0.0283083953, -0.0480399914, -0.038446866, -0.1141259596 ]
712.0483
Norbert Schuch
Norbert Schuch and Frank Verstraete
Computational Complexity of interacting electrons and fundamental limitations of Density Functional Theory
8 pages, 3 figures. v2: Version accepted at Nature Physics; differs significantly from v1 (including new title). Includes an extra appendix (not contained in the journal version) on the NP-completeness of Hartree-Fock, which is taken from v1
Nature Physics 5, 732 - 735 (2009)
10.1038/nphys1370
null
quant-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
One of the central problems in quantum mechanics is to determine the ground state properties of a system of electrons interacting via the Coulomb potential. Since its introduction by Hohenberg, Kohn, and Sham, Density Functional Theory (DFT) has become the most widely used and successful method for simulating systems of interacting electrons, making their original work one of the most cited in physics. In this letter, we show that the field of computational complexity imposes fundamental limitations on DFT, as an efficient description of the associated universal functional would allow to solve any problem in the class QMA (the quantum version of NP) and thus particularly any problem in NP in polynomial time. This follows from the fact that finding the ground state energy of the Hubbard model in an external magnetic field is a hard problem even for a quantum computer, while given the universal functional it can be computed efficiently using DFT. This provides a clear illustration how the field of quantum computing is useful even if quantum computers would never be built.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:34:27 GMT" }, { "version": "v2", "created": "Mon, 27 Sep 2010 12:28:45 GMT" } ]
2010-09-28T00:00:00
[ [ "Schuch", "Norbert", "" ], [ "Verstraete", "Frank", "" ] ]
[ -0.0927996486, 0.0011097724, 0.0098679159, 0.0821481943, 0.0488270372, 0.0087898094, -0.0265815146, 0.0599026717, -0.0406499244, 0.0599026717, 0.0616464913, 0.0274534263, -0.1046293676, 0.0699414313, 0.0272649061, -0.0254268218, 0.0021709416, -0.0251204744, 0.1336616576, 0.0263458639, 0.0428179204, -0.1182971671, 0.0555666797, -0.0109578054, 0.0336981975, -0.032213591, 0.0186989643, 0.0581588484, 0.0325906351, -0.098879464, 0.0341459364, -0.0452686995, -0.0622591861, -0.0385761894, 0.0365731493, 0.1166004762, -0.0588186719, 0.0851645395, -0.0820539296, 0.0759741217, -0.0449859165, -0.0328734182, -0.0566035472, 0.0590071939, -0.0886521786, 0.010380459, -0.0357012376, 0.0078413114, 0.0521732941, -0.0236240868, -0.0141273215, 0.1243298575, 0.0352534987, -0.0759741217, -0.1029326767, 0.0452451333, -0.0058942391, 0.0583944991, 0.0620706677, 0.0586301498, 0.019771181, -0.0713553429, -0.0342401974, 0.0550953746, -0.1101907492, 0.0470832177, -0.0280425567, -0.0744188204, 0.012454194, 0.1854107827, -0.1072686687, 0.0284431633, 0.1185799539, -0.0293386411, 0.0463998243, -0.0365967155, -0.0149167543, -0.0622120574, 0.0567449369, 0.0562265031, 0.0289851632, -0.0754085556, 0.0514663383, -0.0774351582, -0.0612223186, 0.0072345082, -0.0303283781, -0.0051813927, -0.1087768376, -0.1003876403, 0.005278599, 0.0028793695, -0.0056821522, 0.1029326767, 0.0146811027, -0.0407913141, 0.0529745109, 0.0691402182, -0.0548597239, -0.0099916337, -0.1098137051, 0.0435955711, 0.0119180866, -0.0396837518, 0.1457270384, 0.0397780128, -0.0624005795, 0.0171907935, -0.0354655869, 0.0507122539, -0.0124424119, -0.0366909765, -0.1033097208, -0.0056202938, -0.0728163868, -0.0931766927, -0.0812998489, 0.005617348, -0.0890292227, 0.1001991183, -0.0325906351, 0.0338395871, 0.0854001865, 0.0608924069, 0.0834678411, -0.0289144684, 0.0004083403, -0.0674435273, -0.0665009171, -0.0033580372, -0.0031636246, 0.0158357956, -0.0705069974, -0.0193470065, -0.0343108922, 0.006545227, 0.0099562854, 0.0548597239, 0.1135841385, -0.0291501191, -0.006268336, -0.0406970531, 0.0858714879, 0.1043465883, -0.0274062958, 0.1398828626, -0.0039412752, 0.0914800018, 0.0169433597, 0.0162010565, 0.0468711294, -0.1026498973, 0.1091538817, 0.0053080553, 0.0779535919, -0.1102850139, 0.0750315115, 0.1828657389, 0.0572633706, -0.0959102586, 0.0796031579, 0.0362668, -0.0779064596, 0.0042976984, 0.0796031579, 0.0764454231, -0.06838613, -0.0336510688, -0.0124777593, -0.1321534961, -0.0220452193, -0.0909615681, -0.1001991183, -0.068197608, 0.0956746042, 0.0331561975, -0.070459865, -0.0567920692, -0.0720151663, -0.0379634947, 0.013090454, -0.0617878847, 0.0524560772, 0.0024846529, -0.0538228564, -0.0604211055, 0.0142097995, 0.053775724, -0.003343309, -0.0672550052, -0.0361018442, 0.0346879363, 0.0597141497, 0.1584522277, -0.025450388, -0.0331797637, 0.1237642914, 0.0442082658, 0.0345465429, -0.0238950849, -0.0199125707, 0.0030399074, 0.0121596297, -0.0821010619, 0.0665009171, -0.0374450609, 0.140542686, -0.0689516962, -0.0929881707, -0.0216799602, -0.032944113, -0.0204663537, 0.0299513359, -0.0129726278, 0.0110285012, 0.0101153506, -0.0800273269, -0.0732405558, -0.0384583622, 0.0711668208, -0.0117177824, 0.0635317042, 0.0307054203, 0.084127672, -0.0122538898, -0.0222690888, -0.0449387841, 0.0442553945, 0.0321900249, 0.0285374243, -0.003334472, 0.0052874358, -0.0603268445, -0.0588658042, -0.009160961, 0.0482614748, -0.0020192408, 0.0479315631, -0.1249896809, -0.0530687682, -0.0545769408, -0.0180627052, 0.0001216, -0.0173557494, -0.0772937685, 0.0146339722, -0.0448916554, 0.0543412901, 0.0653226599, -0.0518905111, 0.0089135263, 0.0472010411, 0.0303990729, 0.0109106749, -0.0404142737, -0.022646131 ]
712.0484
Heiko Scheit
Heiko Scheit, Alexandra Gade, Thomas Glasmacher, Tohru Motobayashi
On the Analysis of Intermediate-Energy Coulomb Excitation Experiments
10 pages, 1 figure, submitted to PLB
Phys.Lett.B659:515-519,2008
10.1016/j.physletb.2007.12.004
RIKEN-NC-NP-17
nucl-ex nucl-th
null
In a recent publication (Bertulani et al., PLB 650 (2007) 233 and arXiv:0704.0060v2) the validity of analysis methods used for intermediate-energy Coulomb excitation experiments was called into question. Applying a refined theory large corrections of results in the literature seemed needed. We show that this is not the case and that the large deviations observed are due to the use of the wrong experimental parameters. We furthermore show that an approximate expression derived by Bertulani et al. is in fact equivalent to the theory of Winther and Alder (NPA 319 (1979) 518), an analysis method often used in the literature.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 11:18:50 GMT" } ]
2008-11-26T00:00:00
[ [ "Scheit", "Heiko", "" ], [ "Gade", "Alexandra", "" ], [ "Glasmacher", "Thomas", "" ], [ "Motobayashi", "Tohru", "" ] ]
[ 0.0131052528, 0.0289294384, -0.0166806486, -0.0479075834, -0.0096250195, 0.0691152588, -0.0625354424, 0.0740093365, 0.0257754773, -0.0370590463, 0.0508984104, -0.0522850677, -0.0880390257, 0.0398051664, -0.0283584632, 0.108267881, 0.0647105873, 0.0011674415, -0.0091492068, 0.0808610469, -0.0792840645, -0.0473366082, 0.0157562122, 0.0147638014, -0.0233964119, -0.063786149, 0.0393973291, -0.0182032511, 0.0674295202, -0.0461402796, -0.0108757289, -0.02767873, -0.0201608818, -0.0711816475, -0.1065821424, 0.1171315983, -0.0783052444, 0.1106061637, -0.0431766436, -0.0791753083, -0.0540251844, -0.1201767996, -0.1222431883, 0.1567192525, 0.0295276027, -0.0008161045, 0.0265503731, 0.0272301063, 0.0499195941, -0.0062263547, -0.0645474494, -0.0426328555, 0.1318138391, 0.0209901556, -0.069060877, -0.023722684, 0.0834712163, -0.0400770605, 0.0295276027, -0.0632967427, -0.0595989935, -0.0198346097, 0.0555205941, 0.0018369786, -0.1357290894, 0.047581315, 0.033524435, -0.0340954103, 0.0821661279, 0.0965764746, -0.0813504532, 0.068625845, 0.0121128429, -0.0610672161, -0.0652543753, 0.00297893, -0.0093531264, 0.001583778, -0.0054310672, 0.0504633822, 0.0373037495, -0.1081591249, 0.0215611327, -0.0312677212, -0.0501099192, 0.0035685985, 0.0506537072, -0.0105698491, -0.0402673855, 0.0202288553, -0.0132479975, 0.072323598, -0.0153755611, 0.0295547936, 0.0625898167, -0.1144126654, 0.0488320217, 0.0013280284, 0.0816767216, 0.0398051664, -0.06704887, 0.0370046683, 0.0282225162, -0.0250277705, 0.2032673657, -0.0213436168, 0.0001680215, -0.005767535, -0.0702028275, -0.0359170958, 0.1189804748, -0.0519587956, -0.1188717186, -0.0349110886, 0.0202832334, -0.0737374425, -0.0830361918, 0.0388263501, -0.0803172588, 0.0841237605, -0.072323598, 0.074172467, 0.0675382763, -0.0693871528, 0.1384480298, -0.0667225942, 0.0000439437, -0.0397779793, -0.0235187635, -0.0205959119, 0.1252883971, -0.0794471949, -0.0371406153, -0.1037544534, -0.0665594637, 0.0262648854, 0.0414637141, 0.0347207636, 0.0684083328, -0.0968483612, 0.0484513715, 0.1150652096, 0.0030978834, 0.052720096, 0.0325999968, 0.0700396895, 0.0339322723, -0.025068555, 0.0753144249, -0.0124866962, -0.0448895693, 0.000855614, 0.0301801469, 0.0192908235, 0.0568256825, -0.0579132549, 0.0594902374, 0.0544330217, -0.0358899049, -0.0575326048, 0.1144126654, 0.0208678041, -0.1700963974, 0.0211125091, 0.0248510409, 0.063514255, -0.0650912374, -0.050001163, -0.0477172583, -0.0622091703, -0.1135426089, -0.0760757253, 0.0225399472, 0.0120516671, 0.0553574599, -0.0567169264, -0.061230354, 0.0024708295, -0.0837431103, 0.0435572937, 0.0374668874, -0.0226623006, 0.0660156757, 0.0293916576, -0.1030475274, -0.0895072445, -0.0021479565, 0.079990983, -0.0185295232, -0.0353189297, 0.0549496189, 0.0021683485, 0.0220097564, 0.1414932311, -0.06607005, -0.1158265099, 0.0455421135, 0.0395876542, -0.0156882387, -0.0196850691, -0.0067225597, -0.0491039157, 0.1519339234, -0.044481732, -0.0308870692, 0.0594902374, 0.0897791386, -0.0307239331, -0.0471190959, -0.0238314401, 0.0241441187, -0.0511431135, 0.0906492025, 0.1025581211, -0.0980990753, 0.0274476204, -0.0947819725, 0.0550855659, 0.0622091703, 0.0990778878, -0.0746074989, 0.0162728094, 0.0421706401, 0.0931506157, -0.0212892387, 0.0183527917, 0.0814048275, -0.0435572937, -0.0150764789, -0.0383641347, 0.0241441187, 0.0316211805, -0.0563362762, -0.0154435346, 0.0299626328, 0.050082732, 0.0606865659, 0.0634598807, 0.0014886154, -0.0510071665, -0.0944557041, 0.0040002288, -0.0229341928, 0.041626852, -0.0811873153, -0.0108077554, -0.0326271877, -0.0168981627, 0.055275891, -0.0647105873, -0.0030282107, 0.008265554, 0.0873320997, 0.0011504482, -0.0305607971, 0.0419259332 ]
712.0485
Marco Cortesi Mr.
R. Alon, J. Miyamoto, M. Cortesi, A. Breskin, R. Chechik, I. Carne, J. M. Maia, J.M.F. dos Santos, M. Gai, D. McKinsey and V. Dangendorf
Operation of a Thick Gas Electron Multiplier (THGEM) in Ar, Xe and Ar-Xe
19 pages, 17 figures, published in JINST
null
10.1088/1748-0221/3/01/P01005
null
physics.ins-det
null
We present the results of our recent studies of a Thick Gaseous Electron Multiplier (THGEM)-based detector, operated in Ar, Xe and Ar:Xe (95:5) at various gas pressures. Avalanche-multiplication properties and energy resolution were investigated with soft x-rays for different detector configurations and parameters. Gains above 10E4 were reached in a double-THGEM detector, at atmospheric pressure, in all gases, in almost all the tested conditions; in Ar:Xe (95:5) similar gains were reached at pressures up to 2 bar. The energy resolution dependence on the gas, pressure, hole geometry and electric fields was studied in detail, yielding in some configurations values below 20% FWHM with 5.9 keV x-rays.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 11:45:58 GMT" }, { "version": "v2", "created": "Wed, 26 Dec 2007 16:36:29 GMT" } ]
2009-11-13T00:00:00
[ [ "Alon", "R.", "" ], [ "Miyamoto", "J.", "" ], [ "Cortesi", "M.", "" ], [ "Breskin", "A.", "" ], [ "Chechik", "R.", "" ], [ "Carne", "I.", "" ], [ "Maia", "J. M.", "" ], [ "Santos", "J. M. F. dos", "" ], [ "Gai", "M.", "" ], [ "McKinsey", "D.", "" ], [ "Dangendorf", "V.", "" ] ]
[ -0.0124122864, 0.0719137266, 0.024619773, 0.0425689481, -0.0564367697, 0.0669400394, -0.0200556796, 0.065477185, 0.0395262204, 0.0100424681, -0.0056466027, 0.0138605079, -0.0700997934, -0.0595965274, 0.003390156, 0.0826803073, 0.040316157, -0.005880659, 0.0241077747, 0.0124854287, -0.0612641759, 0.0179930609, -0.0532184988, 0.0251463987, -0.0435051732, -0.0378585681, 0.0126609709, -0.0029897005, 0.0911063254, -0.029271638, 0.0304565467, -0.0756586269, 0.0392629057, -0.1290819198, -0.1503810287, 0.1410187781, 0.007127739, 0.0995323434, -0.0866592601, 0.0819781423, 0.0292862654, -0.0386777669, -0.0885317102, 0.1413698643, -0.0242394321, -0.0875954852, -0.023742063, -0.0142189069, 0.0962555632, 0.0193535108, -0.0053101471, 0.037800055, -0.0342014432, 0.0432126038, -0.017890662, -0.1548280865, -0.0377708003, -0.0064072851, -0.016193755, 0.0043848944, -0.0155647285, -0.1253370345, -0.0008822817, 0.0093256719, 0.0073727663, 0.0375074856, -0.0449387655, 0.1143949032, 0.0574900247, 0.0505268537, -0.0216501877, 0.0224986393, -0.0067985975, -0.0642483905, 0.0302224904, 0.0330019072, -0.0557053462, -0.0195583105, -0.0979524702, -0.0214015022, 0.04332963, -0.0358690917, -0.0240346324, 0.0351961814, 0.0181247164, -0.0526918732, -0.0279404428, -0.0511119962, -0.0923936367, -0.0352254398, -0.0702168196, -0.0016996494, 0.006290257, 0.0548861474, 0.0271943901, -0.033206705, 0.0076360796, -0.106027402, 0.0897605047, 0.0985961184, 0.0098596122, 0.0320656821, 0.0406087302, -0.0057124309, 0.1032187268, -0.0613226928, -0.1037453562, 0.0454361364, 0.0389995947, 0.0484788641, 0.0373904593, -0.0911063254, -0.0259509664, 0.0899360478, -0.013238797, 0.0086161895, -0.101170741, 0.0182710029, -0.0295349509, 0.0516093634, -0.1232305244, 0.1064955145, 0.0248538293, -0.1309543699, 0.0830313936, 0.0235811491, 0.0204945356, -0.1126394868, -0.0241516605, 0.0465771593, 0.0783502683, -0.0107665798, 0.0868348032, -0.0815685391, 0.010503266, -0.0391458794, 0.0185489431, -0.0721477866, 0.0150088454, -0.0281306151, 0.0280428436, -0.003724783, 0.0210211612, 0.0699242502, 0.0219720136, 0.083089903, -0.0819196254, 0.0071460246, 0.0435636863, -0.0298128929, -0.0475718975, -0.0694561377, -0.0185196865, -0.0104740094, 0.021386873, -0.0550324358, -0.0175688341, 0.1320076287, -0.1266243309, -0.1160333008, -0.0529844426, 0.0166911241, -0.0411353558, 0.0350791551, 0.0245612599, 0.1344652176, -0.0805738047, 0.0128511414, -0.1461680233, -0.0055771172, -0.0641313642, -0.0528674163, -0.0394091904, 0.0229082387, -0.0279111862, -0.1104744673, -0.0086088749, -0.0373026878, -0.1976603568, -0.0446169376, -0.0498832017, -0.0538914092, 0.0866592601, 0.0011931374, -0.0343477279, -0.1226453856, -0.0470745265, 0.0923936367, 0.014196964, 0.0384437107, 0.0356057808, 0.1065540239, 0.0559686571, 0.0033810132, -0.0398773029, -0.1342311651, 0.0302224904, 0.037419714, -0.0441488251, 0.064014338, 0.0988886878, 0.0566415712, 0.1507321149, 0.0226302966, -0.0349913836, -0.0560856871, 0.0777651295, -0.0096474988, -0.0068644257, -0.0490932614, 0.0935639143, -0.024619773, 0.0794620365, 0.004991977, -0.0449972786, 0.0594209842, 0.0217964724, -0.0242833178, 0.0669400394, 0.0570804253, -0.128964901, 0.0397017598, 0.0311002005, 0.0476889238, -0.0461675599, 0.0524578169, 0.0154915862, -0.0491810329, 0.0923936367, -0.0354887508, -0.0877710283, 0.054710608, -0.1112936661, -0.0121416589, -0.0412231274, -0.0177443754, 0.0591576733, -0.0157841556, 0.02172333, -0.0052333474, -0.046606414, 0.0433003753, 0.012639028, -0.001824906, -0.0428030044, 0.0389703363, -0.0584555045, -0.0979524702, 0.1121713743, 0.0822121948, 0.0017371349, 0.0245466307, 0.0327678509, -0.099239774, 0.0385022238, -0.0506438836 ]
712.0486
Sabino Matarrese
Daniele Bertacca, Nicola Bartolo and Sabino Matarrese (Physics Dept. and INFN, Padova, ITALY)
Halos of Unified Dark Matter Scalar Field
19 pages LaTeX file; minor corrections made affecting Eqs.(52)-(56)
JCAP0805:005,2008
10.1088/1475-7516/2008/05/005
null
astro-ph gr-qc hep-ph hep-th
null
We investigate the static and spherically symmetric solutions of Einstein's equations for a scalar field with non-canonical kinetic term, assumed to provide both the dark matter and dark energy components of the Universe. In particular, we give a prescription to obtain solutions (dark halos) whose rotation curve v_c(r) is in good agreement with observational data. We show that there exist suitable scalar field Lagrangians that allow to describe the cosmological background evolution and the static solutions with a single dark fluid.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 17:37:29 GMT" }, { "version": "v2", "created": "Wed, 5 Dec 2007 16:22:26 GMT" } ]
2008-11-26T00:00:00
[ [ "Bertacca", "Daniele", "", "Physics Dept.\n and INFN, Padova, ITALY" ], [ "Bartolo", "Nicola", "", "Physics Dept.\n and INFN, Padova, ITALY" ], [ "Matarrese", "Sabino", "", "Physics Dept.\n and INFN, Padova, ITALY" ] ]
[ 0.0593319833, 0.0658905357, -0.0102254888, -0.0115600768, -0.0094438018, -0.0193324648, -0.0182012431, 0.0840409324, -0.0827190578, -0.0143118715, -0.0539427884, -0.0318521746, -0.1657431573, -0.0413086861, 0.0399868079, 0.1176471412, 0.0133713046, 0.0554171912, 0.0310132913, 0.0298947785, -0.0364787467, -0.0142101888, 0.0777365938, 0.0595861934, -0.0832274705, -0.0210737847, 0.0092086596, -0.0214805175, 0.0057260194, 0.0493924804, 0.0843459815, -0.0319284387, -0.0942600667, -0.049595844, -0.0788551047, 0.2163812518, -0.0097615607, 0.041003637, -0.1144949719, -0.057247486, -0.0249123164, 0.0282170102, -0.0810412914, 0.0666531548, -0.0109118484, -0.0871931091, -0.0224973466, -0.0688901767, 0.0846001878, -0.1097158715, -0.0530784838, -0.0322080664, 0.0611114353, 0.0163963716, -0.083329156, -0.0203365851, -0.0075690225, 0.027200181, 0.0889725536, -0.0016173939, 0.0153032802, -0.1426611394, -0.069042705, 0.0163582396, -0.0771773383, 0.0365041681, -0.0583151542, 0.0352077112, -0.0577558987, 0.1055468693, 0.0119032571, 0.045986101, 0.1272053421, 0.0094628669, -0.0124053163, -0.048884064, 0.0018874892, -0.0188240502, -0.0100030573, 0.0739234835, -0.0209721029, -0.0433931872, 0.009659878, -0.0340892002, -0.0442320704, -0.0134094357, -0.001827115, 0.008592207, -0.0780416429, 0.0540444739, 0.0454776883, 0.0847018734, -0.0886166692, -0.0805837139, 0.1016829237, -0.0457318947, 0.0841934606, 0.0702120587, 0.1590320915, 0.0159133766, -0.0574508496, 0.0480960235, 0.1379837245, -0.0299964622, 0.0672124103, 0.0029138513, 0.0351568684, -0.0550613031, 0.0379785709, 0.0252936259, 0.0008090942, 0.0121193333, 0.0214042552, -0.0565357059, -0.041842524, -0.0741268471, -0.0181122702, 0.0718898252, -0.0743302181, 0.059738718, 0.0103525929, 0.0094374465, 0.0235395972, -0.0126468129, 0.0513498746, -0.0853628144, -0.0194468591, -0.1025472283, -0.1473385543, 0.0627383664, 0.0513244532, -0.0044994694, -0.0094755776, -0.0645178109, -0.0407494307, -0.0040704943, 0.0411053225, -0.0005393961, 0.1142916009, 0.0490874313, 0.0731608644, 0.0164472125, 0.0797194093, 0.0576542169, 0.0391987674, 0.0951752141, -0.1047334075, -0.0078677163, 0.0706696287, -0.0347755589, -0.0765672401, -0.030581139, 0.040063072, 0.0127739171, -0.0231201537, -0.0969546661, 0.0481977053, 0.0553663522, -0.0170318894, -0.0210229438, 0.07514368, 0.0602979735, -0.0285729002, -0.0339875184, 0.0578067414, -0.0474350825, 0.0063996688, -0.0654329583, -0.1066653877, -0.113376461, -0.0471554548, -0.0674666166, -0.1047334075, -0.0160150602, 0.1165286303, 0.0716356188, 0.027200181, -0.1129697263, -0.0911078975, 0.0100348331, 0.0569424368, 0.0932432413, 0.0134094357, -0.0218364075, -0.0395800769, 0.0934974477, 0.0006148639, 0.0483502299, -0.0352331325, 0.0308861881, 0.0177436695, 0.0951243713, 0.0915146321, -0.0166378673, -0.0283949561, -0.0523667037, 0.0333265774, 0.0055893832, -0.0079122027, 0.0925314575, 0.0360974371, 0.0372667909, 0.0882607773, -0.1115461662, -0.0946159586, -0.0416899994, 0.0909045339, 0.0395038165, -0.0650262311, 0.0270984992, 0.0391479246, 0.0378768891, 0.0157481432, 0.0287254248, -0.1185622886, -0.0438761823, -0.0992425308, 0.0182393733, 0.0768722892, 0.0442066491, -0.0459606797, 0.158930406, 0.0315471254, 0.0716356188, 0.0681275576, -0.0131552285, 0.079007633, -0.0245055836, -0.0019637514, 0.0902944356, 0.1306625605, -0.0023291744, -0.0765163973, 0.0742793754, 0.0397326015, -0.1173420921, -0.0092531461, 0.049595844, -0.0352077112, -0.0829732642, -0.007035187, -0.0344959311, 0.0108228764, 0.0343942493, -0.0257639103, 0.0125260651, 0.0223702434, 0.0458844192, 0.0318521746, -0.0476892889, 0.0280644856, 0.0337587297, -0.0302760899, -0.0215313584, 0.0099140853, 0.0509177223 ]
712.0487
Mats Ehrnstr\"om
Mats Ehrnstrom
On the streamlines and particle paths of gravitational water waves
null
null
null
null
math-ph math.MP
null
We investigate steady symmetric gravity water waves on finite depth. For non-positive vorticity it is shown that the particles display a mean forward drift, and for a class of waves we prove that the size of this drift is strictly increasing from bottom to surface. We also provide detailed information concerning the streamlines and the particle trajectories. This includes the case of particles within irrotational waves.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:54:40 GMT" } ]
2007-12-05T00:00:00
[ [ "Ehrnstrom", "Mats", "" ] ]
[ 0.0720321685, 0.133585155, 0.0872123018, 0.0403987356, -0.007504371, 0.0029380899, 0.0011431006, -0.055187121, -0.042137105, 0.0493599102, 0.0084592504, -0.0215215087, -0.1126267761, 0.032514859, 0.0331759304, 0.1720741242, 0.0535711721, -0.0787897781, -0.0000579584, 0.1350542009, 0.0095243081, -0.139069587, -0.0113238879, 0.055676803, -0.0231619421, -0.0715914518, 0.1211472377, 0.0305806175, 0.0182283986, 0.0143599138, 0.0649317876, -0.0137110855, -0.063903451, -0.0462749153, 0.0484539978, 0.1087093204, 0.0050773863, 0.0401538946, -0.0696816966, 0.031045815, -0.016624691, -0.0237128325, -0.0741867647, 0.0612591729, 0.0539629161, -0.0324414074, -0.0328331552, 0.055921644, 0.0715914518, 0.061161235, -0.1085134521, 0.028205663, -0.0445855111, -0.0463238843, 0.0135764228, -0.0130744996, 0.0939209387, 0.011403461, -0.0556278341, -0.1437705308, 0.0401049256, -0.0493354239, -0.0776145384, -0.0385869145, -0.0533263311, -0.0157432649, -0.0919132456, -0.0162696727, -0.0421126187, 0.0782021582, 0.0029243175, -0.0355264023, 0.0631199628, -0.0828541294, -0.021974463, -0.0293074455, -0.0197464116, -0.1372087896, 0.0486743562, 0.0997971147, 0.0774676353, -0.0047407304, -0.0046152496, -0.002537163, -0.057684496, -0.0551381521, 0.0864288062, -0.0744805783, -0.0444875769, 0.0500699468, -0.022415176, 0.0459811054, -0.0255858656, 0.0184120294, 0.0635117069, -0.0811892152, 0.1432808489, -0.0104975495, 0.0464218184, -0.0332493819, -0.0040459945, -0.021680655, -0.0010398084, -0.027715981, 0.2023364455, -0.0327107348, 0.0256348327, 0.0312172044, -0.06209163, 0.0213746037, -0.0045081316, -0.0133438241, 0.0309233945, -0.0249615218, 0.0347429104, 0.0470094383, -0.0768800154, -0.030017484, -0.1401468813, 0.0948023647, 0.0378768742, 0.0470094383, -0.026442809, 0.0352570787, 0.1048898026, 0.014568029, -0.0469604693, -0.0144945765, -0.1096886843, 0.0865267441, 0.0929415748, 0.0421126187, -0.027813917, -0.0533263311, -0.0204686914, -0.0931864157, 0.0690451115, 0.0764393061, 0.0422105566, 0.114977248, 0.0680657476, 0.0837845281, 0.0175918136, -0.0722770095, 0.1107659861, 0.0256103501, 0.0020444209, 0.1059671044, 0.0491395518, -0.0629730597, -0.0440713465, 0.0031859912, -0.0147761432, 0.0719342306, 0.0372158028, 0.0267366171, 0.1457292587, 0.0202483349, 0.0104485815, 0.0434102751, -0.0473277308, 0.0115809711, -0.0401783772, 0.0071677151, -0.0138947163, -0.0680167824, -0.0122420406, -0.0895627737, -0.0785449371, -0.0496537164, -0.010473066, -0.0350612067, -0.0941657797, -0.0044989502, 0.1222245321, 0.0062311986, -0.042626787, -0.0897096768, 0.0084592504, -0.1109618545, 0.042577818, -0.0073207403, -0.0284749866, -0.0991115645, 0.06023084, 0.0852046013, 0.058614891, -0.0253899936, -0.0083735557, 0.0027835341, -0.0482581258, 0.0486253873, 0.0761944652, 0.0464707874, -0.0317803398, -0.0681147128, 0.045369003, 0.0357957259, 0.0416719057, 0.0430919826, 0.1297656298, 0.0072778934, 0.0726687536, -0.0357712433, -0.0483070947, -0.0100935623, 0.1202658117, 0.1258481741, -0.0387827866, -0.0034247108, 0.0540118851, 0.0034736791, -0.0288667325, -0.0258796737, -0.0961734727, -0.0121869519, -0.0755089074, 0.0548933111, 0.1050856784, 0.0986708477, -0.0533752963, 0.0942637175, -0.013686602, 0.0725218505, 0.0455159061, -0.0183263347, 0.1124309003, -0.0555298962, -0.0210807938, 0.0109505057, 0.1053794846, 0.0158167165, -0.0036970964, -0.0504372083, 0.0375096127, -0.0929415748, -0.0053956793, 0.0346694589, -0.0425533354, -0.0222560298, -0.0663028955, 0.0553340241, -0.0793773904, 0.0312416889, -0.0074492819, -0.0116421804, -0.0538649783, 0.0292095095, 0.0630220249, -0.0848618299, 0.0515145063, -0.0106444545, -0.0645890087, 0.0607694909, -0.0127684483, -0.0326862484 ]
712.0488
H. Dong
H. Dong, X.F. Liu, H.C. Fu and C.P. Sun
Indirect control with quantum accessor: coherent control by initial state preparation
References added
null
null
null
quant-ph
null
This is the second one in our series of papers on indirect quantum control assisted by quantum accessor. In this paper we propose and study a new class of indirect quantum control(IDQC) scheme based on the initial states preparation of the accessor. In the present scheme, after the initial state of the accessor is properly prepared, the system is controlled by repeatedly switching on and off the interaction between the system and the accessor. This is different from the protocol of our first paper, where we manipulate the interaction between the controlled system and the accessor. We prove the controllability of the controlled system for the proposed indirect control scheme. Furthermore, we give an example with two coupled spins qubits to illustrate the scheme, the concrete control process and the controllability.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 11:54:54 GMT" }, { "version": "v2", "created": "Thu, 13 Dec 2007 03:47:11 GMT" } ]
2007-12-13T00:00:00
[ [ "Dong", "H.", "" ], [ "Liu", "X. F.", "" ], [ "Fu", "H. C.", "" ], [ "Sun", "C. P.", "" ] ]
[ 0.0771806613, 0.0489370152, -0.0579109192, 0.0741300434, 0.0202866178, 0.044971209, -0.0351329632, 0.0966029391, -0.1131779701, -0.0694524273, 0.1742920429, -0.0246973038, -0.0696049631, -0.0149099007, -0.0227271132, -0.0975689664, -0.0349295884, 0.0408528745, 0.1121610999, 0.093603164, -0.050080996, -0.0705709904, 0.0239854921, 0.0254599582, -0.0621817857, -0.1154150888, 0.036429476, 0.0184816681, 0.0588769503, -0.0439289138, 0.0746893212, -0.0216339733, -0.075350292, -0.0828243122, -0.0514283553, 0.1231433228, -0.0914168879, 0.0011884704, -0.1399217248, 0.0456321761, -0.1092121676, -0.0861291438, -0.0658933744, -0.0152785173, 0.0141091133, 0.005062121, -0.0262607466, 0.0340398252, 0.0001798396, -0.0457338654, -0.0124058509, 0.0516825728, -0.0202866178, 0.0056563565, -0.0633003488, -0.0293367878, 0.0226127151, 0.0445644595, -0.0622326285, -0.0262607466, -0.052063901, -0.0362515226, -0.0603514165, 0.1304648072, -0.093603164, -0.0787568167, -0.0392512977, 0.0597921349, 0.0539451167, 0.0523689613, -0.0346753709, 0.1304648072, -0.0004385265, -0.01023864, 0.0080650747, -0.0399631113, -0.0962470323, 0.0805363432, 0.0636562556, 0.1013313979, 0.0287012421, -0.005977307, 0.0627410635, -0.0716387033, -0.1392099261, 0.0439289138, -0.0472083315, 0.0088086631, -0.0513775088, -0.0750960708, 0.0461151935, 0.1201943904, -0.1246686354, -0.050233528, 0.0716387033, -0.0252311621, 0.0696049631, 0.0364040546, 0.0297435373, 0.064317219, -0.0065206983, -0.0892306119, -0.0027201355, 0.0102513516, 0.1572085768, -0.0409799851, -0.006221992, 0.069299899, -0.0208077654, -0.0020814121, 0.0511232913, -0.0284216013, 0.0006804311, -0.0251040533, -0.0245574843, -0.0669102445, 0.0064380774, -0.1319901198, -0.0463948324, -0.0219390355, -0.0585718863, -0.0629952848, 0.0848072097, 0.0008198539, -0.0640121549, -0.0718420818, 0.042632401, -0.1918839365, -0.117347151, 0.0130159752, 0.1418537945, -0.0533858351, -0.0664018095, -0.0304299258, 0.0130668189, -0.093908228, 0.0096475827, 0.0145031521, -0.0614699759, -0.0745367929, 0.091721952, -0.0900949538, 0.0860274583, -0.0223966297, 0.0167021398, -0.0018065386, 0.0338618718, -0.0902983248, 0.0455813333, 0.0095713176, -0.1413453519, -0.0069910022, 0.0255362242, 0.039352987, -0.0239727814, 0.0061457264, -0.0726555809, 0.0578600764, 0.0197908916, -0.0596396029, 0.1026024893, 0.0272267759, -0.0317518599, -0.0971113741, 0.0149988774, -0.0208204761, -0.0425307155, 0.0189646818, -0.06701193, 0.048047252, -0.0969588459, -0.0296672713, -0.08587493, 0.0261590593, 0.0299214888, -0.009692071, -0.0454033799, -0.0342686214, -0.0472083315, -0.0042009568, 0.030379083, -0.0452254303, 0.0309383627, -0.0491658114, -0.0627410635, -0.0324636735, -0.0876036137, 0.0390987694, 0.0268454477, 0.0110012954, -0.0204518586, 0.102144897, 0.0243159775, 0.0600463524, 0.0323111415, -0.0752486065, 0.0521147437, 0.0620292574, 0.0663509667, -0.1787662804, 0.0292605218, -0.0221805423, 0.0332263261, 0.0460389256, 0.0127490461, -0.0342940427, 0.100263685, 0.0614699759, -0.0404969677, -0.0138040511, -0.0319298133, 0.0344465747, 0.0679271221, 0.0558771752, -0.0375734605, 0.0054148491, 0.0143887531, -0.0466744713, -0.0115796421, 0.0798753798, 0.0052305409, -0.0057993541, 0.0297181141, 0.0434967428, -0.0062505915, 0.1157201529, -0.0212399364, 0.0246591717, -0.0017286842, -0.0992468074, 0.0100225545, -0.0272776186, -0.0031507176, -0.0387428626, -0.1139914691, 0.0095458953, 0.0628427565, -0.0720962957, 0.0207187887, -0.1064666063, 0.0035272783, -0.0193205886, 0.0201722197, -0.0295910053, -0.0717912391, 0.0243668202, -0.0134608569, -0.0003898675, -0.0364548974, -0.0549619868, 0.0187994409, 0.0921795443, 0.0101178866, 0.0305061918, -0.0658425316, 0.0868918002 ]
712.0489
Alessandra Bianchi
Alessandra Bianchi
Glauber dynamics on nonamenable graphs: Boundary conditions and mixing time
31 pages, 4 figures; added reference; corrected typos
null
null
null
math.PR math-ph math.MP
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We study the stochastic Ising model on finite graphs with n vertices and bounded degree and analyze the effect of boundary conditions on the mixing time. We show that for all low enough temperatures, the spectral gap of the dynamics with (+)-boundary condition on a class of nonamenable graphs, is strictly positive uniformly in n. This implies that the mixing time grows at most linearly in n. The class of graphs we consider includes hyperbolic graphs with sufficiently high degree, where the best upper bound on the mixing time of the free boundary dynamics is polynomial in n, with exponent growing with the inverse temperature. In addition, we construct a graph in this class, for which the mixing time in the free boundary case is exponentially large in n. This provides a first example where the mixing time jumps from exponential to linear in n while passing from free to (+)-boundary condition. These results extend the analysis of Martinelli, Sinclair and Weitz to a wider class of nonamenable graphs.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:28:59 GMT" }, { "version": "v2", "created": "Mon, 14 Jan 2008 11:11:18 GMT" }, { "version": "v3", "created": "Wed, 17 Sep 2008 13:09:18 GMT" }, { "version": "v4", "created": "Mon, 10 Nov 2008 12:05:08 GMT" } ]
2008-11-10T00:00:00
[ [ "Bianchi", "Alessandra", "" ] ]
[ -0.0398128927, -0.0079676863, 0.0636393428, 0.0073420187, 0.0349607766, 0.0425709412, -0.008082605, -0.062771067, -0.1228862405, -0.0193446223, 0.0155650796, -0.0411153063, -0.1328969151, 0.0468612313, 0.0648140609, 0.0294191502, -0.0417282023, 0.0841203779, 0.0255374555, 0.0273761526, -0.0534754321, -0.0544458553, 0.0156033859, 0.0415494405, -0.0508961491, -0.0029479801, 0.0867762789, 0.0034667097, 0.0918326899, 0.0206725709, 0.1172679961, -0.0135986954, -0.0402214937, -0.0951014906, -0.0169568714, 0.1691601127, -0.0056820838, 0.0303384978, -0.0716581047, -0.0023398695, -0.0899939984, -0.0193573926, -0.136574313, 0.1226819381, 0.0327390172, 0.0590936728, -0.0412940681, -0.0109044937, 0.0465292446, 0.076101616, -0.083916083, 0.0378209725, -0.0260354374, -0.1049078703, -0.0324325711, -0.0239796713, 0.0569996014, 0.0899429172, 0.0479848795, -0.1137949079, 0.0488531552, -0.0940799862, 0.0986256525, 0.0529136099, -0.0945907384, 0.0339137428, -0.1143056527, -0.0086571975, 0.0110130282, 0.0783489123, -0.0144669693, -0.0454566702, 0.0809026584, -0.0176591501, -0.0679807067, -0.0056725075, -0.0153863169, -0.0869295001, -0.0174548514, 0.0445628613, 0.0507684648, 0.0729860514, 0.0541394055, 0.0549055301, -0.0079421485, -0.0601662472, -0.0215919185, 0.0196638405, -0.0662441626, 0.0021898369, -0.0027149508, 0.0118046887, 0.0039455369, 0.0512792133, 0.092088066, -0.0940289125, 0.1552677304, 0.0157183036, -0.0091934847, -0.0633839667, -0.0533222072, -0.058633998, 0.0934670866, -0.0765612945, 0.1298324317, -0.0279124398, -0.0789107382, -0.0112364804, -0.0767655969, 0.0028506184, 0.0821795315, -0.0690022036, 0.0017333549, 0.0484700911, -0.011159868, -0.0766123682, -0.0762548447, -0.0762037709, -0.0076867742, 0.0195616912, 0.0413451418, 0.0028250811, -0.0290105511, -0.0009600488, 0.0345521793, -0.0748758242, 0.0805962086, -0.0889214203, -0.0314876847, -0.0268143285, 0.0975530818, -0.0793193355, -0.0027484687, -0.0569996014, -0.0787064433, -0.0081272954, 0.0201235153, 0.0043222145, 0.0783999935, -0.0101319859, 0.0546501577, 0.0949993357, 0.0458908081, 0.0328156315, 0.040630091, 0.104499273, 0.056897454, 0.0133943958, 0.0338115916, 0.036033351, 0.0157949161, -0.0341691151, 0.0410897657, 0.0442053378, 0.0867762789, -0.0534754321, 0.0810048133, 0.0686957538, 0.0502066389, -0.040757779, 0.0952547118, 0.0477295071, -0.0039008465, -0.0465292446, 0.0670613572, 0.0783489123, -0.0960719138, 0.02860195, -0.0239796713, -0.0341435783, 0.0509472266, -0.03102801, -0.0717602521, -0.0077633867, 0.0920369923, -0.0192552414, -0.1181873456, -0.1473000497, -0.0038848855, 0.0561824031, 0.0766123682, 0.11471425, 0.0420346521, -0.0848865062, -0.0582254007, 0.0355736762, 0.004788273, 0.1006686538, -0.0510238372, 0.0216302257, -0.0542415567, 0.0624135435, 0.0716581047, 0.0975020081, 0.0024420193, -0.1405581534, 0.1296281219, -0.0727817491, -0.0102660572, 0.0987788811, 0.0683893114, -0.0374123752, 0.0973998606, -0.0428773873, -0.0021611073, 0.0045424751, 0.0358545892, 0.0761526972, -0.0125835817, 0.0321005806, -0.009946839, -0.0131773278, 0.0412940681, -0.0673167333, -0.0867762789, 0.0739564747, -0.0825881362, 0.0063907485, 0.0358290523, 0.1285044849, -0.0541394055, 0.0141349817, -0.052760385, 0.0522496365, 0.0703301579, -0.0156672299, 0.0718113258, -0.017812375, -0.0701769292, 0.0774295703, 0.0603194721, 0.021949444, -0.0868784264, -0.1063379645, 0.0495426655, 0.0087146573, -0.0361355022, -0.0087274257, -0.0399405807, -0.0174165443, -0.0404002555, 0.0295723751, 0.0574082024, 0.0364419483, -0.0043030614, 0.032177195, -0.037310224, -0.0612898953, -0.0214897692, -0.0320495069, -0.1791707873, 0.0026032245, -0.0063332892, -0.0199958291, -0.0397107452, -0.0293425377 ]
712.049
Sergey Goloskokov
S.V.Goloskokov
Diffractive vector meson electroproduction at small Bjorken $x$ within GPD approach
6 pages, 5 figures, presented at Symmetries and Spin meeting, Prague, 8- 14 July, 2007
Eur.Phys.J.ST162:25-30,2008
10.1140/epjst/e2008-00771-2
null
hep-ph
null
We study light vector meson electroproduction at small $x$ within the generalized parton distributions (GPDs) model. The modified perturbative approach is used, where the quark transverse degrees of freedom in the vector meson wave function and hard subprocess are considered. Our results on the cross section and spin observables are in good agreement with experiment
[ { "version": "v1", "created": "Tue, 4 Dec 2007 11:35:18 GMT" } ]
2008-12-18T00:00:00
[ [ "Goloskokov", "S. V.", "" ] ]
[ 0.0318351686, 0.0224209242, 0.0120594762, -0.0045916112, -0.007739319, 0.0681060106, -0.0098358663, 0.0697693825, 0.0630234703, 0.0283929054, 0.0146700526, 0.0410299413, -0.0253664851, -0.0075487238, 0.0181700736, 0.0961985812, -0.0306107402, 0.0620993748, 0.0928718299, 0.0358549953, -0.0484689288, -0.0419540405, 0.0380497277, 0.0215430297, 0.0065091141, -0.0915780962, 0.0158482771, -0.0021788494, 0.1907337904, -0.0095413104, 0.0107772909, -0.0356701761, -0.0793337971, -0.1735455692, -0.0757760182, 0.119208619, 0.0617759377, 0.0606670231, -0.0308879688, 0.1155122295, 0.0043750256, -0.0392048508, -0.0729575232, 0.1097828224, 0.0139885303, -0.0191403758, -0.0331520103, -0.0510564037, 0.0107657397, 0.0032863228, 0.0415612981, 0.0269143488, 0.0162179172, 0.0482379049, -0.0590036474, -0.0094720023, 0.040960636, -0.0755911991, 0.0214275178, -0.0069480604, -0.0291321836, -0.1232746467, 0.143512398, 0.0693997443, -0.002542713, 0.0387659036, -0.0685680583, 0.0791951865, 0.0815516338, -0.0574788861, 0.0130066769, -0.0050912015, 0.0290628765, -0.0990632847, 0.0558155067, -0.0093218368, 0.0525349602, -0.080950968, -0.007652685, 0.0253664851, 0.0241189525, -0.0665350407, -0.0144736823, -0.0207690988, -0.0335678533, -0.0839542896, 0.0418385305, 0.040544793, 0.053135626, 0.0585415959, 0.0177657809, -0.0701852292, -0.0683370307, 0.0882975459, 0.1223505512, 0.0288780574, 0.0741588473, -0.0846473575, 0.0259209443, 0.0050796503, 0.01379216, 0.1099676415, 0.1305750161, -0.0462048911, 0.1580207199, -0.0524425507, -0.0104711838, 0.0024474154, 0.0050334451, -0.0440332629, 0.0970302746, -0.08566387, -0.0240034405, 0.0957365334, -0.0237724166, -0.0795648247, -0.0612676851, -0.0452114865, -0.0169687457, 0.0998025611, 0.0066015236, 0.0821985006, 0.0404292792, -0.0593732856, 0.0806737393, -0.0628386512, 0.0222361032, -0.0969378576, -0.0364787616, 0.0086865192, 0.094165571, -0.1191162094, 0.0603897907, -0.0714327618, -0.1129247546, 0.0048890552, 0.0849707946, 0.0677363724, -0.0769773498, -0.0093507152, 0.0138499159, 0.1171756014, 0.0366866849, 0.0361784287, -0.0660267919, 0.0348384865, -0.0341916196, 0.0738354176, 0.0424853973, 0.0054001966, -0.094997257, -0.0168532338, 0.0538286977, -0.0420233496, -0.0144736823, -0.0816440433, -0.0572016537, 0.0876968801, -0.0350464098, -0.0135726864, 0.0586340055, -0.0424391925, -0.0095066559, -0.0137113016, 0.0170958098, 0.0527659841, -0.1497038454, 0.0291321836, -0.0480530858, -0.160238564, 0.0394589752, -0.0781324729, 0.0234143287, 0.0519342981, -0.044749435, 0.0031534838, -0.074436076, -0.1169907823, -0.121980913, 0.0129142674, -0.0140809407, 0.0576175004, 0.074574694, -0.0226866007, -0.0686604679, -0.0366635807, 0.0460431725, 0.0233681239, -0.0846473575, -0.0081089586, -0.0140693896, -0.0220628362, 0.0925946012, 0.061498709, 0.0329671912, -0.0408682264, 0.0713403523, 0.0950896665, -0.0465283245, 0.0734195709, 0.0164373908, -0.0027506349, 0.0443335921, -0.0486075468, -0.1095055938, 0.0005367709, 0.0501785129, -0.0174307954, 0.0264291968, -0.0328978822, 0.0067401384, -0.029640438, 0.0803041011, -0.0545679778, 0.0527197793, -0.0322510153, -0.0284160078, 0.0833998248, 0.1189313903, 0.0488385707, -0.0706934854, -0.0138499159, 0.1086739004, 0.0243268758, 0.007739319, -0.0294094123, 0.0759146363, -0.1639349461, 0.0121403355, -0.0771159604, 0.0436867252, -0.0059604309, -0.026567813, -0.0202492941, 0.0853404328, -0.0164027363, 0.068983905, 0.017465448, -0.0515184551, -0.0284160078, -0.0896836966, -0.0566009916, 0.0170958098, -0.001353659, -0.0095817391, 0.0371949375, -0.0178004336, 0.1092283651, 0.1445288956, -0.0184473023, -0.0416537076, 0.0116667347, 0.0297097452, 0.021508377, -0.0347922817, 0.0208499562 ]
712.0491
Zhi-Yong Wang
Zhi-Yong Wang, Cai-Dong Xiong
Zitterbewegung by Quantum Field Theory Considerations
5 pages, no figure, to be published in Physical Review A
Physical Review A 77, 045402 (2008)
10.1103/PhysRevA.77.045402
null
quant-ph
null
The validity of the work by Lamata et al [Phys. Rev. Lett. 98, 253005 (2007)] can be further shown by quantum field theory considerations.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 11:38:58 GMT" }, { "version": "v2", "created": "Sat, 15 Dec 2007 04:33:51 GMT" }, { "version": "v3", "created": "Mon, 7 Apr 2008 02:18:45 GMT" } ]
2009-11-13T00:00:00
[ [ "Wang", "Zhi-Yong", "" ], [ "Xiong", "Cai-Dong", "" ] ]
[ 0.0387546159, 0.002242744, -0.0727546141, 0.1196728125, -0.0709604174, 0.0010646025, -0.0253430065, 0.0773746669, -0.0715435296, -0.0917730778, 0.0066160946, 0.0754459053, -0.0986807346, 0.0909208357, 0.0061170841, 0.1039736047, 0.0628865361, -0.0163383894, 0.0310844313, 0.0648601577, -0.0194445904, -0.1054089665, 0.0271820556, -0.012077176, -0.0050041224, -0.072844319, -0.0239300784, -0.0250963047, 0.0182110798, -0.0313087068, 0.066430077, -0.0518522374, 0.0039219982, -0.1303482801, -0.1813931316, 0.1147387773, -0.1169815212, 0.0860765129, -0.0843720287, -0.0522559322, 0.0295145102, 0.0519419499, -0.0823087022, 0.0767466947, 0.0027571733, 0.0708258525, -0.0440699197, 0.0115389172, -0.0627071187, 0.0146339042, 0.0365342982, -0.0094195241, 0.058131922, -0.053915564, -0.0347401015, -0.0509102866, 0.0313759856, 0.0577282272, 0.0128060682, -0.0180092342, -0.0993086994, -0.0569656938, -0.0337532945, 0.0492506549, -0.1058575138, 0.0029884563, -0.0458641127, -0.039158307, 0.084910281, 0.0692559332, -0.0546332411, 0.0561583079, 0.0880949795, 0.1017308608, 0.0263073854, -0.0900685936, 0.0380817913, 0.0110623343, 0.0464247987, 0.0381042175, -0.0169887859, -0.0640079081, 0.0910105482, -0.0652189925, -0.1070237383, 0.031465698, 0.0662506521, 0.0386424772, -0.1256833673, -0.0193436667, 0.0858970955, 0.0500580445, 0.0024053429, -0.0140171498, 0.1009234786, 0.0012005689, 0.115277037, -0.0305013172, 0.0420290194, -0.088184692, -0.068627961, -0.0241094977, 0.0948232114, -0.03536807, 0.1115989387, 0.0520316586, -0.0733825788, -0.0185026377, -0.0375211053, 0.032721635, 0.0232348274, 0.0111408308, -0.1369867921, 0.0612269081, -0.0286846943, -0.1090870649, -0.0067955139, -0.0601503924, -0.0659366697, 0.1306174099, -0.0191866737, 0.0597466975, 0.0334393121, -0.0015362796, 0.0059937332, -0.0708707049, -0.0403469615, -0.0567862764, -0.1456886381, 0.0918179378, 0.1155461669, -0.007647757, -0.0401451178, -0.042410288, -0.016136542, -0.075221628, 0.0943746641, 0.0557097606, 0.0320712365, -0.0932981446, 0.0220573861, 0.0197585747, 0.0366464369, 0.0473667532, 0.0706015751, 0.0595672801, 0.0732480139, -0.0066160946, 0.1298997253, 0.0363100246, -0.0328786261, -0.0216649063, 0.1219155565, 0.0603298098, -0.0175270438, -0.0618100241, 0.0736965686, 0.0514933988, -0.0271820556, 0.0132658305, 0.0144096296, -0.0094475588, -0.0316451155, -0.0685831085, 0.1396780908, 0.0503720269, -0.0908759832, -0.0309274383, -0.0068179416, -0.1594142318, 0.0053293202, -0.0740554035, -0.0178970955, 0.0014339543, 0.081591025, 0.0254775714, 0.0640976205, 0.0005641903, 0.022752637, 0.0439129248, 0.1038838997, 0.0483535603, 0.0238179397, -0.0564274378, -0.0335514471, -0.0047406, 0.1107915491, 0.1115989387, 0.0163608175, 0.0201510545, -0.0416477546, 0.0708258525, 0.0519868024, 0.1004749238, -0.0067955139, -0.1035250574, 0.0113146426, 0.0349868052, 0.066430077, -0.0630211011, 0.0141517138, 0.0007639346, 0.0219564624, -0.0281688627, -0.06539841, 0.0462902337, 0.0551266447, -0.0294696558, -0.109804742, 0.007154353, -0.0040285289, -0.000237065, 0.033820577, -0.0384854861, 0.0041771107, 0.0331701823, 0.0056741419, -0.0278100241, -0.0801556706, 0.1030765101, -0.0793034211, 0.0841028988, 0.018816622, 0.0709155649, 0.0024263687, 0.0449894443, 0.0687625259, 0.0548575148, -0.0039668535, 0.0288641136, -0.0239076503, 0.0200613439, -0.0059264507, -0.067506589, 0.0214742739, -0.0640079081, -0.0356371999, -0.0069132582, -0.0998469591, -0.0227077827, 0.0087803425, -0.0013211163, 0.0241319239, 0.0152170174, -0.0200052764, -0.029065961, -0.032699205, -0.0356596299, 0.0817255899, -0.0250290222, -0.0313535593, 0.0922216326, 0.0150488112, 0.0852691233, -0.1165329739, 0.0592981502 ]
712.0492
Eero Saksman
Eero Saksman and Kristian Seip
Integral means and boundary limits of Dirichlet series
13 pages
null
10.1112/blms/bdp004
null
math.CV math.FA
null
We study the boundary behavior of functions in the Hardy spaces HD^p for ordinary Dirichlet series. Our main result, answering a question of H. Hedenmalm, shows that the classical F. Carlson theorem on integral means does not extend to the imaginary axis for functions in HD^\infty, i.e., for ordinary Dirichlet series in H^\infty of the right half-plane. We discuss an important embedding problem for HD^p, the solution of which is only known when p is an even integer. Viewing HD^p as Hardy spaces of the infinite-dimensional polydisc, we also present analogues of Fatou's theorem.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 11:52:56 GMT" } ]
2014-02-26T00:00:00
[ [ "Saksman", "Eero", "" ], [ "Seip", "Kristian", "" ] ]
[ 0.0747818127, -0.1033882648, 0.1804484725, 0.0532636903, 0.0517447628, 0.0066073304, -0.0242015626, 0.0210877638, 0.002838494, 0.0611114763, 0.0987302214, -0.0163917486, -0.0249610264, -0.0497954749, 0.0753387511, 0.11796996, 0.0291887037, 0.0469854586, 0.097413823, -0.0164170638, -0.0197333861, -0.0503524132, -0.0420489497, 0.0654150993, 0.0114425793, -0.0145310638, 0.0340998992, 0.1312352568, 0.1141220108, 0.0021533947, 0.0264546368, -0.0319734029, -0.0327328667, -0.0957430005, -0.0097780898, 0.1029325873, -0.0007361256, 0.0977682397, -0.0373149626, 0.0288596042, -0.0587824546, 0.0066516325, -0.0746805519, 0.0525042266, -0.0400996581, 0.0012815943, 0.0723515302, -0.0708326027, 0.1040970981, -0.0034239136, -0.1025275365, 0.0980720222, 0.1185775325, -0.0644531175, -0.0368086509, 0.0721996427, -0.0844523162, 0.058833085, 0.024505347, -0.0653138384, 0.0409097522, -0.0221763272, -0.0409603864, -0.0605545379, -0.2060676962, 0.0317961946, -0.0798449069, 0.0209865011, 0.0518966541, 0.0885027871, -0.0616684146, 0.0130627677, -0.0050282795, 0.0555927083, -0.0130880838, 0.0326569192, 0.0581242554, 0.0195435211, -0.106932424, 0.0485297032, 0.0484537557, 0.0345555767, -0.0661239326, 0.0986289605, -0.0444286019, -0.0392895639, -0.0350365713, -0.0118476264, -0.1080463082, 0.0143538555, 0.0083920686, -0.0204422195, -0.0052054878, -0.0309101548, 0.0491879024, -0.0178094134, -0.0017784098, 0.0801486894, 0.007797156, 0.0211763661, 0.019391628, 0.0169993192, 0.0469854586, -0.0343530551, 0.1358932853, 0.0488841198, -0.0364795513, 0.0613646321, -0.0632379726, -0.1031857431, -0.0476689786, -0.0555420779, -0.1192863584, -0.0154171037, 0.072452791, 0.0529092737, -0.0136576807, 0.0127779692, -0.1239444017, 0.2008020878, 0.0258850399, 0.0897685587, 0.0890090913, -0.0135817342, 0.0703769252, -0.0064174645, -0.0826802328, -0.0126830367, -0.0891609862, -0.070630081, 0.0229231324, -0.0047814539, -0.001610695, -0.045745004, -0.033796113, 0.0818195045, 0.0281507708, 0.046656359, 0.1297163218, 0.0122653311, -0.0029065292, 0.0489347503, 0.1281974018, -0.0157968365, 0.031846825, 0.0790348127, -0.0218092538, -0.0141007006, 0.1260709018, -0.0114552379, -0.0254167039, -0.0192144196, 0.0758450627, -0.0199612267, -0.0005597086, -0.094072178, 0.0425805748, 0.007436411, 0.0694149435, 0.0451121181, -0.0317202471, 0.0734654143, -0.0196954142, -0.0249736831, 0.0576685779, 0.0762501135, 0.0419983193, -0.0485803336, -0.0167967957, -0.0852117762, -0.0826295987, -0.0283026639, 0.0157082323, -0.0122273583, 0.0623266175, -0.01744234, 0.0073667937, -0.0466816761, -0.0832878053, -0.0225940309, 0.0089236936, 0.1239444017, 0.0078161424, 0.0284798723, 0.0226066895, 0.0987808555, 0.0507321469, 0.0384288393, -0.0061453236, 0.0010229021, -0.0420236327, 0.0788322836, 0.1258683801, 0.071541436, -0.0668327659, -0.1131093949, 0.0659214109, 0.0100122569, -0.0384794697, 0.0906799138, 0.0443020239, 0.0549345091, 0.0007377078, 0.0535674766, -0.0515169241, 0.0426565185, 0.0967556164, 0.0915406346, -0.0909330696, 0.0110375322, -0.0667821318, -0.0219611451, 0.0558964945, -0.0282773487, -0.0144044859, 0.080604367, 0.0239484087, -0.0419476852, 0.058073625, 0.1055147648, -0.0491372719, 0.081515722, 0.0054649711, 0.0823764503, 0.0033637893, 0.0227585826, 0.0687567368, 0.0071009812, -0.0774652511, 0.0923001021, 0.0697693601, 0.0113603044, -0.0416439027, -0.0605039075, -0.044707071, 0.0709844977, 0.0004995844, -0.0454665348, -0.0700225085, -0.1128056049, -0.0039017424, 0.017632205, 0.0326569192, 0.0529599041, -0.0041232524, -0.0462006815, 0.0039049068, 0.0532636903, -0.0015379131, -0.0980213881, -0.0823764503, 0.0173790511, 0.0303785298, 0.0347074717, -0.0605039075, -0.0201384332 ]
712.0493
Nikodem Szpak
Nikodem Szpak, Piotr Bizo\'n, Tadeusz Chmaj, Andrzej Rostworowski
Linear and nonlinear tails II: exact decay rates in spherical symmetry
17 pages, 3 figures, 2 tables
J.Hyperbol.Diff.Equat.6:107-125,2009
10.1142/S0219891609001782
null
math-ph gr-qc math.MP
null
We derive the exact late-time asymptotics for small spherically symmetric solutions of nonlinear wave equations with a potential. The dominant tail is shown to result from the competition between linear and nonlinear effects.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 11:46:02 GMT" } ]
2011-03-23T00:00:00
[ [ "Szpak", "Nikodem", "" ], [ "Bizoń", "Piotr", "" ], [ "Chmaj", "Tadeusz", "" ], [ "Rostworowski", "Andrzej", "" ] ]
[ 0.0289021991, 0.1241760626, 0.0838016048, -0.046332147, -0.0246308781, 0.0442395657, -0.0350814611, -0.0584937185, 0.0376417898, 0.0405960195, -0.0068439622, -0.0617926084, -0.1430831254, 0.0149557805, 0.0325457491, 0.0587891415, -0.0023203001, 0.0150296362, 0.0439933836, 0.0302069839, -0.0763175637, -0.0903993845, -0.0165806059, -0.0241508149, 0.085377194, -0.0021772047, 0.1103896573, -0.0038312648, 0.0955692828, -0.0046529095, 0.0168760289, -0.034564469, -0.0680949613, -0.1289028227, -0.002094117, 0.1458404064, 0.0551948287, -0.0010378265, -0.0218243618, 0.0194979068, -0.0614479482, 0.0027111198, -0.1350082308, 0.1094049215, 0.0174791832, -0.041162245, 0.0334320143, -0.0024726274, 0.0981296152, 0.0153989149, -0.0354507379, -0.0057853637, 0.1310692579, 0.0586906672, -0.0793702677, 0.0093304375, 0.0615956597, 0.1205325127, 0.0387742445, -0.0598231219, 0.0573612638, -0.0484739617, -0.0668640286, -0.0212950613, -0.1056628972, -0.101034604, -0.1197447181, -0.0067147147, -0.0491878986, 0.0352537893, 0.0066162404, -0.0838016048, -0.1060567945, 0.0020879623, -0.0678980127, -0.0444365144, 0.0196702369, 0.0519451797, 0.0614479482, 0.092368871, 0.0403498337, 0.0369032323, 0.0226860102, 0.0057822862, -0.0409406796, -0.0372478925, 0.0572135523, -0.031610243, -0.0986219868, 0.1262440234, 0.0292468593, 0.0615956597, -0.0226983204, 0.00387127, 0.104382731, -0.0925165787, 0.08394932, 0.0069362815, 0.032201089, 0.0307485927, -0.0039420482, 0.0670117438, 0.1152148992, -0.0265388172, 0.1127530411, 0.0371740386, -0.0357461609, -0.0784839988, -0.0797149241, 0.0032835016, 0.073904939, -0.0064439103, -0.074200362, -0.0248524453, -0.0112753045, 0.0080441171, -0.110291183, 0.088429898, 0.0111645209, 0.0588383786, 0.0418761857, -0.0109183351, -0.0350814611, 0.0017386863, 0.1262440234, -0.0633681938, -0.0339490063, 0.0113676237, -0.0217381958, 0.0159405228, 0.0346383266, -0.1222065762, -0.0340967178, -0.0765637457, -0.1419999003, -0.0337274373, 0.029320715, -0.0079702614, 0.120040141, 0.0617433712, 0.0165313687, 0.1138362586, -0.0013732546, -0.0366570503, 0.0251232497, 0.1167904884, 0.0553425401, -0.0030911691, 0.0100997677, -0.0524867885, -0.0146357389, 0.0011201449, 0.0066962508, 0.0645498857, 0.0292222407, -0.0055945697, 0.0554902516, 0.0154481521, 0.0006816266, 0.0437225774, -0.0487940013, 0.0275974143, -0.0913841277, 0.0526837371, 0.0392173789, -0.0100443764, -0.0934520885, -0.0746927336, -0.0751851052, -0.1243730113, 0.0443380401, -0.0541116148, -0.0264157243, -0.0765145123, 0.0881344751, 0.0745450258, -0.0342936665, -0.1228958964, -0.0442641862, 0.0548994094, 0.0408175848, 0.0636143833, -0.0252832696, -0.0278682187, -0.0431563519, 0.077548489, -0.0213566087, 0.0194117408, -0.0206672885, -0.0116322739, -0.0992128327, 0.0445349887, 0.0488186218, -0.0024403157, -0.0274497047, -0.0781885758, 0.0347860381, 0.0274004675, -0.0514528081, 0.0426393598, 0.0195348337, -0.0557856746, 0.0785824731, -0.0559826232, 0.030551644, 0.0653869212, -0.0099274376, 0.0326934606, -0.0786809474, -0.0851802453, 0.057115078, -0.0608571023, 0.1294936687, -0.0560318604, -0.0527329743, -0.0655838698, -0.0345152318, 0.0357215442, 0.0795179754, 0.1352051795, -0.0555394888, 0.0561303347, 0.0620387942, 0.0626296401, 0.0716892704, -0.0121492632, 0.1225019991, 0.0335797258, -0.0563765205, 0.0064439103, 0.0942398831, -0.0141433673, 0.0048898631, -0.0051145074, 0.0092258081, -0.0329888836, -0.0010116693, 0.0557856746, -0.1340234876, -0.1269333363, -0.0477846414, 0.0350322239, -0.0043236362, 0.0319549032, -0.0726247802, -0.0085057151, -0.0438702889, -0.0142664602, 0.0419254228, -0.1506656408, 0.0238800123, 0.0193625037, 0.0582967699, -0.0111399023, -0.0302069839, -0.0531268716 ]
712.0494
Victor Ivrii
Victor Ivrii
Sharp Spectral Asymptotics for Dirac Energy. II. Magnetic Schroedinger operator
44 pp
null
null
null
math.AP math.SP
null
I derive sharp semiclassical asymptotics of \int |e_h(x,y,0)|^2\omega (x,y)dxdy where e_h(x,y,\tau) is the Schwartz kernel of the spectral projector of Magnetic Schroedinger operator and \omega (x,y) is singular as x=y. I also consider asymptotics of more general expressions.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 11:57:02 GMT" } ]
2007-12-05T00:00:00
[ [ "Ivrii", "Victor", "" ] ]
[ -0.06155435, 0.0032282709, 0.0088725388, 0.0042279935, -0.0489388034, 0.1452930272, -0.0251596868, 0.012698858, -0.0297298469, -0.0270639192, -0.0224580541, -0.0319911242, -0.0289919563, 0.1431031525, 0.0108005749, 0.0618399866, 0.0040583978, 0.0523188189, 0.0783116072, 0.0218748841, -0.0535565689, -0.093212232, 0.076931037, 0.0979728177, -0.0435355417, -0.0960209817, 0.0064327391, 0.0459396355, 0.1801404953, -0.0576506704, -0.0366088897, -0.0211250912, -0.0590312406, -0.1679534018, -0.0951164663, 0.1205379888, -0.0445828699, 0.0666481778, -0.0621732287, 0.0090391589, 0.0056174891, -0.0336097218, -0.082881771, 0.0989249349, 0.0551751703, -0.0445828699, 0.0008464914, -0.0835482478, 0.1384377778, -0.0906415209, -0.0792637244, 0.031300839, 0.0427738465, 0.0421787724, -0.0154361939, -0.0218986869, 0.0346094444, 0.1136827469, 0.0742651075, -0.0692664981, 0.0946880132, -0.0124846315, -0.03349071, -0.0550799556, -0.0868330523, -0.0276589934, -0.0401317216, 0.1039711535, 0.0775975212, 0.0117229382, -0.0212679096, 0.0043797372, 0.0931646302, 0.0182211362, -0.0238029193, -0.0037787135, -0.0550323501, -0.0072658411, -0.009235533, 0.1132066846, 0.0322767608, 0.0264450442, 0.028920548, 0.0237672161, -0.1237751842, 0.0155909127, 0.0445828699, -0.049938526, -0.06945692, 0.0049658841, -0.0460586511, 0.1221565828, 0.0099615222, -0.0831197947, 0.0239576381, 0.0178402886, -0.0045820619, 0.0320863351, -0.0142936539, -0.0093843015, -0.0195540991, 0.0448923074, 0.0294442121, -0.0467489362, 0.0903082788, 0.04255962, -0.0816916227, -0.0055371542, -0.0219581928, -0.0116277263, 0.0147459088, -0.0302297082, -0.0110683581, -0.0083964802, -0.0173880327, -0.0360138193, -0.0411076434, -0.0845955759, -0.0741222948, 0.0746935606, -0.002628735, 0.0422263816, 0.093831107, 0.0168524683, 0.1131114736, -0.06945692, -0.0948784426, -0.0825961307, -0.0969254896, -0.0265878625, 0.1455786526, -0.038251292, 0.0082179578, -0.1203475669, 0.0516523346, 0.0046475199, 0.1149204969, 0.0218986869, 0.0932598412, 0.0597453304, 0.0865474194, 0.1193954498, 0.0576506704, 0.0139604127, 0.1245368794, 0.0091165183, 0.0273257513, -0.0034038175, 0.0059060995, -0.0068671424, 0.0314198546, 0.0075812303, 0.0497957096, 0.1016860753, -0.0549847446, -0.0679335371, 0.000067922, -0.0081524998, 0.0277304016, 0.0093843015, 0.0373705849, 0.1299639493, -0.1298687309, -0.0163883101, 0.0641726702, -0.0006408193, -0.0589836352, 0.0528900884, -0.0063910838, -0.0487959869, -0.0759789199, -0.0472487956, 0.0432737097, -0.0526044518, 0.1295830905, 0.0015903326, 0.0452017449, -0.1787123233, -0.1231086999, 0.0564605258, -0.034204796, 0.0452255495, 0.1123497859, 0.0773594901, 0.0273019485, -0.0158765484, 0.030515343, 0.0402983427, -0.0047308304, -0.1053993329, 0.0317054912, 0.1261554807, 0.0769786462, 0.0626016781, -0.0145078795, -0.0685524121, 0.0567461625, -0.0044005648, -0.0042369198, -0.0364422724, 0.0185424741, 0.0452969559, 0.0459634401, 0.028658716, -0.0197921284, 0.0008665751, 0.0758360997, -0.0132701276, -0.0243146829, 0.0871662945, 0.0379894599, -0.0508430377, 0.0976871848, 0.0046564462, -0.0152457701, 0.1143492311, -0.0016662044, -0.0120918835, 0.1240608171, 0.0645535216, -0.1018764973, 0.0502717681, 0.0021764794, 0.0615067445, 0.0358709991, -0.0157218277, 0.0826437399, -0.0014490028, -0.0216130521, 0.0392510146, 0.053175725, -0.0240290482, 0.0154599966, -0.0050640712, -0.0187448002, -0.0135557633, 0.0463204831, -0.057317432, -0.0593644828, -0.0665053576, 0.0665529668, 0.0249930657, 0.0102888122, 0.0709327012, -0.0493672565, 0.0161264781, 0.0088249324, 0.0314198546, 0.0321339406, -0.0619351976, -0.0665053576, 0.0605546273, -0.037799038, 0.0437973738, -0.0511762798, 0.0007613215 ]
