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
|
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
712.0079 | Enrico Calzavarini | Guenter Ahlers, Enrico Calzavarini, Francisco Fontenele Araujo, Denis
Funfschilling, Siegfried Grossmann, Detlef Lohse and Kazuyasu Sugiyama | Non-Oberbeck-Boussinesq effects in turbulent thermal convection in
ethane close to the critical point | 18 pages, 15 figures, 3 tables | Phys. Rev. E 77, 046302 (2008) | 10.1103/PhysRevE.77.046302 | null | physics.flu-dyn | null | As shown in earlier work (Ahlers et al., J. Fluid Mech. 569, p.409 (2006)),
non-Oberbeck Boussinesq (NOB) corrections to the center temperature in
turbulent Rayleigh-Benard convection in water and also in glycerol are governed
by the temperature dependences of the kinematic viscosity and the thermal
diffusion coefficient. If the working fluid is ethane close to the critical
point the origin of non-Oberbeck-Boussinesq corrections is very different, as
will be shown in the present paper. Namely, the main origin of NOB corrections
then lies in the strong temperature dependence of the isobaric thermal
expansion coefficient \beta(T). More precisely, it is the nonlinear
T-dependence of the density \rho(T) in the buoyancy force which causes another
type of NOB effect. We demonstrate that through a combination of experimental,
numerical, and theoretical work, the latter in the framework of the extended
Prandtl-Blasius boundary layer theory developed in Ahlers et al., J. Fluid
Mech. 569, p.409 (2006). The latter comes to its limits, if the temperature
dependence of the thermal expension coefficient \beta(T) is significant.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 23:39:41 GMT"
},
{
"version": "v2",
"created": "Tue, 4 Dec 2007 09:25:37 GMT"
},
{
"version": "v3",
"created": "Fri, 22 Feb 2008 10:51:06 GMT"
}
] | 2008-04-09T00:00:00 | [
[
"Ahlers",
"Guenter",
""
],
[
"Calzavarini",
"Enrico",
""
],
[
"Araujo",
"Francisco Fontenele",
""
],
[
"Funfschilling",
"Denis",
""
],
[
"Grossmann",
"Siegfried",
""
],
[
"Lohse",
"Detlef",
""
],
[
"Sugiyama",
"Kazuyasu",
""
]
] | [
0.0400711074,
0.0842520744,
0.0123552587,
-0.001799668,
-0.0739260539,
0.0016808674,
-0.0919066817,
0.0046139569,
0.0042382902,
-0.0440268442,
-0.0497549586,
0.0285635069,
-0.0709977821,
-0.0002323835,
-0.0111672524,
0.1180556491,
0.1164117083,
0.013909298,
0.032442186,
-0.0072757318,
-0.0041066464,
-0.0964275226,
-0.0263030864,
0.0567160286,
-0.0621102154,
-0.0699189454,
0.0872830898,
-0.0334953368,
0.0484192558,
-0.0427938886,
0.1268918365,
-0.0435901731,
0.0218978338,
-0.1157952249,
-0.0375024453,
0.0797312334,
0.0336494558,
0.0514502749,
-0.0063831219,
-0.0341375023,
-0.0915470719,
-0.0091059022,
-0.1783678085,
0.1248369142,
-0.0460047126,
-0.0269195642,
0.0394803174,
0.0261489656,
0.0690456033,
-0.0877454504,
-0.0514759608,
0.0206391886,
0.0118928989,
-0.0781900361,
-0.0117195146,
-0.0560995527,
-0.0458505936,
0.0291029271,
0.0504998714,
-0.0929341465,
-0.0352934003,
-0.0968898833,
-0.0178521927,
-0.0104159191,
-0.0943725929,
0.0006449746,
-0.0616992302,
0.0249545388,
-0.0367318504,
0.0500375107,
-0.0117452014,
-0.0049189855,
0.0013637983,
-0.0404820926,
-0.0520667545,
-0.0353190862,
0.0681722537,
0.0135496855,
-0.1022840738,
0.0138707682,
0.0266113263,
-0.0295652859,
0.0398656167,
-0.0135882152,
0.0413297527,
-0.0270736851,
-0.0061776293,
0.0047680764,
-0.1550443619,
-0.0457478464,
-0.0303101968,
0.0282295812,
-0.040713273,
0.0346769206,
0.0082518226,
-0.0647302493,
0.0886701718,
-0.0516814552,
0.1244259253,
-0.0469037443,
-0.0493953452,
-0.0118928989,
0.0178650357,
-0.000341953,
0.1398378909,
0.0158101078,
-0.0563564152,
-0.0517842025,
0.002184967,
-0.0109681813,
0.1559690833,
-0.0536850095,
-0.0283580143,
-0.0196374115,
-0.1006401256,
-0.0171329677,
-0.1036711484,
-0.0941671059,
-0.0644220114,
0.0275103562,
-0.018404454,
0.0196117256,
0.0309523623,
0.0378877446,
0.0316715874,
-0.0253269952,
0.0350108445,
-0.0243123733,
-0.0023968816,
-0.0187383797,
0.097352244,
-0.0155532407,
0.0037374015,
-0.1041848809,
0.0017370569,
-0.0576407462,
-0.0319798253,
0.0528630391,
0.1583322436,
-0.0259177871,
0.0419462286,
0.0812724233,
0.0377336256,
-0.0268938784,
-0.0456194133,
0.1216517761,
-0.0067427345,
-0.0629321858,
0.028537821,
0.0679667667,
-0.1293577552,
-0.0329302326,
0.0076096575,
-0.0744911581,
0.0514759608,
0.0028688731,
0.131001696,
0.1080892459,
0.001471361,
-0.014628523,
0.0509365425,
-0.0010563617,
-0.0302845109,
-0.0062900078,
-0.014204694,
0.0725389794,
0.0064890794,
0.0105315093,
-0.0629321858,
-0.1043903753,
-0.0263287723,
0.0480082706,
-0.0029539599,
-0.0098636569,
0.0649357438,
-0.0294368528,
0.0857418925,
-0.1238094494,
0.0669906735,
0.1798062474,
0.0084894234,
0.0525034256,
0.1162062138,
-0.0905709788,
-0.0415866189,
0.1037738919,
-0.0180576853,
0.0411242582,
0.0765974671,
-0.0362438038,
-0.003339259,
0.0735150725,
0.097249493,
0.0475715958,
-0.0669906735,
-0.0794743672,
0.0594901815,
0.0253398381,
-0.0405077785,
0.0366034172,
0.170250833,
-0.0671447888,
0.1138430461,
-0.0331357233,
-0.0584627204,
0.0558940582,
0.0083160391,
-0.0008845825,
-0.0771111995,
-0.0093884552,
0.0393518843,
0.0380932391,
0.0566132814,
0.0409701392,
-0.0429223217,
-0.033906322,
-0.1245286763,
0.0555344447,
0.0474688523,
0.0720252469,
-0.063291803,
0.0745425373,
0.0602607802,
0.027818596,
0.053171277,
-0.0735664442,
0.1206243113,
-0.0625212044,
-0.0106535209,
0.0591305718,
0.0293854792,
0.0672989115,
0.0027436507,
0.0803477094,
0.0721793696,
-0.0828649923,
-0.0041259113,
0.0415352434,
0.00326541,
-0.0088618798,
-0.0732582062,
0.0642678887,
-0.0628808141,
-0.0769570768,
-0.0400454216,
0.0609800071,
-0.0284350738,
-0.0783955231,
0.0133827226,
-0.0275103562,
-0.0549693406,
-0.0137038054,
0.0904168561,
-0.0365777276,
-0.0754672512,
-0.0645761341
] |
712.008 | Daniel G. Barci | Daniel G. Barci and Luis E. Oxman | Universal Landauer conductance in chiral symmetric 2d systems | 6 pages, no figures | Phys. Rev. B 77, 125128 (2008). | 10.1103/PhysRevB.77.125128 | null | cond-mat.mes-hall cond-mat.str-el hep-th | null | We study transport properties of an arbitrarily shaped ultraclean graphene
sheet, adiabatically connected to leads,composed by the same material. If the
localized interactions do not destroy chiral symmetry, we show that the
conductance is quantized, since it is dominated by the quasi one-dimensional
leads. As an example, we show that smooth structural deformations of the
graphene plane do not modify the conductance quantization.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 13:23:46 GMT"
}
] | 2008-03-27T00:00:00 | [
[
"Barci",
"Daniel G.",
""
],
[
"Oxman",
"Luis E.",
""
]
] | [
0.0558774956,
-0.0715211928,
-0.0069909347,
0.0349609219,
0.0361604355,
0.0895639285,
-0.0007586788,
-0.0085403109,
-0.087864615,
-0.0358355679,
0.0090900892,
-0.0179802589,
0.0369101353,
0.1097557992,
0.0630745962,
-0.0034111263,
-0.0095461551,
0.009627373,
0.0482305773,
0.0590762086,
0.003233073,
0.0164433774,
0.0613253005,
-0.0047355928,
-0.0356356502,
-0.0062849689,
0.1055574864,
-0.0174929556,
0.0409335159,
-0.0073845261,
0.0693220794,
-0.0143192336,
-0.0929125845,
-0.117252782,
-0.1162531823,
0.120551452,
-0.0182051677,
0.0413833335,
-0.0491302125,
0.0274389498,
-0.0081779566,
0.0180677231,
-0.0523789041,
-0.0052572577,
0.0634244531,
0.0189298764,
-0.0547779389,
0.0512793474,
0.020716656,
-0.0511793867,
-0.0345360897,
0.015831124,
0.0756695271,
-0.0253273007,
-0.0018430077,
-0.0235655103,
-0.0080904914,
0.1160532609,
-0.00636931,
-0.0081279762,
-0.0751697272,
-0.0554276779,
0.0442321859,
0.0017102488,
-0.1028585732,
-0.0167182665,
-0.1847255975,
0.0375348851,
0.015893599,
0.0392092094,
-0.0008972949,
-0.0052697528,
0.0883644149,
0.0036891392,
-0.0227158517,
0.0259645432,
-0.0746199489,
0.0404087268,
-0.0056539727,
0.0632245392,
-0.0443071574,
-0.0989601463,
-0.0414832942,
-0.0145941228,
-0.040558666,
-0.0205167364,
0.0140818292,
-0.0332366154,
-0.0484055057,
0.0046512517,
0.138044402,
-0.0015899846,
-0.1196518093,
0.0536783822,
0.0406086445,
0.0314623304,
0.103358373,
0.0445070751,
-0.0583265088,
-0.0573269129,
0.0056508491,
0.0291882455,
0.0122638112,
-0.0282136369,
0.0695719793,
0.047530856,
-0.0240028333,
0.0134820705,
-0.0575268306,
0.0418831334,
0.1201516092,
0.0402587876,
0.0305626914,
0.093212463,
0.0546279997,
-0.0535784215,
-0.0106332181,
-0.0540282428,
-0.0308625698,
0.0859653801,
0.0302128326,
0.0203293134,
0.1387441158,
-0.0397589877,
0.0652237311,
-0.0406586267,
-0.0695719793,
-0.1216510087,
-0.1128545478,
0.0180927143,
0.0930125415,
0.0133571206,
-0.0530286431,
-0.0558774956,
0.0098835193,
0.0013650752,
0.0026536188,
-0.1187521741,
-0.0344111398,
-0.0525288433,
-0.0296130739,
0.0290383045,
0.1180524528,
0.050979469,
0.0640741959,
0.1905232668,
-0.0289383456,
0.186224997,
0.0133321304,
0.0459814817,
-0.0373349637,
-0.0032112068,
0.0790181756,
0.00083482,
0.0018539409,
-0.0694220439,
0.0944119766,
0.0970109329,
0.0578766912,
-0.0527787432,
0.0894139931,
0.0928625986,
-0.041458305,
-0.0150814261,
0.0926626846,
-0.0486554056,
-0.0137444651,
-0.0721209571,
-0.0625248179,
-0.127748549,
-0.0535784215,
-0.0747199059,
-0.0694720224,
-0.0206666775,
0.0521789864,
-0.0136320097,
-0.0601257868,
-0.0680226013,
0.0161060132,
0.1192519739,
0.0663732663,
-0.041208405,
0.0118077444,
-0.0313373804,
-0.0627747178,
-0.0194421709,
0.0480306558,
0.0250149257,
-0.0419581011,
-0.0136569999,
-0.0228532963,
0.1248497218,
0.1438420713,
0.0435074791,
-0.0693220794,
-0.093212463,
0.1282483488,
0.1045578942,
0.0448569357,
-0.0848158449,
-0.0476807989,
0.0374849029,
-0.0325618871,
-0.0381596312,
-0.0898138285,
-0.0081779566,
0.0167932361,
-0.0954115763,
-0.0398589484,
-0.0345610827,
0.0636743531,
0.035235811,
-0.0031924644,
-0.0654236525,
-0.031912148,
-0.031137459,
-0.0212039612,
0.0302378219,
0.0420330726,
0.0614252612,
-0.0813672319,
0.0082029467,
0.0918130204,
0.1013092026,
0.0070034293,
-0.0016696401,
0.0224159732,
-0.019654585,
-0.0102083888,
-0.0266392715,
0.044107236,
0.0362853855,
0.0378597528,
-0.0504296906,
-0.070821479,
-0.0174179859,
0.1118549556,
0.0527287647,
-0.0475808382,
-0.0962112546,
-0.0684724227,
-0.0142317684,
-0.016393397,
0.0040764832,
0.0956614763,
0.0219036788,
-0.0940121412,
-0.065573588,
0.1044579297,
-0.0402088054,
-0.1411431581,
0.0716711357,
-0.0565272346,
0.0028035585,
-0.0925127417,
0.0290882848
] |
712.0081 | Sergy Ratkevich | S.S.Ratkevich, I.D.Fedorets, B.A.Nemashkalo, V.E. Storizhko | Radiative Strength Functions for Dipole Transitions in 57, 59Co | 6 pages, 6 figures | Phys.Atom.Nucl.63:1497-1503,2000 | 10.1134/1.1312882 | null | nucl-ex | null | Average-resonance data on the (p,gamma) reaction on 56,58Fe that were taken
at proton energies of Ep=1.5-3.0 MeV are used to determine the absolute values
of the radiative strength functions for energies below 10 MeV. The results
obtained in this way are compared with the results of the calculations that
rely on the statistical approach and which take into account the temperature of
the nucleus and its shell structure. Good agreement with experimental data is
achieved without any variation of parameters.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 13:56:03 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"Ratkevich",
"S. S.",
""
],
[
"Fedorets",
"I. D.",
""
],
[
"Nemashkalo",
"B. A.",
""
],
[
"Storizhko",
"V. E.",
""
]
] | [
0.0616251267,
0.004190797,
0.010440968,
-0.0855450928,
-0.008783862,
0.1146044806,
-0.0249046199,
0.0092881983,
0.0508659482,
-0.0673889741,
-0.0156824663,
0.040322911,
-0.01354504,
-0.0050403639,
0.0755063891,
0.0203896072,
-0.0220467132,
0.026921967,
-0.010537032,
0.0896758437,
-0.050577756,
-0.0901081339,
0.0262014866,
-0.0292755384,
0.0129086152,
0.0273782723,
-0.031845253,
-0.0034463,
-0.0173275638,
-0.0896278173,
-0.0182161573,
-0.0365523957,
0.0679653585,
-0.1672476232,
-0.1045177504,
-0.0043378952,
-0.0512502044,
0.1133556515,
-0.1452489346,
0.0371527933,
-0.0383776128,
-0.0990420952,
-0.1679200679,
0.0171234272,
-0.005007342,
-0.0413075686,
-0.0086757904,
-0.1347779483,
0.132376343,
-0.0634983778,
0.0047071413,
0.0390740782,
0.0385217071,
0.026825903,
0.0299479868,
0.0639306679,
0.0941908583,
-0.0051304237,
0.0023250517,
0.0613849685,
0.0594156533,
-0.0246884767,
0.0356157683,
-0.0300920829,
-0.0700787678,
-0.0424363203,
0.0584550127,
0.0512982346,
0.0733929798,
-0.0371047631,
0.0357838795,
0.0127525106,
0.0893876553,
-0.1137399077,
-0.0476718135,
0.0234756675,
0.0073609124,
-0.0513942987,
0.0012060549,
-0.0047911974,
-0.0000432945,
0.0412595347,
-0.0127645191,
-0.0823269412,
-0.0079372972,
-0.0299720019,
0.0374169722,
-0.0558612794,
-0.0305483881,
0.0419079699,
0.0305964202,
-0.1047098786,
-0.0182401724,
0.0490887612,
0.0803095996,
-0.0670047179,
0.0443335883,
0.0108792605,
0.0032751858,
0.0889073312,
-0.1246912181,
0.0857372209,
0.0116117494,
0.0502895638,
0.1594664305,
0.0160066821,
0.0317491889,
0.0464950278,
-0.0904443637,
-0.0177238286,
0.0790607631,
-0.0124162864,
-0.0888593048,
0.0097625153,
-0.0652275309,
-0.048464343,
-0.031845253,
0.0161627866,
-0.1975078136,
0.1266124994,
0.0132208234,
0.0582148507,
0.0834797099,
0.0727685615,
0.1542789638,
-0.0195850711,
0.083671838,
-0.1227699369,
0.0263215657,
-0.0272822082,
0.0856411532,
-0.139965415,
0.0372968912,
0.050097432,
-0.1473623514,
0.051970683,
0.0812702402,
-0.0077811931,
0.0694543496,
0.0504336581,
0.0494249836,
0.0204976797,
0.0805977881,
0.0987539068,
0.0241120923,
0.0541801602,
-0.0581187867,
0.0190807339,
-0.012194138,
-0.0075650485,
0.0245683957,
-0.0106270919,
0.0859293491,
-0.0199333038,
-0.055525057,
-0.078868635,
0.0022530037,
0.0620574169,
-0.0098165516,
-0.0005868917,
0.0752182007,
0.003563378,
-0.1400614679,
-0.0481281206,
0.0291074254,
-0.006190131,
-0.0951995328,
-0.0163669232,
-0.0799733698,
-0.0385217071,
0.0814143345,
0.0111914687,
0.0512021706,
0.0393862836,
-0.007649105,
0.0255770702,
0.0350874178,
-0.0182161573,
-0.0182521809,
0.0816544965,
-0.023559723,
-0.0009598906,
-0.0040256865,
0.0443576016,
0.0964483693,
-0.0509139784,
0.0781481564,
0.0093782591,
-0.0381374508,
-0.0680614188,
-0.0115336971,
0.0571581461,
0.0481521338,
0.0344149694,
-0.0616251267,
-0.1670554876,
-0.0210380405,
-0.0016000678,
-0.0288672652,
0.0640747622,
0.0014109416,
-0.0799733698,
0.0063402313,
-0.0790607631,
-0.102692537,
-0.0057578427,
0.0716638267,
-0.0323255733,
-0.0745457485,
0.037032716,
0.0579746924,
0.0110713886,
0.050337594,
-0.0299239699,
-0.0443576016,
0.0191407744,
-0.0332621969,
0.0085917339,
0.0858332813,
0.0761788413,
-0.1475544721,
-0.0135570476,
0.0809340104,
-0.0111074131,
-0.0068685841,
0.0511541404,
0.1192155629,
0.0225030184,
0.023415627,
-0.0633062497,
-0.0601361319,
-0.002664278,
0.0389059633,
-0.0390980914,
-0.0038545725,
-0.0372248441,
0.078388311,
-0.0445257165,
0.038785886,
-0.0524029732,
-0.0127284946,
-0.0346551277,
0.0068385638,
0.067196846,
-0.0641708225,
0.0228752661,
0.0057278224,
0.0466631427,
0.1127792671,
-0.0447898917,
0.1097052172,
0.0337425172,
0.0439493321,
-0.0525470674,
0.0173275638,
0.031941317
] |
712.0082 | Kotub Uddin | Shinji Tsujikawa, Kotub Uddin and Reza Tavakol | Density perturbations in f(R) gravity theories in metric and Palatini
formalisms | 36 pages including 8 figures. Accepted for publication in Physical
Review D | Phys.Rev.D77:043007,2008 | 10.1103/PhysRevD.77.043007 | null | astro-ph gr-qc hep-ph hep-th | null | We make a detailed study of matter density perturbations in both metric and
Palatini formalisms in theories whose Lagrangian density is a general function,
f(R), of the Ricci scalar. We derive these equations in a number of gauges. We
show that for viable models that satisfy cosmological and local gravity
constraints (LGC), matter perturbation equations derived under a sub-horizon
approximation are valid even for super-Hubble scales provided the oscillating
mode (scalaron) does not dominate over the matter-induced mode. Such
approximate equations are especially reliable in the Palatini formalism because
of the absence of scalarons.
Using these equations we make a comparative study of the behaviour of density
perturbations as well as gravitational potentials for a number of classes of
theories. In the metric formalism the parameter m=Rf_{,RR}/f_{,R}
characterising the deviation from the Lambda CDM model is constrained to be
very small during the matter era in order to ensure compatibility with LGC, but
the models in which m grows to the order of 10^{-1} around the present epoch
can be allowed. These models also suffer from an additional fine tuning due to
the presence of scalaron modes which are absent in the Palatini case.
In Palatini formalism LGC and background cosmological constraints provide
only weak bounds on |m| by constraining it to be smaller than ~ 0.1. This is in
contrast to matter density perturbations which, on galactic scales, place far
more stringent constraints on the present deviation parameter m of the order of
|m| < 10^{-5} - 10^{-4}. This is due to the peculiar evolution of matter
perturbations in the Palatini case which exhibits a rapid growth or a damped
oscillation depending on the sign of m.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 14:11:11 GMT"
},
{
"version": "v2",
"created": "Mon, 18 Feb 2008 03:00:30 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"Tsujikawa",
"Shinji",
""
],
[
"Uddin",
"Kotub",
""
],
[
"Tavakol",
"Reza",
""
]
] | [
0.0993348658,
0.1065001711,
0.0367801897,
-0.0252718832,
-0.0024711287,
0.0095494473,
0.0004792443,
-0.0154131427,
-0.0511365794,
0.0023841399,
-0.0400535502,
0.0383008868,
-0.1088714302,
0.0714984238,
0.0514716469,
0.0840763748,
0.0658795834,
-0.0076356912,
0.0034022322,
0.0309809316,
-0.0144852605,
-0.0825299025,
-0.021908313,
0.032140784,
-0.0764986724,
-0.1072218567,
0.0886126831,
-0.0009762087,
0.0922726616,
-0.0366770923,
0.1079435423,
-0.0306200888,
-0.1481517404,
-0.0622711554,
-0.0505695418,
0.1129953414,
-0.0063888505,
0.0487653278,
-0.0564976707,
-0.001295168,
-0.124645412,
-0.0337645747,
-0.1320684701,
0.0540748723,
-0.0320376866,
-0.0147301182,
0.0341254175,
0.018892698,
0.013248086,
-0.0709313825,
-0.1151603982,
-0.0235836543,
0.0278622191,
-0.1205214933,
-0.025555402,
0.0154389171,
-0.036805965,
-0.0283261593,
0.0434042327,
-0.0599514544,
-0.0542295165,
-0.0599514544,
-0.0854166448,
-0.0451826714,
-0.1580491513,
0.0396669321,
-0.0852620006,
0.0118820379,
-0.0147172315,
0.127944544,
-0.0637660772,
-0.0705189928,
-0.0082993843,
-0.0192148797,
-0.0586111806,
-0.0779935941,
0.0706736371,
0.0466260426,
-0.030181922,
0.0459559076,
0.0521417856,
0.0122815426,
0.0042850082,
0.0130161149,
-0.0605700426,
0.0035021082,
-0.0066755917,
0.0581472404,
-0.0927366018,
0.0287900995,
0.0770657137,
-0.0087504378,
-0.0044074371,
0.0470384359,
0.046445623,
-0.174441725,
0.0857259408,
0.0037276349,
0.0665497184,
0.0006201986,
0.0358780846,
0.0009294924,
0.0924273059,
-0.0182998851,
0.0593844131,
0.0410329811,
-0.0553120449,
0.0441516936,
-0.0745398104,
-0.0428114198,
0.0543841645,
0.0238413997,
-0.0370379351,
0.0451053493,
-0.0930458903,
0.0211608522,
-0.0436877534,
0.0493323654,
-0.1820709705,
0.0221660584,
-0.0563945733,
-0.0614463724,
0.0774781033,
-0.0072168559,
0.0939222276,
-0.1052114516,
-0.0451053493,
-0.0038565074,
-0.0701581463,
0.031316001,
0.0385586321,
-0.0028368044,
-0.0364708975,
-0.084231019,
-0.0405174904,
0.0006322804,
0.0703643486,
0.0138408989,
0.0774265528,
0.0469353385,
-0.0165729951,
0.0186091792,
0.0209417697,
0.0754676908,
0.0296664331,
0.1080466434,
-0.0572193563,
0.0030510547,
0.0308005102,
-0.0320119113,
-0.0935098305,
-0.0209675431,
-0.0021972749,
-0.0011864317,
0.0206711367,
-0.1211400852,
0.0506726392,
0.0285581294,
0.0414195992,
-0.0498478562,
-0.0331459902,
0.07361193,
-0.0004864934,
0.0086344527,
0.087839447,
0.0262770876,
-0.0428371951,
-0.0211479645,
-0.0805710405,
-0.0830969438,
-0.090159148,
-0.0368832871,
-0.1799059063,
-0.1212431788,
0.0645908639,
0.080931887,
-0.0241249185,
-0.0713953227,
-0.0363162495,
0.0355945639,
0.0044976478,
-0.0116887288,
0.0071266452,
-0.0372699052,
-0.0379658155,
0.0411360785,
-0.0499767289,
0.1581522375,
0.0754676908,
-0.0462651998,
-0.0120431287,
0.0839732736,
0.1081497446,
0.0870146602,
-0.0576833002,
-0.0733026341,
0.0275529251,
0.0730448887,
-0.0691271722,
0.0162765868,
-0.0324758515,
-0.0005517351,
0.0200267751,
-0.0972213596,
-0.0599514544,
-0.0071202018,
0.0366255455,
0.0244084373,
-0.0611370802,
-0.0050260248,
0.0129516786,
0.0185834039,
0.0517551675,
0.0039467183,
-0.1033556834,
0.0355172418,
-0.1449557096,
0.0592813157,
0.012268655,
0.1426875591,
-0.0150522999,
0.1298003048,
-0.016109053,
0.060363844,
0.060363844,
0.0076485784,
0.0631474927,
-0.0226686597,
0.0503117964,
0.012345979,
0.1437185258,
-0.0280168653,
-0.0711891279,
0.0336099304,
0.0602607466,
0.0067142537,
0.0588173755,
0.0116436239,
-0.0472961813,
-0.0282746106,
-0.0107995095,
0.0121655576,
-0.0311098043,
-0.0666528195,
-0.0470642112,
0.0189829078,
-0.0235449933,
0.0068624569,
0.0129452357,
-0.0193179771,
0.0884580314,
-0.063302137,
0.0039306092,
-0.0444867611,
-0.070622094,
0.1011390835
] |
712.0083 | Petr Jizba | Petr Jizba and Hagen Kleinert | Smearing Distributions and their use in Financial Markets | 6 pages. Presented at the International Conference: Path Integrals -
New Trends and Perspectives, Dresden, Germany, September 23 - 28, 2007 | null | 10.1142/9789812837271_0089 | null | q-fin.ST cond-mat.stat-mech physics.soc-ph | null | It is shown that superpositions of path integrals with arbitrary Hamiltonians
and different scaling parameters v ("variances") obey the Chapman-Kolmogorov
relation for Markovian processes if and only if the corresponding smearing
distributions for v have a specific functional form. Ensuing "smearing"
distributions substantially simplify the coupled system of Fokker-Planck
equations for smeared and un-smeared conditional probabilities. Simple
application in financial models with stochastic volatility is presented.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 16:17:53 GMT"
}
] | 2017-08-23T00:00:00 | [
[
"Jizba",
"Petr",
""
],
[
"Kleinert",
"Hagen",
""
]
] | [
-0.0639631227,
0.0296086501,
0.0103419349,
0.0247837324,
-0.0647013634,
0.0391266569,
0.074245736,
-0.0490401499,
-0.0750894323,
0.0736129582,
0.0164389964,
-0.0230304152,
-0.076249525,
0.0747203156,
0.069763571,
0.0827354789,
0.0706600025,
0.0710291192,
0.0257197134,
0.0587427169,
-0.0236104596,
-0.0885359272,
-0.0547878668,
0.0380192995,
-0.1155871078,
-0.0945473015,
-0.0000616401,
-0.075933136,
0.1078883335,
-0.0321924873,
0.0670215413,
-0.0470890924,
-0.0451643951,
-0.0586372539,
-0.062064793,
0.1585104167,
-0.132777527,
0.1050935686,
-0.0812590048,
0.101929687,
0.0115877129,
0.0261283815,
-0.1542919129,
0.1207547784,
0.0082788207,
0.0231095124,
0.0483810082,
-0.0277894195,
-0.0148043251,
0.0825245529,
-0.0639103875,
-0.0067034722,
0.0259174556,
-0.1201220006,
-0.0198928993,
-0.045586247,
0.0616429411,
0.0614320152,
0.028264001,
-0.1271879971,
0.0815753937,
-0.0116668101,
0.0102760205,
0.0134333102,
-0.1051990315,
-0.0942836478,
-0.065281406,
0.0292922612,
-0.0132092014,
0.0907506421,
-0.0163203515,
0.0437670164,
0.0999786258,
0.0798879862,
-0.0678125098,
-0.0024338812,
-0.0352772698,
0.0340117179,
0.0548405983,
0.0726110637,
0.0056521408,
0.014712045,
0.0301359631,
-0.0019873125,
0.0047853696,
-0.0710818544,
-0.0313224196,
0.0833682567,
-0.0852665827,
-0.0424223654,
-0.0377820097,
0.0726637915,
-0.0533113889,
0.0061728628,
0.1160089597,
0.0148438737,
0.0116338525,
-0.0912252292,
0.0409195237,
-0.0645431653,
-0.0386520773,
-0.0011559699,
-0.0895378217,
-0.0122798122,
0.1270825416,
0.0290813372,
-0.0956019312,
0.0237291045,
0.0356463902,
0.0353827327,
0.0112515511,
-0.0523622259,
-0.0570553131,
0.0851083919,
0.0501211435,
-0.0175727215,
-0.0924380496,
-0.0158062205,
-0.1396325976,
-0.0461662933,
-0.0503584333,
-0.121914871,
0.0950218812,
0.0358573161,
0.0610628985,
0.0083908755,
-0.0468517989,
-0.129191801,
-0.0583736002,
-0.1033534333,
0.0085688438,
-0.0445843525,
-0.0208947957,
-0.0765131786,
0.0105001293,
-0.015331638,
0.0837901086,
0.0920161977,
0.1663146615,
0.0003802424,
0.0197478887,
0.0665469542,
0.0061464976,
0.0155557469,
0.0267347917,
0.0440570377,
-0.022318542,
-0.015753489,
0.0150284329,
-0.1407926828,
0.01157453,
-0.0320870243,
-0.0223449077,
0.0402867459,
0.0183768738,
-0.0429760441,
0.0156084783,
0.0404976718,
0.0617484041,
-0.0451380312,
-0.0201829225,
0.1305628121,
-0.0613265522,
-0.038915731,
-0.0030287567,
0.0048776492,
-0.0959183127,
-0.0493038073,
-0.0845283419,
-0.0293977242,
-0.0114229275,
-0.0289495084,
-0.043503359,
-0.1156925708,
0.0060772873,
0.0279212464,
-0.0211320855,
-0.1281371713,
-0.0349872485,
-0.0818390474,
0.0036846027,
0.1014551073,
0.0236500073,
-0.0710291192,
0.0033731582,
0.0093202656,
0.020657504,
0.0531795621,
0.0265765972,
0.1109467521,
-0.0307951048,
0.0603773892,
0.0014649427,
0.0569498539,
-0.0852138549,
-0.0391266569,
0.0514130592,
-0.0131894276,
-0.0884304643,
0.0358573161,
0.0462453887,
-0.0009483403,
-0.0002686003,
-0.086795792,
-0.0848447308,
0.1262388378,
-0.0080019813,
-0.0352509022,
-0.1265552342,
0.0169135779,
0.0651232079,
-0.073665686,
0.0704490766,
0.0070857746,
-0.1159034967,
0.0473527461,
-0.0494356342,
0.1398435235,
0.0237159226,
0.06111563,
0.0018027528,
0.0155557469,
0.06195933,
-0.0079162931,
0.0195896942,
0.0311378594,
0.0321397558,
-0.040998619,
-0.0268929861,
0.0539177991,
0.0565807335,
0.0676543117,
-0.0183900557,
0.035989143,
-0.016887214,
0.0000033665,
-0.0169135779,
-0.0179550219,
-0.1032479703,
-0.0500947759,
-0.0370701365,
0.0721364766,
0.057582628,
-0.035989143,
0.0350927114,
0.0534168519,
-0.0895905569,
-0.0106253661,
-0.0042976048,
0.0155030154,
0.0515976213,
0.0346708596,
0.0178891085,
0.025139669,
0.0084370151,
-0.0104408059
] |
712.0084 | Gilles Champenois | Gilles Champenois | From vectors to mnesors | null | null | null | null | cs.LO cs.CC | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | The mnesor theory is the adaptation of vectors to artificial intelligence.