712.0495
Carlo Luciano Bianco
Carlo Luciano Bianco, Maria Grazia Bernardini, Letizia Caito, Maria Giovanna Dainotti, Roberto Guida, Remo Ruffini
The "fireshell" model and the "canonical" GRB scenario
4 pages, 5 figures, in the Proceedings of the "4th Italian-Sino Workshop on Relativistic Astrophysics", held in Pescara, Italy, July 20-28, 2007, C.L. Bianco, S.-S. Xue, Editors
AIPConf.Proc.966:12-15,2007
10.1063/1.2836983
null
astro-ph
null
In the "fireshell" model we define a "canonical GRB" light curve with two sharply different components: the Proper-GRB (P-GRB), emitted when the optically thick fireshell of electron-positron plasma originating the phenomenon reaches transparency, and the afterglow, emitted due to the collision between the remaining optically thin fireshell and the CircumBurst Medium (CBM). We outline our "canonical GRB" scenario, originating from the gravitational collapse to a black hole, with a special emphasis on the discrimination between "genuine" and "fake" short GRBs.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 11:57:50 GMT" } ]
2008-11-26T00:00:00
[ [ "Bianco", "Carlo Luciano", "" ], [ "Bernardini", "Maria Grazia", "" ], [ "Caito", "Letizia", "" ], [ "Dainotti", "Maria Giovanna", "" ], [ "Guida", "Roberto", "" ], [ "Ruffini", "Remo", "" ] ]
[ 0.0202735551, -0.0045407307, -0.0079687126, 0.0136616761, -0.0052981172, -0.0432177037, 0.0441079028, -0.0190244056, -0.0140134487, -0.0593274273, -0.0306113437, 0.0620841719, -0.0976346806, -0.0504541583, -0.0049607032, 0.0571737215, -0.1043542475, 0.0264762286, -0.0474676862, 0.0103736846, -0.0612226874, -0.0112782419, -0.0475825481, 0.0328224823, -0.090225935, -0.0995299444, -0.0438781753, 0.0119961435, 0.0787395015, 0.1187697202, 0.0238487069, -0.0657023937, -0.0612226874, -0.175168097, -0.0647834837, 0.1593168229, -0.0085789301, 0.0475825481, 0.0137837194, 0.0226713475, 0.0153056718, 0.0688611642, -0.1362290978, 0.0546179898, 0.0723070949, 0.0003688222, 0.0145518752, 0.0120033221, 0.0576906092, 0.0688611642, -0.1005062908, 0.0937292948, -0.0163968839, -0.0434187166, -0.0911448449, -0.0261172764, 0.0012967106, 0.055106163, -0.020201765, -0.0854016319, 0.0047704591, -0.0710435882, -0.0603037737, 0.0049822405, -0.0294627007, -0.0626584888, 0.0023439503, 0.0418393314, 0.0366991535, 0.0316164084, -0.0055996361, 0.003679248, 0.0091245351, -0.0837935284, 0.0177178234, 0.0999319702, 0.1058474779, -0.0395133309, 0.0654152334, 0.0208478756, 0.0668510422, 0.0046053417, -0.0079830708, -0.0501957126, -0.0470943749, 0.0186080206, 0.0136401393, -0.0044545825, -0.093327269, -0.1082596332, 0.0801178738, -0.0674253628, -0.0108331423, -0.013151966, 0.0663915798, -0.0319610015, -0.0170717109, -0.0033131181, 0.1104420573, 0.0440217555, 0.0019096195, 0.0230877306, -0.0188090336, -0.1410533935, 0.107570447, -0.0514017865, -0.0672530681, 0.0160522908, -0.0235041138, 0.0424136557, 0.0522345528, -0.0292904042, -0.082357727, 0.0951076671, -0.1088913828, -0.0490470678, 0.0097203944, 0.0206755791, -0.108029902, 0.0507987514, -0.0433612838, 0.0047381534, -0.0000218736, -0.0029146825, 0.0286299344, -0.083908394, 0.0835063681, -0.0592699945, -0.1138879806, -0.0773036927, 0.1042968109, -0.0990130529, -0.0607057996, -0.0924657881, -0.0460031629, 0.0438207425, -0.0394558981, -0.0729962811, -0.0297211464, 0.0343157202, -0.0318174213, -0.0317599885, -0.0290319603, -0.0068164803, 0.058494661, 0.0883881003, -0.1076278761, 0.0309272204, 0.0279120319, -0.079773277, -0.046979513, 0.0455149896, -0.0008641746, -0.0067698164, -0.008033324, -0.0946482047, 0.043303851, 0.0457160026, -0.0180911329, -0.0882158056, 0.0588679686, 0.0932698399, -0.1061346382, 0.0147313504, -0.0439643227, 0.0265767351, -0.1106143519, 0.0121110082, -0.145877704, 0.0191249102, -0.0872394592, 0.0537565053, -0.1150940582, -0.0250404235, -0.0543882623, 0.0851719007, 0.0156215485, -0.0751212686, -0.0148749305, -0.0096055297, 0.0055745095, 0.0870671645, 0.0160953645, -0.0520335436, 0.0619693063, 0.0193546396, -0.0581787825, 0.0898239091, -0.0371873267, -0.0910299793, -0.0337988287, 0.0871245936, 0.0541298166, 0.0954522565, 0.0038443655, -0.0902833641, 0.0286155771, -0.0434761494, -0.0260454863, 0.0627733544, 0.0778780133, 0.1152089238, 0.0851144716, -0.0731111467, -0.0120607549, 0.0405471101, 0.1340466738, 0.0064934241, -0.0501095653, 0.0539288037, 0.0920637622, 0.0100578079, 0.0111920936, 0.0009503228, -0.14277637, -0.0175024532, 0.0297785774, 0.0633476749, 0.1046988368, -0.0724793896, -0.0145805907, -0.0062134424, 0.0197566655, 0.0673679262, 0.0227000639, 0.1105569154, 0.0903982297, 0.0482717343, 0.0117305201, 0.049822405, 0.0080907559, 0.1163575649, -0.0601889081, -0.0835063681, -0.0056032254, 0.0167127606, -0.021350408, 0.0051222313, 0.0365555733, -0.127958864, -0.0256003868, 0.1245129332, 0.0002701106, -0.1048137024, -0.0298934411, 0.0691483244, -0.0222693216, -0.0104239378, -0.0197566655, 0.0874691904, 0.0512869246, -0.0634625405, 0.0403748117, 0.0207186528, 0.0450268164, -0.0313292444 ]
712.0496
John Stott
J. P. Stott, A. C. Edge, G. P. Smith, A. M. Swinbank, H. Ebeling
Near-infrared evolution of brightest cluster galaxies in the most X-ray luminous clusters since z=1
9 figures, MNRAS in press
MNRAS, Volume 384, Issue 4, pp. 1502-1510 (2008)
10.1111/j.1365-2966.2007.12807.x
null
astro-ph
null
We investigate the near infrared evolution of brightest cluster galaxies (BCGs) from a sample of rich galaxy clusters since z=1. By employing an X-ray selection of Lx>1e44 erg s-1 we limit environmental effects by selecting BCGs in comparably high density regions. We find a positive relationship between X-ray and near-infrared luminosity for BCGs in clusters with Lx>5e44 erg s-1. Applying a correction for this relation we reduce the scatter in the BCG absolute magnitude by a factor of 30%. The near-infrared J-K colour evolution demonstrates that the stellar population in BCGs has been in place since at least z=2 and that we expect a shorter period of star formation than that predicted by current hierarchical merger models. We also confirm that there is a relationship between `blue' J-K colour and the presence of BCG emission lines associated with star formation in cooling flows.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 12:07:55 GMT" } ]
2009-11-13T00:00:00
[ [ "Stott", "J. P.", "" ], [ "Edge", "A. C.", "" ], [ "Smith", "G. P.", "" ], [ "Swinbank", "A. M.", "" ], [ "Ebeling", "H.", "" ] ]
[ 0.0533425398, 0.0591254719, 0.0361931622, 0.0359189734, -0.0173113998, -0.0158905927, 0.073084265, -0.0156787187, -0.1474647075, 0.0105812652, -0.005003979, 0.0572310612, -0.1273241639, -0.0498528406, 0.1021983251, 0.1471655816, 0.0091355331, -0.0144697875, -0.1181512326, 0.0508000441, -0.0419262387, -0.0182336774, 0.0450171158, 0.0770226419, -0.1237347499, 0.0057330769, -0.0120581556, 0.0051909271, 0.078867197, -0.0426491052, 0.0263472274, 0.0000504371, -0.0857468843, -0.0001889929, -0.1645143777, 0.1291188598, 0.0296873674, 0.1017496511, -0.0049977475, -0.0062253736, -0.0444188826, 0.011864976, -0.0804126337, -0.0186574254, -0.0558850355, 0.0110860253, 0.0152425067, -0.0707411841, -0.0017619864, 0.1044915542, -0.1262273937, 0.0147564411, -0.053940773, -0.0465376265, -0.0538410693, -0.0173737146, 0.0049697054, 0.0340245627, -0.0148561466, 0.040380802, 0.0703423619, 0.0123261148, 0.0970634818, -0.0041720597, 0.0172241572, -0.0610198788, -0.0114287641, 0.1553414613, 0.0984095111, 0.0278677382, -0.0482575521, -0.0786677822, -0.1004534736, 0.106585376, 0.0593248829, 0.0074903895, -0.0001504348, -0.0154543808, 0.0242907964, 0.019342903, 0.0001696165, 0.1011015624, 0.0668028072, -0.0247145463, -0.007390684, -0.0105937291, 0.088887617, 0.0153422123, -0.124133572, 0.0117341122, 0.0546885654, -0.1089783087, 0.025188148, -0.0744801462, 0.0604216456, -0.0311829522, -0.0086370045, -0.1056880206, 0.1392888427, 0.0375890434, 0.0152425067, 0.0371902213, 0.0522457771, -0.1466670632, 0.082656011, -0.0504261479, -0.0084749833, 0.088887617, 0.0038916375, -0.0336755961, -0.027468916, 0.0748789683, -0.0339996368, 0.0522457771, -0.0728349984, -0.0303853061, -0.1044915542, -0.0407796241, -0.0340494923, 0.0195921659, 0.0180467293, 0.0209132675, -0.036043603, 0.014781368, 0.0088738054, -0.0439203531, 0.0628644302, -0.0582281202, -0.0633629635, -0.0412781537, 0.1056880206, -0.0989080369, 0.0762249976, 0.0690960363, -0.1314120889, -0.0607706122, 0.0206640027, -0.0644098744, -0.04414469, -0.050376296, -0.0517971031, -0.0490302704, 0.0395582281, 0.0056271395, -0.004785873, 0.1024974436, -0.074529998, -0.0378632322, 0.0264220051, 0.0297870729, 0.0701429471, 0.0556357726, -0.0618175231, -0.0884887949, 0.0138715534, -0.0381124988, 0.004879347, 0.0918289348, -0.0651576668, -0.0538410693, 0.0556856245, 0.019367829, -0.0567325354, 0.0427238867, -0.0269953143, 0.0454408638, -0.0573806204, 0.0283413399, -0.1512535214, 0.0424496941, 0.1013009772, -0.0060695834, 0.0144947134, -0.0586269423, -0.0316814817, 0.0757763162, 0.0287401639, -0.090782024, -0.01665085, -0.0385860987, 0.0174235683, 0.0766736716, 0.0046020406, -0.0447678529, -0.0693453029, 0.0396828614, -0.0436960161, 0.0186449625, 0.0010546992, -0.0851985067, -0.017685296, -0.0238421224, -0.0570316501, 0.1836578697, -0.0525448956, -0.0723863244, -0.059972968, 0.0080138445, -0.0442942493, 0.1042921469, 0.1069841981, 0.0723863244, 0.1022980288, -0.1192479953, -0.0827557147, -0.0809610114, 0.0438705012, 0.0128246434, 0.0143077653, 0.0378632322, 0.0950195193, -0.0775710195, -0.0181838237, 0.0471109338, 0.0049883998, -0.0552369468, -0.0608204678, 0.0122201778, 0.046612408, 0.0436461642, 0.0153422123, 0.0481827706, 0.0842014477, 0.0754273459, 0.0658057481, 0.0189690068, 0.0715388283, -0.0612192899, 0.0407796241, -0.0397327133, 0.0198165048, 0.042050872, -0.0148187568, -0.0921779051, 0.0338750072, -0.0083752777, -0.0012735843, 0.0772719011, 0.0340494923, -0.0813598409, -0.0984095111, 0.0208260249, -0.055386506, 0.0038262056, -0.0540404804, 0.0504510775, -0.0266712699, -0.045615349, 0.0087740999, 0.032703463, 0.0115720909, 0.0181588978, -0.0372899249, -0.0899843797, -0.0185951106, 0.0459892452 ]
712.0497
Liron Gleser
Liron Gleser, Adi Nusser, Andrew J. Benson
De-contamination of cosmological 21-cm maps
19 pages, 17 figures, accepted for publication in MNRAS
2008MNRAS.391..383G
10.1111/j.1365-2966.2008.13897.x
null
astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We present a method for extracting the expected cosmological 21-cm signal from the epoch of reionization, taking into account contaminating radiations and random instrumental noise. The method is based on the maximum a-posteriori probability (MAP) formalism and employs the coherence of the contaminating radiation along the line-of-sight and the three-dimensional correlations of the cosmological signal. We test the method using a detailed and comprehensive modeling of the cosmological 21-cm signal and the contaminating radiation. The signal is obtained using a high resolution N-body simulation where the gas is assumed to trace the dark matter and is reionized by stellar radiation computed from semi-analytic galaxy formation recipes. We model contaminations to the cosmological signal from synchrotron and free-free galactic foregrounds and extragalactic sources including active galactic nuclei, radio haloes and relics, synchrotron and free-free emission from star forming galaxies, and free-free emission from dark matter haloes and the intergalactic medium. We provide tests of the reconstruction method for several rms values of instrumental noise from $\sigma_{N}=1$ to 250 mK. For low instrumental noise, the recovered signal, along individual lines-of-sight, fits the true cosmological signal with a mean rms difference of $d_{rms}\approx 1.7\pm 0.6$ for $\sigma_{N}=1$ mK, and $d_{rms}\approx 4.2\pm 0.4$ for $\sigma_{N}=5$ mK. The one-dimensional power spectrum is nicely reconstructed for all values of $\sigma_{N}$ considered here, while the reconstruction of the two-dimensional power spectrum and the Minkowski functionals is good only for noise levels of the order of few mK.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:11:59 GMT" }, { "version": "v2", "created": "Mon, 27 Oct 2008 14:42:01 GMT" } ]
2008-12-21T00:00:00
[ [ "Gleser", "Liron", "" ], [ "Nusser", "Adi", "" ], [ "Benson", "Andrew J.", "" ] ]
[ 0.0817360207, 0.0384315029, 0.0160382446, -0.0375774689, -0.0708847716, 0.0152218891, -0.0471225493, -0.0237371046, -0.087463066, 0.05681834, 0.0155861089, 0.0741501898, -0.0514178351, -0.0133003145, 0.0626960993, 0.0540050529, -0.0639017895, 0.0281077456, -0.0451130569, 0.0988669246, -0.0422746539, 0.0001462964, -0.0774156153, 0.0313480496, -0.0833436102, -0.1004745141, 0.0334328972, 0.0609377958, 0.0961038768, -0.0681217238, -0.0493832231, -0.0266257469, -0.1458889991, -0.0219788011, -0.0770639554, 0.0821881518, -0.0021162445, -0.002584079, -0.1380519867, -0.0750544667, -0.0401646867, 0.0129988901, -0.0599330477, 0.0155609911, 0.0243273918, -0.0208986998, -0.1462908983, -0.0624449104, 0.0122076534, -0.0831928998, -0.0510410555, 0.0253321379, -0.0390594676, -0.0832933709, -0.0198060386, -0.0113850189, 0.0795758143, 0.0350907259, -0.0878147259, -0.0180728529, -0.0512922406, -0.0703321621, -0.0483533628, -0.0280072708, -0.0785208344, 0.0459670909, 0.1075077355, -0.0095262397, 0.0339855067, 0.0976109952, 0.044409737, -0.0195799712, -0.0349651314, -0.0063141952, 0.0255456455, -0.0427267887, -0.0399637371, 0.0250935107, -0.1264974177, -0.0525984094, 0.0417220443, 0.0053282892, 0.0491822772, -0.1135362014, -0.0192911066, -0.0534524433, 0.0135263819, 0.0016154419, -0.0973598063, 0.0600335225, 0.0185124297, -0.0083833421, -0.0426514335, -0.0027033924, -0.0334580131, -0.1328273118, 0.0112343067, -0.023699427, 0.2005471289, -0.0188892093, 0.0394864865, -0.0336840823, 0.1260955185, -0.1150433198, 0.0501116663, -0.016854601, -0.0085277744, -0.008220071, -0.0262489673, 0.0630979985, 0.182160303, -0.0234231222, -0.0858554766, -0.024051087, -0.0054476028, -0.0295395087, -0.142271921, -0.0391348228, -0.0931398794, -0.0312726945, 0.0045056539, -0.0362964198, 0.0799777135, 0.0972593352, 0.0057490263, -0.1528217345, 0.0425509587, -0.1032878011, -0.0536031537, -0.0181733277, 0.0688250437, -0.0429779738, 0.0049452302, 0.0436059386, -0.1303154528, 0.1070053577, 0.0104116714, -0.0553112216, 0.0176835153, 0.0250935107, 0.0816857815, 0.1039911211, 0.0157870576, 0.0044459975, 0.0544069521, 0.0335082524, -0.0828914791, 0.0276304912, 0.0134887034, 0.0700307414, -0.0280826278, -0.0671169758, -0.0764611065, -0.0743009076, 0.0549093224, -0.0969579071, 0.064002268, 0.0163019896, -0.0272788312, -0.1114262417, -0.0475495644, 0.1394586265, 0.0115168914, -0.0013242228, 0.0372760445, 0.0069076228, -0.0179347005, -0.0167541262, -0.1131343022, -0.031825304, -0.0500363074, 0.0558638312, -0.0119941458, -0.115445219, -0.0085466132, 0.0666146055, 0.0075732665, 0.0124713993, -0.0283589326, -0.0428272635, 0.0182361249, -0.0612894557, 0.0463438705, 0.0086031305, -0.0350404866, -0.0093629686, -0.0145311272, 0.0489813276, -0.0231216978, -0.0233352073, -0.0116110863, 0.0088731553, 0.0159628894, 0.0868099853, -0.1186604053, -0.0961541086, 0.067167215, 0.0335584879, -0.0889701843, 0.0341864526, 0.0106628584, -0.0102986377, 0.0564164408, -0.0145185674, -0.0581245087, 0.0384817384, 0.0903265923, 0.0258219503, -0.0398632661, 0.0079940036, 0.0305693708, -0.042023465, 0.027555136, -0.0278816782, -0.0844488293, -0.0832933709, -0.1433771402, 0.0996204838, 0.0494836979, 0.0802289024, -0.0385822132, 0.0493581071, 0.0868602172, 0.0574211851, 0.0480016991, -0.0555121712, 0.1069048867, -0.0464945808, -0.0042576077, -0.0343622863, 0.0134887034, 0.0471979044, -0.1107229143, 0.0730952099, 0.0449372269, 0.0284594074, 0.0656600967, -0.027303949, 0.0333826579, -0.0460675657, 0.0197432432, 0.0016907977, 0.0293385591, -0.0175202433, -0.0337343179, 0.0382305533, -0.0401646867, 0.0165908542, 0.0182738025, -0.0760592073, 0.0677198246, 0.0314234048, 0.0113724591, -0.1203684732, -0.009237376, 0.1125314608 ]
712.0498
Werner Sun
W. M. Sun (for the CLEO Collaboration)
Measurement of the Strong Phase in D0 -> K+pi- Using Quantum Correlations
To be published in the proceedings of CHARM07, Ithaca, NY, August 2007, eConf C070805
ECONF C070805:08,2007
null
null
hep-ex
null
We exploit the quantum coherence between pair-produced D0 and D0bar in psi(3770) decays to study charm mixing and to make a first measurement of the relative strong phase \delta between D0 -> K+pi- and D0bar -> K+pi-. Using 281 pb^-1 of e+e- collision data collected with the CLEO-c detector at E_cm=3.77 GeV, as well as branching fraction input from other experiments, we make a preliminary determination of \cos\delta = 1.03 +- 0.19 +- 0.08, where the uncertainties are statistical and systematic, respectively. By further including other external mixing parameter measurements, we obtain an alternate measurement of \cos\delta = 0.93 +- 0.32 +- 0.04, where the systematic uncertainty from assuming x\sin\delta=0 has not been included.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 18:42:50 GMT" } ]
2010-01-05T00:00:00
[ [ "Sun", "W. M.", "", "for the CLEO Collaboration" ] ]
[ 0.0626063272, -0.0464775637, -0.034619581, 0.0024261742, 0.0099850418, 0.1132830977, -0.040942248, 0.0785919428, -0.0013979953, 0.0010498012, -0.0081777135, 0.0364328735, -0.0309929959, -0.0593137704, 0.0922393575, 0.0563075207, -0.0215686448, 0.0376735479, 0.0014636079, 0.0960568115, -0.0681893602, -0.1355198026, 0.0382700264, -0.0326392762, -0.0361704268, -0.0497224033, 0.0588843077, -0.1132830977, 0.0057202238, -0.0368623398, 0.0181806497, -0.056116648, 0.0045213033, -0.1462086886, -0.0011884824, 0.1638644338, -0.0827911422, 0.1001128629, -0.1215860695, -0.0100983726, -0.0661374778, -0.0714341998, -0.0592660531, 0.0142916124, -0.0251713712, -0.0888513625, 0.006179512, -0.0821230859, 0.133992821, -0.0867040381, -0.0394629836, 0.0154368505, 0.0338799506, 0.0187771264, -0.0484578721, -0.0136116277, 0.1127104834, 0.0677599013, -0.0350013264, -0.0075812354, 0.0711001754, -0.1548933983, 0.0032716817, 0.0874675289, -0.0929074138, -0.0216640811, -0.033641357, 0.0697640628, 0.0858928263, -0.0346673019, 0.0988721922, 0.1191047207, 0.0506290495, -0.1042166352, 0.0595523603, -0.081645906, -0.0436144695, 0.0759674385, -0.0489111952, -0.0156396534, -0.0187055487, 0.0231075566, -0.0050640982, -0.0680939257, -0.0326869935, 0.0141603872, 0.0483624339, -0.0483862944, -0.0368862003, 0.0415148661, -0.0185266063, -0.0828865841, 0.019779209, -0.0635606945, 0.0608407557, -0.0747267604, -0.0051476052, -0.0567847043, -0.0220219679, -0.0393914059, -0.0007746758, 0.0225826558, 0.0643241853, -0.0361704268, 0.1311297268, -0.0207455046, -0.0078794742, 0.0128242765, -0.0373633802, -0.0295614488, 0.0491020679, 0.0318042077, -0.1500261426, 0.0356932431, 0.0069668628, -0.1059344932, -0.022964403, -0.0349774696, -0.105170995, 0.0062630191, -0.1215860695, -0.048815757, 0.0251952298, -0.0124425311, -0.0349774696, -0.0287025198, 0.0865608826, -0.1089884564, 0.0417295992, 0.0446642712, -0.0070444052, 0.0052221646, -0.0114941308, 0.0532535538, -0.0169041865, 0.0501041524, 0.0857496783, -0.018717479, 0.0155084273, -0.0042409585, 0.00527883, -0.0311838686, 0.0593614876, 0.0699549392, 0.0391528159, -0.0168206785, -0.076062873, -0.0117148273, 0.0604590103, -0.0381507315, 0.0428271182, -0.0401787572, 0.0221412629, 0.0364805944, 0.0178466216, -0.0225468669, -0.0601249821, 0.021246545, -0.0242289361, -0.0469547473, 0.078019321, 0.0156993009, 0.0082970085, -0.0583594069, 0.06346526, 0.0412524156, 0.0033164176, -0.0097822389, -0.11061088, 0.0031165974, 0.0334982052, 0.0515356995, -0.068809703, -0.0164389331, 0.0023829294, 0.0255769752, -0.038174592, -0.0581685342, -0.0837932304, 0.0046853344, 0.0323052481, 0.0188248456, 0.1286483705, -0.0193139575, -0.1359015405, -0.0247419067, 0.1050755605, 0.1223495677, 0.056116648, -0.0832683295, 0.0415387265, 0.0900920331, 0.1387646347, 0.0283684935, 0.0848430321, -0.1243537292, 0.0611270629, 0.0934323147, 0.0430657119, 0.026674496, 0.0135281207, -0.0234654434, 0.0473126322, -0.1332293153, -0.0144586265, -0.0710047409, 0.1279803216, -0.0672827139, -0.1288392395, 0.0038890364, 0.015496498, -0.0403219126, 0.0182760861, -0.039844729, -0.0456424952, 0.0571187325, -0.040584363, 0.0028541472, -0.0157112293, 0.0249804985, -0.1218723804, 0.0637515634, 0.0376735479, 0.145063445, -0.0335697792, 0.0034446605, 0.1173868701, 0.0476705208, 0.0196837727, -0.0285593662, -0.0695731938, 0.0686188266, -0.069000572, -0.0186101124, -0.0089054164, 0.0298477579, -0.026913086, -0.0403457694, 0.0320905149, -0.1031668335, -0.0853679255, -0.0077303546, 0.0040083323, 0.1110880598, -0.0536352992, 0.039033521, -0.0177631136, 0.1001128629, -0.0161884129, -0.0725317225, -0.0175603125, 0.0678553358, 0.0442825258, -0.0582639687, -0.0149715971, -0.019743422 ]
712.0499
Ioannis Antonellis
Ioannis Antonellis, Hector Garcia-Molina, Chi-Chao Chang
Simrank++: Query rewriting through link analysis of the click graph
Available via http://dbpubs.stanford.edu/pub/2007-32
null
null
Stanford University, Infolab TR 2007-32
cs.DL cs.DB cs.IR
null
We focus on the problem of query rewriting for sponsored search. We base rewrites on a historical click graph that records the ads that have been clicked on in response to past user queries. Given a query q, we first consider Simrank as a way to identify queries similar to q, i.e., queries whose ads a user may be interested in. We argue that Simrank fails to properly identify query similarities in our application, and we present two enhanced version of Simrank: one that exploits weights on click graph edges and another that exploits ``evidence.'' We experimentally evaluate our new schemes against Simrank, using actual click graphs and queries form Yahoo!, and using a variety of metrics. Our results show that the enhanced methods can yield more and better query rewrites.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 12:43:17 GMT" } ]
2007-12-05T00:00:00
[ [ "Antonellis", "Ioannis", "" ], [ "Garcia-Molina", "Hector", "" ], [ "Chang", "Chi-Chao", "" ] ]
[ 0.0511362851, 0.0353655256, -0.0241044685, -0.0378709137, -0.0571228415, -0.0640324354, -0.0846029893, 0.0244868696, -0.0946772844, 0.0377390534, 0.051558245, -0.0740012452, -0.0076348395, 0.0814910382, 0.0591798984, 0.0049019889, 0.0114588523, -0.0269790702, -0.0120786065, 0.0777988881, 0.0172739904, -0.0618698932, 0.0957321897, 0.015164189, -0.0002826803, 0.0252780449, -0.0111489762, -0.1088656932, 0.0505297147, -0.0128434096, 0.0920400396, -0.0348117054, -0.106228441, -0.0276120119, -0.0862908289, 0.0153356111, -0.0869237706, -0.0891390592, -0.0309613198, 0.0078194477, 0.0191596244, 0.095099248, 0.0254890248, 0.0405872837, -0.0611314625, 0.0666696876, 0.0206760429, -0.0802778974, 0.0969453231, 0.1061229557, -0.0641906708, 0.0866072997, 0.010212752, -0.0849194601, -0.0651928261, -0.0217309427, 0.074106738, 0.0248033386, -0.036499545, 0.0135950251, 0.0083403038, -0.0810690746, -0.0565426461, 0.0622391067, -0.1320734918, 0.0376335606, -0.083600834, 0.1195201874, -0.0239330474, 0.0783790797, 0.0255945139, 0.0488682501, 0.1566526741, 0.0240385365, -0.000033661, -0.0320953354, 0.0076282467, 0.1295417398, -0.0046646367, 0.0380027778, 0.0283240695, -0.0010227587, -0.0247110352, -0.0271636788, -0.0348908231, -0.0459409021, -0.0530087315, -0.0384511091, -0.0629775375, -0.0226407945, -0.010285276, 0.0379236601, 0.0497385412, 0.0616061687, 0.1363985837, 0.077218689, 0.0665641949, 0.0693596825, 0.0203068275, 0.0943608135, 0.0861853436, -0.0676191002, -0.0251461826, -0.0123291453, 0.0711530149, 0.037053369, 0.0650345907, 0.0273746587, 0.0061909454, -0.041694928, -0.0199639853, -0.0161927175, -0.1284868419, 0.0551712774, 0.0043415735, -0.0176563915, -0.1254276186, -0.059232641, -0.0746869296, 0.0681465492, -0.0252912305, -0.0171025693, 0.0313832797, 0.0278493632, 0.0455453135, 0.0010169897, 0.0803833902, -0.0722079128, 0.0223243237, -0.0128236301, 0.0599183291, 0.0042261938, 0.0619753823, -0.0219682958, -0.109709613, 0.0300382804, -0.1156170517, -0.0360248387, -0.0851831883, 0.0340996459, -0.0102457171, -0.0218891781, -0.142727986, 0.0782208443, -0.0312250443, -0.0110896379, -0.0281394608, -0.003876758, 0.0201749653, -0.0077732955, 0.0143862003, -0.1082327515, -0.0593381338, 0.082862407, -0.1239507645, -0.0344688632, 0.0167069808, -0.056753628, -0.0872929841, 0.006764547, 0.0134829422, 0.0788010433, -0.0776933953, 0.0041174069, -0.0745814368, 0.0036723712, -0.1032219753, -0.0241044685, -0.1113974527, -0.0873457342, -0.0447805114, -0.1943126023, -0.0111028235, 0.0019894757, -0.0056733848, 0.0064843395, 0.0186058003, -0.1743749976, 0.0439365916, 0.1375589818, 0.0410883613, 0.0407718904, -0.0285614207, 0.0062568765, -0.0491847172, -0.008960058, -0.0231023133, 0.0051756036, 0.025554955, -0.0490528569, 0.002770761, 0.17521891, 0.0686739981, 0.0498704053, -0.0844975039, 0.015546591, -0.0086238086, 0.0926202312, -0.0402708128, 0.0287987739, 0.0109314024, 0.0127313258, 0.0097578261, 0.0719441921, -0.0787482932, 0.0126390224, 0.0829678923, -0.0168784019, -0.1699444056, 0.0486572683, 0.092198275, 0.0027938371, 0.1372425109, 0.0583887212, -0.008122731, -0.0512681454, -0.0386357158, -0.0788010433, 0.029563576, 0.0565953925, -0.0259637292, -0.0019466204, 0.0966815948, -0.0268603954, -0.0030295413, 0.108443737, 0.1039076596, -0.0667224303, -0.00582173, 0.044727765, 0.0381082669, 0.0594963692, -0.0638214573, -0.0435146317, 0.0147554157, -0.049923148, 0.0519538298, -0.0311986711, -0.0664059669, -0.1040131524, -0.0558042154, 0.0138983093, 0.01575757, 0.0336249433, 0.0070810174, 0.0575448014, -0.0632412657, -0.0207551606, -0.0311459266, 0.0636104792, -0.0541163757, 0.0431454144, -0.005890958, 0.0178673714, -0.0112083135, -0.0407718904 ]
712.05
Ettore Del Monte
E. Del Monte, M. Feroci, L. Pacciani, Y. Evangelista, I. Donnarumma, P. Soffitta, E. Costa, I. Lapshov, F. Lazzarotto, M. Rapisarda, A. Argan, G. Barbiellini, M. Basset, A. Bulgarelli, P. Caraveo, A. Chen, G. Di Cocco, L. Foggetta, F. Fuschino, M. Galli, F. Gianotti, A. Giuliani, C. Labanti, P. Lipari, F. Longo, M. Marisaldi, F. Mauri, S. Mereghetti, A. Morselli, A. Pellizzoni, F. Perotti, P. Picozza, M. Prest, G. Pucella, M. Tavani, M. Trifoglio, A. Trois, E. Vallazza, S. Vercellone, V. Vittorini, A. Zambra, P. Romano, D. N. Burrows, G. Chincarini, N. Gehrels, V. La Parola, P. T.O'Brien, J. P. Osborne, B. Preger, C. Pittori, L. A. Antonelli, F. Verrecchia, P. Giommi, L. Salotti
GRB 070724B: the first Gamma Ray Burst localized by SuperAGILE and its Swift X-ray Afterglow
7 pages, 4 figures (of which 2 in color), contains online material. Accepted for publication by Astronomy & Astrophysics Letters
null
10.1051/0004-6361:20078816
null
astro-ph
null
GRB 070724B is the first Gamma Ray Burst localized by SuperAGILE, the hard X-ray monitor aboard the AGILE satellite. The coordinates of the event were published $\sim 19$ hours after the trigger. The Swift X-Ray Telescope pointed at the SuperAGILE location and detected the X-ray afterglow inside the SuperAGILE error circle. The AGILE gamma-ray Tracker and Minicalorimeter did not detect any significant gamma ray emission associated with GRB 070724B in the MeV and GeV range, neither prompt nor delayed. Searches of the optical afterglow were performed by the Swift UVOT and the Palomar automated 60-inch telescopes without any significant detection. Similarly the Very Large Array did not detect a radio afterglow. This is the first GRB event with a firm upper limit in the 100 MeV -- 30 GeV energy range, associated with an X-ray afterglow.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:22:03 GMT" } ]
2009-11-13T00:00:00
[ [ "Del Monte", "E.", "" ], [ "Feroci", "M.", "" ], [ "Pacciani", "L.", "" ], [ "Evangelista", "Y.", "" ], [ "Donnarumma", "I.", "" ], [ "Soffitta", "P.", "" ], [ "Costa", "E.", "" ], [ "Lapshov", "I.", "" ], [ "Lazzarotto", "F.", "" ], [ "Rapisarda", "M.", "" ], [ "Argan", "A.", "" ], [ "Barbiellini", "G.", "" ], [ "Basset", "M.", "" ], [ "Bulgarelli", "A.", "" ], [ "Caraveo", "P.", "" ], [ "Chen", "A.", "" ], [ "Di Cocco", "G.", "" ], [ "Foggetta", "L.", "" ], [ "Fuschino", "F.", "" ], [ "Galli", "M.", "" ], [ "Gianotti", "F.", "" ], [ "Giuliani", "A.", "" ], [ "Labanti", "C.", "" ], [ "Lipari", "P.", "" ], [ "Longo", "F.", "" ], [ "Marisaldi", "M.", "" ], [ "Mauri", "F.", "" ], [ "Mereghetti", "S.", "" ], [ "Morselli", "A.", "" ], [ "Pellizzoni", "A.", "" ], [ "Perotti", "F.", "" ], [ "Picozza", "P.", "" ], [ "Prest", "M.", "" ], [ "Pucella", "G.", "" ], [ "Tavani", "M.", "" ], [ "Trifoglio", "M.", "" ], [ "Trois", "A.", "" ], [ "Vallazza", "E.", "" ], [ "Vercellone", "S.", "" ], [ "Vittorini", "V.", "" ], [ "Zambra", "A.", "" ], [ "Romano", "P.", "" ], [ "Burrows", "D. N.", "" ], [ "Chincarini", "G.", "" ], [ "Gehrels", "N.", "" ], [ "La Parola", "V.", "" ], [ "O'Brien", "P. T.", "" ], [ "Osborne", "J. P.", "" ], [ "Preger", "B.", "" ], [ "Pittori", "C.", "" ], [ "Antonelli", "L. A.", "" ], [ "Verrecchia", "F.", "" ], [ "Giommi", "P.", "" ], [ "Salotti", "L.", "" ] ]
[ -0.0045815147, 0.0233416129, -0.0238174461, -0.011908723, -0.1033975556, 0.0340543203, 0.0899713039, -0.0186990108, 0.0408960469, -0.0848785862, -0.0686744973, 0.020872416, -0.1185213774, -0.0307106171, -0.0057839616, 0.0127703696, -0.0836439952, -0.0134776914, -0.0658452064, 0.0144936619, 0.0279070511, -0.0410246514, -0.1160521805, 0.0519045442, -0.0776253268, -0.1680081636, -0.0350574292, -0.0148151722, -0.0166799296, 0.027727006, -0.0002415342, -0.0390698723, 0.01080273, -0.1977413893, -0.0213611126, 0.1806627959, 0.0379124358, 0.0348259434, -0.051467292, 0.0400729813, -0.0012683562, -0.0806603804, -0.0718638748, 0.0718124285, -0.0659480914, -0.0159211662, -0.0313279144, 0.0206795111, 0.0182360373, -0.0063144527, -0.0337971114, 0.0344144106, -0.0155482143, 0.0527276099, -0.092389062, -0.087759316, 0.0278556105, 0.085907422, -0.0698062107, -0.0699605346, -0.0872449055, 0.0029546751, 0.0029707507, -0.0547852702, 0.0099475132, -0.044059705, 0.0548881553, 0.0515958928, 0.1304558218, 0.0724811703, -0.0684687272, 0.0514415689, 0.0283957459, -0.1553535461, -0.0016292509, 0.00918232, 0.0492038615, 0.0021058891, -0.0146351261, 0.0062597962, 0.0065973811, -0.0454229042, -0.094498165, -0.0395585671, -0.0763907284, -0.0158311427, -0.0007049103, -0.0118251313, -0.0758763179, 0.0361891426, -0.00295146, -0.0502326936, 0.0571001433, 0.0311478712, -0.0441625863, -0.0262609217, -0.0037134383, -0.048046425, 0.0852386802, 0.0185575467, -0.0112528438, -0.0092080412, 0.0501555316, -0.0783455074, 0.0520588681, -0.0161397923, -0.0797344297, 0.0121852215, 0.0154710524, -0.0729955882, -0.0478663817, 0.016705649, -0.0827180445, 0.1724321395, -0.0354175195, 0.0418734364, -0.0213353913, -0.0439568199, -0.0293731354, 0.0170400199, -0.0493839085, 0.1260318458, -0.0548367128, -0.046194531, 0.0992822275, 0.0062212148, 0.1490776688, -0.0713494569, -0.0384011306, -0.093880862, 0.1380691677, -0.0593121313, 0.0413333029, 0.0201265141, -0.0172843672, -0.0690345839, -0.0357776135, -0.1318961829, -0.0406131186, -0.0135162724, -0.0505413413, 0.0068610194, 0.0492295809, -0.0017650889, 0.0511586405, 0.0442397483, -0.1009797975, 0.0253606942, 0.0469918735, -0.1354970932, -0.1033975556, 0.0069574723, -0.0115807829, -0.0747445971, 0.0242804214, -0.0406645611, 0.0419763215, 0.0376552306, -0.0261708982, -0.0277527273, 0.0391984768, 0.0337971114, -0.0198564455, 0.0551453643, -0.0664110631, 0.0810204744, -0.0880165249, -0.0224799663, -0.1655389667, -0.0434681252, -0.0102304425, 0.0157925617, -0.0691889077, -0.0014106242, -0.0492810234, -0.0395585671, 0.0373465791, -0.0437767766, -0.0847757086, -0.1036033183, -0.0217983648, -0.0031218603, 0.1495920867, -0.0295017399, 0.0209881607, -0.0187375918, -0.0090537164, 0.1043235064, -0.0060379542, 0.0495896749, 0.0285500716, 0.0263638049, 0.0729441494, 0.1102907285, 0.0418219976, -0.0847757086, -0.0133362273, -0.0721725225, -0.0945496038, -0.0789628103, 0.0525218435, -0.012018037, 0.0962471738, -0.0749503672, -0.021052463, -0.0848785862, 0.0894568861, 0.0994365513, -0.0464260168, -0.0348002203, 0.1156406477, -0.0094652493, 0.0360605419, -0.0373465791, -0.1265462637, -0.0153038669, -0.0234316345, 0.0761335194, 0.0782426298, -0.0825122744, -0.0433909632, 0.0400729813, -0.0133362273, 0.0540136471, 0.0013125638, 0.0971731246, 0.0693946779, 0.0572544672, 0.0394299626, -0.0497182757, -0.0037295138, 0.0058900598, 0.0119987465, -0.087862201, 0.0968130305, 0.0328454413, 0.1501065046, 0.0097160265, 0.0238560271, -0.0146608474, 0.0305820126, -0.0088672405, -0.0072018197, -0.0177987833, -0.0413590223, -0.0246405117, -0.0152395647, 0.0374494642, 0.0404845141, 0.075721994, 0.0225185473, -0.0515444539, -0.0161012113, -0.0687259361, -0.0414361842, 0.0153553085 ]
712.0501
Marco Cortesi Mr.
M. Cortesi
A suggestion for B-10 imaging during boron neutron capture therapy
4 pages, 5 figures, presented at Third Young Members Neutron Capture Therapy Meeting (YMNM3), December 2003 Pisa (Italy)
null
null
null
physics.med-ph
null
Selective accumulation of B-10 compound in tumour tissue is a fundamental condition for the achievement of BNCT (Boron Neutron Capture Therapy), since the effectiveness of therapy irradiation derives just from neutron capture reaction of B-10. Hence, the determination of the B-10 concentration ratio, between tumour and healthy tissue, and a control of this ratio, during the therapy, are essential to optimise the effectiveness of the BNCT, which it is known to be based on the selective uptake of B-10 compound. In this work, experimental methods are proposed and evaluated for the determination in vivo of B-10 compound in biological samples, in particular based on neutron radiography and gammaray spectroscopy by telescopic system. Measures and Monte Carlo calculations have been performed to investigate the possibility of executing imaging of the 10B distribution, both by radiography with thermal neutrons, using 6LiF/ZnS:Ag scintillator screen and a CCD camera, and by spectroscopy, based on the revelation of gamma-ray reaction products from B-10 and the H. A rebuilding algorithm has been implemented. The present study has been done for the standard case of B-10 uptake, as well as for proposed case in which, to the same carrier, is also synthesized Gd-157, in the amount of is used like a contrast agent in NMRI.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 12:40:28 GMT" } ]
2007-12-05T00:00:00
[ [ "Cortesi", "M.", "" ] ]
[ 0.0441887528, 0.0968654454, 0.0609074309, 0.0490757488, -0.0967625678, 0.0030157922, -0.0054850127, 0.0276758429, -0.0453462005, -0.0772660151, 0.0103527196, -0.0435200036, -0.0210912563, -0.1051476225, 0.0105006155, 0.0466322526, 0.0089380629, 0.0099669043, -0.0088930503, -0.0152397184, 0.0730992034, 0.0199209489, 0.0357265286, -0.1120408624, 0.0755684227, -0.0249365512, 0.0613189675, -0.0293477103, 0.0723790154, -0.0211684182, -0.0325885601, -0.0470695086, -0.0577694625, -0.0072083222, -0.1100860685, 0.0912068188, 0.042208232, 0.0751054436, -0.0806611925, 0.023290405, 0.0471209511, -0.0367810912, -0.0494872853, 0.1134812459, -0.0871428922, 0.0212970246, -0.0500531495, -0.11564181, 0.0415137634, 0.0001777364, -0.0229303092, -0.0406392477, -0.0643540472, -0.0202167407, -0.0242035016, -0.0551973581, -0.0485356078, 0.0820501298, 0.0333601944, 0.0311224628, -0.0284217522, -0.1080283821, 0.0863712654, 0.0325628407, -0.1123495176, -0.0849823281, 0.0206282772, -0.005886904, 0.0321513042, -0.0745910257, 0.0652285665, 0.0282674264, -0.0596213788, 0.0140951313, 0.058541093, 0.0670804828, 0.0284217522, -0.0497187749, 0.0029836411, -0.0578723475, 0.0364981592, -0.0791693702, 0.0555574521, -0.0780890882, -0.0421053469, 0.0172202382, 0.0223387256, 0.0017345628, -0.1164648831, -0.0505932905, 0.0228017047, 0.0399705023, -0.01184454, 0.1412599683, 0.0322284661, -0.0861140564, 0.0120760296, 0.0044754613, 0.0539627485, 0.0737165064, -0.0022200476, 0.0380157009, 0.0763914958, -0.0956822783, 0.1751088649, -0.0457320139, 0.054014191, -0.0022104022, -0.0056972113, 0.1292225271, 0.1029356122, -0.0701155663, -0.0227631237, 0.0399962217, -0.0220943764, -0.1071024239, -0.1111149043, -0.0599300303, -0.0372440703, 0.0589526296, -0.026878491, 0.0872972235, -0.0237148013, -0.0258753691, 0.0638910681, -0.0117545165, 0.1656435132, -0.0636853054, 0.0516478531, -0.0662574098, 0.0749511197, -0.0944991112, -0.0158184413, -0.0507733375, -0.0037809934, -0.0486127734, -0.0313796736, -0.0279587731, -0.0199466683, 0.0226731002, 0.0656400993, -0.0186220352, 0.1097774133, 0.0000821365, -0.0397904553, 0.0471723936, -0.129016757, 0.0875029862, 0.0874515474, 0.0084236413, -0.0056972113, -0.0529853478, 0.0128090791, 0.0198823661, 0.0506704561, -0.0993861109, 0.0091631217, 0.1189341024, -0.0800953284, -0.0265183952, 0.0171430744, 0.0469409041, 0.0620391555, 0.0016573997, 0.0870914534, 0.0782434121, -0.1034500375, 0.0284731947, -0.1435234249, 0.0352635495, 0.0175803322, -0.0042857686, -0.0827188715, -0.0558661073, -0.0160756521, 0.117082186, 0.1267533004, -0.1192427576, 0.0211555585, -0.0026749885, -0.0293991528, -0.001220142, 0.0525738113, 0.035392154, 0.0555574521, -0.0215285141, -0.0937274843, 0.0424654409, -0.1420830488, -0.0248208065, 0.0337974504, 0.0687780678, 0.0813813806, 0.1402311325, -0.0733564124, -0.122637935, 0.0261197202, 0.0979457349, -0.0486127734, 0.0348005705, 0.0151368342, 0.0019290783, -0.0183133837, -0.0511591546, -0.0630165562, -0.0330772623, 0.0506704561, 0.0616790615, 0.0107578263, -0.0949620903, 0.0270070955, 0.0173874255, 0.0231617987, -0.0027248231, -0.0890462548, 0.0105970697, -0.0604444519, 0.0054400004, 0.100569278, -0.0046683694, -0.0046812301, 0.0278044473, 0.0589011908, 0.0850337669, -0.0675949007, 0.0897149965, 0.0816900358, -0.0067582042, 0.0079220813, -0.1243869662, -0.0414366014, -0.005867613, 0.0208340455, -0.0157284178, -0.0521365553, -0.0093753198, 0.0271357, -0.0059994333, 0.013207756, -0.1260331124, 0.010661372, 0.0389159396, 0.0055396697, -0.0148024606, -0.0502331965, -0.0120117273, -0.0596728213, -0.067646347, 0.0529339053, 0.0800953284, -0.1278850287, -0.0027714425, -0.0189178269, -0.0669261515, 0.0213870481, 0.0261711609 ]
712.0502
Tom Baehr-Jones
T. Baehr-Jones, M. Hochberg, A. Scherer
Photodetection in silicon beyond the band edge with surface states
null
null
10.1364/OE.16.001659
null
physics.optics
null
Silicon is an extremely attractive material platform for integrated optics at telecommunications wavelengths, particularly for integration with CMOS circuits. Developing detectors and electrically pumped lasers at telecom wavelengths are the two main technological hurdles before silicon can become a comprehensive platform for integrated optics. We report on the generation of free carriers in unimplanted SOI ridge waveguides, which we attribute to surface state absorption. By electrically contacting the waveguides, a photodetector with a responsivity of 36 mA/W and quantum efficiency of 2.8% is demonstrated. The photoconductive effect is shown to have minimal falloff at speeds of up to 60 Mhz.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 12:40:41 GMT" } ]
2009-11-13T00:00:00
[ [ "Baehr-Jones", "T.", "" ], [ "Hochberg", "M.", "" ], [ "Scherer", "A.", "" ] ]
[ 0.0276117045, 0.0233029537, -0.0985658839, 0.0214417763, 0.0503537543, -0.0191981662, -0.0371980406, 0.0261584576, 0.0015448724, -0.055172421, 0.0826566443, -0.053234756, 0.0002742766, -0.0021527824, 0.0918860435, -0.0544075519, -0.0749569833, 0.0026738483, -0.0468608625, -0.005663204, 0.0431130119, 0.018955959, -0.0783223957, -0.0134744104, -0.0245522372, -0.1142201647, 0.074804008, 0.0520364642, -0.0009218243, 0.0155268041, 0.0001617375, -0.0611893758, -0.1141181812, -0.0548664741, -0.1069794223, 0.1268659681, 0.054101605, 0.0611893758, -0.1148320585, 0.0863280073, -0.0492064543, 0.0106826453, 0.0334756859, -0.0194658693, -0.076180771, -0.0315890163, -0.0314105451, 0.0482121296, -0.0203454662, -0.0498693399, 0.0067308312, -0.1068774387, 0.04245013, 0.0069411695, -0.060067568, -0.0143795032, -0.0098922821, 0.0568041354, -0.1160558462, 0.0908152312, 0.0441328362, -0.0778124854, 0.0030833709, -0.0654216409, -0.1271719187, -0.0261329617, -0.0281471126, 0.0559882782, -0.0089489464, 0.0640958697, 0.099126786, 0.0060137683, 0.0345974937, 0.0159602277, 0.0237363782, -0.0395436324, -0.0582828782, 0.028019635, -0.055478368, -0.0208171345, 0.0476002358, 0.0178214051, -0.0291159432, -0.0204856917, -0.0193256438, -0.0494104214, 0.065166682, -0.1213589236, -0.130333364, -0.0099432729, -0.0072853598, -0.0224743467, 0.0778634772, 0.1129963771, -0.0804640278, -0.075823836, -0.0435464382, 0.0377589427, 0.0347249694, 0.0724584162, 0.0646567717, -0.0937727168, 0.0718975142, -0.0060042073, 0.0777105018, 0.0357702896, 0.0588947721, 0.0371470489, 0.0334756859, 0.0486200564, 0.1386959106, -0.0248454362, -0.0018595833, 0.0831665546, 0.0569571108, -0.019542357, -0.0010716108, -0.0290904492, 0.0900503621, 0.0836254805, -0.1072853729, 0.119421266, -0.0548154823, 0.0191981662, 0.1190133318, -0.0206386652, 0.0535916947, -0.161539942, 0.0004852126, -0.0027806109, 0.1078972667, -0.1065714955, 0.0618522577, -0.0641468614, 0.0077952715, -0.0333482102, 0.1529734433, -0.028019635, -0.0160877071, -0.0521639399, 0.0835744888, -0.0097393086, 0.0963222757, 0.0446682423, 0.0461469851, -0.0434954464, -0.0095289703, 0.0125055788, 0.0680731758, -0.0206514131, -0.0268723331, -0.1119765565, -0.0856141299, -0.0143667553, 0.1433870941, -0.1276818216, 0.0612913556, 0.1109567359, -0.0183823071, -0.0259035025, 0.0260054842, -0.0273822453, -0.0097456826, 0.039059218, -0.0391357057, -0.0779654607, 0.052367907, -0.0007425586, -0.0520109683, 0.0628210902, 0.0279941391, -0.0138313482, -0.0066288491, 0.0326343328, 0.0487730317, 0.0359232612, 0.068838045, 0.0178086571, -0.0532857478, -0.0343680307, -0.0458410382, -0.0719994977, 0.0400790386, -0.0039518136, 0.0559372865, -0.1143221483, -0.016444644, 0.0521384478, -0.0038466444, -0.0883166641, -0.1008094922, 0.0669513717, 0.0925999209, -0.0109694703, 0.000455335, -0.0822997093, 0.050940156, 0.0524698868, 0.0021081651, -0.0882656723, 0.0293199085, -0.0483651012, 0.1207470298, -0.0019838742, -0.0573650375, -0.0927019045, -0.0342150591, 0.0631270409, 0.0830645785, 0.0061221244, 0.0489514992, 0.0860220641, 0.1347186118, 0.0371725447, -0.0598126128, -0.0526738539, 0.005790682, 0.031716492, -0.0149149103, 0.0322009102, -0.1016763449, 0.1016763449, 0.0965772271, 0.0256995372, 0.0569571108, 0.1625597775, -0.06618651, -0.0607814454, -0.0345719978, -0.0901523456, -0.0341640674, -0.0229842588, -0.0598126128, 0.037682455, 0.0043055648, 0.0886226073, 0.0095927091, -0.0032347508, -0.0065906057, -0.1250302941, -0.0972911045, 0.0235069189, -0.0271272901, 0.0442603156, -0.0377589427, 0.0285550412, -0.0040091788, 0.0131557155, 0.0112244263, -0.0487475358, -0.0411243588, 0.0047103069, -0.0656256005, -0.00197272, -0.0091911536, 0.0654216409 ]
712.0503
Alexander Lenz
Naoko Kifune, Jisuke Kubo and Alexander Lenz
Flavor Changing Neutral Higgs Bosons in a Supersymmetric Extension based on a $Q_6$ Family Symmetry
37 pages, 10 figures
Phys.Rev.D77:076010,2008
10.1103/PhysRevD.77.076010
KANAZAWA-07-18
hep-ph
null
A supersymmetric extension of the standard model based on the discrete $Q_6$ family symmetry is considered, and we investigate flavor-changing neutral current (FCNC) processes, especially those mediated by heavy flavor-changing neutral Higgs bosons. Because of the family symmetry the number of the independent Yukawa couplings is smaller than that of the observed quantities such as the Cabibbo-Kobayashi-Maskawa matrix and the quark masses, so that the FCNCs can be parametrized only by the mixing angles and masses of the Higgs fields. We focus our attention on the mass differences of the neutral $K, D$ and $B$ mesons. All the constraints including that from the ratio $\Delta M_{B_s}/\Delta M_{B_d}$ can be satisfied, if the heavy Higgs bosons are heavier than $\sim 1.5$ TeV. If the constraint from $\Delta M_K$ is slightly relaxed, the heavy Higgs bosons can be as light as $\sim 0.4$ TeV, which is within the accessible range of LHC.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 12:59:10 GMT" } ]
2008-11-26T00:00:00
[ [ "Kifune", "Naoko", "" ], [ "Kubo", "Jisuke", "" ], [ "Lenz", "Alexander", "" ] ]
[ 0.0506323688, -0.0338786691, -0.0125536723, -0.0094326576, -0.0202923957, -0.0064798761, -0.0546235554, 0.0775496736, -0.0580578335, -0.0075008771, -0.045225706, 0.0029991905, -0.0962525532, 0.0925398245, 0.0253393892, 0.0592180602, 0.0250841398, 0.1217775792, 0.0433925427, 0.0031268157, -0.0803342164, -0.0607495606, 0.0121127851, 0.0552732833, 0.0123564331, -0.0233902056, -0.0192017816, -0.05327769, 0.0805662647, -0.0555981472, 0.0911939591, -0.0528136007, -0.1228913963, -0.0998724625, -0.0724446625, 0.1109178439, -0.016927734, 0.0355958082, -0.005511085, 0.0479870476, -0.0498434156, -0.0512820967, -0.084464632, 0.0593108796, -0.0167188924, 0.0329736918, -0.008516077, -0.0276598465, 0.0318598747, -0.0238775015, -0.009658902, 0.0306532364, -0.005783739, -0.0891983658, -0.0846502706, 0.0281007327, 0.0344587862, 0.0006642308, 0.0387284271, -0.077364035, -0.0846966803, -0.1572341621, -0.0463627279, 0.0373825617, -0.0151061742, 0.0056097046, -0.0399118587, 0.02584989, 0.0039911857, 0.0183896217, -0.0664114803, -0.0170553587, 0.0324399881, 0.0657153428, -0.0071760132, 0.0150133558, 0.057036832, -0.0119967619, -0.0760645792, 0.0543451011, -0.1247477606, 0.0364775844, -0.1124957502, -0.0043914649, -0.0479870476, 0.0105754826, 0.0266852546, 0.0894768164, -0.1457246989, -0.0311869401, 0.0744866654, 0.0211509652, -0.0435781814, -0.0112716192, 0.1238195822, -0.0144912535, 0.0378466509, -0.0527207814, 0.0003228698, -0.0202343836, 0.0517461896, -0.0100243734, 0.0690103918, -0.1021001041, 0.1673513502, -0.0811695829, 0.0076749111, -0.0636269301, -0.0863209963, 0.077364035, 0.1054415628, -0.0125304675, -0.075322032, 0.0269172993, -0.0904514119, -0.0828403085, -0.0640910193, 0.0177863017, 0.0459218435, 0.1243764907, 0.03956379, 0.0186796784, -0.0147813102, -0.0566655584, -0.0212901924, -0.0365704, 0.0112020057, -0.0674788877, -0.0731872097, -0.0499826409, 0.1217775792, -0.0473373197, -0.0208609086, 0.045713, -0.0410720855, 0.0355726033, 0.0153382206, -0.0603782907, 0.0439726599, -0.0622810647, -0.0098213339, -0.0120779779, 0.0880381316, 0.086506635, -0.010801727, 0.0919365063, -0.0345748067, 0.0060970006, -0.0038171515, 0.014885731, -0.0942105502, -0.0987586454, -0.0179139283, 0.0514677353, -0.0406776108, -0.1572341621, -0.0137719121, 0.0931895524, -0.0455505699, -0.0251305476, 0.1231698543, 0.0351085141, -0.0829331279, 0.0613528825, 0.0912403688, 0.0180647578, -0.0849287212, 0.0461538881, -0.1473025978, -0.1803459078, 0.0483583212, -0.0550412387, -0.0202111788, 0.0119387507, 0.0492400974, 0.012843729, -0.0208725091, -0.1660518944, -0.0658081546, 0.0413969532, 0.0491472781, 0.0032486396, -0.0411417, -0.0093108332, -0.1245621294, 0.0349692851, 0.0492865033, 0.0620026104, 0.0358046517, -0.0026844786, -0.0446455926, 0.062095426, 0.0687783435, 0.0526743717, 0.0523030981, -0.0311869401, 0.0721662119, 0.140805319, 0.119271487, -0.0035822054, -0.0155934701, -0.0045713, 0.0742546245, -0.1033995599, -0.0647871569, -0.0052761389, 0.0858104974, 0.0301659405, -0.0425803848, -0.0392621309, 0.0149901519, 0.0689639822, 0.0940249115, 0.0747651234, -0.0351549238, 0.084603861, -0.0803342164, -0.0082086166, -0.0006355877, 0.0602390617, 0.0169625394, 0.016765302, 0.0455273651, 0.0030746055, 0.0495185517, 0.0007686514, -0.0040607997, 0.0489152335, -0.0633020625, 0.0148277199, 0.0053196475, -0.0574545115, -0.0637661591, -0.0491936877, -0.046617981, -0.0713308454, -0.0894304067, -0.0621418357, 0.0346444212, -0.0049599768, -0.0874348134, -0.000336285, 0.0851143599, 0.1062769294, -0.0065378873, 0.0181459729, 0.0146072758, -0.0411417, 0.1267897636, 0.0225200336, 0.0180299506, 0.0781529918, -0.0268940963, -0.0613992885, -0.0599141978, -0.0038229527 ]
712.0504
Yasuhiro Tada
Yasuhiro Tada, Norio Kawakami and Satoshi Fujimoto
Microscopic Mechanism and Pairing Symmetry of Superconductivity in the Noncentrosymmetric Heavy Fermion Systems CeRhSI$_3$ and CeIrSi$_3$
null
null
10.1143/JPSJ.77.054707
null
cond-mat.str-el cond-mat.supr-con
null
We study the pairing symmetry of the noncentrosymmetric heavy fermion superconductors CeRhSi$_3$ and CeIrSi$_3$ under pressures, which are both antiferromagnets at ambient pressure. We solve the Eliashberg equation by means of the random phase approximation and find that the mixed state of extended s-wave and p-wave rather than the $d+f$ wave state could be realized by enhanced antiferromagnetic spin fluctuations. It is elucidated that the gap function has line nodes on the Fermi surface and the resulting density of state in the superconducting state shows a similar character to that of usual d-wave superconductors, resulting in the NMR relaxation rate $1/(T_1T)$ that exhibits no coherence peak and behaves like $1/(T_1T)\propto T^2$ at low temperatures.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:00:21 GMT" } ]
2009-11-13T00:00:00
[ [ "Tada", "Yasuhiro", "" ], [ "Kawakami", "Norio", "" ], [ "Fujimoto", "Satoshi", "" ] ]
[ 0.0622738004, -0.1091415584, -0.0110962903, -0.0309048817, 0.0550348163, 0.0561949126, 0.050580062, 0.030626459, -0.0502088293, -0.0698376074, -0.0593503639, 0.009170536, -0.0269141607, 0.0580974631, -0.0370301716, 0.0093619516, -0.1010673121, 0.0400464162, 0.0433874838, 0.0140951313, -0.0172041804, -0.0849652216, -0.0001096651, 0.0428538397, 0.0649652183, -0.0406032577, 0.0896519944, 0.0185962934, 0.0869605839, -0.0721577927, 0.1084919125, -0.0322505906, -0.0526682287, -0.0941531584, -0.1341067702, 0.0621345863, -0.0177262221, 0.046125304, -0.095313251, -0.0065603266, -0.027494207, 0.0127146207, -0.0768445656, 0.101624161, -0.0129698412, 0.0498376004, 0.0268677566, 0.0198723953, 0.0167865474, 0.0759629011, -0.0295591727, -0.0121461749, 0.0530858599, -0.1097912118, -0.0088805128, -0.0058932733, 0.0044721588, 0.1308585107, 0.0548956059, -0.0536427051, 0.0226682201, -0.1082134843, 0.0007341214, -0.0071229716, -0.0729466528, -0.0022679821, 0.0103132278, 0.0787935257, 0.070533663, 0.02703017, -0.0388399176, 0.0203016289, 0.074013941, -0.0481670648, 0.0643155649, 0.0344547667, 0.0283758771, 0.1003248543, 0.0011861952, 0.0674710125, -0.0430626571, 0.0412529111, 0.0501160212, 0.0192343444, -0.0752204359, -0.1041299552, -0.0795359835, -0.0193503536, -0.0530858599, -0.0965197459, 0.1262181252, 0.0241995417, -0.0814849436, 0.0351740234, 0.0088399099, -0.0246403776, -0.042529013, -0.0597215928, -0.0165893324, 0.0207772683, -0.0321345814, 0.0059251757, -0.0110730892, 0.086403735, 0.1418097764, 0.0492807552, 0.0001564313, -0.058143869, -0.0783758909, 0.0131322546, 0.1518329829, -0.0615777448, -0.0303016324, 0.0348956026, -0.0364965312, -0.0093445498, 0.0187819079, -0.102737844, -0.0538747236, 0.1667749882, 0.0159860831, 0.123248294, 0.0096519748, 0.0492807552, 0.0353596397, -0.0431786664, 0.0488631241, -0.1323434263, -0.0343387574, -0.0578654446, 0.0612065122, -0.0156148532, -0.0537819155, 0.0179234389, -0.0036310914, -0.0064443173, 0.0850116238, -0.1117401719, 0.0746635944, 0.0214733239, 0.0040748273, 0.0401160195, 0.1367981881, 0.037749432, 0.1601856649, 0.0678422451, 0.0302320272, 0.0615313388, 0.0377726331, 0.0450348146, -0.034593977, -0.0303712375, 0.0477494337, 0.0311369002, 0.068723917, -0.1805104911, 0.0430626571, 0.0515081361, 0.0410672948, -0.0405568555, 0.0572157912, -0.0199304, -0.0490023345, -0.0195591692, 0.1355916858, 0.0046780757, -0.0936427191, -0.0096171722, -0.0297679901, -0.0988399312, 0.0038718109, -0.0907656848, -0.0587007105, -0.0033555694, 0.0332482681, 0.0096519748, 0.0158236697, -0.152761057, -0.0306960642, 0.0610208996, 0.0088167079, 0.0082772644, -0.0855684653, 0.0351276211, -0.040324837, 0.0031844557, 0.0343851596, 0.0774014145, 0.0050464049, 0.029257549, -0.1316937655, 0.0653364435, 0.1345708072, -0.0199304, -0.1084919125, -0.1125754341, 0.0477958359, 0.0889095366, -0.0139675215, 0.093503505, -0.0029872397, -0.0178422313, 0.0355916582, -0.010185618, -0.066589348, -0.0567053519, -0.0158700738, -0.0641299486, -0.1123898253, 0.0158120692, 0.0037093977, 0.0201856196, 0.0153828347, -0.0280278493, -0.0729466528, 0.0274478029, -0.0448491983, -0.0346171781, 0.0378190354, 0.0525290184, 0.0133410711, 0.0216357373, -0.0114037152, 0.114338778, -0.0284918863, 0.1190719604, 0.0408816822, -0.0302552283, -0.0187239032, 0.0484918915, 0.0394663699, 0.028816713, 0.0403712392, 0.1005104706, -0.0933178887, -0.0145939719, 0.007749422, -0.0631554723, 0.012633414, 0.010626453, -0.0446867868, -0.0015777267, 0.0038312075, 0.109512791, -0.0790719464, 0.0815777481, -0.0302784313, -0.0400696173, 0.0709048882, 0.0342691503, -0.0199536011, 0.1000464335, -0.0405336544, 0.052714631, -0.0805568695, -0.0008403424 ]
712.0505
Wojciech Krolikowski
Wojciech Krolikowski
Photonic portal to the sterile world of cold dark matter
16 pages, 3 misprints are corrected
Acta Phys.Polon.B39:1881-1900,2008
null
IFT-07/14
hep-ph
null
We assume that the cold dark matter consists of spin-1/2 and spin-0 particles described by a bispinor field \psi and a scalar field \phi, sterile from all Standard Model charges (in contrast, neutralinos, supersymmetric candidates for cold dark matter, are not sterile from weak Standard Model charges). We propose, however, that such a sterile world can contact with our Standard Model world not only through gravity but also through a portal provided by photons coupled to sterile particles by means of two very weak effective interactions -(f/M^2)\phi F^{\mu\nu}\phi F_{\mu\nu} and -(f'/M^2) (\bar\psi \sigma^{\mu\nu} \psi)\phi F_{\mu\nu}, where M is a very large mass scale and f and f' are dimensionless coupling constants. Thus, in our picture, the electromagnetic field F_{\mu\nu} - as the only Standard Model field - participates in both worlds, providing a nongravitational link between them (other than the popular supersymmetric weak interaction, active in the case of neutralinos). In consequence, there appears a tiny quasi-magnetic correction to the conventional electromagnetic current (described in Appendix A).