The scalar field is replaced by a lattice. Addition becomes idempotent and
multiplication is interpreted as a selection operation. We also show that
mnesors can be the foundation for a linear calculus.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 14:37:07 GMT"
},
{
"version": "v2",
"created": "Thu, 8 May 2008 21:26:54 GMT"
},
{
"version": "v3",
"created": "Wed, 23 Jul 2008 07:38:39 GMT"
},
{
"version": "v4",
"created": "Sun, 24 May 2009 17:12:25 GMT"
}
] | 2009-05-24T00:00:00 | [
[
"Champenois",
"Gilles",
""
]
] | [
0.0801242515,
0.0675662681,
-0.048970785,
-0.0608042739,
0.0253172256,
0.0114444057,
0.0480584539,
0.0072181597,
-0.1386745274,
0.0923065767,
0.0179380663,
-0.1041132286,
-0.0259209741,
-0.0062924107,
0.0256526414,
0.0135239866,
0.0652585998,
-0.0000742109,
0.0844175816,
0.0287384726,
0.0244988091,
0.025558725,
0.1326638758,
-0.0388814621,
0.080929257,
-0.0671906024,
0.0237206426,
0.1292292029,
0.10652823,
0.0633266047,
0.1227892116,
-0.0134636117,
-0.0674589351,
0.0615556054,
-0.0480316207,
0.0255453084,
0.0242438931,
0.0425844565,
-0.0587112755,
0.1103385612,
-0.0461264551,
0.0500709526,
-0.0641316026,
0.0562962778,
0.0170793999,
-0.0178038999,
-0.0142619023,
0.0089623248,
-0.0015739412,
0.033165969,
-0.0106528234,
0.0013835924,
-0.0228753947,
0.0461264551,
-0.0444627889,
-0.0029080596,
-0.0304558035,
-0.0285506379,
0.0019135502,
-0.0162341502,
-0.0296508037,
-0.074059926,
0.052754283,
0.063058272,
-0.0711619332,
0.12772654,
-0.126116544,
0.0058395984,
-0.0107266149,
0.0288458057,
-0.0300801378,
-0.0690152645,
0.1018592343,
0.0306436364,
-0.0562962778,
-0.0968145728,
-0.0300264712,
0.0679956004,
0.0099752815,
0.0279871393,
0.0465557873,
-0.0042363084,
0.098048903,
-0.0488634519,
0.0064232228,
-0.0663856044,
0.0297581367,
-0.049775783,
-0.0615556054,
-0.0078957006,
-0.0439529568,
0.0331123024,
-0.0836125836,
0.0582282767,
0.0884425789,
0.0420209579,
0.0500172861,
-0.0796949193,
-0.0037801422,
-0.0688005984,
-0.091125913,
-0.0136715695,
0.1077088937,
-0.0172806494,
0.1521985233,
-0.0125848213,
0.0477364548,
-0.0841492489,
-0.0514931157,
-0.0360907987,
0.0100155314,
0.0016334775,
0.0565646105,
0.0304289702,
0.0974049047,
-0.0508759506,
-0.0608579405,
0.0267528072,
-0.0214666463,
-0.0005102521,
0.0344271325,
-0.0269272234,
0.0804999247,
-0.077548258,
0.0342124663,
-0.0917162448,
-0.0550619476,
-0.0538276136,
0.0333001353,
0.0239218939,
0.0263637248,
-0.0593552738,
0.029999638,
-0.1230038777,
-0.0663856044,
-0.045106791,
0.0331391357,
0.035419967,
0.0659026057,
0.0171733163,
0.0130544035,
0.0297044702,
0.0850079134,
-0.050205119,
-0.0065942854,
0.033273302,
-0.084363915,
0.1136658862,
0.1353472024,
-0.0862959176,
0.0227948949,
-0.0236803927,
0.0653659329,
0.0215605628,
-0.0433894582,
-0.0628972724,
-0.033165969,
0.0377276316,
0.0466631204,
-0.1249358803,
0.1069038957,
0.1134512201,
0.0350174643,
0.0076005342,
0.0610726066,
0.0433894582,
-0.075938262,
-0.0167037342,
0.0092038242,
-0.1027715653,
-0.0484072864,
-0.0564572774,
-0.084363915,
0.0451604575,
0.0006905384,
-0.0419404581,
-0.1269752085,
-0.1344885379,
-0.0569402762,
-0.0104784062,
-0.0794265866,
0.0285774712,
-0.0142216524,
0.1094262227,
0.0028124659,
0.0740062594,
0.006543973,
0.079265587,
0.0509564504,
-0.0877985805,
-0.0959022418,
0.0729329288,
0.1223598793,
0.0657952726,
0.026175892,
-0.0602139421,
0.0402499624,
0.0813585892,
0.0837199166,
-0.0572086126,
0.0700349286,
0.050205119,
0.1628245115,
-0.0133294454,
-0.0068391389,
0.0105521977,
0.0365737975,
-0.0318243019,
-0.0403841287,
-0.0438187905,
0.0381569639,
-0.016167067,
0.0747039244,
0.0263637248,
-0.0480584539,
0.0038572878,
-0.1094262227,
-0.0270077232,
-0.0279871393,
0.0947752371,
-0.1216085479,
0.0065272017,
0.0276651401,
0.0162475668,
-0.0606969409,
-0.0449994542,
0.1089968905,
-0.1125925556,
0.0651512668,
-0.0254245587,
0.0526737832,
-0.0165293179,
-0.0234657265,
-0.0870472491,
-0.0289531387,
-0.0365737975,
0.0074059926,
0.0023026331,
-0.0188503973,
0.0276114736,
-0.0197090637,
-0.0127592376,
0.0454824567,
0.0398206264,
-0.0859202519,
0.042235624,
-0.0732012615,
0.0733085945,
0.1773144901,
-0.0560816117,
-0.0123500293,
0.1140952185,
0.0285774712,
-0.0027856326,
-0.0399547927,
0.0455361232
] |
712.0085 | Laszlo B. Szabados | Laszlo B Szabados | On some global problems in the tetrad approach to quasi-local quantities | 13 pages, a more detailed discussion of the problems is given,
Theorems 3.1 and 3.2 are modified slightly, the proof of Theorem 4.3 is
improved, 5 references are added, misprints are corrected. Appearing in
Class. Quantum Grav | Class.Quant.Grav.25:195004,2008 | 10.1088/0264-9381/25/19/195004 | null | gr-qc | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | The potential global topological obstructions to the tetrad approach to
finding the quasi-local conserved quantities, associated with closed,
orientable spacelike 2-surfaces S, are investigated. First we show that the
Lorentz frame bundle is always globally trivializable over an open
neighbourhood U of any such S if an open neighbourhood of S is space and time
orientable, and hence a globally trivializable SL(2,C) spin frame bundle can
also be introduced over U. Then it is shown that all the spin frames belonging
to the same spinor structure on S have always the same homotopy class. On the
other hand, on a 2-surface with genus g, there are $2^{2g}$ homotopically
different Lorentz frame fields, and there is a natural one-to-one
correspondence between these homotopy classes and the different SL(2,C) spinor
structures.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 14:48:39 GMT"
},
{
"version": "v2",
"created": "Wed, 6 Aug 2008 16:08:39 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"Szabados",
"Laszlo B",
""
]
] | [
0.0449180789,
0.0711541399,
-0.0073442007,
0.052038908,
-0.0433477089,
0.0116221132,
0.0078721708,
-0.0536092818,
-0.0950887874,
-0.0982836857,
0.0001352712,
-0.0233119149,
-0.0226350296,
0.0621109568,
0.1146913767,
0.0341962241,
0.0226891804,
0.0207939036,
0.0879950374,
0.1371098012,
0.0570207834,
-0.070829235,
0.0356582962,
0.0246792231,
0.0036382561,
-0.0643852875,
0.089186348,
-0.0043286788,
0.0846918374,
0.0583203994,
0.0361998044,
-0.0203877725,
-0.0486003347,
-0.0532843769,
-0.0555587113,
0.1236804053,
-0.0057941345,
0.1057564914,
0.0487627871,
-0.0166784432,
0.0514161736,
0.0041289977,
-0.0527970195,
-0.0427791253,
0.0950887874,
-0.0734284744,
-0.0296204817,
-0.047436092,
-0.0623817109,
-0.0647643432,
-0.078518644,
0.0138626024,
0.0342503749,
-0.0984461382,
-0.0943306759,
-0.010478178,
-0.0899444595,
0.0448639281,
0.0300266128,
-0.0787893981,
-0.0093816249,
-0.0798182636,
-0.0566417277,
0.0470841117,
-0.0080820052,
0.0680133924,
-0.0607030354,
-0.0370932929,
-0.0406672433,
0.0610279404,
-0.1559542716,
0.0366871618,
0.0563168228,
0.0538258851,
0.0361456536,
-0.0038751659,
0.0546381474,
0.1135000587,
0.0284020901,
-0.032409247,
0.0713165924,
0.0263172835,
0.0734284744,
0.023122387,
-0.0341420732,
0.0305410456,
-0.0370662175,
0.0456761904,
-0.132344529,
-0.0160150956,
0.0586994551,
0.0100585092,
-0.0375806503,
-0.0155277392,
0.1003955677,
-0.0716956481,
0.0996916071,
0.0013740764,
0.012271923,
-0.0040105428,
-0.0379597023,
0.0007940706,
-0.0161233973,
-0.0122854607,
0.1310449094,
0.1128502488,
0.0294851046,
-0.0044911313,
-0.0563168228,
-0.0140385926,
0.0325716995,
0.0042237616,
-0.0144582614,
0.0541778654,
0.0746739432,
-0.0519847572,
-0.1224890873,
-0.0373098962,
-0.0252478067,
0.0775439292,
0.017098112,
-0.056858331,
0.0845835358,
0.0780854374,
0.02381281,
-0.1074893177,
0.0152434474,
-0.0535009801,
-0.0092530167,
-0.0321926437,
0.0879408866,
-0.0424271449,
-0.022892246,
-0.1007204726,
-0.0468133576,
0.0109723043,
-0.059944924,
-0.0637354776,
0.0080075478,
0.0019121998,
-0.0436455384,
-0.015216372,
0.0757028013,
0.0172605645,
0.1054315865,
0.021646779,
0.0390697941,
0.0914606825,
0.0248552132,
0.0496562757,
-0.01558189,
-0.0040308493,
0.07759808,
0.0370391421,
-0.0472194888,
-0.1684089601,
0.0193318315,
0.0876159817,
0.0062916451,
0.0240564886,
0.046244774,
0.0161640104,
0.0755403489,
-0.0178562235,
0.1003955677,
0.0055707623,
-0.0316782109,
-0.0656849071,
-0.0742948875,
-0.1921270043,
-0.007330663,
-0.1016951874,
-0.155521065,
-0.0389344171,
0.0044708247,
0.0621109568,
-0.1001789644,
-0.0669845268,
-0.0447014757,
0.0429415777,
0.0180051383,
0.0484649576,
-0.0064676348,
-0.0426166728,
-0.0864246637,
0.0985544398,
0.0007204593,
-0.0084001413,
0.071749799,
0.0405047908,
-0.1584452093,
0.0253561083,
0.1124170423,
0.0918397382,
-0.0800348669,
-0.0766775161,
0.0030172144,
0.0754320472,
-0.007032834,
-0.0518764555,
0.0165430661,
-0.0848001391,
0.1300701946,
-0.1302867979,
-0.0915689841,
-0.01475609,
0.093085207,
-0.0400174335,
-0.1004497185,
-0.0569666326,
0.0023183308,
0.0121839279,
-0.0447556265,
0.0444036499,
-0.0220935233,
0.0774356276,
0.0297017079,
0.0372828208,
0.0103766453,
0.1592033207,
-0.0614611469,
0.1059189439,
0.0121162394,
0.0565875769,
0.0604322813,
0.0022421812,
0.0351709388,
0.0239888001,
0.0365788601,
-0.0062476476,
0.1017493382,
0.0462718494,
-0.0259517655,
-0.0223507378,
0.0061934968,
-0.0416419581,
0.0422646925,
-0.0232171509,
-0.0698003694,
-0.0986627415,
0.0226079542,
0.031353306,
-0.0078721708,
0.0111550624,
0.0037093291,
-0.0229463968,
-0.0180457514,
-0.0393676236,
0.0422917679,
0.0073577384,
-0.0506580658,
0.0503602363,
-0.0201034807,
0.0223507378,
-0.095792748,
0.0461364724
] |
712.0086 | Takashi Okamoto | Takashi Okamoto (Durham) | Galaxy Formation | 15 pages, 3 figures, invited review talk, to appear in the ASP
conference proceedings of the "Frank N. Bash Symposium 2007: New Horizons in
Astronomy", editors: A. Frebel, J. Maund, J. Shen, M. Siegel | ASPC, 393, 111 (2008) | null | TO-11-07 | astro-ph | null | I review the current status of theoretical studies of galaxy formation. I
outline the importance of the physics of baryonic component in galaxy formation
by showing results obtained by using two major tools, semi-analytical
approaches and cosmological simulations. In particular, I emphasis on roles of
feedback in galaxy formation and discuss whether apparent conflictions between
the standard theory of structure formation, the cold dark matter model, and
observations can be solved by the feedback. I also discuss future prospects in
numerical simulations of galaxy formation.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 14:51:08 GMT"
}
] | 2008-07-18T00:00:00 | [
[
"Okamoto",
"Takashi",
"",
"Durham"
]
] | [
0.0162486471,
0.034997087,
0.0355190188,
0.0110567715,
-0.0619179197,
-0.0010163989,
0.0190643463,
0.0963656008,
-0.0200670101,
-0.0192154329,
-0.0329368189,
-0.036013484,
-0.103178218,
-0.0664230436,
-0.0040381253,
0.0436502099,
-0.0454907157,
0.0483201519,
0.1582285762,
0.0738949478,
-0.0268109534,
-0.1017497703,
0.0620827414,
0.0853775069,
-0.1188911945,
-0.0952118486,
0.0301897936,
0.0837842301,
-0.0125058265,
-0.0540064909,
0.0546108373,
-0.0072658784,
-0.0842237547,
0.0004897428,
-0.2017414421,
0.1676783413,
-0.0207949709,
-0.0005541262,
-0.0232672933,
-0.0099785645,
0.0333763398,
-0.0000366985,
-0.0000801573,
0.065324232,
-0.0586764328,
-0.0082754102,
-0.046095062,
-0.0949371457,
0.0017735474,
-0.0588961951,
-0.1133971512,
0.0665329173,
0.0176221598,
-0.1163639352,
-0.1072987542,
-0.0491717309,
-0.0887838155,
-0.0082822777,
-0.0456005968,
0.0097038625,
-0.0779056028,
-0.048237741,
0.0174161326,
0.0461500026,
-0.1170232221,
-0.0648847073,
-0.0077740778,
-0.0010928005,
0.0466719382,
0.0240089893,
-0.0435952693,
-0.086751014,
0.0092712063,
0.0342004485,
0.0597752407,
-0.0797735751,
0.0034870035,
-0.0000582133,
-0.084443517,
0.0604894683,
0.0347773246,
0.0712577999,
0.0291733947,
-0.05746774,
-0.0076985345,
-0.0377715789,
-0.0234046448,
-0.039831847,
-0.1258136928,
0.0271405969,
0.0901023895,
-0.0103768827,
-0.0793340504,
0.0546108373,
0.0994972065,
-0.0689503029,
0.0652143508,
0.0106584532,
0.1460317969,
0.0870257169,
0.0046836757,
0.0088934898,
-0.0507924743,
-0.0721368492,
0.100870721,
-0.0384858064,
-0.0429634564,
-0.0217838995,
-0.0573578626,
0.0637309551,
-0.0514792278,
-0.0170040783,
-0.0393373817,
0.0426063426,
-0.1258136928,
-0.0207812358,
0.0259044357,
0.0406010151,
-0.1317472756,
-0.0449962541,
-0.0114138843,
-0.0022680117,
0.0415624715,
0.0559294075,
0.0715874434,
-0.0724664927,
0.0051335013,
-0.0481553301,
-0.112243399,
-0.0058271247,
0.0798285156,
-0.0716973245,
0.0404911339,
-0.0535394959,
-0.0903770924,
-0.0482102707,
-0.04590277,
-0.0359585434,
0.0454632454,
0.0034063098,
0.0073070838,
-0.001365786,
0.0118877459,
0.0083578201,
0.0374144651,
-0.0040861983,
-0.0847182199,
-0.0654341131,
0.0338433348,
-0.0517539307,
0.0184187964,
-0.0413701795,
-0.0366178304,
-0.0848281011,
0.0177595094,
-0.09180554,
0.0096420543,
0.0851577446,
0.0186110884,
0.0504628308,
0.004429576,
0.0531549156,
-0.0643353015,
0.0162074417,
-0.031068841,
0.0232672933,
-0.0969699472,
0.0167843159,
-0.1072987542,
-0.0304644965,
-0.0015700959,
-0.0271818023,
-0.0605993494,
-0.084058933,
0.0947173834,
0.1180121526,
0.0518088713,
-0.0719170868,
-0.102189295,
0.0086187879,
0.0236656126,
0.025286356,
-0.0271680672,
-0.0659285784,
-0.0790044069,
0.0397494361,
-0.0000973799,
0.090761669,
-0.003684446,
-0.0824656636,
0.0000975408,
0.0626321435,
-0.0431008078,
0.0744992942,
-0.0774660781,
-0.1379006058,
0.0448589027,
-0.008859152,
-0.0346399732,
0.083399646,
0.0798834562,
0.0048862691,
0.0209185872,
-0.0371397659,
0.0173474569,
-0.0831798837,
0.056643635,
0.0087080663,
-0.1419661939,
-0.0966952443,
0.0703238174,
-0.0271818023,
0.0038630024,
0.0364530087,
-0.1142762005,
-0.0339532159,
-0.1003213152,
0.0801581591,
-0.0031796803,
0.114605844,
0.0372771136,
-0.0159190036,
0.0618080385,
0.0423316397,
0.1070240512,
0.0022199387,
0.1230666712,
-0.0696645305,
-0.0030783839,
0.0065756887,
0.0288986918,
-0.0100953132,
-0.0787846446,
0.0327445269,
0.0199021883,
-0.1273520291,
0.1037276238,
0.0372221768,
-0.0064452048,
-0.0092506036,
-0.0156580359,
0.0111254472,
-0.0317006558,
-0.0619179197,
-0.0274427701,
0.0492541417,
-0.0034303463,
0.0266461335,
0.0703238174,
-0.051781401,
0.1081228629,
-0.0539790206,
-0.0141197033,
-0.0038870389,
0.0241738111,
-0.0749388114
] |
712.0087 | Peter Van | C. Papenfuss and P. V\'an | Scalar, vectorial and tensorial damage parameters from the mesoscopic
background | 14 pages, 2 figures | Proceedings of Estonian Academy of Sciences, 2008, V57/3, p132-141 | 10.3176/proc.2008.3.03 | null | cond-mat.other cond-mat.mtrl-sci | null | In the mesoscopic theory a distribution of different crack sizes and crack
orientations is introduced. A scalar damage parameter, a second order damage
tensor and a vectorial damage parameter are defined in terms of this
distribution function. As an example of a constitutive quantity the free energy
density is given as a function of the damage tensor. This equation is reduced
in the uniaxial case to a function of the damage vector and in case of a
special geometry to a function of the scalar damage parameter.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 14:52:01 GMT"
}
] | 2016-05-20T00:00:00 | [
[
"Papenfuss",
"C.",
""
],
[
"Ván",
"P.",
""
]
] | [
0.0508961305,
0.1013871208,
0.0486931652,
0.0375264026,
0.0115465857,
0.0227766521,
0.0134963375,
-0.0640632883,
-0.0891821757,
0.0197760593,
0.0009725023,
0.0425653718,
0.0291703213,
0.0391722955,
0.0003040553,
0.0462369844,
0.0617337152,
0.0716597289,
0.0248530116,
-0.0271446034,
-0.0320822895,
-0.0316771455,
-0.0002373887,
-0.0776862353,
0.0176996998,
-0.0096854577,
0.0886251032,
0.0403624065,
0.1701602042,
-0.0069634011,
0.0643671453,
-0.0404383689,
-0.0927778259,
-0.0308921803,
-0.0884225368,
0.1442310363,
-0.0499592386,
0.1338998675,
0.0206243284,
0.0659370795,
-0.0397293679,
-0.0120466845,
-0.1557776183,
0.0550488532,
-0.0198393632,
-0.1204288602,
0.0259291735,
0.0960696116,
-0.014192678,
-0.0748502314,
0.041527193,
-0.0223208666,
0.0252201725,
0.0429198742,
-0.050440345,
0.0380328298,
-0.0762682334,
-0.0246757623,
0.0582899973,
-0.1179979965,
-0.025612656,
0.0001722057,
-0.1065526977,
0.0273724962,
-0.0850801021,
0.0215865429,
-0.0835608169,
0.0334496461,
-0.0389697254,
0.0704443008,
-0.0496807024,
0.0144332312,
0.0812818855,
0.0007315528,
0.0222195797,
-0.0769772381,
-0.0119897109,
0.0163703226,
0.0450721979,
0.1050334126,
0.0113693355,
0.0071406513,
-0.0596573576,
-0.01716795,
-0.0542385653,
-0.0819908828,
-0.0009044508,
-0.0795600265,
-0.0221942589,
-0.0317784324,
0.0071723033,
0.047705628,
-0.0523647778,
0.0242579579,
0.024561815,
-0.0399825834,
0.0834088847,
-0.0197760593,
0.0233084038,
-0.1025012657,
-0.0490983091,
0.0845230296,
0.0464648753,
-0.049427487,
0.126708582,
-0.0228272956,
-0.0715077966,
-0.016319681,
0.0283093918,
-0.0223968308,
0.1049321219,
0.0834088847,
0.017940253,
-0.0070646871,
0.013243123,
-0.0507188812,
-0.0521622039,
-0.0044787331,
-0.0609234311,
0.0226880275,
-0.1063501239,
0.1056411266,
0.1904173642,
-0.0074128569,
0.0434769467,
-0.0910559669,
-0.0356526151,
-0.0617843606,
-0.0693301558,
-0.0146864457,
0.035576649,
-0.0013990107,
-0.0343359001,
-0.1592213362,
-0.0437048376,
0.0289677493,
0.0658864379,
0.0732296556,
0.0396027602,
0.0157246254,
-0.0928791091,
0.0586444996,
0.0863968208,
0.0221562758,
0.084168531,
0.0342346132,
-0.0304617155,
0.0881186798,
0.1214417145,
-0.0520102754,
-0.0947022587,
0.1016909778,
0.0605182871,
-0.0212700255,
0.0350448973,
-0.1439271718,
0.0742931589,
0.1051346958,
-0.0025907017,
-0.0618856438,
0.0720142275,
-0.0285879262,
-0.0350702219,
-0.0353234336,
0.008039563,
0.000259545,
-0.0414005853,
-0.0123315509,
-0.0274231397,
-0.1116169915,
0.0064727981,
-0.0876628906,
-0.0035766561,
-0.1291394383,
0.0700391531,
-0.0098437173,
-0.0795093775,
-0.0414259061,
-0.0246377792,
-0.0324621089,
-0.0145598389,
0.0964747593,
0.0000213526,
0.0139014805,
0.0171552878,
0.0500605255,
0.0107679507,
0.1346088797,
-0.0159271974,
-0.0079572685,
-0.0519596338,
0.0072166156,
0.0703936592,
-0.0122049432,
-0.0219916869,
-0.0625946447,
-0.005238377,
0.0649748668,
0.0289677493,
0.008615626,
0.0499845594,
-0.0161044486,
0.1458515972,
-0.0458824821,
-0.0348929688,
0.0079192864,
-0.1108067036,
-0.1084771305,
-0.1210365742,
-0.0041210675,
-0.0369440094,
0.0097107794,
0.0259165131,
0.0009107812,
0.0095082074,
-0.0412486568,
0.0004644905,
0.0720648691,
-0.0184087008,
-0.0242579579,
-0.0738373771,
0.0371719003,
0.102957055,
0.0548462793,
-0.0496807024,
0.003750741,
0.0087232422,
-0.068519868,
0.0867006779,
-0.0661396533,
0.0779900923,
-0.0353740789,
-0.0275497474,
-0.0288664624,
-0.1576007605,
-0.0420842655,
-0.0338294692,
0.0576316416,
-0.0091347164,
-0.1171877086,
-0.0754579455,
-0.0323101804,
-0.008583975,
-0.0143446065,
0.0260304604,
0.0881693214,
0.0158259124,
0.0523141325,
0.0396534055,
-0.0595054291,
0.003937487,
0.0794587359,
0.0342852548,
0.1205301434,
0.0018342232,
-0.0038710181
] |
712.0088 | Peter Filip | Peter Filip | Elliptic Flow in Central Collisions of Deformed Nuclei | 12 pages, 11 figures, to appear in the proceedings of RNP2007, Kiev
18.-22.6 | Phys.Atom.Nucl.71:1609-1618,2008 | 10.1134/S1063778808090172 | null | nucl-th | null | Non-trivial geometrical effects in relativistic central collisions of
deformed nuclei are studied using a simple version of optical Glauber model.