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:19:28 GMT" }, { "version": "v2", "created": "Tue, 18 Dec 2007 14:14:46 GMT" } ]
2008-12-19T00:00:00
[ [ "Krolikowski", "Wojciech", "" ] ]
[ -0.0233038794, 0.051246576, -0.2176126689, 0.0013775777, -0.0690058321, 0.0345578119, 0.038702555, 0.0312090814, -0.0460862331, -0.0074248519, -0.0589596368, 0.0343107767, -0.0585204586, 0.0040795514, 0.0767463446, -0.0279289708, 0.0145889418, 0.1416348815, -0.002648792, 0.0245527904, -0.0288210511, 0.0158927515, 0.0304405205, 0.0111441398, -0.1286791265, -0.0294249207, 0.0904706568, -0.0691156238, 0.0905804485, 0.0192963798, 0.0314286724, -0.0413650721, -0.071970284, -0.0721349716, -0.0815224051, 0.0987052396, -0.0275446903, 0.0126400897, -0.0720800757, 0.0051191677, -0.0813028142, 0.0529758371, -0.0714213103, 0.1054576039, 0.0266937837, 0.0260487404, 0.0190493427, -0.0770208314, 0.1312044114, -0.0867925361, -0.0410356894, 0.0064881677, 0.0657668933, -0.0222333819, -0.05813618, 0.0372752286, 0.0439177938, 0.0354361683, 0.0041447417, 0.0292053316, 0.0426826067, -0.080314666, -0.0659315884, 0.0367811508, -0.0119127017, 0.0179102253, 0.0136213778, 0.0328559987, -0.024895899, 0.0787226409, 0.0508622937, 0.0277780034, 0.0568735413, 0.0083306562, -0.0201061144, -0.021451097, 0.0174161494, 0.0278603509, -0.0691156238, 0.0237430576, -0.0243606512, -0.0274348967, -0.0265016425, -0.0715311021, -0.1107826307, -0.0218216535, -0.0141909365, 0.0479252934, -0.1274713874, 0.006282303, 0.0179513972, 0.0154672982, -0.0618142933, 0.0384555161, 0.0107941702, 0.0109931724, 0.0199276991, 0.0603869669, 0.0208060537, 0.0053181704, -0.0121460147, -0.0663707629, 0.0524268672, -0.0244429968, 0.1069947258, -0.0771306232, 0.0549521372, -0.0089551127, -0.0985954478, 0.0604418628, 0.0417219028, -0.0176494624, -0.0821811706, 0.132631734, -0.0255546663, -0.0425179116, -0.0041207243, 0.0396083593, -0.0277093817, 0.0716409013, 0.0086737638, 0.0553638674, 0.0859141797, -0.0112882452, -0.049270276, -0.1009011269, -0.035765551, -0.0858043879, -0.0484468155, -0.0122352224, 0.1406467259, -0.136803925, 0.0024377806, 0.0201884601, -0.1000227705, 0.1306554377, 0.0529209413, -0.002161579, 0.0480625331, 0.0786128491, 0.0093050823, -0.1123197526, 0.1708402187, 0.0413101725, 0.057422515, 0.0048069395, -0.0453176722, 0.0520425849, 0.0513014719, -0.0610457323, -0.0500388369, -0.0987052396, 0.0356557593, 0.04778805, -0.0482272282, -0.0545953065, 0.0396907069, 0.110672839, 0.0537718497, -0.0578616932, 0.0304405205, 0.07487984, -0.0138684157, 0.0273799989, 0.1206641346, 0.006772947, -0.0162221342, -0.1058967784, -0.0654924065, -0.1280203611, -0.0714213103, -0.0074248519, -0.1075436994, -0.0390044898, 0.0324991681, 0.0472390763, 0.0027465776, -0.1866506189, -0.0298915487, 0.0509720892, 0.0209432971, 0.0390593857, 0.0481448807, -0.0181984361, -0.0323893726, 0.0482272282, -0.0400749855, 0.0641748756, -0.0360674858, -0.0640650839, 0.0035580276, 0.0603869669, 0.0355185159, 0.1056771874, -0.0504505634, -0.0217530318, 0.0085159345, 0.0530581847, 0.058904741, 0.0300013423, -0.0101903006, 0.0428472981, 0.0641199797, -0.117589891, -0.0499564894, -0.0170867667, 0.1768789142, 0.0460313372, -0.0422983244, 0.0646689534, 0.0395809114, -0.0366713591, 0.0405141637, -0.0645042583, -0.0346676074, -0.0134635484, -0.1308750212, 0.0973328054, 0.0513563678, 0.0003701275, -0.0900863707, 0.0932155177, 0.0814675093, 0.055226624, 0.0342558771, -0.0000946227, 0.0218628272, -0.0310992878, -0.0055514835, 0.0413925201, 0.0551442802, 0.0033573094, -0.0785030574, -0.0538267456, 0.0066940323, -0.0201472882, 0.0115558691, -0.0124479495, 0.0048858547, -0.0595635064, -0.0214099232, 0.0136556886, -0.0833340138, 0.0758679882, -0.1551396102, 0.0027500086, -0.0193787254, -0.0029284246, 0.066535458, -0.0556109063, 0.1216522902, 0.0801499709, 0.0100667812, 0.017251458, -0.0323893726, 0.0454000197 ]
712.0506
Bari\c{s} Yapi\c{s}kan
Kayhan Ulker, Baris Yapiskan
Seiberg--Witten Maps to All Orders
16 pages
Phys.Rev.D77:065006,2008
10.1103/PhysRevD.77.065006
null
hep-th
null
All order Seiberg--Witten maps of gauge parameter, gauge field and matter fields are given as a closed recursive formula. These maps are obtained by analyzing the order by order solutions of the gauge consistency and equivalence conditions as well as by directly solving Seiberg-Witten differential equations. The explicit third order non-abelian and fourth order abelian Seiberg-Witten maps of gauge parameter and gauge field are also presented.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:17:26 GMT" } ]
2008-11-26T00:00:00
[ [ "Ulker", "Kayhan", "" ], [ "Yapiskan", "Baris", "" ] ]
[ 0.0038958013, 0.0240333341, -0.0427751392, -0.0436609462, -0.0932894349, -0.1226142943, -0.0600949898, -0.0405139998, -0.0935691595, -0.1086278707, -0.0141146304, -0.0598152615, -0.077391535, -0.0414930508, 0.0244529266, -0.0071855239, 0.0033800518, 0.0634517297, 0.0529619157, 0.0868556798, 0.0285089891, -0.0886272937, 0.0248025879, 0.0311430991, 0.0555727147, -0.0667618513, 0.0496051759, -0.0988373756, 0.0800955743, -0.0878347307, 0.0785104483, -0.0184271112, -0.0096506309, -0.0629388988, -0.0491389595, 0.055759199, -0.0288819596, 0.0872752666, -0.0516098961, 0.0698854849, -0.0307468157, 0.0930563211, -0.1451790482, 0.0373670571, -0.0023762346, 0.0249657631, -0.0314228274, 0.0144759463, -0.0224598628, -0.0230659395, 0.055759199, 0.0179259311, 0.1129170433, -0.0595355332, 0.0406072438, 0.0289985146, -0.0085433722, 0.0319589749, 0.0014022845, -0.0766922086, 0.0030420467, -0.088673912, -0.066808477, 0.0439406745, -0.1379993558, -0.0414697416, -0.0129957171, 0.0301640499, 0.0583233759, 0.0074419416, -0.0331245065, 0.0234505665, 0.0247326549, 0.0222267546, 0.0439639837, 0.0324951187, 0.0226230361, 0.0038724905, -0.0169235691, 0.0296512134, -0.0672280639, -0.0369008407, -0.0259448122, 0.0029866837, -0.0258748792, -0.078090854, 0.0476470776, 0.0045805532, -0.0018779684, -0.0321920812, -0.0007765378, 0.0156531371, 0.0171799883, 0.0875549987, 0.0769719407, -0.0445933752, 0.0520294867, 0.0248958301, -0.0776246414, 0.0013942714, 0.043451149, -0.1169264838, 0.0273434538, -0.0057227775, 0.1950639635, 0.0519828685, -0.0661091506, -0.0027171539, -0.1343628913, -0.0413764976, -0.0570179783, -0.0445001312, -0.0227279346, 0.0273201428, 0.1371601671, 0.0376001634, -0.0508639514, -0.0375302322, -0.0400011651, 0.0743145198, 0.0243829954, -0.0582301356, 0.1129170433, 0.0351525396, -0.0617267415, -0.0259448122, -0.0988373756, -0.1269967109, -0.0491389595, 0.005996678, 0.0002396632, -0.0609807968, 0.0349660553, -0.0076051168, -0.0279262215, 0.013718348, -0.0154433409, -0.004440689, 0.1033130363, 0.1366939545, 0.0249657631, 0.1139427125, -0.0200355481, -0.0094116963, 0.0694658905, 0.0208164565, -0.0101809492, 0.0938955098, 0.0961333364, -0.0388123207, -0.0754800513, 0.0143244267, 0.1286750734, -0.0949211791, -0.0341734886, -0.0431247987, 0.0715638548, 0.0212360509, 0.0306535736, 0.0258515682, 0.0334275477, 0.1035927609, -0.0527754314, -0.0199073404, -0.0122614298, -0.0131588914, -0.0698388666, -0.0313995145, -0.0080480203, -0.1810775399, -0.0598618835, 0.0167953614, -0.0807482749, -0.0030915819, 0.055945687, 0.0437541902, 0.0050234562, -0.0862962231, -0.0920306519, 0.0314228274, 0.075246945, 0.0564585216, -0.0505842231, 0.0383694172, 0.0323086344, 0.1249453649, 0.0421923734, 0.0140330428, -0.015151957, -0.0480200462, -0.0653632134, 0.0735219568, 0.1574871093, 0.1245723963, 0.0374836102, -0.0644774064, -0.0193012618, -0.0388356298, 0.006701827, 0.0081878845, -0.0179958623, -0.0407937281, 0.0801421925, -0.0289052706, -0.1222413257, -0.0153500978, 0.1125440747, -0.0437774993, -0.0177044794, 0.0003780705, 0.0629855171, -0.0484396406, -0.003106151, -0.0270870365, -0.0127975754, 0.0586963482, -0.2211719453, 0.0179026201, -0.0693260282, 0.1026603356, -0.0927299783, 0.0427518301, -0.0109793413, 0.0207115598, 0.076039508, 0.0508173332, 0.1064832881, -0.0309099909, -0.0522625968, -0.0016404907, -0.0172382649, 0.0640578121, 0.0446866155, 0.0538011007, 0.0107578896, -0.0428450704, -0.0358751714, 0.1326845139, -0.0367842875, -0.0774381533, 0.0646172687, -0.0256417729, -0.0167720504, -0.0181124154, 0.012401294, 0.0131822024, 0.0456656665, -0.0203502439, -0.0160261076, 0.0012514933, -0.055153124, 0.1388385445, 0.0030770127, 0.0424487889, -0.0216323324, 0.0796293616 ]
712.0507
Roumen Anguelov
Roumen Anguelov
Rational Extensions of C(X) via Hausdorff Continuous Functions
null
null
null
null
math.RA math.CA
null
The ring operations and the metric on $C(X)$ are extended to the set $\mathbb{H}_{nf}(X)$ of all nearly finite Hausdorff continuous interval valued functions and it is shown that $\mathbb{H}_{nf}(X)$ is both rationally and topologically complete. Hence, the rings of quotients of $C(X)$ as well as their metric completions are represented as rings of Hausdorff continuous functions.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:20:20 GMT" } ]
2007-12-05T00:00:00
[ [ "Anguelov", "Roumen", "" ] ]
[ -0.0371476486, 0.0398027003, -0.0213674009, 0.0407492854, 0.0988141298, -0.0248189699, 0.0398950502, 0.0092580523, -0.0253499802, 0.0341231972, 0.0531010516, -0.0415573418, -0.0615510419, 0.0268044863, 0.0967824385, 0.0627977625, -0.0718942061, 0.0393640399, 0.1578255594, 0.0969671309, 0.0436582975, -0.040772371, 0.0281435568, -0.0918417275, -0.0208479334, -0.0962283388, -0.0433350727, 0.1209780425, 0.0785895512, -0.0409801565, 0.075680539, -0.0173501913, -0.0364781134, 0.004805068, -0.1095266864, 0.0754496679, 0.0365704633, 0.0185622796, 0.0967824385, 0.1955965608, -0.0651065037, 0.0246111825, -0.0557330139, -0.1274425238, 0.0367089882, 0.0850078538, 0.0952124894, 0.0167960934, -0.0792360008, -0.0002990541, -0.061412517, 0.0400335751, -0.0238031223, -0.130767107, -0.0091714747, 0.0204669908, -0.0709707066, 0.0126634464, -0.0040374114, -0.1168223098, -0.0241263472, -0.1243949831, 0.0092522809, -0.0071340105, -0.0849155039, 0.0990911797, -0.0350466929, 0.01958967, 0.0763731599, 0.0114051821, -0.087316595, -0.0452051535, -0.0181928817, 0.1112813279, 0.1017693132, -0.0132637192, 0.0110069243, 0.0150183626, -0.0322992913, 0.0905950069, 0.0372861736, -0.0361318029, 0.0296673253, -0.0673228949, 0.07835868, -0.0615972169, -0.0053216489, 0.0783125013, -0.0988141298, -0.0912414566, 0.0779892802, 0.0823297128, -0.0561947636, -0.0174887162, 0.0428271517, -0.0303830355, -0.0165305883, 0.0539783724, 0.0334305726, 0.0074341469, 0.0019191412, -0.0264120009, 0.0462440886, -0.0642753541, 0.1238408834, 0.1427725554, 0.0005450794, 0.0915646777, -0.0576261841, -0.0214251187, -0.0316066667, -0.0812676921, -0.0591499507, 0.010135374, 0.0284898672, 0.0172924716, -0.0366397239, -0.0055496367, -0.0330380872, 0.0451358929, 0.0689390153, 0.0000510448, 0.0978906304, -0.0001277023, 0.0515311062, -0.0143141961, -0.0120516298, -0.0791898295, -0.0529163517, 0.0063490388, 0.0884709656, -0.0893482864, 0.0119015612, -0.0002043597, -0.1621659845, -0.0162881706, -0.0404491462, -0.0157571603, -0.0759114176, 0.0285360422, 0.0598425753, -0.001000695, 0.0769734383, -0.0092869122, -0.031814456, 0.0412110314, -0.1294742078, 0.0136100296, 0.0211942457, 0.0172347538, -0.01909329, -0.0025526022, 0.0881015658, -0.055132743, -0.0235145297, -0.1313212067, -0.0759114176, 0.1236561835, 0.0022293783, 0.0270815361, 0.0710630566, 0.0993682221, -0.0249344055, 0.0393409505, 0.1453583539, -0.0631209835, -0.0718942061, -0.0061701112, -0.0082768379, -0.0493608899, -0.0745723471, -0.0086520081, -0.0254423283, -0.0189547669, 0.0223255288, 0.0367089882, -0.0999223217, -0.1246720329, -0.0479756445, 0.0354622677, 0.0378171839, 0.0828376412, 0.0241263472, -0.0853310749, 0.0200283304, -0.0085654305, 0.0427117124, 0.0147874877, 0.0773428306, 0.0456438139, -0.1037086621, 0.0303137731, 0.0310525708, 0.165767625, -0.0393409505, -0.0134253306, -0.0545786433, 0.0341231972, -0.0014819233, -0.002793577, 0.0055582947, 0.0227180142, 0.0515772812, -0.0330150016, -0.0303599481, 0.0192087274, 0.0263658259, 0.0711092353, -0.0294133648, -0.0100776553, -0.0353006534, -0.0035670053, 0.0229488891, 0.1333528906, 0.0181236193, -0.0252576303, 0.035000518, 0.0544401184, 0.0369629487, 0.1393556297, -0.0469136238, 0.0119131049, 0.0902717859, -0.0707860067, -0.0086289207, 0.0480679944, -0.0201783981, -0.0448819324, 0.0594270006, 0.0098006064, 0.0398027003, 0.0354853533, -0.1162682101, -0.0402413607, -0.0534242727, 0.016091926, -0.0150529929, -0.0981676802, -0.0354391783, -0.0941504687, -0.081960313, 0.0310525708, -0.0484373942, 0.099552922, 0.0554559678, 0.0218637809, 0.0019855176, 0.0049695657, -0.0053620515, -0.1126665771, -0.0463133492, 0.0210672636, -0.004092244, 0.0220369361, -0.0532857478, -0.0385098048 ]
712.0508
Aldo Procacci
Aldo Procacci, Remy Sanchis, Benedetto Scoppola
Diffusive-Ballistic Transition in Random Walks with Long-Range Self-Repulsion
7 pages, to appear in Letters in Mathematical Physics
null
10.1007/s11005-007-0217-4
null
math-ph math.MP
null
We prove that a class of random walks on $\Z^2$ with long-range self-repulsive interactions have a diffusive-ballistic phase transition.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:21:36 GMT" }, { "version": "v2", "created": "Thu, 6 Dec 2007 20:25:33 GMT" } ]
2009-11-13T00:00:00
[ [ "Procacci", "Aldo", "" ], [ "Sanchis", "Remy", "" ], [ "Scoppola", "Benedetto", "" ] ]
[ 0.0554525442, -0.0347299762, 0.0728699937, 0.0388744883, -0.0887660384, -0.0711912066, 0.0072201099, -0.024224421, -0.0482127592, 0.0475832149, -0.0047084824, 0.0547705367, -0.0224013589, 0.0997831002, 0.0251687393, 0.0351234414, 0.0479504503, 0.034834899, 0.0823131874, 0.049576778, -0.1295816302, -0.0122040194, -0.0473471358, -0.0667843819, -0.0453798026, -0.0539836027, 0.0621677041, -0.0654203594, 0.0792703852, -0.0086103585, 0.0186371952, -0.0587576628, -0.0531179756, -0.1158365309, -0.175433591, 0.1046620831, -0.0018542109, 0.031634707, -0.0386121795, 0.0014927135, -0.029090289, 0.0060954518, -0.1643116027, 0.0782736018, 0.0259294417, 0.0597019829, 0.0212996528, -0.0240932647, 0.0740766227, 0.0421796069, -0.059229821, 0.0814737976, 0.0266376808, 0.0108596748, -0.0622201674, 0.0278049652, 0.0494456217, 0.0388482586, 0.0234112553, -0.1037177667, -0.038664639, -0.0719256774, -0.0546656102, -0.0318183228, -0.0762275755, -0.0369858481, -0.1000978723, 0.038166251, 0.1298964024, 0.0485537648, -0.0159222782, -0.0779588297, 0.0332872644, -0.0064102248, 0.0212996528, -0.0047543868, -0.0571837947, -0.0250769313, -0.0423107632, 0.1364017129, -0.0393466502, 0.039451573, 0.023909647, -0.0601216778, -0.0853559971, -0.0776965171, -0.0015222235, -0.0310313907, -0.0148861492, -0.0571837947, 0.0472946726, 0.0712436661, -0.0067741815, 0.0427566916, 0.0787982196, -0.1556028873, 0.1279028356, -0.1167808548, 0.0264934096, -0.0496817008, -0.0571313351, -0.0072069946, 0.107127808, -0.0226899013, 0.1156266853, -0.0572362579, 0.0207881462, -0.101934053, -0.0411303639, 0.0195684005, 0.0020591414, 0.0311625451, 0.0275951158, 0.0511244126, -0.0120859789, -0.0180076491, 0.0551902317, -0.1062359512, -0.0104662087, -0.0031756025, 0.0464552753, -0.0194110125, 0.0047675022, -0.0636891127, 0.0006705325, -0.0798999295, 0.0528294332, -0.0790605322, -0.0126630636, -0.0137319807, 0.1000454128, -0.045038797, -0.1066031903, 0.001455826, -0.0471372865, -0.0530130528, 0.0386121795, -0.0307690799, 0.022794826, -0.014348411, 0.0322642513, 0.0328675658, -0.0563968644, 0.0639514178, -0.0408680514, 0.0546656102, 0.0743389353, 0.0707715079, 0.007370939, -0.0284082796, 0.0064725238, -0.0779063627, 0.1188793406, 0.0908645242, 0.0750209466, -0.0623250902, 0.058810126, 0.0683582425, 0.0695648789, 0.0190044306, -0.0432550833, 0.0256540142, -0.0817885697, -0.0339692719, 0.0650006607, -0.0441207103, -0.0222308561, -0.0279623512, -0.0840969011, -0.0278311968, 0.0402122736, -0.0901825204, -0.098051846, -0.0653678998, 0.0548229963, 0.0115023367, -0.0152009223, -0.1304210275, -0.0589150488, -0.0355956033, 0.0124466568, 0.007849656, 0.018414231, -0.0295886807, 0.0042363224, -0.0296411421, -0.0557673164, 0.1622131169, -0.0335758068, 0.0417861417, 0.0009828465, 0.1708169132, 0.0233587939, 0.0244867317, 0.0541409887, -0.1819389015, 0.0772768185, 0.0766472742, -0.0345988199, 0.0063413684, -0.0268212985, -0.0621152446, 0.0088333227, 0.0593347475, -0.0737618506, 0.0510719493, 0.0877167955, 0.0376416259, -0.0654203594, 0.0384285599, 0.0475832149, -0.0711912066, 0.0737618506, -0.0382711738, -0.1073901206, 0.0164600145, 0.0445666388, 0.1461596787, 0.0497866273, 0.0947467312, -0.0055380408, 0.0336544998, 0.0219423138, 0.0680434704, 0.0167092104, 0.0728699937, 0.1336736828, -0.0812639445, 0.0191487018, 0.0348873623, 0.0237260293, 0.0170239843, 0.0132073583, -0.0763849616, 0.009764527, -0.0732896924, -0.0208406076, 0.0352808274, -0.0505473278, -0.131575197, -0.0613283105, 0.0041609081, 0.0610659979, -0.0293263681, -0.0200143289, -0.0051445742, -0.0854084566, 0.0250638146, 0.0793228447, -0.0737093911, -0.030926466, -0.0072791302, 0.020250408, -0.0282771252, -0.0326577201, -0.017850263 ]
712.0509
Leticia Cunqueiro
L.Cunqueiro, J.Dias de Deus, E.G.Ferreiro and C.Pajares
Universal behavior of baryons and mesons transverse momentum distributions in the framework of percolation of strings
Accepted for publication in Eur.Phys.J.C
Eur.Phys.J.C53:585-589,2008
10.1140/epjc/s10052-007-0500-7
US-FT/4-07
hep-ph
null
In the framework of percolation of strings, the transverse momentum distributions in AA and hh collisions at all centralities and energies follow a universal behavior. The width of these distributions is related to the width of the distribution of the size of the clusters formed from the overlapping of the produced strings. The difference between the distributions for baryons and mesons originates in the fragmentation of clusters of several strings which enhance the particles with higher number of constituents. The results agree with SPS and RHIC data. The predictions for LHC show differences for baryons compared with RHIC. At LHC energies we obtain also a high pt suppression for pp high multiplicity events compared with pp minimum bias.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:26:32 GMT" } ]
2008-11-26T00:00:00
[ [ "Cunqueiro", "L.", "" ], [ "de Deus", "J. Dias", "" ], [ "Ferreiro", "E. G.", "" ], [ "Pajares", "C.", "" ] ]
[ 0.0192218088, -0.0652405769, 0.0258304365, 0.0800284445, -0.009852536, 0.0596830472, -0.0166605115, 0.0474806428, 0.0066629965, 0.0046393303, -0.0384436175, 0.0188956056, -0.033321023, 0.0578466468, -0.0074301772, 0.0910468549, 0.0633558556, 0.0674635917, 0.0365588889, 0.0238007307, -0.0729244724, -0.029744871, -0.0264586788, 0.021166943, -0.0553820021, -0.0721512511, 0.0608912073, 0.022640897, 0.0666903704, 0.0467074215, 0.0247310121, -0.0588131733, -0.0468040742, -0.0672702864, -0.0941397399, 0.1697221547, -0.0753407851, 0.0801734254, -0.022350939, 0.0648539662, -0.037452925, -0.0103297587, -0.1230389029, 0.0295032393, -0.0933665186, -0.0231604055, 0.0039144349, -0.0451851413, 0.0502594113, 0.018956013, -0.033321023, 0.0519991592, 0.068671748, 0.0555753075, 0.0117251817, 0.0022411346, 0.0182431992, 0.0331277177, 0.0417539701, -0.0915301144, -0.0856342986, -0.0903702825, -0.0148482723, -0.0029010915, -0.010668043, 0.0027440309, -0.0626792833, 0.0080765421, 0.097570911, 0.0543671511, -0.0169746317, -0.0286575295, 0.0473598279, 0.0430587828, 0.0407149531, -0.0103962068, 0.0494136997, -0.0626792833, -0.0610845126, 0.0587165207, 0.0059622643, -0.0243806466, -0.0090974364, -0.0378636979, -0.0092182523, -0.0029222344, 0.0848127529, 0.0461275056, -0.0794485286, 0.0696866065, 0.0001603642, -0.0477222763, -0.0698799118, 0.070749782, 0.0459342003, -0.1138568968, 0.1103773937, -0.0883889049, 0.0067717307, -0.0183036067, 0.0061283861, 0.0337076336, 0.032741107, -0.0331277177, 0.0869391114, -0.0556236356, -0.0017548507, -0.0761623383, -0.1268083602, 0.049582839, 0.1214924604, -0.0520474836, -0.0083846226, 0.0127581581, -0.0154161071, -0.0120755481, 0.0221697148, 0.033296857, 0.028874997, 0.0957828388, -0.0419714414, 0.0230033454, 0.0629209131, -0.0289233234, -0.0101122903, -0.0380811691, -0.0106076347, -0.1005188227, -0.0952995718, -0.0329585746, 0.1450757235, -0.0068442202, -0.0482055396, -0.0443635955, -0.0984407887, 0.0563968569, 0.0671253055, -0.0383711271, 0.0717646405, -0.0863108709, -0.0251055416, 0.0490512513, -0.0154523524, 0.0817681924, 0.0366797037, 0.0300106667, -0.0518541783, -0.0103418399, 0.1029351354, 0.0199225396, -0.103321746, -0.0421889089, 0.0010699757, 0.0491720662, -0.0245014615, -0.1115372255, 0.018508995, 0.0617127568, -0.0142804384, -0.0815265626, 0.0383711271, -0.0592964366, -0.0983441323, -0.0049715736, 0.0641290769, 0.0293582603, -0.1126970574, -0.0032650493, -0.100132212, -0.1557075232, 0.0319195576, -0.0804150552, -0.0672219619, -0.0366797037, 0.0553820021, -0.0194755215, -0.021311922, -0.0817198679, -0.0635974854, -0.0035459464, 0.0736493692, 0.0570734255, 0.0564451814, -0.120815888, -0.1114405766, -0.0305905826, -0.0541255176, 0.1943686008, -0.0030702339, 0.0220005736, 0.0025915008, 0.0941880643, 0.0857792795, 0.0617127568, 0.0480847247, -0.1254552156, -0.0197171532, 0.1638263464, -0.0233416297, 0.0284400601, -0.025612969, 0.0074301772, 0.0756307468, -0.1065112874, -0.0529656857, 0.0118459975, 0.0909985304, -0.0860209092, -0.0726345107, -0.0564935096, 0.0677052215, 0.0615194514, 0.1084443405, 0.0263136998, -0.0835562721, -0.000726028, -0.0848127529, 0.1613133699, 0.0446052253, 0.0078892773, -0.0241994224, 0.0054487968, 0.0814299062, 0.1446891129, -0.0489304364, -0.0308805406, 0.0710397437, -0.0640324205, 0.0071220966, 0.0248639099, -0.018956013, 0.033321023, -0.0317745805, -0.0341184065, -0.0070677293, -0.0588131733, -0.0066932002, 0.0158268809, -0.0182311181, -0.121395804, -0.0246464405, -0.0758723766, 0.0384194516, 0.0786753073, 0.0693966448, 0.0293340981, -0.0150657417, 0.0774188191, 0.1485552192, -0.0562035516, 0.0052977768, 0.0107948994, 0.0041621071, -0.0117553864, -0.0489545986, -0.0144374985 ]
712.051
Eduardo Bravo
Eduardo Bravo, Domingo Garcia-Senz
A Three-Dimensional Picture of the Delayed-Detonation Model of Type Ia Supernovae
To appear in A&A, 12 pages, 12 figures
null
10.1051/0004-6361:20078424
null
astro-ph
null
Deflagration models poorly explain the observed diversity of SNIa. Current multidimensional simulations of SNIa predict a significant amount of, so far unobserved, carbon and oxygen moving at low velocities. It has been proposed that these drawbacks can be resolved if there is a sudden jump to a detonation (delayed detonation), but this kind of models has been explored mainly in one dimension. Here we present new three-dimensional delayed detonation models in which the deflagraton-to-detonation transition (DDT) takes place in conditions like those favored by one-dimensional models. We have used a SPH code adapted to SNIa with algorithms devised to handle subsonic as well as supersonic combustion fronts. The starting point was a C-O white dwarf of 1.38 solar masses. When the average density on the flame surface reached 2-3x10^7 g/cm^3 a detonation was launched. The detonation wave processed more than 0.3 solar masses of carbon and oxygen, emptying the central regions of the ejecta of unburned fuel and raising its kinetic energy close to the fiducial 10^51 ergs expected from a healthy Type Ia supernova. The final amount of 56Ni synthesized also was in the correct range. However, the mass of carbon and oxygen ejected is still too high. The three-dimensional delayed detonation models explored here show an improvement over pure deflagration models, but they still fail to coincide with basic observational constraints. However, there are many aspects of the model that are still poorly known (geometry of flame ignition, mechanism of DDT, properties of detonation waves traversing a mixture of fuel and ashes). Therefore, it will be worth pursuing its exploration to see if a good SNIa model based on the three-dimensional delayed detonation scenario can be obtained.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:26:37 GMT" } ]
2009-11-13T00:00:00
[ [ "Bravo", "Eduardo", "" ], [ "Garcia-Senz", "Domingo", "" ] ]
[ 0.0631129891, 0.0531976968, 0.0143412491, -0.0731719807, -0.0294584762, 0.0137089696, 0.0566752367, -0.0113738459, -0.0298895761, 0.0075011342, -0.011553471, 0.0290130079, -0.1317440569, -0.1189835072, 0.0062653152, 0.0294584762, -0.0608712733, 0.0157207679, 0.0630555078, 0.0369308703, -0.1101890728, -0.0907033682, -0.031843897, -0.0405233689, 0.0492890626, -0.0197731052, 0.0008065156, 0.0510134585, 0.09357737, -0.0021069995, 0.0678838268, -0.0435410663, -0.1184087098, -0.0766207799, -0.0621358305, 0.1288700551, 0.0903584883, 0.0542898178, -0.0587732531, 0.0217992738, -0.0121139009, -0.0472197831, -0.0363848135, 0.0952442884, -0.0700105876, 0.1135803908, -0.0253055505, -0.0291854478, -0.0766782612, 0.0809892565, -0.0900710896, 0.1063379198, 0.0782302171, 0.0408107676, -0.0682861879, -0.0311828759, 0.047392223, 0.0654696673, -0.0700680688, -0.0443457849, -0.062250793, -0.1958916932, -0.0222878531, 0.0816215351, 0.0002153253, -0.0897262096, -0.0164823774, 0.083403416, 0.0001634586, -0.0080687487, -0.0781152621, 0.0435410663, -0.0325911343, -0.0877144113, -0.0245295707, 0.0248313416, -0.0182642564, -0.0118121309, -0.0443170443, 0.0639177114, 0.0183217358, 0.0710452273, -0.0903584883, 0.0187097248, -0.0080256388, -0.0000292732, -0.018939646, -0.0295159575, -0.0980033204, -0.0523067601, 0.0252480712, 0.0012537815, -0.0333958529, -0.0118336855, 0.0046379138, -0.0863923728, 0.0735168606, 0.0177038256, 0.1328936517, 0.0186235048, -0.028495688, 0.0500937812, 0.0821963325, -0.0579685345, 0.0357237905, -0.0485993028, -0.044000905, 0.0158357285, -0.0500363, 0.0809317753, 0.1715201885, -0.0445182249, -0.0632279515, 0.0511858985, -0.1737044305, -0.0296309162, -0.0357237905, 0.0930025652, 0.0191983059, 0.0754137039, -0.0335970335, 0.013723339, -0.0127821052, 0.0794947818, 0.0497489013, -0.0954742059, 0.1057056412, -0.0882317349, -0.0117833912, -0.0110577065, 0.081219174, -0.0674239844, -0.065642111, -0.0769656599, -0.1209378242, 0.0527665988, -0.0427076072, -0.0392875485, -0.0612736307, 0.0654121861, -0.0146358339, -0.0519331396, 0.0515020415, 0.0562441349, 0.0236098915, 0.0365572497, -0.0357812718, 0.0246876404, -0.0453516841, 0.0168416277, -0.0457253046, -0.0140035544, 0.0648948699, -0.124501586, 0.0371320508, -0.1342731714, 0.0096566323, 0.043828465, -0.0158500969, -0.0676539093, -0.0051911585, 0.011337921, -0.0954742059, 0.009383603, -0.0682287067, 0.0352639519, -0.036269851, -0.0792073756, -0.1366873384, -0.0795522556, 0.0052666008, -0.032102555, -0.0263976697, 0.0058737327, 0.0293866266, 0.0735743418, 0.0612736307, -0.136342451, -0.0083992584, 0.008686658, -0.0228770226, 0.1373770982, -0.0110577065, -0.0557555556, -0.0135149742, -0.0274323095, -0.0961639658, 0.046961125, 0.0888640136, -0.0675389469, -0.0512433797, -0.0179481152, 0.0873120502, 0.1216275841, -0.0636303127, -0.072884582, -0.045265466, 0.0548646189, 0.0490016602, 0.058514595, 0.1532415599, 0.0497489013, 0.0400347896, -0.1240417436, 0.004170889, 0.0198593251, 0.0766782612, -0.0012537815, -0.0017028437, -0.0010741566, 0.0863348916, -0.0687460229, 0.0812766552, -0.0037505671, -0.075183779, -0.1117410362, -0.0466737226, 0.0348041132, 0.0265988484, 0.0212963242, 0.0014837014, -0.072884582, -0.0556118563, -0.0180055965, 0.0134143848, 0.0617909506, 0.0080687487, -0.0136227496, 0.0160225369, 0.1011072397, 0.0025057667, 0.0575661734, -0.0318151563, -0.0091464976, -0.0744365454, 0.0388277099, 0.0239547715, -0.0326773562, 0.0314415358, -0.0145927239, -0.0564453155, 0.0712176636, -0.0275472682, 0.0344304927, -0.0526803806, 0.0721373409, -0.0334533341, -0.0015375888, -0.0083058532, 0.0364997722, 0.0965663269, -0.0095847826, 0.0490591414, -0.0254061408, -0.0161374975, -0.033798214 ]
712.0511
Maria Fernanda Nieva
M. F. Nieva, N. Przybilla
Accurate Quantitative Spectroscopy of OB Stars: C and N abundances near the Main Sequence
2 pages. To appear in the proceedings of the workshop "Massive Stars: Fundamental Parameters and Circumstellar Interactions", Rev. Mex. Astron. Astrofis. Conf. Ser
null
null
null
astro-ph
null
We present a state-of-the-art analysis technique able to simultaneously reproduce the entire H and He spectra of OB-type stars in the visual and the near-IR and to derive highly accurate metal abundances (so far C and N). The spectrum synthesis relies on a hybrid non-LTE approach involving our most recent model atoms. Accurate atmospheric parameters, with reduced systematic errors, are derived spectroscopically (from Stark-broadened H lines and ionization equilibria of He I/II and C II-IV) for a sample of randomly distributed stars in the solar vicinity. Highly consistent abundances are found in contrast to previous reports indicating broad scatter and large uncertainties. The improvements result from avoidance of systematic errors in the parameter determination, which may be larger than expected in previous work, and a critical evaluation of atomic data for the model atom construction.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:28:13 GMT" } ]
2009-09-29T00:00:00
[ [ "Nieva", "M. F.", "" ], [ "Przybilla", "N.", "" ] ]
[ 0.0865277499, 0.1183744222, 0.0687057674, -0.085059464, 0.0317454077, 0.0667311773, 0.0542254075, 0.0323023424, 0.029011352, 0.0559468493, 0.0331883803, -0.0483269393, -0.0815659538, -0.0267836042, 0.0817178413, 0.1047041491, -0.046656128, 0.086578384, 0.0235052723, 0.0482256785, 0.0394665785, -0.0726043284, -0.004442838, 0.015771443, -0.0646046847, -0.1133113578, -0.0463270284, 0.0138601363, 0.1340699196, -0.0755409077, 0.0194674786, -0.0546810851, 0.0179359019, -0.0111450683, -0.0928565785, -0.023707794, -0.0308087412, 0.0287581999, -0.0676425248, -0.0337200016, 0.0201636497, -0.0289860368, 0.0156575236, 0.0128411939, -0.036530003, -0.0098223425, 0.1116911769, -0.0819709972, 0.0155056315, -0.0088097304, -0.0945273936, 0.0312897302, 0.0381248668, -0.0447574779, -0.0471877493, 0.0140373427, -0.0305809025, 0.0799963996, -0.0806545988, -0.0462004542, -0.0113096181, -0.0403019823, -0.0080249552, 0.0652628839, -0.0271633342, -0.0400488302, 0.0066705858, -0.0882998258, 0.0253786054, 0.013455091, -0.0253659468, 0.0273911729, -0.0116387168, -0.1007549614, -0.0099425903, -0.1472338885, -0.0585290119, 0.0259482004, -0.0755915344, -0.0478712656, 0.0218724329, 0.0596428849, -0.0422006324, -0.0634908155, 0.0050757211, -0.0084110135, 0.0545291938, 0.0234166682, -0.0716423467, -0.0144550456, 0.0450865775, 0.0032387783, -0.0018274494, -0.0261760373, 0.0711360425, -0.1532083005, -0.0133791445, -0.0911857709, 0.1576637924, -0.0048130746, 0.0071642348, 0.0727562234, 0.0346819833, -0.0679463074, 0.0582758598, 0.0864771232, 0.0394159481, -0.0002412866, -0.078933157, 0.0412386507, 0.0663261265, -0.0363021642, 0.014822118, -0.0647059456, -0.0633389205, 0.0344288312, -0.1295131594, -0.0048067458, -0.0448840559, 0.0921983868, -0.1044003665, 0.0733637884, 0.0503521636, 0.0270114429, 0.0904263109, -0.0207965318, 0.0160245951, -0.0745282918, -0.0346566699, -0.0101261269, 0.1027295515, -0.0515926145, -0.0196067132, 0.0270367581, -0.0867302716, 0.1208046898, 0.0252773445, -0.1029320806, 0.1239437908, 0.0086261937, 0.0501496419, 0.0545291938, 0.0677944198, -0.0115184691, -0.0202142801, 0.0405804515, -0.086578384, 0.0393146873, 0.0059839082, 0.1457149684, -0.0764016286, -0.030150542, -0.041795589, -0.0418715328, 0.042529732, -0.0536178388, 0.0135563519, -0.0289860368, 0.0127968928, -0.0011344426, 0.14257586, 0.012043762, -0.003015687, 0.0101704281, 0.0425550491, 0.0141765773, -0.026758289, -0.0492636077, -0.1282980293, 0.0085565774, -0.1014131606, 0.0413905419, 0.0156068923, 0.0002046981, 0.0664273873, 0.0924515352, 0.1046028882, -0.0688070282, -0.0710854083, 0.0554911755, 0.0266317129, 0.0907807276, 0.0407576598, 0.0242520738, 0.0243280195, -0.042909462, 0.0352136046, -0.0193029288, 0.0649084747, -0.029770812, -0.0647565797, 0.0959450528, -0.0053415317, 0.1604991108, -0.124450095, -0.114729017, -0.0106893927, -0.036909733, -0.0526558571, -0.0236571636, 0.0463017151, 0.0727055892, 0.1614104658, -0.0308846869, 0.0177966673, -0.0118855415, 0.1170580238, -0.0768066719, -0.0452637859, -0.0300745964, 0.0289860368, 0.0163663514, -0.0575670302, 0.0439727046, -0.0213154964, -0.050174959, -0.07204739, 0.1299182028, 0.0277202725, 0.0891099125, -0.0584783815, 0.0189358573, 0.1068306342, 0.0864264891, 0.0408589207, -0.0231128838, 0.1290068477, 0.0701740608, 0.1116911769, -0.1225261316, 0.0230749119, 0.0065060365, -0.0697690099, 0.032631442, 0.0199864432, -0.0069490545, 0.0267329738, 0.0067465319, -0.021834461, -0.0351123437, -0.0978690162, 0.0083983559, -0.0192776136, 0.0702246875, 0.0034776917, 0.050023064, -0.0267329738, -0.0493395515, -0.0017277703, -0.0621237867, 0.0533140562, 0.0257330202, 0.0287075695, -0.0818697363, -0.0942236111, 0.0155056315 ]
712.0512
Bernat Corominas-Murtra BCM
Bernat Corominas-Murtra, Jos\'e F. F. Mendes and Ricard V. Sol\'e
Nested Subgraphs of Complex Networks
6 pages, 4 figures
null
10.1088/1751-8113/41/38/385003
null
cond-mat.dis-nn cond-mat.stat-mech
null
We analytically explore the scaling properties of a general class of nested subgraphs in complex networks, which includes the $K$-core and the $K$-scaffold, among others. We name such class of subgraphs $K$-nested subgraphs due to the fact that they generate families of subgraphs such that $...S_{K+1}({\cal G})\subseteq S_K({\cal G})\subseteq S_{K-1}({\cal G})...$. Using the so-called {\em configuration model} it is shown that any family of nested subgraphs over a network with diverging second moment and finite first moment has infinite elements (i.e. lacking a percolation threshold). Moreover, for a scale-free network with the above properties, we show that any nested family of subgraphs is self-similar by looking at the degree distribution. Both numerical simulations and real data are analyzed and display good agreement with our theoretical predictions.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:31:04 GMT" } ]
2009-11-13T00:00:00
[ [ "Corominas-Murtra", "Bernat", "" ], [ "Mendes", "José F. F.", "" ], [ "Solé", "Ricard V.", "" ] ]
[ -0.005818875, 0.0403966419, 0.0777392462, -0.0302859135, 0.0159411728, 0.0470368676, -0.0048471345, -0.0055325585, -0.1256784499, 0.0444918349, 0.0346356109, -0.0992100835, -0.0312807895, 0.0739448294, 0.1109635159, -0.054001011, 0.0348669775, 0.0148768844, 0.0567311384, 0.0634407774, 0.0767675042, -0.0414609313, 0.0819501206, -0.0285275262, 0.011001491, -0.0090290895, 0.0092893764, 0.05057678, 0.0982846171, -0.0155247115, 0.0293141734, -0.0279953815, -0.0920839831, -0.0303321872, -0.0700115934, 0.0843100622, -0.023645686, 0.1147579327, -0.0483093858, 0.1030045003, 0.0729268119, 0.0273244176, -0.0926392674, 0.0810709223, 0.0444455594, -0.0063857236, 0.020857716, -0.004555034, 0.0273938291, 0.0926855356, -0.1260486245, 0.056962505, 0.0242703762, -0.0860221758, -0.1427995861, 0.0153974602, 0.0128408568, -0.0032102142, -0.0186134577, -0.0315584317, 0.0251032971, -0.1264188141, 0.0039072069, 0.1514064372, -0.0540935546, -0.0013903698, -0.0954156667, -0.0497901328, 0.015594122, 0.0526590832, -0.0371343717, 0.0129912458, -0.0216906369, -0.0168319345, -0.041229561, 0.0020736249, -0.0476615578, 0.0640423298, -0.0337564163, 0.0088497801, 0.1321567148, 0.0276020579, 0.1016162932, 0.028897712, 0.0479392, -0.1254007965, 0.0173756462, -0.0334093645, -0.1314163357, 0.0037192211, 0.0512708798, -0.0669112802, -0.0260056276, 0.062561579, 0.0749628395, 0.0521500744, 0.116238676, -0.0155478483, -0.0133151589, -0.0074962843, -0.0052693789, -0.0427334458, -0.0095843691, -0.0952305719, 0.0003828397, 0.0463890433, -0.0771376863, 0.0258436706, -0.0049599255, -0.0110651171, -0.0724178031, -0.0951380283, -0.0159527399, 0.0237613693, 0.0228474718, -0.1443728805, -0.0821814835, -0.0966187716, -0.0460882671, 0.12243931, 0.0092199668, -0.0748240203, 0.0035138831, 0.0657081679, -0.0296612233, 0.003166833, 0.0472219624, 0.0315584317, -0.0003038497, -0.0729730874, -0.0061080833, -0.0353065729, -0.109020032, -0.0401190035, -0.0707056895, 0.0255660303, -0.1221616641, -0.0304015968, 0.0828293115, -0.0314658843, -0.0189373717, -0.0250338875, 0.0692712218, 0.067790471, -0.0336638689, 0.145390898, 0.0428722687, 0.1205883697, -0.0263295416, 0.1019864827, 0.0632556826, 0.023483729, 0.035815578, 0.0227664933, -0.1058734432, -0.1194778159, 0.0118806846, -0.0548802018, 0.0921302587, -0.0483556613, 0.1106858775, 0.0666799098, -0.0286894832, 0.0554354824, -0.0044046454, 0.0478003807, -0.1233647764, -0.0113601098, -0.0554354824, -0.0598314516, 0.0392398089, -0.0481705666, -0.0343116969, -0.0022182292, 0.0021893082, 0.0533069111, -0.1712114215, -0.1165163144, 0.0745926574, 0.0350983441, 0.078942351, 0.0687159374, -0.0156403948, 0.0424326696, -0.0341497399, 0.0266765915, 0.006565033, 0.0504842326, 0.0784796178, 0.0602941848, -0.0906957835, 0.0048673791, 0.0262369942, 0.0328078121, 0.026931094, -0.0580267906, 0.041715432, 0.1080020219, 0.0170285963, 0.0698727742, 0.0002132913, 0.0215286799, 0.067790471, -0.0241084192, 0.0731581822, 0.0272318721, -0.0068715937, -0.0408593751, -0.0351677537, 0.0240390096, 0.001564618, 0.0574252382, 0.0101222973, 0.11494302, -0.0489109419, 0.0259824917, -0.1629747748, 0.0685771182, 0.0168897752, 0.0764435902, 0.0330391787, 0.0909271464, 0.010255333, 0.0972665995, 0.1363213211, -0.05057678, 0.0198165663, -0.1172566935, -0.0024929773, 0.0092199668, -0.0305866897, -0.0080747008, -0.0089712478, -0.057934247, -0.0741761923, 0.0611271076, -0.0519187078, 0.012968109, -0.0634407774, -0.0700115934, -0.0085142981, 0.0329234935, 0.0069294353, 0.0921765342, 0.0670500994, 0.0549264774, -0.0469443239, 0.0335019119, 0.0050582564, -0.0194695164, 0.0619137548, -0.0004735789, 0.0332474075, 0.004797969, -0.0245711543, -0.0278565623 ]
712.0513
Jiagang Yang
Jiagang Yang
Newhouse phenomenon and homoclinic classes
null
null
null
null
math.DS math.GT
null
We show that for a $C^1$ residual subset of diffeomorphisms far away from tangency, every non-trivial chain recurrent class that is accumulated by sources ia a homoclinic class contains periodic points with index 1 and it's the Hausdorff limit of a family of sources.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:33:20 GMT" } ]
2007-12-05T00:00:00
[ [ "Yang", "Jiagang", "" ] ]
[ -0.0370875187, 0.0188665967, 0.0514214821, 0.0528419651, 0.0060854778, 0.0273507535, 0.0316122025, -0.0363385342, -0.086778596, -0.0339366272, -0.0006727116, -0.0380172879, -0.0761895403, 0.0420204662, -0.0192281734, 0.0498460382, 0.0530485809, -0.0352279767, 0.1065103933, 0.0683897957, -0.0315605476, -0.0546498522, 0.0298559684, -0.0074252514, 0.0559412017, -0.0644124448, 0.0330843404, 0.039127849, 0.0352796316, -0.0014616447, 0.10578724, -0.0679765642, -0.0062404396, -0.0233217459, -0.1016032696, 0.1415317506, 0.0315863751, 0.0603834391, -0.0581623204, 0.0483739004, 0.0060273674, 0.0338074937, -0.0119385133, -0.0268858671, 0.0501301326, 0.027867293, -0.0238770265, 0.0739684179, -0.0061920141, 0.0980391502, -0.1253124177, 0.0334200896, 0.0436217375, -0.1083699316, -0.1222131848, -0.0129393078, -0.0083033685, 0.0825429708, -0.0869852081, -0.1316141933, 0.1109526306, -0.084195897, 0.0322062224, 0.0080450987, -0.0296493527, 0.0299334489, -0.1086798534, -0.035563726, 0.0502076149, 0.0454296246, -0.0555279702, -0.0262531079, -0.0214363784, 0.0295460448, 0.0550114289, 0.0412973128, -0.0534618124, 0.030759912, -0.0634310171, 0.0301917195, 0.1435979158, 0.0775841922, 0.0049620052, -0.0593503602, 0.0165550821, -0.0180401336, -0.010137083, -0.0223532356, -0.085280627, -0.0088005373, 0.0636892915, 0.0559928529, -0.057697434, 0.0252975095, 0.0866236314, -0.0435184315, 0.0464627035, -0.0137270307, 0.0043744417, 0.0070636743, -0.0447581261, -0.0502592698, 0.0308632199, -0.0438541807, 0.1115724742, 0.0054979147, -0.1182874888, 0.0385596529, -0.0952498391, 0.0589887798, 0.0736584961, -0.0703526437, -0.0648773313, -0.0125971008, -0.0309923552, -0.0251812879, -0.0768093839, -0.0604867451, -0.0807350874, 0.1139485538, 0.0237608049, -0.0608483218, 0.0199771561, -0.0133912796, 0.0492261909, -0.0213459842, -0.0100918859, 0.00901361, -0.0811483115, -0.0581623204, 0.1818218082, -0.047754053, -0.0882765576, -0.0494586341, -0.0710757971, 0.0097690485, 0.0352538042, -0.0481414571, -0.0647740215, 0.0399284847, 0.0945266783, 0.0090717208, 0.0153541286, 0.0117383543, 0.0479864962, 0.0366484597, -0.0325419717, 0.0001588963, 0.043208506, 0.086778596, -0.0354862474, -0.0223274082, -0.0338849761, 0.0048328703, -0.0451455303, 0.0290036779, -0.0500009991, -0.0044357809, -0.0080773821, -0.0024341913, 0.0373716131, 0.0913241357, 0.011654417, 0.0339366272, 0.0166842174, 0.0271441378, -0.0925121754, -0.0888964012, -0.0300367568, -0.0821813941, 0.0026956892, -0.1060971618, -0.0554763153, -0.011557566, 0.0271957908, 0.0873467848, -0.1286182702, -0.1032561958, -0.0263305884, -0.0137915974, 0.1698381007, 0.176243186, -0.0190732107, -0.1397755146, 0.0337816663, -0.052015502, 0.0121193016, 0.0428727567, 0.1125022471, 0.0330326855, -0.143081367, 0.080270201, 0.0696811453, 0.1055806205, 0.0584722422, -0.0910142139, 0.0066504427, -0.0196284913, -0.0202612523, -0.0823363587, 0.0284871385, 0.0223790631, 0.0868818983, -0.0094462112, -0.0757763088, 0.0279447734, 0.0731936097, 0.1146717146, -0.0433376431, 0.0732452646, 0.0442674123, 0.0320770852, 0.0059369728, 0.0848673955, -0.0224565435, 0.0170587078, 0.001899896, -0.0349955335, 0.0432601608, 0.0941651016, -0.0074123382, -0.0232055262, 0.0316896811, 0.0635343269, 0.0747432262, -0.0395927317, 0.0438283533, -0.0560961626, -0.0659104064, 0.0423562191, 0.1047025025, 0.0301400647, -0.0085745519, -0.1231429577, 0.0066117025, 0.0259044431, 0.0447064713, -0.0825946257, 0.0002869214, -0.0840409324, -0.0705592632, 0.0714373738, -0.0820780843, 0.086158745, 0.0414781012, -0.0006367961, -0.0980908051, 0.0271441378, 0.0219400041, -0.0116156759, 0.051576443, 0.1113658622, 0.0134558473, 0.1353332847, -0.0514214821, -0.0195251834 ]
712.0514
Jiagang Yang
Jiagang Yang
Lyapunov stable chain recurrent classes
null
null
null
null
math.DS math.GN
null
We show that for a $C^1$ residual subset of diffeomorphisms far away from homoclinic tangency, the stable manifolds of periodic points cover a dense subset of the ambient manifold. This gives a partial proof to a conjecture of C. Bonatti.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:47:31 GMT" } ]
2007-12-05T00:00:00
[ [ "Yang", "Jiagang", "" ] ]
[ 0.0019181616, 0.0193463676, 0.0114972023, 0.069524534, -0.0465301313, 0.0151099358, -0.0957433358, -0.0479422733, -0.0607221723, 0.0216293316, -0.0584156737, -0.0160395969, -0.115325056, 0.0700893924, -0.0273485146, 0.0369981602, 0.0269954782, -0.0055014761, 0.0874116868, 0.0213351361, 0.0124739353, -0.1078877673, 0.0502252392, 0.0134035964, 0.0321498029, -0.0802568272, 0.0623696744, 0.0750318915, -0.0062134317, -0.0163573306, 0.1041220501, -0.0750318915, -0.0425996631, -0.0573330298, -0.0704659671, 0.1687040925, 0.0069724587, -0.0019784719, -0.0612870306, 0.0799273252, -0.0085787717, 0.0551206693, -0.0422937013, 0.044058878, 0.0766323209, 0.0658529624, -0.0203819387, 0.0857171118, 0.0340797305, 0.0949901938, -0.0928249061, 0.0563445278, 0.0058809896, -0.0744199678, -0.0857171118, 0.01773417, 0.0219117608, 0.0628403872, -0.0591688156, -0.171340093, 0.1757647991, -0.0778091103, -0.0041599395, -0.0346210524, -0.0900006145, 0.0114207109, -0.1570303589, -0.0257245488, 0.0119855683, 0.0291843005, -0.0609104596, -0.044058878, -0.0168751162, 0.0383867696, 0.0513078831, 0.075126037, 0.0311613008, 0.0546499565, -0.0393046625, 0.00429527, 0.1602312177, 0.0662295371, 0.0493779518, -0.0353506617, -0.0039363503, -0.0765381828, -0.0670768172, -0.0181107409, -0.0085905399, 0.0529083125, 0.0670297518, 0.0948960483, -0.0338914469, 0.0496133119, 0.1308586448, -0.039822448, 0.080398038, -0.0005777286, 0.0213704389, -0.0366921984, -0.0158983823, -0.0372805893, 0.0326911248, -0.047330346, 0.1210677773, -0.0015651258, -0.0187932774, 0.0425055213, -0.0711249635, 0.0322910175, 0.0370216966, -0.0060781012, -0.0268542636, 0.0074667092, 0.034173876, -0.0212645289, -0.0632169619, -0.0585098155, -0.0759262517, 0.0239122976, 0.0276544783, -0.0381278768, -0.0206643678, -0.0234768875, 0.0596395284, -0.0216410998, -0.0277250856, -0.0109617645, -0.1138187721, -0.0819043294, 0.0988500491, -0.0309494808, -0.0250184778, -0.0421289504, -0.1173020601, 0.0932014734, 0.0083963703, -0.0587922446, -0.0026286463, 0.0088788522, 0.0513549559, -0.0484365262, -0.0120149879, 0.0493308827, 0.0308553372, 0.0208526533, 0.0450944528, 0.0446708091, 0.0212527607, 0.0752201825, -0.0070077623, 0.0484365262, 0.0395400189, 0.0588863865, -0.0459182002, 0.0007744725, -0.0634523183, -0.001167225, -0.0019946529, 0.0079727275, 0.0612870306, 0.069100894, 0.0654293224, 0.0082080849, 0.0936251208, 0.0109794158, -0.0710308179, -0.0269954782, -0.0287371222, -0.1084526256, 0.0037598324, -0.0713132471, -0.1088292003, -0.0122503452, 0.0058751055, 0.0941429064, -0.1252100617, -0.1097706258, -0.0562974587, -0.0510725267, 0.190545246, 0.1235154942, 0.00326264, -0.0983793363, -0.0043982388, -0.0042128949, -0.0128269708, 0.057615459, 0.0432586633, 0.0349034816, -0.1441327929, 0.0474950969, 0.0102968803, 0.1234213486, 0.0659000352, -0.109299913, 0.0172281507, -0.0111088632, -0.0601573177, -0.0281722639, -0.0005181537, -0.016592687, 0.0251832269, 0.059027601, -0.0638759583, 0.0316320173, 0.0454004146, 0.1426264942, -0.0641583875, 0.0895769745, 0.0409757011, -0.0203701705, 0.0011466312, 0.0380101986, -0.0362450182, 0.0684889629, 0.0247831196, 0.0447649509, -0.0053514359, 0.0718781054, 0.0601102449, -0.0538497418, 0.0522963852, 0.0589334592, 0.038622126, -0.0565328151, 0.092542477, -0.0513078831, 0.0321498029, 0.0039951894, 0.1350009292, -0.0115089705, -0.0858112574, -0.081339471, 0.0215351898, -0.0003990041, -0.0161572769, -0.083457686, -0.0160631333, -0.0340326615, -0.0692421049, 0.0879294723, -0.0844932571, 0.0193581339, 0.1067580506, 0.0351623744, -0.0895299017, 0.0269248709, 0.0472597368, -0.0045482791, 0.0387868769, 0.0566740297, -0.0366921984, 0.0623696744, -0.0617577471, -0.0464359894 ]
712.0515
Daniela Villegas Miss
Daniela Villegas, Markus Kissler-Patig, Andr\'es Jord\'an, Paul Goudfrooij and Martin Zwaan
Normal Globular Cluster Systems in Massive Low Surface Brightness Galaxies
14 pages, 6 figures. AJ accepted
null
10.1088/0004-6256/135/2/467
null
astro-ph
null
We present the results of a study of the globular cluster systems of 6 massive spiral galaxies, originally cataloged as low surface brightness galaxies but here shown to span a wide range of central surface brightness values, including two intermediate to low surface brightness galaxies. We used the Advanced Camera for Surveys on board HST to obtain photometry in the F475W and F775W bands and select sources with photometric and morphological properties consistent with those of globular clusters. A total of 206 candidates were identified in our target galaxies. From a direct comparison with the Galactic globular cluster system we derive specific frequency values for each galaxy that are in the expected range for late-type galaxies. We show that the globular cluster candidates in all galaxies have properties consistent with globular cluster systems of previously studied galaxies in terms of luminosity, sizes and color. We establish the presence of globular clusters in the two intermediate to low surface brightness galaxies in our sample and show that their properties do not have any significant deviation from the behavior observed in the other sample galaxies. Our results are broadly consistent with a scenario in which low surface brightness galaxies follow roughly the same evolutionary history as normal (i.e. high surface) brightness galaxies except at a much lower rate, but require the presence of an initial period of star formation intense enough to allow the formation of massive star clusters.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:14:50 GMT" } ]
2009-11-13T00:00:00
[ [ "Villegas", "Daniela", "" ], [ "Kissler-Patig", "Markus", "" ], [ "Jordán", "Andrés", "" ], [ "Goudfrooij", "Paul", "" ], [ "Zwaan", "Martin", "" ] ]
[ -0.032694608, 0.0768182799, 0.0518991761, 0.0101468042, 0.0061770794, 0.0986459106, 0.0714316294, -0.0654360577, 0.0150591927, 0.0561616533, -0.0771461576, -0.0545222424, -0.1452989578, 0.0003502053, 0.0871231705, 0.1270312071, -0.0263711531, 0.0720405579, -0.0135017494, -0.0273313802, 0.0104278466, -0.0206566229, -0.0473790765, 0.1040793955, -0.1200988218, -0.0687148869, 0.0315235965, -0.0288302749, 0.1224408373, 0.021839343, 0.0632813945, -0.0524612628, -0.0830948949, -0.0240993928, -0.1366803199, 0.167876035, 0.0538664758, 0.1467978507, -0.0296031404, 0.0239003208, 0.0104571218, 0.0840317011, 0.0527891442, -0.0565832183, 0.0427184552, -0.0023376294, 0.0507750064, -0.1164452657, 0.0029597285, -0.0007823813, -0.1786493361, 0.0570047833, 0.0440065674, -0.0023991074, -0.0531638674, 0.016815709, -0.0483861454, -0.0142394854, -0.0240993928, -0.0042332024, -0.0433976427, -0.0293689389, 0.080237627, 0.0313830748, 0.0326711871, -0.0309615135, -0.0586441979, 0.0216754004, 0.0220032837, 0.0866079256, -0.0833290964, -0.0682933256, 0.0132089965, -0.0390649028, -0.0011636915, 0.0668881088, 0.0449433774, -0.0658107772, -0.0933061019, 0.0465593711, -0.0054188501, 0.0134900389, -0.0494166352, -0.0117803635, -0.0318749025, 0.0140521238, 0.0132441269, -0.0019599786, -0.1268438399, 0.0382451974, 0.0435850024, -0.0539601557, -0.0026713673, 0.0536322743, -0.0014396108, -0.0822517648, 0.0562553369, -0.077286683, 0.1468915343, 0.021125026, 0.0298373438, 0.0607520156, 0.0777550861, -0.1198177785, 0.0901677981, -0.0176002849, -0.0193568002, -0.001778472, 0.0169679392, 0.0107850051, 0.0435850024, 0.0116632627, -0.0074183503, 0.0146259191, 0.0475898609, 0.0466062091, -0.0366760418, 0.0125181004, -0.0347790048, 0.0183146019, 0.0191343091, -0.0275655836, 0.0118272044, 0.0306336302, 0.0080799712, -0.0271205995, 0.1037983522, 0.0366292037, -0.1200988218, -0.0181506593, 0.0997700766, -0.1300289929, -0.0142863262, 0.021593431, -0.0701200962, -0.0038057836, 0.0461612269, -0.0694174916, -0.0241228119, 0.0513370931, -0.0053076041, -0.0301652253, 0.0933061019, 0.1088571176, 0.025504604, 0.036980506, -0.0512902513, 0.0470043533, -0.0280808266, 0.1189746484, -0.0561148152, 0.0099828634, -0.0043766513, -0.0344745442, -0.0313830748, -0.1003321633, 0.035505034, 0.0861395225, -0.0456225611, -0.0683870018, 0.0660449788, -0.0613609403, 0.0234319158, 0.0247083176, -0.0871700048, 0.0286663324, -0.0612672605, -0.0248956792, -0.1419264525, 0.0055593713, 0.0461143851, 0.0033198143, -0.0400953926, -0.0564895384, -0.0421329513, 0.0727431625, -0.0428589769, -0.0309615135, -0.0590189211, 0.0290410556, -0.0136774005, 0.0610330589, 0.0455991402, -0.1295605749, -0.0967722908, -0.0174129233, -0.0710100681, 0.0335377343, 0.0724621192, -0.0339827202, -0.0683870018, -0.0337953568, 0.0197549444, 0.1673139483, -0.0123892892, -0.0113236699, 0.0205629412, 0.0895588696, -0.0322262049, 0.0613141023, 0.0549438037, 0.0395098887, 0.067215994, -0.118225202, -0.0995827168, -0.0979901403, 0.0745699406, -0.0125181004, -0.001697965, -0.0305165295, 0.0518991761, 0.0584099963, -0.0621103868, -0.0007337112, -0.1172883958, 0.0573795065, -0.140333876, -0.0056325598, 0.1482967436, 0.0269800778, -0.0029729025, 0.0565363802, 0.0570984632, 0.0580352731, 0.070166938, -0.0576137081, 0.0049914317, -0.1234713271, 0.006018993, -0.0103927162, 0.0762561932, 0.0612672605, -0.0077989288, -0.0281276684, -0.0677780807, 0.0126820421, 0.0129513741, 0.1495146006, 0.0172021408, -0.0347321667, -0.0688085631, 0.0165697969, 0.0236544088, 0.0132089965, -0.0365121029, 0.0511965714, -0.0517118163, -0.0258324873, 0.0569579415, 0.0480114222, 0.1011752933, 0.0170733314, 0.002327383, -0.0375191718, -0.0174363442, -0.004432274 ]
712.0516
Giovanni Salm\`e
F. A. Baroncini (Univ. Tor Vergata - Rome), E. Pace (Univ. Tor Vergata - Rome) and G. Salme` (INFN - Rome)
Relativistic Hamiltonian Dynamics and Few-Nucleon Systems
6 pages, 4 figures. Proceedings of 20th European Conference on Few-Body Problems in Physics; to be published in Few-Body Systems
Few Body Syst.43:173-178,2008
10.1007/s00601-008-0228-4
null
nucl-th
null
We present a preliminary calculation of the electromagnetic form factors of $^3$He and $^3$H, performed within the Light-Front Hamiltonian Dynamics. Relativistic effects show their relevance even at the static limit, increasing at higher values of momentum transfer, as expected.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:48:03 GMT" } ]
2009-01-08T00:00:00
[ [ "Baroncini", "F. A.", "", "Univ. Tor Vergata - Rome" ], [ "Pace", "E.", "", "Univ. Tor Vergata\n - Rome" ], [ "Salme`", "G.", "", "INFN - Rome" ] ]
[ 0.0387062542, -0.0510662384, 0.0963778272, 0.0104209147, -0.0746102482, 0.0265714563, -0.0258959122, 0.081916146, 0.024982674, -0.0643519685, 0.019790981, 0.060648974, -0.090272896, 0.0253704879, -0.0213047042, 0.0701566562, 0.0760614201, -0.0284729917, 0.1065860689, 0.048689317, -0.0600484908, -0.030299468, 0.0387813151, 0.0741098449, -0.045136448, -0.0665037036, 0.0069994023, 0.0062863263, 0.0563955419, -0.0576465502, 0.1539243013, -0.0368547626, -0.0074872961, -0.0842180103, -0.174641028, 0.144216463, 0.0223555528, 0.1097886562, -0.1059855819, 0.0599984489, 0.016188072, 0.0237691943, -0.0912236646, 0.0328515284, -0.0090197837, -0.0503156297, 0.0634011999, -0.0119096171, 0.0560452566, -0.0338773578, -0.0520920642, 0.0290234368, 0.0693560094, 0.0052042026, -0.0216049459, 0.0384310335, 0.0109525947, -0.0064927428, -0.0125789074, -0.0511162765, 0.0081503317, -0.1367103904, -0.0613495409, 0.0280976892, -0.0755610168, 0.0686554387, -0.0930751637, -0.0555448532, 0.0158377886, 0.033802297, 0.0014214603, 0.0383309536, 0.0763616636, -0.0113654276, -0.0452365279, -0.0664036199, 0.0796643272, 0.0471380651, 0.0142865367, 0.0850686952, 0.040807955, 0.0314253755, -0.044385843, -0.0912236646, -0.04305977, 0.0253079366, -0.0590476803, 0.0625505075, -0.0580468737, -0.069706291, 0.0217050277, -0.020466527, -0.093225278, 0.0615497008, 0.0266715381, -0.080464974, 0.0694560856, -0.0240694359, -0.0000421972, 0.089372173, 0.0508910939, 0.0793140456, -0.0608991757, -0.0826667547, 0.080464974, 0.0004800752, -0.0375052877, -0.0329265893, -0.0767619833, 0.0344277993, -0.0195908193, -0.0398321636, -0.1401131451, -0.0301493462, -0.1223988384, -0.0306997914, -0.0436102152, 0.0067742201, -0.1310057938, 0.0249326341, -0.0703568161, -0.0182021987, 0.062600553, 0.0131481178, 0.0624504313, -0.0461872965, -0.0386562161, -0.1077870429, 0.0079751899, -0.0163006634, 0.1444166154, 0.0751106516, 0.0189402942, -0.1008314267, 0.0244822707, -0.0146493297, 0.0968782306, -0.0597482473, 0.0750606135, -0.0779629573, 0.0404076315, 0.0796643272, 0.049940329, 0.0830170363, 0.0482389554, 0.0673043504, -0.0297490228, -0.0152748348, 0.1122906804, -0.0722083077, -0.0748104081, -0.041583579, 0.0324261859, -0.0632010326, -0.0142239863, -0.1328072399, 0.1277031153, 0.0090698237, 0.0116093745, -0.013748602, 0.0270468406, -0.0149245523, -0.0475133695, 0.0174766127, 0.1054851785, 0.0035622516, -0.0396069847, -0.0327764675, -0.0799645707, -0.0176517535, -0.0154124461, -0.0786134824, -0.0255706497, 0.0525924712, 0.1345086247, 0.0885715261, 0.0219051894, 0.0074310005, -0.097428672, 0.0446860865, 0.0480137728, 0.129904896, 0.0442107022, -0.0968281925, -0.1558258384, -0.0000693431, -0.0310750939, 0.0521921478, -0.0559451766, -0.0412833355, 0.0477135293, 0.1157935038, -0.0005136961, 0.0540436395, -0.0161005016, -0.0612994991, 0.0651025698, 0.0033495799, 0.0005156508, -0.0019328108, 0.0280226283, -0.0065678037, 0.0577466302, -0.0231186692, -0.0246198811, -0.0616497844, 0.1295045763, -0.0371800251, -0.0623503476, 0.0468128026, -0.011984678, 0.0304495879, 0.0266465172, 0.0185524821, -0.1446167827, -0.0071119932, -0.1081873626, 0.073909685, 0.0699564889, 0.0882212371, -0.0940259248, 0.053493198, 0.0650525317, -0.0041408436, 0.0098266853, -0.0581469536, 0.0211170521, 0.0069493619, 0.0014668094, 0.0239818655, 0.009545208, -0.1013818681, -0.0853188932, 0.1080872789, -0.0724084675, 0.0546941683, -0.0016638436, -0.0172889605, -0.0697563291, -0.0619500242, -0.0432849526, -0.0139362542, 0.0375803486, -0.0089822533, 0.0137736229, -0.0499153063, -0.005642056, -0.0036091644, 0.0698063672, -0.0468628444, 0.0663035437, 0.0278975274, 0.0581469536, -0.0362042338, -0.0607490577, 0.0195407793 ]
712.0517
Wolfgang Mauerer
Wolfgang Mauerer, Wolfram Helwig, and Christine Silberhorn
Recent developments in quantum key distribution: theory and practice
Invited paper for the Annals of Physics special issue on the occasion of Max Planck's 150th birthday. This made it inevitable to use Planck, Bohr, and Einstein instead of Alice, Bob, and Eve. Published version with minor corrections
Ann. Phys. (Leipzig) 17, No. 2-3, 158, 175 (2008)
10.1002/andp.200710284
null
quant-ph
null
Quantum key distribution is among the foremost applications of quantum mechanics, both in terms of fundamental physics and as a technology on the brink of commercial deployment. Starting from principal schemes and initial proofs of unconditional security for perfect systems, much effort has gone into providing secure schemes which can cope with numerous experimental imperfections unavoidable in real world implementations. In this paper, we provide a comparison of various schemes and protocols. We analyse their efficiency and performance when implemented with imperfect physical components. We consider how experimental faults are accounted for using effective parameters. We compare various protocols and provide guidelines as to which components propose best advances when being improved.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 17:16:04 GMT" }, { "version": "v2", "created": "Tue, 4 Dec 2007 21:51:38 GMT" }, { "version": "v3", "created": "Tue, 29 Jan 2008 10:36:50 GMT" } ]
2008-01-29T00:00:00
[ [ "Mauerer", "Wolfgang", "" ], [ "Helwig", "Wolfram", "" ], [ "Silberhorn", "Christine", "" ] ]
[ -0.0183523707, 0.0454972312, 0.0844911411, 0.0054497831, 0.0349618532, 0.0254539978, 0.0284585319, 0.0989545286, -0.1043132693, 0.076479055, 0.1296502054, -0.0246735997, -0.1378704011, 0.0018160524, 0.0698716789, -0.0563967973, 0.0166875217, 0.0561886914, 0.0184304118, 0.0492951721, -0.0084478138, -0.0605068989, 0.0701318085, 0.0494512506, -0.0125904288, -0.0460955389, 0.0253759585, 0.0104963602, 0.1128976494, -0.0977058932, 0.0560846403, -0.0403466038, -0.0191067569, 0.0510900877, 0.0071796663, 0.1132098064, -0.0643568635, 0.0033719719, -0.1304826289, 0.0309818201, -0.0432080626, -0.0829823762, -0.0670622438, 0.1173719317, -0.074762173, -0.0294990633, 0.0182483178, -0.0213699117, -0.0894856974, 0.0125709195, 0.0231648292, 0.0801209137, 0.0687270984, 0.0058107171, -0.0380834453, 0.0141382199, -0.042583745, -0.0849593803, 0.0472141095, -0.0013128578, 0.0378753394, 0.0064220293, -0.0569170639, 0.0324905924, -0.0417773314, -0.0012144952, -0.0204074215, 0.0246345792, 0.0508819818, 0.0878208429, 0.0098720407, 0.0362104923, 0.0899539366, 0.0047474243, -0.0112832617, -0.0306436475, 0.0072642094, 0.08943367, 0.067218326, 0.0918268934, -0.0128830783, -0.039566204, -0.0139821395, 0.0037426611, -0.0765831098, -0.0054042595, -0.0609751381, 0.0504917838, -0.0771033689, -0.0419594273, 0.0639406517, 0.0384736471, 0.0300973691, 0.03176222, 0.0752824396, -0.0240362734, 0.0650332123, 0.144841969, 0.0020843144, -0.0184694305, -0.0579575971, -0.0615474284, -0.0393060707, -0.0479164682, 0.1895848066, -0.0687270984, -0.0513762347, -0.0048157093, -0.0439104214, 0.0144503787, -0.0927633718, -0.0216690656, -0.0727851689, -0.0189376697, -0.0291869044, -0.0428438783, 0.021630045, -0.081369549, 0.0488009192, 0.0866242349, -0.1200773194, 0.0115954215, 0.0964052305, 0.0169866737, 0.0807452351, -0.0535873622, -0.0237631351, -0.158160761, -0.0093907956, 0.0646169931, 0.0993707404, 0.065501444, 0.0386557393, 0.0360023826, 0.0259612575, -0.0293950103, 0.0579055697, -0.0007860889, -0.0149446316, -0.1056659594, 0.0589981265, -0.1005673558, 0.050673876, 0.035768263, 0.0121026803, 0.0600906834, -0.0015445387, 0.0077584619, 0.0562407188, -0.0307737142, -0.0871965289, -0.0774155334, 0.0483066663, 0.0615994558, 0.0282504261, 0.0003810539, -0.0397743098, 0.1502527297, 0.0705480278, -0.1027524695, 0.0092932452, 0.0927113444, -0.1276731938, -0.0277041476, 0.0466418155, -0.0550441071, -0.0650852323, -0.0284065064, -0.0925032347, -0.066073738, -0.0234379675, -0.0679466948, 0.034207467, -0.0091371657, 0.0192758422, 0.0225795303, -0.0042239069, -0.1762660146, -0.0435982645, -0.0793925375, 0.0729412436, 0.0166224875, 0.0510120504, -0.0336872004, -0.029525077, 0.028354479, -0.0805891529, 0.1072787791, -0.0287706908, 0.0128830783, -0.0291608907, 0.0816296861, -0.0035117932, 0.0362365022, 0.0947403759, -0.0250507928, 0.0222283509, -0.0092477221, 0.002191619, -0.1153949276, -0.0446908213, -0.0124018332, 0.0124343494, -0.0890694857, 0.0862080231, -0.0715885535, 0.0708081573, -0.1005153283, -0.1844862103, -0.0218641646, -0.0291608907, 0.083710745, 0.0466938429, 0.0386297256, -0.0193018559, -0.0245695468, -0.0958329365, 0.0643568635, 0.0094883451, 0.0514022484, -0.0244134665, 0.0081486609, 0.011257248, 0.0929714739, 0.0544718169, 0.112273328, 0.0296551436, 0.0063179764, 0.0644609183, -0.0892775878, -0.0365746766, -0.0177540667, -0.0324645787, -0.0185864903, -0.1176840961, -0.0068284869, 0.0316321515, -0.0610271618, -0.0980180502, -0.1200773194, 0.0486448407, 0.0158420894, 0.0404506549, 0.0402165353, -0.0179361589, 0.034493614, -0.0596224442, 0.027470028, -0.0313720182, -0.0730973259, 0.0969254971, 0.0548360012, 0.0605068989, 0.0225535166, 0.0308777671, -0.039566204 ]
712.0518
Kambiz Fathi
John E. Beckman, Kambiz Fathi, N\'uria Pi\~nol, Silvia Toonen, Olivier Hernandez, Claude Carignan
The Tremaine-Weinberg method for pattern speeds using H-alpha emission from ionized gas
To appear in the ASP conference proceedings, "Formation and Evolution of Galaxy Disks", held in Rome 1-5 October 2007. Editors Jose G. Funes, S.J. and Enrico M. Corsini
null
null
null
astro-ph
null
The Fabry-Perot interferometer FaNTOmM was used at the 3.6m Canada France Hawaii Telescope and the 1.6m Mont Megantic Telescope to obtain data cubes in H-alpha of 9 nearby spiral galaxies from which maps in integrated intensity, velocity, and velocity dispersion were derived. We then applied the Tremaine-Weinberg method, in which the pattern speed can be deduced from its velocity field, by finding the integrated value of the mean velocity along a slit parallel to the major axis weighted by the intensity and divided by the weighted mean distance of the velocity points from the tangent point measured along the slit. The measured variables can be used either to make separate calculations of the pattern speed and derive a mean, or in a plot of one against the other for all the points on all slits, from which a best fit value can be derived. Linear fits were found for all the galaxies in the sample. For two galaxies a clearly separate inner pattern speed with a higher value, was also identified and measured.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:52:36 GMT" }, { "version": "v2", "created": "Mon, 10 Dec 2007 13:07:58 GMT" }, { "version": "v3", "created": "Fri, 18 Jan 2008 02:08:50 GMT" } ]
2011-11-10T00:00:00
[ [ "Beckman", "John E.", "" ], [ "Fathi", "Kambiz", "" ], [ "Piñol", "Núria", "" ], [ "Toonen", "Silvia", "" ], [ "Hernandez", "Olivier", "" ], [ "Carignan", "Claude", "" ] ]
[ 0.0604761913, 0.0254832115, 0.0560680181, -0.0327145979, -0.047350727, 0.089154087, -0.0502730012, -0.0547307059, 0.0342500284, 0.0259537455, -0.0709270313, 0.0282321293, -0.0888569057, -0.0913334116, 0.0329622477, 0.0999021083, 0.0243811663, 0.042917788, -0.0861327574, 0.0678561702, -0.0632498711, -0.0300647411, -0.087519601, -0.0097264638, -0.1441324502, -0.0978713781, -0.0299904458, -0.0058631198, 0.0693916008, -0.0779602975, -0.0450723469, -0.0118314903, -0.0291236695, -0.0663702637, -0.1372973025, 0.114909716, -0.0789508969, 0.0823189393, -0.0766725168, -0.0439826846, -0.0255822707, 0.0232543591, -0.085984163, 0.0080981627, 0.1426465362, -0.0811797529, -0.055869896, -0.0500996448, 0.0081848409, -0.0239477791, -0.0353892222, 0.087569125, -0.041778598, -0.0338042602, -0.04336356, -0.0018945244, 0.0291731991, -0.0249507632, 0.0289998446, 0.0141036818, 0.0289998446, -0.1170890406, -0.034522444, -0.0936613232, 0.013633146, 0.0628041029, -0.0035042511, 0.0000067052, 0.0341262035, 0.126796931, 0.0364293531, 0.0583959296, 0.0084015345, -0.0037395188, 0.0455676466, -0.0561670773, -0.0475240834, 0.065874964, -0.0411842354, -0.0240963697, 0.0324421823, -0.0064698625, 0.0549288243, 0.0292722601, -0.0107913595, 0.0251365006, 0.0617144406, -0.009311649, -0.0437845625, -0.0216322485, 0.0219789594, 0.0244926102, -0.0616649128, -0.0169392768, -0.0102527207, -0.0558203645, 0.0140541513, -0.1119379103, 0.1433399618, 0.0811302215, 0.0640918836, 0.0926707238, 0.0182270575, -0.0328879543, 0.1410615891, -0.0106365783, -0.0115157366, 0.0620611534, -0.0956920534, 0.0004678268, 0.0571576767, 0.0022706431, 0.0103641627, 0.0102279549, 0.0619620904, 0.0142646544, -0.0876186565, 0.0619125627, -0.0423729569, 0.0175460204, -0.0688467696, 0.0589902885, 0.0265976358, 0.0258299205, 0.0445770435, -0.0844982639, -0.0165306535, -0.0901446939, -0.0616153814, 0.0399955139, 0.0266224016, -0.094701454, 0.0571576767, -0.0768706352, 0.0608229004, 0.0054916441, 0.043710269, -0.0390544459, 0.0300152097, 0.1126313359, 0.0581482798, 0.0538886935, 0.073948361, 0.1184758767, 0.0537401028, -0.0265233424, -0.1347217411, 0.058247339, 0.0353644565, -0.0088782618, -0.0993572772, -0.0928193107, -0.0069899284, -0.1070839688, -0.0095159607, -0.0049561006, 0.06017901, -0.0430168472, -0.0688963011, -0.0152924033, -0.0849935636, -0.0504711196, -0.0191805121, 0.0572567359, 0.0510654822, 0.0299904458, -0.0819227025, -0.0461867712, -0.1162965596, 0.0137445889, -0.0131130805, -0.0181032326, 0.0561175458, -0.0575043894, 0.0560184866, 0.0101103215, -0.0427444316, -0.0246783476, -0.1561187208, 0.0259042159, -0.1181786954, 0.0953453481, 0.0483908579, -0.0863804072, -0.0263747517, -0.0078752777, -0.0281083025, 0.1245185435, 0.0219046641, 0.0259042159, 0.0093611795, 0.0799910277, 0.0192671902, 0.0278854184, -0.1325424165, -0.0628536344, 0.048935689, 0.038955383, -0.0637947023, 0.032466948, 0.0753847361, -0.0712737441, 0.0383610241, -0.0429920815, -0.0832104832, -0.0514121912, 0.0835076645, -0.046558246, -0.0299904458, 0.0656273142, 0.0176079329, -0.0110947313, 0.0289998446, 0.0646862462, -0.089104563, -0.0170878675, -0.0207654741, 0.0251984131, 0.0902932808, 0.0901942179, -0.1246176064, 0.0127911353, 0.0314515829, 0.120457083, -0.010618004, -0.0028510734, 0.0123329824, -0.0772173479, -0.0209635943, 0.0096893162, 0.1187730581, 0.0366522372, -0.0855383947, 0.0789508969, -0.0182022937, 0.018747123, 0.0400202796, 0.0399707519, -0.1013880149, -0.1018337831, -0.0701345503, 0.0960387662, -0.0248021726, -0.0007859026, -0.07315588, -0.0163325332, -0.0090020867, -0.0540372841, 0.0922249556, 0.0508178324, 0.06017901, -0.0743941367, -0.0974256098, -0.0983666778, 0.0185861513, 0.0679057017 ]
712.0519
Slavomir Gabani
S. Gabani, S. Matas, P. Priputen, K. Flachbart, K. Siemensmeyer, E. Wulf, A. Evdokimova, N. Shitsevalova
Magnetic structure and phase diagram of TmB4
4 pages, 4 figures, conference contribution - CSMAG 07
null
null
4o06
cond-mat.str-el cond-mat.other
null
Magnetic structure of single crystalline TmB4 has been studied by magnetization, magnetoresistivity and specific heat measurements. A complex phase diagram with different antiferromagnetic (AF) phases was observed below TN1 = 11.7 K. Besides the plateau at half-saturated magnetization (1/2 MS), also plateaus at 1/9, 1/8 and 1/7 of MS were observed as function of applied magnetic field B//c. From additional neutron scattering experiments on TmB4, we suppose that those plateaus arise from a stripe structure which appears to be coherent domain boundaries between AF ordered blocks of 7 or 9 lattice constants. The received results suggest that the frustration among the Tm3+ magnetic ions, which maps to a geometrically frustrated Shastry-Sutherland lattice lead to strong competition between AF and ferromagnetic (FM) order. Thus, stripe structures in intermediate field appear to be the best way to minimize the magnetostatic energy against other magnetic interactions between the Tm ions combined with very strong Ising anisotropy.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:54:10 GMT" } ]
2007-12-05T00:00:00
[ [ "Gabani", "S.", "" ], [ "Matas", "S.", "" ], [ "Priputen", "P.", "" ], [ "Flachbart", "K.", "" ], [ "Siemensmeyer", "K.", "" ], [ "Wulf", "E.", "" ], [ "Evdokimova", "A.", "" ], [ "Shitsevalova", "N.", "" ] ]
[ 0.0289927647, 0.0165351313, 0.0371477604, -0.0099498462, -0.00372103, 0.0301184542, 0.0292429179, -0.0660904944, -0.0600367859, -0.0787982792, 0.0432514995, 0.0241522975, 0.0494803153, -0.0315443277, 0.0685920268, 0.0507310815, -0.0330202319, 0.0263161231, 0.0484046564, 0.0050468422, 0.0256657247, -0.1010118872, 0.0276669506, 0.0807494745, -0.0139335366, 0.028317349, -0.0017182402, -0.0721942335, 0.0301684849, 0.0086365417, 0.0629385635, -0.0241522975, -0.0328951553, -0.075546287, -0.0427762084, 0.0659404024, -0.0226513781, 0.0733449385, -0.0451776795, 0.0449775569, -0.0414253809, 0.0174481906, -0.0554839931, 0.0994609371, 0.0231892075, -0.1013120711, -0.0396993235, 0.0560843609, 0.0250778645, -0.0156846102, 0.0323198028, -0.0643894523, -0.008586511, -0.0197871234, -0.0334454924, 0.0721442029, -0.0400245227, 0.0724443868, 0.0267914142, -0.0447774343, -0.0648897588, -0.0853522941, 0.0446273424, 0.0191617403, -0.0560843609, 0.0206126291, -0.0939075351, 0.0685419962, 0.1176721007, 0.04019963, -0.0551337786, -0.0451276489, 0.0301184542, -0.0006386726, 0.0425010398, 0.0103876144, 0.0067791534, -0.00690423, -0.0097997542, -0.0432014689, -0.0072169215, -0.0306687914, 0.0936573818, 0.0188740641, -0.0483546257, -0.0127265472, -0.0193868782, 0.0141711822, -0.0262660924, -0.1072657183, 0.0131705692, -0.005053096, -0.0429263003, 0.0538830124, -0.0088116489, -0.1415867507, -0.0625383183, -0.045527894, -0.0087303491, 0.0407249518, -0.0582356825, 0.0589361116, -0.040124584, 0.0123325558, 0.1596978456, 0.0179985277, 0.0051187612, -0.0464784764, -0.1276782304, -0.0362221934, 0.0662405863, -0.0357719176, 0.0257657859, 0.0266663376, -0.0622381344, -0.1395855248, -0.0105439601, -0.0564846061, 0.0250778645, 0.0930069834, -0.0325449407, 0.1329814792, 0.0518817864, -0.0135082761, 0.0056253215, 0.0236019604, 0.116771549, -0.1349827051, -0.0137834447, -0.0180235431, 0.0576853417, -0.0550337173, -0.0382234193, -0.0690423027, 0.0038867565, -0.0062194355, 0.0286425482, 0.0384985879, 0.0434516221, 0.0775475129, 0.0311190672, 0.0424760245, 0.0836012214, 0.0197120775, 0.09120588, 0.0262160618, -0.0526322462, 0.0548836254, -0.0157471485, 0.0435016528, 0.0473039821, -0.0507060662, 0.1499918997, 0.0373979136, 0.1230754107, -0.1698040366, -0.0206251368, 0.0655901879, 0.0405498445, -0.0447774343, 0.0770972371, -0.0322197415, 0.0077922745, 0.0299683623, 0.0585358664, 0.0921064317, -0.0906555429, -0.0236019604, -0.0397993848, -0.1176721007, 0.030868914, -0.0435016528, -0.1094670668, 0.0189240947, 0.0537329204, 0.1256770045, 0.0089805024, -0.1302798241, -0.0521819703, 0.0848519877, 0.0012578019, -0.0079298588, 0.0241522975, 0.0222136099, -0.1307801306, 0.0255281404, 0.0161223784, 0.1261773109, 0.0262160618, 0.054933656, -0.0603369698, 0.1036635116, 0.101612255, 0.0105627216, -0.0846518651, -0.1002113968, 0.0223011635, 0.0010725321, -0.0153093804, 0.1083663926, 0.0842015892, 0.0022904659, 0.0024405578, -0.0407249518, -0.0945579335, 0.0426261164, 0.0427261777, 0.0047810543, -0.0359720401, -0.0255906787, 0.0293679945, -0.0235394221, 0.0391489863, -0.0216882881, -0.083100915, 0.0303686075, -0.1617991328, -0.0700429156, 0.024802696, 0.1620993167, 0.0316694044, -0.0472789668, -0.0851521716, 0.1651011556, -0.1028630212, 0.1412865669, -0.0358969942, -0.0346212126, -0.0169478841, 0.0815499648, -0.0012898528, 0.032795094, 0.1201736331, 0.0533827059, -0.0790484324, -0.0460782312, 0.0441520512, -0.0066478229, 0.0694925785, -0.0482045338, -0.0250528492, 0.0409250744, -0.0034208458, 0.1126690283, -0.0590862036, 0.0494052693, -0.0257657859, -0.0477042273, 0.1123688444, 0.0142837511, -0.0087240953, 0.0217633341, -0.0923065543, 0.0739953369, 0.003527161, 0.073695153 ]
712.052
Mariano A. del Olmo
E. Celeghini, A. Ballesteros, M.A. del Olmo
From Quantum Universal Enveloping Algebras to Quantum Algebras
16 pages, 0 figures, LaTeX file
null
10.1088/1751-8113/41/30/304038
null
math.QA math.GR
null
The ``local'' structure of a quantum group G_q is currently considered to be an infinite-dimensional object: the corresponding quantum universal enveloping algebra U_q(g), which is a Hopf algebra deformation of the universal enveloping algebra of a n-dimensional Lie algebra g=Lie(G). However, we show how, by starting from the generators of the underlying Lie bialgebra (g,\delta), the analyticity in the deformation parameter(s) allows us to determine in a unique way a set of n ``almost primitive'' basic objects in U_q(g), that could be properly called the ``quantum algebra generators''. So, the analytical prolongation (g_q,\Delta) of the Lie bialgebra (g,\delta) is proposed as the appropriate local structure of G_q. Besides, as in this way (g,\delta) and U_q(g) are shown to be in one-to-one correspondence, the classification of quantum groups is reduced to the classification of Lie bialgebras. The su_q(2) and su_q(3) cases are explicitly elaborated.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 13:55:05 GMT" } ]
2009-11-13T00:00:00
[ [ "Celeghini", "E.", "" ], [ "Ballesteros", "A.", "" ], [ "del Olmo", "M. A.", "" ] ]
[ -0.1165037006, 0.0032163411, 0.0278648529, 0.1259132475, 0.0259004887, -0.0339034498, -0.0633931458, 0.0159816686, -0.1595741808, -0.012265143, 0.009852129, 0.0154966414, -0.0534985773, 0.0123318341, 0.0717356279, 0.0400390513, -0.0007294365, 0.0466839336, 0.1255252212, 0.0722206533, 0.0911852419, -0.0995277241, 0.0576698147, -0.0290531702, -0.0552446768, -0.0685829446, -0.0040378571, 0.0574758053, 0.0454956144, 0.0524800159, 0.0740637556, -0.0390204936, 0.0364013426, 0.0015339007, -0.1036019549, 0.1077731997, -0.0304355007, 0.0361588299, -0.040621087, 0.058494363, 0.0440162793, -0.0317693278, 0.0137747917, -0.0677583963, 0.0719781369, 0.0000321142, 0.0859469399, 0.017012354, -0.0522375032, -0.0295624491, 0.0519949906, 0.0602889657, -0.0071359728, 0.0215837415, -0.0282286238, -0.0600949563, -0.0592219047, -0.0029192616, 0.1049600318, -0.0240452569, -0.079544574, -0.0020795572, 0.0066691334, 0.1330916584, -0.0681949183, -0.0202862918, -0.1728639454, 0.0229418185, -0.0127926106, 0.079544574, -0.0984606594, 0.027161561, 0.0875475332, 0.0134352725, 0.0342672206, 0.0622775815, -0.0192556065, 0.1122354567, -0.0553416833, 0.0052261753, 0.0059052147, 0.018576568, 0.0280103609, 0.0082151601, 0.0234874748, 0.0510734357, -0.025027439, 0.0650422424, -0.0220566429, -0.0396995321, 0.0481632687, -0.021765627, -0.1109743789, 0.0591734014, 0.0764888972, -0.0398207903, 0.0934163705, 0.101661846, -0.0080757141, -0.029780712, -0.0048866561, -0.0326423757, 0.0269918013, -0.1149516106, 0.1416281462, 0.0060325344, -0.0095186727, 0.05529318, -0.0974421054, 0.029489696, 0.0178126488, -0.0091124615, -0.0023933095, -0.0078453263, 0.0090275817, -0.0289804172, -0.1133995205, -0.0847828761, 0.0226265509, 0.1263982654, -0.0834247991, -0.0497153588, 0.0547111444, -0.0097066211, 0.0645572096, -0.0235844813, 0.0304355007, -0.1019528657, 0.0167455878, 0.0544686317, 0.1167947128, 0.0500063747, -0.051606968, -0.0482360236, -0.0446468182, -0.0583003536, 0.0551961735, -0.0270888079, 0.0117194867, -0.0141506884, 0.0473144725, -0.0558267087, 0.036934875, -0.0173033699, -0.0614530332, 0.0160059202, -0.0590763986, 0.0834733024, 0.0356980525, 0.0105069168, -0.077992484, -0.0559237152, -0.0341217108, 0.0586398728, 0.0004585029, -0.0715901181, -0.0839583278, 0.0481390171, 0.0412758738, -0.0270403046, 0.0709110796, 0.0786230192, -0.0311145391, -0.0934648737, 0.052965045, -0.041397132, -0.0513644554, -0.023960378, -0.0382444486, -0.0232570879, -0.0417851545, -0.0872080177, -0.0969570726, -0.0327393822, 0.0601919629, -0.0402573161, -0.0601434596, -0.1265922785, -0.0716386214, -0.0218626317, 0.0556326993, -0.0323028564, 0.0391175002, -0.1069971547, -0.0875960365, 0.0459321402, 0.0685829446, -0.0407908447, -0.0653332546, 0.0257792324, -0.0547596477, 0.0454471149, 0.0607254915, 0.1625813544, 0.100885801, -0.1215479895, 0.0344854817, 0.0831337795, 0.0740152597, -0.0617925525, 0.0736757368, -0.0193647388, 0.1293084323, -0.0285438914, -0.0325453728, -0.0546626449, 0.1228090599, -0.0514129549, -0.078768529, -0.0519949906, -0.0553901866, -0.0728511885, -0.0423671864, 0.0495213494, 0.01091919, 0.0138354208, -0.0962295309, 0.019352613, -0.0494243428, 0.1128174886, -0.0019128288, -0.0069298358, 0.0437737666, 0.0570392795, -0.0509764329, 0.0355282947, 0.0638296679, -0.0638296679, -0.0470962077, -0.0532560609, 0.0045562307, -0.0069358987, -0.0858984366, -0.0923008099, -0.0341217108, 0.0111071384, -0.0010428099, -0.0135686556, -0.0752763301, -0.0639266744, -0.0745487884, 0.0224810429, 0.0566997603, 0.0612590238, 0.0158361606, 0.0459078886, -0.097199589, 0.0599009432, 0.1087432504, 0.0299747232, -0.1361958385, 0.0660607964, 0.0661578029, 0.0093367873, -0.0308962762, 0.0714446083 ]
712.0521
Christophe Dupont
Christophe Dupont
Bernoulli coding map and almost sure invariance principle for endomorphisms of $\mathbb{P}^k$
25 pages, to appear in Probability Theory and Related Fields
null
null
null
math.DS math.CV
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Let $f$ be an holomorphic endomorphism of $\mathbb{P}^k$ and $\mu$ be its measure of maximal entropy. We prove an Almost Sure Invariance Principle for the systems $(\mathbb{P}^k,f,\mu)$. Our class $\cal{U}$ of observables includes the H\"older functions and unbounded ones which present analytic singularities. The proof is based on a geometric construction of a Bernoulli coding map $\omega: (\Sigma, s, \nu) \to (\mathbb{P}^k,f,\mu)$. We obtain the invariance principle for an observable $\psi$ on $(\mathbb{P}^k,f,\mu)$ by applying Philipp-Stout's theorem for $\chi = \psi \circ \omega$ on $(\Sigma, s, \nu)$. The invariance principle implies the Central Limit Theorem as well as several statistical properties for the class $\cal{U}$. As an application, we give a \emph{direct} proof of the absolute continuity of the measure $\mu$ when it satisfies Pesin's formula. This approach relies on the Central Limit Theorem for the unbounded observable $\log \textsf{Jac} f \in \cal{U}$.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:10:10 GMT" }, { "version": "v2", "created": "Sat, 6 Dec 2008 11:24:24 GMT" } ]
2008-12-08T00:00:00
[ [ "Dupont", "Christophe", "" ] ]
[ 0.0655295551, -0.0168455429, -0.0612420812, 0.0093159955, -0.0628829673, -0.0007327745, 0.0035265805, -0.0325795189, -0.0441451147, 0.0018377256, 0.0938480645, 0.0164882522, -0.121637255, 0.0396723785, 0.021080086, 0.0422395691, 0.0161177311, 0.0612950139, 0.0765393674, 0.0448861569, -0.0960711986, -0.0575368553, 0.0286625642, 0.0327383131, 0.0203125738, -0.1171909869, -0.05060279, 0.0941127241, 0.0869669318, -0.0475327484, 0.0951184258, -0.0011380335, -0.0240045674, -0.0073575191, -0.1112626269, 0.0652648956, 0.0222975165, 0.1033757851, -0.0494118258, 0.0963358581, -0.1312708408, 0.002375314, -0.0959124044, 0.0579603091, 0.0439598523, 0.1013643816, 0.0480620675, -0.0107716192, -0.0836322308, 0.0955948159, -0.0950654969, 0.035702493, 0.11994344, -0.0948008373, -0.0473210216, 0.0219269935, -0.0538580976, 0.0367081985, 0.0196641609, -0.0642591938, 0.0685466677, -0.1572074145, -0.0310709607, -0.0623536482, -0.06335935, -0.0210536197, -0.1063399687, 0.062194854, 0.0609774217, 0.1043814942, -0.0213050451, 0.0663235337, 0.0547844023, 0.075639531, 0.0737869143, 0.077915594, -0.083208777, 0.0256322194, -0.0552607886, 0.0192671716, 0.0195450634, 0.0690759867, 0.0628300384, -0.0089520887, 0.0254337247, 0.0394341834, 0.0213447437, 0.0468710996, -0.0342733338, -0.0060441489, -0.0002140016, 0.0237002093, -0.0506557226, 0.0201802459, 0.121637255, -0.0673821718, 0.0571663342, -0.0365229361, 0.012174312, -0.0102886166, -0.0554195829, -0.0715108514, 0.0777567998, -0.0829441175, 0.1348702013, 0.0396723785, -0.0298005976, 0.0522966087, -0.1025288776, -0.037555106, -0.016250059, -0.055207856, -0.0488560423, 0.0520584174, 0.0583308339, -0.062777102, -0.0342733338, 0.027312804, 0.0151781905, 0.0173880924, -0.0393812507, -0.1105215773, 0.1383637041, 0.0300387908, -0.0086014159, -0.0701346248, 0.0165941156, -0.0426100902, -0.0018691538, -0.1085101739, 0.1514907777, 0.0035828205, -0.0198626537, -0.0046712304, -0.0095806541, 0.0385872759, 0.0342204012, -0.1197317094, 0.0054751323, 0.0020163704, 0.0012571301, -0.0229988638, 0.051582031, 0.0065370761, -0.0409692042, -0.0420543067, -0.0203390401, 0.0666940585, 0.1105215773, 0.01499293, -0.0123397233, -0.0549961291, 0.0174013264, 0.0746338218, -0.0193862692, -0.0150458617, 0.0021404293, 0.0771745518, 0.0489883721, -0.03488205, 0.0575368553, 0.1618654132, -0.0249308739, -0.0606598333, 0.1449272484, -0.0899840444, -0.0464476459, -0.1019995585, 0.0140533904, -0.078497842, 0.0035993617, -0.0117376242, 0.0040889806, 0.0788154379, 0.0731517375, -0.0124720531, -0.052243676, -0.1102039889, 0.0186981559, -0.0546785407, 0.0326853804, 0.0511056446, 0.0723577589, 0.0375021733, -0.029165417, 0.0727812126, 0.0811973661, 0.0802445933, 0.0831558406, -0.0180629734, -0.0529317893, 0.0711403266, 0.1262952536, 0.0805092528, 0.0358612873, -0.0962829292, 0.0735751912, -0.0527994595, 0.0073773684, -0.1031111255, 0.0140004586, 0.0420013741, 0.072569482, -0.0768569633, -0.0022231352, 0.036443539, 0.0353584364, 0.0346967876, -0.1388930231, -0.0000380964, 0.0157075096, -0.0073376694, 0.0476650782, 0.076804027, -0.0435893312, 0.0483796559, -0.0766981617, 0.1297887564, 0.0308857001, 0.1276714802, -0.0228533, 0.081250295, 0.0192804039, 0.0314414836, -0.0079331519, -0.0205375347, 0.0717755109, -0.1065516919, -0.0428482853, -0.0407574773, 0.1047520116, -0.0058357301, -0.0028020767, -0.0583308339, 0.019743558, -0.0117508573, 0.0226283409, 0.0071854908, -0.0618772618, -0.0852731168, 0.0087072793, 0.03784623, 0.0009660052, 0.0161441956, -0.0672233775, 0.0417631827, -0.0523495413, 0.0942715183, 0.0012811148, -0.0636240095, 0.0265585259, -0.0274716001, 0.0381902866, -0.000447439, -0.0443833061, 0.0127764111 ]
712.0522
Catalin Badea
Catalin Badea, Bernhard Beckermann, Michel Crouzeix
K-spectral sets and intersections of disks of the Riemann sphere
10 pages
null
null
null
math.SP math.FA
null
We prove that if two closed disks X_1 and X_2 of the Riemann sphere are spectral sets for a bounded linear operator A on a Hilbert space, then the intersection X_1\cap X_2 is a complete (2+2/\sqrt{3})-spectral set for A. When the intersection of X_1 and X_2 is an annulus, this result gives a positive answer to a question of A.L. Shields (1974).
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:05:31 GMT" } ]
2007-12-05T00:00:00
[ [ "Badea", "Catalin", "" ], [ "Beckermann", "Bernhard", "" ], [ "Crouzeix", "Michel", "" ] ]
[ -0.0348031633, -0.0458682999, 0.0661071017, 0.0384915434, 0.0538597889, -0.005106986, -0.0007181699, -0.0112542845, 0.0056005432, 0.0432438776, -0.0783544108, -0.1002482474, -0.0273318328, 0.0543799438, 0.0415179059, 0.0469795428, -0.0827048048, 0.0237380285, 0.0387043357, 0.0017688259, 0.0362454168, 0.0011932557, -0.0070871254, 0.036198128, -0.0418489128, -0.0684241578, 0.0005013151, 0.1293769777, 0.1072467119, -0.1144343168, 0.0411396101, -0.015486463, -0.0757536292, -0.133916527, -0.0816172063, 0.1438467801, -0.0458446592, 0.0884738043, -0.0695117563, 0.0110178497, -0.0108818999, 0.0320605226, -0.121811077, -0.0267880335, -0.0377585962, -0.0090081561, 0.0625132918, -0.0029140557, 0.0515427291, -0.0164913088, -0.0239744633, 0.185837552, 0.068045862, -0.051731877, 0.0212200005, 0.046601247, -0.0900815651, 0.0731528476, 0.0654923692, -0.1050715148, 0.0292233098, 0.0034755878, -0.0358671211, 0.0029746422, -0.1260668933, 0.0201678667, 0.0219411254, 0.004258777, 0.0263388082, 0.0439058952, -0.1150963381, 0.004935571, -0.0332899839, 0.1442250758, -0.001222071, 0.0182763897, 0.0259132255, 0.0845962837, 0.0734838545, 0.0136895599, 0.038231466, 0.0184773598, 0.0814280584, 0.0304527692, -0.0238444246, -0.0653977916, 0.0189856943, 0.0939590856, -0.1300390065, -0.0549473874, 0.0259368699, -0.0260077994, 0.0514481552, -0.0438822508, 0.092587769, -0.0140914991, -0.0036529137, -0.0526303314, 0.009049532, 0.0794420093, -0.0408086032, 0.0488946624, 0.0385388322, -0.0479489267, 0.1443196535, 0.0621822849, 0.0715450943, 0.1183118448, 0.0357961915, -0.0022343064, 0.030831065, 0.0161130149, -0.0008378649, -0.0892776847, 0.0894668326, -0.0651613623, -0.0647830665, -0.0339756459, 0.0121645574, 0.0446624868, 0.0260550864, 0.0158292931, 0.0697954744, -0.0392717794, 0.1365645975, -0.0822319314, -0.0359144062, -0.11963588, -0.0939590856, 0.0432202332, 0.0487055145, -0.0077846074, 0.0354888253, -0.0933443606, -0.0520155989, 0.0889939591, -0.0203451924, -0.0202151537, -0.0281357113, -0.0300744735, 0.0793001428, 0.0040518972, 0.0489419512, -0.0352051035, -0.0789691359, -0.0047286907, -0.0475469865, 0.0289632324, 0.0176025517, 0.0693698972, -0.0363636315, 0.0024485753, 0.0469795428, 0.0339756459, -0.0225322116, -0.0487055145, -0.0332899839, 0.0178271644, -0.0077786967, -0.0077846074, 0.0036351811, 0.1350514144, -0.0282302853, 0.0326752551, -0.0474524125, -0.000660539, -0.0682350099, 0.0690388903, -0.036978364, -0.1067738384, -0.0015826337, -0.000355206, 0.000347448, -0.0448989198, 0.0251566358, 0.0272609033, -0.0224612821, -0.1067738384, -0.0047671115, -0.0044508805, 0.0390589871, 0.0252748523, 0.0945265293, -0.0142097166, -0.0214564353, 0.1156637818, -0.0486109406, -0.0762264952, 0.0343066528, -0.0141860731, 0.0088190082, 0.0999645293, 0.0572171584, 0.0999645293, -0.0927769169, -0.1551010609, -0.0800567344, 0.0752807558, -0.077976115, 0.0490838103, 0.0724435449, -0.0202860832, 0.0879536495, -0.0220475215, -0.1020451486, -0.0043710838, 0.0101785073, 0.0494621061, -0.0718288124, 0.0542853698, -0.0059729279, -0.0232415162, 0.0115793822, 0.0590140633, 0.0235134158, 0.0788272768, 0.022603143, 0.0854474455, -0.0105686244, 0.1438467801, -0.0844071358, 0.1050715148, 0.034022931, 0.0339283571, -0.0081510814, 0.1359971464, 0.059581507, 0.0121409139, 0.0307601336, -0.0364345647, 0.0451589972, 0.0135949859, -0.020711666, -0.0122354878, -0.0277101286, -0.0749970376, -0.117933549, -0.0960397124, -0.1313630342, -0.1199195981, 0.003001241, 0.0296961796, 0.013358552, 0.0282539278, -0.0165267754, -0.0350159556, 0.0071994318, 0.0079264678, -0.1113133803, -0.0618985631, -0.0633171722, 0.1047877893, -0.0329353325, 0.0801513121, -0.034259364, 0.0146116549 ]
712.0523
Jian-Min Wang
J. M. Wang (1), Y.-M. Chen (1), C.-S. Yan (1), C. Hu (2,1) (1. Ihep, Beijing; 2. Naoc, Beijing)
Early Growth of Massive Black Holes in Quasars
4 pages, 2 figures in emulateapj5.sty
null
10.1086/527471
null
astro-ph
null
Episodic activity of quasars is driving growth of supermassive black holes (SMBHs) via accretion of baryon gas. In this Letter, we develop a simple method to analyse the duty cycle of quasars up to redshift $z\sim 6$ universe from luminosity functions (LFs). We find that the duty cycle below redshift $z\sim 2$ follows the cosmic history of star formation rate (SFR) density. Beyond $z\sim 2$, the evolutionary trends of the duty cycle are just opposite to that of the cosmic SFR density history, implying the role of feedback from black hole activity. With the duty cycle, we get the net lifetime of quasars ($z\le 5$) about $\sim 10^9$yrs. Based on the local SMBHs, the mean mass of SMBHs is obtained at any redshifts and their seeds are of $10^5\sunm$ at the reionization epoch ($z_{\rm re}$) of the universe through the conservation of the black hole number density in comoving frame. We find that primordial black holes ($\sim 10^3\sunm$) are able to grow up to the seeds via a moderate super-Eddington accretion of $\sim 30$ times of the critical rate from $z=24$ to $z_{\rm re}$. Highly super-Eddington accretion onto the primordials is not necessary.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:57:32 GMT" } ]
2009-11-13T00:00:00
[ [ "Wang", "J. M.", "" ], [ "Chen", "Y. -M.", "" ], [ "Yan", "C. -S.", "" ], [ "Hu", "C.", "" ] ]
[ 0.0278580878, 0.0987279862, 0.0706276521, 0.0470492132, 0.0751495436, 0.0712736398, 0.0350446664, 0.0816093907, -0.1146622747, 0.0271986444, 0.0421774127, -0.0001450942, -0.1624651402, -0.0190565474, 0.0840856656, 0.0542896278, -0.0580309555, 0.0115537047, -0.0454611704, 0.0815555602, -0.0389744081, -0.037978515, 0.0546933673, 0.1023347303, -0.1314578801, -0.009326403, 0.0065271365, 0.0060964799, 0.0742344037, -0.0642754734, 0.0363635533, -0.0376016907, -0.1259670109, 0.0636833161, -0.1720472425, 0.1464231908, -0.0401048809, 0.028880896, -0.0228247903, -0.030711187, -0.0161899906, -0.0929141268, -0.0321108215, 0.0081488267, -0.1087945774, -0.0023265542, -0.1282279491, 0.0067121843, 0.0047338563, 0.0298229586, -0.0652982816, -0.0303343628, -0.0343717672, -0.0635756552, -0.0127783837, -0.025664432, -0.0199447758, 0.0410200246, -0.0791331157, -0.0497946478, 0.0270102322, -0.014857647, -0.0345601775, -0.015920829, -0.0424465761, -0.0960902125, 0.0847854838, 0.0237533934, -0.0672900677, 0.0759031922, -0.088284567, -0.084623985, 0.0048852591, -0.0108606173, 0.1731238812, 0.0082093878, 0.0173473787, -0.0022643108, -0.0402932912, -0.0268352795, 0.0168225169, 0.0389474891, 0.0078191059, -0.0316263326, -0.0820938796, 0.0392166525, 0.0054504955, 0.0194199141, -0.1377023906, 0.0232285317, 0.1433009207, 0.0023181429, 0.0072538694, -0.0879077464, 0.0537243895, -0.0782179758, 0.0613147095, 0.0304420255, 0.1230600774, 0.0454073362, -0.0255298521, -0.0016603824, 0.0508712903, -0.1547133178, 0.0383553393, -0.0073144301, -0.0169974715, 0.0122333346, -0.0250857379, -0.1168155596, 0.0789716244, -0.0171993412, -0.078863956, 0.0016208495, -0.0910300016, -0.009164907, -0.1130473092, 0.0008764531, -0.009871453, 0.0976513475, 0.0521901771, 0.0067962967, -0.0197698213, 0.0302805305, -0.017333921, -0.0774643272, 0.0554470159, -0.0087275216, -0.1562206149, 0.0238879733, 0.0695510134, -0.015597838, -0.0005799563, -0.0958210528, -0.0292308051, 0.0003717776, 0.0079604145, -0.0534821451, 0.0060426481, -0.005433673, 0.0587307699, 0.0815017298, 0.0104299607, 0.0465378091, 0.0933986157, 0.0937754363, -0.0610455498, -0.0456764959, 0.0078527508, -0.0180337373, 0.0125630554, -0.0559853353, -0.025920134, -0.0140636237, 0.0256913472, -0.0511673652, -0.0044209575, 0.0369018726, -0.066213429, -0.0432002246, -0.0398626365, 0.0566313192, -0.0250588208, -0.0411546044, -0.0081219114, 0.0590537637, -0.0556623451, -0.0697125122, -0.1480381489, -0.1101403832, 0.0408316143, -0.0552316867, 0.0014694468, -0.0822553784, -0.0577617921, 0.1187535077, -0.0584616102, -0.0624451824, -0.0428234003, 0.0163514856, 0.0634141564, 0.0210887063, -0.048206605, -0.0729424357, -0.0272390191, 0.0442230329, -0.0233900268, 0.1261823326, 0.0518940985, -0.0548548624, -0.0713813007, 0.0577617921, 0.0144942803, 0.0741805732, -0.0366057977, -0.0915144905, 0.0628220066, 0.0707353204, 0.009164907, 0.0613685399, 0.0733730868, 0.0466993079, 0.0148038147, -0.1139086261, -0.02154628, -0.1225217506, 0.0731577575, 0.0430656411, -0.0041013295, 0.0281810798, 0.0598612428, -0.0169570968, 0.0237937681, -0.0143597005, -0.0697663426, -0.0098310784, -0.0995892957, 0.1230600774, 0.045541916, 0.0254894774, -0.0209675841, 0.0248838663, -0.0056523657, 0.0819323882, 0.0876924172, 0.0314648338, 0.0593229234, 0.0687435344, 0.0489333384, 0.075580202, 0.0627143458, 0.094852075, -0.0654059425, -0.0070452699, 0.0206311345, -0.0121189412, 0.0296345446, 0.138133049, -0.0078594796, -0.0799406022, -0.0121929599, 0.0357713997, -0.0168898068, 0.0222460963, -0.0313302539, 0.0676130578, -0.0327837206, -0.0429310612, 0.0263911635, -0.0014627179, 0.0136464257, -0.0696048439, -0.0135791358, 0.1031422168, -0.0214655306, -0.0356637351 ]
712.0524
Zden\v{e}k Mikul\'a\v{s}ek
Z. Mikulasek, J. Krticka, J. Zverko, G. W. Henry, J. Janik, I. I. Romanyuk, J. Ziznovsky, H. Bozic, M. Zejda, T. Graf, M. Netolicky
The record-breaking rotational braking of the He strong CP star HD 37776
3 pages, 1 figure, Proceedings of the "CP#AP Workshop", Vienna, 10.-14.Sept.2007, eds.J.Ziznovsky, J.Zverko, E.Paunzen, M.Netopil, will be published in Contrib. Astron. Obs. Skalnate Pleso
null
null
null
astro-ph
null
We study the long-term light and spectral variations in the He-strong magnetic chemically peculiar star HD 37776 (V901 Ori) to search for changes of its 1.5387 d period in 1976-2007. We analyze all published photometric observations and spectrophotometry in the HeI 4026 A line. The data were supplmented with 506 new (U)VB observations obtained during the last 2 observing seasons, 66 estimates of HeI equivalent widths on 23 CFHT spectrograms and 35 of the 6-m Zeeman spectrograms. All the 1895 particular observations heve been processed simultaneously. We confirm the previously suspected increase of the period in HD 37776 which is a record-breaking among CP stars. The mean rate of the period increase during the last 31 years is 0.541+-0.020 s per year. We interpret this ongoing period increase as the slowing down of the star's surface rotation due to momentum loss through events and processes in its magnetosphere.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:47:02 GMT" } ]
2007-12-05T00:00:00
[ [ "Mikulasek", "Z.", "" ], [ "Krticka", "J.", "" ], [ "Zverko", "J.", "" ], [ "Henry", "G. W.", "" ], [ "Janik", "J.", "" ], [ "Romanyuk", "I. I.", "" ], [ "Ziznovsky", "J.", "" ], [ "Bozic", "H.", "" ], [ "Zejda", "M.", "" ], [ "Graf", "T.", "" ], [ "Netolicky", "M.", "" ] ]
[ 0.0238869488, 0.0949709415, -0.0086265709, -0.014853959, -0.1016834155, 0.117258437, 0.1036237329, -0.0002035168, 0.0214353241, -0.068068631, -0.0254732948, 0.0116091622, -0.1218732595, -0.0333525799, 0.0956002399, 0.1136924401, -0.0213566627, 0.0433688425, -0.0696418658, 0.0169384945, -0.0932403877, -0.0728407726, 0.056426689, 0.0905134454, -0.013621592, -0.0185903925, -0.041743163, -0.0247522276, 0.1145314947, -0.1469401419, 0.0646075085, -0.0460695587, 0.0149063999, -0.0490062647, -0.1397032589, 0.003451284, -0.0515496619, 0.0273742862, -0.0689076856, -0.0131889526, -0.0208846927, -0.0260501467, -0.002861321, 0.0632440373, -0.017030267, -0.0062765516, 0.0564791299, -0.0097016152, 0.1141119674, -0.0014191889, -0.074466452, 0.0248571113, 0.0029055681, 0.0376265347, 0.0475116931, -0.0447847508, 0.0542241596, 0.0648172721, -0.0386229157, 0.0154570322, 0.0320415497, -0.1431643665, 0.0110781956, -0.0798154473, -0.0301274471, -0.0759872422, -0.0140149007, 0.0819655359, 0.0319628865, -0.0652892441, 0.0442865603, 0.0453878269, -0.0161518771, -0.1081336737, -0.0472232662, 0.0017666116, 0.0671246871, -0.0505532809, -0.0167549513, -0.0169909373, 0.0725261271, -0.0024942327, -0.0308354031, -0.0143426573, -0.0738895983, 0.0429493114, 0.0481934287, -0.0543290451, 0.0392259881, 0.0052703368, -0.0608841889, 0.0732602999, 0.0694845393, -0.0513923392, 0.100057736, -0.05684622, -0.0100293718, -0.1355079561, 0.0776129216, 0.045912236, -0.041743163, 0.1066653207, -0.0253421906, -0.010363685, 0.0526247062, 0.080025211, 0.039278429, 0.0594682768, 0.0230872221, -0.0779800043, 0.0420053713, -0.0747286528, -0.1299491972, 0.0127694225, -0.0415333994, 0.0058209691, -0.0120483572, -0.0330903716, -0.1414862573, 0.049845323, -0.053961955, 0.0352929011, 0.0702187121, 0.0237034056, 0.0913000628, -0.0283182282, -0.0482196473, -0.0429493114, 0.0024499856, -0.0247391183, -0.0087445639, -0.0684881583, 0.0479836613, -0.0797630101, -0.0281609036, -0.0312287118, 0.0538570732, 0.0100490376, 0.0022205554, 0.0792910382, -0.0355026647, 0.0740469173, 0.0282920059, 0.0727883354, 0.0482458696, 0.1069799662, -0.0362892821, -0.0471708253, -0.0111634126, -0.0490587056, -0.0662856251, 0.0309665054, 0.0148015181, -0.0456500314, -0.0174629074, -0.046515312, 0.0563218072, 0.0209895745, -0.0840107426, 0.0188657083, 0.1075043827, 0.0075646373, -0.0665478334, 0.0171875916, 0.007400759, 0.0825423896, -0.0963868573, -0.0496093407, -0.1185170263, -0.0538570732, 0.0439981334, -0.0865279138, -0.0678588599, -0.0156405773, -0.008895332, 0.0786093026, 0.0214615446, -0.05684622, -0.0653941259, -0.0146704149, -0.0178562161, 0.0967015028, 0.076092124, 0.0752530694, -0.0049196365, -0.0442865603, 0.0073876488, 0.0608841889, 0.0272694044, -0.0596255995, -0.0722639188, 0.029183507, 0.0333263576, 0.0257092789, -0.0914573893, -0.1177828461, 0.0981174111, -0.0393046513, -0.0121139083, -0.0423200168, -0.0048999712, 0.1255441457, 0.0719492733, -0.1411716044, -0.1135875583, 0.0087314537, 0.0534637645, 0.0267843232, -0.0687503666, -0.0239525009, 0.0319366679, 0.0180922002, 0.032067772, 0.0311762709, 0.0376003124, 0.0175022371, 0.0006067606, 0.0237689558, 0.017974209, -0.0380985029, -0.1258587837, -0.0280298013, 0.1317321956, 0.1424302012, 0.0264565665, 0.0464366488, 0.0739420354, 0.1599455476, 0.0621427782, 0.058314573, 0.0868425667, -0.0222874936, 0.0266663302, -0.0229430087, 0.0534375422, 0.0011102777, -0.0482983105, 0.0309140645, 0.0367612541, -0.0666527152, -0.0458335765, 0.1006345898, -0.0928732976, 0.0858986229, -0.0617756881, 0.0066206967, -0.0541717187, -0.0334050208, 0.0428968705, -0.0283182282, 0.0904085636, -0.0438408107, -0.1192511991, -0.1009492353, -0.0306256376, 0.0971210301 ]
712.0525
Marc Autord
Marc Autord (LMNO)
Comparing Gr\"obner bases and word reversing
null
null
null
null
math.GR
null
Gr\"obner bases, in their noncommutative version, and word reversing are methods for solving the word problem of a presented monoid, and both rely on iteratively completing the initial list of relations. Simple examples may suggest to conjecture that both completion procedures are closely related. Here we disprove this conjecture by exhibiting families of presentations for which they radically differ.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:18:01 GMT" } ]
2007-12-05T00:00:00
[ [ "Autord", "Marc", "", "LMNO" ] ]
[ -0.0590340123, 0.0405135378, 0.1392192543, -0.0233084392, -0.117647104, 0.0095233126, 0.0598758534, -0.0589814, -0.1641587615, 0.0494580865, 0.0413290709, -0.0470114909, 0.0026965181, 0.0288593192, -0.0380406342, -0.0034133971, 0.0699253157, -0.0297537744, -0.0077475565, 0.1350100487, 0.0977586433, -0.0502999276, 0.0236898977, 0.0243738927, 0.0517994538, -0.0220193714, 0.0086091273, 0.0724508315, 0.0805009305, -0.0845522806, 0.0546669699, -0.0389877036, -0.0395138524, 0.0831842944, -0.1013364643, 0.0737662092, 0.0489319377, -0.0474324077, 0.0376986377, 0.1054930463, -0.0207039975, -0.0312533006, -0.0338840522, -0.0984952524, 0.0208486877, 0.0997053981, 0.0720299184, 0.0140876621, -0.0221246015, 0.0310691483, -0.0430390574, 0.1129117608, 0.0107531874, -0.0713985339, -0.1022835299, -0.1165948063, -0.0459591895, -0.0213616844, 0.0362254158, -0.0361728035, 0.0582974032, -0.0994949341, 0.0732400566, -0.026662644, -0.0370935649, 0.0172840226, -0.0381195582, 0.0599810816, 0.0656635016, 0.0615069196, -0.0679785609, 0.0801852345, 0.0813953802, 0.0396717004, -0.0208355337, 0.0090300469, 0.1566874236, 0.1275387257, 0.0125092128, -0.0793960094, 0.0235188976, -0.0243475847, 0.0826055259, -0.0363832638, 0.0242423546, -0.0514048412, 0.0473271795, 0.0595075488, -0.0772914141, -0.0868673399, 0.0368831046, -0.0743975863, -0.0739766657, -0.0218352191, 0.0342786647, -0.0460381135, -0.0504314639, 0.0326212905, -0.0354361944, 0.0719773024, -0.0954962, -0.021769451, 0.121961534, -0.1211196929, 0.1271177977, 0.0329632871, 0.0559823439, 0.0213485304, -0.0839209035, 0.021072302, -0.0886036381, -0.1000737026, -0.0094772745, 0.0149821173, 0.1256445795, 0.0041927565, -0.0809744596, -0.0541934334, -0.0333052874, -0.0489845499, 0.0234399755, -0.0565611087, 0.000252182, -0.0313848406, 0.0709776133, 0.0147585031, 0.0579290986, -0.0229664408, 0.0401189253, -0.0391455479, 0.0485636331, -0.026610028, 0.0641902834, 0.0060244156, -0.0813427642, 0.0131997848, -0.0394086242, -0.0661896542, 0.0177180972, 0.1098600924, 0.0481427126, -0.0673997998, 0.0081027076, 0.0247816574, -0.0776597187, -0.0135088973, -0.014732196, 0.0362517238, -0.0167052578, 0.0117528727, -0.0462748781, -0.1044407487, -0.0096943108, 0.0591918603, 0.0166789498, -0.034436509, -0.0215458367, -0.0050937883, 0.0541934334, 0.0008911663, 0.1061244234, 0.0318846814, 0.06871517, -0.0105953431, 0.034331277, 0.0461170338, -0.0426444449, -0.0251894239, -0.0516416095, 0.0023479436, -0.0924971476, -0.0522466786, -0.1386930943, -0.1133326814, -0.0745554343, 0.0099902702, -0.1740503758, -0.0791855529, 0.0057547642, -0.0850258172, -0.0429075211, -0.0013531917, -0.0123513676, -0.0043144287, 0.0284120925, -0.0521940663, 0.0035613768, -0.0854467377, -0.0424866006, -0.0333578996, 0.0716089979, 0.0673471838, 0.1073871851, 0.0851836577, 0.064348124, -0.1095443964, 0.0733979046, -0.0178496335, -0.0410396904, -0.114384979, -0.0034528584, -0.0122790225, 0.0159554947, 0.0287014749, -0.0607703067, -0.0023249246, 0.1193307862, 0.0009815983, -0.0250710398, -0.0202173088, 0.0241502784, -0.0362780318, -0.0073200599, 0.0082671298, -0.0490634739, -0.0820267648, -0.0058040908, -0.0141665852, -0.0263206456, 0.0450647362, -0.0146532739, 0.0129169784, -0.0460907258, 0.0626644492, 0.0391981639, 0.0762391165, 0.1805746257, -0.0280700941, 0.034410201, -0.0368567966, 0.0658213496, 0.0143507374, -0.0137851266, -0.0277807117, 0.0637167469, -0.0390666276, -0.0227822885, -0.0620856844, -0.0190466251, -0.0495107025, -0.0538251288, 0.0540355891, 0.0662422702, -0.0538251288, -0.0812375396, 0.0907082334, -0.0959171206, -0.0101152314, -0.0223087538, 0.00986531, -0.0717142224, 0.1096496284, -0.0383563228, 0.0371987931, -0.0793960094, 0.0921814516 ]
712.0526
Francesco Hautmann
F.Hautmann and D.E.Soper
MSbar quark distribution and dipole scattering matrix elements at high energy
null
Nucl.Phys.Proc.Suppl.184:73-75,2008
10.1016/j.nuclphysbps.2008.09.140
null
hep-ph
null
We discuss the operator relation that connects the renormalized quark distribution in the MSbar scheme with the Wilson-line correlator representing dipole scattering in the s-channel picture.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 17:17:39 GMT" } ]
2008-12-18T00:00:00
[ [ "Hautmann", "F.", "" ], [ "Soper", "D. E.", "" ] ]
[ -0.0570451356, 0.0271993559, -0.0359962657, 0.0681699216, -0.0207425728, 0.1195791513, -0.0509191565, 0.0522423685, 0.0101752551, -0.0076881065, -0.0122825922, -0.047807157, -0.0404559784, 0.093457967, 0.0047813281, 0.0788536295, 0.0691990852, 0.0431759171, 0.0326637328, -0.0265622549, -0.0664546415, -0.1101696491, -0.0029511915, 0.00275516, -0.0298212767, 0.0047231317, 0.0017612196, -0.0890962705, 0.0541536734, -0.0104999319, 0.0292086788, -0.072286576, -0.026586758, -0.027321877, -0.0263662226, 0.2032845616, -0.107033141, 0.1064450517, -0.1125220209, -0.0339134336, -0.0921347588, -0.0350161083, -0.1236958131, 0.0527814552, 0.0450627171, -0.0984077603, 0.0115229702, -0.0988978371, 0.0638082176, -0.0509191565, -0.0284980647, -0.0222618151, 0.0094278846, -0.0203137528, -0.0628770739, -0.0191253126, 0.036902912, 0.0024825539, 0.0403579623, -0.0936049893, 0.0245651845, -0.0163563695, -0.0551828369, -0.038177114, -0.1576092392, 0.0184024479, -0.0345260315, 0.0447196625, -0.0088397907, -0.0016846448, -0.0124357417, 0.0503310598, 0.0284490567, 0.0330312923, 0.0201667305, -0.0462634116, -0.0048272731, -0.0071183899, -0.0333498418, 0.0155354887, -0.0306544099, -0.011424955, 0.0335213691, -0.120167248, -0.0353346579, 0.0029374079, 0.0496694557, 0.0597895756, 0.023891326, 0.0703752711, 0.0215512011, -0.0205955487, -0.0082026888, 0.0624850094, 0.1325172186, -0.0976726413, -0.0301398281, -0.0135384183, -0.0683659464, -0.0496694557, 0.0015200091, 0.0118721519, 0.0640532598, -0.0868909135, 0.2136742175, -0.1074252054, -0.0491548739, -0.0339869447, 0.0182676762, 0.0039910767, 0.0259006489, -0.0353836678, -0.0939480439, 0.0014304166, 0.0434454568, 0.0027168726, 0.0581233092, -0.0023569711, -0.0038808091, 0.1569231302, -0.0446216464, -0.0534185544, 0.0714534447, 0.0767953023, 0.0404559784, 0.0020200424, -0.0245651845, -0.0630730987, -0.0891942829, -0.0322716683, 0.0877240524, -0.0781185105, -0.018377943, -0.0487138033, 0.0092441058, 0.0574862063, 0.0438620262, -0.0263417196, 0.1029164866, -0.023891326, 0.0196398962, 0.0511641949, 0.0672877803, -0.0046036746, 0.1090914756, 0.0434944667, -0.0311199836, -0.0240628533, 0.0672877803, -0.0558689497, -0.0758641511, -0.0345995426, 0.1037986279, -0.0050600604, -0.0557219237, -0.1187950298, 0.024577437, -0.0192723367, -0.0164666381, 0.0034795573, -0.023891326, 0.0563590266, -0.0907625407, 0.0583683476, -0.0117863882, -0.0230949484, -0.11869701, 0.0776774436, -0.0874300003, -0.1684889793, -0.0220167767, -0.0596425533, -0.0290371515, -0.0430043861, 0.026660271, -0.0083129564, 0.0597895756, -0.10771925, -0.1482977569, 0.0158662908, 0.0414851457, 0.0043923287, 0.0740018561, -0.0331783146, -0.0485912822, -0.0693951175, -0.0795887485, 0.0957613364, 0.0202402417, -0.0510661788, 0.0073879333, 0.0602796562, 0.0801768452, 0.0207670759, 0.0242833886, -0.1229116842, 0.0327372439, 0.0459693633, -0.0992899016, 0.0296497494, 0.0207793284, -0.0257781297, 0.0738058239, -0.0193213448, -0.0426613316, 0.0288901273, 0.0438620262, -0.0842444897, -0.0013186175, -0.0258761439, -0.0101936329, 0.0687090084, 0.0841464773, -0.0411175862, -0.088704206, 0.0155109847, -0.1538846493, 0.0519483201, -0.019823676, 0.0610637814, -0.0940460637, 0.0844895318, 0.0979666933, 0.0935559869, -0.0575352162, -0.0493509062, 0.1012502164, -0.0527814552, -0.0070938864, 0.0011356038, 0.0020430146, 0.0433229394, 0.0405294932, 0.0214041788, -0.050429076, 0.0217717364, 0.0217227284, 0.0452342443, -0.0191988256, -0.0762562156, -0.0346240439, -0.0264642388, 0.1422207803, 0.0208773445, 0.0987018123, 0.0005233885, -0.0063832724, 0.0535655804, 0.032149151, -0.0601816401, 0.0528304614, 0.1251660436, 0.0534185544, -0.0144573152, -0.0261211842, 0.0537616126 ]
712.0527
Benoit Saussol
Renaud Leplaideur (LM), Benoit Saussol (LM)
Large deviations for return times in non-rectangle sets for axiom A diffeomorphisms
null
null
null
null
math.DS
null
For Axiom A diffeomorphisms and equilibrium states, we prove a Large deviations result for the sequence of successive return times into a fixed Borel set, under some assumption on the boundary. Our result relies on and extends the work by Chazottes and Leplaideur who considered cylinder sets of a Markov partition.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:22:10 GMT" } ]
2007-12-05T00:00:00
[ [ "Leplaideur", "Renaud", "", "LM" ], [ "Saussol", "Benoit", "", "LM" ] ]
[ 0.126204446, 0.0029631243, 0.0790999681, 0.0407720357, -0.0212331209, 0.0656018704, 0.03024574, -0.0741562247, -0.0380779691, 0.1388693303, -0.0166504327, -0.1510898322, -0.0475488603, 0.0162615981, 0.0342174023, 0.0968196988, 0.1256489754, -0.0812663287, 0.0317455307, 0.1220939159, -0.0757671073, -0.0082141208, -0.0215941817, -0.0186223779, 0.0504651144, -0.0621023662, 0.0340229869, 0.1024300158, 0.1033187807, -0.0951532647, 0.0786000416, -0.037772458, 0.0189695507, -0.0599915497, -0.1054851413, 0.1349809915, 0.0081655169, 0.1187610477, -0.0118802711, -0.0071101096, -0.1027077585, 0.0104360301, -0.0727675259, -0.0308845397, 0.0082696686, 0.0661018044, 0.0636021569, 0.031134503, 0.0337452479, 0.1043741852, -0.0579918325, 0.0960975736, 0.0178863704, -0.0534091443, -0.0149284527, 0.0112414723, 0.0139771979, 0.0577696413, 0.0679904222, -0.1044852808, 0.0225662664, -0.0615468882, 0.0550478026, 0.0018296035, -0.0716565773, 0.0507706255, -0.0733785555, 0.0079641556, 0.1059850752, 0.0403276533, -0.153978318, 0.0248020627, 0.0654352307, 0.0188306812, 0.0060998355, -0.0404665247, 0.1143172309, 0.0771557987, -0.0195111409, 0.0352728106, -0.0008045742, -0.0394388884, 0.0753227249, 0.0285515338, 0.0265934765, -0.0570475198, -0.0134911556, 0.0232189521, 0.0152200786, 0.0067108604, 0.0702678785, 0.0034075063, 0.0187890213, -0.061880175, 0.1099845096, -0.0190667585, 0.1305371672, -0.0290236901, 0.0449381135, 0.0651019439, -0.0594360717, -0.0424384661, 0.0587139539, -0.037494719, 0.1502010673, 0.0558810197, 0.0067455778, 0.0219691284, -0.0937645733, -0.0284265522, 0.0058602858, -0.0227606837, -0.0416052528, -0.0495208018, 0.0170809273, -0.0202332623, -0.1021522805, -0.0021368519, 0.0246354192, 0.0007629134, 0.0201221667, -0.0321065895, -0.0021229649, -0.025288105, 0.1008191332, -0.0409386791, 0.0027201029, -0.09132047, 0.0016898662, 0.0079224957, 0.1856405139, -0.0436882898, 0.0418829918, -0.0393833406, -0.1156503782, 0.0403554291, 0.0346895605, -0.0554644093, 0.012213558, -0.0402165577, 0.0213303287, 0.0786555856, 0.0022861364, 0.010463804, 0.0409386791, 0.1397580951, 0.0157755557, 0.0375224948, 0.0503540188, 0.0116997408, -0.0119566489, -0.0295236204, 0.029940227, 0.0691013783, 0.033411961, -0.0815440714, 0.0215941817, 0.0048604268, 0.0529925376, -0.0114914374, -0.0199832972, 0.0503540188, -0.054381229, 0.00434661, 0.0988194123, 0.0667683706, -0.1196498126, 0.0049923523, -0.0768780634, -0.1137617528, 0.0341340825, -0.0040549845, -0.1094290316, -0.0685459003, 0.0638243407, 0.0568253286, -0.0554366373, -0.1126508042, 0.0518538095, -0.0678237826, 0.0546867438, 0.0885430872, -0.0306345746, -0.0830994099, 0.0371614322, 0.0224412829, -0.0124496352, 0.0666017309, 0.0420774072, -0.0429661721, -0.0867100134, 0.0854324102, 0.0127273742, 0.0485764928, -0.0323565528, -0.1460905373, 0.0215802938, 0.0408553556, -0.0252186712, -0.0513261035, 0.1092623919, -0.0272739362, 0.0953199118, -0.0585473105, 0.0048673702, 0.0528536662, 0.0402998812, 0.0219552405, -0.0065407455, -0.0231217444, 0.0003287297, -0.0694346651, 0.0442159958, -0.0336341523, -0.0539646223, 0.0786555856, -0.0682126135, 0.023566125, 0.0406331643, 0.1233159676, -0.0727119818, 0.0642687231, 0.0962086692, 0.0646575615, 0.00901262, 0.034883976, 0.0474099889, -0.0408275835, 0.0121024624, -0.0472155735, 0.0637687966, 0.0390222818, -0.1246491075, -0.0539090745, 0.0070510902, -0.0180391259, 0.0378002301, -0.0670461133, -0.0863767266, -0.0373836234, -0.0648242012, 0.0834882408, -0.0103874262, -0.0425217897, -0.0262324158, -0.0063428567, -0.0401887856, 0.0031141448, 0.0205109995, -0.0608247668, -0.0389389619, 0.0191500802, 0.0262324158, -0.0406331643, -0.0822661892, 0.1096512228 ]
712.0528
Jean-Philippe Chancelier
Jean-Philippe Chancelier (CERMICS)
${\cal T}$-class algorithms for pseudocontractions and $\kappa$-strict pseudocontractions in Hilbert spaces
null
null
null
null
math.OC
null
In this paper we study iterative algorithms for finding a common element of the set of fixed points of $\kappa$-strict pseudocontractions or finding a solution of a variational inequality problem for a monotone, Lipschitz continuous mapping. The last problem being related to finding fixed points of pseudocontractions. These algorithms were already studied in [G.L. Acedo, H.-K. Xu] and [N. Nadezhkina, W. Takahashi] but our aim here is to provide the links between these know algorithms and the general framework of ${\cal T}$-class algorithms studied in [H.H. Bauschke, P.L. Combettes].