For very small impact parameters large centrality and eccentricity fluctuations
are observed. In very high multiplicity collisions of oblate nuclei (e.g. Au
and Cu) significant fraction of events with elliptic flow strength v_2
dependent on oblateness beta_2 is predicted.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 14:52:09 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"Filip",
"Peter",
""
]
] | [
-0.080808185,
0.0268431213,
0.0048413938,
0.0227368064,
0.0699594095,
0.0552577935,
-0.0526216403,
0.0009925175,
-0.0367540382,
-0.009866558,
0.0472732969,
0.0469691232,
-0.0978417769,
0.0332560651,
0.0056240014,
0.0851679742,
-0.0041253236,
0.0404294394,
0.0128322281,
0.0979938656,
-0.0651940554,
-0.0178954136,
0.0233578235,
0.0560182221,
-0.0606821813,
-0.0589585453,
0.0638759807,
0.0108931363,
0.0682864636,
-0.0742684975,
0.0453722253,
-0.0536355451,
0.0353599191,
-0.1049391106,
-0.1124420017,
0.2058226019,
-0.0185671244,
0.0835457295,
-0.0831908584,
0.0258672368,
-0.0034726227,
0.0736094639,
-0.0633690283,
0.1914251596,
-0.0329011977,
0.0187952537,
0.0774623007,
-0.0284653679,
0.0472732969,
-0.0062323441,
-0.0570828207,
0.0726462528,
0.0624565147,
-0.0035835186,
-0.0857763141,
0.032394249,
-0.0246632267,
-0.0212666467,
0.0006934948,
-0.0822276548,
-0.0965237021,
-0.0420516878,
-0.0282372385,
0.0153986737,
-0.0459552184,
-0.0131047154,
-0.1246088594,
-0.0263615157,
0.0967771783,
-0.0076930001,
-0.0208357368,
-0.0029593336,
0.0432176776,
-0.0569307357,
0.0259432793,
-0.0752317086,
-0.0197711363,
0.0041950298,
0.0184530616,
0.0825318247,
0.1466105878,
0.0000924297,
0.0547508411,
-0.0157662146,
-0.0522667728,
0.0282625873,
0.069097586,
0.0132694747,
-0.0303157438,
-0.0138778174,
0.0208484102,
-0.0594148003,
-0.0523174703,
0.0350557454,
0.0106903547,
0.0070086145,
0.1505648047,
-0.0603273138,
0.0571335144,
0.0286934953,
-0.0340164937,
0.0213173404,
0.0361963883,
-0.0584515929,
0.2000433505,
-0.0263868626,
-0.0807574913,
0.0284400191,
-0.004771688,
0.0217102282,
0.0623044297,
-0.1013904437,
-0.0521146879,
-0.039922487,
-0.0205188915,
0.0013877817,
-0.027882373,
0.0692496747,
0.000926772,
0.0492757559,
-0.0714802667,
0.0157662146,
0.0851172805,
-0.0922653079,
0.0560182221,
-0.0853200629,
-0.0188839696,
-0.0220397487,
-0.12146575,
-0.0195937026,
0.0851679742,
-0.094394505,
0.0107347136,
-0.0531285927,
-0.0989570767,
-0.005719055,
0.0799463689,
-0.0078134015,
0.0968278721,
0.0169322044,
-0.0013378786,
0.0698073208,
0.0198598541,
0.0527737252,
-0.0103671728,
0.0856749266,
-0.0406829156,
-0.0101200342,
0.1205532402,
0.0137637528,
-0.0856749266,
0.0118943667,
0.0095750606,
-0.0470958613,
-0.0256391093,
-0.052520249,
0.0753331035,
0.0820248723,
0.0540411063,
0.0170082469,
-0.0098538836,
-0.0278063305,
-0.098804988,
-0.0203287844,
-0.0131300623,
0.0010986605,
-0.1137600765,
0.0040904707,
-0.0654982254,
0.0096130818,
0.0037165936,
-0.0632169396,
-0.0962195322,
-0.010576291,
0.0638252869,
-0.0238774493,
0.0160577111,
-0.1536065191,
-0.0159689952,
0.0784762055,
-0.0298848338,
0.0846610218,
0.090592362,
-0.0746233687,
-0.1443799883,
0.1313006282,
0.0653968379,
0.1200462878,
-0.1048377231,
-0.0018678021,
-0.0356133953,
0.0685906336,
0.0146889407,
0.0498587526,
-0.0483885892,
-0.0425079428,
0.0174771771,
0.0050156587,
0.0178827401,
0.004955458,
0.049402494,
0.0371342488,
0.0497573614,
-0.0962702259,
-0.0904402807,
-0.035233181,
0.1276505738,
-0.0392127559,
-0.0470958613,
0.0818220899,
0.0262094308,
0.0202020463,
-0.0217735972,
0.0107980827,
-0.077310212,
-0.0039827432,
-0.035233181,
0.1370798796,
0.084914498,
0.0480083749,
-0.0459045246,
-0.0193022061,
0.0709226131,
0.0806054026,
-0.0097144721,
0.0321154222,
0.1661789417,
-0.0444597118,
-0.0537876301,
0.0196443982,
0.0901868045,
-0.0502389669,
0.021798946,
-0.0399731845,
0.0274007674,
-0.0005723016,
-0.0058426242,
0.0443076231,
-0.0367540382,
-0.0394915789,
-0.0494531915,
-0.0279584154,
-0.0658530965,
0.0032476627,
-0.0988556817,
0.0192895327,
-0.0521146879,
0.0118183242,
0.1021508723,
0.0473746844,
0.0265896451,
0.00252684,
0.0048255515,
0.0406322218,
0.0475267693,
-0.058046028
] |
712.0089 | Bruno Julia Diaz | B. Julia-Diaz | Dynamical Coupled-Channels Model Analysis of \pi-N Scattering and
Electromagnetic Pion Production Reactions | Invited talk. 11th International Conference on Meson-Nucleon Physics
and the Structure of the Nucleon, Sept. 10th-14th 2007 (MENU 2007), Juelich,
Germany | ECONFC070910:144,2007 | null | null | nucl-th | null | The ability of the coupled-channels model (MSL) developed in recently in Ref.
\cite{msl} to account simultaneously for the $\pi N$ scattering data and the
$\pi$ photoproduction reactions on the nucleon is presented. An accurate
description of $\pi N$ scattering has been obtained. A preliminary description
of $\pi$ photoproduction is also discussed.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 15:00:30 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"Julia-Diaz",
"B.",
""
]
] | [
0.0391658656,
0.074858889,
-0.0531536713,
-0.060485214,
0.0194864646,
0.0170868319,
0.018268561,
0.108333163,
0.0019082506,
-0.0020499374,
0.0275415126,
0.0370435752,
-0.0810810551,
0.08103282,
0.0077656456,
0.0432657376,
-0.0001144611,
-0.0205234922,
0.0448815711,
0.0908725187,
-0.1107448563,
-0.0657909364,
-0.0073978626,
0.0437721945,
-0.0457015485,
-0.0677202865,
-0.0244786646,
-0.034559533,
0.0242616124,
0.0877373219,
0.006752735,
-0.0799716786,
-0.1186552048,
-0.046642106,
-0.0213675834,
0.0686367303,
-0.1442191303,
0.0530089699,
-0.1448944062,
0.0506937467,
-0.0857115015,
0.0044676578,
-0.063765116,
0.1193304732,
-0.0248645358,
-0.0712895915,
0.0403234772,
-0.0515619554,
0.1292666495,
0.0115278838,
0.0105873244,
-0.0746659562,
0.0459185988,
0.0048384555,
-0.0974323228,
-0.0804057792,
0.1126742065,
-0.0378153175,
-0.0618357621,
-0.0944418237,
0.0109430486,
-0.1136388853,
-0.0412399173,
0.0058754827,
-0.0443751179,
-0.0303631909,
0.0014794217,
0.0218016878,
-0.0085072406,
-0.0292055793,
0.0113289189,
0.0218619797,
0.0039189979,
-0.0103280675,
-0.0573982485,
-0.0133607686,
-0.0548418574,
0.0642956868,
0.0629451349,
0.0266974214,
0.0236466322,
0.0052635157,
0.0949241593,
-0.057253547,
-0.0564818047,
0.0753412321,
0.0759200379,
-0.0341254286,
-0.0714342892,
0.0380323678,
-0.0209093615,
0.0363924205,
-0.0833480433,
0.063331008,
0.1096837148,
-0.0227904804,
-0.0245871916,
-0.0739424527,
-0.0052816034,
0.0297843851,
-0.0109249605,
-0.0516584255,
-0.0124322679,
-0.0438204296,
0.135344103,
-0.0040908311,
0.0553724281,
-0.026215082,
-0.0293502808,
0.0289644096,
0.0948759317,
-0.002936234,
-0.0488849804,
-0.0278550331,
-0.0744247884,
-0.0667073801,
-0.0047419877,
0.0309661143,
-0.0851326957,
0.0675755888,
-0.1260832101,
0.031882558,
0.0873032212,
-0.0021931317,
0.1276266873,
-0.0580252893,
0.0419151932,
-0.0837821513,
-0.0243701395,
0.0214881673,
0.054697156,
-0.0973840877,
-0.0061136368,
0.0119981635,
-0.0928501114,
0.05402188,
0.0830586404,
0.0492226146,
0.0613534227,
0.0325578302,
0.0960335433,
0.0481614731,
0.0409987494,
0.0830104053,
0.000200095,
-0.0793928728,
0.01577246,
0.0090981051,
0.1433509141,
-0.0217413958,
-0.0581217557,
-0.0402511247,
0.037453562,
0.0357653797,
-0.1103589833,
-0.1049567983,
0.0152298296,
0.0448574536,
0.0416981392,
-0.078524664,
-0.0405405276,
0.0484749898,
-0.1069826186,
-0.0060684178,
0.0558547676,
0.0317860879,
-0.1515506655,
0.0411675684,
-0.0927536413,
-0.0510313846,
-0.0457497798,
-0.0193297043,
-0.0656944662,
0.0287473574,
-0.0023031649,
-0.0013633592,
-0.0186544303,
-0.1827097237,
-0.0523336977,
0.0600511096,
0.0273968112,
0.0916924998,
-0.0174003523,
-0.0286267735,
-0.0863867775,
-0.0348489359,
0.0622216314,
0.0557582974,
-0.0577841178,
-0.0286991242,
0.0493914336,
0.0593276024,
0.0039943634,
0.0626075044,
-0.0325819477,
-0.0741836205,
0.0338360257,
0.0998440161,
-0.0928501114,
0.0724954382,
0.0536842458,
0.0128060803,
0.0553724281,
-0.0612569563,
0.0157001093,
0.0330401696,
0.1074649543,
-0.0508866832,
-0.0744730234,
0.0109068733,
0.0642956868,
-0.0176053457,
0.1543482393,
-0.0729295388,
-0.0779458582,
-0.0216690451,
-0.0931395143,
0.0687332004,
0.0433139727,
0.0470762104,
-0.1270478815,
-0.0017936953,
0.0891361013,
0.0857597366,
0.0531536713,
-0.0206561349,
0.0728813037,
0.0159774534,
0.0299773198,
0.0093814787,
-0.0260944981,
-0.0177259296,
-0.0024418372,
0.0755824,
0.0200411528,
-0.0342218988,
-0.0354036242,
-0.0521407612,
0.0070180213,
-0.0908725187,
0.0033010023,
-0.0040998748,
0.0363441855,
0.0680579245,
0.0322925448,
0.0236345734,
-0.0420840085,
-0.0434827916,
-0.0015329311,
-0.1107448563,
0.0784281939,
0.1554093808,
-0.0137948729,
0.0597134717,
-0.0425904654,
0.0188111905
] |
712.009 | Seok Kim | Seok Kim, Sungjay Lee | The Geometry of Dyonic Instantons in 5-dimensional Supergravity | 35 pages, no figures | null | null | Imperial/TP/07/SK/01, SNUTP07-006 | hep-th | null | We systematically construct and study smooth supersymmetric solutions in 5
dimensional N=1 Yang-Mills-Einstein supergravity. Our solution is based on the
ADHM construction of (dyonic) multi-instantons in Yang-Mills theory, which
extends to the gravity-coupled system. In a simple supergravity model obtained
from N=2 theory, our solutions are regular ring-like configurations, which can
also be interpreted as supertubes. By studying the SU(2) 2-instanton example in
detail, we find that angular momentum is maximized, with fixed electric charge,
for circular rings. This feature is qualitatively same as that of supertubes.