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:23:34 GMT" } ]
2007-12-05T00:00:00
[ [ "Chancelier", "Jean-Philippe", "", "CERMICS" ] ]
[ -0.0385419615, 0.0222173687, 0.0595117584, -0.0260264408, -0.0635464564, -0.0321183018, -0.0596179366, 0.0132919326, -0.0684305578, 0.0125287911, -0.0139621701, -0.1096800119, 0.000412677, 0.040346954, 0.0074456059, 0.0050068712, 0.042364303, -0.0821803808, -0.0308441855, 0.0721467286, -0.0899843276, -0.0890818313, 0.0153291887, 0.0110025089, 0.0289064702, -0.0293842629, 0.0068417289, 0.0346665308, 0.0976290181, 0.0127610518, 0.0599895529, -0.0581314676, -0.1063354611, -0.005925959, 0.0176650658, 0.1516196132, -0.0625377819, 0.1543801874, -0.0617945492, 0.0345338099, -0.0310830828, 0.0314812437, -0.1159444079, 0.0105379876, -0.084728606, -0.0388870314, 0.0630155727, 0.0285613984, -0.0109759644, 0.0136038251, -0.0912584439, 0.11265295, 0.0239692777, -0.0830828771, -0.0363388024, -0.0425766557, -0.067952767, 0.0315874182, 0.0941782892, -0.0531411879, 0.0009854479, -0.1656348705, 0.0100270147, -0.0116063859, -0.1814551204, -0.0077110464, -0.0385419615, -0.0040546036, -0.0575474985, 0.0883385986, -0.0567511767, 0.0346930735, -0.0097084865, 0.0307910983, 0.0305787455, 0.0054183044, -0.0582376458, 0.2129894495, -0.0033893434, 0.0671033561, 0.0953462273, 0.0582907349, 0.0643958673, 0.0385419615, 0.0347727053, -0.0119780023, -0.0411167331, 0.0120111825, -0.1116973609, -0.0323041081, -0.0189524516, 0.1285793781, 0.0026145889, 0.0852063969, 0.0925325602, -0.0800568536, 0.0921609402, 0.054123316, 0.044195842, 0.0102194594, 0.0011596432, -0.0182224903, 0.0831359625, -0.0176783372, 0.1764648408, 0.0588216148, -0.0728368759, 0.0385419615, -0.0546807423, 0.0426297449, -0.0244470704, -0.0277650766, -0.0272076502, 0.0480712727, 0.1164752916, -0.1007612124, -0.0749603957, 0.0196160525, -0.0922140256, -0.0220050178, -0.0121439025, 0.0566980913, 0.0036332167, -0.0119249141, -0.0818618461, -0.0435587838, 0.106388554, -0.0960363746, -0.0724652559, -0.1222088039, -0.0074787862, 0.0050400514, -0.0071138055, 0.0568042658, 0.0129004084, -0.0345603526, 0.0042868638, 0.0301274974, 0.0034208645, 0.0444878265, 0.0446736366, 0.0298089683, 0.0093103256, 0.0403735004, -0.0420457758, 0.0268360339, -0.016775839, 0.0093567772, 0.0849940479, 0.0473811291, -0.0529819243, 0.0409574695, 0.1288979053, 0.0206114538, -0.0724121705, -0.0688021779, -0.0540967733, 0.1041057631, 0.0441692993, -0.0025299797, 0.008699812, 0.0635995418, 0.0144797787, 0.093859762, 0.055423975, -0.0230004191, 0.0257875435, 0.0720405504, -0.0127477795, -0.1042650267, 0.067581147, -0.0856311023, -0.1574593037, 0.1143517643, 0.0887633041, 0.0495842844, -0.0404796749, -0.0606796965, -0.0991685688, 0.022721706, 0.0078835832, 0.0513892807, 0.0365777016, -0.007047445, -0.0494515635, 0.0014814897, 0.0231994987, -0.0090183411, -0.0191249885, 0.027420003, -0.0061482657, 0.0743233413, 0.0794197991, 0.1051144376, -0.0250974, -0.0274730921, 0.0112745855, 0.0421519503, 0.0649798363, 0.0026129298, 0.0531146452, -0.0313485228, 0.0388870314, 0.018474659, 0.0026726541, -0.0526368506, 0.0169483759, 0.1046897322, -0.0683774725, -0.0409043804, -0.0158866141, -0.0564326495, 0.0125818793, 0.065935418, -0.0267165862, -0.0080295755, -0.0691207051, 0.1109541282, -0.0314812437, 0.1259249747, -0.0526899397, -0.0143205151, 0.0709787905, -0.0209565274, 0.0078437664, 0.0357813798, 0.0066857827, -0.0853656605, 0.0211423356, -0.0403735004, 0.077880241, 0.0260397121, -0.072199814, 0.0452310592, 0.0498497263, 0.0069279969, -0.0272607394, -0.0711911395, -0.0227084346, -0.1651039869, 0.0062378519, -0.0068749087, -0.0585030839, -0.0584499985, -0.1202976331, 0.0349054262, -0.0298089683, 0.0005068255, -0.0244337972, -0.0525837615, 0.0341621935, -0.0089917965, 0.0296762474, 0.0062179435, -0.0625377819, 0.0941782892 ]
712.0529
Pietro Faccioli
P.Faccioli, M.Cristoforetti, M.C.Tichy and M.Traini
Light Hadron Spectrum in the Instanton Liquid Model
8 pages, talk given at "Hadron 07", XII International Conference on Hadron Spectroscopy, Frascati, October 8-13, 2007
null
null
null
hep-ph
null
We review our recent study of the role played by the chiral interactions induced by instantons, in the lowest-lying sector of the light hadron spectrum. We discuss how the ordering of the lowest meson and baryon excitations is explained by the structure of the instanton-induced quark-quark and gluon-gluon interaction. We focus on the pion, nucleon, vector- and axial-vector mesons, and on the scalar glueball. We find that all these hadrons are bound in this model and have realistic masses.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:56:43 GMT" } ]
2007-12-05T00:00:00
[ [ "Faccioli", "P.", "" ], [ "Cristoforetti", "M.", "" ], [ "Tichy", "M. C.", "" ], [ "Traini", "M.", "" ] ]
[ -0.0531842038, -0.0084354393, -0.0225790702, -0.0035863589, 0.0831666291, -0.0133421775, -0.0237553045, 0.0388618335, 0.0429901816, -0.005209446, -0.0068498305, 0.0929455087, -0.0902240276, 0.0455040932, 0.0504165962, 0.0201343503, 0.0107187163, 0.0706201345, 0.0123735154, 0.0714965463, -0.1359818131, -0.0876870528, -0.0157061759, -0.0007160465, -0.0344567224, -0.1148557439, 0.0045117778, -0.0463343747, 0.0853807107, -0.0004180242, 0.0410297923, -0.0278144628, -0.0382160582, -0.1002796739, -0.0709430203, 0.1353360415, -0.0355176404, 0.0708968937, -0.0978810787, 0.0225560069, -0.0622250587, 0.0995416418, -0.0946521983, 0.0085680541, 0.1177156046, 0.0349410549, 0.0785078183, -0.0057514356, -0.0132153295, 0.0164557379, -0.0941909328, 0.0081471466, 0.0368783809, 0.0082797613, -0.0383775011, 0.0025571547, 0.0220601447, 0.0157753676, -0.0448813811, 0.0210338216, -0.0494479351, -0.0742180273, -0.017170703, 0.0648542866, -0.1058148891, -0.0625479445, -0.048294764, 0.0560901947, 0.0126502756, -0.0207916573, -0.0254850592, -0.0505549759, -0.0521232896, 0.0131807337, -0.0354484469, -0.0028843668, 0.0263153408, 0.0091273412, 0.0365785547, 0.0282065403, 0.056366954, 0.0015884918, -0.0352408774, -0.1104275659, -0.0848733187, -0.020364983, 0.0134228999, 0.0181508977, -0.1036008, -0.0054833237, 0.1096895412, -0.0170784481, -0.1653184593, -0.0709430203, 0.0726497173, -0.1291550547, 0.0686828122, -0.0264767855, -0.0275607649, 0.0449736342, 0.0988036096, 0.0843659267, 0.0452734567, -0.0980655849, 0.0793842301, -0.0221639294, 0.0093291458, -0.0191195607, -0.1083057374, -0.0425289124, 0.0969585404, 0.0582581535, -0.1120881289, 0.0131807337, -0.0842275396, -0.0614409037, -0.0280220322, 0.0037074417, -0.0397151783, 0.0628708303, -0.0086833704, 0.0436359569, 0.0898550153, 0.0276760813, 0.0093406774, -0.0608873814, 0.0161443818, -0.167163536, -0.1280480027, -0.0320811905, 0.1648571938, -0.0524000488, -0.0356790833, -0.0655000582, -0.0127540613, -0.0034277982, 0.0677602738, -0.0018119185, 0.081459932, -0.0751866922, -0.0266382284, 0.0262922775, 0.0976965725, 0.0600570999, 0.0734799951, 0.0540144853, 0.1047078446, -0.0177357551, 0.1440078765, 0.0004929802, -0.1059993953, -0.0784616917, 0.1566466242, -0.0106552914, -0.0341568962, -0.0857036039, 0.0245163962, 0.095943749, 0.006319372, 0.0308357682, 0.0414679982, 0.0082682297, -0.0377778523, -0.0069651473, 0.0008454178, 0.0592268147, -0.1484360546, -0.0738490149, -0.1055381298, -0.1673480421, -0.0148412986, -0.0058350405, -0.0006677575, -0.0858881101, 0.072788097, 0.0061175674, -0.0047020512, -0.0455040932, -0.0448352545, 0.0629169568, 0.0493095517, 0.0796148628, 0.0429671183, -0.0440510958, -0.0275838282, -0.0327039026, -0.0584426597, 0.0345951021, -0.03565602, -0.0256465022, -0.1167008132, 0.0917462111, 0.004785656, 0.111165598, -0.0235938597, -0.0705740079, 0.0476028621, 0.101940237, 0.0835356414, 0.0420676433, 0.0300054848, -0.0481563844, 0.0607028715, -0.0569666028, 0.0051662019, 0.0321503803, 0.0521694161, 0.0247931574, -0.0214835592, 0.0462190583, 0.0384005643, 0.0700204894, 0.0800761282, -0.076570496, -0.1258339137, 0.0187851414, -0.0151295913, 0.0075647957, 0.0888863504, 0.0212759878, -0.06637647, 0.0220255479, 0.0624095649, 0.0649004132, 0.0259463266, 0.0272378772, 0.007853088, -0.0218064468, 0.0508778654, 0.0591806881, 0.0518465266, 0.0133998366, -0.0549831502, 0.0102747455, -0.0269380528, -0.0386542603, 0.0222677141, -0.0177242234, -0.0225098804, -0.0914233252, 0.0013333529, -0.007288035, 0.0830282494, 0.0463805012, 0.0137342559, -0.0234670117, 0.0174589958, -0.0226021335, 0.1261106879, -0.0393461622, 0.0529996976, 0.0371090136, -0.0111107938, -0.0157523025, -0.072788097, 0.0142531823 ]
712.053
Michael Widom
M. Widom and M. Mihalkovic
Symmetry-broken crystal structure of elemental boron at low temperature
12 pages, 5 figures
null
10.1103/PhysRevB.77.064113
null
cond-mat.mtrl-sci
null
The crystal structure of boron is unique among chemical elements, highly complex, and imperfectly known. Experimentalists report the beta-rhombohedral (black) form is stable over all temperatures from absolute zero to melting. However, early calculations found its energy to be greater than the energy of the alpha-rhombohedral (red) form, implying beta cannot be stable at low temperatures. Furthermore, beta exhibits partially occupied sites, seemingly in conflict with the thermodynamic requirement that entropy vanish at low temperature. Using electronic density functional theory methods and an extensive search of the configuration space we find a unique, energy minimizing pattern of occupied and vacant sites that can be stable at low temperatures but that breaks the beta-rhombohedral symmetry. Even lower energies occur within larger unit cells. Alternative configurations lie nearby in energy, allowing the entropy of partial occupancy to stabilize the beta-rhombohedral structure through a phase transition at moderate temperature.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 17:42:55 GMT" } ]
2009-11-13T00:00:00
[ [ "Widom", "M.", "" ], [ "Mihalkovic", "M.", "" ] ]
[ 0.0373450033, 0.0964382663, 0.0393067077, 0.0693619251, -0.0162385367, -0.0033784877, 0.0138772288, -0.0791462213, -0.0495269336, -0.0350926779, 0.0277060214, -0.001079996, -0.0492363125, -0.0460394621, 0.0269552451, 0.0941617191, 0.0373934396, 0.0720744058, -0.0834571198, -0.0203678012, 0.0045107049, -0.0921757966, 0.0130659072, 0.0302005317, 0.1340738982, 0.0291349161, 0.0507136434, -0.09081956, 0.0769181103, -0.0086641861, 0.0622416735, -0.0385317132, 0.0071444721, -0.0664556995, -0.0842805505, 0.0495995916, 0.0189510155, -0.0448769741, 0.0024839151, 0.0201861616, -0.0777899846, -0.0473714843, -0.039379362, 0.0900930017, -0.0445136949, 0.0065995548, -0.0016589706, 0.0350926779, -0.0111768609, -0.0466933623, -0.0275122728, 0.0431090184, 0.0855399147, -0.0594323203, -0.0232255887, 0.0313388035, -0.0535714328, 0.0747384429, -0.064469777, 0.0369817242, 0.0201135054, -0.0662619546, 0.0437387004, 0.0426004305, 0.0068477951, -0.0192295276, -0.1504456252, 0.0340754986, 0.1426956952, 0.0807446465, -0.0006406563, -0.0160932261, 0.0526995659, 0.0101778451, 0.0246908106, 0.0230923872, 0.0696525499, -0.0404449776, -0.0459910259, 0.0211670119, -0.0633072853, -0.050568331, 0.1390144825, -0.0748353153, 0.0415832512, 0.057204213, 0.0432785489, 0.0786618516, -0.0647604018, -0.11208345, 0.0681509972, -0.0083009079, -0.0254052579, 0.0851039812, -0.0006346017, -0.1037522703, 0.0376840644, 0.0449254103, 0.019386949, 0.018163912, -0.0458214954, 0.0107409265, 0.023927927, 0.0607401244, 0.094258599, 0.0134534044, 0.00028646, -0.0974070057, -0.1037522703, 0.0446347855, 0.0831180662, -0.0397426412, -0.0707181618, -0.042358242, -0.0933382884, -0.0592385717, -0.0001412433, 0.0768212378, -0.0860242918, 0.0455550924, 0.0462574288, 0.0226806719, 0.0365700088, 0.0009225754, 0.0438597947, -0.0182850044, 0.142211318, -0.1028803959, -0.0136713712, -0.058415141, 0.118186526, -0.0347293988, 0.0368606336, 0.0041322899, 0.0200166311, -0.0087005142, 0.0139014479, 0.0005169146, 0.0986663699, 0.0669400692, -0.0035177444, 0.0490183458, 0.1480237693, -0.0650510266, -0.0499386489, 0.0816165134, 0.0188057031, 0.0761915594, -0.0168076735, 0.0476863235, 0.0274638347, -0.1696267277, 0.0960023329, 0.061127618, 0.0868477225, -0.1474425346, 0.1164427847, 0.077741541, 0.0242669862, -0.0165775977, 0.0793884024, -0.0320169218, 0.0257927552, -0.0296677239, 0.0859274119, 0.0372239091, -0.1179927737, 0.0161053352, -0.0887852013, -0.1440519392, 0.046354305, -0.0151729211, -0.0858789757, -0.0380473398, -0.0055793482, 0.1131490618, 0.0465480536, -0.115958415, 0.0071626361, 0.1031710207, 0.0679572523, -0.0236373041, 0.1141178086, -0.0607885607, 0.0590448231, -0.0002314007, -0.0056398949, 0.0483644456, -0.0650510266, 0.0420434028, -0.1008460373, 0.0790009126, 0.083505556, 0.0408324748, 0.0230560601, -0.0204646736, 0.0717353448, 0.0885430202, -0.0245697182, 0.0438113548, -0.0400816984, -0.0066056093, 0.0565745309, -0.1250645965, -0.0716384724, 0.0176674314, 0.0255021323, 0.0342692472, -0.0234072283, -0.0493574031, -0.0139135569, -0.0300067831, 0.0288685113, -0.0045863879, -0.0136713712, -0.0358192362, -0.0200529583, 0.0336395651, 0.0722197145, 0.0577370226, -0.0873320922, -0.0866539702, 0.0918851793, 0.0995866731, -0.0186846107, 0.016069008, 0.0253326036, -0.0485581905, 0.0154998722, 0.1018147841, -0.026664624, 0.0297403783, 0.0725587755, 0.0580276437, -0.0445136949, 0.0568651557, 0.0011193511, 0.0734306425, -0.0095905457, -0.0667947605, -0.1210927516, -0.037538752, -0.0509073921, 0.1331051439, 0.0201740526, 0.0248966683, -0.0416559055, -0.1361082494, 0.0886398926, -0.0186240654, -0.0210580286, 0.0047377539, 0.0043502571, -0.006193894, -0.0270279013, -0.0048043546 ]
712.0531
Jocelyne Troccaz
Jean-Alexandre Long (TIMC), Vincent Daanen (TIMC), Alexandre Moreau-Gaudry (TIMC, CHU-Grenoble CIC), Jocelyne Troccaz (TIMC), Jean-Jacques Rambeaud, Jean-Luc Descotes
Prostate biopsies guided by three-dimensional real-time (4-D) transrectal ultrasonography on a phantom: comparative study versus two-dimensional transrectal ultrasound-guided biopsies
null
European Urology 52, 4 (2007) 1097-104
10.1016/j.eururo.2006.11.034
null
cs.OH
null
OBJECTIVE: This study evaluated the accuracy in localisation and distribution of real-time three-dimensional (4-D) ultrasound-guided biopsies on a prostate phantom. METHODS: A prostate phantom was created. A three-dimensional real-time ultrasound system with a 5.9MHz probe was used, making it possible to see several reconstructed orthogonal viewing planes in real time. Fourteen operators performed biopsies first under 2-D then 4-D transurethral ultrasound (TRUS) guidance (336 biopsies). The biopsy path was modelled using segmentation in a 3-D ultrasonographic volume. Special software was used to visualise the biopsy paths in a reference prostate and assess the sampled area. A comparative study was performed to examine the accuracy of the entry points and target of the needle. Distribution was assessed by measuring the volume sampled and a redundancy ratio of the sampled prostate. RESULTS: A significant increase in accuracy in hitting the target zone was identified using 4-D ultrasonography as compared to 2-D. There was no increase in the sampled volume or improvement in the biopsy distribution with 4-D ultrasonography as compared to 2-D. CONCLUSION: The 4-D TRUS guidance appears to show, on a synthetic model, an improvement in location accuracy and in the ability to reproduce a protocol. The biopsy distribution does not seem improved.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:38:28 GMT" } ]
2007-12-05T00:00:00
[ [ "Long", "Jean-Alexandre", "", "TIMC" ], [ "Daanen", "Vincent", "", "TIMC" ], [ "Moreau-Gaudry", "Alexandre", "", "TIMC, CHU-Grenoble CIC" ], [ "Troccaz", "Jocelyne", "", "TIMC" ], [ "Rambeaud", "Jean-Jacques", "" ], [ "Descotes", "Jean-Luc", "" ] ]
[ -0.0323697254, 0.0300278626, 0.0477739647, 0.053914845, -0.0535505563, -0.0344513804, -0.0482163168, 0.0130103398, 0.0132835563, 0.0138950422, 0.0612526797, -0.0233795792, 0.0409305282, -0.0280502923, 0.0291431602, 0.033670757, 0.0320054367, -0.0536025986, 0.0394733697, -0.0056269718, 0.0723374858, -0.0159506761, 0.0367151797, -0.1746508032, 0.0297676567, -0.0318232886, 0.0486846901, -0.0184876919, -0.0347896479, 0.0529781021, -0.0463428274, -0.0450157747, -0.0631782115, -0.0982540846, -0.139887169, 0.1109521762, 0.0215321127, 0.1053837463, 0.045484148, -0.0168483891, 0.0865447745, 0.1203196198, 0.0124313794, -0.0195935704, 0.000795257, 0.0091527738, -0.0894590914, -0.0644792393, 0.0300799049, 0.0476178415, -0.0045015775, 0.1539383382, -0.0783222467, 0.0467331409, -0.0979418382, -0.1103276759, 0.0269314032, -0.0006476709, -0.0113189956, 0.0271395687, 0.0048821298, -0.0868570283, 0.0582863204, -0.0290911198, -0.101324521, -0.088053979, -0.0568291619, 0.0375478379, -0.0402800106, -0.0317712501, -0.0246676039, 0.1141787395, 0.002898053, 0.0100700026, 0.0730140284, 0.0467331409, -0.0306263398, 0.1856835634, -0.0537587218, -0.0126720704, 0.0095886206, -0.0444433205, -0.0079493178, 0.0415029824, -0.0860243663, -0.0524576902, -0.0184746813, -0.0550597571, -0.0112344278, 0.0144935185, 0.0200489331, 0.0132705467, 0.0219874736, 0.0540189296, 0.0007586654, -0.1425933242, -0.0422055423, -0.0133746285, 0.1240665987, 0.0661445633, 0.012158162, 0.0331243239, -0.0251229648, -0.0154042421, 0.1010643169, -0.0394213274, -0.0054350691, 0.023639787, 0.1030418873, 0.0799355283, 0.1288544089, -0.0423876867, -0.082381472, 0.0393172465, 0.0928417817, -0.0626057535, -0.0482943803, -0.0680700988, -0.0553199649, 0.0622935072, -0.0609924719, 0.0244854596, 0.0743150562, -0.0350238346, 0.090395838, -0.0449116901, 0.0813406408, -0.1548750848, -0.019411426, -0.0303401109, -0.0111498609, 0.0284406021, -0.0087559586, -0.0397856198, -0.0190861672, 0.0649476126, -0.0608883873, 0.0286227465, -0.0180193204, -0.0481642783, -0.0017645273, 0.0044527887, -0.0224948768, 0.02107675, 0.0102066109, 0.0930499509, -0.0682782605, 0.1229216903, 0.084307, 0.0881580636, -0.1473811269, -0.0405402184, 0.0383024402, -0.0384585634, -0.0327079929, 0.0233795792, 0.0336187184, 0.0759803802, -0.090812169, -0.0837345421, -0.0958081409, 0.0456923135, -0.0092373407, -0.0185527448, 0.016367007, 0.0269314032, 0.0240431074, -0.0455882289, -0.1619527042, -0.0463428274, 0.0128346998, -0.1169889718, -0.046863243, -0.0279722307, -0.0129387826, -0.0030362881, 0.1251074225, -0.0402539894, 0.0018279527, -0.0129192667, -0.0151050044, 0.0208685845, 0.1209441125, 0.0744191408, 0.0116702747, 0.0380682535, -0.0625537112, 0.0258255247, -0.0018995096, -0.0265020616, 0.0946632326, 0.0124053583, 0.0635945424, 0.082797803, -0.0327600352, -0.0103041893, -0.0001266475, 0.1416565776, -0.0498816408, -0.0475397818, 0.1215686128, 0.0632822886, -0.0481642783, 0.0049244133, -0.0270875264, -0.0332284085, 0.0904478803, -0.0294554085, -0.1115766689, -0.0240691286, 0.0558924191, -0.0380682535, 0.054331176, 0.0569332466, -0.0894590914, -0.1067888662, -0.0444693416, 0.0507923663, 0.0516250283, 0.0467591584, -0.0186177958, -0.0076761004, 0.0239260141, 0.1007520705, -0.053914845, 0.0824335143, 0.0971612185, -0.0758242607, -0.032838095, -0.0961724296, 0.0402019471, 0.0364289507, -0.0423096232, 0.0337748416, 0.0212979261, -0.0577659085, 0.040774405, -0.0023613765, 0.0058644107, -0.057141412, 0.0362468064, 0.0646353662, 0.0116442535, -0.0675496832, -0.0530821867, -0.0070320885, -0.01608078, -0.1272931546, 0.0422836021, 0.0513127781, 0.022390794, -0.1071011126, 0.030366132, -0.0938305706, 0.0013481964, 0.0919570774 ]
712.0532
Eduardo G. Altmann
Eduardo G. Altmann and Tamas Tel
Poincare recurrences from the perspective of transient chaos
4 pages and 4 figures, final published version
Phys. Rev. Lett. 100, 174101 (2008)
10.1103/PhysRevLett.100.174101
null
nlin.CD cond-mat.stat-mech math.DS
null
We obtain a description of the Poincar\'e recurrences of chaotic systems in terms of the ergodic theory of transient chaos. It is based on the equivalence between the recurrence time distribution and an escape time distribution obtained by leaking the system and taking a special initial ensemble. This ensemble is atypical in terms of the natural measure of the leaked system, the conditionally invariant measure. Accordingly, for general initial ensembles, the average recurrence and escape times are different. However, we show that the decay rate of these distributions is always the same. Our results remain valid for Hamiltonian systems with mixed phase space and validate a split of the chaotic saddle in hyperbolic and non-hyperbolic components.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:34:45 GMT" }, { "version": "v2", "created": "Tue, 29 Apr 2008 16:55:46 GMT" } ]
2008-04-29T00:00:00
[ [ "Altmann", "Eduardo G.", "" ], [ "Tel", "Tamas", "" ] ]
[ -0.0125125889, 0.0237739179, 0.0899818316, -0.0209449846, -0.0093436399, 0.0551097915, 0.0548649803, 0.0776324496, -0.0936268046, -0.0860648453, 0.0338111892, -0.0141038634, -0.108968325, 0.0039033836, 0.0896010175, 0.1071186364, 0.0058754762, 0.008167184, -0.0362865068, 0.1172919199, -0.1435139477, -0.0761091784, -0.0049302317, -0.0101596778, 0.0236515123, -0.0940620229, -0.0034919642, 0.1007535383, 0.0910698846, 0.0509751961, 0.0782852843, -0.0337295868, -0.0165927801, -0.0093844412, 0.0230938867, 0.2138020545, -0.0350896493, 0.0338383913, -0.0699072853, 0.0276773013, -0.029105369, -0.0083235912, -0.1085331067, 0.1725649238, 0.0878057331, -0.0300846156, -0.0033304566, -0.0208497811, 0.1469957083, 0.1063025966, -0.0234747045, 0.0313358754, 0.0459973626, -0.1028752401, -0.0609308667, -0.1363328099, 0.0845959783, 0.0120229656, -0.0500231534, -0.0949868709, 0.0691456497, -0.091559507, 0.0450997204, 0.0201153457, -0.0571770892, -0.019136101, -0.1756114662, 0.038272202, 0.0138726523, 0.1312189698, -0.1034192666, 0.0116217462, 0.0462421738, -0.0069057248, 0.0360416956, 0.0015317721, -0.0596796088, -0.0184016656, -0.0615836978, 0.0952588841, 0.069635272, 0.0408563204, 0.0861192495, 0.0622365288, 0.0187552813, -0.0262220334, -0.0523352623, -0.090471454, 0.0551097915, -0.0373201557, 0.0355792753, 0.1193592176, -0.0206457712, -0.004294402, 0.1181623563, -0.0126213934, 0.0797541514, -0.0299486089, 0.0290781669, 0.0351168513, -0.0251067802, -0.0328319445, -0.0088948188, -0.1176183298, 0.0945516452, 0.0229034778, -0.093953222, 0.016130358, -0.0996110886, -0.0408835225, 0.0381633937, -0.0196665246, 0.014226269, 0.0056204642, -0.0007807617, -0.0236787144, -0.0958029032, -0.0519816466, -0.0003221651, 0.0665343329, -0.0486902893, 0.0018360864, 0.0303294268, 0.0053654523, 0.0459157601, -0.036096096, -0.0374833643, -0.0807878003, -0.0071879383, -0.0301934201, 0.1604875475, -0.0551641956, -0.0802437738, -0.099175863, -0.0330495536, -0.0303294268, 0.0665343329, -0.0052022445, 0.0407475159, -0.0330223516, 0.0303566288, 0.0241411347, -0.0973805785, 0.0748579204, 0.0551369935, 0.0570682846, 0.0535593182, 0.0158311445, 0.0892746001, -0.0300302133, 0.0508391932, 0.0246715602, 0.0331583582, 0.0448277071, 0.0786116943, -0.0548377782, 0.0601692311, -0.0402306914, 0.0027881311, -0.043957267, -0.0403122976, 0.0511928089, -0.0528792888, 0.0012444585, 0.1258875281, -0.0424339958, -0.0589723736, 0.0300846156, -0.0448277071, -0.0366673246, -0.0066269119, -0.0290509667, -0.1163126677, 0.0274188891, 0.0354976691, 0.0263852403, -0.0845415741, -0.0223730523, -0.0257868133, -0.0756739601, -0.0351440534, 0.0520088449, 0.00765036, 0.0313902758, 0.0424611978, -0.0415907577, 0.0495335311, 0.0521176532, 0.008704409, 0.0530968979, -0.0402578935, 0.0558170266, 0.0424339958, 0.0173952188, -0.0180072468, -0.0762723908, 0.0334575735, 0.0899818316, -0.1267579645, 0.0562522449, -0.010098475, 0.0394690558, 0.0844871774, 0.0406387113, 0.0089900233, 0.0266708545, 0.0903626531, -0.0411555357, -0.1241466403, -0.0241955388, 0.052688878, -0.0762179866, -0.0037163747, -0.0645214319, -0.1128309071, 0.0327775404, -0.0536681227, 0.1148982048, 0.0436580554, 0.0887849778, -0.0498055443, 0.0094728451, -0.0191769022, 0.0725730136, 0.08416076, -0.0391698442, 0.0531785004, -0.0540217422, -0.0198569335, 0.0056068636, 0.0238419212, 0.0092280339, -0.0085276011, -0.0689280406, 0.0499415509, 0.0126757966, 0.0037265753, -0.0287789535, -0.1180535555, -0.0440932736, -0.0359600931, 0.0991214588, -0.0411827378, -0.0013966156, 0.0383810066, 0.0148246977, -0.0576123111, -0.0214210078, -0.0144710811, 0.0226314645, -0.055218596, 0.0558714271, -0.02231865, 0.0543209538, -0.0060726856, 0.048227869 ]
712.0533
Simon Verley
S. Verley, L. K. Hunt, E. Corbelli, C. Giovanardi
Spitzer photometry of discrete sources in M33
2 pages, proceeding of the poster presented at the Vatican Conf. "Formation and evolution of galaxy disks" held in Rome, 1-5 Oct. 2007
null
null
null
astro-ph
null
Combining the relative vicinity of the Local Group spiral galaxy M33 with the Spitzer images, we investigate the properties of infrared (IR) emission sites and assess the reliability of the IR emission as a star formation tracer. We compared the photometric results for several samples of three known types of discrete sources (HII regions, supernovae remnants and planetary nebulae) with theoretical diagnostic diagrams, and derived the spectral energy distribution (from 3.6 to 24 microns) of each type of object. Moreover, we generated a catalogue of 24 microns sources and inferred their nature from the observed and theoretical colours of the known type sources. We estimated the star formation rate in M33 both globally and locally, from the IR emission and from the Halpha emission line.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:43:54 GMT" } ]
2007-12-05T00:00:00
[ [ "Verley", "S.", "" ], [ "Hunt", "L. K.", "" ], [ "Corbelli", "E.", "" ], [ "Giovanardi", "C.", "" ] ]
[ 0.0230625793, 0.0416574068, 0.0011606169, -0.1178088486, -0.0293773338, -0.035043139, 0.0628480241, -0.0782230794, 0.0156620871, 0.0008197636, -0.0228753835, 0.0295270905, -0.056108959, -0.01803324, -0.0049950201, 0.0458006859, -0.0269812215, 0.0620493218, -0.0473980941, 0.0794211328, 0.0255834889, 0.029726766, -0.0792713761, -0.047897283, -0.107026346, -0.0084487917, -0.046200037, -0.0403095968, 0.0587047487, 0.039460972, -0.0500188433, -0.0211906172, -0.0763760731, -0.0674904957, -0.1548487544, 0.1845006347, -0.0744791552, 0.0768253431, -0.0680396035, -0.0629977807, -0.0063334736, 0.1256960481, -0.0703358725, -0.0442032777, -0.0174841303, -0.0858107656, -0.0026191878, -0.0526146293, 0.0498940423, -0.0404593535, -0.1074256971, 0.0392363369, 0.0441034399, -0.1040312052, -0.0269812215, 0.0113440938, -0.0488207862, 0.0236865673, -0.0390616208, -0.0222139563, -0.0072694547, -0.0529141426, 0.0684389547, -0.0427057073, -0.0230001807, 0.0584052354, 0.0743793175, 0.0724823922, 0.1270937771, 0.0292026177, -0.0307001863, 0.0657433271, -0.0181705169, -0.0497193262, 0.0738302097, 0.0086235078, -0.001205076, -0.058604911, -0.1285913587, -0.0759268031, 0.03561721, -0.0239611212, -0.0281543173, -0.0205291901, -0.0908026695, -0.0456758887, 0.0356671289, -0.0402596779, -0.0674405769, -0.0252090972, -0.0220018011, -0.0692376569, -0.0241108779, -0.0561588779, -0.0537128486, -0.1677278578, -0.0524149537, -0.1698244512, 0.0415076502, 0.107924886, -0.0108761033, 0.0604019947, 0.0591040999, -0.0591540188, 0.0782729983, 0.0280045606, 0.0718833655, 0.070735231, 0.0219768416, -0.0359416828, 0.0760765597, 0.0239985604, 0.012498471, 0.1218023673, -0.0500438027, 0.0680895224, -0.0518658459, -0.0500188433, -0.0583553165, 0.0030949782, -0.0087982239, -0.0348684229, 0.0354924127, 0.0873083398, 0.0851618201, 0.020579109, 0.0630476996, -0.1047300696, -0.0398104042, -0.0342693962, 0.0562587157, -0.0674904957, 0.039910242, 0.0222389158, -0.0626483485, -0.0418820456, 0.0405841507, -0.0642457604, 0.0246599875, -0.0260078013, 0.02454767, 0.0536130108, 0.0786723495, 0.039910242, 0.0247099064, -0.0492201373, -0.1308876276, -0.0620493218, 0.0965433493, 0.03651575, -0.0354175344, 0.0032915343, -0.0258580446, -0.041108299, -0.0566580705, -0.034144599, -0.037763726, -0.0046767867, 0.0120429592, -0.0314489715, -0.0821666792, 0.0406091101, -0.0152876945, -0.033345893, -0.0399601609, 0.0606016703, -0.0394360125, -0.0752778575, -0.1349809915, 0.009328614, -0.038437631, -0.0711345822, 0.0772247016, -0.0705854744, 0.0283290353, 0.0675903335, 0.1039313674, 0.0187820252, -0.0261325985, -0.0128915822, -0.090602994, 0.0836143345, 0.0310496204, -0.0536629297, 0.0232248157, -0.0270560998, -0.0946464315, 0.0620493218, 0.0337702073, -0.0615501329, -0.0310246609, 0.0698366836, -0.0218021255, 0.1836020947, -0.0706353933, -0.0213902928, -0.0622989163, -0.0797206461, -0.0765258297, 0.012629508, 0.1015352532, 0.0953952149, -0.0169849414, -0.0846127123, -0.091950804, -0.0870088264, 0.1220020428, -0.0091476571, 0.0383128338, 0.0560091212, 0.1056286097, -0.0492201373, 0.0216773264, 0.0305504296, -0.0634969696, 0.0264820307, -0.050343316, -0.0127917444, 0.0984901935, 0.1467618644, 0.0229502618, 0.0190940183, 0.058604911, 0.0710846633, 0.0281792767, 0.105928123, 0.0951456204, -0.098240599, -0.0198802426, -0.0146637075, 0.0113066547, 0.0122863147, -0.0869089887, 0.0013891523, 0.0228504241, 0.0115749687, 0.0088855829, 0.0601524003, -0.0222264361, -0.0958444849, -0.0171471778, 0.0588045865, -0.0335206091, 0.0933485329, -0.0655935705, 0.0004691606, 0.0031901363, -0.0074628908, -0.0279796012, 0.0897543654, 0.0765258297, -0.0090727787, 0.0190940183, -0.0675404146, -0.0276551284, 0.0063116341 ]
712.0534
Thomas Jahnke
Jan Birjukov, Thomas Jahnke and G\"unter Mahler
Quantum thermodynamic processes: A control theory for machine cycles
14 pages, 12 figures, Replaced by version accepted for publication in European Physical Journal B
null
10.1140/epjb/e2008-00270-2
null
cond-mat.stat-mech
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
The minimal set of thermodynamic control parameters consists of a statistical (thermal) and a mechanical one. These suffice to introduce all the pertinent thermodynamic variables; thermodynamic processes can then be defined as paths on this 2-dimensional control plane. Putting aside coherence we show that for a large class of quantum objects with discrete spectra and for the cycles considered the Carnot efficiency applies as a universal upper bound. In the dynamic (finite time) regime renormalized thermodynamic variables allow to include non-equilibrium phenomena in a systematic way. The machine function ceases to exist in the large speed limit; the way, in which this limit is reached, depends on the type of cycle considered.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:10:51 GMT" }, { "version": "v2", "created": "Thu, 26 Jun 2008 08:40:35 GMT" } ]
2009-11-13T00:00:00
[ [ "Birjukov", "Jan", "" ], [ "Jahnke", "Thomas", "" ], [ "Mahler", "Günter", "" ] ]
[ -0.0055819713, 0.124932304, -0.0657893717, -0.0714492351, 0.0227043442, 0.0582602024, -0.0044915397, 0.0597660355, -0.0595583357, 0.0453567617, 0.0712934583, -0.0806919336, -0.0737858713, 0.0631931052, 0.0326090977, 0.0443701819, 0.0289223995, 0.0666721016, 0.0934136361, 0.1237899512, 0.0022262977, -0.0813669637, -0.0495107882, 0.0473558865, -0.0306878611, -0.0070683332, 0.0708261281, 0.0340889692, 0.0695799217, -0.1074853987, 0.0902981237, -0.0228730999, -0.0676067546, -0.1259708107, -0.0052477019, 0.0135395257, -0.0464731567, -0.0059779016, -0.0240544006, 0.0575332493, -0.0808477104, -0.1515180618, -0.0619468987, 0.1525565684, -0.041592177, -0.1673033535, -0.0113781346, -0.0275723413, -0.0045499555, -0.0235091858, 0.0310772993, -0.0720204115, 0.0286108479, -0.057844799, -0.0356726907, 0.063400805, -0.0106122363, 0.0035309214, 0.0399046019, -0.0363217555, -0.0183815602, -0.0799130574, -0.016590137, 0.0696837679, -0.0713453814, 0.034738034, -0.0186022427, 0.0862998739, 0.0108783534, 0.0613757223, -0.0462394916, -0.0157852955, -0.0310253743, -0.0365294591, 0.0511464328, -0.044422105, -0.0071007865, 0.0574813224, -0.0033053707, 0.0436691903, 0.0366592705, -0.0727473646, 0.107381545, -0.033465866, -0.0853652135, -0.025832843, -0.0005963297, 0.034400519, -0.0366592705, -0.075551331, -0.011189905, 0.0921155065, 0.0046181073, 0.0796015039, 0.1565028876, -0.0291301012, 0.1136125848, 0.0772648677, -0.0101254359, -0.0065231174, -0.0559235625, -0.041254662, 0.0549369827, -0.0180440471, 0.1615915745, -0.0693722218, -0.1173512116, -0.0063283974, -0.0321417674, 0.0290781762, 0.0724877343, -0.0080419332, -0.0221461467, -0.0252097398, -0.0146818822, -0.1287747771, -0.027001163, 0.0582082756, -0.0408911854, 0.0328946859, -0.0027585323, -0.0146559197, 0.0510685444, -0.0150193973, -0.0247164499, -0.0338293426, 0.0032437094, -0.1060314924, -0.0280396696, 0.0615834221, 0.0793938041, 0.0268713497, 0.0043357639, -0.0952310264, 0.0490694195, -0.1441446692, 0.1153780445, 0.0616353489, 0.0409950353, -0.0142015731, 0.0399046019, 0.0363217555, 0.0257419739, 0.0333100893, 0.0271569397, 0.0974638164, 0.0411767736, 0.0150713222, 0.0357765406, -0.036633309, -0.0325571708, -0.0356207639, 0.059402559, 0.0283252578, 0.0776802674, -0.0933097899, -0.0491213463, 0.13573277, -0.02305484, -0.1206744313, 0.0598698854, 0.0280656312, -0.033465866, 0.0059746564, 0.104837209, -0.0175377745, -0.0621545985, 0.0621026754, -0.0392295755, -0.0295974296, 0.0289223995, -0.0468106717, -0.0703068748, 0.0144092748, 0.0403719321, 0.0946079195, -0.0698395446, -0.0861960202, -0.0657893717, 0.0530676693, 0.012040182, -0.0035211854, -0.033959154, -0.1417561024, -0.0074318107, 0.0039852676, 0.0058740512, 0.0533792228, -0.0094633885, -0.0379314423, -0.0915443301, 0.1044737324, -0.0006908501, 0.1086277589, 0.0378795154, -0.0621545985, 0.0238726623, 0.0112677934, 0.0623623021, -0.0116377613, 0.0509127714, 0.0495107882, 0.1128856316, -0.1011505127, -0.0182387661, -0.0201080777, 0.0679183081, 0.0220033508, -0.1823617071, 0.0406834818, -0.0515099093, -0.0297791678, -0.0176286437, 0.1500641555, -0.0022928272, 0.0108588813, -0.0693202913, 0.1044218019, 0.0948675498, 0.0918558761, -0.0395930521, 0.036295794, 0.0420075804, 0.0721242577, 0.0119752754, 0.0250799265, -0.0221331641, -0.0159280896, 0.013526544, 0.0062115658, -0.0362698324, -0.030454196, -0.0827689469, -0.0881172568, 0.0201470219, -0.0170055404, -0.0042513851, -0.0746686012, -0.0406315587, -0.100994736, -0.0897788703, 0.0545215793, -0.0183296353, -0.0062505095, -0.0273646396, 0.0201600026, -0.1191166714, -0.0060525443, -0.0763302073, -0.0634527355, 0.0191344786, -0.038242992, -0.0742532015, 0.0199912451, -0.0173949804, -0.0049718488 ]
712.0535
Stephen C. Davis
Ph. Brax, Stephen C. Davis and M. Postma
The Robustness of n_s < 0.95 in Racetrack Inflation
7 pages, 2 figures
JCAP0802:020,2008
10.1088/1475-7516/2008/02/020
DESY 07-210, LPT-ORSAY-07-124
hep-th astro-ph hep-ph
null
A spectral index n_s < 0.95 appears to be a generic prediction of racetrack inflation models. Reducing a general racetrack model to a single-field inflation model with a simple potential, we obtain an analytic expression for the spectral index, which explains this result. By considering the limits of validity of the derivation, possible ways to achieve higher values of the spectral index are described, although these require further fine-tuning of the potential.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:06:25 GMT" } ]
2008-11-26T00:00:00
[ [ "Brax", "Ph.", "" ], [ "Davis", "Stephen C.", "" ], [ "Postma", "M.", "" ] ]
[ 0.0544198193, 0.0451205783, 0.0385450795, -0.0242660679, 0.0833079964, -0.0184058957, -0.0054371674, 0.0120229833, 0.0164937731, -0.0360139273, -0.039095331, -0.0267697088, -0.1396536976, 0.0147192134, 0.1313999295, -0.0032585175, 0.0002469681, -0.0275400616, -0.0436073877, 0.0019654278, -0.0044054468, 0.0348308869, -0.070322074, -0.0582715794, 0.0488897972, -0.0266183913, 0.0043607391, -0.0216661319, 0.1206150129, -0.0387926921, 0.0326298811, -0.0515860282, -0.0521087684, -0.1520893723, -0.0375271179, 0.0438825153, 0.0329050086, 0.0073596067, 0.0746140331, 0.0091616791, 0.0161773786, -0.0556028597, -0.110050194, 0.0633338839, 0.0577763505, 0.0202217232, 0.0708723217, -0.0944230631, 0.0244999249, 0.0829778463, -0.1178637594, -0.0168101676, 0.0215835944, -0.043855004, 0.0107505284, 0.0557679348, 0.0737336278, 0.0700469464, -0.0207582172, -0.1125813499, 0.0160673279, -0.0888655335, 0.0391778685, 0.0179381818, 0.0293834023, -0.0307865422, -0.0948082432, 0.0765399113, -0.0852338746, -0.0077241482, -0.1020165309, -0.0868296027, 0.0647095144, 0.078190662, 0.0063760332, -0.074228853, -0.0691665486, 0.0802265927, 0.013398611, 0.0268109795, 0.0418465845, 0.0168514363, -0.0729632825, -0.0605826303, -0.0179519374, -0.0292458385, 0.1002557278, 0.0049591367, -0.1050979346, 0.020029135, 0.0550801232, 0.0055300221, 0.0981097445, 0.0652597621, 0.0571710765, -0.1316200346, 0.0254903771, 0.0252427626, 0.055025097, 0.0162461605, -0.0154070267, 0.003807049, 0.1275481731, -0.0439925641, 0.0499077626, 0.0909564868, -0.0211846624, 0.0526865311, -0.1039424092, -0.0254353508, -0.0131785106, 0.0752193108, -0.0528516062, 0.0512008518, -0.0093473885, 0.0116171734, -0.1781712621, -0.0281315818, -0.0492474623, 0.0805017203, 0.0015329648, 0.0037176332, 0.002606814, 0.0086802095, -0.0051138951, -0.025765501, -0.0316394307, -0.11951451, -0.0582715794, -0.0998155251, 0.0689464435, -0.0996504501, 0.0909564868, 0.0133779766, -0.1241366193, -0.0458359048, 0.0779705644, -0.0050760652, 0.0474041216, 0.0721929297, 0.0205656309, 0.1227059662, -0.0179244261, -0.032464806, -0.0534568802, 0.0027082665, -0.0568409264, 0.0268109795, 0.0861693025, 0.0284204632, -0.0489723347, 0.0394529961, -0.0852338746, 0.0410212092, 0.046358645, -0.1110406443, -0.033290185, -0.033290185, -0.0233856663, -0.1019615084, -0.0531817563, 0.1413044482, -0.0042025419, 0.084848702, 0.1003107503, 0.001469342, -0.097009249, -0.1358019412, -0.1097750664, -0.0463036187, 0.0675157979, 0.006716501, -0.0780255869, -0.1071338654, 0.0445428155, 0.04652372, -0.0270448346, -0.0656999648, 0.0386551321, 0.0791260898, -0.1056481898, -0.0039686849, 0.0673507154, -0.0201254301, 0.1252371222, -0.086279355, -0.0689464435, -0.0129102636, -0.0019671472, -0.068891421, -0.0497151762, 0.0276501104, 0.0351885483, 0.06619519, -0.0444327667, -0.1334908903, -0.0344732217, 0.053787034, 0.0588218272, -0.0117478585, 0.033097595, 0.0621233359, 0.1037773341, 0.0248438306, -0.0554377846, -0.0242110435, -0.037829753, 0.010729894, -0.0861693025, 0.016232403, 0.0016241001, 0.0636090115, 0.0681760982, 0.0112939011, -0.0426169373, 0.0592070036, -0.0211433936, 0.0946981907, 0.0716977045, 0.0895258337, -0.0729082525, 0.0314193293, 0.0122086937, 0.0310891792, 0.0792361423, 0.0733484551, 0.0867195502, -0.0154070267, 0.0184746757, -0.0638841391, 0.0190249272, 0.0405534953, -0.010062715, -0.0046530599, 0.03326267, 0.0403333977, 0.000317469, -0.0319695808, -0.0539521091, -0.1418547034, -0.0962939188, 0.0737336278, -0.0522463284, -0.0198365469, -0.0363165624, 0.0325198323, -0.0694416761, -0.0461660549, 0.002075478, 0.0245824624, -0.0251189563, 0.0256416947, -0.1167632565, 0.0174291991, -0.0301537532, 0.00546468 ]
712.0536
Simon Verley
S. Verley, F. Combes, L. Verdes-Montenegro, G. Bergond, S. Leon
Dynamical Influence of Bars on the Star Formation in Isolated Galaxies
2 pages, proceeding of the poster presented at the Vatican Conf. "Formation and evolution of galaxy disks" held in Rome, 1-5 Oct. 2007
null
null
null
astro-ph
null
Star formation depends strongly on both the local environment of galaxies and the internal dynamics of the interstellar medium. To disentangle the two effects, we obtained, in the framework of the AMIGA project, Halpha and Gunn r photometric data for more than 200 spiral galaxies lying in very low-density regions of the local Universe. We characterise the Halpha emission, tracing current star formation, of the 45 largest and least inclined galaxies observed for which we estimate the torques between the gas and the bulk of the optical matter. We subsequently study the Halpha morphological aspect of these isolated spiral galaxies. Using Fourier analysis, we focus on the modes of the spiral arms and also on the strength of the bars, computing the torques between the gas and newly formed stars (Halpha), and the bulk of the optical matter (Gunn r).
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:13:43 GMT" } ]
2007-12-05T00:00:00
[ [ "Verley", "S.", "" ], [ "Combes", "F.", "" ], [ "Verdes-Montenegro", "L.", "" ], [ "Bergond", "G.", "" ], [ "Leon", "S.", "" ] ]
[ -0.0288072601, -0.0002069865, 0.0529359691, -0.0400568098, 0.0177285559, 0.0647111982, 0.0088248514, -0.0762235895, 0.0238395855, 0.0083911661, -0.0305157192, 0.0136808204, -0.11112874, -0.0674447343, 0.0528571159, 0.1133365929, 0.0138648078, 0.0789571255, 0.0043368596, 0.0459444262, -0.0006825625, -0.0033873501, 0.0308048446, 0.1114441454, -0.0973559245, 0.0248383768, 0.0287546925, 0.0110787041, 0.0427903458, 0.0263759904, 0.0753825009, -0.013956802, -0.0386374742, -0.05556437, -0.201125145, 0.2586345375, 0.0030571574, -0.0100733414, -0.0072872378, -0.0461284146, 0.0100601995, 0.0768018365, -0.0492036417, 0.0054933554, 0.049413912, 0.0005063776, 0.0245361105, -0.0933607519, 0.0077012111, 0.0053849337, -0.1792568564, 0.003111368, 0.0850024447, -0.1026652902, -0.0647111982, -0.0203963816, -0.0876834095, -0.0370341502, 0.0072412412, 0.0011860654, -0.0506229773, -0.0565631613, -0.0054572145, -0.0133062731, -0.0936761647, 0.0088511361, -0.0250092223, -0.0325658731, 0.0216317289, 0.0801661909, -0.0526994132, -0.1157547161, 0.0416075662, -0.0067944131, -0.0264022741, -0.0009125475, -0.0063672983, -0.048835665, -0.0328549966, 0.0718078762, 0.0396888331, 0.0055163535, -0.0102770422, 0.0476003177, 0.0105267409, -0.0188061986, -0.0071623889, 0.0305157192, -0.0654997155, 0.0402933657, 0.0277296156, -0.0442359671, -0.0489670858, -0.0148110315, 0.0764338598, -0.072175853, 0.0778531954, -0.1171214879, 0.0971982181, 0.1006677076, 0.0850024447, 0.0265074112, 0.0116503816, -0.1275299489, 0.088524498, -0.0135099739, 0.059927512, 0.0299374722, -0.0243915487, 0.0193713047, 0.1292121261, -0.0296746325, 0.0337486528, 0.0598749444, -0.0256268959, -0.0426852107, -0.0684435293, 0.0375598297, -0.0229459293, -0.0384797715, -0.0124980407, -0.0236293133, 0.0140225124, 0.0550912581, 0.1591758877, -0.0515692011, 0.016690338, -0.0202912446, -0.046654094, -0.0120052155, 0.0506492592, 0.0266125463, 0.0164012145, -0.0197261386, -0.0421858132, -0.0129054422, -0.0187010635, -0.0554592311, 0.0208826344, 0.0805341676, -0.0154681318, 0.0275719129, -0.0340114906, 0.068811506, 0.013956802, 0.0448142141, -0.0887873396, 0.0372181386, 0.0556695051, -0.0020780785, -0.0514114983, -0.0370604359, -0.0239184368, -0.118383117, -0.0023097061, -0.0250223652, 0.007661785, 0.0267045405, 0.0122089162, 0.0335383788, -0.0659728274, 0.037165571, -0.015441848, 0.0343794674, -0.0853704214, 0.0244309753, 0.0304368678, -0.0045668446, -0.0955160409, -0.0920991227, -0.0379278064, -0.0729643703, 0.0289649647, 0.0008316421, 0.0671818927, 0.0325658731, -0.0209220611, -0.0999317542, -0.0003125331, 0.0352468379, -0.045077052, 0.0641329512, 0.0239184368, -0.155916661, -0.0498607419, 0.1291069835, -0.0456553027, 0.0457078703, 0.0217500068, -0.0591389909, 0.0162172262, -0.0011137844, 0.0191610325, 0.152447179, 0.0018398798, -0.0617148243, 0.0206855051, -0.0110327071, -0.053409081, 0.0885770693, 0.1363613755, -0.0115321036, -0.0045668446, -0.1645378172, -0.1326816082, -0.1818852574, 0.0544078723, 0.0105267409, -0.0214740243, 0.0187667739, 0.0575619526, -0.0382432155, -0.0233927574, 0.0253377724, -0.0868948922, 0.0079903351, -0.1016664952, 0.0485991091, 0.1275299489, 0.0645009279, -0.0231956262, 0.0274930596, 0.0922568291, 0.0913106054, 0.0548284166, 0.0275719129, 0.1430900693, -0.1537088156, 0.0137071041, 0.0652368814, 0.028360432, 0.0113678286, -0.0161383729, -0.0002636613, 0.0159543864, 0.0382432155, 0.0042350087, 0.1173317581, -0.0354308262, -0.1038217843, -0.0483099855, 0.0429743342, 0.0101784775, 0.0181359574, -0.0483888388, 0.0912580341, 0.0130894305, 0.0014209786, 0.0463649705, -0.0130105782, 0.0314619429, -0.0543027371, -0.0369027294, -0.0329338461, 0.0210929066, -0.0394785628 ]
712.0537
Pelaez
Francesco Coradeschi, Stefania De Curtis, Daniele Dominici, Jos\'e R. Pelaez
Modified spontaneous symmetry breaking pattern by brane-bulk interaction terms
13 pages, two figures
JHEP0804:048,2008
10.1088/1126-6708/2008/04/048
null
hep-th hep-ph
null
We show how translational invariance can be broken by the vacuum that drives the spontaneous symmetry breaking of extra-dimensional extensions of the Standard Model, when delta-like interactions between brane and bulk scalar fields are present. We explicitly build some examples of vacuum configurations, which induce the spontaneous symmetry breaking, and have non trivial profile in the extra coordinate.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:57:40 GMT" } ]
2008-11-26T00:00:00
[ [ "Coradeschi", "Francesco", "" ], [ "De Curtis", "Stefania", "" ], [ "Dominici", "Daniele", "" ], [ "Pelaez", "José R.", "" ] ]
[ 0.0985661075, 0.039300397, 0.0790545568, 0.040485207, -0.0795587301, 0.0332503058, 0.0294942055, 0.0166881736, -0.093121022, 0.0147471027, 0.0129950969, 0.0081109069, 0.026494367, -0.0215786658, 0.0656939298, 0.1309845299, -0.0412918888, 0.0924151763, 0.0449975692, 0.0168142188, 0.0071970904, -0.0600975938, 0.0452496558, 0.0735086352, 0.0162596256, -0.0639293194, 0.013045514, -0.0177847538, 0.0911547393, 0.0119174235, 0.0330234282, -0.0489553399, -0.0012793427, -0.1080950052, -0.0681643859, 0.1135400906, -0.065542683, 0.0426027402, -0.0950873047, -0.0034189331, -0.0390231013, -0.0314604864, -0.1147501096, 0.1467147619, 0.0142681375, 0.0915076658, -0.010152813, -0.0527366474, 0.0065794769, -0.0156168034, -0.0357963853, -0.0692735687, 0.069777742, -0.0953393877, -0.0874238536, -0.0462832153, 0.0028974277, 0.0024830592, -0.0042445189, -0.0245154835, -0.0277800132, -0.1263461113, -0.0479721986, 0.0467621796, -0.0390483104, -0.0423506536, -0.0585850701, 0.0463336334, 0.062164709, 0.0419221073, -0.0403591655, 0.0292673279, 0.0579296462, 0.0440648459, 0.0123459715, -0.0769874379, 0.0730044618, 0.1303795129, -0.0232172329, -0.0294437874, -0.0042287633, -0.0219820067, 0.0418968983, 0.0022735116, -0.1215060428, 0.0111170467, -0.0270237513, 0.0819787681, 0.0308806859, 0.0152134644, 0.0865667537, -0.0254482049, -0.0335276015, -0.0009894423, 0.1714193225, -0.1359254271, 0.0676602125, -0.0061887414, 0.0346872024, 0.0794074759, -0.0457034148, 0.0225365981, 0.0559129454, -0.0730548799, 0.0972048342, -0.0384180918, 0.0332250968, -0.0859617442, -0.105574131, -0.0047297864, -0.0289900322, 0.0340569839, -0.0775924474, 0.0097620776, 0.0098881219, -0.0483755395, -0.0921126753, 0.0040680575, -0.0754749179, -0.0289900322, 0.0535937436, 0.0318638273, -0.0331242606, -0.0094721774, 0.0394768603, -0.1484289616, 0.0178099629, -0.0510728732, -0.1473197788, 0.0324688368, 0.0699289963, -0.0032487742, 0.0116338255, -0.0174066238, -0.0068756794, -0.0139656328, 0.0456025787, 0.0163226482, 0.0873734355, 0.0240491219, 0.050972037, 0.0183519498, 0.1072883233, 0.0544004254, 0.0169024486, 0.0789537206, -0.0216416884, 0.0551566854, 0.0411406346, -0.0299227536, -0.076785773, -0.0766345188, 0.0549550168, 0.0560641997, -0.0024105841, -0.1228168979, 0.0788024664, 0.0501653589, -0.0377122499, 0.0263431147, 0.0501653589, 0.0657947659, 0.0012675261, 0.021061888, 0.0196754076, 0.0008247979, -0.1246319264, 0.0009169673, -0.0431069173, -0.1395554841, -0.0059618629, -0.1658733934, -0.0949360505, -0.0440648459, 0.0429556631, 0.0679123029, -0.0746682361, -0.1947121769, -0.0134866666, 0.0119363302, 0.1054732949, 0.0672064573, -0.0220954455, 0.0013077025, -0.0443169363, -0.0117850779, -0.101944074, 0.1299761683, -0.0171293262, 0.0325444601, -0.0901968107, 0.0616101176, 0.1073891595, 0.016083166, 0.0363257714, -0.0766345188, -0.0136505235, 0.1076916605, 0.075575754, 0.0211753268, 0.0808695853, 0.0196501985, 0.06019843, 0.0072349035, -0.0855079889, -0.0313596502, 0.0597950891, 0.0678114668, -0.0615596995, -0.025095284, 0.0607530214, -0.0494090952, 0.0644839108, -0.1196910143, -0.1420763582, -0.0018796254, 0.0130329095, 0.0734582171, 0.0793066397, 0.0343342796, 0.0099826539, -0.0041405326, -0.0112304864, 0.0398045741, 0.0937260315, 0.0005703474, 0.0293177441, -0.0607026033, -0.0332755148, 0.0140790716, 0.0793570578, 0.0170158874, 0.0525853969, -0.054602094, -0.0027792617, -0.077945374, -0.0975577608, -0.002650067, 0.0120245609, 0.0050795577, 0.0029840826, 0.0491317995, -0.0055207103, 0.067357704, -0.0253851842, 0.0496611856, -0.0300487969, -0.0174948536, 0.0468882248, -0.0294942055, 0.0495099314, 0.0705844238, -0.0598959252, 0.0255238321, -0.0480730347, 0.0703827515 ]
712.0538
Raffaella Schneider
R. Schneider, R. Salvaterra, T. Roy Choudhury, A. Ferrara, C. Burigana, L. A. Popa
Detectable Signatures of Cosmic Radiative Feedback
9 pages, 7 figures, accepted for publication in MNRAS
null
10.1111/j.1365-2966.2007.12801.x
null
astro-ph
null
We use a semi-analytical model to study the impact of reionization, and the associated radiative feedback, on galaxy formation. Two feedback models have been considered: (i) a standard prescription, according to which star formation is totally suppressed in galaxies with circular velocity below a critical threshold (model CF06) and (ii) a characterization based on the filtering scale (model G00), allowing for a gradual reduction of the gas available for star formation in low-mass galaxies. In model CF06 reionization starts at z ~ 15-20, is 85% complete by z ~ 10; at the same z, the ionized fraction is 16% in model G00. The models match SDSS constraints on the evolution of the neutral hydrogen fraction at z < 7, but predict different Thomson optical depths, tau_e = 0.1017 (CF06), and 0.0631 (G00); such values are within 1 sigma of the WMAP 3-yr determination. Both models are in remarkable good agreement with additional existing data (evolution of Lyman-limit systems, cosmic star formation history, high-z galaxy counts, IGM thermal history), which therefore cannot be used to discriminate among different feedback models. Deviations among radiative feedback prescriptions emerge when considering the expected HI 21 cm background signal, where a ~ 15 mK absorption feature in the range 75-100 MHz is present in model G00 and a global shift of the emission feature preceding reionization towards larger frequencies occurs in the same model. Single dish observations with existing or forthcoming low-frequency radio telescopes can achieve mK sensitivity, allowing the identification of these features provided that foregrounds can be accurately subtracted.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:59:10 GMT" } ]
2009-11-13T00:00:00
[ [ "Schneider", "R.", "" ], [ "Salvaterra", "R.", "" ], [ "Choudhury", "T. Roy", "" ], [ "Ferrara", "A.", "" ], [ "Burigana", "C.", "" ], [ "Popa", "L. A.", "" ] ]
[ 0.0739367977, 0.0552466437, 0.0160385184, -0.0489393622, -0.0639996082, 0.0902070105, -0.0199773517, -0.0020353857, -0.0442024656, 0.0675522834, -0.0383328311, 0.0433529131, -0.0640510991, 0.012080376, 0.0391823836, 0.0215091202, 0.0367624462, 0.0197456554, -0.014815677, 0.1332509965, -0.0281382017, -0.0456183851, -0.0022509918, 0.078828156, -0.1035938933, -0.0559674762, -0.0850067213, 0.0338018835, 0.0136057092, -0.0668829381, -0.0185485594, -0.045747105, -0.107506983, -0.1326331347, -0.1548759639, 0.1225414872, -0.0648749024, -0.0097183632, -0.0954587832, -0.0339048617, -0.0201575588, 0.0252677444, -0.1126557887, 0.0300947465, -0.0834105909, -0.050278049, -0.0494284965, -0.0391308926, -0.0010876844, -0.0571002141, -0.0549377166, 0.0391823836, -0.0095960796, -0.1310884953, -0.055298131, 0.0720317364, -0.0446915999, 0.0324631967, -0.088816829, 0.0221784636, -0.070178166, -0.0685820431, 0.0069573186, -0.0542168841, -0.1180105358, -0.0031938662, -0.0299402829, 0.0240963921, 0.0408042558, 0.0456698723, -0.0504582599, -0.0691484064, 0.0044730217, -0.0340335816, 0.0664195418, -0.0215863511, 0.0118422443, -0.037277326, -0.0405725576, -0.0420657098, 0.0363247991, 0.052208852, 0.0343167633, -0.0853156447, -0.0375347659, -0.001390981, -0.0145067489, 0.0322314985, -0.1357224137, 0.0244568083, 0.107506983, 0.0131938048, -0.0313562043, -0.0139275091, -0.0251261536, -0.1510658413, 0.1030790135, -0.0290134978, 0.1275873035, 0.0236458723, 0.0637421682, -0.0064874901, 0.0446915999, -0.1127587631, 0.0687365085, 0.0005229252, 0.0172999743, 0.0036041613, 0.0399547033, -0.0414993428, 0.0869117752, -0.0327978693, 0.0024826878, -0.0273401383, -0.168983683, -0.0499691218, -0.2207806259, -0.1008135378, -0.1155391112, 0.0135928374, 0.005885724, 0.0532900989, 0.077437982, 0.0705385879, 0.0706930533, -0.1196581572, 0.0266707931, -0.0734219179, -0.1194522008, 0.0407012776, 0.1062712744, -0.0230537597, -0.0560189635, -0.0065293242, -0.0594686605, -0.0042960318, 0.0582329482, -0.0776954219, -0.0574091412, -0.0227705762, 0.0330295637, 0.0680156723, -0.0177504942, 0.0427608006, 0.04731749, 0.0125437686, -0.0820204169, -0.035706941, 0.0718772709, 0.0361703336, -0.0734219179, -0.0382555984, -0.0122219687, -0.0651838332, 0.0063265902, -0.0584389009, 0.0683246031, -0.0216764566, 0.0254093371, -0.0578725338, -0.0443311855, 0.0603439584, -0.0737308413, -0.0038712553, -0.0183168631, -0.0703841224, -0.0141077172, 0.0426063351, -0.1356194466, -0.0442539528, -0.0535990261, -0.0141978208, 0.0149958851, -0.0955617651, 0.0327463783, 0.1227474362, 0.0184970703, -0.0181881431, 0.0598290786, 0.04443416, -0.0170811508, 0.0756873861, 0.0038036774, -0.0494799875, -0.0296056103, -0.0189862065, -0.0436875857, -0.0245469138, -0.0003986299, -0.0753269717, -0.0193594955, 0.0245082974, -0.0207882877, 0.1071980521, -0.0755844116, -0.0978787243, 0.0736278668, 0.0425033607, -0.0752754807, 0.0444599055, 0.0472917445, 0.0583874136, 0.0165533982, -0.1163629219, -0.0189604629, -0.0629183576, 0.0513850413, 0.0304036755, -0.0148414215, 0.0641540736, 0.0803727955, -0.0208783913, -0.0177504942, 0.0142750535, -0.1096694767, 0.0008246128, -0.1198641062, 0.0580269955, 0.1474616826, 0.0923695043, -0.0486561768, 0.0321542695, 0.0757388771, 0.0948924199, 0.1241891012, 0.0492225476, 0.0475749299, -0.0048945798, -0.0321800113, 0.0031101981, -0.0098084677, 0.0018052986, -0.0491710566, 0.0770775676, 0.0036878292, -0.042992495, 0.0129428003, 0.0152919414, 0.0240191612, -0.0666769817, -0.0365050063, 0.0436618403, -0.0435331203, 0.0057280422, -0.0355009884, 0.0669859126, -0.0181109104, 0.0245340411, 0.060189493, 0.0020949189, 0.0964370593, 0.0197971426, -0.0008865593, -0.0820204169, 0.0341108143, 0.0071053468 ]
712.0539
Bernard Linet
Bernard Linet
Electrostatics in a wormhole geometry
latex, 5 pages, a slight correction
null
null
null
gr-qc
null
We determine in closed form the electrostatic potential generated by a point charge at rest in a simple model of static spherically symmetric wormhole. From this, we deduce the electrostatic self-energy of this point charge.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 14:59:24 GMT" }, { "version": "v2", "created": "Mon, 14 Jan 2008 11:50:08 GMT" } ]
2008-01-14T00:00:00
[ [ "Linet", "Bernard", "" ] ]
[ -0.0284521133, -0.0345436223, -0.0315605365, 0.0149279581, -0.0668311268, -0.0562023222, 0.0647254214, 0.109797582, -0.0735493377, -0.0273992587, -0.0702905059, 0.0419386663, -0.0394068025, 0.0363735817, 0.0832255632, 0.0206434485, 0.027474463, 0.0180238485, 0.006429927, 0.0797160491, -0.0659286827, 0.0354209989, 0.0955088511, 0.0955088511, 0.0032713662, 0.0689368397, 0.1079926863, 0.0005534531, 0.0194777902, -0.006768344, 0.0271736477, -0.0417130515, -0.0761564001, -0.1005725786, -0.0066931401, 0.1445918828, -0.0127094463, 0.0346188247, -0.041412238, 0.0689368397, -0.0448214784, 0.0015275776, -0.0722458065, 0.1263424158, 0.0079340031, -0.0533445776, -0.0207311865, -0.0103843948, 0.0649761036, -0.0065239314, -0.0054334761, -0.0328891389, 0.1031796411, -0.0058815656, -0.0412868969, -0.0808691755, -0.0275747348, 0.0421642773, -0.082874611, -0.0223355349, 0.1240361705, -0.0432923324, -0.0496846586, 0.0507124439, -0.0101462491, -0.0347943008, -0.0611657761, -0.0217339043, -0.0232881159, 0.0160936173, -0.0104157291, -0.0060225725, 0.1210280135, -0.0342929438, 0.034869507, -0.0492835715, 0.0440193042, 0.0196532644, -0.0570546314, 0.0811699927, 0.0142385904, -0.0756550431, 0.0611156374, -0.0418133251, -0.0870358869, 0.0406852663, 0.0544977039, -0.0688365623, -0.0838271901, 0.075755313, -0.075253956, -0.075755313, -0.0831252933, -0.0588093884, -0.0022514143, 0.021608565, 0.1161146984, -0.0479299016, 0.0304575469, -0.0172091406, -0.0483560562, 0.0060946429, 0.067131944, -0.0328891389, 0.139377743, -0.0319114886, 0.0341676027, 0.0806184933, -0.0451724306, 0.1046837196, -0.0302068684, -0.0212074779, -0.062569581, 0.0033371695, -0.0264968127, -0.1015251577, 0.0001104556, 0.0056340196, -0.0292542856, 0.1539171487, 0.0761062652, 0.0718447194, 0.0598121062, -0.090044044, 0.101725705, -0.0440694392, -0.1395782977, -0.0019333649, -0.0224358067, -0.0463255532, 0.1104994789, -0.04700239, 0.0425904319, -0.070140101, -0.0300313924, 0.0544475652, 0.0485565998, 0.0150783658, 0.1580282897, -0.0035439802, 0.0680343881, 0.0555505566, 0.0114748497, -0.0369501449, 0.078813605, 0.0629706681, 0.0855318159, 0.0467266403, 0.0787634701, 0.0051326607, 0.0117443297, 0.0529434904, 0.1113016531, 0.0310090426, 0.0364237167, -0.0581576228, 0.0955088511, 0.0663297698, -0.0247044545, 0.0283518415, -0.0190140326, 0.0056716218, -0.0427909754, 0.0006740926, 0.0758054554, 0.0292041507, -0.0525925383, -0.1026281491, -0.0142761925, -0.1659497619, -0.0474786796, -0.0892418697, 0.0096824924, -0.0189889651, 0.0151661038, 0.0545478389, 0.025669571, -0.0383790173, 0.0849301815, 0.0236516017, 0.0124462321, 0.0719951242, 0.0455985852, 0.0264466777, 0.031535469, 0.0616169982, 0.0539462082, 0.0806184933, -0.1334617138, -0.1143098101, -0.0487320758, 0.0681848004, 0.1573264003, 0.0149028907, -0.0961104855, 0.0339921266, 0.0307332948, -0.0440193042, 0.03943187, 0.0487822108, -0.063020803, 0.0077835955, 0.0778610259, 0.0296804421, -0.0430917889, 0.0590600669, 0.1065888852, 0.059009932, 0.0085544344, 0.070190236, 0.0517402291, -0.0764070824, 0.0129350573, -0.0660790876, -0.0539462082, 0.0579570793, -0.0500105396, 0.0812201276, 0.0604137369, 0.0418634601, -0.1170171425, 0.1233342662, 0.0443702564, 0.1142095402, 0.0347943008, 0.0113808447, 0.0205431767, -0.0502862893, 0.0137246978, 0.0481304452, 0.0616671331, 0.0241404269, -0.0316106714, -0.0674828961, -0.0111489668, 0.0745019168, 0.0309839752, 0.0501358807, -0.11441008, -0.0949072242, 0.0127533143, -0.0325883217, -0.0428912453, 0.0947066769, -0.035596475, -0.0019474656, 0.0174723547, 0.0367496014, 0.0759057254, -0.0514394157, 0.0099519724, 0.0697891489, 0.1140089929, 0.0346689634, -0.0400836356, -0.0113119083 ]
712.054
Boris Ermolaev
B.I. Ermolaev, S.I. Troyan
Impact of double-logarithmic electroweak radiative corrections on the non-singlet structure functions at small x
17 pages, no figures
JHEP 0804:068,2008
10.1088/1126-6708/2008/04/068
null
hep-ph
null
In the QCD context, the non-singlet structure functions of u and d -quarks are identical, save the initial quark densities. Electroweak radiative corrections, being flavor-dependent, bring further difference between the non-singlets. This difference is calculated in the double-logarithmic approximation and the impact of the electroweak corrections on the non-singlet intercepts is estimated numerically.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:02:23 GMT" } ]
2011-02-01T00:00:00
[ [ "Ermolaev", "B. I.", "" ], [ "Troyan", "S. I.", "" ] ]
[ 0.0548866466, -0.0731238797, -0.0404761694, -0.0298924483, -0.0158537123, 0.0655578375, -0.038836129, 0.0159193147, -0.0253222063, 0.0032800785, -0.0433189012, -0.0394265428, -0.014825955, 0.0074129775, -0.0418538004, 0.0743047073, -0.0064945552, 0.0534434132, 0.007768319, 0.0209269002, -0.0081728622, -0.0979650095, 0.0601785071, 0.0827017128, -0.0440186523, -0.0375459641, -0.0303297918, -0.0752668679, 0.0757916793, 0.06927526, -0.0335005336, -0.0261094254, -0.0466645844, -0.1894573271, -0.0484576933, 0.1425740719, -0.0213751774, 0.0367806144, 0.0358621925, -0.005587067, -0.0350531042, -0.0451776125, -0.1927811503, 0.0559362732, -0.0896554813, -0.0464896448, -0.0764914304, -0.0619278811, 0.1068868265, -0.0547991768, 0.0232666899, 0.0245568547, -0.0927168876, -0.0785469487, -0.0556738637, -0.0023179222, -0.0212439746, 0.0047506471, -0.0361245982, -0.0412415192, -0.0075551141, -0.1313780695, -0.0197023377, -0.0177452248, -0.0520001762, 0.0444997326, -0.0072708405, 0.0483702235, 0.0499446616, -0.05134416, 0.0462272391, -0.023550963, 0.0583416633, 0.0155913066, 0.0579917878, 0.0001542662, 0.0604846478, 0.0149680916, -0.0317948945, -0.0084407348, 0.017985763, -0.0267217066, 0.0061337468, -0.0135248573, 0.0257158149, 0.0099222371, 0.0283180103, 0.0138200643, -0.0447840057, 0.0099113034, 0.0151976971, -0.0281430725, 0.0093208896, -0.040826045, 0.0983148888, -0.0429252945, 0.0941163823, 0.0127267046, -0.0532684736, -0.0037228891, -0.0099933054, 0.0423567481, 0.0534871444, -0.0534871444, 0.1260424852, -0.048720099, 0.014825955, -0.078678146, -0.0061993483, -0.1389878541, 0.0746983215, -0.0016974406, -0.1236808226, 0.0284054801, -0.0153507674, -0.0282086749, -0.1192199215, -0.0211893078, -0.0225013383, 0.093241699, 0.0435813107, 0.0315980874, 0.0826579779, 0.0027908001, 0.1008514762, -0.1123973578, -0.0019352463, -0.0590851456, -0.0407385752, -0.0476704724, 0.1793109626, -0.0500758663, -0.0406948403, 0.0590414107, -0.0840574801, 0.0149571579, 0.0653391629, 0.0390329324, 0.1111727953, -0.0832265243, -0.0181607008, 0.077672258, -0.0402574949, -0.0063250847, -0.0606158487, 0.0649018213, 0.0472768657, 0.0162254553, 0.0411321856, -0.0121581573, -0.0043324372, -0.0933291689, 0.100676544, -0.0034468158, 0.0217578541, -0.0495073162, 0.0706747547, 0.0764039606, 0.0591726154, -0.0101518426, -0.0267217066, 0.0533996783, -0.0477579422, -0.0176796224, -0.0465333797, -0.0152414311, -0.1249928549, 0.0312482137, -0.0873812884, -0.1814102083, -0.0753980726, -0.0084079346, 0.0787218809, -0.0687504411, -0.0058713406, -0.0501195975, -0.0942913219, -0.199428767, -0.0146947512, 0.0866378024, 0.0553239919, -0.0533996783, 0.0599161014, -0.0769725069, -0.108373791, 0.0301548541, 0.0212002397, 0.0524375215, -0.0165206622, -0.0799901783, -0.0073419088, 0.1057497263, 0.0718555823, 0.0805587247, -0.0487638339, -0.0874687582, 0.0108351922, 0.0327351838, -0.0208612997, 0.1080239192, -0.0124861654, -0.0236165654, 0.0545805059, -0.1377632916, 0.0025570944, -0.0827454478, 0.006106413, -0.0907051042, -0.0559800044, -0.0191337913, 0.0434719734, -0.0532247387, 0.0691003203, 0.0481078178, -0.0659514442, 0.0672634766, -0.0927168876, -0.0114693409, 0.105137445, 0.0777597278, -0.0779784024, -0.0232885573, 0.0879060999, -0.0000628255, 0.0226325411, 0.022096796, 0.0604846478, -0.0400388241, -0.0919296667, 0.0131421806, 0.0006286817, 0.0517815053, -0.0499446616, 0.0348781683, -0.0226544086, -0.0478016771, -0.0449589416, -0.0394921452, -0.0798152462, -0.0195273999, -0.0951660126, -0.0281212069, 0.0009737733, -0.0163785256, -0.0443029255, 0.0187292472, 0.024381917, 0.0051934575, 0.1341770738, 0.0264374316, -0.0669573322, -0.0096762311, 0.1082863212, 0.0785032138, -0.0427284874, -0.004777981 ]
712.0541
Eric Chen
Eric Z. Chen
New Construction of A Family of Quasi-Twisted Two-Weight Codes
4 pages, submitted to IEEE Trans. Information Theory
IEEE Trans. Inform. Theory, December 2008
null
null
cs.IT math.IT
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Based on cyclic and consta-cyclic simplex codes, a new explicit construction of a family of two-weight codes is presented. These two-weight codes obtained are in the form of 2-generator quasi-cyclic, or quasi-twisted structure. Based on this construction, new optimal binary quasi-cyclic [195, 8, 96], [210, 8, 104] and [240, 8, 120] codes, and good QC ternary [208, 6, 135] and [221, 6, 144] codes are thus obtained. It is also shown that many codes among the family meet the Griesmer bound and thereful are optimal.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:03:44 GMT" }, { "version": "v2", "created": "Fri, 9 Jan 2009 13:22:50 GMT" } ]
2009-01-09T00:00:00
[ [ "Chen", "Eric Z.", "" ] ]
[ 0.0685373023, 0.0021929429, -0.0179659612, -0.0145866182, -0.0454627238, 0.0542806983, 0.0241438225, -0.0281963944, -0.0704381838, 0.0284868069, 0.1039148048, -0.0769856572, -0.0857508332, 0.0580296591, 0.0606697686, -0.0236818027, 0.1380250454, -0.044749897, -0.0557591617, 0.157878682, -0.012322722, -0.1024891436, -0.000134687, -0.028117191, 0.0087519707, -0.0689597204, 0.0534886643, -0.0401825011, 0.0968393013, -0.0911366567, -0.0193916205, -0.0306516979, -0.0442746766, -0.059560921, -0.0429282188, 0.015141041, 0.0234969947, 0.0225069541, 0.0969449058, 0.0701213703, 0.0499509163, -0.0299124662, 0.0362487361, -0.0579240546, 0.0384664275, 0.0886021554, 0.0411857441, 0.1102510691, -0.1078221649, 0.0194972251, -0.0422153883, 0.0693293363, -0.0122633195, -0.059560921, -0.1108846962, 0.0522478111, -0.1876591444, 0.0008048216, -0.0493436903, -0.0118277008, 0.1028059572, -0.0633098781, -0.0065375767, 0.0701213703, 0.0355359055, -0.0193388183, -0.0381232165, 0.0353510976, -0.0173719358, -0.0151542416, -0.0780417025, 0.0793089569, 0.1025947481, 0.0246322434, 0.0548087209, 0.0113590807, -0.0385192297, 0.1053404585, 0.0030047772, 0.000312482, 0.001937182, 0.0818962678, -0.0552839413, 0.0085605625, -0.0383344218, 0.037225578, -0.0637850985, 0.0161442831, -0.0794673637, 0.0066068796, -0.0047918027, 0.002032886, 0.0055970373, -0.0251602661, 0.109828651, 0.0234705936, 0.0525910258, 0.1030171663, 0.0183883794, -0.0256882887, 0.0320773572, -0.0153522501, 0.0770912617, 0.0437466539, 0.1057100743, -0.0091215866, -0.0693821386, -0.0096232072, 0.0050327131, 0.0335294195, -0.0656331778, 0.0205400698, -0.0502149276, 0.0567096025, 0.0480236337, -0.0418457724, -0.0353510976, -0.0993210077, 0.0601945482, 0.0754015967, 0.0180979669, -0.1251412928, 0.1108846962, -0.0508221537, 0.0343742557, 0.0393904671, -0.0037852603, -0.0941991881, 0.0196160302, 0.0333710127, 0.0912950635, 0.0368559621, 0.0365127474, 0.0068180887, -0.0070094969, 0.002882672, 0.0022787466, 0.0019289317, -0.0202364568, -0.0256750882, 0.1268309653, -0.059560921, 0.078147307, -0.004867706, 0.0560759753, 0.0741871446, -0.0616730116, -0.032446973, -0.0604057573, 0.0276419707, -0.143938899, 0.0448819026, 0.0822130814, 0.0314701311, -0.0815794542, -0.0827939063, -0.0092997942, 0.0054155295, 0.0260579027, -0.059560921, 0.0423473939, 0.0694349408, -0.0490004756, 0.0940407813, 0.0438258573, -0.0300972741, -0.0339518376, -0.0444330834, -0.0978953466, -0.0553367436, 0.1661158353, 0.0357735157, -0.0714942291, 0.0383872241, 0.0038578634, 0.0092799934, -0.1122575551, -0.237610057, -0.1533376873, -0.0676924661, 0.0649995506, 0.0386776365, -0.0106660519, -0.018309176, 0.0001951208, -0.0157614667, 0.1085613966, 0.0401825011, 0.0620426275, -0.0315493345, -0.0955192447, 0.0382024162, 0.077936098, 0.0693821386, -0.0883909464, -0.0850644037, 0.0214377083, 0.0780945048, 0.0603001527, -0.0473636054, -0.0519838035, -0.1153200865, 0.0109366635, -0.0116428928, 0.0343478546, -0.1125743687, -0.0004954335, 0.0646299347, -0.0410009362, 0.0308893081, 0.0012738539, 0.039364066, 0.0436938517, 0.0952024311, -0.0288300216, 0.062148232, 0.0827411041, -0.0307045002, -0.0063197678, 0.0259258989, -0.0254770797, 0.0431922302, -0.0797841772, 0.0512445718, -0.0253978763, -0.0065573775, -0.111623928, -0.0492116846, 0.0400504954, -0.0460699499, 0.0275627673, -0.0259787012, -0.0712830201, 0.0041746767, -0.0444594845, 0.0535414666, -0.0400504954, 0.009550604, -0.0066728825, -0.1299991012, -0.0089829806, -0.0481556393, 0.0274571627, 0.086912483, -0.0529606417, 0.017028721, -0.0900806189, -0.0559175685, -0.0095902057, -0.0960472673, 0.003801761, 0.058610484, 0.034638267, 0.0505317412, -0.0248830542, 0.0053726276 ]
712.0542
George Papadopoulos
G. Papadopoulos
Killing-Yano equations and G-structures
10 pages, minor changes
Class.Quant.Grav.25:105016,2008
10.1088/0264-9381/25/10/105016
null
hep-th
null
We solve the Killing-Yano equation on manifolds with a $G$-structure for $G=SO(n), U(n), SU(n), Sp(n)\cdot Sp(1), Sp(n), G_2$ and $Spin(7)$. Solutions include nearly-K\"ahler, weak holonomy $G_2$, balanced SU(n) and holonomy $G$ manifolds. As an application, we find that particle probes on $AdS_4\times X$ compactifications of type IIA and 11-dimensional supergravity admit a ${\cal W}$-type of symmetry generated by the fundamental forms. We also explore the ${\cal W}$-symmetries of string and particle actions in heterotic and common sector supersymmetric backgrounds. In the heterotic case, the generators of the ${\cal W}$-symmetries completely characterize the solutions of the gravitino Killing spinor equation, and the structure constants of the ${\cal W}$-symmetry algebra depend on the solution of the dilatino Killing spinor equation.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:04:11 GMT" }, { "version": "v2", "created": "Mon, 28 Apr 2008 12:08:00 GMT" } ]
2008-11-26T00:00:00
[ [ "Papadopoulos", "G.", "" ] ]
[ -0.0338389687, 0.0630417317, 0.0546752475, 0.0229945108, -0.0489998907, -0.0324001461, -0.0208362788, -0.0838247165, -0.0698628128, -0.0611233003, 0.0168262273, -0.0348248295, -0.123632133, 0.0460956022, 0.0850503817, 0.0163199753, 0.0169594511, 0.0407932773, 0.1379137784, 0.0715147927, 0.0523571447, -0.1239518747, 0.1256571412, 0.1104162857, 0.0255390946, 0.0243134312, 0.054568667, -0.0103715109, 0.0013272469, 0.0433245376, 0.0046162214, -0.0216356236, 0.0167063251, -0.0776431113, -0.1128676161, 0.0229545441, -0.0238205027, 0.0945359543, -0.0014779569, 0.0188512355, 0.054568667, -0.0109243914, -0.0530232638, -0.005848546, 0.0910721198, -0.0168129038, -0.0454561263, 0.0271777548, -0.0152675025, -0.0663456917, -0.0629884377, 0.0226348061, 0.0370896421, 0.0117703658, -0.1208610684, 0.0160402041, -0.0770036355, 0.0301086884, -0.0274708476, -0.0528633967, 0.0211027265, -0.1067392975, -0.0090392679, 0.0927773938, -0.0420722291, 0.0140018724, -0.1064195558, 0.0207163766, -0.0048693474, 0.0621358044, -0.0820128694, 0.0038335288, 0.0473479107, 0.0247264262, 0.0181584693, -0.0072340788, 0.08377143, 0.0598443486, -0.0024479963, -0.0159869138, -0.0100317886, 0.0398873501, -0.015693821, -0.0119901858, 0.0178120863, -0.0184648857, 0.053742677, 0.0133623956, -0.123632133, 0.0321070515, -0.0386350416, 0.0723141432, -0.0290162489, 0.0125896949, 0.0917115957, -0.0838247165, 0.1125478745, 0.0967741162, 0.0217422023, 0.0346116684, 0.0114572886, 0.0184915308, 0.0523837879, -0.0293892771, 0.1319453269, -0.022035297, -0.0017152627, -0.035544239, -0.1031155959, -0.0302152671, 0.0146946386, 0.0034871455, -0.1267229319, 0.1057267934, 0.0650667399, -0.0808937848, -0.1227795035, -0.0064747003, -0.0625621229, 0.0838780105, 0.0039900672, -0.0479607433, 0.0599509291, -0.082918793, 0.0209561791, -0.0213558525, -0.1156386808, -0.1038083583, -0.1011971682, 0.0349047631, 0.0913918614, -0.0194773898, -0.0181185026, -0.0865957811, -0.047374554, 0.0902194828, -0.0233142488, -0.0071208379, 0.0601640865, 0.0759378448, 0.0805740431, -0.0236339886, 0.0657595098, 0.0612831712, 0.1072721928, 0.0895267203, -0.0661858246, 0.0611233003, -0.0217288807, 0.0105447024, -0.0312544182, 0.0591515824, 0.1177702695, 0.052916687, -0.0038168756, -0.1079649627, -0.003543766, 0.066878587, 0.090592511, 0.0215157215, 0.1171307936, 0.0893135592, 0.0512913503, 0.0248596519, 0.0115971742, 0.0142416758, -0.0856898576, -0.0650667399, -0.0081866318, -0.0778562725, 0.0680509657, -0.1266163588, -0.1433493346, 0.0582989454, 0.0501189753, 0.0117703658, -0.128641367, -0.0940563455, -0.0831852406, 0.0910721198, 0.0562206469, 0.0270312075, -0.0555278808, -0.0904326439, -0.1129741892, 0.0444436222, -0.0214091428, -0.0497992374, 0.0074272538, 0.0676779374, -0.0174657032, 0.0072540622, 0.0985859707, 0.1553928107, 0.0166530348, -0.0705022886, 0.0147346053, -0.028216904, -0.0288297348, 0.0427916385, 0.0013122592, -0.0653864816, 0.0127961924, -0.0718345344, -0.1055669188, -0.0488133766, 0.0752983615, 0.0158670116, -0.0374893136, -0.0188112687, 0.0116771087, -0.0657062158, 0.0651200265, 0.0753516555, 0.0034571702, 0.0616561994, -0.071088478, -0.0226481277, 0.0464153402, 0.10082414, -0.0798279941, 0.0679443851, 0.0193708111, 0.0687437281, 0.0859563053, 0.068583861, 0.0659726635, -0.0345850252, -0.0409265012, 0.0247663949, 0.0673581958, 0.0227813534, -0.0537959673, -0.0029209424, -0.0491597615, -0.1184097454, -0.0662924051, 0.0231010914, -0.0331462026, 0.0509183221, 0.0199037082, -0.0276840068, 0.0074738823, 0.0697029456, -0.0162267182, 0.0136954561, -0.0367166139, -0.0536360964, 0.0564870946, -0.0053189797, -0.0958681926, 0.0640009493, 0.027111141, 0.009638777, -0.072793752, 0.0236473102 ]
712.0543
Joydeep Bagchi
Joydeep Bagchi, Gopal-Krishna, Marita Krause, Santosh Joshi
A giant radio jet ejected by an ultramassive black hole in a single-lobed radio galaxy
Published in The Astrophysical Journal Letters, Volume 670, L85-L88, 2007
Astrophys.J.670: L85-L88,2007
10.1086/524220
null
astro-ph
null
We report the discovery of a very unusual, highly asymmetric radio galaxy whose radio jet, the largest yet detected, emits strongly polarized synchrotron radiation and can be traced all the way from the galactic nucleus to the hot spot located ~440 kpc away. This jet emanates from an extremely massive black hole (>10^9 solar mass) and forms a strikingly compact radio lobe. No radio lobe is detected on the side of the counterjet, even though it is similar to the main jet in brightness up to a scale of tens of kiloparsecs. Thus, contrary to the nearly universal trend, the brightness asymmetry in this radio galaxy increases with distance from the nucleus. With several unusual properties, including a predominantly toroidal magnetic field, this Fanaroff-Riley type II megajet is an exceptionally useful laboratory for testing the role of magnetic field in jet stabilization and radio lobe formation.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:13:44 GMT" } ]
2011-02-11T00:00:00
[ [ "Bagchi", "Joydeep", "" ], [ "Gopal-Krishna", "", "" ], [ "Krause", "Marita", "" ], [ "Joshi", "Santosh", "" ] ]
[ -0.0338026062, 0.0060701864, -0.06104571, 0.0159226675, -0.0457842834, 0.0834749863, -0.0637964681, -0.0095747607, 0.0207100473, -0.0349663906, -0.0457049347, -0.0164384358, -0.0840039775, -0.0578717552, 0.0264099408, 0.0343580507, -0.0801952332, -0.0649073571, -0.0341200009, 0.0116642797, -0.1038411856, -0.0222441256, -0.0345696472, 0.0071678455, -0.0513387024, -0.0220060796, -0.0680284053, 0.148858428, 0.0558086857, -0.0276133977, 0.0525818318, -0.0156184975, -0.0210935678, -0.0631616786, -0.1261117607, 0.0604109205, -0.0006347907, -0.0737944245, -0.0508890599, 0.0446733981, 0.04049436, -0.0214374121, -0.0224557221, 0.0679226071, 0.0175889935, 0.0215961095, -0.0094160624, -0.0339613035, 0.0045592524, -0.0613102056, -0.1079144254, 0.0865960345, -0.068557404, 0.0849561617, -0.0798249394, -0.0566021763, -0.0209877696, 0.0717313513, -0.034939941, -0.0278514437, -0.0724719465, -0.0315543897, 0.1323538721, -0.0274282508, -0.0715726539, -0.0464455225, -0.0172451492, 0.0106724193, 0.0373204052, 0.0438270122, 0.0385106392, -0.0486143902, -0.1125695631, -0.0537191667, 0.092943944, -0.0324536785, 0.0442237556, -0.0302583594, 0.0510213077, -0.059194237, 0.1004556343, -0.0036169847, -0.0010778218, -0.0429277234, -0.0121668223, 0.0567608736, -0.0013613286, -0.0201149322, -0.1387017816, 0.0114592956, 0.0509948581, -0.0379551984, -0.0536927171, -0.0085233878, -0.0035673918, 0.0466835685, 0.1028361022, -0.0087680472, 0.1744616628, 0.0932084396, 0.0333794132, 0.0835278854, 0.0174038466, -0.0811474174, 0.1199754551, -0.0643254593, 0.0896112919, 0.0474770591, 0.0797191411, -0.0138992723, 0.1077557281, -0.0339084044, 0.0533488728, 0.0443560034, -0.151503399, -0.0196917374, 0.0091846287, 0.053877864, 0.0408646539, 0.0584007502, 0.0543804057, 0.0171790253, 0.0897699893, -0.0517618954, 0.1504454017, -0.0466835685, -0.0321627297, -0.022098653, -0.1417699307, 0.0111485124, 0.0475035086, -0.0365004689, -0.0121403728, 0.0023209536, -0.0147059858, 0.0248890873, 0.0265554134, -0.0616804995, -0.0194536913, 0.014216668, 0.0514709502, -0.0002202757, 0.121668227, -0.0713610575, 0.0799307376, 0.1585918814, -0.0421871357, 0.0662298352, -0.0824698955, -0.0321362801, -0.0015787113, -0.0190569479, 0.0091714039, 0.0235137064, -0.0330355689, 0.0117634665, 0.092943944, 0.0496459268, -0.0624210909, -0.079666242, -0.0675523132, -0.0657537431, -0.10643325, 0.0008480407, -0.0150101567, -0.0156846214, -0.0135951014, 0.017985737, -0.171076104, -0.0893996954, -0.0263173673, -0.0713081583, -0.0549094006, -0.022098653, -0.0148382336, 0.0634261742, -0.0217812583, -0.0700914785, -0.0313427933, 0.0142960167, -0.031660188, 0.014216668, 0.0547507033, -0.0106658069, 0.0344902985, 0.0561260805, 0.0852206573, 0.0236459561, 0.0119949002, 0.0145076131, -0.0493285321, 0.024664266, 0.0185808539, 0.1298147142, -0.0396744236, -0.0427161269, 0.0397537723, 0.0671291202, -0.0125040552, 0.0372410566, 0.1349988282, 0.0456520356, 0.0083646905, -0.1509743929, -0.1140507385, -0.1389133781, 0.0636377707, 0.0432186686, -0.0145076131, -0.0097202333, 0.0772328749, -0.0727893412, 0.0354160331, 0.015049831, 0.0244526695, -0.0794546455, 0.0139257219, 0.0920975581, 0.0197578613, -0.0129338615, -0.0098524811, 0.1038411856, -0.008662249, 0.0232095364, 0.0466306694, -0.000104042, 0.0956947058, -0.0531372763, 0.0319511332, 0.067023322, 0.0289358776, 0.0096541094, 0.0099847298, -0.1643050015, 0.0385899879, -0.0007781973, 0.0228260178, 0.0179328378, -0.0384577401, -0.1044230759, -0.0061660665, 0.0293326229, 0.0118957143, 0.0838452801, -0.0962236971, -0.0189511497, 0.0237649791, 0.0673407167, 0.1058513597, -0.0276927464, 0.1176478863, 0.0683987066, -0.1062216535, 0.0159226675, 0.026224792, 0.0573956631 ]
712.0544
Rainer Wanke
Rainer Wanke
Wigner-Cusp in Kaon Decays and Determination of pi pi Scattering Lengths
10 pages, proceedings of plenary talk at MENU 2007, FZ Juelich, Sep 2007 (final version after referee's comments)
ECONFC070910:103,2007
null
null
hep-ex
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
In the last few years it has become possible to study low energy pi pi scattering in kaon decays to three pions, thanks to the high statistics measurement of K+- -> pi+- pi0 pi0 decays performed by the NA48/2 experiment at the CERN SPS. At the pi+ pi- threshold, the pi0 pi0 mass spectrum exhibits a Wigner-cusp, from which the S-wave pi pi scattering lengths are extracted with high precision. This measurement is complementary to the extraction of the scattering lengths from K_e4 decays, which is also performed by the NA48/2 experiment.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:14:39 GMT" }, { "version": "v2", "created": "Fri, 6 Jun 2008 10:27:56 GMT" } ]
2008-11-26T00:00:00
[ [ "Wanke", "Rainer", "" ] ]
[ -0.015115005, 0.0236895122, 0.0489867441, -0.0639677718, -0.0444071777, 0.0768782496, -0.0918349177, 0.0242863167, 0.0594856441, 0.0164791308, -0.0083248233, -0.0071007637, -0.1189712882, -0.0045278026, 0.1391408741, 0.0171368346, -0.0017279946, 0.0625549257, -0.0178797971, 0.0475251824, -0.1397254914, -0.1002632752, -0.0234580971, -0.0426532999, 0.0260645524, -0.076585941, 0.0155047551, 0.0175631233, 0.0607523322, -0.0196702126, -0.0440417863, -0.0392186269, -0.1024068967, -0.1365100592, -0.0629933998, 0.1444999278, -0.0829681009, 0.0167958029, -0.1520026326, -0.0006858693, -0.0665498674, 0.0029885934, -0.1106890962, 0.0670370534, 0.0045582517, -0.0598266758, -0.0030738511, -0.0385852829, -0.0093235588, -0.020047782, -0.0022075702, 0.0542240143, -0.0162111782, -0.020437533, -0.0680601522, 0.0412648171, 0.1252072901, 0.0462828502, -0.0340544358, -0.0505701043, 0.0075453226, -0.1056223363, -0.0204740725, 0.0178797971, -0.0970965475, -0.0411186591, 0.0283786952, 0.0812629461, 0.0017386519, -0.0413622521, 0.0152124427, 0.0799475387, -0.050911136, -0.0051550572, 0.0126790656, 0.017818898, -0.0519829504, 0.0069546076, -0.0603138618, 0.1167302206, 0.0493764952, -0.0440905057, -0.0288658831, -0.0874502286, 0.0551009513, -0.0238722079, 0.0297671817, 0.0332018547, -0.015991943, 0.0651370212, -0.0013420505, 0.008592777, -0.0444802567, 0.0383173302, 0.0283299778, -0.0750269368, 0.0536881089, -0.0260158349, 0.0398763306, 0.058706142, 0.0397545323, -0.0164304115, 0.0628472418, 0.0176483821, 0.1660336405, 0.0166496467, 0.0419712402, 0.0111992322, -0.0362467803, -0.0240670834, 0.0122040575, 0.0162477177, -0.1144891605, 0.0009089099, -0.0449187234, -0.0703012124, -0.0124232918, -0.0137752378, -0.0680114329, 0.1479102522, -0.0513983257, 0.0524214208, 0.0627498031, -0.0713730305, 0.0518855117, -0.0401442833, 0.010742493, -0.0984119549, -0.0021938682, 0.0189394299, 0.1218944117, -0.1148789078, -0.0070581348, 0.0265273824, -0.0332992934, 0.0134220272, 0.0448943675, -0.0263568666, 0.084088631, 0.0544188879, 0.0841860697, 0.0806783214, 0.120335415, -0.0113210287, -0.0348095745, 0.0432866439, 0.0365390927, -0.0215337053, 0.0560266078, -0.0514470451, -0.0395840183, 0.0371237174, 0.0769756883, -0.0488405861, -0.0707884058, -0.0392673463, -0.0360031873, 0.0301082134, -0.0199259855, 0.0412404574, 0.0170759354, 0.0219965335, -0.1014325246, -0.0041563218, 0.0582676753, -0.0242010597, -0.0589497387, 0.0020751159, -0.1070839018, -0.0559778921, 0.0241158009, -0.05042395, -0.05154448, 0.0052555394, 0.0741012841, 0.0731269047, -0.0073260884, -0.0175753031, -0.0444315374, 0.0203279164, -0.0017858482, 0.0009530613, 0.08715792, 0.047159791, -0.0758064389, -0.0154925752, 0.1038684621, 0.0889117941, 0.0725909993, -0.0708858445, 0.0465508066, 0.1442076266, 0.116925098, 0.1089352146, 0.0375134684, -0.0638703331, -0.0004487457, 0.1158532873, 0.0291338377, -0.0035747413, -0.0124537414, -0.0508624166, 0.0784372538, -0.1215046644, 0.0231292453, 0.0232875813, 0.1576540023, -0.0389750339, -0.0442366637, -0.0201695804, 0.051154729, -0.0521291047, 0.1625258923, -0.0169541389, -0.0779987872, 0.0041867709, -0.0531521998, 0.0398276113, -0.0211074166, 0.0569035485, -0.0640652105, 0.1251098514, 0.0443340987, 0.0713730305, 0.0382442512, 0.0020340094, 0.1142942831, 0.0405340344, -0.0572445802, 0.0482803211, -0.0494495742, -0.0000427955, -0.0742961541, 0.1054274663, -0.0460879765, -0.0061111632, -0.0858912319, -0.0190368667, -0.0876938254, -0.079362914, -0.0495226495, -0.0725909993, 0.0119848223, 0.1391408741, -0.099678643, -0.0427750982, -0.0170881152, 0.0314479806, 0.0835040063, -0.0873527899, -0.0413866118, 0.0505701043, -0.0007600893, -0.0380250178, -0.040095564, 0.0465020873 ]
712.0545
Akihiko Nakajima
Akihiko Nakajima, Kunihiko Kaneko
Regulative Differentiation as Bifurcation of Interacting Cell Population
27 pages, 9 figures
null
null
null
q-bio.CB
null
In multicellular organisms, several cell states coexist. For determining each cell type, cell-cell interactions are often essential, in addition to intracellular gene expression dynamics. Based on dynamical systems theory, we propose a mechanism for cell differentiation with regulation of populations of each cell type by taking simple cell models with gene expression dynamics. By incorporating several interaction kinetics, we found that the cell models with a single intracellular positive-feedback loop exhibit a cell fate switching, with a change in the total number of cells. The number of a given cell type or the population ratio of each cell type is preserved against the change in the total number of cells, depending on the form of cell-cell interaction. The differentiation is a result of bifurcation of cell states via the intercellular interactions, while the population regulation is explained by self-consistent determination of the bifurcation parameter through cell-cell interactions. The relevance of this mechanism to development and differentiation in several multicellular systems is discussed.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:16:59 GMT" } ]
2007-12-05T00:00:00
[ [ "Nakajima", "Akihiko", "" ], [ "Kaneko", "Kunihiko", "" ] ]
[ 0.0349970199, 0.0713849813, 0.1444589645, 0.0614993758, -0.0088858651, -0.0054488797, 0.0355931371, -0.0094944006, -0.0277442671, 0.0406104513, 0.0417778492, -0.0645793155, 0.0372821353, 0.0118229818, 0.031718377, -0.0586678237, 0.0948322415, 0.019497985, 0.0602077916, 0.0541472696, -0.0400640145, -0.0624432303, 0.0990050584, 0.0286632795, -0.0264775194, -0.0692488924, 0.0216092318, -0.0007272935, -0.0477638543, -0.0593136176, 0.0576246195, -0.0378782526, -0.0536505058, -0.0551904738, -0.1427699625, 0.0664670169, 0.0833569914, 0.1397893727, -0.0183430091, 0.0432681404, 0.027023958, -0.1089900136, -0.03139548, 0.2001958787, -0.0566807687, 0.014157773, -0.1112751216, -0.0118478201, 0.032115791, 0.09766379, -0.1396900266, -0.0737694502, 0.0346741229, -0.0652251095, -0.0928948596, 0.0821150839, 0.0040362072, 0.0136734275, -0.0423739664, -0.0377788991, 0.0497509092, -0.0670134574, 0.0380769558, 0.0366860181, -0.00784887, -0.0042069699, -0.0524582751, -0.0419765525, -0.0196966901, 0.055538211, -0.0657715499, -0.0562833548, -0.0182933323, 0.0375056788, -0.0625922605, -0.0031078795, 0.0184796192, 0.0345499329, -0.0119161252, 0.0405856147, 0.1372061968, 0.0633374006, 0.1001972854, -0.0003793646, 0.0827111974, -0.0737197697, 0.0038126633, -0.0492044687, -0.1441608965, -0.0314451568, 0.0397411175, 0.0594626442, -0.113957651, 0.1173356473, 0.080575116, -0.0446839184, 0.080227375, -0.0859898403, 0.0511666872, 0.0235838685, -0.0053805746, -0.0040610451, 0.0010990902, 0.002957298, 0.0328360982, -0.0083456347, -0.0102209179, -0.0118043534, -0.0979121774, 0.0546440333, 0.161348924, -0.0441126376, 0.0112889605, 0.0496515557, 0.0073148492, -0.1220052242, -0.0620458163, -0.0687024519, -0.1008430794, 0.0765513256, 0.0124749849, -0.0920503587, 0.0352454036, -0.0373318121, 0.0368102081, -0.0700933933, 0.0875794813, -0.0253349617, -0.1159447059, -0.0867846608, 0.0438642576, -0.0510176569, -0.130549565, -0.0711366013, -0.1255819201, -0.080873169, 0.0560349748, 0.1009921134, 0.0166540109, -0.0519615076, 0.0625922605, -0.006917438, 0.064678669, -0.0057562524, 0.028315546, 0.0864369273, -0.0389462933, 0.0943354741, -0.1005450264, 0.0615987293, 0.0022556188, -0.0601581149, 0.0079544326, 0.0056444802, 0.0515144207, 0.0048744963, 0.0054364605, 0.0707391873, 0.0426720232, 0.022714531, -0.0205660276, 0.0211621448, -0.0356676504, -0.064728342, -0.1381997317, 0.0071347724, -0.1548909992, 0.0688514858, -0.0509679802, 0.0260304306, -0.0208516661, -0.0625922605, -0.0901626572, 0.016728526, -0.0994024649, -0.0455035791, -0.0590155572, -0.1033269018, -0.0098793935, 0.0053246887, 0.0813699365, -0.0110095311, -0.0661192834, 0.0094695631, 0.0795815885, -0.0502476729, 0.019945072, 0.0178710837, 0.0311471, -0.0625425801, -0.0069112284, 0.0530543886, -0.0388221033, -0.0195476618, 0.0070726769, -0.0272723418, 0.08171767, -0.0257075336, 0.0553891808, -0.0476645008, 0.1095861271, 0.0039834259, 0.0429204069, -0.0306751747, -0.0173494816, 0.0774951801, 0.0264775194, 0.095428355, -0.0244159475, -0.0040920931, 0.0735707432, -0.0008949513, -0.0772467926, 0.0989057049, -0.0357670039, -0.0000339827, -0.0985082909, 0.0088423984, -0.0123632131, 0.0263781659, 0.0928948596, -0.0201065205, -0.0591645874, 0.0144434115, -0.0260055922, 0.0459755026, 0.0992534384, -0.0058742338, -0.0590652339, -0.0200692639, 0.080426082, 0.0366611779, -0.0123321647, 0.0385985598, 0.1009921134, -0.0390953235, -0.0266265478, 0.008941751, 0.0498502627, -0.0428458899, -0.0373814888, 0.0721798018, -0.0346989632, 0.0004676567, 0.0101526128, 0.0331093185, -0.0567801185, -0.0115745999, -0.0538988896, -0.0387227498, -0.096272856, 0.0973160565, 0.0764519721, -0.0250865798, -0.0384743698, -0.0049955826 ]
712.0546
R. Sekhar Chivukula
R. Sekhar Chivukula, Neil D. Christensen, and Elizabeth H. Simmons
Low-Energy Effective Theory, Unitarity, and Non-Decoupling Behavior in a Model with Heavy Higgs-Triplet Fields
Revtex, 11 pages, 7 eps figures included; references updated and three footnotes added
Phys.Rev.D77:035001,2008
10.1103/PhysRevD.77.035001
MSUHEP-071204
hep-ph
null
We discuss the properties of a model incorporating both a scalar electroweak Higgs doublet and an electroweak Higgs triplet. We construct the low-energy effective theory for the light Higgs-doublet in the limit of small (but nonzero) deviations in the rho parameter from one, a limit in which the triplet states become heavy. For small deviations in the rho parameter from one, perturbative unitarity of WW scattering breaks down at a scale inversely proportional to the renormalized vacuum expectation value of the triplet field (or, equivalently, inversely proportional to the square-root of the deviation of the rho parameter from one). This result imposes an upper limit on the mass-scale of the heavy triplet bosons in a perturbative theory; we show that this upper bound is consistent with dimensional analysis in the low-energy effective theory. Recent articles have shown that the triplet bosons do not decouple, in the sense that deviations in the rho parameter from one do not necessarily vanish at one-loop in the limit of large triplet mass. We clarify that, despite the non-decoupling behavior of the Higgs-triplet, this model does not violate the decoupling theorem since it incorporates a large dimensionful coupling. Nonetheless, we show that if the triplet-Higgs boson masses are of order the GUT scale, perturbative consistency of the theory requires the (properly renormalized) Higgs-triplet vacuum expectation value to be so small as to be irrelevant for electroweak phenomenology.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:23:38 GMT" }, { "version": "v2", "created": "Mon, 10 Dec 2007 18:22:45 GMT" }, { "version": "v3", "created": "Thu, 3 Jan 2008 18:46:17 GMT" } ]
2008-11-26T00:00:00
[ [ "Chivukula", "R. Sekhar", "" ], [ "Christensen", "Neil D.", "" ], [ "Simmons", "Elizabeth H.", "" ] ]
[ -0.0035574746, -0.0018814747, -0.012892779, 0.0055723549, 0.0270613413, 0.0602071919, 0.0134079996, 0.0653593987, -0.0688432679, 0.0550059192, 0.0082373936, 0.0427387655, -0.1305225194, 0.0437692069, 0.0434993282, 0.0056582247, 0.0742408186, 0.0447015092, 0.025540214, 0.082337141, -0.0958800763, -0.0400399901, 0.059127681, 0.0237492099, -0.0448241793, -0.0108809657, 0.0444070995, 0.0217864662, 0.0852812529, -0.0818464532, 0.0534357242, -0.0389604829, -0.0655556694, -0.1363126189, -0.0219582058, 0.1386679113, -0.003971491, 0.1437710524, -0.0889614001, 0.050491605, -0.012199685, 0.0176892355, -0.1123671308, 0.128265366, 0.0271840133, 0.0536810681, 0.0614339076, -0.013542938, 0.0118807387, -0.037512958, -0.040751487, -0.055153124, -0.0147696538, -0.0392058231, -0.1058900729, 0.0233321264, 0.0223016869, -0.0099118603, -0.0340781547, -0.0635929257, -0.0015632955, -0.043523863, -0.0344952382, 0.0507369488, -0.0154198129, -0.0296865124, 0.0104822833, -0.0032814636, -0.0509332232, 0.0295638405, -0.0553493984, -0.0503444001, 0.0609432198, 0.0530431755, 0.020510681, -0.0034961388, -0.0151008666, -0.0259082299, -0.0456338115, 0.0276256315, 0.0759582147, 0.0080779213, 0.0033305322, -0.0034746714, -0.0298337191, -0.0226697009, 0.0099425288, 0.0027355754, -0.0852321833, 0.0627587587, 0.0396719761, 0.0401381291, 0.0081821922, 0.0187442116, 0.0242030956, -0.088814199, 0.1172739938, -0.0606978796, -0.0072682886, 0.0253684744, 0.0090899607, 0.081404835, 0.1018664464, -0.0289995521, 0.0819936544, -0.046517048, -0.008249661, -0.0072437543, -0.0445788391, 0.0146837831, 0.062562488, -0.0125002302, -0.1310131997, -0.0088323513, -0.0666842461, -0.0835638568, -0.0711494908, 0.0793439522, -0.073161304, 0.0653593987, 0.0035145397, -0.0588823408, 0.1415138841, -0.028042715, 0.0495838374, -0.0420518033, -0.0114575215, -0.0399909206, -0.06496685, 0.0468114614, 0.1582953632, 0.0438428074, -0.0441617556, 0.0448732488, -0.0745352283, -0.0156528894, 0.031183105, -0.047719229, 0.0687941983, -0.0741426796, 0.0992167443, 0.0021620858, 0.0338328108, 0.0708060116, 0.0598146431, 0.1518183053, 0.0173702911, 0.0155424839, 0.0634947866, 0.0555456728, -0.0508350879, -0.0493384935, 0.0773812085, 0.0158614311, -0.0081453901, -0.1109932065, 0.0452167317, 0.0720817968, 0.0686469972, -0.1481872201, 0.0125615662, 0.099609293, -0.07409361, 0.0754184648, 0.0414139107, 0.0520618036, -0.0610413589, -0.0019336102, -0.0923962072, -0.1648705453, 0.0039561572, -0.0476210937, -0.1037310585, -0.014622448, 0.0582935177, 0.0015356943, -0.0526996925, -0.1220827177, -0.0289259497, -0.0062286477, 0.0774302781, 0.0249759257, -0.0694811642, 0.0482099168, -0.1163907573, 0.0332685225, -0.0165115893, 0.0825824812, -0.0274048224, -0.0119298073, -0.0202898737, 0.1327796727, 0.038985014, 0.0882253721, 0.0401871949, -0.055987291, 0.047253076, 0.147990942, 0.1021608561, 0.0610904284, 0.083907336, 0.1007869393, 0.0832694396, -0.0766942501, -0.0396229066, -0.0166833289, 0.0871949345, 0.0045787152, -0.0852812529, -0.0981372297, 0.0337346755, -0.0061581112, 0.0394266322, 0.0192471649, -0.0646233708, 0.0579009689, -0.0604525357, -0.0072314874, 0.0908260122, 0.0991186053, -0.0461981036, 0.0949477702, 0.0094395755, -0.0047657895, 0.0418064594, -0.0299563911, 0.0287542082, -0.0253684744, 0.0610904284, 0.0686960593, 0.0442844257, -0.0084336689, -0.1231622249, 0.0141194947, 0.0038764207, -0.0408005528, 0.0015471948, 0.010917767, -0.1165870354, -0.0583425835, -0.0853793919, -0.0258346256, -0.0221054126, 0.05466244, -0.0329741091, 0.0160577055, -0.0238841493, -0.0045664483, 0.1568232924, 0.0419045985, -0.0125615662, 0.0932794362, -0.0339064151, 0.0264234506, -0.0639854744, 0.088029094 ]
712.0547
Andrea Carati
A. Carati, S.L. Cacciatori, L. Galgani
On the role of the far fields and of cosmology for the theory of gravitation and for the dark matter problem
A minor error (a factor of 0.2 in place of square root of 0.2) in formula (4) is corrected. The result remains essentially unchanged
null
null
null
astro-ph
null
We give an estimate of the gravitational field of force exerted on a test particle by the far galaxies, in the frame of the weak field approximation. In virtue of Hubble's law, the action of the far matter turns out to be non negligible, and even the dominant one. An extremely simplified cosmological model is considered. A nonvanishing contribution is obtained only if the discrete and fractal nature of the matter distribution is taken into account. The force per unit mass acting on a test particle is found to be of the order of $0.2 cH_0$, where $c$ is the speed of light and $H_0$ the present value of Hubble's constant.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:01:00 GMT" }, { "version": "v2", "created": "Wed, 5 Dec 2007 14:26:34 GMT" }, { "version": "v3", "created": "Fri, 11 Jan 2008 18:10:13 GMT" } ]
2011-11-10T00:00:00
[ [ "Carati", "A.", "" ], [ "Cacciatori", "S. L.", "" ], [ "Galgani", "L.", "" ] ]
[ 0.010009815, -0.0111267129, -0.0059225745, -0.0092974156, 0.0100400019, -0.0556396022, -0.0284476783, -0.0184620116, -0.0717712194, 0.0559293889, -0.0333258025, 0.0344366618, -0.1266380548, 0.0496989153, 0.018208446, 0.0905592442, 0.0541906543, 0.0394355319, 0.0610007085, 0.0087782098, 0.0156124141, -0.0223137978, 0.0320700482, 0.0368032791, -0.1166886091, -0.1331100166, 0.0181963705, 0.0621115677, 0.0219877847, -0.0500370003, 0.0633190274, -0.0245234445, -0.1225809976, -0.1108928174, -0.0153829968, 0.2333772182, -0.0058380528, 0.0621598661, -0.0880960375, -0.0464870781, -0.0897864699, -0.0205026139, -0.0990114436, 0.0102875307, 0.0010369034, -0.021734219, -0.0679556578, -0.0893034935, 0.0270228796, -0.0904143527, -0.1261550635, -0.0525968112, 0.0904143527, -0.0490227379, -0.0323356874, 0.0264191497, 0.0064055575, -0.0505199842, 0.0408603325, -0.0285684243, -0.0629326403, -0.0709984452, -0.07771191, 0.0072990754, -0.0910905302, 0.0579579175, 0.0347023048, 0.0285201259, -0.0149724623, 0.1446050107, 0.0085065318, -0.0293170456, 0.1142736971, 0.042236831, 0.0494332723, -0.0493849739, 0.0738480464, -0.0397011749, -0.0190295167, 0.0760697648, -0.0307901427, 0.041270867, -0.033760488, -0.0129560092, -0.0390732959, 0.0377933905, -0.032553032, 0.0035891647, -0.1021991298, -0.0220240094, 0.0688250288, -0.0381556302, -0.0471149571, -0.002508491, 0.032891117, -0.0539974608, 0.0830730125, 0.0030714679, 0.1387126148, 0.0373587087, 0.0242578033, 0.0596483573, 0.0513893515, -0.071481429, 0.1491450369, 0.06264285, 0.0050290567, -0.0391698927, -0.0014323454, -0.0066470485, 0.0803200155, -0.0143566588, -0.1024889201, 0.0542872474, -0.1155294478, 0.0214806534, -0.0601313375, 0.0659754276, -0.0789676607, -0.0174235981, -0.0110784145, 0.0620149709, 0.0140910186, -0.0533695817, 0.0191744119, -0.1066425666, 0.0366583839, -0.0538525656, -0.1382296383, 0.0063512218, 0.0709501505, -0.0017870357, -0.0182567444, -0.035813164, -0.0227847062, -0.0062063271, 0.0132337241, 0.0097321002, -0.0184016395, 0.0411501229, 0.0090317754, 0.0005867485, -0.0371896625, 0.078919366, 0.1539748609, 0.0841355771, -0.0269262828, -0.0303554591, 0.1403547525, -0.0533212833, -0.0404980965, 0.0065685641, 0.0354267769, -0.0207441039, -0.0441446155, -0.078919366, 0.0175443441, 0.0296551343, -0.0084823826, -0.0775187165, -0.0204422399, 0.0341468714, -0.0305245034, 0.0294860899, 0.1133077294, 0.0609041117, -0.0496506169, -0.1295359433, -0.0849083513, -0.078049995, -0.0737997517, -0.0818172619, -0.0818172619, -0.0426232181, -0.0036525563, 0.0973692983, -0.0028314858, -0.0573300384, -0.0422126837, 0.002606597, 0.0664584115, 0.0911871269, 0.0669413954, -0.0316353627, -0.0372621119, -0.0124126542, -0.0605177246, 0.1432526559, -0.0327220745, -0.0174115244, 0.0309350379, 0.0086091654, 0.0698875859, 0.052693408, -0.0658305362, -0.0201766007, 0.0151415057, -0.0063089607, 0.0075949021, 0.0532246865, 0.0639469028, 0.0226760358, 0.0592136718, -0.0553498119, -0.0555913039, -0.078919366, 0.1192967147, 0.0639469028, -0.0545287393, 0.0497472137, -0.0183654148, -0.0899313688, 0.0386627614, -0.0040027187, -0.1447981894, -0.0047211554, -0.0660720244, 0.0336880386, 0.0684869364, 0.0908973366, -0.0731718689, 0.1252857, 0.0478877276, 0.0501818955, 0.0428888574, -0.020828627, 0.0297758803, -0.0468251668, 0.0351611376, 0.0375760496, 0.1011365652, 0.0244509969, -0.0905592442, -0.0099373683, 0.0770840272, -0.0984801576, 0.0390732959, 0.0502301939, -0.0685352385, -0.0681971461, -0.0437823758, 0.0067677945, -0.0118028885, -0.0175564196, -0.0965482295, -0.0172666293, 0.031925153, 0.0155520411, 0.0437340774, -0.0398943648, 0.1156260446, -0.0562674776, 0.0125213247, 0.0082469285, -0.061193902, 0.0665550083 ]
712.0548
Julie Grollier
O. Boulle, V. Cros, J. Grollier, L.G. Pereira, C. Deranlot, F. Petroff, G. Faini, J. Barnas, A. Fert
Microwave excitations associated with a wavy angular dependence of the spin transfer torque : model and experiments
null
null
10.1103/PhysRevB.77.174403
null
cond-mat.mtrl-sci
null
The spin transfer torque (STT) can lead to steady precession of magnetization without any external applied field in magnetic spin valve where the magnetic layer have very different spin diffusion length. This effect is associated with an unusual angular dependence of the STT, called "wavy" (WAD-STT), predicted in the frame of diffusive models of spin transfer. In this article, we present a complete experimental characterization of the magnetization dynamics in the presence of a WAD-STT. The results are compared to the prediction of the magnetization dynamics obtained by single domain magnetic simulations (macrospin approximation). The macrospin simulations well reproduced the main static and dynamical experimental features (phase diagram, R(I) curves, dependence of frequency with current and field) and suggest that the dynamical excitations observed experimentally are associated with a large angle out-of-plane precession mode. The present work validates the diffusive models of the spin transfer and underlines the role of the spin accumulation and the spin relaxation effects on the STT.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 18:20:22 GMT" } ]
2009-11-13T00:00:00
[ [ "Boulle", "O.", "" ], [ "Cros", "V.", "" ], [ "Grollier", "J.", "" ], [ "Pereira", "L. G.", "" ], [ "Deranlot", "C.", "" ], [ "Petroff", "F.", "" ], [ "Faini", "G.", "" ], [ "Barnas", "J.", "" ], [ "Fert", "A.", "" ] ]
[ -0.0578793846, -0.0151485447, -0.1063112915, -0.0670553818, -0.125966385, 0.0727564469, -0.0412920006, -0.0143476799, -0.0744396225, -0.1035964936, 0.0723220855, 0.0661866516, -0.0841042846, 0.021799786, -0.0214875862, 0.0964294448, -0.0243516918, 0.016994603, 0.0306500122, -0.0072892187, -0.0477532074, -0.0911627412, -0.0020988742, 0.0648835525, -0.0567934662, -0.0207953136, -0.0315187462, 0.016125869, 0.009386396, 0.0346679054, 0.0208088867, -0.0569020584, -0.0070720352, -0.1217313111, -0.0836699158, 0.1651680022, -0.0117482664, 0.000486966, -0.0431109108, 0.0116600357, 0.0245145801, -0.0025586924, -0.0653179139, 0.1710319519, 0.1374771148, -0.0490834564, -0.1142384857, -0.029211171, 0.0001763555, -0.0162751824, -0.0018223047, 0.0030354778, 0.0211618096, -0.0173068047, -0.0321159996, -0.0014965296, 0.0578250885, 0.0006528228, 0.0697701797, -0.0459071472, -0.0646663681, -0.0582051575, 0.0130038578, 0.043599572, -0.031871669, 0.0065155029, -0.050658036, 0.1067456529, -0.0069838045, 0.0673268661, -0.0897510499, -0.0291297268, 0.0163159054, 0.0246231705, 0.0342878327, -0.0774258897, 0.0097393198, 0.0319531113, -0.0228314083, 0.1039222702, 0.0415906273, -0.0746025071, 0.0189356804, -0.0150263784, -0.0174832661, -0.0016814749, -0.0320888534, -0.0886651352, 0.0696072876, 0.0227363911, 0.0103976568, 0.096375145, -0.0084769409, 0.0330118798, 0.0052565178, -0.0516082123, 0.0777516663, 0.0053345682, 0.0101533253, 0.0290482845, -0.066783905, 0.0320345573, 0.0553003326, 0.051988285, 0.1389973909, 0.0061659734, -0.0351022705, -0.045880001, -0.0286139175, 0.0001686141, 0.1424723268, -0.0761770904, -0.0774258897, 0.0096578756, -0.0032764156, -0.1699460298, -0.0392830521, -0.0182569828, -0.0251932777, 0.0217047688, -0.0784032196, 0.0476717614, 0.0268085804, -0.0312201176, 0.0411291122, 0.0059148548, -0.0280981064, -0.0298627224, 0.05581614, -0.0149992304, 0.0047746422, 0.0242838226, 0.0086669764, -0.1456214935, 0.0060030855, 0.0103501482, -0.0431652069, 0.0582051575, 0.1109807342, 0.0626574159, 0.0537528992, -0.0628203079, 0.0836699158, 0.0496535599, 0.1242289245, -0.007642142, 0.0762856826, -0.0138250832, 0.0171167683, 0.0759056062, -0.0012242019, -0.0283967331, 0.0211482365, 0.0402603783, 0.0819324479, -0.0596168526, 0.0628746003, 0.0476717614, -0.025329018, -0.0715076476, 0.0071534794, 0.0174018219, -0.0630917847, -0.0431923531, 0.0381428413, 0.0514181778, -0.1152158082, 0.0175647102, -0.0679784119, -0.1196680665, 0.0604855865, -0.1111436188, -0.0680327117, -0.0127323782, 0.0958321914, 0.0352923088, -0.0495449714, -0.1737467498, 0.0088027157, -0.0141304974, -0.0592910759, 0.0367582962, 0.0953435227, -0.018311277, -0.0892080963, -0.0486490875, 0.0379528031, 0.0894795731, 0.0169538818, -0.0640691146, 0.0001444355, 0.0574993119, 0.1035964936, 0.0263063423, -0.0576622002, -0.0572278351, 0.0377899185, 0.0350751244, 0.0173068047, -0.0184198692, 0.0631460845, -0.0101126032, -0.0410476699, -0.0746568069, -0.1300928742, 0.0701502487, 0.1033793092, 0.0776973739, -0.1058769226, 0.0190035496, 0.0437353142, 0.0092845913, 0.16223602, 0.1089174896, -0.0343964249, 0.0165330879, -0.0418078117, -0.0382242836, 0.0404775627, 0.0564676933, -0.032251738, 0.0482690185, 0.0155150415, 0.1978541017, -0.0680327117, 0.0702045411, 0.0319259651, -0.042757988, 0.0861132294, 0.0005056302, 0.0295640938, -0.0199130066, -0.0142933847, -0.0816066712, 0.0169267338, -0.0373012535, 0.0021616537, 0.1033793092, 0.0011071265, -0.0135739641, -0.0040721893, 0.0354280472, -0.0547845215, -0.0155286156, -0.0633089691, 0.0643405914, -0.0113003254, -0.0174153969, 0.0872534439, -0.0369754806, -0.0005883465, -0.0473188385, -0.1736381501, 0.0526941307, -0.0157457981, 0.0573907197 ]
712.0549
Brihaye Yves
Y. Brihaye, J. Burzlaff and D. H. Tchrakian
Asymptotic analysis of the Skyrmed monopole
6 pages, 3 figures, references added, discussion extended
Phys.Rev.D77:107701,2008
10.1103/PhysRevD.77.107701
null
hep-th
null
We consider a variant of the Georgi Glashow model in the BPS limit, augmented by a higher derivative Skyrme-like term, which is the simplest YMH model that can support monopole bound states. The spherically symetric solutions are studied with a combination of analytic and numerical techniques, which strongly suggest that the solutions converge to a finite energy configuration in the limit of infinite coupling of the Skyrme-like term.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:28:49 GMT" }, { "version": "v2", "created": "Fri, 21 Dec 2007 13:36:40 GMT" }, { "version": "v3", "created": "Wed, 9 Apr 2008 09:58:53 GMT" } ]
2008-11-26T00:00:00
[ [ "Brihaye", "Y.", "" ], [ "Burzlaff", "J.", "" ], [ "Tchrakian", "D. H.", "" ] ]
[ 0.0221800245, 0.0757414997, -0.035765443, 0.0402732752, -0.0269974601, 0.0648434386, 0.0059134346, -0.0511713326, 0.0254865941, -0.0001035238, 0.0103655383, -0.0708373711, -0.0435179248, 0.0537472367, -0.0620198548, 0.0355672948, 0.0172758978, 0.0621684641, 0.1033333987, 0.0484468192, -0.0045635616, -0.0418089107, 0.0870358497, 0.058255069, -0.0318520479, 0.0311833043, 0.0342298076, -0.0518648475, 0.044904951, -0.0364341885, 0.0450783297, -0.067865178, -0.0605337545, -0.0901071206, -0.0571157299, 0.1327581555, 0.0399760567, 0.0959524438, 0.0236289706, 0.0358645171, -0.0502549075, -0.0402732752, -0.1002125889, 0.1778364778, -0.0396788381, 0.0163223185, 0.0277405102, -0.0093128858, 0.0795558169, 0.0315795988, -0.0687072948, 0.0108237527, 0.0219323412, 0.0384156518, -0.0627133697, -0.0892649963, 0.0192202106, 0.0763359368, -0.054044459, -0.0075605274, 0.0433197767, -0.0866890922, 0.0367066376, 0.0627133697, -0.0565708242, 0.0014799066, -0.0357159078, 0.0133872731, -0.0160127133, 0.0779706463, -0.0874321386, -0.020433858, 0.0717290342, 0.0564717501, -0.0201861747, -0.0112881586, 0.0494870879, 0.0370781645, 0.048892647, 0.0380441286, 0.0081549669, -0.0666267574, 0.0446820371, -0.0287560113, -0.0018576235, -0.0025588763, 0.052706968, 0.0594439507, -0.12909244, 0.0698466375, 0.0030465024, 0.0526078939, -0.0443848148, -0.0002275589, 0.1753596514, -0.0270965341, 0.0070961216, -0.0190096796, -0.0114429602, -0.0113005424, 0.0244958606, 0.0855992883, -0.0578587763, -0.0649920478, 0.1434580684, -0.0314557552, -0.0030031579, 0.0481743664, 0.0027740509, 0.0498586111, 0.0346013308, -0.0118268691, -0.0170529839, 0.0416850708, -0.0643976107, -0.0396292992, -0.0370781645, 0.0941195861, -0.0450040251, 0.0855002105, 0.0347994789, -0.0297715105, 0.0709364489, -0.007046585, 0.1059093028, -0.0626142919, 0.0762864053, -0.0977852941, -0.177638337, -0.0293504503, 0.1194823384, -0.1173027232, -0.0594439507, -0.0030480505, 0.0189106073, -0.0409667902, -0.0081983116, -0.0442362055, 0.1587153524, -0.0074800304, 0.0122974673, 0.0544407517, 0.0683110058, 0.0427501053, 0.0666762963, 0.0659827814, -0.019901339, -0.0013073025, 0.0132262791, -0.0140684014, 0.0344527215, -0.0611281954, 0.0418584496, 0.0926830247, 0.0138950236, -0.1556440741, 0.0893145353, 0.0285330955, 0.0378707498, -0.0675679594, -0.0087989429, 0.0849553123, -0.1388016194, 0.020545315, 0.060236536, 0.0526078939, -0.1389997751, -0.0403723493, -0.0310594644, -0.155049637, 0.0077400976, 0.0429482535, -0.0976366848, -0.0148486029, 0.061524488, 0.0494623184, 0.0184152406, -0.123742491, -0.0930793211, 0.1212656572, 0.0854011402, 0.0627629012, 0.0338335149, -0.0500815287, -0.0472084023, 0.0129414434, 0.0507750399, 0.0725711584, -0.0522116013, -0.0111023961, -0.0341802724, 0.0049474705, 0.1489070952, 0.0450040251, 0.0330904648, -0.0723234713, -0.0003906814, 0.061524488, -0.0577597059, 0.1001135185, 0.0464405864, -0.0379945897, 0.0768313035, 0.0033932587, -0.0248550009, 0.0578092411, 0.1113583297, 0.0333133787, -0.0080806622, -0.026353484, 0.0353443809, -0.0117030274, 0.1076926216, 0.0000415305, -0.0274432898, 0.0502549075, -0.1720902324, -0.0278148148, 0.0548865795, 0.0649920478, -0.0022740406, 0.0489421859, 0.0150467493, 0.0887696296, -0.0017740304, -0.0214741267, 0.0611281954, 0.0029737456, 0.0298210476, 0.0885714814, 0.084806703, 0.0101550082, -0.0320749655, -0.0031672479, 0.0347994789, -0.0102788499, 0.0617721714, 0.0134120407, -0.0231707562, -0.1624801308, 0.0376230665, 0.0175111964, -0.0142789325, 0.026947923, 0.0101302397, -0.0622179992, -0.0075791036, -0.0431959368, 0.0970917866, -0.0430968627, -0.0703420043, 0.035765443, -0.0096658338, 0.0942186564, -0.0188363008, -0.0337839797 ]
712.055
Carlo Luciano Bianco
Maria Grazia Bernardini, Carlo Luciano Bianco, Letizia Caito, Maria Giovanna Dainotti, Roberto Guida, Remo Ruffini
GRB970228 and the class of GRBs with an initial spikelike emission: do they follow the Amati relation?
5 pages, 3 figures, in the Proceedings of the "4th Italian-Sino Workshop on Relativistic Astrophysics", held in Pescara, Italy, July 20-28, 2007, C.L. Bianco, S.-S. Xue, Editors
AIPConf.Proc.966:7-11,2007
10.1063/1.2837024
null
astro-ph
null
On the basis of the recent understanding of GRB050315 and GRB060218, we return to GRB970228, the first Gamma-Ray Burst (GRB) with detected afterglow. We proposed it as the prototype for a new class of GRBs with "an occasional softer extended emission lasting tenths of seconds after an initial spikelike emission". Detailed theoretical computation of the GRB970228 light curves in selected energy bands for the prompt emission are presented and compared with observational BeppoSAX data. From our analysis we conclude that GRB970228 and likely the ones of the above mentioned new class of GRBs are "canonical GRBs" have only one peculiarity: they exploded in a galactic environment, possibly the halo, with a very low value of CBM density. Here we investigate how GRB970228 unveils another peculiarity of this class of GRBs: they do not fulfill the "Amati relation". We provide a theoretical explanation within the fireshell model for the apparent absence of such correlation for the GRBs belonging to this new class.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:44:00 GMT" } ]
2008-11-26T00:00:00
[ [ "Bernardini", "Maria Grazia", "" ], [ "Bianco", "Carlo Luciano", "" ], [ "Caito", "Letizia", "" ], [ "Dainotti", "Maria Giovanna", "" ], [ "Guida", "Roberto", "" ], [ "Ruffini", "Remo", "" ] ]
[ 0.0607744306, 0.0664226115, 0.0107103633, -0.0158855096, -0.0537424423, 0.0358941928, 0.0637114868, -0.0253885742, 0.058232747, -0.042474322, -0.0908227563, -0.0181730222, -0.0773236006, -0.0413164459, -0.0341150127, 0.0337196402, -0.0920088738, -0.0023757662, -0.0055952296, 0.0416553356, -0.0436039604, -0.0036289564, -0.1099700853, 0.015970232, -0.145610109, -0.103135787, -0.0635985211, 0.0696420744, 0.0730874613, 0.0377580896, 0.0302460101, -0.0634855554, -0.0008269291, -0.1107608303, -0.1046607941, 0.2139531076, 0.0357247442, 0.0502970517, 0.011013953, 0.0019980441, 0.0052810493, 0.0014588193, -0.0992950276, 0.0350187235, -0.0121365292, -0.0219996665, -0.005390483, -0.0252897311, 0.0439710915, 0.0242589377, -0.0753467381, 0.1362341344, 0.0012505426, 0.0012408348, -0.143576771, -0.084157899, -0.0256003812, -0.0011711151, -0.0026299343, -0.0696985573, 0.0166480131, -0.0338043645, -0.0359789133, -0.007695647, -0.0611698031, -0.0378428139, -0.00179065, 0.0027976148, 0.0700939298, 0.0587975644, -0.0044232318, 0.0190061294, -0.000180477, -0.0286786407, -0.0410905182, 0.0398761593, 0.099916324, -0.0503252931, 0.0439428501, 0.0135415141, 0.0511160381, -0.0047127013, -0.0741041377, -0.0418247804, -0.0181589033, 0.0114234462, 0.0633725896, -0.0692467019, -0.0926301703, -0.0064212759, 0.0366284549, 0.024400143, -0.0026334645, 0.0429826602, 0.0392831005, -0.0328441747, 0.0407516286, -0.0521327108, 0.0846662372, 0.0221691113, -0.0075897435, 0.0309520327, -0.0295964703, -0.0756291449, 0.0891283005, -0.0661966801, -0.0775495246, -0.0009231246, -0.0384076312, -0.024188336, 0.0834236369, -0.0352728926, -0.0696985573, 0.1347656101, -0.044366464, 0.011515229, -0.0689078122, -0.038887728, -0.032618247, 0.0347363129, -0.1123988032, 0.03900069, -0.0346515924, -0.0623559207, 0.0861912444, -0.0606614649, 0.0754597038, -0.1107608303, -0.0403562561, -0.0956237093, 0.1327322572, -0.1117775068, 0.0017050446, -0.0513984486, -0.1049432084, -0.0493651032, -0.0199804418, -0.1212099716, -0.0140004288, 0.0362330824, 0.0201498866, -0.0083310669, 0.0024622539, -0.0177494101, 0.0410340354, 0.0439428501, -0.0978264958, -0.0264476091, 0.0195991881, -0.0873208791, -0.0476424098, 0.0298223961, -0.0028593917, -0.0680041015, 0.0261651985, -0.0812208429, 0.0358659513, 0.0707152262, -0.0561711602, -0.0822375193, 0.076984711, 0.0350187235, -0.0367696583, 0.0047232914, -0.0922912806, 0.0293140598, -0.1204192266, -0.0283679906, -0.1329581887, -0.0964709371, 0.0185260344, -0.0593059026, -0.1338618994, -0.0393960625, 0.0063294931, 0.0421071909, -0.0143110789, -0.1414304525, -0.0602096133, -0.0369108655, 0.0768152624, 0.0511442795, 0.0640503764, -0.0842143819, 0.0216748957, -0.0363460444, -0.0733133927, 0.1097441614, 0.0276760887, -0.0275490042, 0.0325052813, 0.0233128686, 0.0948894471, 0.0720143095, -0.0194015019, -0.1017802283, 0.0201357659, -0.0495345481, -0.0681170672, -0.0295682289, 0.1016107798, 0.0777189732, 0.0876597688, -0.1031922698, -0.0240330119, -0.02029109, 0.0717319027, 0.0080133574, -0.0297376737, -0.05574755, 0.1126812175, -0.0881116241, 0.0199098382, 0.0595883131, -0.1502416134, -0.0287492424, -0.0345951095, 0.0637114868, 0.0768717453, -0.0816162154, -0.0289186873, -0.0267864987, 0.0258263089, 0.0859088376, 0.0480942614, 0.0725226477, 0.1136414036, -0.0225786045, -0.018864926, 0.0904838592, -0.0234964341, 0.0447053537, -0.0106185805, -0.0348775201, -0.0196980312, 0.0212230403, 0.0510313176, 0.0420507081, 0.0063365535, -0.1640231758, -0.04826371, 0.0889023691, 0.0857393891, -0.0131673226, -0.0421071909, 0.0446771123, -0.0601531304, -0.0106680021, -0.0135415141, 0.0416553356, 0.00716613, -0.001902731, 0.0116281928, -0.0500428863, -0.0790180564, -0.0391136557 ]
712.0551
Takaaki Monnai
Takaaki Monnai, Ayumu Sugita, and Katsuhiro Nakamura
Diffusion in the Markovian limit of the spatio-temporal colored noise
4pages,2figures
null
10.1209/0295-5075/84/20005
null
cond-mat.stat-mech cond-mat.other
null
We explore the diffusion process in the non-Markovian spatio-temporal noise.%the escape rate problem in the non-Markovian spatio-temporal random noise. There is a non-trivial short memory regime, i.e., the Markovian limit characterized by a scaling relation between the spatial and temporal correlation lengths. In this regime, a Fokker-Planck equation is derived by expanding the trajectory around the systematic motion and the non-Markovian nature amounts to the systematic reduction of the potential. For a system with the potential barrier, this fact leads to the renormalization of both the barrier height and collisional prefactor in the Kramers escape rate, with the resultant rate showing a maximum at some scaling limit.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:21:00 GMT" }, { "version": "v2", "created": "Wed, 13 Feb 2008 10:06:26 GMT" } ]
2009-11-13T00:00:00
[ [ "Monnai", "Takaaki", "" ], [ "Sugita", "Ayumu", "" ], [ "Nakamura", "Katsuhiro", "" ] ]
[ 0.0476067699, 0.0186439082, 0.0576764755, -0.0585239269, -0.03806049, -0.0187186822, 0.0374872163, -0.0261463355, -0.0965594947, 0.0217969213, -0.0191174839, 0.0997000411, -0.1206370518, 0.1062802449, 0.0192794967, 0.0160766318, 0.0614152253, 0.0423475951, 0.0783143863, -0.0068543782, -0.1312052608, -0.025336273, 0.0030860279, -0.0228811596, -0.0234793592, -0.0269937869, 0.0605677776, 0.1700882763, 0.0117646055, -0.0023974744, -0.0095898975, -0.0114031928, -0.1151535511, -0.0927210376, 0.0104435794, 0.0864399374, 0.0001184912, 0.063110128, -0.0623623766, -0.0881348401, 0.0225446727, -0.0271682609, -0.039705541, 0.1457614601, 0.0305580627, 0.0148303816, -0.0579755753, -0.033274889, 0.0108797671, 0.0606674775, -0.0737281814, -0.0233422723, -0.0659515783, -0.1539368629, -0.0517941713, 0.0188059211, 0.0705377832, -0.003517542, 0.0215102844, -0.1391812563, 0.0430704169, -0.0859912857, -0.1039871424, 0.0045768549, 0.0246882234, 0.0185940582, -0.0871876851, -0.0108361486, -0.0086427471, 0.1345950514, -0.0639575794, -0.0391322672, -0.0229808595, 0.0381103419, 0.0110853985, -0.0306328386, -0.0714849308, -0.0229434725, -0.0246009864, 0.1026910469, 0.1062802449, 0.0268691611, -0.0141324811, -0.0626614764, 0.0498998724, -0.0441421941, 0.0017244992, -0.00875491, -0.011808224, -0.0764200836, 0.0403286666, 0.1344953626, -0.0861408338, 0.1350935549, 0.0985534936, -0.0610164255, 0.1081745476, -0.0738777295, 0.0878357366, -0.0022152103, -0.0844957829, -0.0547851734, 0.0759215802, -0.0693413764, 0.1036880463, 0.0183946583, -0.0796603337, -0.0173851959, -0.070936583, 0.0120076239, 0.079411082, -0.0334244408, 0.0656026304, 0.0796603337, -0.0711359829, -0.0519935712, -0.0609167255, -0.0365649909, 0.06620083, 0.026894087, -0.0148553066, -0.0341721885, 0.0250496361, 0.0447902456, 0.0470334962, 0.0210740957, 0.082501784, -0.0621629767, -0.1041865423, 0.0165003575, 0.1666984707, -0.0742765293, -0.0476566218, -0.0960609913, -0.0388331674, -0.1301085502, -0.0340974145, 0.0233671982, 0.0798098817, 0.0205631331, 0.0024301885, 0.0203761961, -0.022071097, 0.0651041269, 0.0306577627, 0.065253675, -0.060019426, 0.0499746464, 0.0984537899, 0.061814025, 0.015827382, -0.0004299564, -0.0151294814, -0.0541371219, 0.0761209801, -0.0969084427, 0.0818537325, 0.0466097705, 0.0124562746, -0.0276667625, -0.0192421079, 0.1116640493, -0.0638578758, 0.0012041896, 0.0461361967, -0.0000804221, -0.0567293242, 0.0330505632, -0.0790122822, -0.0617143251, 0.0014721334, -0.0183572713, -0.0430953428, -0.0227565356, 0.1721819788, 0.0444662198, -0.04426682, -0.0400794186, -0.0417244695, 0.0631599799, -0.0163258817, 0.1074766442, -0.0571281239, 0.0289130118, 0.0000959516, -0.0623125285, 0.0212859586, 0.1231295541, 0.0641071275, -0.0214105844, -0.0492767468, 0.0918237418, 0.0743762329, 0.0124126552, -0.072382234, -0.0717341825, 0.0522926711, 0.0605179258, -0.0216847602, -0.0088670729, 0.0546854734, -0.0375619903, 0.0147805316, -0.0286139119, -0.0341721885, 0.0544860736, 0.1077757478, 0.0120013924, -0.1066790447, -0.0356427655, 0.1092712507, 0.019030245, 0.0943162441, -0.0582248233, -0.0973570943, -0.0116711361, -0.0755726323, 0.0632098243, 0.01745997, 0.1129601523, -0.0173104201, 0.0562308244, 0.0160517078, -0.0000446898, 0.0164878946, -0.0668488815, 0.0180706326, -0.0351941139, -0.0050410833, 0.087387085, 0.0663005263, -0.0263706613, -0.0587731749, -0.0559317246, 0.0964597911, -0.0856921896, -0.0010896904, -0.0370884165, -0.0161140189, -0.0737780333, -0.0025516979, 0.0194041207, 0.0170113202, 0.0300844889, -0.0369887166, -0.0049258051, -0.064904727, 0.0587731749, 0.0282649621, 0.0162511077, -0.0203886591, 0.0219215471, 0.0120138554, -0.064904727, 0.0445409939, 0.0227565356 ]
712.0552
Vilmos Komornik
\'Agnes M. Backhausz, Vilmos Komornik, Tivadar Szil\'agyi
A simplified multidimensional integral
13 pages
null
null
null
math.CA
null
We present a simplified integral of functions of several variables. Although less general than the Riemann integral, most functions of practical interest are still integrable. On the other hand, the basic integral theorems can be obtained more quickly. We also give a characterization of the integrable functions and their primitives.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:26:04 GMT" } ]
2007-12-05T00:00:00
[ [ "Backhausz", "Ágnes M.", "" ], [ "Komornik", "Vilmos", "" ], [ "Szilágyi", "Tivadar", "" ] ]
[ 0.0020900797, 0.0897231549, -0.0113315098, -0.0562272407, -0.0398891009, -0.0464462154, 0.114858754, 0.024917027, 0.0153135899, 0.0466647856, 0.0180867016, -0.1101594865, 0.010566514, 0.0147125209, 0.0833846107, 0.1192301661, 0.0251219366, 0.0165157262, 0.138027221, 0.1064437926, -0.0041938201, -0.04136445, 0.0355176926, 0.0429217666, -0.0206958856, -0.0887395889, -0.0811442658, -0.0039752494, -0.0206139218, -0.0078343833, 0.0490690582, -0.0216521323, -0.0210374035, -0.1492835879, 0.0357362628, 0.0647514835, -0.0292337928, 0.0826196149, -0.036829114, 0.0422387347, -0.0121033369, 0.0853517503, -0.103547737, 0.0189200025, 0.0461729988, -0.0051603108, 0.0384683944, 0.0143710049, -0.0424026623, 0.0355996564, -0.0586315133, -0.0087291561, 0.0676475465, -0.0905974358, -0.0628936365, 0.0640411302, -0.0914717168, 0.0554622449, 0.0577572323, -0.0457905009, -0.0698332489, -0.1168258861, -0.0285507608, -0.0008665976, -0.1316886693, 0.0164747443, 0.0631668493, -0.0205866005, -0.0627297089, -0.0079641594, -0.0108670481, 0.029151829, 0.0783574954, 0.0196303558, -0.0128683336, -0.0284141544, 0.0143983262, 0.0593418665, 0.0194527674, 0.0931656435, 0.105897367, 0.0928377882, 0.0187833961, 0.0612543598, 0.0011449333, -0.0221848972, -0.052511543, -0.0252312217, -0.0617461428, 0.0149174314, 0.0064205062, 0.0120486943, -0.05557153, 0.0186604485, 0.1665506512, -0.0487138815, 0.0153545719, 0.0071035386, -0.0515006557, 0.0720189512, -0.0147398422, 0.038031254, 0.1386829317, -0.0405174904, 0.0985206142, 0.0341789499, -0.0338784158, -0.0527847558, -0.0591779388, 0.032102529, -0.0336325243, 0.0012260434, -0.0330314524, -0.0237968545, -0.0745325089, 0.005956044, -0.0690136105, 0.0187014304, -0.2119040191, -0.0258049704, 0.0000211313, -0.1089027077, 0.0778110698, 0.05792116, 0.0597790107, -0.1199951619, -0.003128289, -0.0545879602, -0.0947502777, 0.0295343269, 0.0725653768, -0.0243569408, 0.043058373, 0.0009955199, -0.0240700673, -0.0632214919, 0.0429490879, 0.140868634, 0.0743139386, 0.0106962901, 0.0226903409, 0.0902695805, 0.029452363, -0.0298895054, 0.0070284051, 0.0797235593, -0.0236329269, 0.0771553591, 0.071417883, -0.0816906914, 0.0050988379, 0.0686857551, 0.0369383991, -0.1472071707, -0.0495061986, -0.0546972454, -0.0275535341, 0.0446703285, 0.1196673065, -0.0867178142, 0.0113451704, 0.1031105965, -0.0415283777, -0.0748057216, 0.0377033986, 0.0386323221, -0.1117441282, -0.0234826598, 0.0041562533, -0.0998320356, -0.0485226326, -0.0285234395, 0.0395885669, 0.0230728388, -0.0573747344, -0.0512547642, -0.1070995033, -0.0925645754, -0.0163381379, -0.010566514, -0.0412551649, 0.0718550235, 0.1267708391, -0.0198762473, -0.0065058852, -0.0250126515, -0.0559540279, -0.0286054034, -0.015764391, 0.0180047378, -0.0608718619, 0.1367157996, 0.0425939113, 0.0345068052, 0.0095692864, -0.0673196912, 0.0735489428, 0.0109695029, -0.0171441175, 0.0661721975, 0.0282229055, -0.002014946, 0.0115227588, -0.0008862347, -0.0902695805, 0.1051870137, 0.0855156779, 0.0972091928, -0.1487371624, 0.0215838291, -0.036146082, -0.0977556184, 0.0580850877, 0.0478669219, -0.0001254005, 0.1197765917, -0.0537956432, 0.0431403369, -0.0218707025, 0.0915810019, -0.0953513458, -0.0067551918, 0.0352718011, -0.0585768707, -0.020340709, 0.0471838899, -0.0381678604, -0.0773192868, 0.0220892727, 0.0291245077, 0.0657350495, -0.0068371557, -0.1302679628, -0.0117618209, 0.0286873672, 0.0148901101, 0.0374301821, 0.0073221088, -0.0655164793, -0.0204226729, -0.0522383302, -0.0424846262, -0.0687950402, 0.0065468671, -0.0005903963, 0.0437960476, 0.016297156, -0.006758607, -0.0393153541, -0.0375394709, -0.0168299228, 0.0243432801, 0.1442564726, -0.0325396694, -0.0958977714, 0.0071581812 ]
712.0553
Morbidelli Alessandro
Harold F. Levison, Alessandro Morbidelli (OCA), Christa Van Laerhoven, Rodney Gomes, Kleomenis Tsiganis
Origin of the Structure of the Kuiper Belt during a Dynamical Instability in the Orbits of Uranus and Neptune
null
null
10.1016/j.icarus.2007.11.035
null
astro-ph
null
We explore the origin and orbital evolution of the Kuiper belt in the framework of a recent model of the dynamical evolution of the giant planets, sometimes known as the Nice model. This model is characterized by a short, but violent, instability phase, during which the planets were on large eccentricity orbits. One characteristic of this model is that the proto-planetary disk must have been truncated at roughly 30 to 35 AU so that Neptune would stop migrating at its currently observed location. As a result, the Kuiper belt would have initially been empty. In this paper we present a new dynamical mechanism which can deliver objects from the region interior to ~35 AU to the Kuiper belt without excessive inclination excitation. Assuming that the last encounter with Uranus delivered Neptune onto a low-inclination orbit with a semi-major axis of ~27 AU and an eccentricity of ~0.3, and that subsequently Neptune's eccentricity damped in ~1 My, our simulations reproduce the main observed properties of the Kuiper belt at an unprecedented level.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:34:43 GMT" } ]
2009-11-13T00:00:00
[ [ "Levison", "Harold F.", "", "OCA" ], [ "Morbidelli", "Alessandro", "", "OCA" ], [ "Van Laerhoven", "Christa", "" ], [ "Gomes", "Rodney", "" ], [ "Tsiganis", "Kleomenis", "" ] ]