Related to the existence of this upper bound of angular momentum, we also check
the absence of closed timelike curves for the circular rings. Finally, in
supergravity and gauge theory models with non-Abelian Chern-Simons terms, we
point out that the solution in the symmetric phase carries electric charge
which does not contribute to the energy. A possible explanation from the
dynamics on the instanton moduli space is briefly discussed.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 10:57:36 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Kim",
"Seok",
""
],
[
"Lee",
"Sungjay",
""
]
] | [
0.0106627438,
0.0178888291,
-0.0639992207,
0.0815694183,
0.0018264358,
0.0294960849,
0.0398515761,
-0.0421275087,
-0.0116755338,
-0.0438572168,
-0.025353888,
-0.0262870193,
-0.1358276457,
0.0190154165,
-0.0335244834,
0.0389867239,
-0.0720560178,
-0.017752273,
0.1266328841,
0.0792024508,
-0.0258090738,
-0.0602666922,
0.1489370167,
0.0986844301,
0.0569438301,
-0.0484318435,
0.0610860288,
0.0445855185,
0.0672310442,
-0.023328308,
0.0574445352,
-0.0019459223,
-0.0479766577,
-0.0899448469,
-0.063544035,
0.1679638177,
0.0361190476,
0.0783375949,
0.0238290131,
0.0152146081,
0.0434020311,
0.0918111131,
-0.0619964004,
0.0316809788,
0.0125745265,
0.023692457,
-0.0203695949,
0.0382129066,
0.0037239944,
0.0412171371,
-0.0293367691,
0.0353679918,
0.0694614574,
-0.0352997109,
-0.1104282439,
-0.0623605475,
-0.0057950928,
0.0520733334,
-0.0748781785,
-0.0365059562,
0.0267194472,
-0.1318220049,
-0.0321361646,
0.0485683978,
-0.057171423,
-0.0930856392,
-0.096863687,
0.0280850064,
-0.0433565117,
0.0014281477,
0.0025376647,
-0.0493877344,
0.0779279247,
0.0020341147,
-0.0031777706,
0.0235103816,
0.0406026356,
0.0796576366,
-0.0210068561,
0.099503763,
0.0631798878,
0.0298374742,
0.0135873165,
-0.0078462772,
-0.1106103137,
0.0226227678,
0.0040596947,
0.0243297182,
-0.1226272434,
0.0113113839,
0.055714827,
0.0246028304,
-0.0839819089,
-0.0073683313,
0.1056943014,
0.028904343,
0.0757885501,
0.0902179629,
0.0202330388,
0.0547134168,
-0.0434930697,
0.0125517678,
0.0351403989,
-0.0112431059,
0.1294550449,
0.0336382799,
-0.0209613387,
0.0251035355,
-0.1419271529,
0.0594018362,
0.0803404152,
-0.0086769927,
-0.0460876338,
0.1035094112,
-0.0304974951,
0.0026486164,
-0.0843005404,
0.0562155321,
-0.1309116334,
0.0664117113,
0.0255814809,
-0.026878763,
0.011015513,
0.0017496231,
0.0454503708,
0.0091037294,
-0.1432016641,
-0.1086074933,
-0.1768854707,
0.049478773,
0.0869406164,
-0.0499794781,
0.0046372125,
-0.0503436252,
-0.066866897,
0.0412626565,
0.0254904442,
0.0339569114,
0.1588600874,
0.0434930697,
0.0457462408,
-0.0386453345,
0.1168918908,
0.0003241426,
0.1979150921,
0.0936773792,
0.040420562,
0.096863687,
0.0770175532,
0.0008086673,
-0.050798811,
-0.0816149414,
0.1138876602,
-0.0156128965,
-0.0150780529,
-0.0890799984,
-0.0105489464,
0.1069688275,
-0.0161363613,
0.0053342166,
0.0287222676,
0.080795601,
-0.0102929045,
-0.0106684333,
0.0064465785,
0.0754699185,
-0.0694159418,
-0.0622695126,
-0.0545768589,
-0.1019617766,
0.094132565,
-0.0479311384,
-0.0782010406,
0.0042275446,
0.0509808883,
-0.0272201523,
-0.0582183525,
-0.1049660072,
-0.0898538157,
0.0673675984,
0.1163456663,
0.0635895506,
-0.0357549004,
-0.050070513,
-0.0572169423,
0.0128135001,
0.0558513813,
-0.0070212516,
0.050070513,
-0.0134962797,
-0.062679179,
-0.0100994501,
0.068323493,
0.1421092153,
-0.0237152167,
-0.072465688,
-0.0027481883,
0.0387818888,
-0.0297919549,
0.0545313433,
-0.0032204443,
0.0096897827,
-0.0172629468,
-0.0288588237,
-0.0302243829,
-0.0059117344,
0.0731939897,
0.0599480607,
-0.0327734277,
-0.0287905447,
0.0135531779,
-0.0091492487,
0.048113212,
0.0508443303,
-0.0157835912,
0.0512995161,
-0.0452000201,
-0.0049672225,
0.0702807978,
0.0037382192,
-0.0088932058,
0.0391687974,
-0.073967807,
0.0665937811,
0.0683690086,
0.0162387788,
-0.0299512707,
0.0044181538,
-0.0410578214,
0.0800673068,
0.0317037404,
0.0346169323,
-0.0814783797,
-0.0436523855,
-0.0367107913,
-0.0305202547,
0.0670034513,
0.0349128023,
-0.0225544907,
0.0026130551,
0.0854840204,
-0.0114593199,
-0.0109017165,
0.1193498969,
-0.059128724,
0.0064864075,
-0.0254676845,
0.0173653644,
-0.0139628453,
0.0327961855,
-0.1073329747,
0.0892165527,
-0.0388729274,
0.0680048615,
-0.0288133044,
-0.0655013323
] |
712.0091 | Philippe G. LeFloch | Philippe G. LeFloch and Knut Smoczyk | The hyperbolic mean curvature flow | 26 pages | null | null | null | math.DG math.AP | null | We introduce a geometric evolution equation of hyperbolic type, which governs
the evolution of a hypersurface moving in the direction of its mean curvature
vector. The flow stems from a geometrically natural action containing kinetic
and internal energy terms. As the mean curvature of the hypersurface is the
main driving factor, we refer to this model as the hyperbolic mean curvature
flow (HMCF). The case that the initial velocity field is normal to the
hypersurface is of particular interest: this property is preserved during the
evolution and gives rise to a comparatively simpler evolution equation. We also
consider the case where the manifold can be viewed as a graph over a fixed
manifold. Our main results are as follows. First, we derive several balance
laws satisfied by the hypersurface during the evolution. Second, we establish
that the initial-value problem is locally well-posed in Sobolev spaces; this is
achieved by exhibiting a convexity property satisfied by the energy density
which is naturally associated with the flow. Third, we provide some criteria
ensuring that the flow will blow-up in finite time. Fourth, in the case of
graphs, we introduce a concept of weak solutions suitably restricted by an
entropy inequality, and we prove that a classical solution is unique in the
larger class of entropy solutions. In the special case of one-dimensional
graphs, a global-in-time existence result is established.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 15:58:48 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"LeFloch",
"Philippe G.",
""
],
[
"Smoczyk",
"Knut",
""
]
] | [
0.0466454998,
0.1095874012,
0.0074928026,
0.0299239736,
0.0175363459,
0.0291209631,
-0.0427249148,
-0.0350963101,
-0.0036430727,
0.051156532,
-0.0075164204,
-0.0189416166,
-0.2034924775,
0.0621152744,
0.0704760402,
0.1110989526,
0.0736408457,
-0.0623986907,
0.0670278147,
0.0185046829,
-0.00246365,
-0.0499756336,
0.0534238592,
0.1787408292,
-0.0587142855,
-0.0291445814,
0.0063709486,
0.0371510759,
0.0606981963,
-0.0744438544,
0.0371983089,
-0.0304199513,
-0.0400560871,
-0.0116672795,
-0.0004122075,
0.1640032232,
-0.0487947352,
0.1082647964,
-0.0300420634,
0.0732629597,
-0.0325219519,
-0.0356395245,
-0.0277983565,
0.1408576071,
-0.0162964035,
0.0003291755,
0.0320968293,
0.0306797493,
0.0872920379,
0.0141471671,
-0.1002346873,
-0.0268772561,
0.0687755421,
-0.1051472276,
-0.0403867364,
0.0462676138,
0.0244918391,
0.0200870875,
-0.061831858,
-0.0857804865,
0.0736880824,
-0.0701926202,
-0.1148778275,
-0.0374344885,
-0.1058085263,
0.044614356,
-0.0993844345,
0.0310812555,
0.0121278297,
0.1105321199,
-0.0767111853,
0.0482751392,
0.0269717276,
-0.0068846396,
-0.0463384651,
-0.0796398148,
-0.0172175039,
0.1085482091,
-0.0405520611,
0.0118857455,
0.0674529374,
0.0079297349,
0.0770890713,
0.0163554475,
-0.0936216488,
-0.033301346,
0.0089394031,
-0.0029419139,
-0.1046748608,
-0.0381430276,
0.0546992309,
0.0648549572,
-0.0495505109,
-0.0036253592,
0.0774669573,
-0.0103860041,
0.0515344217,
-0.0357339941,
0.1152557135,
-0.004868255,
-0.0233227499,
0.0004398848,
0.0578640401,
-0.0375289619,
0.1751509011,
-0.0277275033,
-0.0979673564,
0.0340335034,
0.0093999542,
-0.0531404428,
0.06773635,
-0.0589977019,
0.0530932061,
0.0082721952,
0.0043781819,
-0.0079769706,
-0.0848830044,
0.0112539651,
-0.0598007105,
0.0052225245,
0.0128717963,
-0.0215277839,
0.0130725494,
0.0076581282,
0.0030231008,
-0.0175009202,
-0.060745433,
0.0244446043,
-0.1356616467,
0.0083489539,
0.0871030912,
-0.0311993454,
-0.06773635,
-0.0879533365,
0.0095475661,
-0.0209255256,
0.0632017031,
0.0436932519,
0.0606509596,
-0.0236888286,
-0.0157649983,
0.0761443526,
0.0532349162,
0.0269008726,
0.0850719437,
0.1127049774,
-0.0124230543,
0.0794981048,
0.0804428235,
0.0239958633,
0.0858277231,
0.0238187276,
0.0040475302,
0.0256963558,
0.0020828103,
-0.0479917265,
0.1169562116,
0.0163436383,
0.0396309607,
-0.0255546495,
-0.0772780105,
0.0865834951,
-0.0558328927,
-0.0424651206,
0.0575333871,
0.0253657047,
-0.0961251557,
-0.0622569807,
-0.0157059524,
-0.0984397158,
-0.0551243536,
-0.0393239297,
-0.0624931604,
-0.0132733015,
0.0872920379,
-0.0018850096,
-0.0105631389,
-0.1725056916,
-0.0486530289,
-0.0158240423,
-0.0042659966,
0.0868669078,
-0.0028740123,
-0.0134386281,
-0.0234644581,
0.0803955868,
0.0128127513,
0.1184677631,
0.0452756584,
0.0210672338,
-0.1150667742,
0.1027854234,
0.0351671651,
-0.0330179296,
-0.0602730736,
-0.0461022854,
0.131410405,
-0.0218702443,
-0.0147021897,
0.0031943312,
0.1036356762,
-0.0344113894,
0.017866997,
-0.0510148257,
-0.0517233647,
0.0478736348,
0.0543685779,
0.0956055596,
-0.0465982631,
0.062918283,
-0.0354505815,
0.0673112273,
0.0567776114,
0.0881422833,
-0.088709116,
0.1080758497,
-0.0602258369,
0.1012738794,
0.0974005312,
0.0986286625,
-0.0610288456,
0.0250350535,
0.0627765805,
0.0333958156,
-0.0241493788,
-0.0350254551,
0.0352616347,
-0.0390641317,
-0.0471887141,
0.0174773019,
0.1342445761,
-0.0251531433,
-0.0839855149,
-0.0664137453,
0.0277275033,
-0.0583363995,
0.0420636125,
0.0423234105,
-0.0074987072,
-0.0448977686,
0.0082308641,
0.0690589547,
-0.0333249643,
-0.0349782221,
0.0575333871,
0.0196501557,
-0.068255946,
-0.0475193672,
-0.0103446729,
0.0068314993,
0.061501205,
-0.0322385356,
0.0372691639,
0.0106694205,
-0.0190597065,
0.0286958385
] |
712.0092 | Danilo Liarte | D. B. Liarte, C. S. O. Yokoi | Antiferromagnetic spherical spin-glass model | 12 pages, 6 figures | J. Phys. A: Math. Theor. 41 (2008) 324010 | 10.1088/1751-8113/41/32/324010 | null | cond-mat.dis-nn cond-mat.stat-mech | null | We study the thermodynamic properties and the phase diagrams of a multi-spin
antiferromagnetic spherical spin-glass model using the replica method. It is a
two-sublattice version of the ferromagnetic spherical p-spin glass model. We
consider both the replica-symmetric and the one-step replica-symmetry-breaking
solutions, the latter being the most general solution for this model. We find
paramagnetic, spin-glass, antiferromagnetic and mixed or glassy
antiferromagnetic phases. The phase transitions are always of second order in
the thermodynamic sense, but the spin-glass order parameter may undergo a
discontinuous change.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 16:18:34 GMT"
}
] | 2012-05-22T00:00:00 | [
[
"Liarte",
"D. B.",
""
],
[
"Yokoi",
"C. S. O.",
""
]
] | [
0.0629378855,
-0.0318861865,
-0.0622351579,
-0.0401432142,
-0.0903881118,
0.0181830321,
0.0254738126,
-0.132024616,
-0.0566133521,
-0.1146321595,
0.0549443774,
-0.068120487,
-0.0035795099,
-0.0391110852,
-0.0733030885,
0.0490590483,
-0.0545051731,
0.121308051,
0.0626304448,
0.0619716384,
-0.002879529,
-0.0407361388,
0.0027381603,
-0.0330281146,
-0.0180183295,
0.0389793254,
0.0682083294,
0.0132200299,
0.0459407046,
0.0247491263,
0.1005776376,
-0.0116718374,
-0.0234315153,
-0.0707996339,
-0.0574478395,
0.1147199944,
-0.0145925414,
-0.0003278587,
-0.0536706857,
0.0158881918,
-0.0479171202,
-0.0126600452,
-0.0462042242,
0.095746398,
0.0258251745,
0.0452379771,
0.0071205893,
0.0355974585,
0.0679008886,
0.0489272885,
-0.0565255098,
-0.0325669497,
0.0586336888,
-0.0937260613,
-0.0423611924,
0.0183696933,
-0.032083828,
0.0776512101,
0.0885434598,
-0.1273690611,
-0.035465695,
-0.0548565388,
-0.0105738286,
0.0718097985,
-0.1180579439,
0.026418101,
-0.1009289995,
0.0969761685,
0.0268573035,
0.0146584222,
-0.176472038,
-0.0254298914,
0.0812526792,
-0.0767728016,
0.0078837061,
-0.0495421737,
0.0251444094,
0.0904759541,
0.0091573959,
0.0166567992,
-0.0509476252,
0.0459407046,
0.0636406094,
0.0319520682,
-0.0385840423,
-0.0854251087,
-0.0274063088,
0.0477853566,
-0.0726442859,
-0.0783100128,
0.0928476527,
-0.0565255098,
-0.0195445623,
0.0160528943,
0.0970640108,
-0.1079562604,
0.0956585556,
-0.0866548792,
-0.0291411635,
0.0321936272,
-0.0558667071,
-0.0189077184,
-0.0385181606,
0.0217625406,
0.0946044698,
-0.0422953144,
0.0317324661,
0.0235852376,
-0.1415992677,
-0.0540659726,
0.0490590483,
-0.0259130169,
-0.066627197,
0.0387597233,
-0.0900367498,
-0.0472583137,
0.0107549997,
-0.0260447767,
-0.0453697369,
0.0706239492,
0.0422294326,
0.0475657582,
0.0424270742,
-0.0715462789,
0.0310077779,
-0.0362782218,
-0.064167656,
-0.0946923122,
0.0427784361,
0.0407141782,
0.0816479623,
-0.0711509958,
-0.0279553123,
-0.1214837357,
-0.0014685872,
-0.0113534145,
-0.0001539786,
-0.053187564,
0.0680765659,
0.0236950368,
0.0552518219,
0.0048339851,
0.0257592946,
0.0426466763,
0.0872258469,
-0.006236692,
-0.0065606046,
-0.0014576071,
0.0550761409,
0.0088664237,
0.0377056338,
-0.0587654486,
0.15547809,
0.0001674464,
0.0266157426,
-0.1382613182,
-0.0509476252,
0.0272306278,
0.0057919985,
0.0215868596,
0.0479171202,
0.0706239492,
-0.129565075,
-0.0960977599,
0.0081582079,
0.0729078054,
-0.1100644395,
-0.054285571,
0.0026791424,
-0.1314975768,
-0.0178646091,
-0.0064013936,
-0.0497617759,
-0.1272812188,
0.0353339352,
-0.0541538112,
0.1026858166,
-0.1614512652,
0.0174363852,
0.1342206448,
-0.0231021121,
0.015328208,
-0.0177657884,
-0.0752795041,
-0.0195884835,
-0.0220480245,
0.0058359187,
0.1011925265,
0.0417463072,
0.0579748824,
0.0226409491,
0.0770363212,
0.1413357407,
0.0563059077,
-0.0830534101,
-0.055471424,
0.0051908381,
0.1162132919,
0.0397698916,
0.0504205786,
-0.0247930475,
-0.0158332922,
-0.0090750456,
-0.0892901048,
-0.0933746994,
0.0337088816,
0.0648703799,
-0.1319367737,
-0.0575356781,
0.0056053367,
0.0791884214,
-0.0292948838,
0.0928476527,
-0.005506516,
-0.0592046529,
0.0164371971,
-0.0610493086,
-0.000719196,
-0.0022866041,
0.1373829097,
-0.0209609941,
-0.0378373973,
-0.0381887592,
0.1179701015,
-0.0155917304,
0.009805222,
0.0335332006,
-0.0296901669,
-0.0048367302,
-0.0346531682,
0.0057370979,
-0.0846784636,
0.0329183154,
-0.0130443489,
-0.005149663,
-0.1018952504,
-0.0713705942,
0.033006154,
0.0220919438,
-0.0260667372,
-0.0801107511,
0.0521773957,
-0.0183257721,
0.0278674718,
0.0404506586,
0.0507719442,
0.0167775806,
0.0340382829,
0.082306765,
0.0104201073,
-0.0723807663,
-0.0336649604,
0.0036179402,
-0.0170960017,
-0.0075543029,
0.0448866151
] |
712.0093 | Gwenael Massuyeau | Kazuo Habiro, Gwenael Massuyeau | Symplectic Jacobi diagrams and the Lie algebra of homology cylinders | 42 pages, with some figures. Minor changes with respect to the first
version | J. Topology 2:3 (2009) 527-569 | 10.1112/jtopol/jtp020 | null | math.GT math.QA | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | Let S be a compact connected oriented surface, whose boundary is connected or
empty. A homology cylinder over the surface S is a cobordism between S and
itself, homologically equivalent to the cylinder over S. The Y-filtration on
the monoid of homology cylinders over S is defined by clasper surgery. Using a
functorial extension of the Le-Murakami-Ohtsuki invariant, we show that the
graded Lie algebra associated to the Y-filtration is isomorphic to the Lie
algebra of ``symplectic Jacobi diagrams.'' This Lie algebra consists of the
primitive elements of a certain Hopf algebra whose multiplication is a
diagrammatic analogue of the Moyal-Weyl product.