[ -0.0581402108, 0.0635374188, 0.1397930086, 0.0706980675, -0.037753731, 0.0064425818, -0.0382881053, 0.0348948129, 0.0053738281, 0.0879050046, 0.0067732274, -0.0947450325, -0.0689880624, -0.1118985265, -0.0026017476, 0.0541591011, -0.0087905005, -0.0264650173, -0.1320979744, 0.0335321538, 0.0825077966, 0.0596899018, 0.0916456431, 0.0022660922, 0.0074545583, 0.0133059854, 0.0061119362, 0.0049897446, 0.0311541744, 0.0362574756, 0.12632671, -0.0379941985, -0.0595830269, 0.0228846911, -0.1628780812, 0.0796755999, 0.0797824785, 0.0581936464, -0.0545064472, 0.069575876, -0.0017935026, -0.0449945368, 0.0386087336, 0.0531705059, -0.0037072399, 0.077057153, 0.0338794962, -0.0526361279, -0.0163920131, -0.0595830269, -0.0055708797, 0.0138136437, 0.1216241866, -0.0232854746, -0.0875843763, -0.0460632928, 0.0499108061, -0.0219094548, -0.0437387526, 0.0155770872, -0.0724615082, -0.0233121943, -0.0785534084, 0.0683468059, -0.0412004627, 0.0470786057, 0.001365166, 0.0290433858, 0.0146419276, 0.0571248941, -0.0292036999, -0.0102800764, -0.0809581056, -0.0438189097, 0.0400515497, -0.0630564764, 0.0052235345, 0.0905234516, -0.1569999456, -0.0035536066, -0.0049663656, -0.0678658709, 0.0429639034, -0.0419218689, -0.0545866042, 0.0343337171, 0.0178081114, 0.0735302642, -0.0560561381, 0.0360437222, 0.0511398725, -0.026131032, -0.0863553137, 0.0114356661, 0.0131456722, -0.0174340475, 0.0834162384, -0.0876912549, 0.1796575189, 0.0159110725, -0.0352421589, 0.0016565685, -0.005630997, -0.0019387862, 0.0152564617, -0.0422959328, -0.0248351675, 0.0431509353, -0.0513269044, -0.0977375433, -0.0999284834, 0.0416546799, 0.0044754068, -0.0110950014, -0.0372995101, -0.0367651321, -0.0846987441, 0.0616136603, -0.0336924642, 0.0619877242, -0.02848229, -0.0385018587, 0.0427234359, 0.0390896723, 0.0202662442, -0.1158529148, -0.0030760071, 0.0433379672, -0.02478173, -0.0405057706, 0.074973084, -0.0381277949, -0.1191660538, -0.123120442, -0.1127535328, -0.0027487013, 0.0431242175, -0.0333718397, 0.1580687016, 0.0897753239, 0.022176642, 0.0615067855, 0.0169931855, -0.0320626162, -0.0821337327, 0.0436585955, 0.0472656377, 0.0380743556, -0.0046924972, 0.0444601588, -0.0233121943, -0.0432310924, 0.0651939884, -0.0069135013, 0.0230850838, -0.0381545126, 0.0122038331, -0.0314480811, 0.0710186958, -0.039650768, 0.030646516, 0.0400248319, -0.0568042658, -0.0328374617, 0.0179684237, 0.0741180778, -0.0574455187, -0.0208941381, -0.062361788, -0.0119166058, -0.0506856516, -0.1358386129, -0.0518612824, 0.0889737606, 0.0302991718, 0.0966153517, -0.1833981574, -0.0334787145, 0.0385018587, 0.0122171929, 0.0727287009, 0.0405324884, 0.087798126, -0.0155236498, -0.1120054051, 0.063697733, -0.0070270565, 0.0436853133, 0.0124242632, 0.0348146558, -0.0943175256, -0.0041514407, -0.0140541131, 0.1418236345, 0.0346276239, -0.0312076118, 0.1364798695, -0.0428837501, 0.105913505, 0.0987528563, 0.0472122021, 0.0307266731, 0.0512467474, 0.0127315307, 0.0582470857, -0.0222300794, 0.0855003074, 0.068026185, 0.0310205799, 0.1037225649, 0.0096455039, -0.0467312634, -0.0345474668, 0.0228178948, 0.00856339, -0.0449945368, -0.1096541435, 0.1153185442, 0.0658352375, 0.0192910079, 0.0535980053, 0.0221499242, 0.04470063, 0.0545064472, 0.0556820743, 0.0849124938, 0.0977909788, -0.0071472912, 0.0208139811, 0.0649802312, 0.0214819517, 0.0228579734, -0.0726752654, 0.0403454565, 0.037486542, 0.0839506164, -0.0356429406, 0.039570611, -0.0476931408, 0.0201059319, -0.0988062918, 0.0852865577, -0.180940032, 0.0010303456, -0.0199589785, 0.0412538983, -0.0241671968, 0.0412004627, -0.0370323211, -0.0109614069, 0.0641252324, -0.0459831357, 0.057766147, 0.1296398491, 0.0066095744, 0.0582470857 ]
712.0554
Mathieu Couture
Prosenjit Bose, Paz Carmi, Mathieu Couture, Anil Maheshwari, Pat Morin, Michiel Smid
Spanners of Complete $k$-Partite Geometric Graphs
null
null
null
null
cs.CG
null
We address the following problem: Given a complete $k$-partite geometric graph $K$ whose vertex set is a set of $n$ points in $\mathbb{R}^d$, compute a spanner of $K$ that has a ``small'' stretch factor and ``few'' edges. We present two algorithms for this problem. The first algorithm computes a $(5+\epsilon)$-spanner of $K$ with O(n) edges in $O(n \log n)$ time. The second algorithm computes a $(3+\epsilon)$-spanner of $K$ with $O(n \log n)$ edges in $O(n \log n)$ time. The latter result is optimal: We show that for any $2 \leq k \leq n - \Theta(\sqrt{n \log n})$, spanners with $O(n \log n)$ edges and stretch factor less than 3 do not exist for all complete $k$-partite geometric graphs.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:14:07 GMT" } ]
2007-12-05T00:00:00
[ [ "Bose", "Prosenjit", "" ], [ "Carmi", "Paz", "" ], [ "Couture", "Mathieu", "" ], [ "Maheshwari", "Anil", "" ], [ "Morin", "Pat", "" ], [ "Smid", "Michiel", "" ] ]
[ -0.0495719761, -0.0182271227, 0.0455859266, -0.0381936133, -0.0063595627, -0.0084733777, 0.026791092, -0.0422038212, -0.0798176453, 0.0433150828, 0.0046987082, -0.0552249216, 0.0060636285, -0.0549833402, 0.115378052, -0.0185170174, 0.0920415372, -0.0197007544, 0.0286995657, 0.1164409965, -0.0091679171, 0.0159562826, 0.0214401204, -0.0645981804, 0.0513596609, 0.0774501711, 0.0784648061, 0.0429285578, 0.1209826767, -0.0722803846, 0.0765804872, -0.0164756756, -0.0060364511, -0.0851323828, -0.0506349243, 0.1245580465, -0.0620857589, 0.0454168208, -0.0481949784, 0.0304630902, 0.0722320676, 0.0249550939, -0.0920415372, -0.0026649165, 0.08972238, 0.0075010229, -0.0230707787, 0.0056197275, 0.0248343032, 0.0592834465, -0.1314188838, 0.135960564, 0.0507315546, -0.100979954, -0.072135441, 0.0696713328, -0.0650330186, 0.0390391387, 0.096873112, -0.001095409, 0.0717005953, -0.1073576361, 0.0036780378, 0.1429180354, -0.1117060483, 0.0158958863, -0.0642116517, 0.038096983, 0.0786580667, 0.0771119595, -0.0603463911, 0.0762905926, -0.0106777847, -0.0188189913, -0.0207033064, 0.0119279549, -0.0044027744, 0.083393015, 0.0312361419, 0.0258972514, 0.0078694308, 0.0129969409, 0.0327339321, 0.050489977, -0.1031058431, -0.1395359337, -0.071072489, 0.045199398, -0.1654331833, -0.0264770407, 0.0248584617, 0.0029034757, -0.0160287563, 0.0167293344, 0.1181803644, 0.0964865834, 0.0725219622, 0.0286029335, -0.0080385357, 0.0274433549, -0.0717972293, 0.0235539358, -0.0316468254, -0.0638251305, 0.1302593052, 0.036043562, 0.0501034483, 0.0174178332, -0.0739714354, 0.0725219622, -0.1127690002, -0.0001831658, -0.0961966887, 0.115281418, 0.0719421729, -0.0686083883, -0.1452371925, -0.0531473421, -0.0129365465, -0.0194470957, -0.0559979714, -0.0476151891, -0.0110341134, 0.0425903462, -0.0477359779, 0.0483157672, -0.0302939862, -0.0383627191, 0.0206670687, 0.0095906798, 0.0580272339, -0.0347390361, 0.0813637525, -0.0034545772, -0.0471561886, 0.0632936507, -0.0931044817, -0.0333378799, -0.0198457018, 0.0047621229, -0.0486056618, -0.053678818, 0.0526641868, -0.0144343348, 0.0130694145, 0.0621340759, 0.0093430616, 0.1457203478, -0.0682218596, 0.0628104955, -0.0706376508, -0.017586939, 0.0172849651, 0.1208860502, -0.0176956486, -0.0933460593, 0.0120306257, 0.0212710164, 0.0048436555, 0.0087693119, 0.0516495556, 0.0372514576, 0.0676903874, 0.0894808024, 0.0186740439, 0.0535338707, -0.0545484982, 0.0422038212, -0.0853256434, -0.1265873015, 0.1136386842, -0.1266839355, -0.0668690205, 0.0662892312, 0.1052317396, -0.0087089166, -0.1319020391, -0.0964865834, 0.0640667081, -0.0547417626, 0.0007209618, 0.0652262866, 0.021210622, 0.0132868355, -0.0356328785, 0.0735849142, 0.008400904, 0.0059941746, 0.0492096096, -0.0048708334, -0.0505866073, -0.0115716262, -0.0330721438, 0.0845042765, 0.0006820827, -0.1380864531, -0.0014056868, 0.0420105569, 0.04676966, 0.0260663554, 0.0042759455, 0.0088780224, 0.0664341748, -0.0718455464, 0.0931044817, -0.0340142995, -0.0161495451, -0.0600564964, 0.0125017045, 0.0146517558, 0.0062508523, -0.0322990902, 0.1055216342, 0.0485573448, 0.0729568079, -0.0119943889, -0.0492337644, 0.0000198406, 0.004985583, 0.1060047895, -0.1172140464, 0.1064879522, 0.0869200602, 0.0462381877, 0.0790445954, 0.0369132459, -0.0216696206, -0.0048829122, -0.0194108598, 0.0474702418, -0.0476635024, -0.0379037187, -0.0755175427, 0.0221769363, 0.0234210677, -0.0249792505, -0.0395222977, -0.0422521383, -0.0627138615, -0.1109329984, 0.0078633912, -0.0355845615, -0.0367441401, 0.0705410168, -0.0529057644, 0.0095604826, -0.0794311166, 0.0172004122, -0.10088332, -0.0086243646, -0.0342317186, 0.0177198071, 0.0064682732, -0.0053781485, -0.0179009922, 0.0227204897 ]
712.0555
Zden\v{e}k Mikul\'a\v{s}ek
Z. Mikulasek, T. Graf, J. Krticka, J. Zverko, J. Ziznovsky
Photometrically simply behaving mCP stars
6 pages, 15 figures, The proceedings of the "CP#AP workshop", Vienna 10.-14. Sept. 2007, eds. J. Ziznovsky, J. Zverko, E. Paunzen, M. Netopil, will be published in Contr. Astron. Obs. Skalnate Pleso
Contrib.Astron.Obs.Skalnate Pleso 38:363-368,2008
null
null
astro-ph
null
We analyzed uvby and Hp light curves of 19 well observed magnetic CP stars selected from the "On-line database of photometric observations of mCP stars" of which light curves in all the five colours were similar. We assumed that among these photometrically simply behaving (PSB) stars could be found such ones which have a single photometric spot. The insight into such simple situations would help us to comprehend more complicated cases. Light curves of the 19 PSB mCP stars proved to be generally nearly symmetric but surprisingly diverse. The analysis shows that only in the case of HD 110956B, HD 188041, and perhaps HD 193722 we are able to explain their photometric behaviour by a simple one-spot model. Consequently, occurrence of more than one photometric spot on an mCP star is typical.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:35:59 GMT" } ]
2010-11-26T00:00:00
[ [ "Mikulasek", "Z.", "" ], [ "Graf", "T.", "" ], [ "Krticka", "J.", "" ], [ "Zverko", "J.", "" ], [ "Ziznovsky", "J.", "" ] ]
[ 0.012122198, 0.0187759381, 0.0000338569, 0.0117922053, -0.038467776, -0.0140348114, 0.1029039919, 0.0031416696, 0.1099618077, 0.0041787908, -0.0588869452, -0.0318948515, -0.0080477931, 0.0366629139, 0.099078767, 0.1113087162, -0.0274635125, 0.1140025407, -0.060718745, -0.0198669359, -0.0361241512, -0.0049802032, 0.070739761, 0.0344539806, -0.0014656074, -0.0946609005, -0.0767739192, 0.0099267336, 0.0578632914, -0.03324176, 0.0537148081, -0.0446905047, -0.089812018, -0.0306826308, -0.0699316114, 0.0881957263, -0.0486504212, 0.0538494959, -0.0682075694, 0.0046603116, 0.0045963335, 0.046549242, -0.0261166021, -0.0302516185, 0.029254904, 0.0266418979, 0.1245623231, 0.0000422751, 0.1175583825, 0.0512903668, -0.1013415754, 0.1669092029, 0.0590485744, 0.0302246809, -0.0589408204, -0.0116844522, 0.0119673032, 0.0499973334, 0.0258337501, 0.0149641801, 0.0387910344, -0.072463803, 0.0306826308, 0.0642207116, 0.0172000527, -0.0168767944, 0.014398477, -0.0344270431, 0.0075022937, 0.0430203341, 0.0298475455, 0.0401110053, -0.0202440713, -0.0690695941, 0.0340768471, -0.0237595085, 0.0472765714, 0.0256451834, 0.0079602432, 0.0432358384, 0.1197134405, 0.0142099103, -0.049054496, -0.0810840353, -0.0814611688, 0.01314585, 0.0753192604, -0.0157453883, -0.0094553148, -0.052529525, 0.0737568438, -0.0367437303, -0.0306287538, -0.017752286, 0.1285491735, -0.0762351602, -0.0491083711, -0.1066214666, 0.0510479212, 0.0284736957, -0.0698238611, 0.0305210017, -0.1005334258, -0.0414579175, 0.092128709, 0.0219411794, 0.02674965, 0.0777975768, -0.0144523541, 0.0650288612, 0.020540392, -0.0019496535, -0.0658908784, 0.1149723157, -0.018439211, 0.018951036, -0.0332686976, 0.044798255, -0.0097785732, 0.0164188445, -0.0438284799, 0.1017187089, 0.0456064045, -0.0508054793, 0.0159339551, -0.0810301602, -0.0182506423, -0.1263941228, 0.0676149279, -0.0638435781, 0.0361510888, -0.1094769165, -0.0110918116, -0.0628199279, -0.0073810718, -0.0044986825, 0.1107699499, -0.0066369036, 0.0501050837, 0.0584020577, 0.0456064045, 0.028231252, 0.113356024, 0.1096385494, -0.0092532774, 0.0303324331, -0.0942837596, 0.026924748, -0.0457410924, 0.004394297, -0.0581865497, 0.0179677922, -0.0680998117, -0.0378481969, -0.0863639265, -0.056678012, 0.0280965604, 0.0516675003, -0.056570258, -0.0239750147, 0.1042509004, -0.0094485795, 0.0348580554, 0.0509671085, 0.0007458519, 0.0934756175, -0.0819460601, -0.0804913938, -0.0847476348, -0.0398416258, -0.0901352763, -0.0553849749, -0.1212219819, -0.092128709, -0.0029076438, 0.0604493618, -0.0689079612, -0.12337704, -0.1318895221, -0.0442325547, -0.0392489843, 0.0727870613, 0.0628738031, -0.0393028595, 0.0285006352, -0.029362658, -0.0337266475, -0.0558159873, 0.0374710597, -0.0926674679, -0.0219950546, 0.0290393997, 0.0189106297, 0.0610958785, -0.0619040243, -0.0983783752, 0.0542266332, 0.0768277943, -0.0629276782, -0.000479837, 0.0102028502, 0.1659394205, 0.1226227656, -0.1204677075, -0.1070524752, 0.0589408204, 0.0784979686, 0.0304940622, -0.0312213954, 0.04097303, 0.0107752876, 0.0321372934, -0.0072935224, 0.016728634, -0.0396799967, -0.0270459708, -0.0586714372, 0.0497818254, -0.019355109, 0.078821227, -0.0990248919, 0.0796832517, 0.1907225847, 0.0746188611, -0.0573784038, 0.044906009, 0.0042730747, -0.0381983928, -0.0334303267, 0.0851786435, 0.0582404286, 0.0438015424, -0.0423738174, -0.0200824421, 0.0123309689, -0.0127350427, -0.0725176856, 0.0970314592, -0.0641129613, -0.0727331862, 0.0068557765, 0.0851247683, -0.0600183494, 0.0275847353, -0.0271537229, 0.0082969712, -0.0553849749, 0.007286788, 0.0075224973, -0.0657831281, 0.0884651095, 0.0603954829, -0.1548408717, -0.0207558963, -0.0552233458, 0.0669145361 ]
712.0556
Christina Goldschmidt
Christina Goldschmidt, James B. Martin and Dario Span\`o
Fragmenting random permutations
13 pages, 3 figures
null
null
null
math.PR math.CO
null
Problem 1.5.7 from Pitman's Saint-Flour lecture notes: Does there exist for each n a fragmentation process (\Pi_{n,k}, 1 \leq k \leq n) taking values in the space of partitions of {1,2,...,n} such that \Pi_{n,k} is distributed like the partition generated by cycles of a uniform random permutation of {1,2,...,n} conditioned to have k cycles? We show that the answer is yes. We also give a partial extension to general exchangeable Gibbs partitions.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:38:14 GMT" } ]
2007-12-05T00:00:00
[ [ "Goldschmidt", "Christina", "" ], [ "Martin", "James B.", "" ], [ "Spanò", "Dario", "" ] ]
[ 0.0287066028, 0.0080531882, 0.1025548875, 0.0324318856, -0.0515513606, -0.0710543171, 0.072807394, -0.0009963766, -0.1188803911, 0.0032373678, 0.0686986223, 0.0000100847, -0.0539070554, 0.0420190133, 0.0373350196, 0.0258989427, 0.0380198136, 0.0216258224, 0.0187496841, 0.1069375724, -0.0112511804, -0.02774789, -0.0448951535, -0.0760396272, -0.0494421907, -0.02700831, 0.0748891681, 0.0425120667, 0.0762039796, -0.0691368952, 0.1618307233, -0.0295283552, 0.0299940165, -0.0290900879, 0.0374993682, 0.1214004382, -0.0445116684, 0.0928034037, -0.0863389373, 0.0917077363, -0.0225845352, -0.0715473741, -0.07976491, 0.0753822252, 0.0601523854, 0.0237349905, 0.008676351, -0.0980078429, -0.0152161429, 0.10677322, -0.0326784141, 0.1006922424, 0.0109567186, -0.1293988377, -0.026364604, -0.0286244266, -0.1291797161, 0.0093885381, 0.0511130914, -0.0462647416, 0.0140040554, -0.0928034037, 0.1022809669, 0.0406494252, -0.0679864362, 0.0873798281, -0.1081975922, 0.068369925, 0.1346580684, 0.1237013489, -0.1319188923, -0.0013944136, -0.0610837042, -0.0373898, -0.0745056868, 0.0788883716, -0.0526196398, 0.0311444718, 0.0311718639, 0.0283231176, 0.023543248, -0.0395811461, 0.1153742447, 0.0487300046, -0.0348423645, 0.0020287049, 0.0069232765, 0.0178457554, -0.0851337016, -0.0484834798, 0.0293366127, -0.007128715, -0.0684247091, 0.0114223789, 0.0813536346, -0.0693560243, 0.133124128, 0.1067184359, 0.0098062633, 0.0204753671, -0.069684729, -0.075930059, 0.0079504689, -0.0661785826, 0.1186612621, -0.0700682178, -0.0914885998, 0.060316734, -0.1257831305, 0.0216121264, -0.0762039796, -0.0049031316, -0.0575775541, -0.0050126985, 0.0616315417, 0.0125112031, -0.0945564806, 0.0235021617, -0.0471960641, -0.0186127257, -0.0320757926, -0.043689914, 0.0326510221, -0.032267537, -0.0569201522, -0.1094028354, 0.070342131, -0.0682055727, 0.0548931584, 0.021187555, 0.1032670736, 0.0103609469, -0.0147230905, -0.0577966906, -0.0577419065, -0.0395811461, -0.0144902598, -0.0084298253, 0.0128809921, 0.0044580149, 0.0266111307, -0.0279259365, 0.0005512599, 0.0434981734, 0.0108608473, 0.0222969223, -0.0335549489, 0.0915433839, -0.0697942972, -0.0044477428, -0.0238308627, -0.0462647416, 0.0318840519, 0.0540166199, -0.0002948898, -0.1061706021, 0.0165994279, 0.0142848212, 0.0709995329, -0.0118811913, -0.007101323, 0.072149992, -0.0676029548, -0.0115387943, 0.0537974872, 0.0579610392, -0.0301035829, 0.0263783, -0.0384580828, -0.0222558342, 0.0739578456, -0.2048906386, -0.1129637659, -0.025282627, 0.0223927926, -0.0431146882, -0.1086906493, -0.070835188, -0.0469495393, -0.0724786893, 0.0232693311, 0.1321380287, -0.0065123993, -0.0668359846, 0.0235295519, 0.0361023881, 0.0037869157, 0.0132096941, 0.0065432154, 0.0660142303, 0.0013918456, 0.0103198588, -0.0633846149, 0.0688081905, -0.0478808582, -0.1165794805, 0.1602967829, 0.0249128379, 0.0164487734, -0.0202562325, -0.0854624063, 0.0948851779, -0.004160129, -0.0533592179, 0.0064028325, -0.0137917697, -0.0370063148, -0.0011581593, -0.0069369725, -0.0474973731, 0.0724786893, -0.0049373712, 0.0315279588, 0.0216395184, 0.0397728868, -0.0129220793, -0.0300488006, 0.1038696915, 0.049935244, 0.0399646312, -0.0949947461, -0.0151613588, 0.0353354178, 0.1100054532, 0.0306240283, 0.0293366127, 0.1031575054, -0.060316734, 0.0150380963, -0.0016743236, -0.0338836499, 0.0376363285, -0.101185292, -0.0873798281, -0.0552766435, 0.0052489531, -0.1180038601, -0.034267135, -0.0923651382, -0.0159831122, -0.0940086469, 0.0493052341, 0.0195166543, -0.0046531814, 0.0521813706, 0.0015262367, -0.100966163, 0.029829666, -0.0179005396, -0.0137095936, -0.0205301512, -0.0674933866, 0.060645435, -0.0020852005, -0.0465112701, -0.0097720232 ]
712.0557
Dmitry Solenov
Dmitry Solenov and Dmitry Mozyrsky
Kinetics of the Phase Separation Transition in Cold-Atom Boson-Fermion Mixtures
4 pages 1 figure, typos corrected
Phys. Rev. Lett. 100, 150402 (2008)
10.1103/PhysRevLett.100.150402
null
cond-mat.mes-hall
null
We study the kinetics of the first order phase separation transition in boson-fermion cold-atom mixtures. At sufficiently low temperatures such a transition is driven by quantum fluctuations responsible for the formation of critical nuclei of a stable phase. Based on a microscopic description of interacting boson-fermion mixtures we derive an effective action for the critical droplet and obtain an asymptotic expression for the nucleation rate in the vicinity of the phase transition and near the spinodal instability of the mixed phase. We also discuss effects of dissipation which play a dominant role close to the transition point, and identify the regimes where quantum nucleation can be experimentally observed in cold-atom systems.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:52:04 GMT" }, { "version": "v2", "created": "Wed, 16 Apr 2008 00:05:40 GMT" } ]
2009-11-13T00:00:00
[ [ "Solenov", "Dmitry", "" ], [ "Mozyrsky", "Dmitry", "" ] ]
[ 0.0253163837, 0.0216234215, -0.0948533118, -0.0445055366, -0.0122900829, 0.0244376715, -0.0165886432, 0.0417031609, 0.034673471, 0.0038235814, 0.0667820498, 0.033794757, -0.104780376, 0.0486378521, -0.0218846593, 0.0588499047, -0.0133825345, 0.0614147894, 0.0227277465, 0.0106870281, -0.0811264217, -0.0804139525, -0.0417981558, -0.012094154, -0.0480678789, -0.0407057032, 0.0879186168, -0.0434605815, 0.0559050329, -0.0598473586, 0.1572180688, -0.0039987299, -0.0621747561, -0.0307073947, -0.0197353791, 0.1291943043, -0.0229177382, 0.0216946676, -0.1194097325, -0.0222171452, -0.0925734118, -0.0505852662, -0.1147549376, 0.0752366781, -0.0170517471, 0.0285224915, 0.0616522804, -0.0920509398, 0.0879186168, -0.0459067225, -0.0229058638, 0.0105445348, 0.0143324928, -0.0370721146, 0.0072553051, 0.0329397954, 0.0165767688, 0.1549381614, 0.0221340228, -0.0651671216, 0.0674470216, -0.1246344969, 0.0502052829, 0.0406582057, -0.0639321804, 0.037452098, -0.0163630284, 0.0420831442, 0.0315386094, 0.073526755, 0.0507752597, -0.0073384261, 0.0482816212, -0.0468804315, -0.0136081493, 0.0304936543, -0.0875386372, -0.0240933113, -0.0684919804, 0.0628872216, 0.001885073, -0.0347447172, 0.1489534229, -0.0675420165, -0.0498253033, -0.0504427738, -0.0233333446, 0.059229888, -0.1060153246, -0.0999355912, 0.024485169, 0.0760441422, -0.0209821984, 0.0057650581, 0.0602748394, -0.1436336637, 0.1233045608, -0.041536916, -0.0287599806, -0.0089177312, -0.0707243755, -0.0327973031, 0.0279287677, 0.0329397954, 0.1253944635, -0.075806655, -0.0149262166, -0.0418931507, -0.0559050329, -0.0058095874, 0.1462935507, -0.0265750773, -0.0236539561, 0.0311348755, -0.070249401, -0.051487729, 0.0324648172, -0.0184529349, -0.1411637664, 0.0566175021, 0.054907579, -0.0045093321, 0.013299413, 0.0901985168, -0.0854012296, -0.0959932655, 0.0833588243, -0.0365021378, -0.0427006148, 0.0148549695, 0.0919084474, -0.0532451496, -0.0407057032, -0.024485169, -0.0143206185, -0.0816963986, 0.0383783057, 0.0102595473, 0.0731467754, 0.0367396288, 0.0914334655, 0.0541476123, 0.1841968745, 0.0974657014, -0.0114410575, 0.0498253033, -0.0157336816, 0.0183104426, -0.033794757, -0.0215640478, 0.0414181724, -0.1387888789, 0.0902935192, 0.0537201278, 0.111620076, -0.0303986594, 0.031253621, 0.0642171651, 0.0230721068, -0.0370008685, 0.0078609027, -0.0106573422, -0.0324173197, -0.0827413499, 0.0813639089, 0.0801289678, -0.0949958116, 0.0421068929, -0.0827888474, -0.0368346237, 0.002570824, -0.0335810184, -0.0879661217, -0.0125513207, 0.0810314268, 0.0517727137, 0.0150330868, -0.1175098121, -0.0498728007, 0.073051773, 0.0250788927, -0.0297099389, 0.0513452329, -0.070249401, -0.0292824581, 0.0001366493, 0.0337472595, 0.1127600223, -0.0383070596, -0.0211603157, -0.0733367652, 0.0810789242, -0.0539101213, 0.0417981558, 0.0485428572, -0.134134084, 0.0422018878, 0.034673471, 0.0247701574, 0.0674945191, 0.0047497903, 0.0013106453, 0.0569974855, -0.0554300547, -0.0441730507, 0.0526751764, 0.0445292853, 0.0022888053, -0.1101001427, 0.027905019, 0.0348872095, 0.0561425239, 0.0041887215, -0.0832163244, -0.0576149561, 0.0042837174, -0.122164607, 0.0932383835, 0.0464766994, 0.0856862217, 0.0261713453, -0.057852447, 0.0590873919, 0.1061103195, 0.1045903862, -0.0239626933, 0.0584224239, -0.0374995954, 0.0490653366, 0.0499677956, 0.0092324056, 0.0328685492, -0.0667820498, 0.0215284247, -0.0423681289, 0.0064953384, -0.031657353, -0.0531976521, -0.0428668596, -0.0505852662, -0.0495878123, 0.0695369318, -0.0399694853, 0.1092451811, 0.0762341395, 0.0049754055, -0.0277862735, -0.0314673632, 0.0941883475, -0.0579949394, -0.083643809, 0.0450042635, -0.0223952625, 0.0473079123, -0.0064894012, -0.0141543755 ]
712.0558
Markus Bader
Markus Bader
Quivers, Geometric Invariant Theory, and Moduli of Linear Dynamical Systems
24 pages, based on my Diplomarbeit completed in February 2005, to appear in Linear Algebra and its Applications (LAA)
null
null
null
math.AG math.OC
null
We use geometric invariant theory and the language of quivers to study compactifications of moduli spaces of linear dynamical systems. A general approach to this problem is presented and applied to two well known cases: We show how both Lomadze's and Helmke's compactification arises naturally as a geometric invariant theory quotient. Both moduli spaces are proven to be smooth projective manifolds. Furthermore, a description of Lomadze's compactification as a Quot scheme is given, whereas Helmke's compactification is shown to be an algebraic Grassmann bundle over a Quot scheme. This gives an algebro-geometric description of both compactifications. As an application, we determine the cohomology ring of Helmke's compactification and prove that the two compactifications are not isomorphic when the number of outputs is positive.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:57:14 GMT" } ]
2007-12-05T00:00:00
[ [ "Bader", "Markus", "" ] ]
[ 0.018035287, 0.0699246749, -0.0255818758, 0.0612170696, 0.0091099972, 0.0711912289, -0.0115705542, -0.0309779495, -0.0654917136, 0.0351206549, 0.0176790673, -0.0114188306, -0.132461071, -0.008555877, 0.0404771492, 0.0210301746, 0.0605310164, -0.0289197881, 0.0983695015, 0.127500385, 0.0506624021, -0.0526677892, 0.0594227761, 0.0908229128, 0.0676554143, -0.0133252675, -0.0451739766, 0.0434060693, 0.140904814, -0.0806904286, 0.1340442747, -0.0409257226, -0.0098422272, -0.0681303814, -0.0839623809, 0.1429101974, -0.0094530238, 0.0425353087, -0.0219009351, 0.049870804, 0.0034071784, 0.0527469516, -0.0909284577, 0.0193942022, 0.0590533651, 0.0556230955, 0.0404243767, 0.0381551236, -0.0618503504, 0.0523511507, -0.0377065502, 0.0397383235, 0.065650031, -0.0867593661, -0.0736188069, -0.0218349677, -0.0443296023, 0.0103963474, 0.0132329138, -0.0372052006, 0.0342762806, -0.111246191, -0.0634863228, 0.0588422716, -0.0480765104, -0.0105678607, -0.1202176586, 0.0270463359, 0.0196976475, 0.0382870547, -0.0081798676, 0.0916672871, 0.0626947209, 0.0901896358, -0.0089055002, -0.0017068876, -0.0008340661, 0.1443878561, -0.030239122, 0.0048716385, 0.0505568571, 0.0573646165, 0.0592644587, -0.0321125761, -0.1028552353, -0.0360178016, -0.0176131018, 0.036466375, -0.0288406294, 0.0424033776, 0.055306457, 0.0651750714, -0.0448045619, 0.0367038548, 0.1501929164, -0.0739354417, 0.0630641356, 0.0129756443, -0.0307140816, 0.0479709618, 0.0125336675, 0.0168874674, 0.0366510823, -0.0974195823, 0.1694024056, 0.0171645284, 0.0016846239, -0.0182595737, -0.0643834695, -0.0435907766, -0.0466780178, 0.0359122567, 0.0104227336, 0.1170512587, 0.0472849086, 0.0058908239, -0.1012192592, -0.0152646881, -0.0776823536, 0.0272046551, -0.040714629, -0.0976306722, 0.0420075767, -0.0490528159, 0.1146236882, -0.0139585473, -0.0404771492, 0.003113627, -0.0767852068, 0.0450156555, 0.0567313358, 0.0491847508, 0.0883953422, 0.0017646084, -0.048023738, -0.0644890144, 0.0088065509, -0.0371524282, 0.1073409691, 0.0122104306, 0.0316112302, -0.0019707542, 0.0617975779, 0.0293419752, 0.1104018241, 0.0641723797, -0.0104293311, 0.0448309481, 0.0621142164, -0.0175867137, -0.044303216, -0.0550425909, 0.0501610562, -0.0171381403, -0.0551481359, -0.1213786751, 0.0032274195, 0.0290517211, 0.0316640027, 0.0451212041, 0.0036314651, 0.0317167751, 0.0342762806, -0.0056929239, 0.0049277102, 0.0314001366, -0.1022747234, 0.0049573951, -0.0348304026, -0.1061799526, -0.0039810888, -0.031558454, -0.1667637378, -0.0087735672, 0.0051322072, -0.0153966211, -0.0716661885, -0.1433323771, -0.0464669243, 0.0035885868, 0.0100401277, 0.0375482291, -0.0584200844, 0.0055016205, -0.0554120019, 0.0821153149, -0.0434324555, 0.0349095613, 0.0157660339, 0.0726688877, -0.0884481147, 0.1019053161, 0.0933032557, 0.1130404845, 0.1205343008, -0.1535704136, -0.0114386212, -0.007295914, 0.0926699787, -0.083804056, -0.0033131761, -0.0376010016, 0.0649112016, -0.0254895221, -0.0553592294, 0.0387356281, 0.0330624953, 0.1220119521, -0.0977362171, -0.0089846607, -0.0240646414, 0.0259380955, 0.047073815, 0.0627475008, 0.0234049745, 0.072299473, -0.0272310413, 0.0291044954, -0.0137474546, 0.1162068844, -0.0351998173, 0.0522983782, 0.0124874907, 0.0047924789, 0.128766939, 0.0196052939, -0.0205816012, -0.0890286192, 0.0080083534, 0.0114913937, 0.0767324343, -0.0860733092, -0.117895633, 0.0894508064, 0.0023533609, 0.0414270684, 0.0603199229, -0.0035687969, -0.046809949, -0.0875509679, 0.0009919738, -0.0216898415, 0.0546204038, 0.0339332558, 0.0143411541, 0.0640140548, -0.0755186453, 0.0116958907, -0.0981056318, -0.0503721498, -0.0893980339, 0.1055466756, -0.0006374029, 0.0435380042, -0.074146539, 0.0200934485 ]
712.0559
Maria Chamarro
C. Testelin, F. Bernardot, G. Karczewski, and M. Chamarro
Signature of the Overhauser field on the coherent spin dynamics of donor-bound electron in a single CdTe quantum well
15 pages, 4 figures
null
10.1103/PhysRevB.77.235306
null
cond-mat.mes-hall
null
We have studied the coherent spin dynamics in an oblique magnetic field of electrons localized on donors and placed in the middle of a single CdTe quantum well, by using a time-resolved optical technique: the photo-induced Faraday rotation. We showed that this dynamics is affected by a weak Overhauser field created via the hyperfine interaction of optically spin-polarized donor-bound electrons with the surrounding nuclear isotopes carrying non-zero spins. We have measured this nuclear field, which is on the order of a few mT and can reach a maximum experimental value of 9.4 mT. This value represents 13 % of the maximal nuclear polarization, and corresponds also to 13 % of maximal electronic polarization.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:58:38 GMT" } ]
2009-11-13T00:00:00
[ [ "Testelin", "C.", "" ], [ "Bernardot", "F.", "" ], [ "Karczewski", "G.", "" ], [ "Chamarro", "M.", "" ] ]
[ 0.0838307962, -0.000862628, -0.035699904, 0.0593344457, -0.0296149906, 0.0603268333, -0.0229424778, -0.0061338809, -0.0799134672, -0.0679003298, 0.1273392439, 0.1039397418, -0.0153428633, -0.047138501, 0.0785032287, 0.1208625883, 0.0110468613, -0.0270034391, 0.0468773432, 0.0557305031, -0.0486532003, -0.087016888, 0.0379197225, -0.0009034335, -0.0241568498, -0.0417325869, 0.0053797956, 0.0407924317, 0.0771974549, -0.0954260826, 0.0604835264, -0.04591107, -0.0102046365, -0.1511565894, -0.1910610944, 0.1459334791, -0.0149772465, 0.013567009, -0.1368452907, -0.0254626237, -0.019194901, -0.0492277406, -0.030894652, 0.0783987716, 0.0693105683, 0.0051447558, -0.0727578178, -0.0355170965, 0.1256678402, -0.0658633187, -0.0241307337, 0.0866512731, 0.1150127202, 0.0046355035, -0.0575585887, -0.0065843738, 0.040818546, 0.1042008922, 0.0755260587, -0.0203570426, 0.0446052961, -0.0361699834, 0.0214408357, 0.0190773811, -0.0212841425, 0.0159826931, -0.0505596325, 0.0657588616, 0.0969407856, 0.0757872164, 0.0873302743, 0.06419193, 0.0614236854, -0.0146508021, 0.0443441384, -0.0308163054, 0.0192601904, 0.0032823936, -0.0151078235, -0.0057095038, 0.0097476151, -0.0531189516, 0.0703029558, -0.0663856342, -0.0269512087, 0.0016256906, 0.0194038264, -0.0155648449, 0.0095452201, 0.0068422644, 0.0377108008, 0.0400873125, -0.0375802219, 0.0540068783, 0.0097019132, 0.0105245514, 0.0024809737, -0.0050207074, 0.0474257693, 0.040818546, 0.011876029, 0.0148205534, 0.0091208424, -0.0824727863, 0.1374720633, 0.0019521345, 0.0365356021, 0.0262983218, -0.0025756424, -0.00392712, 0.0955305472, -0.045258183, -0.0370317958, 0.0666467845, -0.0152775748, -0.1725713015, -0.0668034777, -0.0403223522, -0.0629383847, 0.0778764561, -0.065132089, 0.0710864216, -0.0155387297, 0.066594556, 0.055208195, -0.0265203025, 0.0005965763, -0.1262946129, -0.0741158277, -0.0181502812, 0.1635875702, 0.0237912312, -0.0279435981, -0.0700940341, -0.0130642848, 0.0122873485, 0.0534323379, -0.0336367786, 0.0135539509, -0.019338537, 0.043508444, -0.0523354858, 0.11041639, 0.0665423274, 0.0669601709, 0.0394083075, 0.0579242073, -0.0354909822, 0.082211636, 0.0435345583, -0.050350707, -0.1289061755, -0.0087617543, 0.0445530638, 0.0377108008, -0.0657066256, 0.0610580668, 0.0802268535, -0.0507685542, -0.0315214247, 0.0863901153, -0.0078346534, -0.0816893205, 0.0049521541, 0.0099238949, -0.0157345962, -0.0796523094, 0.0080109332, -0.1078048348, -0.0002093322, -0.0046289745, -0.0843531042, -0.0587076731, 0.0702507272, 0.0766229108, 0.0138673373, 0.0318609253, -0.0686315671, -0.0799134672, 0.0168575626, -0.0365356021, -0.0430122502, 0.0674302503, 0.0257237796, -0.0584465154, -0.0549470372, 0.1024772674, 0.0928667635, -0.0260893963, -0.0728100464, -0.0317825787, 0.0933890715, 0.1304731071, 0.0603268333, -0.0648709312, -0.1014848799, 0.0379719548, 0.0740635917, 0.0017709582, -0.1179376543, -0.0253451057, 0.0870691165, 0.0238565207, -0.0521004461, -0.1320400238, -0.0017154628, 0.0366139486, 0.0284136776, -0.0868079662, 0.0321220793, 0.0458849557, 0.0313386135, 0.0502723604, 0.0252145268, -0.0720265806, -0.0580809005, 0.020265637, -0.0712953508, 0.0686837956, 0.0718176588, -0.0881137401, 0.1059245169, 0.0539546497, 0.0979331732, -0.0218586847, 0.0844575688, -0.0343680158, 0.0045245127, 0.0422548987, -0.0477913879, -0.0533017591, -0.0287792943, 0.0309729986, -0.0117062787, -0.0174451619, -0.0042437706, 0.0949037746, -0.0139456838, -0.0534584522, -0.1179376543, 0.0139717991, 0.0563572757, 0.0513430983, 0.065654397, -0.1022161171, 0.0067704464, -0.0457282625, -0.0236606542, 0.0814803988, -0.069571726, -0.054268036, 0.0431167111, -0.0957916975, -0.0438218303, -0.0275779814, 0.0609536059 ]
712.056
Graziano Guerra Dr
Rinaldo M. Colombo and Graziano Guerra
Differential Equations in Metric Spaces with Applications
25 pages
null
null
null
math.DS math.AP
null
This paper proves the local well posedness of differential equations in metric spaces under assumptions that allow to comprise several different applications. We consider below a system of balance laws with a dissipative non local source, the Hille-Yosida Theorem, a generalization of a recent result on nonlinear operator splitting, an extension of Trotter formula for linear semigroups and the heat equation.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 15:59:01 GMT" } ]
2007-12-05T00:00:00
[ [ "Colombo", "Rinaldo M.", "" ], [ "Guerra", "Graziano", "" ] ]
[ 0.0559281111, -0.0072644055, 0.0276739262, 0.0208670329, -0.0101489658, -0.038855087, -0.0441443771, -0.0826646984, -0.0734698102, -0.0522680134, -0.0214472935, -0.0513306707, -0.1372983903, 0.0573118106, 0.0551693104, 0.073559083, 0.0441666953, 0.040082559, 0.0804775655, 0.0489203595, -0.0235897899, -0.0470903106, 0.016303068, 0.0204987917, -0.0032639611, -0.1044467539, 0.0632929504, 0.0495006219, 0.0281202793, -0.0516431183, 0.1113205999, -0.0111923181, -0.0767728314, -0.0320705101, 0.0023363824, 0.1673826128, -0.0199966431, 0.174881354, -0.0969480127, 0.0150867533, -0.0896724463, -0.0656586215, -0.1072141454, 0.1172124669, -0.1116776839, 0.0441443771, 0.0073146205, 0.0035401424, 0.1526529491, -0.0414662547, -0.0558834784, -0.0023573053, 0.087396048, -0.142386809, -0.0033560216, -0.0698543489, -0.0123974727, 0.0106008993, 0.0248618983, -0.1481894106, -0.0180884823, -0.1261395365, -0.0690509081, -0.0054538837, -0.0627126917, 0.0623109713, -0.0829325095, -0.0725324675, -0.0912793204, 0.0011926012, -0.1006081104, 0.0003640572, 0.1198013201, 0.0658371672, -0.0378507897, -0.0368018597, -0.0108519727, 0.0626234189, -0.0131116388, 0.0370027162, 0.0249958038, 0.029057622, 0.0253528878, 0.0082463836, -0.0356859751, -0.0103721432, -0.0696311668, -0.0529375449, -0.0457512476, -0.0603916496, -0.008101319, -0.0092339413, 0.0486079119, 0.0439658351, 0.1653293967, -0.0797633976, 0.0811470971, 0.0276069734, 0.0233442951, 0.016124526, -0.1068570614, -0.0441220589, 0.0852535442, -0.0424259156, 0.2037158012, 0.0589633174, 0.0022680345, -0.0137588512, -0.0093176328, 0.0658371672, 0.0176979229, 0.0296825171, 0.0583830588, 0.0312001202, 0.0318696499, 0.0260893703, -0.0146627175, -0.1062321663, -0.0724878311, -0.0210902095, -0.0161022078, -0.044568412, 0.0247279927, -0.0341237374, 0.0905205235, -0.0244824979, -0.0182447061, -0.0372258946, -0.039368391, 0.0536517091, 0.0329408981, 0.0127768731, -0.0188138057, -0.0404173248, -0.0153992008, 0.0274507497, 0.0923952088, 0.0082017481, 0.0832895935, -0.0253528878, 0.1224794388, 0.0148635767, -0.0088768583, 0.0615968034, -0.0049796328, -0.037337482, -0.0449924469, 0.0245940872, 0.0847179219, -0.0121408198, 0.0294593405, -0.0396362059, 0.0556156635, 0.0796741247, -0.0212241169, -0.1114991456, 0.0732912719, 0.0376052968, 0.0302627776, -0.0181554351, -0.0428945869, 0.0696311668, -0.0081459545, -0.0274061151, 0.1077497751, -0.0051609641, -0.0631590411, -0.0595882125, -0.0678457543, -0.0838252157, -0.0171622988, -0.0582045168, -0.1032862365, -0.0338782407, 0.0728895515, 0.0196841955, -0.0492774434, -0.0956089497, -0.047313489, 0.0443229191, 0.0052837115, 0.0182000697, 0.0185125172, -0.0369580835, -0.0099146301, -0.0124755846, -0.0610611811, 0.0758354887, 0.0650783628, 0.0678457543, -0.0709255934, 0.039725475, -0.0248395801, 0.0343915485, -0.0002934427, -0.1234614179, 0.0121073425, 0.0559727475, -0.0487864539, -0.000031406, 0.0336104296, 0.0270490311, 0.0242816396, 0.0148301004, -0.1161412224, 0.0507950447, 0.0104893111, 0.0706131458, -0.0362215973, -0.0910561457, -0.0180884823, 0.0374267548, 0.0071304995, 0.0997154042, -0.0702560619, 0.0911900476, -0.1030184254, 0.0494559854, 0.0810131878, 0.1721139699, -0.0203760434, 0.0857445374, 0.0190035067, -0.0036684691, 0.0287451744, -0.0195614491, 0.0711487755, -0.0789153278, 0.05356244, -0.0390336253, 0.1293532848, -0.0062043159, -0.0650783628, 0.0020853085, 0.0547229573, -0.0785582438, -0.028187234, -0.0427160449, -0.0905205235, -0.0286335871, -0.0730680898, 0.07945095, -0.0402387828, -0.0673101321, 0.0058974475, 0.0113764387, -0.0269597601, 0.0200189613, -0.0690062717, -0.0284996815, 0.0381186008, 0.039368391, 0.0418902896, -0.0275846552, -0.0118730068, 0.0616860762 ]
712.0561
Carsten G\"uttler
C. G\"uttler (1), T. Poppe (1), J. T. Wasson (2) and J. Blum (1) ((1) Institut f\"ur Geophysik und extraterrestrische Physik, Technische Universit\"at Braunschweig, (2) Institute of Geophysics and Planetary Physics, University of California, Los Angeles)
Exposing metal and silicate charges to electrical discharges: Did chondrules form by nebular lightning?
Accepted by Icarus
null
10.1016/j.icarus.2007.11.021
null
astro-ph
null
In order to investigate the hypothesis that dust aggregates were transformed to meteoritic chondrules by nebular lightning, we exposed silicatic and metallic dust samples to electric discharges with energies of 120 to 500 J in air at pressures between 10 and 10^5 Pa. The target charges consisted of powders of micrometer-sized particles and had dimensions of mm. The dust samples generally fragmented leaving the major fraction thermally unprocessed. A minor part formed sintered aggregates of 50 to 500 micrometer. In a few experiments melt spherules having sizes smaller than 180 micrometer in diameter (and, generally, interior voids) were formed; the highest spherule fraction was obtained with metallic Ni. Our experiments indicate that chondrule formation by electric current or by particle bombardment inside a discharge channel is unlikely.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:40:32 GMT" } ]
2009-11-13T00:00:00
[ [ "Güttler", "C.", "" ], [ "Poppe", "T.", "" ], [ "Wasson", "J. T.", "" ], [ "Blum", "J.", "" ] ]
[ 0.0178247504, -0.0117838588, 0.0370947495, -0.0069853752, -0.020550441, 0.0215266179, 0.0215012636, 0.010966151, -0.0411769487, -0.0042153127, 0.0452084355, 0.0507358834, 0.0203602761, -0.0522318408, -0.0514965393, 0.0745444745, -0.0246706717, -0.007708, -0.010718938, 0.0110422168, -0.0120057175, 0.0415319204, 0.0256722048, 0.0203729533, -0.0430785939, -0.0344578028, 0.0848387107, 0.0152638685, 0.0517247356, 0.0521304198, 0.0338239223, -0.0104146749, -0.006348324, 0.0074290922, -0.1990895271, 0.0546152368, 0.0237705596, 0.0315419473, -0.082404606, -0.0044752038, -0.0449041724, -0.0425968431, 0.0318462104, 0.0262934081, -0.0489863679, 0.063236028, 0.0184586309, 0.0488849469, 0.01022451, -0.0321758278, -0.0795648172, 0.0735809729, 0.0598891303, -0.0535503179, -0.014820151, -0.0355987884, -0.0177486837, 0.082201764, -0.0599905513, -0.0048396857, -0.0578100011, -0.1428008378, 0.019853171, 0.0562379733, -0.0050615445, 0.0118028754, -0.0508626588, -0.0128234243, 0.071451135, 0.1211981624, -0.0220464021, -0.1139972657, -0.004646352, -0.1390482634, -0.0491892099, -0.0599905513, 0.0891998187, -0.0864107385, -0.0637938455, 0.0917860568, 0.0486821048, -0.0159991719, -0.0674957111, 0.0188009273, -0.0494427644, 0.011606372, 0.1254578382, 0.0333928801, -0.0946258456, -0.0022819736, 0.0334943011, -0.0457916074, -0.083317399, -0.0123923849, 0.007955214, -0.0323786698, 0.0949808136, 0.0304770265, 0.0858022124, 0.0021662903, -0.0432053693, -0.0404162891, 0.0212223548, -0.0119803622, 0.0912282392, 0.0285246707, -0.0618668422, 0.0402641594, -0.0977191851, -0.0568972118, 0.1145043671, -0.0182431117, -0.133064419, 0.0197897833, 0.0231493562, 0.0948286876, -0.0099899741, 0.0408726856, -0.1419894695, 0.0967049748, -0.1332672685, 0.0269526448, 0.0048460248, -0.0541081317, 0.0532967634, -0.0152638685, 0.0532967634, -0.0933073685, 0.023314165, 0.0212730654, 0.1100418419, -0.0347620659, 0.0345338695, -0.1240379512, -0.1021310017, -0.0045893025, 0.0804268941, -0.085650079, -0.0246833488, -0.0472622104, -0.0572521836, 0.1166342124, 0.0451830812, 0.077282846, -0.0246833488, 0.0263694748, -0.0182684679, 0.0546152368, 0.0096730329, 0.0336464345, -0.0943722874, -0.0703862086, 0.0442702882, 0.030527737, 0.068154946, -0.0986826867, -0.0128614577, 0.1190683171, 0.0163161121, -0.0825567394, 0.1544642597, 0.0392245911, -0.0346606448, -0.0245692506, -0.0078030825, -0.0127663752, 0.0207532831, 0.037449725, -0.1081148461, -0.1531457901, -0.1098389998, -0.0567957908, -0.0161513034, -0.0557815805, 0.0270033553, 0.0502541326, -0.0272822641, -0.0354973674, 0.0120817833, 0.0913803726, 0.0531953424, 0.0730738714, 0.0565422364, -0.0761672109, -0.0545138158, 0.0759136602, -0.038540002, -0.0288289338, 0.0080693122, -0.0031868396, -0.074189499, 0.0017954696, -0.0187882502, 0.0717553943, -0.1366141587, -0.0611061864, 0.14290227, -0.0125508551, 0.0826581568, 0.0669886023, 0.0232380982, 0.0435349867, 0.0405177101, 0.0399598964, -0.0342042521, 0.0325815119, 0.1025366858, -0.0379314758, -0.0065796911, -0.0453098565, 0.0846865773, -0.0772321299, 0.0027383685, 0.0222745985, -0.111360319, -0.0813396871, -0.092952393, 0.0608019233, 0.0256468486, -0.0870192647, -0.0088680033, -0.0310094878, -0.0099392636, 0.0747473165, -0.008202428, 0.0584692359, -0.0151497703, -0.0191939343, 0.097516343, 0.1222123727, -0.055426605, -0.0319729857, -0.1092304736, -0.0419883169, -0.0312123299, 0.0256214943, 0.0231873877, 0.1089262143, 0.014528566, -0.011809214, -0.0961471573, -0.0216787495, -0.0343817361, 0.0080312798, 0.001713065, 0.0302234739, -0.0864614472, 0.0348381326, 0.057404317, -0.0027351989, 0.086968556, -0.1492917836, 0.0152892238, -0.0640473962, -0.0417347625, -0.072718896 ]
712.0562
Pierluigi Belli
R. Bernabei (1), P. Belli (1), F. Montecchia (1), F. Nozzoli (1), F. Cappella (2), A. Incicchitti (2), D. Prosperi (2), R. Cerulli (3), C.J. Dai (4), H.L. He (4), H.H. Kuang (4), J.M. Ma (4), X.H. Ma (4), X.D. Sheng (4), Z.P. Ye (4), R.G. Wang (4), Y.J. Zhang (4) ((1) Univ. and INFN Roma Tor Vergata, (2) Univ. and INFN Roma, (3) INFN LNGS, (4) IHEP Beijing)
Investigating electron interacting dark matter
16 pages, 6 figures. Accepted for publication in PRD. One typo corrected
Phys.Rev.D77:023506,2008
10.1103/PhysRevD.77.023506
ROM2F/2007/19
astro-ph
null
Some extensions of the Standard Model provide Dark Matter candidate particles which can have a dominant coupling with the lepton sector of the ordinary matter. Thus, such Dark Matter candidate particles ($\chi^{0}$) can be directly detected only through their interaction with electrons in the detectors of a suitable experiment, while they are lost by experiments based on the rejection of the electromagnetic component of the experimental counting rate. These candidates can also offer a possible source of the 511 keV photons observed from the galactic bulge. In this paper this scenario is investigated. Some theoretical arguments are developed and related phenomenological aspects are discussed. Allowed intervals and regions for the characteristic phenomenological parameters of the considered model and of the possible mediator of the interaction are also derived considering the DAMA/NaI data.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:12:58 GMT" }, { "version": "v2", "created": "Wed, 5 Dec 2007 12:33:37 GMT" } ]
2008-11-26T00:00:00
[ [ "Bernabei", "R.", "" ], [ "Belli", "P.", "" ], [ "Montecchia", "F.", "" ], [ "Nozzoli", "F.", "" ], [ "Cappella", "F.", "" ], [ "Incicchitti", "A.", "" ], [ "Prosperi", "D.", "" ], [ "Cerulli", "R.", "" ], [ "Dai", "C. J.", "" ], [ "He", "H. L.", "" ], [ "Kuang", "H. H.", "" ], [ "Ma", "J. M.", "" ], [ "Ma", "X. H.", "" ], [ "Sheng", "X. D.", "" ], [ "Ye", "Z. P.", "" ], [ "Wang", "R. G.", "" ], [ "Zhang", "Y. J.", "" ] ]
[ -0.0041362778, 0.0034528929, -0.0099750245, -0.0007186034, -0.0443361029, 0.090302743, 0.0158497375, 0.1119312793, 0.0301888343, 0.0191227924, -0.0264961571, 0.0216045585, -0.0938515514, 0.001771406, 0.0522729643, 0.0331861377, 0.0636866912, 0.0496353358, 0.0101968246, 0.0641183034, -0.0574043468, 0.0674273223, 0.0559656397, -0.0200339723, -0.0888160765, -0.0891038179, -0.0206454229, -0.0369267724, 0.0661804453, -0.0100649428, 0.0492516793, -0.0452712625, -0.0944270268, -0.0872814581, -0.1044500098, 0.1468438655, -0.0662284046, 0.0301888343, -0.1275652051, 0.0041242889, -0.0048975931, 0.0615765899, -0.0784094408, 0.0716475248, -0.0575961731, -0.0145189352, -0.0214247219, -0.0734698921, 0.1010930315, -0.0353202187, 0.0388450474, 0.0162693597, 0.1234409213, 0.0503546894, -0.0591307916, -0.0259206761, 0.0197702106, 0.0336896852, 0.0819582492, 0.0895354301, -0.0302847493, -0.0726066679, -0.0638785213, 0.0447916947, -0.0984074473, -0.1224817857, -0.0381976292, -0.023558801, -0.0559656397, 0.0096393265, 0.0579798259, -0.0714077428, 0.0848356634, 0.0416984782, 0.0083205132, -0.0085902698, 0.0694894716, -0.0138954958, -0.0528484434, 0.0695374236, -0.0350324772, -0.0120131904, -0.0717913955, -0.0658927038, -0.0715516135, -0.0311000142, -0.0299010929, 0.0331861377, -0.0809511542, 0.0096573103, 0.0116894813, 0.0164372083, -0.053663712, 0.0655570105, 0.0452233069, -0.0101009104, -0.008680189, -0.0438325591, 0.0338095762, 0.0040223803, 0.0228034798, 0.0512658693, 0.1326486319, -0.1025317386, 0.079800196, -0.0039654318, 0.0058417432, -0.0365910754, -0.0638305619, 0.0277670138, 0.1423359215, 0.0636387318, -0.0974483117, 0.0686262473, -0.0190388672, -0.1093416065, -0.0246737972, 0.0325866789, -0.0494914651, 0.0454151332, -0.0500669479, 0.10080529, 0.0271195974, 0.0196263399, 0.0531361848, -0.1080947295, 0.0259926114, -0.113082245, -0.0863702819, 0.0071455701, 0.1112598851, -0.042513743, 0.0473813638, 0.0344569944, -0.0834449157, 0.0529443584, 0.0505944714, 0.0040253778, -0.006935759, -0.0762993395, 0.0323708728, -0.0588430502, 0.1113557965, 0.0791287944, 0.0159576405, 0.03541613, 0.0060965139, -0.042513743, 0.0585553087, -0.0462303981, -0.0706404373, -0.1545169652, 0.0833489969, 0.0369507484, -0.0193146206, -0.0626316443, -0.0034948552, 0.136101529, -0.006995705, -0.1016685143, 0.029205719, 0.0208732169, -0.026280351, -0.0092736548, 0.0521290936, 0.1035867855, -0.0786971822, -0.0298051797, -0.1511599869, -0.0758197755, -0.0484364145, -0.0568288639, -0.0576441288, -0.0642142147, 0.0039624344, 0.0194944572, 0.044767715, -0.0833969563, -0.0425856784, -0.0311000142, 0.0500189923, 0.0140273776, 0.0495394208, -0.0215805806, -0.1309221834, -0.0739494562, 0.0288939998, 0.10281948, -0.0187631156, -0.0696812943, 0.0328024812, 0.0534718819, 0.0817184672, 0.0929403678, 0.0039324616, -0.0180197842, 0.0239784233, 0.0773064345, 0.0676671118, 0.0631112084, 0.0468538404, 0.0617204607, 0.1038745269, -0.1283325255, -0.0220961161, 0.0399960093, 0.1486662179, 0.0175282266, -0.0212328937, -0.0611449778, 0.0575002581, -0.0564452074, 0.1072315052, -0.0957218632, -0.1289080083, -0.0092376871, -0.0769707412, 0.0316275395, 0.0932281092, 0.0590828359, -0.0753402039, 0.0579318702, 0.0073913489, 0.0615765899, 0.0454391129, 0.1196043715, -0.0318913013, -0.02616046, 0.0391807444, 0.01049056, 0.0498271622, -0.0678109825, -0.0783135295, 0.0072294944, 0.0325147435, -0.0440243855, 0.0039054856, -0.0437366441, 0.0275512077, 0.0064202226, -0.0622479878, -0.0509301722, -0.0152622666, 0.0428254642, -0.067523241, 0.0641183034, -0.0047177547, -0.0279828198, 0.0357278511, -0.0226596091, 0.0958657339, -0.0538555384, 0.0085842758, -0.0506903864, -0.0032790494, 0.0199860148 ]
712.0563
Boris Tomasik
Boris Tomasik, Ivan Melo, Giorgio Torrieri, Igor Mishustin, Pavol Bartos, Mikulas Gintner, Samuel Korony
Fragmentation of the fireball and how to observe it
proceedings of 37th International Symposium on Multiparticle Dynamics, Aug. 4-9, 2007, Berkeley, CA, 4 pages
Acta Phys.Polon.Supp.1:513-517,2008
null
null
nucl-th
null
We argue that fragmentation at hadronisation is likely scenario in ultrarelativistic nuclear collisions. In case of crossover phase transition it is driven by a singularity of the bulk viscosity. We claim that such a scenario can explain the ``HBT puzzle'' and can be identified by non-statistical differences between event-wise rapidity distributions and by proton-proton rapidity correlations.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:19:35 GMT" } ]
2009-01-16T00:00:00
[ [ "Tomasik", "Boris", "" ], [ "Melo", "Ivan", "" ], [ "Torrieri", "Giorgio", "" ], [ "Mishustin", "Igor", "" ], [ "Bartos", "Pavol", "" ], [ "Gintner", "Mikulas", "" ], [ "Korony", "Samuel", "" ] ]
[ 0.0087016132, 0.0329493992, -0.0315964073, 0.0372206196, -0.0332942829, -0.0233325269, -0.0139942104, 0.030296471, 0.0509362705, 0.0115933074, -0.0032664211, 0.0520505048, -0.0710985437, 0.0251099896, 0.0158114675, 0.101872541, -0.0585236549, 0.0196582172, 0.0199500397, -0.0186633691, -0.1190635338, -0.1291446686, 0.0206795968, -0.0365839154, -0.1054274738, -0.0747065321, 0.0384409688, -0.026728278, -0.005979043, 0.0798532218, 0.095717743, -0.0298720021, 0.0303229988, -0.1304180771, -0.1544005722, 0.1386952251, -0.0472221673, 0.0606459975, 0.0112285297, 0.0000501829, -0.0356288627, 0.0056142649, -0.0861141384, 0.1223531738, 0.0192337483, 0.0316229351, 0.0408816636, -0.0668007955, -0.0051765312, 0.0165012293, 0.0258793402, -0.0002870554, 0.0150686475, 0.0134636238, -0.0506444499, -0.0152676171, -0.0206928607, 0.1111047417, -0.0137952408, -0.0237172022, -0.0791634545, -0.0311454087, 0.0183184873, 0.013198331, -0.0732739493, 0.0436407141, -0.0911016464, 0.0704087839, 0.1211858839, 0.0690292642, 0.0500608049, -0.0284128897, -0.021992797, -0.1083456948, 0.0474344045, -0.0090000676, -0.042261187, -0.0393429659, 0.0094245365, -0.0039528669, 0.1227776408, -0.0234784372, 0.0559768416, -0.0782084018, -0.0442774147, 0.0176552553, -0.0253222249, 0.0689762011, -0.1268100888, -0.0187031627, 0.0017708313, 0.0543320253, -0.0850529596, -0.0092719933, 0.0554993115, -0.1811421216, 0.1177901328, -0.0642539859, 0.0513076819, -0.0041452046, -0.04183672, 0.0641478673, 0.0431897156, -0.0616010539, 0.1241571605, -0.107231468, -0.0613357611, -0.0680211484, -0.0334534571, -0.0419428349, 0.0151614994, -0.0409347229, -0.0731147751, 0.0297658835, -0.0844693184, -0.086591661, 0.0127208037, -0.0728494823, -0.0154267931, 0.0264762491, 0.011460661, -0.0402184315, -0.0130988462, 0.0374328531, -0.0411469564, -0.1073906422, 0.1240510494, -0.0865386054, -0.0679680854, 0.0190613084, 0.1181084812, -0.0755554736, -0.0588420071, 0.0125682596, 0.0106050912, -0.057356365, -0.0004916213, 0.0143125616, 0.0339309871, -0.0275904816, -0.0453651175, 0.0672783256, 0.0954524502, -0.0215020049, 0.0217672978, 0.0398735516, -0.0307209399, 0.0846284926, -0.0161696132, -0.1034112424, -0.0495302193, -0.1046846509, 0.0163951125, -0.0213428289, 0.0636172816, -0.116728954, 0.0658987984, 0.0541197881, -0.0169787575, -0.0545973182, -0.0122698052, 0.0118519682, -0.1091946363, 0.0913669392, 0.0419958942, 0.0376716182, -0.0744942948, 0.1375279278, -0.1100435704, -0.0959299803, -0.0498485714, -0.1512170583, -0.0399531387, -0.0328167528, 0.0147635601, 0.0719474852, -0.0017824379, -0.0558176637, 0.0064665191, 0.0240886118, 0.0239692293, 0.1061702892, 0.088714011, -0.0077465582, -0.0665885657, -0.0037074708, -0.0674905628, 0.1256428063, -0.0268343948, -0.0206928607, -0.0463467017, 0.040430665, -0.0139942104, 0.1178962439, 0.0686578527, -0.0608582348, 0.0609112903, 0.0524749719, -0.0230407044, 0.0950810388, 0.0347799249, 0.0583114214, 0.0587889478, -0.1190635338, 0.0178542249, 0.0332146958, 0.039767433, -0.0574094243, -0.0828244984, 0.0702496096, 0.0641478673, 0.0050438847, 0.0256803706, 0.0114739258, -0.0084562171, -0.0295801796, 0.026224222, 0.1662857085, 0.0795348659, 0.0154135283, -0.0004306867, -0.0237437319, 0.137740165, 0.0166736711, 0.0086021284, 0.0199633054, 0.1315853745, -0.0666946843, -0.0303760581, 0.060433764, -0.0440121219, 0.031543348, -0.0675966814, -0.0492118672, -0.0074083093, -0.0465324074, 0.0312780552, -0.0289434753, 0.0071828105, -0.0051334212, 0.0030193669, 0.0232927334, 0.0498485714, 0.0025866076, 0.0100745047, -0.0374593846, -0.0413591936, -0.011367809, 0.1010766625, -0.0550217852, 0.043322362, -0.076351352, 0.0144319441, 0.0037008384, 0.0027524158, -0.0532708503 ]
712.0564
Nicolas Rougemaille
Ernst Bauer, Rachid Belkhou, Salia Cherifi (NEEL), Andrea Locatelli, A. Pavlovska, Nicolas Rougemaille (NEEL)
Magnetostructure of MnAs on GaAs revisited
null
Journal of Vacuum Science & Technology B 25, 4 (2007) 1470
10.1116/1.2746353
null
cond-mat.mtrl-sci
null
The ferromagnetic to nonferromagnetic (&#945;-&#946;) phase transition in epitaxial MnAs layers on GaAs(100) is studied by x-ray magnetic circular dichroism and x-ray magnetic linear dichroism photoemission electron microscopy in order to elucidate the nature of the controversial nonferromagnetic state of &#946;-MnAs. In the coexistence region of the two phases the &#946; phase shows a clear XMLD signal characteristic of antiferromagnetism. The nature and the possible causes of the elusiveness of this magnetic state are discussed.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:24:22 GMT" } ]
2009-11-13T00:00:00
[ [ "Bauer", "Ernst", "", "NEEL" ], [ "Belkhou", "Rachid", "", "NEEL" ], [ "Cherifi", "Salia", "", "NEEL" ], [ "Locatelli", "Andrea", "", "NEEL" ], [ "Pavlovska", "A.", "", "NEEL" ], [ "Rougemaille", "Nicolas", "", "NEEL" ] ]
[ 0.0489078984, -0.0231007654, -0.0167698022, -0.0103180194, -0.0190895442, 0.0338054076, -0.0534990542, -0.0625363812, 0.0228470434, -0.0694956109, 0.0627296939, -0.0893100724, 0.0526774786, 0.0335396044, -0.0347961336, 0.0570269935, -0.0948194563, -0.0240673255, 0.0619081184, 0.0189808067, 0.0484004542, -0.0361493155, 0.0502127521, 0.0606999174, -0.029045105, 0.0097078793, 0.0185337737, 0.0775180459, 0.0428185724, 0.0561570898, 0.0669825524, -0.0375749916, 0.0327663571, 0.0296492036, -0.1551327556, 0.1183068454, -0.0507443585, -0.0406196527, 0.0103421835, 0.0263145752, -0.0588151291, 0.0530641004, 0.0048025912, 0.0813842863, 0.088343516, 0.0528224632, -0.1198533401, 0.096365951, 0.089648366, 0.0296250395, -0.0143171586, -0.0347961336, 0.0474580564, 0.0120940721, -0.0346753113, -0.0417553596, 0.0769381151, 0.0531124286, 0.0552388579, -0.0061920201, 0.0101428311, -0.1084479466, 0.0039055033, 0.084573932, -0.0384932198, 0.0330804884, -0.1107676849, 0.0255171638, 0.1465303749, 0.0460565463, 0.0296733677, -0.0219408944, -0.0238740128, -0.0070679644, -0.0479655005, -0.0432051979, 0.0091581484, 0.1027452424, -0.1021653116, 0.0533057414, 0.0004258901, 0.019536579, 0.0316306502, -0.0216992553, 0.0024239493, -0.0265562143, -0.0294075646, -0.0528707877, -0.0741350949, -0.0006882959, 0.0400638804, -0.0101247076, -0.0775180459, 0.0544656105, 0.0410304405, 0.0296250395, 0.0289242845, -0.069012329, -0.0132539431, 0.0435193293, -0.0237411112, -0.0310507156, 0.0464915, -0.0283201858, 0.1359948814, -0.0337570794, 0.0225691572, 0.0181471501, -0.0623430684, -0.0827374682, 0.0632129759, -0.0649044514, 0.0140876006, 0.0690606534, -0.103905119, -0.0967042521, -0.0319931097, -0.102648586, 0.0170718525, 0.100135535, -0.0279093981, 0.1962115169, 0.0512276404, -0.0379616134, 0.1063215137, -0.006282635, 0.0428427383, -0.0304949433, -0.0660643205, 0.0605549365, 0.088343516, -0.0454766117, -0.0666442588, -0.0621014312, -0.0737484694, 0.0089829601, 0.0703171864, -0.008016401, 0.0213367939, 0.07022053, 0.0541273169, 0.0412479155, 0.0695439354, 0.0200440213, 0.0694956109, 0.0580418818, -0.0249130633, 0.066885896, 0.0668375716, 0.026266247, -0.0066752997, -0.0253963433, 0.0952544138, 0.0496811457, 0.0211314019, -0.0966559201, 0.0033467114, 0.0265320502, 0.066015996, -0.0366809219, 0.1347383559, -0.0098468224, -0.0063007581, -0.079064548, -0.0584285036, 0.0842839628, -0.1335784793, 0.0104750851, -0.027885234, -0.0390248299, -0.0947711319, -0.0821575373, -0.0972358584, 0.0434226729, 0.0913881734, 0.0164556708, -0.0045790742, -0.1851927489, -0.0887301341, 0.0797894672, -0.0228228793, -0.0327663571, 0.0075270799, -0.0287309736, -0.1021653116, -0.053209085, 0.0328146853, 0.0345303267, -0.0351585932, 0.003829991, -0.0606999174, 0.1018753424, 0.0707038045, 0.0705104917, -0.0713320673, -0.1222697422, 0.0910498798, 0.0397014208, -0.0071706614, 0.0547072515, 0.0407887995, 0.010221364, 0.0751499832, -0.0051680715, -0.0257104747, 0.0257104747, 0.0775180459, -0.023016192, -0.0188841503, -0.0274986103, 0.0818675682, 0.0205877107, 0.0272086412, -0.0128673194, -0.0256379843, -0.0028332267, -0.1314520538, -0.0359801687, 0.1268125772, 0.1098977849, -0.0559154525, -0.0394597799, -0.042528607, 0.1119275615, -0.0453316271, 0.0830274373, 0.0186304282, -0.0775180459, 0.04042634, 0.0343853459, -0.0432776883, 0.0327180289, -0.0068927757, 0.0768414587, 0.0336604267, -0.1201433092, -0.0171926729, -0.0113027021, -0.0382515825, 0.0928863436, -0.0345544927, 0.0870386586, -0.0073035629, 0.0771314278, -0.0522425249, 0.0889717788, -0.0405471586, 0.0514209494, 0.1286490262, 0.0042196349, -0.0345061645, 0.1313554049, -0.0613281839, 0.0411270931, -0.0373575129, -0.0433501825 ]
712.0565
Diego Pavon
Diego Pavon (Univ. Autonoma de Barcelona), Bin Wang (Fudan University)
Le Chatelier-Braun principle in cosmological physics
6 pages, revtex file, no figures; version accepted for publication in General Relativity and Gravitation
Gen.Rel.Grav.41:1-5,2009
10.1007/s10714-008-0656-y
null
gr-qc astro-ph hep-ph
null
Assuming that dark energy may be treated as a fluid with a well defined temperature, close to equilibrium, we argue that if nowadays there is a transfer of energy between dark energy and dark matter, it must be such that the latter gains energy from the former and not the other way around.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:25:11 GMT" }, { "version": "v2", "created": "Fri, 25 Apr 2008 11:40:30 GMT" } ]
2009-01-16T00:00:00
[ [ "Pavon", "Diego", "", "Univ. Autonoma de Barcelona" ], [ "Wang", "Bin", "", "Fudan University" ] ]
[ -0.0053987973, 0.0291016735, 0.0028742587, 0.0119778989, 0.0341726094, 0.0975717902, -0.0637988597, 0.0410421006, -0.0304755718, -0.1179054901, -0.0369953476, 0.0171987135, -0.0599519461, -0.0298260916, 0.0606513843, 0.0741905347, 0.0213703699, 0.1033171862, -0.0167365838, 0.0187849421, -0.0650978237, -0.1074139029, 0.0402427427, 0.0247426666, -0.0816845223, -0.0889287144, 0.0011092671, 0.0166991148, -0.0063355467, -0.0304006319, 0.0614507422, -0.0497101545, -0.0493604355, -0.0087867072, -0.0466126353, 0.1691644043, -0.0825338438, 0.0649978966, -0.0154126454, -0.0855314434, -0.0715926141, -0.0417665206, -0.122301966, 0.1060150191, -0.0519083925, -0.0707432926, -0.111710459, -0.0623999834, 0.0625498593, -0.0066009588, -0.030375652, -0.0394683629, 0.1186049283, -0.1272979677, -0.0754395276, -0.0346722081, 0.0226693284, -0.0072879083, 0.0409921408, 0.0213703699, -0.0175484344, -0.0683452189, -0.0613508224, 0.0046369084, -0.0243804567, -0.0607013442, 0.0297761317, 0.0830334425, -0.0098983161, 0.0498350523, -0.0386440232, -0.0069569238, 0.0800858065, 0.0655474588, -0.0056423522, -0.0171862245, 0.0356963873, 0.0168989543, -0.0383942239, 0.0267785359, -0.0842824429, -0.0251548365, -0.0240806974, -0.0839826837, -0.0657972619, -0.0732912496, 0.0050428328, 0.0458132774, -0.018460203, -0.0215452295, 0.0722420961, 0.0189473126, -0.0602517053, 0.0138389077, 0.0782372877, 0.0754894912, 0.0847820416, 0.0176358633, 0.0723919719, -0.0133268181, -0.0257293768, -0.0218699705, 0.0976217464, 0.0202587619, 0.0952736288, -0.0530075096, -0.03324835, -0.0530574694, -0.0855314434, -0.1167064533, 0.1264986098, 0.0160371456, 0.0245303381, -0.0529075898, -0.0733911693, -0.0940246359, 0.0372951068, 0.0198590811, -0.1397879571, 0.0162744559, -0.0524079911, 0.0739407316, 0.0606513843, -0.0399180017, -0.0402177647, -0.1671660095, 0.0216076802, -0.036195986, -0.135091722, 0.0252172872, 0.097921513, -0.0424160026, -0.0220573191, -0.0312749296, -0.0125586838, -0.0176608432, 0.1190046072, 0.0438898206, 0.0419913419, 0.0036314642, 0.104915902, -0.0238933489, -0.0485610738, 0.0127397878, 0.0077250577, 0.0370952673, 0.0560051091, -0.0376198441, 0.0714926943, -0.0198590811, -0.0791365653, 0.0137264971, -0.0429905392, 0.0111660501, 0.013763967, -0.0112472344, 0.0612009428, 0.0939247161, 0.0843323991, -0.1218023673, -0.0450388975, 0.059352424, -0.0743903741, -0.0614007823, 0.1109111011, -0.02240704, -0.0428406596, -0.0599519461, -0.0614007823, -0.1264986098, -0.0954235122, 0.0345972665, -0.0799858868, -0.0049397903, 0.0181479529, -0.0023528016, 0.0695942193, -0.0501597933, 0.0237559583, 0.0550558679, 0.0283272937, 0.0917764381, 0.0905773938, -0.0847820416, 0.0388688445, -0.017023854, -0.0571042262, 0.0607013442, -0.0277527552, -0.0738907754, 0.0458132774, 0.0264787748, 0.095123753, -0.0268284958, -0.0507343337, -0.0039874287, 0.0739906952, 0.0554555506, 0.0149505166, 0.0218699705, 0.0717924535, 0.0386939831, 0.029301513, -0.0439897403, -0.0899778754, 0.0306754112, 0.0582533069, 0.0516585931, -0.1163067743, 0.0326987915, 0.0164118446, -0.0087617273, 0.0497601144, 0.0135766175, -0.1336928308, -0.0218699705, -0.0974219069, 0.1221021265, 0.0489357747, 0.1054155007, -0.0603516251, 0.0543564297, 0.0577537082, 0.0681953356, -0.0040030414, -0.0142760566, 0.0856813192, -0.0666965395, -0.053856831, 0.0410421006, 0.0513588339, -0.0319493897, -0.0248675663, 0.0311500318, 0.0793863684, -0.176258713, 0.0182603635, 0.0178731736, -0.0056954348, -0.0308003109, -0.0965226293, 0.1126097366, -0.0377197638, -0.0284022335, -0.10046947, 0.0788867697, -0.0026619288, -0.0620502643, -0.0202837419, -0.0433402583, 0.0770382509, 0.0338978283, 0.0031708959, -0.0427157618, -0.0424659625, -0.0119154491 ]
712.0566
Cosmin Crucean
Ion I.Cotaescu and Crucean Cosmin
Dirac-Coulomb scattering with plane wave energy eigenspinors on de Sitter expanding universe
9 pages, no figures
Int.J.Mod.Phys.A23:1351-1359,2008
10.1142/S0217751X08039487
null
hep-th
null
The lowest order contribution of the amplitude of Dirac-Coulomb scattering in de Sitter spacetime is calculated assuming that the initial and final states of the Dirac field are described by exact solutions of the free Dirac equation on de Sitter spacetime with a given energy and helicity. We find that the total energy is conserved in the scattering process.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:42:38 GMT" } ]