The mapping cylinder construction embeds the Torelli group into the monoid of
homology cylinders, sending the lower central series to the Y-filtration. We
give a combinatorial description of the graded Lie algebra map induced by this
embedding, by connecting Hain's infinitesimal presentation of the Torelli group
to the Lie algebra of symplectic Jacobi diagrams. This Lie algebra map is shown
to be injective in degree two, and the question of the injectivity in higher
degrees is discussed.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 16:30:45 GMT"
},
{
"version": "v2",
"created": "Mon, 6 Jul 2009 09:31:38 GMT"
}
] | 2014-02-26T00:00:00 | [
[
"Habiro",
"Kazuo",
""
],
[
"Massuyeau",
"Gwenael",
""
]
] | [
-0.0377398171,
-0.0331330784,
-0.0392585211,
0.0711260065,
0.0485732444,
0.0014372326,
-0.0464470573,
-0.0118585536,
-0.1177502498,
-0.0199076887,
0.0439411923,
-0.1212938949,
-0.0520409532,
-0.0266532693,
0.0378663726,
0.040169742,
-0.0239069462,
0.1022594571,
0.0868192911,
0.1018544734,
0.0289819501,
-0.1062080935,
0.0737078115,
0.065506801,
0.0283744689,
-0.0298678614,
0.0489529185,
0.0744671598,
0.133342281,
-0.0238436665,
-0.0140606752,
-0.0183257051,
0.0109473309,
-0.0351073928,
-0.1109666973,
0.0843893662,
0.0684935898,
0.1155228168,
0.0075808684,
0.1444794536,
-0.1074230522,
0.0941597,
-0.0480923206,
0.0010899871,
0.061811287,
0.0524459407,
0.0560908318,
0.0638868511,
-0.029741304,
0.0479657613,
-0.0673798695,
0.0390813388,
0.0050243819,
-0.0418150052,
-0.1094479933,
0.0028412435,
-0.0737078115,
0.0306778383,
-0.0757327452,
-0.0850474685,
0.0520409532,
-0.0399419367,
-0.011934489,
-0.0531546697,
-0.035385821,
0.0210214052,
-0.1067143232,
0.0226666704,
-0.0047617722,
0.0548758693,
-0.0325255953,
0.0497122705,
-0.0008076029,
0.088793613,
0.0375879444,
0.0098589258,
0.0490541644,
0.0791751444,
0.019654572,
-0.0342974178,
0.0302728489,
-0.006891123,
0.0342467949,
0.0010765402,
-0.0226793252,
-0.0558377132,
0.0125799384,
-0.0152756395,
-0.1183577329,
0.0006339801,
0.0559895858,
0.0409797207,
-0.1105617136,
0.0088844234,
0.0604444519,
-0.1030188128,
0.0276404284,
-0.0788207799,
-0.0584195144,
-0.0315637477,
0.0456370786,
-0.0104157841,
0.0143770725,
-0.0179333724,
0.134759739,
0.0653043091,
-0.0391066484,
0.0426249839,
-0.1027150676,
-0.0154528217,
0.0208821911,
0.011985112,
-0.0429540351,
0.0787701607,
0.0837818831,
0.0359679945,
-0.1239263117,
0.0170221496,
-0.081655696,
0.0707210228,
-0.0455864556,
-0.1328360438,
0.0445233621,
-0.0197937861,
0.0753277615,
-0.0036670393,
0.0206037629,
-0.0622162744,
-0.0852499679,
-0.0286022741,
0.0783651695,
-0.0835793912,
-0.0029915322,
-0.0558377132,
0.0393850803,
0.0780614316,
0.0229704101,
-0.0053660902,
0.1273687184,
-0.0097197108,
0.0784157962,
-0.0000896787,
0.1334435344,
-0.0368539058,
0.0763402283,
0.037132334,
-0.0570526794,
0.0813519582,
-0.0307031497,
-0.0217301343,
0.0044738515,
0.0094286259,
0.1183577329,
0.0542177632,
-0.1336460263,
-0.1224076077,
0.0551796108,
0.0554833487,
-0.0279441699,
0.019603949,
-0.017667599,
0.0687467083,
0.005932441,
0.042346552,
-0.0523446947,
0.0357401855,
-0.0535596572,
-0.0149339307,
-0.013212732,
-0.0805419832,
-0.0776564404,
-0.0696073025,
-0.123521328,
-0.0052901553,
0.0302981623,
0.0336646251,
-0.0201608073,
-0.190445587,
-0.068544209,
0.0101120435,
0.015819842,
0.0080111679,
-0.0329812057,
-0.0672786236,
-0.1876106709,
0.0072138482,
0.0689998195,
0.1230150908,
0.0254003387,
0.0840856209,
-0.151364252,
0.0217174795,
0.0539140217,
0.1166365296,
0.0105107026,
-0.0653043091,
0.0229704101,
0.1005888805,
0.0060906392,
0.0061665745,
0.0465229899,
-0.0213884264,
0.094868429,
-0.0365248509,
-0.0281972867,
0.0280707274,
0.0540658906,
-0.0095362011,
-0.0575082898,
-0.0607481934,
-0.0255522095,
-0.0193887986,
0.0854018331,
0.0968427435,
-0.0307537727,
0.0437893234,
-0.0784157962,
-0.0375626348,
0.0154275103,
0.047839202,
-0.0836300105,
0.0777070671,
0.0385244787,
0.0251472201,
-0.0514840931,
0.0351833291,
0.0525978096,
-0.0279947929,
-0.0608494394,
-0.0280707274,
0.1024113297,
-0.0083402209,
-0.0592294894,
-0.0437893234,
-0.0175157283,
0.0261470359,
-0.0275898054,
-0.0532559156,
0.0357401855,
0.0206164178,
-0.0291844439,
0.0442196243,
-0.0222996492,
0.0112067759,
-0.0177941583,
-0.0144150397,
-0.0869711637,
-0.0372335799,
0.0419668779,
-0.0071315849,
-0.074872151,
0.0273113754,
0.0130861737,
0.0050971531,
-0.1049931273,
0.0669748858
] |
712.0094 | Philippe G. LeFloch | Cezar Kondo and Philippe G. LeFloch | Zero diffusion-dispersion limits for scalar conservation laws | 11 pages | SIAM Math. Anal. 33 (2002), 1320--1329 | null | null | math.AP | null | We consider solutions of hyperbolic conservation laws regularized with
vanishing diffusion and dispersion terms. Following a pioneering work by
Schonbek, we establish the convergence of the regularized solutions toward
discontinuous solutions of the hyperbolic conservation law. The proof relies on
the method of compensated compactness in the $L^2$ setting. Our result improves
upon Schonbek's earlier results and provides an optimal condition on the
balance between the relative sizes of the diffusion and the dispersion
parameters. A convergence result is also established for multi-dimensional
conservation laws by relying on DiPerna's uniqueness theorem for entropy
measure-valued solutions.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 16:58:47 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Kondo",
"Cezar",
""
],
[
"LeFloch",
"Philippe G.",
""
]
] | [
0.1548549086,
0.0953862667,
0.0333942845,
0.0442832336,
0.027938446,
0.1092986539,
-0.0087407101,
-0.0271200705,
-0.0083087888,
-0.0119687486,
-0.0211527459,
0.0433966592,
-0.1183917224,
0.091930896,
0.0234373771,
0.1438523084,
0.0722444132,
0.0562860779,
0.1043884009,
0.0737447664,
-0.1201194003,
-0.0563770086,
0.0644243732,
0.0119005507,
-0.0756997764,
-0.0975686014,
0.0345081873,
0.0661520585,
0.1021151319,
-0.0602415614,
0.1347592324,
-0.0086043142,
-0.0885209963,
-0.0962046385,
-0.0224939715,
0.1626749486,
0.0141851828,
0.11411798,
-0.0752451196,
-0.0061662355,
0.0596050471,
-0.0654700771,
-0.0897485614,
0.0551949106,
0.0597869083,
0.000646105,
0.0624238998,
0.0059218593,
-0.0217892602,
-0.0070187105,
-0.0989325568,
0.0218688231,
0.0583320186,
-0.1308492273,
-0.0069277799,
0.0119119165,
0.0305072367,
0.0140487868,
-0.0124347676,
-0.1422155499,
0.0245740116,
-0.0751087293,
-0.0665612444,
0.0541492105,
-0.127211988,
0.1061160788,
-0.0499663986,
0.0134577379,
0.0182202309,
0.076336287,
-0.1237566322,
0.0498300008,
0.0470566154,
-0.0158560332,
-0.0254378524,
0.0013611183,
-0.0070641758,
0.0555586331,
0.0572863147,
0.0268245451,
0.0568316616,
0.0323031172,
0.0343490578,
-0.0033701176,
-0.0071892054,
-0.0139351236,
0.026574485,
0.0641061142,
-0.073062785,
-0.0161856581,
0.0313710794,
0.0193454977,
-0.0332124233,
-0.041714441,
0.1674033403,
-0.1100260988,
0.1242112815,
-0.0120937778,
0.105297707,
0.0115368273,
-0.0658337995,
0.0527397841,
0.0358039476,
-0.1313948035,
0.1112082005,
0.0640151873,
-0.0844291225,
-0.0524215251,
0.0263016932,
0.0166403111,
0.063924253,
-0.0252105258,
0.0720170811,
0.0281657726,
-0.0382818095,
-0.0619237795,
-0.1546730548,
-0.0069220965,
-0.0793824643,
0.0566952676,
-0.0096329665,
0.0125711635,
0.0204139333,
0.0683798566,
0.0440786369,
-0.0838835314,
-0.012730293,
-0.0629694834,
-0.051830478,
-0.0645153075,
0.0671522915,
-0.0006851768,
0.0134691037,
-0.0425555483,
-0.0440104418,
-0.0493753478,
-0.0196410231,
-0.0160719939,
0.0988416299,
0.023573773,
0.0316893347,
0.1094805151,
0.0536945537,
0.0015372965,
0.0232100505,
0.040736936,
0.0092294617,
0.02755199,
0.0718352199,
0.0514212884,
-0.0075301952,
0.0455789939,
0.0329850987,
0.0087577589,
0.0123324711,
-0.0413279869,
0.1035700217,
0.0619692467,
0.0774729252,
-0.0761544257,
-0.0019891083,
0.1353957504,
-0.0982960463,
-0.0499209315,
0.1098442376,
-0.0905669406,
0.0152081531,
-0.0308936927,
-0.0793824643,
-0.0252105258,
0.0365995914,
-0.0125029655,
-0.0407142043,
-0.0539673455,
0.0770637318,
0.0729263872,
0.0188340135,
-0.0404414125,
-0.0801553801,
-0.0046516717,
0.0636969283,
0.0596505143,
0.0271428023,
0.0435785204,
0.0711532459,
0.051512219,
-0.0942950919,
0.0125711635,
0.06487903,
-0.0358948782,
-0.0732901096,
0.1216652244,
0.0309391581,
0.0268245451,
-0.0216414966,
-0.1117537841,
0.0159242321,
0.0586048104,
-0.0365995914,
-0.0358721465,
0.0213005077,
0.0417599045,
0.0261880308,
0.0004180679,
-0.0282794349,
0.054967586,
0.0486479029,
0.0003782858,
-0.0260061696,
-0.0351674333,
0.0207662899,
0.0985688344,
0.034076266,
0.0647880957,
-0.0588321388,
0.0277565848,
-0.0661520585,
0.0430556685,
-0.0119573819,
0.0543765351,
-0.0404414125,
0.0627876222,
0.0450106785,
-0.0156855397,
-0.0252105258,
-0.1050249115,
0.0419872329,
0.0211186465,
-0.0227781311,
0.0576955043,
0.1031153724,
0.0095704524,
-0.0280748419,
-0.0278929807,
0.0568316616,
-0.1433976591,
0.0028032218,
0.0051745228,
-0.0201752409,
-0.068152532,
-0.0209140517,
0.0444878265,
-0.0054842555,
-0.0325531773,
0.0442832336,
0.0334170163,
-0.0555586331,
-0.0102353822,
-0.0239374973,
-0.0434421226,
-0.0003871657,
0.0552858412,
0.0538309515,
-0.0646971688,
-0.0121619757,
0.0351447016
] |
712.0095 | Anibal Medina | Marcela Carena, Anibal D. Medina, Boris Panes, Nausheen R. Shah and
Carlos E.M. Wagner | Collider Phenomenology of Gauge-Higgs Unification Scenarios in Warped
Extra Dimensions | 40 pages, 20 figures | Phys.Rev.D77:076003,2008 | 10.1103/PhysRevD.77.076003 | ANL-HEP-PR-07-101, EFI-07-35, FERMILAB-PUB-07-630-T | hep-ph hep-ex | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | We compute the couplings of the zero modes and first excited states of
gluons, $W$'s, $Z$ gauge bosons, as well as the Higgs, to the zero modes and
first excited states of the third generation quarks, in an RS Gauge-Higgs
unification scenario based on a bulk $SO(5)\times U(1)_X$ gauge symmetry, with
gauge and fermion fields propagating in the bulk. Using the parameter space
consistent with electroweak precision tests and radiative electroweak symmetry
breaking, we study numerically the dependence of these couplings on the
parameters of our model. Furthermore, after emphasizing the presence of light
excited states of the top quark, which couple strongly to the Kaluza Klein
gauge bosons, the associated collider phenomenology is analyzed. In particular,
we concentrate on the possible detection of the first excited state of the top,
$t^1$, which tends to have a higher mass than the ones accessible via regular
QCD production processes. We stress that the detection of these particles is
still possible due to an increase in the pair production of $t^1$ induced by
the first excited state of the gluon, $G^1$.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 17:19:57 GMT"
},
{
"version": "v2",
"created": "Wed, 9 Jul 2008 17:44:14 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"Carena",
"Marcela",
""
],
[
"Medina",
"Anibal D.",
""
],
[
"Panes",
"Boris",
""
],
[
"Shah",
"Nausheen R.",
""
],
[
"Wagner",
"Carlos E. M.",
""
]
] | [
0.004011292,
0.0120051093,
-0.076198563,
0.0319880545,
-0.0784998611,
0.0001979676,
0.0026369051,
0.0393266417,
-0.0249435231,
-0.0024163639,
-0.0097869132,
0.037536744,
-0.1254975051,
0.0318602063,
0.0646409318,
0.0497336276,
-0.0535435565,
0.0760962889,
0.0732835904,
0.0356701352,
-0.0796249434,
-0.0388919525,
0.055077754,
0.045105461,
-0.0524184778,
-0.0659194291,
0.0343916342,
-0.0252120085,
0.1108714715,
0.0647943541,
0.0887790024,
-0.0146004632,
-0.0783464462,
-0.108416751,
-0.0615213923,
0.0946089551,
-0.0782441646,
0.1067802757,
-0.0405540019,
0.04091198,
-0.0707777292,
0.003343276,
-0.0833070204,
0.094864659,
0.0194843318,
0.0244960487,
-0.0351843052,
0.0565608144,
-0.0236266702,
-0.0124717616,
-0.0150223682,
-0.0103622377,
0.0286895279,
0.0065778797,
-0.0961431563,
-0.0122032771,
0.0297890361,
0.0074025118,
-0.0170168281,
-0.0235243887,
-0.0155976927,
-0.0923587978,
-0.035107594,
0.0568676554,
-0.0310419668,
-0.0771190822,
0.0111613004,
0.0268740579,
-0.0501427464,
0.0634647086,
0.027845718,
-0.0416790806,
0.0487619676,
0.080698885,
0.0706243068,
0.0118900444,
-0.033829093,
0.0070573166,
-0.0370764844,
0.0283059776,
-0.0398124717,
0.0147922384,
-0.0291242171,
-0.0155849084,
-0.0214404352,
0.0366417952,
-0.0084508816,
0.0578393154,
-0.0838184208,
-0.0020360104,
0.0737949833,
0.0514979586,
-0.048480697,
-0.0284338277,
0.0253142882,
-0.1059620306,
0.121610865,
-0.0455145799,
-0.0312465262,
0.0390198007,
0.0325761661,
0.0522139147,
0.0983933136,
-0.1093372703,
0.1449306905,
-0.1045812517,
-0.0268229172,
-0.0026656713,
-0.0137182986,
-0.0284849666,
0.0162241571,
0.025301503,
-0.098904714,
0.0866311193,
-0.0444917791,
-0.0854037628,
-0.0419092104,
-0.0048359241,
-0.0557425767,
0.1181333438,
0.0021127204,
-0.0328574367,
0.0693458095,
-0.0287918076,
-0.0045994017,
-0.1514766067,
0.036079254,
-0.1125079468,
-0.0956828967,
0.0136160189,
0.0762497038,
-0.0398891829,
-0.0445429198,
0.0412443914,
-0.0709311515,
0.006686552,
0.0622884929,
-0.0760451481,
-0.0180268418,
-0.0198806655,
0.0334711149,
-0.0132708242,
0.0692435279,
0.0471510589,
0.006402086,
0.1015639976,
-0.0348518938,
0.0922053754,
0.0583507121,
-0.0701640472,
-0.0748177841,
-0.0556914359,
0.0855571851,
-0.0319880545,
-0.0237928741,
-0.1275431067,
-0.011832512,
0.1049392298,
-0.0034934997,
-0.1116897091,
0.0627998933,
0.0483784191,
-0.0612656921,
0.050603006,
0.0997740924,
-0.0086810114,
-0.1026379317,
-0.000481435,
-0.1195652634,
-0.0983421728,
-0.0231152698,
-0.0087896837,
-0.11465583,
0.0340336561,
0.037229903,
0.0148817329,
-0.0264649373,
-0.1268271357,
-0.0532878563,
0.0151118636,
0.0848923624,
0.0262092389,
-0.0335478261,
0.0016364793,
-0.1875814348,
0.0264393687,
0.023128055,
0.0458981283,
0.0023748127,
-0.0204815604,
-0.0456424281,
0.0667376667,
0.0740506873,
0.1213040277,
0.0827444792,
-0.0893926769,
0.0269251987,
0.1407372206,
0.0225399453,
-0.0035542285,
-0.0311442465,
0.028996367,
0.1388961822,
-0.1332707852,
-0.0110590197,
0.0154698426,
0.1186447442,
-0.0313232355,
-0.0784487277,
-0.0399403237,
0.0031594918,
-0.0247389637,
0.126008898,
0.0064979731,
-0.0531344377,
0.0287662372,
-0.0789089873,
0.0799317807,
0.1310206205,
0.0723630711,
-0.0973193794,
0.091335997,
0.0491710864,
0.047994867,
0.0820796639,
-0.0254165679,
-0.0595780723,
-0.0133603187,
0.0442105085,
0.0850457847,
0.0359769724,
0.0093458304,
-0.0316812173,
0.0101704625,
0.0003180267,
0.0104389479,
-0.0002501064,
-0.0573790558,
0.0189090073,
-0.0322437547,
-0.0600894727,
-0.027845718,
0.0333688334,
0.0984444544,
-0.0041774968,
0.016403148,
-0.0180907678,
-0.0821819454,
0.1158831865,
0.052674178,
0.036744073,
0.0543617941,
0.022642225,
0.043034289,
-0.050551869,
0.0582484342
] |
712.0096 | Florentin Smarandache | Rajesh Singh, Pankaj Chauhan, Nirmala Sawan, Florentin Smarandache | Auxiliary Information and A Priori Values in Construction of Improved
Estimators | 74 pages | Third paper published in Bulletin of Statistics & Economics, Vol.