2008-11-26T00:00:00
[ [ "Cotaescu", "Ion I.", "" ], [ "Cosmin", "Crucean", "" ] ]
[ 0.0162386335, 0.0108277444, -0.0124802431, 0.0266070198, 0.048298303, 0.017336322, -0.0267263334, 0.0424280539, 0.0147233466, 0.0645250082, 0.0424280539, 0.0107919499, -0.0362953171, 0.0150454938, 0.0159164853, 0.0503982306, -0.0266786087, -0.0018016412, 0.069297567, 0.0116748735, -0.1365906596, -0.1178822219, 0.0436450578, 0.0407815203, -0.0002261373, -0.030043263, 0.0200805441, -0.0031916492, 0.0698225498, 0.0402804017, 0.0327874832, -0.0469858497, -0.0391588509, -0.0587502085, -0.0439552739, 0.1745802313, -0.0512095653, 0.0545503572, -0.1175004169, -0.0863833278, -0.092396751, -0.0089425836, -0.0829470828, -0.0180760697, -0.0492528155, -0.1281909496, -0.0522595271, -0.0724474564, 0.1148277819, -0.0957375467, -0.0188874044, 0.0083340826, 0.0069381087, 0.0026368392, -0.068581678, 0.0585115813, 0.0864310563, 0.0986965299, 0.0237554144, -0.0881014466, 0.0365100801, 0.0005827743, 0.0175033621, 0.0361282751, -0.080465354, 0.030496655, -0.0108635388, 0.063140966, -0.0040417612, 0.0403281301, -0.0114481775, 0.1035645455, 0.0009500376, -0.0059985109, 0.0519731753, -0.0450291, 0.0280865133, -0.0614705682, 0.0376554951, 0.060468331, 0.0049217022, -0.0032453404, -0.0116987368, -0.0787472352, -0.1074780449, 0.021452656, -0.0101416893, 0.0247695837, -0.0826130062, 0.0903922766, -0.0698702708, 0.0931603611, -0.0577002466, 0.018326629, 0.0302818902, -0.0577479713, 0.1082416475, -0.0846174806, 0.0532140397, -0.0140193934, -0.0548844337, 0.0243161917, -0.0204384867, -0.0034690544, 0.1154959425, -0.0158091038, -0.0307114217, -0.082756184, 0.0044563776, -0.0201044064, -0.0138642853, -0.0103087286, -0.0526413321, -0.0170738325, -0.031785246, -0.0744519308, -0.0599433482, -0.0107442243, -0.1737211645, 0.0981238261, -0.0041551096, 0.0300909877, 0.1038508937, 0.0325727202, 0.1553945392, -0.1193139926, 0.0067949318, -0.1539627761, -0.150908336, 0.0523549803, 0.1790664345, -0.0450529605, -0.0566025563, -0.0520209, -0.0517822728, 0.0396838337, 0.0574616157, 0.0426189564, 0.0577479713, 0.0092289373, 0.076265499, 0.1496674716, 0.0807039812, 0.0589888357, 0.081610769, 0.0286830831, -0.0139000798, 0.0057479516, 0.0655749664, -0.0476540066, -0.0030186439, 0.0192572773, 0.0407337956, 0.0206413195, 0.0138642853, -0.0355794318, -0.0109470589, -0.0509709381, 0.0486085191, -0.0302103013, -0.0140790511, 0.0301625766, -0.0869560391, -0.1104370281, 0.0601342507, -0.0189470612, -0.078508608, -0.0126711456, -0.0973124877, -0.0942580551, -0.0784608796, -0.1506219804, -0.0821834728, -0.0488471463, 0.0307830088, -0.0228366982, 0.0352930762, -0.0391349867, -0.0217986666, 0.083519794, 0.0348874107, 0.0286353566, -0.0072423592, -0.001667413, 0.0017017158, 0.0255570561, -0.0532617643, 0.060850136, -0.0695361942, -0.0322386399, -0.0119015705, 0.0956898183, 0.05354812, 0.0543594547, 0.037345279, -0.0723042786, 0.054454904, 0.053691294, -0.0571275391, 0.0775540918, 0.0074272957, -0.0263206661, 0.0415689945, 0.1112960875, -0.0272751786, 0.0356748812, 0.0406383462, -0.0485130697, -0.0403758548, 0.0713974908, 0.0413303673, -0.0029545126, 0.0209038109, -0.1200775951, -0.1466130316, 0.071636118, 0.041592855, -0.0394929312, 0.0683907792, 0.0368680209, -0.0972170383, 0.0507323071, 0.0375839062, 0.068581678, 0.0518777221, -0.0630455092, 0.0522118025, 0.0577479713, -0.0165369194, 0.0678657964, -0.0513050146, -0.0313318521, -0.0225384124, 0.066624932, -0.0559343994, -0.0125995576, -0.1300999671, -0.0355317071, -0.0784608796, -0.0649545342, -0.0796540156, -0.0268695112, 0.0328590721, 0.0994601399, -0.0148068657, -0.0117524276, -0.0153437788, 0.0497777946, 0.0350067243, -0.0129694305, -0.0057956772, 0.086621955, 0.0640477464, 0.0390634015, 0.0315227546, 0.0935898945 ]
712.0567
Carlo Luciano Bianco
Maria Giovanna Dainotti, Maria Grazia Bernardini, Carlo Luciano Bianco, Letizia Caito, Roberto Guida, Remo Ruffini
GRB 060218 and the binaries as progenitors of GRB-SN systems
6 pages, 3 figures, in the Proceedings of the "4th Italian-Sino Workshop on Relativistic Astrophysics", held in Pescara, Italy, July 20-28, 2007, C.L. Bianco, S.-S. Xue, Editors
AIPConf.Proc.966:25-30,2007
10.1063/1.2837005
null
astro-ph
null
(shortened) We study the Gamma-Ray Burst (GRB) 060218: a particularly close source at z=0.033 with an extremely long duration, namely T_{90} ~ 2000 s, related to SN 2006aj. [...] I present the fitting time consuming procedure. In order to show its sensitivity I also present two examples of fits with the same value of B and different value of E_{e^\pm}^{tot}. We fit the X- and \gamma-ray observations by Swift of GRB 060218 in the 0.1-150 keV energy band during the entire time of observations from 0 all the way to 10^6 s within a unified theoretical model. The free parameters of our theory are only three, namely the total energy E_{e\pm}^{tot} of the e^\pm plasma, its baryon loading B \equiv M_Bc^2/E_{e\pm}^{tot}, as well as the CircumBurst Medium (CBM) distribution. We justify the extremely long duration of this GRB by a total energy E_{e\pm}^{tot} = 2.32\times 10^{50} erg, a very high value of the baryon loading B=1.0\times 10^{-2} and the effective CircumBurst Medium (CBM) density which shows a radial dependence n_{cbm} \propto r^{-\alpha} with 1.0 \leq \alpha \leq 1.7 and monotonically decreases from 1 to $10^{-6}$ particles/cm$^3$. We recall that this value of the $B$ parameter is the highest among the sources we have analyzed and it is very close to its absolute upper limit expected. [...] We also think that the smallest possible black hole, formed by the gravitational collapse of a neutron star in a binary system, is consistent with the especially low energetics of the class of GRBs associated with SNe Ib/c.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:45:04 GMT" } ]
2008-11-26T00:00:00
[ [ "Dainotti", "Maria Giovanna", "" ], [ "Bernardini", "Maria Grazia", "" ], [ "Bianco", "Carlo Luciano", "" ], [ "Caito", "Letizia", "" ], [ "Guida", "Roberto", "" ], [ "Ruffini", "Remo", "" ] ]
[ 0.0103710331, 0.0990010351, 0.0468019322, -0.0445266515, -0.1049802527, -0.0527282357, 0.0791584924, 0.0285467971, -0.0650835186, -0.0453997254, -0.0482041351, 0.0350551493, -0.1483692676, -0.051299572, 0.0117798531, 0.0791055784, -0.0615912341, 0.0158475731, -0.0239433274, 0.0121634752, -0.0543420948, -0.0622261949, -0.0319332555, -0.0088563859, -0.0606387928, -0.1394798011, -0.0000835557, 0.0459024012, 0.0811162889, -0.0611679293, 0.0227792319, -0.073602587, -0.0629669875, -0.1357758641, -0.0502148457, 0.1517557204, -0.0087968577, -0.0025563801, -0.0217606481, 0.036351528, -0.0491036661, -0.0036179558, -0.1070438698, 0.0140352882, -0.0888945684, -0.056141153, -0.0400554687, -0.0549241416, 0.0520668179, 0.0459553152, -0.1171503365, 0.0244327765, -0.0616970621, 0.0168396998, -0.0645543858, -0.0518816188, 0.0365102664, 0.0752428994, -0.0569348522, -0.0970961452, -0.0132151293, -0.0571994185, -0.0271975044, -0.0695811659, 0.0171174947, -0.0786822736, 0.0532309115, 0.0313512087, 0.0818041638, 0.008115598, 0.0253719911, -0.0108406395, -0.0088497717, -0.0917518884, 0.042568855, 0.0561940633, 0.1273097247, -0.0642369092, -0.0421720073, 0.045029331, 0.0351080634, 0.0071102423, -0.0574639887, 0.0121899322, -0.07751818, 0.0248296279, 0.0299225468, -0.0152787538, -0.0971490592, 0.0290759318, 0.0100270957, -0.0441298038, 0.0282293167, -0.005248351, 0.049844455, -0.0868838578, 0.0013153949, -0.0766186491, 0.0969903246, 0.0250412822, 0.0094781183, 0.0619616285, 0.0158740301, -0.1744026691, 0.053786505, -0.0298431758, -0.053812962, -0.0355842821, -0.0447118506, 0.032356564, 0.131754443, -0.0085653616, -0.0908523649, 0.1090016738, -0.0322507359, 0.0361663327, -0.033943966, 0.0413783044, -0.0867780298, 0.102704972, 0.0048052012, 0.042542398, -0.0384945236, -0.0436271243, 0.0197499394, -0.0646072999, 0.0530192591, -0.0178185981, -0.0842911005, -0.0786822736, 0.1495333612, -0.0895824432, -0.0028159868, -0.0340233371, -0.048944924, -0.0052152802, -0.0378595591, -0.0828624368, -0.0456907488, 0.021324113, -0.0396586172, 0.0629140735, 0.0556649305, -0.013413555, 0.0038692947, 0.085190624, -0.0927043334, 0.0962495357, 0.0357959382, -0.0278589223, -0.0072425259, 0.0192075763, -0.0162444245, -0.038732633, 0.068734549, -0.1077846587, 0.0098683555, 0.0565644577, -0.027620811, -0.04270114, 0.0896882638, 0.0406375155, 0.0028705536, 0.0357165672, -0.0293669552, 0.0312189255, -0.0466431901, -0.0312189255, -0.1531314701, -0.0719622672, 0.0259275809, -0.0580989495, -0.0701102987, -0.0419338942, -0.0394469649, 0.1134463996, -0.0640252531, -0.1111182049, -0.0498709083, -0.0434683859, 0.0180567093, 0.0216283649, 0.0195382852, -0.1042394638, 0.0190223791, -0.0515376814, -0.0761953443, 0.0953500047, 0.0574110746, -0.1134463996, 0.0606387928, 0.0625965893, 0.0767773911, 0.0843969211, 0.0516170524, -0.0676762834, -0.0278853793, -0.0628082454, 0.0336793996, 0.0398702696, 0.0407433435, 0.0759307742, 0.141278863, -0.0710098296, -0.0328327864, -0.044923503, 0.1332360208, -0.0072028409, -0.0845556632, -0.0129571771, 0.0869896859, -0.0130431615, -0.0158343446, -0.0669354945, -0.1388448477, -0.0518551618, -0.0392617658, 0.0767244771, 0.0895295292, -0.0356107391, -0.025676243, -0.0120047349, -0.0081751253, 0.0656655729, 0.0660359636, 0.0931276381, 0.0454790965, 0.0086711887, 0.051299572, 0.0381505862, 0.006577801, 0.1210659295, -0.0504000448, -0.0323301069, 0.0375156216, 0.0373833403, -0.0157020614, 0.0305575076, 0.0533896536, -0.1458294243, -0.0082478812, 0.1115415171, 0.0308749881, 0.03481704, -0.0181625355, 0.0202790722, -0.0293140411, -0.0304516796, -0.0311660115, 0.051326029, 0.0630728081, -0.0350022353, 0.0220649019, -0.059950918, -0.0312718377, -0.0318274312 ]
712.0568
Francesco Hautmann
F.Hautmann and H.Jung
Recent results on unintegrated parton distributions
null
Nucl.Phys.Proc.Suppl.184:64-72,2008
10.1016/j.nuclphysbps.2008.09.139
null
hep-ph
null
We summarize recent results on i) the use of u-pdf's in the Monte-Carlo simulation of hadronic final states at high-energy colliders, and ii) attempts to characterize u-pdf's with precision in terms of nonlocal operator matrix elements.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:47:18 GMT" } ]
2008-12-18T00:00:00
[ [ "Hautmann", "F.", "" ], [ "Jung", "H.", "" ] ]
[ -0.0155484211, -0.0274980217, 0.0219604019, 0.0475449674, -0.0154850613, 0.0285117738, -0.011176616, 0.1011724472, 0.073801145, 0.0280048978, -0.0445797443, 0.0288665872, -0.1005641967, 0.0585441776, -0.0153963584, -0.0104099661, 0.0737504587, 0.0728380829, 0.0581893623, -0.0238358434, -0.0440728664, -0.1285437495, 0.0206551962, 0.0259520505, -0.0934679359, -0.0361149125, 0.0125831962, 0.0601661801, -0.0356333815, 0.0253818147, -0.0157385003, 0.0045397081, -0.0640184358, -0.0468099974, -0.0961036906, 0.1680800766, -0.0158778913, 0.1614906937, -0.0518027246, 0.032288, -0.0115631083, 0.0537795424, -0.0862196088, 0.0767917112, -0.0417665802, -0.0004886601, 0.0851551667, -0.0582907386, -0.0157258268, 0.0042672623, 0.0344675668, 0.0818097815, -0.0052334946, -0.0717736408, -0.0763862133, 0.0175759252, 0.0654376894, -0.045745559, -0.0042577581, -0.1033520177, -0.0686310083, -0.1009190083, 0.0247355476, 0.0632581264, -0.1276313812, -0.0269151144, -0.0314009674, 0.003161639, 0.0584934875, 0.0511437878, 0.0179814249, 0.0577838644, 0.0735983923, 0.0280555859, 0.086168915, -0.0195780843, -0.0748655871, -0.0160552971, -0.1512517929, 0.0873347297, 0.0235697329, 0.0315276869, 0.0208452754, -0.0067351148, -0.0504595041, -0.0314009674, 0.0368752293, -0.0020702716, -0.055401545, -0.0590003654, 0.0345182568, 0.1034533903, -0.0468099974, 0.0522082262, 0.0376355425, -0.127935499, 0.03302297, 0.0064183171, 0.009624308, -0.0068745054, -0.0129316738, 0.0063169422, -0.0045903958, -0.1149594784, 0.2004187703, -0.0644239411, -0.122461237, -0.0309701227, 0.024216, 0.0285371188, -0.0189064741, -0.035025131, -0.1384785175, 0.0727367029, 0.0458976217, -0.0002704659, 0.0056199874, 0.0284357425, 0.0120066246, 0.0672624409, -0.0578345507, -0.0398911387, 0.0804919079, 0.0438194312, 0.1136415973, -0.0777040869, 0.0036146594, -0.0519547872, -0.0671610683, 0.022099793, 0.1284423769, -0.0410823002, -0.0140784802, -0.0249636434, -0.0284357425, -0.0524616651, 0.1128305942, -0.0042957738, 0.0755752102, -0.0764875859, -0.0003520412, 0.0514985994, 0.0127162514, 0.0368245393, 0.0191725846, 0.0676679462, 0.0307927169, -0.0153329987, 0.1347276419, -0.0773492754, -0.1225626171, -0.0681748241, -0.0505355373, -0.0594565533, -0.1297602504, -0.0474182479, 0.054134354, 0.107052207, 0.0454921201, -0.0560604855, -0.011740515, 0.0435406491, -0.0538302287, 0.0014160848, 0.0487361252, -0.0766396523, -0.0321612805, -0.0309954677, -0.0524616651, -0.0791233405, -0.0084204776, -0.0906801149, -0.1067480817, 0.0651335642, 0.0350504741, -0.0553508587, -0.1311795115, -0.090426676, -0.1473995447, 0.0091871275, 0.0743080229, 0.1098907143, 0.0200216025, -0.0389787629, -0.0668062568, 0.0211240575, 0.0301084332, 0.0629540011, -0.0429323949, -0.0164354537, 0.040727485, 0.0714188293, 0.043996837, 0.0767410249, 0.0384211987, -0.072229825, 0.0677693188, 0.0834824741, -0.0868278593, 0.0377622619, 0.0152569674, 0.0478237495, 0.0018390095, 0.0414877981, -0.0407528281, -0.0643732473, 0.0625484958, -0.0221758243, -0.0914404318, -0.0930624306, -0.0187417399, 0.0433885865, 0.0564152971, -0.034036722, -0.086777173, -0.0375848562, -0.0985366926, 0.0521068536, 0.0537795424, 0.0942789316, 0.0195907578, 0.0360642262, 0.0790726542, -0.0156751405, 0.0083127664, 0.0498005673, 0.0133941984, -0.1334097534, -0.0679213852, 0.0046284115, 0.047950469, 0.0177660026, -0.0262561757, 0.0318824984, -0.0084838364, -0.0250523463, 0.0186403655, -0.0370526351, -0.0284357425, -0.0274219904, -0.0234303419, 0.0070645842, 0.0139390901, -0.0338846594, 0.0212381035, -0.0076284837, -0.0364950709, 0.1104989648, 0.1277327538, -0.0759300217, 0.0174998939, 0.0291960575, 0.0719256997, -0.0258633476, 0.0122663993, -0.0117024994 ]
712.0569
Walter D. Neumann
Jason Behrstock, Tadeusz Januszkiewicz, Walter Neumann
Commensurability and QI classification of free products of finitely generated abelian groups
2 pages plus references
Proc. Amer. Math. Soc. 137 (2009), 811-813
null
null
math.GR math.GT
null
Suppose a group $G$ is quasi-isometric to a free product of a finite set $S$ of finitely generated abelian groups; let $S'$ denote the set of ranks of the free abelian parts of the groups in $S$. Then $G$ is commensurable with the free product of $\Z$ with a $\Z^n$ for each $n$ occurring in $S'$.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:47:42 GMT" } ]
2008-12-07T00:00:00
[ [ "Behrstock", "Jason", "" ], [ "Januszkiewicz", "Tadeusz", "" ], [ "Neumann", "Walter", "" ] ]
[ -0.0021935222, -0.0140691577, 0.0227388758, 0.0900092125, 0.0929594189, -0.0548293591, -0.0162122343, -0.0266632102, -0.0681331307, -0.0265797134, 0.0730315894, -0.1106606722, -0.1091577411, 0.089007251, 0.1221275255, -0.0014437934, -0.0411637686, -0.0509885214, 0.0657952279, 0.1337057054, 0.1069868281, -0.0073059425, -0.0210550297, -0.0117382137, -0.0330089442, -0.0250071976, -0.0394103415, 0.0723636225, 0.1195669696, -0.0328976139, 0.1186763346, -0.0281104837, -0.0463683829, 0.0006984133, -0.1319244504, 0.0707493573, -0.0150432838, 0.0211941916, 0.009177655, 0.0180074088, -0.0407462828, 0.0903431997, -0.0747571886, -0.1224615127, 0.0892299116, 0.0253133513, 0.1426119953, -0.0789876729, -0.0919017941, 0.0281383153, -0.0696360692, 0.0496247448, -0.0280409027, -0.1784598231, -0.0110772001, 0.0232120231, -0.0581135526, 0.0550520159, -0.0126010114, -0.0910111666, -0.0021274209, -0.1014760584, 0.0660178885, 0.1191216484, -0.1173403934, 0.0595608242, -0.0102283191, -0.0188980382, -0.0046166596, -0.0209437013, -0.1505163312, 0.0168106258, 0.0487897806, 0.0742562041, -0.0034216163, 0.0317008309, -0.0370724387, 0.0857230574, 0.0148484586, 0.0006010007, -0.0402453057, 0.0817708895, 0.0271641891, 0.0001104589, 0.0329811126, -0.047426004, -0.0395495035, 0.0327027887, -0.0903431997, -0.003355515, -0.0561374687, 0.0177012552, -0.0919574648, 0.000990651, -0.0029745623, -0.0344005525, 0.0549406856, 0.0910111666, -0.04108027, -0.0185779687, -0.0310328603, 0.0427223668, 0.0139091229, -0.0155581785, 0.0990824923, 0.0645706132, 0.0184805561, 0.0801566243, -0.0808245987, -0.0107571306, -0.0096508022, 0.0244505536, -0.0713059977, 0.0775960684, -0.0267049596, -0.0638469756, -0.1563054174, -0.0935160667, -0.0553581677, 0.0633459985, -0.0771507546, -0.0577795692, 0.0736439005, -0.0335377529, 0.0964106098, -0.104871586, 0.0125801368, -0.075035505, 0.0203592256, -0.0546901971, 0.0811585858, -0.059282504, 0.020888038, -0.0064187921, -0.1184536815, -0.040941108, -0.0188841224, -0.0555808283, -0.0654055774, -0.0289176162, -0.0675208271, 0.043612998, 0.0383248851, 0.0358199924, -0.0003065887, -0.0603957921, -0.1306998283, 0.051099848, -0.0227527916, 0.0378517397, 0.0616760701, -0.1160044521, -0.0049332506, -0.0971899107, 0.0063318168, -0.058781527, -0.0124827242, 0.0382970534, 0.0356808305, -0.0591155104, 0.1146685034, 0.0160591565, 0.0222796462, -0.0435573347, 0.0178543311, 0.0003315941, -0.0199834928, -0.0434181727, -0.0367941186, -0.0267745387, 0.0046305759, 0.0193016045, -0.0767054409, -0.0989711657, -0.0233094357, 0.0075007677, -0.0588928536, -0.0674651563, -0.0223631412, -0.0458117388, 0.031478174, -0.0371559374, -0.0565271191, -0.1210142374, 0.0435294993, 0.0207627919, -0.0510163531, -0.0905101895, 0.0384918787, -0.0256055892, -0.1361549348, 0.0307545383, 0.0444201306, 0.0677434802, 0.0266771261, -0.083273828, -0.0067945262, 0.052435793, -0.0234068483, 0.0253968481, 0.0304205529, -0.0571115948, 0.1131099015, 0.0382970534, -0.0089689139, -0.0658508912, 0.0075007677, 0.0178960804, -0.0565549508, -0.0060395789, -0.0258143302, 0.0232537705, -0.0373229273, 0.0288062878, 0.0621770509, -0.0150571996, -0.0265657976, 0.0665745288, -0.0621770509, 0.1919305921, -0.046090059, 0.0138604166, 0.0180630721, 0.0944623575, -0.0508215278, -0.0373229273, -0.0246453788, -0.010798879, 0.0315895043, -0.1342623532, 0.0112650674, -0.0161426533, -0.1059292108, -0.0363766365, -0.0457839072, 0.0254246797, 0.0003063712, 0.0140413251, -0.0328976139, -0.1054838896, -0.0060848063, 0.0524636246, 0.0318399929, 0.042277053, -0.0011106773, -0.0208602045, -0.047286842, 0.0186058003, 0.047286842, -0.0718069747, -0.1283619255, 0.0879496336, 0.0014811929, -0.0080295783, -0.0723636225, -0.0411081016 ]
712.057
David Vercauteren
David Vercauteren, Henri Verschelde
Resolving the instability of the Savvidy vacuum by dynamical gluon mass
11 pages, 8 figures
Phys.Lett.B660:432-438,2008
10.1016/j.physletb.2008.01.013
null
hep-th
null
In this paper we apply the formalism of local composite operators as developed by Verschelde et al. in combination with a constant chromomagnetic field as considered in the seventies by Savvidy and others. We find that a nonzero <A_\mu^2> minimizes the vacuum energy, as in the case with no chromomagnetic field, and that the chromomagnetic field itself is near-to zero. The Nielsen-Olesen instability, caused by the imaginary part in the action, also vanishes. We further investigate the effect of an external chromomagnetic field on the value of <A_\mu^2>, finding that this condensate is destroyed by sufficiently strong fields. The inverse scenario, where <A_\mu^2> is considered as external, results in analogous findings: when this condensate is sufficiently large, the induced chromomagnetic field is lowered to a perturbative value slightly below the applied <A_\mu^2>.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:51:25 GMT" } ]
2008-11-26T00:00:00
[ [ "Vercauteren", "David", "" ], [ "Verschelde", "Henri", "" ] ]
[ 0.018568201, 0.0443903767, -0.0763524398, -0.0174417291, -0.0761048645, 0.0332742147, -0.0046637128, -0.0184691697, -0.0221209154, 0.0300062113, -0.0128987096, -0.0191871412, -0.0874438435, 0.0211306121, 0.0634289756, 0.1419105679, -0.0065483851, 0.0017005376, 0.0457025319, 0.0068826131, -0.0536249615, -0.0361460969, 0.0938808173, 0.1369590461, -0.0375325233, -0.1144791469, 0.0034474959, -0.0297586359, 0.0557541177, -0.0911574811, 0.076154381, -0.043895226, -0.1230947897, -0.056892965, -0.1451785713, 0.2309388965, 0.0109614274, 0.0035032004, -0.115964599, 0.0067464462, -0.027060058, 0.0398844928, -0.0999216735, 0.0908108801, 0.0274809357, -0.0278770588, -0.0068949917, -0.0033051397, 0.0006375082, -0.0906128138, -0.0184444115, -0.0548133254, 0.066201821, -0.0301547572, -0.0361460969, 0.0372354314, -0.0079224324, 0.0071920827, -0.0834826306, -0.0024231502, 0.0003021201, -0.0887312368, -0.0545162372, 0.0007141021, -0.0497380197, 0.0054435772, -0.0254755709, 0.0319868214, 0.0177140627, 0.0469651669, -0.0345368534, -0.0795709267, 0.0800165609, 0.0233092811, -0.0082752276, -0.0022065211, 0.0946730673, -0.025401298, 0.000464205, -0.0379534028, -0.0601114519, -0.0093459943, 0.0351310335, 0.0077676973, 0.0133938622, 0.0072787344, -0.0563978143, 0.0747184381, -0.0358985215, 0.0768971071, 0.0202393383, 0.0339921862, -0.0751145631, 0.001016609, 0.0955643356, -0.0090117669, 0.0769961402, -0.0225417949, 0.0212791581, 0.1491397917, -0.089672029, 0.0592201799, 0.1112111434, -0.0292634834, 0.0913060308, 0.0276047252, -0.0069878325, 0.0237177815, -0.0314669088, 0.0320610926, 0.1253724843, 0.0050381715, -0.0619930327, 0.0265153907, -0.1176481172, -0.0793233514, -0.1652817428, 0.0492428653, -0.103189677, 0.0554075092, -0.0349329747, -0.0208954141, 0.116360724, -0.0450835899, 0.072440736, -0.0606561191, 0.0119826784, -0.0731339529, -0.0812049285, 0.0226532035, 0.1156675071, -0.0110171326, -0.0455787405, -0.0393398255, -0.0030142379, 0.0324572138, -0.0076005831, -0.0584774539, 0.1016051918, 0.0653105527, 0.0531298108, 0.0370126143, 0.0474603213, 0.0551599339, 0.100268282, 0.065162003, 0.0053197895, 0.051941447, 0.0382752493, 0.0192242768, 0.0127873002, -0.0325562432, 0.0745203793, -0.0019403769, -0.0007233861, -0.0661523119, 0.1125975698, 0.086750634, 0.0222570822, -0.069519341, -0.0141242109, 0.0848195404, -0.0784815922, -0.0622901209, 0.0582793914, 0.0292634834, -0.0446874686, -0.0266144201, -0.0379781574, -0.1791459918, 0.0415927693, -0.0675387308, -0.107547015, 0.000233263, 0.0585269667, 0.0734805614, 0.0031039841, -0.0426573455, -0.1221044883, 0.0833340809, 0.0715989769, 0.0684795231, 0.1265608519, 0.0158943795, -0.0558036305, -0.0244357511, 0.0207716264, -0.034041699, -0.0178749878, -0.0361708552, -0.0755106807, 0.034190245, 0.002697031, 0.0899691209, -0.0040880986, -0.0707572252, 0.0627357587, 0.0615473948, 0.031046031, 0.0051681492, -0.0281741489, -0.0302785449, 0.111607261, -0.1234909073, -0.047584109, 0.0331009105, 0.0721436441, 0.0292139687, -0.0447617397, 0.0301795155, 0.0455044694, -0.0262925718, 0.1283434033, -0.0214400813, -0.0892263949, -0.0299566966, -0.0514462925, 0.0310707893, -0.0080400305, 0.0017237479, -0.0019357349, 0.0502084121, -0.0566453896, 0.1263627857, 0.0053383578, -0.0140128015, 0.0798680186, -0.0652610362, -0.0041995081, 0.1224015728, -0.0025655064, -0.0105096018, -0.0663008541, 0.0405281931, 0.017590275, -0.0581308454, 0.0406272225, 0.1024964675, -0.0769466236, 0.0261440258, -0.0154487425, -0.012477831, -0.0513967797, 0.0459501073, -0.0684795231, 0.0483515933, -0.0057251952, 0.0095564341, 0.0710543096, 0.0377553403, -0.0597153306, 0.034190245, 0.0015589552, -0.0508521125, -0.0509511419, 0.0851166323 ]
712.0571
Anthony N. Aguirre
Anthony Aguirre
Eternal Inflation, past and future
38 pp., 6 color figures. Contribution to R. Vaas (ed.): Beyond the Big Bang. Springer 2008
null
null
null
hep-th
null
Cosmological inflation, if it occurred, radically alters the picture of the `big bang', which would merely point to reheating at the end of inflation. Moreover, this reheating may be only local, so that inflation continues elsewhere and forever, continually spawning big-bang-like regions. This chapter reviews this idea of `eternal inflation', then focuses on what this may mean for the ultimate beginning of the universe. In particular, I will argue that given eternal inflation, the universe may be free of a cosmological initial singularity, might be eternal (and eternally inflating) to the past, and might obey an interesting sort of cosmological time-symmetry.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 17:13:34 GMT" } ]
2007-12-05T00:00:00
[ [ "Aguirre", "Anthony", "" ] ]
[ -0.007008147, -0.0582254864, 0.0340248756, 0.029601384, -0.0729876012, -0.0742734969, -0.0011082838, 0.0434376523, -0.1302358061, -0.022194609, 0.0073617692, -0.0139519991, -0.1100729182, -0.0368795693, 0.0264895093, 0.0433862172, -0.1701501012, 0.034950722, 0.0370595977, 0.0600257441, -0.0616202578, -0.0567338429, -0.0316588208, 0.1458723247, -0.0651693419, -0.1462838203, -0.0114509268, 0.0689241588, 0.072576113, -0.0140548712, 0.057093896, -0.0515902489, 0.0132447546, 0.006451996, -0.0371881872, 0.1694299877, -0.0102164643, -0.0253707785, 0.093304798, -0.0655808225, -0.050895866, -0.0811144784, -0.0535962507, 0.0475268103, -0.0216288138, 0.01254394, -0.103591986, -0.0428204201, -0.0351821855, 0.0948478803, -0.0636262596, -0.0415859595, 0.1029747576, -0.0311701801, -0.0555508174, -0.0414573699, -0.0493527874, 0.0807544291, -0.0266438182, -0.0674325228, -0.0204072092, -0.0176425278, 0.0241877511, 0.0581226125, -0.0330218747, 0.0398114175, -0.0030395426, 0.0889841765, -0.0568367168, 0.0631119013, -0.0475010909, 0.004433135, -0.0668152869, 0.0786455572, 0.0301157441, -0.057093896, -0.0076896735, 0.0183240548, -0.033896286, 0.003751609, -0.0547792763, 0.0147621157, 0.013591948, 0.0667124167, 0.0651693419, 0.0636776984, 0.0030668681, -0.0154822189, -0.0672782138, 0.0498671457, 0.0384998024, -0.0174367838, 0.005905489, -0.064397797, 0.1124389693, 0.0054747132, 0.0708787292, 0.0238405596, 0.072884731, 0.040402934, -0.047706835, -0.0648607239, 0.0850750506, 0.0010536332, -0.006323406, 0.0560651757, -0.0286241025, 0.008184744, 0.0302957706, -0.0533390716, -0.0383197777, 0.0382940583, -0.0711359084, -0.0153922057, -0.134144932, 0.0201757476, -0.1532791108, 0.0265409462, -0.0609515905, 0.0104479259, 0.0508444272, 0.020471504, 0.0402743407, -0.0035233621, -0.0415859595, -0.1632576734, 0.016742399, -0.0165752321, -0.0565280989, 0.0100364378, 0.0610030256, -0.0182340406, -0.0415602401, 0.0401457511, -0.0411744714, -0.0237376876, 0.0195970945, -0.033690542, 0.083326228, -0.0538019948, 0.0087376805, -0.0642949268, -0.0151864616, -0.0476296805, 0.0995285511, 0.1364081204, -0.0407115482, -0.0122353248, 0.1306472868, -0.0867724344, -0.0407372676, -0.04649809, 0.0078889877, -0.036159467, 0.0548821501, -0.0176682454, -0.0231333151, 0.0260008685, -0.0019931428, 0.0018774119, -0.0956708491, 0.0517188385, 0.0784398094, 0.0064487811, 0.0551907644, 0.0086605269, -0.0450321659, -0.0926875696, -0.0928933099, -0.1556451619, -0.0074067758, -0.0565280989, -0.0670210347, -0.0132704731, 0.0192884784, 0.1208744645, -0.0818345845, -0.1145992801, 0.1031290665, 0.1210802048, 0.0605401024, 0.0336648226, 0.0589970239, -0.0905786902, 0.0397342667, 0.0137591148, -0.0568367168, 0.0150964493, 0.0683069304, -0.0294213593, -0.0536991246, 0.0419202931, 0.0507929921, 0.0640891865, -0.0774110928, -0.1160394847, 0.0511530451, -0.0219631474, 0.0072460384, 0.0588427186, 0.0900129005, 0.0726275519, 0.0748907328, 0.0384483673, 0.0027421787, -0.080034323, 0.0928933099, 0.0868238732, -0.0715473965, -0.023930572, 0.0209730044, -0.1519417763, 0.0016250543, -0.0149421412, -0.1106901467, -0.1024603993, -0.1219031811, 0.088675566, 0.0539563037, -0.0258979965, -0.0017520367, 0.0899614617, 0.013540512, 0.0612087697, 0.0965452641, -0.012910421, 0.0339477211, -0.0080047185, -0.0592542067, 0.0482469127, -0.0103450539, 0.0222074687, -0.087801151, -0.0306043848, -0.0539048687, -0.0049764272, -0.0114573557, -0.007503218, -0.0124024916, -0.0811144784, -0.0658380091, 0.0067252493, -0.0747878626, 0.0242777653, -0.1328075975, 0.0373939313, -0.0229532886, 0.0394770838, 0.0163952056, 0.064397797, 0.0314016417, -0.032430362, 0.078388378, 0.0107308235, 0.0346163884, -0.1010716259 ]
712.0572
Lothar Tiator
D. Drechsel, B. Pasquini, and L. Tiator
A dispersive approach to pion photo- and electroproduction
18 pages, 10 figures, Proc. Yang Fest, Taipei, June 2007
FewBodySyst.41:13-29,2007
10.1007/s00601-007-0184-4
null
hep-ph
null
The relativistic amplitudes of pion photo- and electroproduction are calculated by dispersion relations at constant t. Several sum rules and low-energy theorems for the threshold amplitudes are investigated within this technique. The continuation of the amplitudes to sub-threshold kinematics is shown to provide a unique framework to derive the low-energy constants of chiral perturbation theory by global properties of the excitation spectrum.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 16:59:43 GMT" } ]
2008-11-26T00:00:00
[ [ "Drechsel", "D.", "" ], [ "Pasquini", "B.", "" ], [ "Tiator", "L.", "" ] ]
[ 0.0342913307, -0.0057502086, -0.0229554456, 0.0012687622, 0.011948633, 0.112564519, -0.0150691215, 0.1048484072, -0.0215256959, -0.0859666169, 0.0063828169, 0.0469775312, -0.0055658165, -0.0048509408, 0.0025119931, 0.0964060649, 0.0446400046, 0.0111543275, 0.0044566244, 0.1369837672, -0.0413720012, -0.0926387832, 0.0255085733, -0.0711244345, -0.0356076062, -0.0582793728, 0.0223200023, 0.058097817, 0.0540582053, -0.0075912969, 0.0532412045, -0.0391025543, -0.1092057452, -0.1027605161, 0.005248094, 0.1162864119, -0.0860573947, 0.1641263366, -0.1202806383, 0.080111444, -0.0541489832, -0.0937735066, -0.0703528225, 0.0169414151, -0.0426655859, -0.0444811434, -0.0092423186, -0.0387848318, 0.0777966082, -0.020368278, 0.0148421768, 0.0265752133, 0.0904601142, 0.0035289885, -0.1188281924, 0.0034041691, 0.0666763261, -0.0709882677, 0.0074664773, -0.0994925126, 0.0533773713, -0.0718506575, 0.0921848938, 0.0490200333, -0.0777966082, 0.0575077608, -0.016498873, 0.0919579491, 0.077251941, 0.0241242107, 0.0210491121, 0.0523334257, 0.0409635007, -0.0126408143, 0.0173385683, -0.0019644892, -0.0254177954, -0.0516525917, 0.0101330765, 0.0070636505, 0.0427563637, -0.0162832756, -0.010496188, 0.0042580483, -0.0345636643, -0.0511079244, 0.0258262958, 0.0227285009, -0.0603218749, -0.0461832248, -0.0146265794, -0.0142067317, -0.0276645459, 0.0468413644, 0.0560099259, -0.0664947703, 0.0670848265, -0.0881906748, -0.0262574907, 0.0662224367, 0.0287311859, 0.004113371, 0.0569177046, -0.0224448219, 0.1008541808, -0.0477491431, -0.0228533205, -0.0522880368, -0.0221497938, 0.0719414353, 0.1314463168, -0.01683929, -0.0253270175, 0.0233299043, 0.0052197259, -0.0901877806, 0.0269383248, 0.0005152352, -0.0796121657, 0.0436641425, -0.031590689, 0.0384444147, 0.0351764113, 0.0673117712, 0.1046668515, -0.0998556241, 0.034450192, -0.1624923348, 0.0433464199, -0.0190860406, 0.1722055674, -0.0504724793, 0.0531958155, -0.0719414353, -0.0688096061, 0.0807468891, 0.1015804037, 0.0163286645, 0.092729561, -0.0816546679, 0.05428515, 0.0165329147, 0.0497916453, 0.1134722978, 0.0677202716, -0.0589602068, 0.0301836319, -0.0309098549, 0.1831896752, -0.0187456235, -0.0626367107, -0.0542397611, 0.0216618627, 0.0228873622, -0.0409635007, -0.0803383887, 0.0797483325, 0.049973201, 0.0274602976, -0.0131514398, 0.0135258986, -0.0156364832, -0.1062100753, -0.0555106476, 0.0762987733, -0.0201980695, -0.0897338986, -0.0309098549, -0.0944997296, -0.093501173, -0.0569630936, -0.0980400667, -0.0875552297, 0.0033928219, 0.045275446, 0.0395110548, -0.0503817014, 0.0637260452, -0.0912317261, 0.0376728028, 0.048566144, 0.1232763082, 0.0169868041, 0.0062977127, -0.0097813122, -0.0177697614, 0.0007900509, 0.0064735948, 0.0082153948, 0.0135258986, 0.0505178683, 0.0534681492, 0.0120734526, 0.0442541987, -0.0064452267, -0.066721715, 0.0590055957, 0.1056654081, -0.0732577145, 0.0385351926, 0.025735518, -0.075073272, 0.0703074336, 0.0048679616, -0.0469775312, 0.0661770478, 0.1539592147, -0.0945905074, -0.033338163, -0.0474314205, 0.0320899673, -0.0131968288, 0.129903093, -0.0093955062, -0.0777512193, -0.0073132897, -0.0823808908, 0.1007634029, 0.0187002346, 0.1397071034, -0.1496018767, -0.0292304642, 0.0706251562, 0.0459789746, 0.0375820249, -0.0600495413, -0.0167712066, -0.0610480979, -0.0225015581, 0.0157499555, 0.0023006508, -0.0028297154, 0.0358345509, 0.0387167484, 0.0563276485, -0.0133443428, 0.0268475469, -0.0286177136, -0.0185867622, -0.0857850611, -0.0448896438, -0.0201299861, 0.0948628411, 0.0236249324, 0.0429833084, 0.0144450236, -0.0482484214, 0.0527419262, 0.0520157032, -0.0679018274, 0.1141985208, 0.0731215477, 0.0135258986, -0.0317495503, -0.0438003093, -0.0238518771 ]
712.0573
Jan Manschot
Jan Manschot, Gregory W. Moore
A Modern Fareytail
56 pages, published version
Commun.Num.Theor.Phys.4:103-159,2010
null
null
hep-th
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We revisit the "fareytail expansions" of elliptic genera which have been used in discussions of the AdS_3/CFT_2 correspondence and the OSV conjecture. We show how to write such expansions without the use of the problematic "fareytail transform." In particular, we show how to write a general vector-valued modular form of non-positive weight as a convergent sum over cosets of SL(2,Z). This sum suggests a new regularization of the gravity path integral in AdS_3, resolves the puzzles associated with the "fareytail transform," and leads to several new insights. We discuss constraints on the polar coefficients of negative weight modular forms arising from modular invariance, showing how these are related to Fourier coefficients of positive weight cusp forms. In addition, we discuss the appearance of holomorphic anomalies in the context of the fareytail.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 20:56:16 GMT" }, { "version": "v2", "created": "Wed, 2 Jun 2010 06:51:59 GMT" } ]
2014-11-18T00:00:00
[ [ "Manschot", "Jan", "" ], [ "Moore", "Gregory W.", "" ] ]
[ 0.0798186436, -0.010560682, 0.0985395461, 0.0119754784, -0.0376831964, 0.1022944525, -0.0343842395, -0.0305756889, 0.0334186926, 0.0464267693, 0.001812079, -0.0894204825, -0.0389437713, 0.0563236363, 0.0442811064, 0.040767584, 0.0477946289, -0.0501816794, 0.1091605723, 0.0829298496, -0.0014391025, -0.0587911494, 0.0490820259, -0.0292882919, 0.0103058843, -0.0510935858, 0.0002290243, 0.0625460595, 0.1024017408, -0.0722015426, 0.0745081231, -0.0613659434, -0.0239107255, -0.0669983104, -0.1380733699, 0.1529857218, -0.0433423817, 0.0186404418, 0.035617996, -0.0021322521, -0.0624387749, 0.0207190532, 0.0124649573, 0.0582547337, 0.1321728081, -0.0000072421, -0.0079322457, -0.0140943201, -0.044227466, 0.0384341776, -0.0588447899, 0.0623314939, 0.1113598794, 0.0592202805, -0.1128618419, 0.0545802861, -0.0455685034, -0.0012387848, 0.0121296979, 0.0021808646, -0.0142016029, -0.1003097147, -0.0100913187, -0.0297710653, -0.1293834448, 0.0970912203, -0.1079804599, 0.0820179433, 0.0773511305, 0.0902787447, -0.0459708162, 0.029449217, 0.1062102914, 0.0270889886, 0.0277595073, -0.0704313666, 0.0445224941, 0.0824470744, -0.0452198349, -0.0181308482, 0.0348401926, 0.0271694493, -0.0410089716, -0.0224087611, 0.034330599, -0.000018269, -0.0007145223, 0.0098499311, -0.0730061606, 0.0339551084, 0.095642902, 0.0050858902, -0.0831444189, 0.0148318913, 0.1352840215, 0.0414381064, 0.0309243593, 0.0135579044, 0.0138797536, 0.0234681834, -0.0088441521, 0.030870717, 0.033177305, -0.032158114, 0.1455831975, 0.1331383586, -0.0302001983, -0.0317826234, -0.0345183425, -0.0118011432, -0.057450112, -0.06635461, -0.0233072583, 0.057879243, 0.0347329117, 0.0711823478, -0.0638334528, 0.0556799397, -0.0119754784, 0.0637261719, -0.021107953, -0.0591129996, 0.0590593591, 0.0538024865, 0.0588447899, 0.0199010186, -0.1056202352, -0.0405798405, -0.0341696739, -0.0338210054, 0.0889377072, -0.0383805372, 0.0675883666, -0.045648966, -0.1336747706, 0.0432887375, 0.0338478237, -0.058737509, 0.0960183889, 0.0542316176, 0.0601321906, 0.0866311193, 0.0448711663, -0.0175542012, 0.0076774484, 0.014510042, 0.0119084259, 0.057879243, 0.0037381463, 0.0084418403, -0.0825543627, -0.0137724709, 0.0903323889, 0.0325336047, 0.0458367132, -0.1700437516, 0.0600785464, -0.052971039, 0.0135109676, -0.0476605259, 0.0350815803, 0.0106545547, -0.0195657592, 0.0102388328, 0.093068108, -0.0034665859, -0.0774047747, -0.0550362393, -0.0780484676, -0.1691854745, 0.0234815925, -0.0453271195, -0.1282033324, -0.0932826698, 0.075849168, 0.0387560278, -0.0868456885, -0.1131836921, -0.1017580405, 0.0203033313, 0.0152878445, 0.1094824225, -0.0274912994, 0.0387292057, -0.0728988796, -0.0045997635, 0.0380855091, 0.0847536623, 0.1162949055, 0.010768543, -0.1072831228, 0.0155024109, 0.1152220741, 0.1186551303, -0.046534054, -0.0509594828, 0.1030990779, -0.0445493162, 0.0010736693, -0.015073278, -0.0034565281, -0.0391315185, 0.073810786, -0.0135713145, -0.0358057395, 0.0760100931, 0.0706459358, 0.0208531562, -0.0052334047, 0.0673201606, 0.0290200841, 0.0206654109, 0.0867384002, 0.0281349979, -0.0441470034, 0.0929071829, -0.0062257736, -0.0205447171, -0.0223551206, 0.117904149, 0.0155962836, 0.1017043963, 0.044093363, 0.0625460595, 0.0708604977, 0.0075835753, 0.012780102, -0.0365030803, -0.0648526475, 0.0378172994, 0.0593275651, -0.0009177736, -0.0899568945, -0.098217696, -0.0554653741, -0.0494575165, 0.0154085383, -0.030146556, -0.0509058386, -0.0521932393, -0.0228647143, 0.0229988191, 0.0416258499, 0.033311408, -0.0627069846, 0.0645844415, -0.0463194884, -0.0431009941, 0.0727915987, 0.0366908275, 0.0110032251, 0.1166167483, 0.0049953703, 0.0323458612, -0.0837881193, 0.0185733903 ]
712.0574
Erkan Nane
Mark M. Meerschaert, Erkan Nane, Yimin Xiao
Large deviations for local time fractional Brownian motion and applications
20 pages
Journal of Mathematical Analysis and Applications, Volume 346, Issue 2, 15 October 2008, Pages 432-445
10.1016/j.jmaa.2008.05.087
null
math.PR
null
Let $W^H=\{W^H(t), t \in \rr\}$ be a fractional Brownian motion of Hurst index $H \in (0, 1)$ with values in $\rr$, and let $L = \{L_t, t \ge 0\}$ be the local time process at zero of a strictly stable L\'evy process $X=\{X_t, t \ge 0\}$ of index $1<\alpha\leq 2$ independent of $W^H$. The $\a$-stable local time fractional Brownian motion $Z^H=\{Z^H(t), t \ge 0\}$ is defined by $Z^H(t) = W^H(L_t)$. The process $Z^H$ is self-similar with self-similarity index $H(1 - \frac 1 \alpha)$ and is related to the scaling limit of a continuous time random walk with heavy-tailed waiting times between jumps (\cite{coupleCTRW,limitCTRW}). However, $Z^H$ does not have stationary increments and is non-Gaussian. In this paper we establish large deviation results for the process $Z^H$. As applications we derive upper bounds for the uniform modulus of continuity and the laws of the iterated logarithm for $Z^H$.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 17:00:32 GMT" } ]
2008-06-26T00:00:00
[ [ "Meerschaert", "Mark M.", "" ], [ "Nane", "Erkan", "" ], [ "Xiao", "Yimin", "" ] ]
[ 0.0263195839, 0.0520356297, 0.0892189294, 0.032669872, -0.0918430164, -0.0255586002, 0.0512484051, -0.0201529823, -0.0792474002, 0.0856501758, -0.0013218834, 0.0883267447, -0.1678365618, 0.0057336283, 0.0311741438, 0.1174540967, 0.0873295888, 0.0616135448, 0.0114278952, 0.0057041072, -0.0177125819, -0.030439401, -0.0211894959, -0.0068095038, 0.0190639868, -0.1240667999, -0.0106209889, -0.0792998821, 0.0785126612, -0.1109463647, 0.0786176249, -0.0576774143, -0.0125759328, -0.0594617948, -0.0816090778, 0.1506225467, -0.0053859372, 0.0679113492, -0.0238529444, 0.0626107007, -0.0662319362, -0.0231444407, -0.0929451361, -0.0162037332, 0.0107521936, 0.0139207775, 0.0620858818, 0.0287599843, 0.0072883996, 0.0691184327, -0.0102601768, 0.046026472, -0.0155477105, -0.0360811837, -0.0008315073, 0.0144980764, 0.083865799, 0.1146200895, 0.0335620642, -0.1148300096, -0.0075704888, -0.090845868, -0.0643950775, -0.0802445561, -0.0677014217, -0.0287862252, -0.040148519, -0.0262671039, 0.0418804176, 0.1018670276, -0.0600915737, -0.0714801103, 0.0447406694, 0.0510647185, 0.0143931126, 0.0319351293, 0.0375244319, 0.0358975008, -0.1303645968, 0.1218625605, 0.0111982878, -0.0214781463, -0.0367896892, 0.0384691022, 0.069433324, -0.0732120052, -0.0182373989, -0.0180799533, -0.0398073867, -0.0346116982, 0.1145151258, 0.1535615325, 0.0765708387, 0.0074458448, 0.0618234724, -0.0386527888, 0.0315677561, 0.0078722583, 0.0540036932, -0.0223178528, -0.0333521366, -0.0189983845, 0.0453179702, -0.0914756432, 0.0960415527, -0.0230788384, -0.0905834585, -0.0176207386, -0.0338769518, 0.0224096961, 0.0376818776, -0.0208090041, -0.0627156571, 0.0058385921, 0.0040181321, -0.0362386294, -0.0787225887, -0.0366322435, -0.0178306662, 0.0265688729, 0.0317776836, -0.0058910735, -0.0032095856, -0.0472860336, 0.0205334742, -0.0231181998, 0.0365797617, -0.0488080047, -0.0520881116, -0.0710602552, 0.0842856467, -0.0280252416, -0.0826587155, -0.0630305484, -0.0953068137, -0.0626631826, 0.0883792266, 0.0361074246, 0.0264639091, 0.010207695, 0.0098731248, 0.0803495198, 0.1097917706, -0.0307805315, 0.0051300884, 0.0506973453, -0.0439009629, 0.0009290905, 0.0134484423, -0.0285238177, 0.0262277424, -0.0170040783, 0.034270566, 0.0058025108, -0.0221735295, -0.0500413254, 0.035792537, 0.1042287052, -0.0166104659, 0.027815314, 0.0160462875, 0.110316582, -0.0476271659, -0.0149966525, 0.1001351327, 0.017686341, -0.0260965377, -0.0126218544, -0.0529278181, -0.1352978796, 0.0369996168, -0.0765183568, -0.0526916496, -0.1257462054, 0.0729495957, -0.0239841472, -0.0306755677, -0.1260610968, -0.0457378216, -0.0212026164, 0.073789306, 0.0713751465, -0.0097747212, -0.0488342457, -0.0270805694, 0.092052944, 0.0351627544, 0.0361599065, 0.0598816462, -0.0382854193, -0.0397286639, 0.2336486429, 0.0090596573, 0.0583071969, 0.0168466344, -0.0338769518, 0.0912657157, 0.0443995371, -0.0455278978, -0.0495689884, 0.0153115429, 0.008193709, 0.0869097337, -0.0084889187, -0.0720049292, 0.1031790674, 0.0532689504, 0.1164044663, -0.0870671794, -0.0296784155, 0.028891189, 0.0203235485, 0.1244866475, -0.0541086569, -0.0820814148, 0.037498191, -0.1301546693, 0.0865423605, 0.0640277043, 0.1092669517, -0.0377868414, 0.0685936138, -0.0097353598, 0.0836558715, 0.0304918811, -0.0035293959, 0.0470498651, -0.0974585637, 0.0603015013, 0.0067898231, 0.017109042, 0.0524292439, -0.0387052707, -0.1003450602, -0.020061139, -0.0690659508, -0.0614560992, 0.0119461529, -0.0243252795, -0.1328837276, -0.0322237797, 0.0816615596, -0.0270543285, -0.0245876871, 0.0337457471, -0.0221735295, -0.046026472, 0.0051235282, 0.0641326681, -0.0645000413, -0.0331422091, -0.1228072345, 0.0136190075, -0.0415392853, -0.0404371694, 0.0667567551 ]
712.0575
Nele Schildermans
N. Schildermans, A. B. Kolton, R. Salenbien, V. I. Marconi, A. V. Silhanek, V. V. Moshchalkov
Voltage rectification effects in mesoscopic superconducting triangles: experiment and modelling
5 pages, 4 figures, published in Phys. Rev. B
N. Schildermans, A. B. Kolton, R. Salenbien, V. I. Marconi, A. V. Silhanek, V. V. Moshchalkov, Phys. Rev. B 76, 224501 (2007)
10.1103/PhysRevB.76.224501
null
cond-mat.supr-con
null
The interaction of externally applied currents with persistent currents induced by magnetic field in a mesoscopic triangle is investigated. As a consequence of the superposition of these currents, clear voltage rectification effects are observed. We demonstrate that the amplitude of the rectified signal strongly depends on the configurations of the current leads with the lowest signal obtained when the contacts are aligned along a median of the triangle. When the contacts are aligned off-centered compared to the geometrical center, the voltage response shows oscillations as a function of the applied field, whose sign can be controlled by shifting the contacts. These results are in full agreement with theoretical predictions for an analogous system consisting of a closed loop with a finite number of identical Josephson junctions.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 17:00:49 GMT" } ]
2007-12-05T00:00:00
[ [ "Schildermans", "N.", "" ], [ "Kolton", "A. B.", "" ], [ "Salenbien", "R.", "" ], [ "Marconi", "V. I.", "" ], [ "Silhanek", "A. V.", "" ], [ "Moshchalkov", "V. V.", "" ] ]
[ -0.0571406893, -0.0565459915, 0.0368961357, 0.0033823522, -0.0379864164, 0.088312842, -0.0184604563, -0.0273313876, -0.0615018159, -0.0492113642, 0.0333279371, -0.0359793045, -0.0308748037, 0.122508049, 0.0351120383, -0.0361279808, -0.0015177222, 0.0481706411, 0.0730984509, 0.0581814125, -0.0141364979, 0.0592221357, 0.1517474353, 0.0987200812, -0.0102337832, -0.0848933235, 0.0220534317, 0.0081275571, 0.0269597005, -0.0316925161, 0.0830101073, -0.0553070344, -0.1336091012, -0.0592221357, -0.1137857959, 0.1871320456, -0.0125630219, 0.0413811579, -0.0730984509, 0.0581814125, 0.0288676936, -0.0334766135, -0.121814236, 0.1420340091, 0.0262658857, -0.0445033275, -0.1009006426, 0.0683904141, 0.0136285247, 0.0079045445, 0.032262437, 0.0107355611, -0.0045221923, -0.021359615, -0.0057270778, -0.0790454447, 0.063186802, 0.0554061495, 0.0383333229, -0.0494839363, -0.0009950371, -0.0944580659, 0.0270835962, 0.0044168811, -0.0397952944, 0.0880650505, -0.0087346453, 0.0717603788, 0.0840508342, 0.0091992542, 0.0171099938, -0.0612540245, 0.1143804938, -0.042892687, -0.0146940276, -0.0140249915, 0.0323615521, 0.0936155766, 0.036598783, 0.0727019832, -0.0006655521, -0.1095237806, 0.091484569, 0.0054421178, 0.0133807333, 0.0128727611, 0.0035279295, -0.0312464908, -0.0858349279, 0.0174940713, 0.0038283765, -0.0988191962, -0.0693320259, 0.0119311539, -0.0416289493, -0.0137152523, 0.0508963466, -0.0078240121, 0.1183451563, 0.0020334378, 0.01978614, 0.0391262583, 0.0767657682, 0.0373917185, 0.163641423, 0.1359879076, 0.0607584417, -0.0523335375, 0.0021542362, 0.0892544463, 0.2132988125, -0.0227472465, 0.0461635329, -0.0032894304, -0.0192038305, -0.0830101073, -0.1016935781, -0.0617496073, -0.0202693343, 0.022363171, 0.0643761978, 0.0137772001, 0.1252833158, -0.0689355582, 0.0365740061, 0.0063806279, 0.0097134216, -0.084546417, -0.0684895366, -0.0928722024, 0.0496326089, -0.0151524423, -0.0204180088, -0.059668161, -0.0274552833, 0.0424714386, 0.0187825859, -0.0292889401, 0.0936155766, 0.0037106758, -0.0118072582, 0.0023091058, 0.0352854915, 0.0190675464, 0.1111096516, 0.1266709417, 0.0524326526, 0.0754276887, 0.0963908434, 0.0136161353, -0.0672505796, -0.0544149838, 0.050177753, 0.0524326526, 0.0050456515, -0.0934173465, 0.0835552514, 0.0842986256, 0.0227720272, -0.0537707247, 0.0529777929, -0.0244074501, -0.0647726655, -0.034666013, 0.046262648, 0.0563477576, -0.0760719478, 0.0157471411, -0.0741391778, -0.1423313618, -0.0116461944, -0.102387391, -0.0651691258, -0.0415050536, 0.0406130031, 0.0085426075, -0.0357067361, -0.1506571472, -0.0152639486, 0.1236974522, 0.085339345, -0.0240481514, -0.0311969332, 0.0641779602, 0.0178409778, 0.0022239275, -0.0476998389, 0.1230036318, -0.0615018159, -0.027579179, -0.0327580199, 0.0510450229, -0.0678948313, 0.0502273105, -0.0173701756, -0.117056638, -0.0128975408, 0.064673543, -0.0076753376, -0.0191790517, 0.0958456993, -0.0407368988, 0.0338483006, 0.0091620861, -0.0430661403, -0.0000279975, 0.0954492316, 0.0429670215, -0.0242216066, -0.033129707, 0.0595194846, 0.0173949543, 0.0280499831, 0.059668161, -0.0334270559, -0.019823309, -0.0454449356, -0.0000736599, 0.0023261413, -0.0193896741, -0.0114665451, -0.0036084617, -0.0009137306, 0.1067485213, -0.0094222669, 0.1210213006, -0.0125816064, -0.0965395197, 0.0592221357, 0.0028867694, 0.0038965193, -0.0058757528, 0.009626695, -0.0515901633, -0.0498308428, -0.0373173803, 0.0406873412, 0.0537707247, -0.0204923451, -0.0215826277, 0.0236764643, 0.0515901633, -0.0219790936, 0.0424466617, 0.0470555797, 0.0682417452, -0.0054142415, -0.0401422009, 0.0737427101, 0.0339226387, -0.0563477576, 0.1517474353, -0.0599159524, 0.0309491418, -0.0398448519, -0.0149046509 ]
712.0576
Thomas Mikosch
Martin Jacobsen, Thomas Mikosch, Jan Rosi\'nski, Gennady Samorodnitsky
Inverse problems for regular variation of linear filters, a cancellation property for $\sigma$-finite measures and identification of stable laws
Published in at http://dx.doi.org/10.1214/08-AAP540 the Annals of Applied Probability (http://www.imstat.org/aap/) by the Institute of Mathematical Statistics (http://www.imstat.org)
Annals of Applied Probability 2009, Vol. 19, No. 1, 210-242
10.1214/08-AAP540
IMS-AAP-AAP540
math.PR math.ST stat.TH
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
In this paper, we consider certain $\sigma$-finite measures which can be interpreted as the output of a linear filter. We assume that these measures have regularly varying tails and study whether the input to the linear filter must have regularly varying tails as well. This turns out to be related to the presence of a particular cancellation property in $\sigma$-finite measures, which in turn, is related to the uniqueness of the solution of certain functional equations. The techniques we develop are applied to weighted sums of i.i.d. random variables, to products of independent random variables, and to stochastic integrals with respect to L\'evy motions.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 17:03:03 GMT" }, { "version": "v2", "created": "Wed, 4 Mar 2009 07:39:20 GMT" } ]
2009-03-04T00:00:00
[ [ "Jacobsen", "Martin", "" ], [ "Mikosch", "Thomas", "" ], [ "Rosiński", "Jan", "" ], [ "Samorodnitsky", "Gennady", "" ] ]
[ -0.0186747629, -0.005896443, 0.0179639589, -0.0391588435, -0.0368067287, 0.0627058446, -0.0270105563, -0.0757846385, -0.0264419131, 0.1160032302, 0.0111983959, -0.0733549818, -0.0935159698, 0.1166235656, 0.0770770088, 0.0825566649, -0.0036994123, 0.0195923466, 0.0331622437, 0.0448452756, -0.0264419131, -0.0013416427, 0.0630677119, -0.0515139103, 0.0769219249, -0.1320286244, 0.0158703178, 0.0321024992, 0.1101100147, -0.0438372269, 0.0559855141, -0.0536592491, -0.1338896453, -0.1335794777, -0.0313012265, 0.1301676184, 0.0527804345, 0.1166235656, -0.0600694083, 0.0672549903, -0.0464478172, 0.035204187, -0.0993057936, 0.0613617785, 0.0605346635, 0.0460859537, 0.1124879792, -0.0282253847, -0.0120836701, 0.0248910673, -0.0570194125, 0.0351266451, 0.0178088732, -0.1045786664, -0.0235340782, -0.0177701022, -0.0006162995, 0.0921202078, 0.0182482805, -0.0571228005, 0.0490584075, -0.071080409, 0.0828668326, -0.10907612, -0.1937522739, 0.0382283367, -0.0137249809, 0.0110110017, 0.0071145031, 0.0357469842, 0.0143970139, 0.0096281646, 0.0613100864, 0.0899490267, -0.0462151915, 0.0971346125, -0.0413558744, 0.0267520808, -0.0207425561, 0.0293109771, 0.0799202248, 0.0169300605, 0.0003620659, -0.0096798595, 0.0095376987, -0.0974447802, -0.0039385008, -0.0502732359, -0.0043552904, 0.0995642692, 0.0271914881, 0.0739753246, -0.0528321303, 0.0616202541, 0.0964108855, -0.0847795457, 0.1401964128, 0.0011146701, 0.0190624744, 0.0073342058, -0.0436046012, 0.0005561234, 0.1016320661, -0.1277896464, 0.0440698527, -0.030138094, 0.0221124701, -0.0420537554, -0.0321800411, -0.044457566, 0.0344029181, -0.0810058191, -0.0667380467, 0.0521084033, 0.0444058701, -0.0042389771, -0.1938556582, 0.0505575575, -0.0643083826, -0.054641448, 0.0454397686, -0.0361863896, 0.0693744794, 0.0093244575, 0.0728380382, -0.0772321001, 0.0584668666, -0.0271914881, -0.0591905974, 0.0433719754, 0.0510486588, 0.0162968002, -0.0221770871, -0.0343253762, -0.0504541658, 0.0158961639, 0.0926888585, 0.0270622503, 0.0344546139, 0.0548482276, 0.0678753331, 0.1059744284, 0.0336274952, 0.0862786919, -0.0517723858, -0.0144874798, 0.0036671029, 0.0619304217, 0.0582600906, -0.003928808, 0.0554685667, -0.0038092637, 0.0581566989, 0.0355402045, -0.0098866392, -0.0470423065, 0.0021291813, 0.015056123, 0.0075409855, -0.0470423065, 0.0481279008, 0.1249981299, -0.0496528968, 0.0598626286, 0.0439147688, -0.007159736, 0.0438889228, -0.0461376496, -0.0457240902, -0.0972896963, 0.0505317114, -0.0077283792, -0.0714422762, -0.0382541828, 0.0144616328, 0.0240122546, -0.0317406356, -0.178760767, 0.0160900205, -0.0874676779, -0.0704600736, -0.0497562885, -0.0262739044, 0.0094213849, 0.0634295717, 0.0211819615, 0.0283029266, 0.0081225522, 0.0778524354, -0.1118676439, -0.0298020765, 0.0257181842, 0.0628609285, 0.1028210446, 0.0231075957, -0.1191049218, -0.0202514548, 0.0168266725, 0.0029175277, 0.0035475586, 0.014358243, 0.0972380042, 0.0473266281, 0.0218927655, -0.0359537639, 0.0373753719, 0.0796100572, 0.1115574762, -0.0990473181, -0.1600472331, 0.0064101606, -0.0689092278, 0.0606897473, -0.0034797092, 0.0281478427, 0.09315411, -0.1016320661, 0.0053148763, -0.015081971, 0.1108337417, -0.0422863811, 0.017227307, -0.0159090888, 0.0254984815, 0.0181061197, 0.0054634986, 0.0610516109, -0.0857100487, -0.0652905852, -0.0892769918, 0.060276188, 0.0215825979, -0.0421312973, 0.0033440101, 0.0369101167, -0.0360054597, -0.0981685072, -0.0393656231, -0.0233272985, -0.0492910333, -0.0102743506, 0.0526511967, -0.0590355098, 0.0680821091, -0.0261446666, 0.0998227447, -0.0226552654, 0.0494202711, 0.0364448652, -0.0752676949, -0.000316429, 0.0590355098, -0.0276050474, 0.0105780577, -0.0374529138, 0.0922752991 ]
712.0577
Alexander Burinskii
Alexander Burinskii
Kerr Geometry as Space-Time Structure of the Dirac Electron
4 pages, 2 figures, talk at the conference Spin07-Dubna, brief version of the eprint arXiv:0710.4249
null
null
null
hep-th hep-ph
null
The combined Dirac-Kerr model of electron is suggested, in which electron has extended space-time structure of Kerr geometry, and the Dirac equation plays the role of a master equation controlling polarization of the Kerr congruence. The source contains a spinning disk bounded by a closed singular string of Compton size. It is conjectured that this Compton structure may be observed for polarized electrons under a very soft coherent scattering.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 17:07:24 GMT" } ]
2009-02-17T00:00:00
[ [ "Burinskii", "Alexander", "" ] ]
[ -0.0585994534, -0.0649004728, -0.0769693404, 0.0354795679, 0.0049166107, 0.0482027754, 0.0569999628, 0.0848698467, -0.0119779902, 0.0652397573, -0.0252525359, 0.0133775426, 0.0474999696, -0.0217627417, 0.0260038096, 0.0835611746, 0.0187455248, -0.0071613477, 0.0632525086, 0.1119642183, -0.1192346215, -0.1050815657, 0.0856938213, 0.0309476852, 0.0381938554, -0.0116689978, 0.0679055676, 0.054673437, 0.0077490387, -0.0373214036, -0.0447372161, -0.0465790518, -0.0348252319, -0.0731402636, -0.1120611578, 0.1734233648, -0.0086457217, 0.0736249536, -0.0214113388, 0.0243679695, -0.0351645201, -0.0191332791, -0.0811861753, 0.0774055645, -0.0272640139, -0.040786963, -0.1097346246, -0.0028990735, 0.0797320902, -0.0397206396, -0.134260118, 0.0539948642, 0.0840458646, -0.0731887296, -0.1631478518, 0.0105966134, -0.0461670645, -0.0071795238, -0.0236409288, 0.0175095554, 0.1073111594, -0.0572423115, -0.0446160436, 0.0631071031, -0.1458927691, -0.0161524136, -0.0647065938, 0.0180548355, 0.0047590849, 0.1139999256, 0.0007452164, 0.056903027, -0.0196300894, 0.0371032916, 0.0536071099, -0.0602474101, 0.0321594179, 0.0287180953, 0.0227805972, 0.0585025139, 0.0080883242, -0.1099285036, 0.0859361738, -0.0623315945, -0.0904438198, -0.0664514899, 0.0391632393, 0.0542372093, -0.0890382081, -0.0525407828, 0.0769693404, 0.0262461565, -0.0882626995, 0.0185395293, 0.0455611944, 0.0611683279, 0.0384846702, 0.001822145, 0.0545280278, -0.0576300658, -0.0331045724, 0.0221626144, -0.0710076094, -0.0386543125, 0.1209795177, 0.0617499612, -0.0041138367, 0.0189636368, -0.0354795679, 0.0491963997, 0.0080883242, 0.0350433439, -0.0602474101, 0.0303660519, -0.0319897756, -0.1179744154, -0.0690203682, 0.0194240957, -0.0849667862, 0.0770178065, -0.024137741, 0.0888443291, 0.0451249704, -0.0281849317, 0.0625254735, -0.0829310715, -0.0649004728, -0.1304795146, -0.1388162374, 0.0761453584, 0.052056089, -0.0024386146, -0.0273124836, -0.0708622038, -0.0248405449, 0.030584164, 0.0040683965, -0.0477665514, 0.1150662526, -0.0045349142, 0.087729536, 0.0316262543, 0.0782780126, -0.0686326101, 0.0801683143, 0.0839004591, -0.0582116991, 0.0320140123, 0.0168552194, 0.0060041416, -0.0933519825, -0.0668392405, 0.0783264786, 0.0756606683, 0.0036079378, -0.062428534, 0.0518622138, -0.0437193587, -0.0221747309, 0.076920867, 0.0681479201, 0.0444464013, -0.0756121948, 0.0437435955, 0.0205631256, -0.0043016556, -0.0774540305, 0.03346809, -0.0381453857, -0.0600535348, -0.0980535075, -0.1876733452, -0.0764361769, 0.0181154218, 0.0949999392, 0.0126868542, 0.0649489388, -0.0958239213, -0.0056921202, 0.0400114544, 0.0170854479, -0.0406657904, 0.027239779, -0.0102209756, -0.008900186, 0.0493418053, 0.0814769864, 0.0638341457, -0.0067554167, 0.0718315914, -0.0388481915, 0.1458927691, 0.0840943381, 0.1040152386, -0.0324744694, -0.027021667, 0.0179942492, -0.0304629914, -0.0117598781, 0.0827371925, 0.0456581339, 0.0613137372, 0.0215567462, -0.0661606714, -0.0870024934, -0.0452703796, 0.0560790449, -0.0682933256, -0.0274821259, 0.0633979216, 0.041174721, -0.0164674651, 0.0445918106, 0.0464578792, -0.0167098101, -0.0521530285, 0.0267793201, 0.0034261777, -0.0395267606, 0.0198482014, -0.1280560493, 0.1232091039, 0.0738188326, 0.1232091039, 0.0409323722, -0.0043198313, -0.0231925882, 0.0391632393, 0.0203086603, 0.0255918205, -0.0065009524, 0.0495356843, -0.0020251104, -0.006379779, 0.0185031779, 0.0432104319, -0.0461912975, -0.0653366968, -0.082446374, -0.0343163051, -0.0248647798, 0.0336134993, 0.0117174676, 0.1063417718, -0.0372971706, -0.0264158007, -0.0146740982, 0.0098453378, -0.0755152628, -0.0013647154, -0.0575815961, 0.1056632027, -0.0221747309, 0.0755152628, -0.0254948828, 0.0203207787 ]
712.0578
Antonio Sollima
A. Sollima, C. Cacciari, A.A. Arkharov, V.M. Larionov, D.L. Gorshanov, N.V. Efimova, A. Piersimoni
The infrared JHK light curves of RR Lyr
6 pages, 2 figures, accepted for publication by MNRAS
null
10.1111/j.1365-2966.2007.12804.x
null
astro-ph
null
We present infrared JHK time series photometry of the variable star RR Lyr, that allow us to construct the first complete and accurate infrared light curves for this star. The derived mean magnitudes are <J>=6.74 +/- 0.02, <H>=6.60 +/- 0.03 and <K>=6.50 +/- 0.02. The <K> magnitude is used to estimate the reddening, the mass, the mean luminosity and temperature of this variable star. The use of these RR Lyr data provide a more accurate absolute calibration of the P-L_K-[Fe/H] relation, and a distance modulus (m-M)_0=18.48 +/- 0.11 to the globular cluster Reticulum in the LMC.
[ { "version": "v1", "created": "Tue, 4 Dec 2007 17:29:35 GMT" } ]
2009-11-13T00:00:00
[ [ "Sollima", "A.", "" ], [ "Cacciari", "C.", "" ], [ "Arkharov", "A. A.", "" ], [ "Larionov", "V. M.", "" ], [ "Gorshanov", "D. L.", "" ], [ "Efimova", "N. V.", "" ], [ "Piersimoni", "A.", "" ] ]
[ 0.0568579771, -0.0184524301, -0.0508552343, -0.0824056491, 0.0762108192, -0.0199291054, 0.0185724851, -0.0807248801, 0.0640612692, 0.0261959694, -0.0998856351, -0.0315744281, -0.0709764287, -0.085094884, 0.1665400863, 0.017395949, -0.005141349, 0.0656459928, -0.1309078187, 0.1056482717, -0.0746260956, -0.0837022439, -0.0226423461, 0.0885524601, -0.0533043556, -0.0670866519, -0.0111110769, -0.0927303657, 0.082549721, -0.0561856702, -0.0368808508, -0.080100596, -0.0012695801, -0.0770271942, -0.1207271591, 0.10257487, 0.0795243382, 0.0723690689, -0.0937868506, -0.0044210199, -0.1017104685, 0.0055975574, -0.0370009057, 0.0000751281, -0.0197370183, -0.1195746362, 0.1054561809, 0.0544088595, 0.1112188175, -0.0081577273, -0.1394557208, 0.0424754061, 0.0769791752, -0.0528241359, -0.0147067197, 0.0705442354, 0.0581065491, 0.0926823467, -0.039185904, -0.1099702492, 0.0375531577, -0.0394260138, -0.0361845344, -0.0899931192, -0.089608945, 0.0225342959, -0.0357043147, 0.0734255463, 0.0814452097, 0.0790921375, -0.0257637724, 0.0059006959, -0.0406505726, 0.0169517454, 0.0405065082, -0.0353201367, -0.0110810632, -0.0189806726, -0.007347357, 0.0065790061, 0.065117754, -0.0159672964, -0.1124673858, 0.0146586979, -0.0208295174, -0.0371689834, -0.0110990712, 0.006326891, -0.0087159825, -0.0150788892, 0.0455968343, -0.0340235457, -0.0021744936, 0.0349359624, -0.004544076, -0.1110267267, -0.0879281759, -0.1050720066, 0.071360603, -0.0065129758, 0.0082057491, 0.0896569639, -0.0356803015, -0.0847587287, 0.0118974363, 0.0187405627, 0.0619963259, 0.0274445396, -0.0131340008, -0.1068007946, 0.0684792921, 0.0048081968, -0.0518636964, -0.0222101472, -0.0387777165, -0.0269643199, -0.0816853195, -0.0039978265, -0.1016144305, -0.0654058829, -0.0577223748, 0.0171078164, 0.0759226903, -0.025859816, 0.0554653406, -0.018416414, 0.0202412475, -0.0389938168, -0.0369768962, 0.0305899773, 0.0521998517, -0.1078572795, 0.0108229453, -0.0273725074, -0.0285490435, -0.0018683537, 0.090473339, -0.0579624847, 0.0449965596, -0.0578664392, -0.0030854098, 0.0271323975, 0.0294614621, 0.0593070984, 0.0465332605, 0.0287651438, -0.0995014608, -0.0386096425, 0.0456208438, -0.0113932053, 0.0013341096, 0.0184044093, 0.0993093774, 0.0032774976, -0.0101506375, -0.0845666379, 0.0413709022, -0.0467013381, -0.0368808508, -0.0014931823, 0.0898970738, 0.0113932053, 0.0039347978, 0.031742502, -0.0186565239, 0.0054294807, -0.1263937503, 0.0070892391, -0.1276423186, 0.0466052927, 0.0106428629, 0.004309969, 0.0068491292, -0.053016223, -0.0672307163, 0.0640132502, 0.1656756997, -0.001396388, -0.0987331122, 0.072176978, -0.0158472415, 0.0324628316, 0.0420432091, -0.0558975413, 0.020025149, -0.0348639302, 0.0727532431, 0.0118614193, 0.0561376512, -0.0861033425, 0.0275886059, 0.0679990724, 0.012011488, 0.1008460745, -0.0636770949, -0.02672421, -0.0446844175, -0.0052373931, -0.0686233565, -0.0056936014, 0.1302355081, 0.1016144305, 0.0573381968, -0.0967642143, -0.1061284915, -0.0186445192, 0.0459569991, 0.0312142614, -0.1076651961, 0.0203973204, 0.0968122333, 0.0469894707, -0.0293414071, 0.1335009933, 0.039618101, 0.0482140295, -0.0945551991, 0.0458369441, 0.053832598, -0.0313583277, -0.0812050998, 0.03832151, 0.0111651011, 0.1179418862, -0.0564257801, -0.0533523783, 0.0709284097, -0.0486462265, 0.0785638988, 0.0109369969, 0.0468213931, -0.0081457216, -0.0461490862, 0.022690367, 0.0095683718, -0.0579144619, -0.0879761949, 0.0524879806, 0.0442522205, -0.1002698168, -0.039498046, 0.0295094829, -0.0234467126, 0.1178458482, -0.028837176, -0.0311902519, 0.0201692153, 0.0158952624, 0.1090098098, 0.0361124985, 0.0664623678, -0.0186565239, -0.0605076477, -0.0591630302, -0.0732334629, 0.1065126657 ]