3, No. A09, pp. 13-18, Fall 2009. | null | null | stat.ME | null | This volume is a collection of six papers on the use of auxiliary information
and 'a priori' values in construction of improved estimators. The work included
here will be of immense application for researchers and students who emply
auxiliary information in any form.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 17:21:26 GMT"
}
] | 2010-02-19T00:00:00 | [
[
"Singh",
"Rajesh",
""
],
[
"Chauhan",
"Pankaj",
""
],
[
"Sawan",
"Nirmala",
""
],
[
"Smarandache",
"Florentin",
""
]
] | [
0.0971017182,
0.0004602217,
0.0729881227,
-0.079137899,
-0.0340665206,
-0.0073905196,
0.057236068,
0.0177615229,
-0.0677014738,
0.0379505903,
0.1157668307,
-0.0545657724,
-0.0571281798,
0.0777892694,
0.0942426175,
0.0729341805,
-0.0198249351,
-0.0451522991,
0.0042178561,
0.1229955107,
-0.0266220551,
-0.0363591984,
0.035064511,
-0.0816193894,
-0.0424010828,
-0.0912756175,
-0.0308028236,
0.0421583317,
0.0871218219,
-0.0576676317,
-0.0438845828,
-0.0380315073,
-0.0592859946,
0.0513020754,
-0.0798931345,
0.1444657743,
-0.0887401849,
-0.0481732413,
0.0049292608,
-0.0548354983,
0.0640871376,
-0.0170062874,
-0.0186516214,
0.0664607361,
0.0028624779,
-0.0328257754,
0.0734196901,
-0.0552131161,
-0.0480653532,
0.0610661916,
-0.1650729179,
-0.0229267944,
0.0246935077,
-0.0985582471,
0.0872297138,
0.0220366959,
-0.0609043576,
-0.0151991164,
-0.01093743,
-0.0378966443,
0.0471482798,
-0.0650581494,
-0.003105232,
0.0590702146,
-0.0999068841,
-0.0244372655,
0.0011050378,
0.0542421006,
-0.0529743843,
0.0225491766,
-0.003530052,
0.0695895627,
0.0755235627,
0.0618214272,
-0.0000863969,
-0.0057384418,
-0.0367368162,
0.1365897506,
0.0353881828,
0.0183279496,
-0.0192045625,
0.0139718587,
0.033661928,
-0.0340395458,
-0.150615558,
-0.0076265307,
-0.0930018723,
-0.0171681233,
-0.150615558,
-0.0323672406,
-0.1237507463,
0.060203068,
-0.0195417218,
0.0574518517,
0.0431293473,
-0.0028186471,
-0.0060924585,
0.067162022,
-0.0174243636,
-0.0031338907,
0.0026500677,
0.0140797496,
0.1354029477,
-0.0156711396,
0.1079447493,
0.0101619652,
0.0347138643,
-0.0351723991,
-0.0042009982,
0.0799470842,
-0.1123143211,
-0.0712618753,
-0.10357517,
-0.0187999718,
0.0353072658,
0.0091370018,
-0.1854642928,
-0.0048247417,
-0.0198519081,
-0.0718013272,
0.0021864744,
-0.1523418128,
0.0414840132,
0.0344441384,
-0.01008779,
-0.0310186055,
-0.0224817451,
-0.0946741775,
0.0236685444,
-0.1061106026,
0.0835614279,
0.0312883332,
0.1546075195,
-0.0292923525,
-0.0154958162,
-0.0589623228,
-0.0537565909,
0.0464469902,
-0.0708842576,
-0.1060027108,
0.0609583035,
0.0051720152,
-0.0277279355,
0.0597715043,
-0.134324044,
0.0355769917,
-0.0076535037,
-0.0078692855,
0.1213771477,
0.0130143277,
-0.0708303079,
0.025084611,
0.0213758647,
-0.0631700605,
-0.0722868368,
-0.0841548219,
-0.0278897714,
-0.0321514569,
-0.0095415926,
-0.0913295597,
-0.0202969573,
0.0723947287,
0.0032013224,
-0.0170332603,
0.0211600829,
-0.0555637628,
-0.0948899612,
-0.1338924766,
-0.0996911004,
-0.0620372109,
-0.0002594015,
-0.0203778744,
-0.0241810251,
-0.0299127251,
0.058800485,
-0.0552940369,
-0.0821588412,
-0.0560492724,
-0.0042616865,
-0.046743691,
0.0091235153,
0.0280785803,
0.0558874346,
0.0506277569,
-0.0068038637,
0.0248823166,
-0.001732996,
0.0559953265,
0.0010738507,
-0.0368716791,
0.0967241004,
0.0241540521,
0.0697514042,
0.0577215776,
-0.0090695703,
-0.0037694348,
0.0036615441,
0.0924084708,
0.0679172575,
0.0026163519,
0.058800485,
-0.0578294694,
-0.0249632336,
-0.0043999217,
0.0098248059,
-0.0425629206,
0.0747683272,
0.0405669399,
0.0555637628,
-0.0669462383,
0.0607425198,
-0.0864744782,
0.0477956235,
0.0579913035,
0.0364940614,
0.0149428761,
-0.0272828862,
-0.0340125747,
-0.0797852501,
0.0161836203,
-0.0055226604,
-0.0277279355,
-0.0196496118,
-0.0171006918,
-0.0591241568,
0.0659212768,
-0.0153609524,
-0.0537296198,
-0.0138639677,
-0.1835222542,
0.0687264428,
-0.0968319923,
-0.078706339,
0.0927860886,
-0.0644108057,
-0.0386518799,
0.0124344146,
0.0682409331,
0.0759011805,
-0.0590702146,
0.025826361,
-0.0041436809,
0.0348217562,
0.0675935894,
-0.1116669774,
0.0699671805,
-0.0113892229,
-0.0664067864,
0.0413761213,
0.045206245,
0.072340779,
0.0000867657,
0.0549703613,
-0.0114229387,
-0.0341744125,
-0.088902019
] |
712.0097 | Yuriy Reznik | G. L. Khodak | Redundancy Estimates for Word-Based Encoding of Sequences Produced by a
Bernoulli Source | null | null | null | null | cs.IT math.IT | null | The efficiency of a code is estimated by its redundancy $R$, while the
complexity of a code is estimated by its average delay $\bar N$. In this work
we construct word-based codes, for which $R \lesssim \bar N^{-5/3}$. Therefore,
word-based codes can attain the same redundancy as block-codes while being much
less complex.
We also consider uniform on the output codes, the benefit of which is the
lack of a running synchronization error. For such codes $\bar N^{-1} \lesssim R
\lesssim \bar N^{-1}$, except for a case when all input symbols are
equiprobable, when $R \leqslant \bar N^{-2}$ for infinitely many $\bar N$.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 17:36:44 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Khodak",
"G. L.",
""
]
] | [
0.0636883005,
0.0122296205,
0.047635287,
-0.0347247906,
0.0194835924,
0.0472686626,
0.1373278946,
-0.0174278636,
-0.0307704583,
0.031451337,
0.0427905768,
0.0223118551,
-0.1107212752,
0.06337405,
0.0102786422,
-0.0563033931,
0.0929660648,
-0.0724349692,
-0.0229141712,
0.0426596403,
-0.06337405,
-0.001687465,
0.0134604387,
0.0857382789,
0.09574195,
-0.0506992415,
0.0473734103,
0.0465615951,
0.1101975217,
-0.142984435,
0.0062752096,
-0.0307442714,
0.0558320135,
-0.0459069051,
-0.0058332933,
0.0428167656,
0.0309275836,
-0.0177159272,
0.0083407583,
0.0621170439,
-0.0596554093,
0.0008911976,
-0.0331273451,
-0.0448594019,
0.0210679434,
0.1087310165,
-0.0241057072,
-0.0605457872,
-0.0003545559,
0.1019222364,
-0.0615409166,
0.0916043073,
0.0136568462,
-0.0870476589,
0.0158827938,
0.0017431137,
-0.0708637089,
0.0244985223,
0.0232415162,
-0.1099880189,
0.1293668598,
-0.0334154069,
-0.0088841515,
0.0386529341,
-0.1514692158,
-0.0299848299,
-0.0657833144,
0.0739014745,
0.0561986417,
0.0426072627,
-0.0194050297,
0.0454879031,
0.1199393198,
-0.0134473452,
-0.0144686624,
0.0686115772,
0.0291730128,
0.0183182433,
-0.0362436734,
0.077410616,
0.1066360027,
0.0500707366,
0.0438642688,
-0.0549940094,
0.0278898198,
0.0022439521,
0.0535275042,
-0.0170481429,
-0.0083931331,
-0.0207667854,
-0.0127992015,
0.019352654,
-0.0488661081,
0.0796627551,
-0.0108351298,
-0.0163279828,
-0.0508563668,
0.1144922897,
-0.0213821959,
-0.0176373646,
-0.0676688179,
-0.0009550299,
0.1288431138,
-0.1436129361,
0.0412455089,
-0.1400514096,
-0.0775153637,
0.0053520957,
-0.0950610787,
0.0078890221,
0.000473014,
0.0168124549,
-0.0858954042,
-0.057193771,
0.1134447902,
-0.035091415,
-0.0389933735,
0.005420838,
0.0389409959,
0.0874666646,
-0.019981157,
-0.0809721351,
-0.0223118551,
-0.0158173256,
-0.1216153279,
-0.0154245105,
0.0008756487,
-0.0621694215,
0.1368041486,
-0.0611742884,
0.1110355258,
-0.0276017562,
0.0374483019,
0.0799770057,
-0.0716493428,
-0.0065796408,
-0.0113065066,
-0.0241842717,
0.0101149697,
0.1218248308,
0.0207667854,
0.0204656273,
0.012393293,
0.0038266666,
-0.085266903,
0.0899806768,
-0.0969989598,
-0.1049076244,
-0.0345152877,
-0.018370619,
-0.0470067859,
-0.1329283863,
-0.0545226336,
0.0201513767,
-0.0599172823,
-0.1303096116,
-0.0614885427,
-0.008779401,
0.0526371263,
-0.0658880621,
-0.0217357278,
0.0556225143,
0.0097548896,
0.0485518537,
0.0710208341,
0.0197323747,
-0.1336616278,
-0.0097025149,
-0.0743728504,
0.0068415166,
0.1250720918,
-0.0010826946,
0.002890459,
-0.0208846293,
0.0774629936,
0.0065665469,
-0.0911329314,
-0.1312523782,
-0.0040263473,
-0.0924946889,
-0.0801865086,
0.0661499351,
0.1184728146,
0.0574556477,
-0.019679999,
-0.102236487,
0.0637930557,
0.0230058283,
-0.0670403168,
-0.0579270236,
-0.0249044299,
0.0225475449,
0.0339653492,
0.0445975251,
-0.0764678642,
-0.0163410772,
0.0265411567,
-0.034646228,
-0.0244854279,
-0.1093595177,
0.0183575246,
-0.0012897404,
-0.0243152082,
-0.0438380837,
0.0693972036,
-0.1053266227,
-0.0321845897,
0.0497826748,
-0.0028266266,
0.0718064681,
0.020190658,
0.0507254265,
-0.0238962062,
-0.0351699777,
-0.0630597994,
-0.059341155,
0.0221023541,
0.1164825484,
0.0309275836,
-0.0746347308,
-0.0635835528,
-0.002890459,
-0.1460221857,
0.0392552502,
-0.0856859088,
0.0587650277,
0.1191013157,
-0.0560415164,
0.0876761675,
-0.0536322556,
0.0551511347,
-0.0369507372,
0.0037481037,
-0.0471901,
0.0125176841,
0.0260566864,
-0.0050869458,
-0.0526109375,
-0.1012413576,
-0.0042227544,
-0.0541560054,
-0.0277850684,
0.0582936518,
0.0292253885,
-0.0371340513,
0.0250484627,
-0.1142827943,
0.0103833927,
-0.0295658279,
-0.0517729335,
0.017951617,
-0.0474781618,
0.0497041121,
-0.0035156885,
-0.0539988801,
0.0229796395
] |
712.0098 | Ioan Bejenaru | Ioan Bejenaru, Daniel Tataru | Global wellposedness in the energy space for the Maxwell-Schr\"odinger
system | null | null | null | null | math.AP | null | We prove that the Maxwell-Schr\"odinger system in $\R^{3+1}$ is globally
well-posed in the energy space. The key element of the proof is to obtain a
short time wave packet parametrix for the magnetic Schr\"odinger equation,
which leads to linear, bilinear and trilinear estimates. These, in turn, are
extended to larger time scales via a bootstrap argument.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 17:40:12 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Bejenaru",
"Ioan",
""
],
[
"Tataru",
"Daniel",
""
]
] | [
-0.0009700781,
0.0184522495,
0.0030555974,
0.1041395068,
-0.0393252447,
-0.0143583417,
-0.0392777771,
-0.0362162478,
-0.043336086,
-0.0780809,
-0.0534937233,
0.0397998989,
-0.1064178571,
0.0448312536,
-0.0100983046,
0.1042344421,
-0.0203983374,
-0.0088285999,
0.0566264503,
0.0208492614,
-0.0639836192,
-0.1390741915,
0.0453059077,
0.0501236655,
-0.0734292716,
-0.0221189652,
0.0015114824,
0.051215373,
0.0946463943,
0.060708493,
0.0231513418,
-0.0265569985,
-0.0862924457,
-0.016197633,
-0.086387381,
0.1180943921,
-0.1182842553,
0.064790532,
-0.0785080865,
-0.091656059,
-0.0274825785,
-0.0033552242,
-0.0811186954,
0.0865297765,
0.0117180683,
-0.0353855975,
-0.030710239,
0.0352194682,
0.1344225556,
-0.035456799,
-0.0611831471,
0.0589048006,
0.0410577357,
-0.0246821083,
-0.048367437,
-0.0344600193,
0.1219865754,
0.0797896609,
0.0167316217,
-0.072100237,
-0.0019520224,
-0.0719103739,
0.0010672342,
0.0406780131,
-0.044522725,
0.0048741228,
-0.0914661959,
-0.0374266207,
0.0676859319,
0.0763246715,
-0.0517374948,
0.0789352804,
0.1196132898,
0.0325851291,
0.0169808157,
0.0567213818,
-0.1054685488,
-0.0805965737,
0.0471807979,
0.0828749239,
-0.0695370957,
-0.077796109,
0.1030003354,
-0.0529716015,
-0.0943141356,
-0.0085556731,
0.0833495781,
0.0167078879,
-0.1714457124,
0.0117358677,
0.0035302534,
0.0461128242,
0.0345312171,
0.0452584438,
0.064790532,
-0.0827325284,
0.1126833186,
-0.0018022092,
0.0359077193,
0.0205763336,
-0.0918459222,
0.0053873449,
0.0007019716,
-0.0602338351,
0.1364161074,
0.0610407516,
0.0108162221,
0.0528766699,
0.0193659626,
0.0332021825,
-0.0328224562,
0.0193540957,
0.0195795577,
0.0089353975,
-0.0355517268,
-0.0816408172,
0.0392065793,
-0.0278385691,
-0.1134427637,
0.0384233966,
0.022842817,
-0.038826853,
0.0843938217,
-0.0274113789,
0.1088860705,
-0.1338529736,
-0.0855804607,
-0.0358602554,
-0.0327749923,
0.0420545153,
0.0182030555,
0.0396575034,
0.0472994633,
-0.1044243053,
-0.0642684102,
-0.06422095,
0.1053736135,
-0.025489023,
0.0698693544,
0.0965924785,
0.0888555869,
0.0322054029,
0.1044243053,
0.1075570285,
0.0257738158,
0.0567688495,
0.038542062,
0.0736191347,
0.0639836192,
0.0106441593,
-0.0308526345,
-0.0384708643,
-0.0210747235,
0.1094556525,
0.0693472326,
-0.1155312508,
0.0396812335,
0.0546803623,
0.0775587782,
-0.0481063761,
0.0146787344,
0.0451160446,
0.0152008561,
-0.0215968452,
0.1046141684,
0.0408916064,
-0.049316749,
-0.0341277607,
-0.0167672206,
-0.1478078514,
-0.0118307993,
-0.0931274891,
-0.1065127924,
-0.0380674042,
0.0816882849,
0.0256788861,
-0.0769417286,
-0.0218697712,
-0.0866247043,
0.0445464589,
0.0574808307,
0.0251092985,
0.0218341723,
0.0683979169,
-0.0056276391,
0.0416273251,
0.0108221555,
0.0728122219,
0.0086506046,
-0.0298083927,
-0.0696320236,
0.1152464598,
0.0883809328,
0.0148092648,
0.0401558913,
-0.1096455157,
0.0500287339,
0.0290252101,
-0.0401084237,
0.0363111794,
-0.0270791203,
0.0524969436,
0.0733343437,
-0.0417697206,
-0.0453533716,
0.0834445134,
-0.0095702503,
0.1035699248,
-0.0376164801,
0.0013668607,
0.0046545947,
-0.0798371285,
0.0057018041,
-0.0334632434,
0.016446827,
0.0051351837,
-0.0390167162,
0.0649803951,
0.0406780131,
0.0319918096,
-0.0409628078,
0.0509780459,
0.0365722403,
-0.0321579389,
0.0287404153,
0.0381386019,
0.0195083581,
0.0063307234,
0.0165298916,
0.000167891,
0.0893777087,
-0.0720053017,
0.0288828127,
0.0116587365,
-0.0053131799,
-0.081878148,
0.0840140954,
-0.0280521642,
-0.0867196396,
-0.145339638,
-0.0036251845,
0.0713882521,
-0.0369994305,
-0.0627495125,
-0.0539683774,
-0.025963679,
0.0000811643,
0.0511679091,
0.0816882849,
-0.0854855329,
-0.0171113461,
0.0434072837,
0.0625596493,
0.0085378736,
-0.0417697206,
0.090184629
] |
712.0099 | Lorenzo Marrucci | L. Marrucci, C. Manzo, D. Paparo | Optical spin-to-orbital angular momentum conversion in inhomogeneous
anisotropic media | null | PRL 96, 163905 (2006) | 10.1103/PhysRevLett.96.163905 | null | physics.optics cond-mat.soft quant-ph | null | We demonstrate experimentally an optical process in which the spin angular
momentum carried by a circularly polarized light beam is converted into orbital
angular momentum, leading to the generation of helical modes with a wavefront
helicity controlled by the input polarization. This phenomenon requires the
interaction of light with matter that is both optically inhomogeneous and
anisotropic. The underlying physics is also associated with the so-called
Pancharatnam-Berry geometrical phases involved in any inhomogeneous
transformation of the optical polarization.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 18:14:49 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Marrucci",
"L.",
""
],
[
"Manzo",
"C.",
""
],
[
"Paparo",
"D.",
""
]
] | [
-0.0101629253,
-0.0026381006,
-0.1209327281,
0.0102846371,
0.0111670466,
0.0528228693,
-0.0071018767,
0.0107714841,
0.0238189753,
-0.1375828832,
0.0647019297,
0.0914784968,
-0.061050579,
-0.0168935806,
0.0273851287,
0.0421122424,
-0.01918176,
-0.0079660295,
0.043889232,
0.0069619082,
-0.04583662,
-0.0263140649,
-0.0103028938,
0.0085745882,
-0.116453737,
-0.0416497365,
0.0361240283,
-0.0501938984,
0.0945943147,
0.0085806735,
0.0275798663,
-0.0686453879,
0.0271417052,
-0.0826178864,
-0.1144089773,
0.1833464801,
-0.0221150126,
-0.0088971239,
-0.0341522992,
0.0292351451,
-0.0813520849,
0.0131813753,
-0.0399457738,
0.0547702573,
0.129793331,
0.0361970551,
0.0132057173,
-0.0511675924,
0.0205084179,
-0.0919653475,
0.0048806383,
0.0270443354,
0.1017509624,
0.0273364428,
-0.1022378132,
-0.0570584349,
0.005178832,
0.0284318496,
-0.0010626952,
-0.0414549969,
0.038314838,
-0.0639229715,
0.089725852,
0.0112705017,
-0.0937666818,
-0.0107714841,
-0.0435727835,
0.0326187313,
-0.0030640916,
0.046907682,
0.0720046312,
0.0209100675,
0.0209587514,
-0.0197781473,
-0.0093292007,
-0.0285292175,
-0.0499991588,
0.002339907,
0.0737085938,
0.0553544722,
0.0579834431,
-0.0299654156,
0.0946916863,
-0.0597847775,
0.0387529992,
0.0452037193,
0.0875837281,
-0.05345577,
-0.1022378132,
0.0250969492,
0.0632413924,
0.0612453185,
-0.0847600177,
0.0997062102,
0.0553544722,
-0.0752178207,
0.0495123118,
-0.0680124909,
0.095762752,
0.0865613446,
-0.0023916345,
-0.0051088477,
0.05345577,
0.0545755178,
0.1035036147,
-0.0573992282,
0.0323996507,
-0.0792586431,
0.0227722563,
0.0118182041,
0.010461119,
-0.0570584349,
-0.0014833611,
0.009463083,
-0.0540886708,
-0.0885087326,
-0.0055713523,
-0.0574965999,
-0.0399944596,
-0.0402135402,
-0.0484169051,
0.0088362684,
-0.0003877658,
-0.0573992282,
0.093231149,
-0.1072036475,
-0.0098038763,
-0.066503264,
0.0592979304,
-0.0245492458,
0.0264601186,
0.0214212555,
-0.0155547531,
-0.2126546502,
-0.0369516648,
0.0114287268,
0.097369343,
0.0387286581,
0.0613426864,
0.0800862834,
0.0880218893,
-0.0268739387,
0.1045746729,
-0.002224281,
0.084273167,
-0.0258272178,
-0.0000396514,
-0.0272390749,
0.105937846,
-0.0592979304,
-0.1000956893,
-0.1192774475,
-0.0592979304,
0.084613964,
0.0503886342,
-0.0132544022,
0.0804757625,
0.0616347939,
-0.0518004932,
-0.0163458791,
-0.0039799721,
-0.0014438048,
-0.0038247895,
-0.0752665028,
0.0452280603,
-0.0075522098,
-0.0869995058,
0.0108871097,
-0.0567663275,
-0.0542834103,
-0.0624137484,
-0.140601337,
-0.1239511743,
0.0058665029,
0.0833968446,
0.0079356013,
0.099900946,
-0.1608541608,
-0.0113252718,
0.0566202737,
0.0251212902,
0.1147984564,
0.0752665028,
-0.0315963514,
-0.0407734141,
0.0499017909,
-0.0546242036,
0.0808652416,
0.019157419,
0.0793073326,
-0.0417957902,
0.0677690655,
0.0125606451,
0.0885087326,
-0.1487803608,
-0.067136161,
0.0865613446,
0.0463478081,
-0.0206301305,
-0.0616347939,
0.0378279909,
0.0023383857,
0.030233182,
-0.0533097163,
-0.1093457714,
0.0562794805,
0.0303305518,
-0.000419525,
-0.0882653072,
0.0754125565,
0.0199242029,
0.0433780439,
0.0844679028,
0.0412602611,
-0.0758507177,
-0.050924167,
-0.0510702208,
0.012353736,
0.015140933,
0.0184149779,
-0.0984890908,
0.0391668193,
0.0554031581,
0.1526751369,
-0.0002065295,
0.048368223,
-0.034712173,
-0.0280423705,
0.0433780439,
-0.0401405133,
0.0368056111,
-0.0264357775,
-0.0501452126,
0.0688401237,
0.027263416,
-0.0252430029,
0.0225775167,
-0.0314259566,
-0.0306226593,
-0.0610018931,
0.0076678358,
0.0775546804,
-0.0022197168,
-0.0210317783,
-0.0657729954,
0.0536018237,
0.0141307265,
0.0399457738,
0.0736112222,
-0.0896771699,
-0.0577400215,
0.0544781499,
-0.1468329728,
-0.0444491059,
0.0116052087,
0.0745849162
] |
712.01 | Philip Lucas | P. W. Lucas, M. G. Hoare, A. Longmore, A. C. Schroder, C. J. Davis, A.
Adamson, R. M. Bandyopadhyay, R. de Grijs, M. Smith, A. Gosling, S.
Mitchison, A. Gaspar, M. Coe, M. Tamura, Q. Parker, M. Irwin, N. Hambly, J.
Bryant, R. S. Collins, N. Cross, D. W. Evans, E. Gonzalez-Solares, S.
Hodgkin, J. Lewis, M. Read, M. Riello, E. T. W. Sutorius, A. Lawrence, J. E.
Drew, S. Dye, M. A. Thompson | The UKIDSS Galactic Plane Survey | Accepted by MNRAS, 31 pages. Version 3 has significant edits | null | 10.1111/j.1365-2966.2008.13924.x | null | astro-ph | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | The UKIDSS Galactic Plane Survey (GPS) is one of the five near infrared
Public Legacy Surveys that are being undertaken by the UKIDSS consortium, using
the Wide Field Camera on the United Kingdom Infrared Telescope. It is surveying
1868 sq.deg. of the northern and equatorial Galactic plane at Galactic
latitudes -5<b<5 in the J, H and K filters and a ~200 sq.deg. area of the
Taurus-Auriga-Perseus molecular cloud complex in these three filters and the
2.12 um (1-0) H_2 filter. It will provide data on ~2 billion sources. Here we
describe the properties of the dataset and provide a user's guide for its
exploitation. We also present brief Demonstration Science results from DR2 and
from the Science Verification programme. These results illustrate how GPS data
will frequently be combined with data taken in other wavebands to produce
scientific results. The Demonstration Science includes studies of: (i) the star
formation region G28.983-0.603, cross matching with Spitzer-GLIMPSE data to
identify YSOs; (ii) the M17 nebula; (iii) H_2 emission in the rho Ophiuchi dark
cloud; (iv) X-ray sources in the Galactic Centre; (v) external galaxies in the
Zone of Avoidance; (vi) IPHAS-GPS optical-infrared spectrophotometric typing.
(abridged).
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 18:46:49 GMT"
},
{
"version": "v2",
"created": "Fri, 21 Dec 2007 13:12:39 GMT"
},
{
"version": "v3",
"created": "Fri, 26 Sep 2008 13:15:00 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Lucas",
"P. W.",
""
],
[
"Hoare",
"M. G.",
""
],
[
"Longmore",
"A.",
""
],
[
"Schroder",
"A. C.",
""
],
[
"Davis",
"C. J.",
""
],
[
"Adamson",
"A.",
""
],
[
"Bandyopadhyay",
"R. M.",
""
],
[
"de Grijs",
"R.",
""
],
[
"Smith",
"M.",
""
],
[
"Gosling",
"A.",
""
],
[
"Mitchison",
"S.",
""
],
[
"Gaspar",
"A.",
""
],
[
"Coe",
"M.",
""
],
[
"Tamura",
"M.",
""
],
[
"Parker",
"Q.",
""
],
[
"Irwin",
"M.",
""
],
[
"Hambly",
"N.",
""
],
[
"Bryant",
"J.",
""
],
[
"Collins",
"R. S.",
""
],
[
"Cross",
"N.",
""
],
[
"Evans",
"D. W.",
""
],
[
"Gonzalez-Solares",
"E.",
""
],
[
"Hodgkin",
"S.",
""
],
[
"Lewis",
"J.",
""
],
[
"Read",
"M.",
""
],
[
"Riello",
"M.",
""
],
[
"Sutorius",
"E. T. W.",
""
],
[
"Lawrence",
"A.",
""
],
[
"Drew",
"J. E.",
""
],
[
"Dye",
"S.",
""
],
[
"Thompson",
"M. A.",
""
]
] | [
-0.0146049215,
0.0814400837,
0.0909957141,
-0.0948505476,
-0.0640119016,
-0.0418602005,
-0.0454164185,
-0.0517144501,
-0.0216359142,
-0.0254635978,
0.004513138,
-0.0329560861,
-0.0509271957,
-0.0604828335,
0.1120615527,
0.0472623929,
-0.1035374925,
0.0986510813,
-0.094036147,
0.1214000136,
-0.0514158383,
0.0041466574,
-0.0449006297,
0.0157993753,
-0.170807004,
-0.0738390088,
-0.0091212895,
-0.0142655876,
0.0498956218,
0.0013004963,
-0.0001919356,
-0.0553521067,
-0.0087955287,
0.0112251574,
-0.0690611899,
0.0617315806,
0.0073160338,
0.077422373,
-0.0539133325,
-0.0856206715,
-0.04745242,
-0.0036546236,
-0.0163966026,
-0.0739475936,
-0.017183857,
-0.0106890108,
-0.0060163862,
0.0239841044,
0.053478986,
-0.0901270211,
-0.0409643613,
0.055976484,
-0.0192062855,
-0.0217987951,
-0.0201292727,
0.0150935613,
-0.0132475868,
0.0470452197,
-0.054347679,
-0.0394984409,
-0.0372724123,
-0.0142655876,
0.0275131743,
0.0234818906,
0.0476153009,
0.0110487044,
0.0139126806,
0.0871951804,
0.0322231241,
0.0716129765,
0.0104107568,
0.1198797971,
-0.061460115,
-0.076336503,
0.0876838192,
0.0191112719,
-0.0233461559,
0.0766079724,
-0.022843942,
0.0056397258,
-0.0005170597,
-0.0551620834,
-0.0462579653,
-0.068355374,
-0.1538674533,
-0.0610800609,
0.0141841471,
0.0027129727,
-0.0579853393,
0.0956106558,
0.0158129483,
-0.0398513451,
-0.071395807,
0.00168564,
-0.0148220947,
-0.0865979567,
0.0906699598,
-0.0634689704,
0.095122017,
0.0549992025,
0.0535604283,
-0.0468280464,
-0.0038242906,
-0.0690611899,
0.074599117,
-0.013980547,
0.009290956,
-0.0208893809,
0.062328808,
-0.0351821147,
-0.1435517222,
0.0506285839,
0.0086597949,
0.0575509891,
0.0453621261,
0.0498413295,
-0.0768251419,
-0.1092382967,
-0.0283682942,
-0.0390097983,
-0.0790511742,
-0.0025755425,
0.0395798795,
0.0785625353,
0.0584196858,
-0.0061724796,
0.0063217864,
-0.1624458134,
-0.0217309278,
0.0772594884,
0.1027773842,
-0.0629803315,
0.0592883788,
-0.0508186109,
-0.0504114106,
0.0365937427,
-0.0510357842,
-0.0595055521,
-0.007085287,
0.0475338623,
-0.07655368,
0.048321113,
0.0418059081,
0.1020715684,
0.037733905,
-0.0373809971,
-0.1455062777,
0.0794312283,
-0.0394984409,
0.0745448247,
-0.0714500993,
0.0253685862,
-0.0204278864,
-0.0696041211,
-0.0854577944,
0.0004890647,
-0.0119852656,
0.0432989784,
-0.0746534094,
-0.0354807302,
0.00681382,
-0.0252871457,
0.0662379339,
0.0944704935,
-0.0819287226,
0.0435161516,
0.0076893009,
-0.0698755905,
-0.1904612035,
0.0222738627,
-0.0946876705,
-0.1020715684,
-0.081765838,
-0.0179439653,
0.0166680701,
0.0974023342,
0.0018782119,
-0.0129625462,
-0.1021801531,
-0.127263695,
-0.0889325663,
-0.0457964726,
0.0017713218,
-0.0557050146,
-0.0902899057,
-0.0002964928,
0.0007596833,
0.0833403468,
0.0019308086,
-0.0080150617,
0.0653149486,
-0.0180254038,
0.109781228,
0.0933846235,
-0.0485654362,
-0.1422486752,
0.0171431378,
-0.0265087467,
-0.046040792,
0.1021801531,
0.0630346239,
0.0656949952,
0.0968051106,
-0.1127130687,
-0.0675409734,
-0.036648035,
0.0930588692,
0.0635232627,
0.0112590911,
-0.0003592695,
0.055433549,
0.0184190311,
-0.0264680255,
-0.0247306377,
-0.0276489072,
0.0377610512,
-0.1417057365,
-0.0449006297,
0.1085324809,
0.0405300148,
-0.0754135177,
0.0935475081,
0.0807342678,
0.028694056,
-0.0000136396,
0.0551077873,
0.0816572532,
0.0353721417,
0.0191791393,
0.0004394371,
0.0016432233,
0.0325217396,
-0.0174553245,
-0.0010875644,
-0.013010053,
-0.0543748289,
0.0494884215,
-0.0239841044,
0.0068545402,
-0.0012114212,
-0.0413715616,
0.0122906659,
-0.0768251419,
0.0495427176,
-0.0164916161,
0.0071870871,
-0.016830951,
-0.0981624424,
0.060591422,
0.0174553245,
0.109129712,
0.0574424043,
-0.0127860932,
-0.1079895496,
-0.0375167318,
0.064283371
] |
712.0101 | Lorenzo Marrucci | L. Marrucci, C. Manzo, D. Paparo | Pancharatnam-Berry phase optical elements for wavefront shaping in the
visible domain: switchable helical modes generation | null | Appl. Phys. Lett. 88, 221102 (2006) | 10.1063/1.2207993 | null | physics.optics cond-mat.soft quant-ph | null | We report the realization of a Pancharatnam-Berry phase optical element [Z.
Bomzon, G. Biener, V. Kleiner, and E. Hasman, Opt. Lett. \textbf{27}, 1141
(2002)] for wavefront shaping working in the visible spectral domain, based on
patterned liquid crystal technology. This device generates helical modes of
visible light with the possibility of electro-optically switching between
opposite helicities by controlling the handedness of the input circular
polarization. By cascading this approach, fast switching among multiple
wavefront helicities can be achieved, with potential applications to
multi-state optical information encoding. The approach demonstrated here can be
generalized to other polarization-controlled devices for wavefront shaping,
such as switchable lenses, beam-splitters, and holographic elements.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 18:57:50 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Marrucci",
"L.",
""
],
[
"Manzo",
"C.",
""
],
[
"Paparo",
"D.",
""
]
] | [
0.0414301492,
-0.0136552285,
-0.1129575372,
0.0182069708,
-0.0447477475,
0.0375286564,
0.0046280478,
0.0790915117,
-0.1051014662,
-0.0654495507,
0.0968738273,
0.0457562953,
-0.0189103018,
-0.0228117965,
0.0487554036,
-0.0096608419,
0.0553640574,
0.0444027148,
-0.0050228415,
0.0924149752,
-0.0675728098,
-0.0369978398,
-0.0800469741,
0.0486227013,
-0.1235738471,
-0.0234885849,
0.0265938565,
0.0204363968,
0.0340252742,
0.0782422051,
0.0662457719,
-0.0896547362,
0.0117044821,
-0.0558948703,
-0.1333408505,
0.0838688463,
-0.0495250858,
0.0092959069,
-0.0673604831,
0.1256971061,
-0.073464863,
0.0412443653,
-0.0376082771,
0.0099395206,
0.0334944576,
0.0496577881,
-0.0161633324,
0.1267587394,
-0.0102115627,
-0.0135557009,
0.0570095852,
0.0692714229,
0.0052882493,
-0.0404481404,
-0.103668265,
-0.0294337198,
-0.1026597172,
0.0985724404,
-0.0361750759,
0.0237938054,
0.0910879374,
-0.0633262917,
0.0225862004,
0.0420405865,
-0.1282450259,
-0.0488881059,
-0.1306867748,
0.0443496332,
0.0820109919,
0.1393921524,
0.0957060307,
-0.0153272972,
-0.0246829204,
-0.0111272195,
0.029247934,
0.0898670629,
-0.0134561732,
0.0130646965,
0.0473752841,
-0.0158713832,
0.0752696395,
0.0226392802,
-0.0034005367,
-0.0103575373,
0.0162694957,
-0.0109613398,
0.1236800104,
-0.0187643282,
-0.0928927138,
-0.001439837,
0.0328309387,
-0.038404502,
-0.0859921128,
0.0051522278,
-0.0721909106,
0.0414832309,
-0.0770744085,
-0.0200515557,
0.1111527681,
0.0785076097,
0.0341048948,
-0.0188174099,
-0.0240592118,
-0.0082077347,
0.0766497552,
0.0090105934,
-0.0115319667,
0.0477733947,
0.0312650315,
0.061043784,
-0.0037621548,
-0.0118371854,
-0.0347949564,
-0.0378206037,
0.0307342168,
-0.058655113,
0.0919903293,
-0.0194411185,
0.0198923107,
-0.0174771007,
-0.0387495309,
0.0812147707,
0.055947952,
-0.1197519749,
0.0162960365,
-0.0848243162,
0.0488615669,
-0.0441373102,
0.0268592648,
-0.0419078842,
0.0191757102,
0.0319285505,
0.0172382332,
-0.073730275,
-0.0675728098,
-0.0261293929,
0.0515952669,
0.0089110648,
0.0175965335,
0.0217634346,
0.1260156035,
0.0666704252,
0.1365257502,
-0.0172116924,
0.0251606554,
0.0441373102,
-0.0421467498,
-0.0049465369,
-0.0089575117,
0.0003661798,
-0.0736241117,
-0.0685282797,
0.0647594929,
-0.0089376057,
0.0677851364,
0.0018396075,
0.094007425,
0.0956529528,
0.0123945419,
0.0243644305,
-0.0045318375,
-0.029247934,
-0.0665642619,
0.0145045333,
0.0557887107,
-0.0255056843,
-0.0764374286,
0.0742080063,
-0.1336593479,
-0.0081878295,
-0.0624239035,
-0.0937420204,
-0.1096664816,
-0.0227454435,
0.0093224468,
0.053346958,
0.051090993,
-0.114868477,
-0.0966084227,
-0.0238734279,
-0.0158448424,
0.1081801951,
0.0366528109,
-0.0989440084,
-0.0801000595,
0.0090636751,
-0.0179548338,
0.0252402779,
-0.0646002442,
-0.0335210003,
-0.1333408505,
0.0884869471,
0.0399704054,
0.0389353186,
-0.0525772758,
-0.1203889549,
0.1272895634,
-0.0171055291,
0.0313711949,
-0.1292004883,
0.0052816141,
-0.0108020958,
0.0810555294,
0.0289825257,
-0.0168666616,
0.0236611012,
0.0109480694,
0.0214184057,
-0.0696960762,
0.0339721926,
0.0084200604,
0.0863106027,
0.0777113885,
-0.013668499,
-0.0954406261,
-0.032963641,
-0.0662988573,
0.0028713802,
-0.0121158641,
-0.0009894733,
-0.1025535539,
0.010457065,
0.0372367054,
0.195340097,
-0.0811086074,
0.0912471861,
-0.0668296739,
-0.0122684734,
-0.0321939588,
0.0402623564,
0.0001251356,
-0.0040773265,
0.0096210307,
0.0431553014,
-0.0136817694,
0.0300972387,
-0.009521503,
-0.0635916963,
0.0467648469,
-0.106428504,
-0.045782838,
0.1176287159,
-0.0391741842,
-0.1038275138,
-0.0270583201,
0.0770744085,
-0.0081148418,
-0.0246829204,
0.0597167425,
-0.023143556,
0.0185254607,
0.0577527247,
-0.1265464127,
-0.0087783616,
0.0260630418,
0.0972454026
] |
712.0102 | Jean-Paul Allouche | Jean-Paul Allouche, Christiane Frougny | Univoque numbers and an avatar of Thue-Morse | accepted by Acta Arithmetica | Acta Arithmetica, 136 (2009) 319-329 | 10.4064/aa136-4-2 | null | math.NT math.CO | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | Univoque numbers are real numbers $\lambda > 1$ such that the number 1 admits
a unique expansion in base $\lambda$, i.e., a unique expansion $1 = \sum_{j
\geq 0} a_j \lambda^{-(j+1)}$, with $a_j \in \{0, 1, ..., \lceil \lambda \rceil
-1\}$ for every $j \geq 0$. A variation of this definition was studied in 2002
by Komornik and Loreti, together with sequences called {\em admissible
sequences}. We show how a 1983 study of the first author gives both a result of
Komornik and Loreti on the smallest admissible sequence on the set $\{0, 1,
>..., b\}$, and a result of de Vries and Komornik (2007) on the smallest
univoque number belonging to the interval $(b, b+1)$, where $b$ is any positive
integer. We also prove that this last number is transcendental. An avatar of
the Thue-Morse sequence, namely the fixed point beginning in 3 of the morphism
$3 \to 31$, $2 \to 30$, $1 \to 03$, $0 \to 02$, occurs in a "universal" manner.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 19:14:22 GMT"
},
{
"version": "v2",
"created": "Sun, 5 Oct 2008 18:19:19 GMT"
}
] | 2015-05-13T00:00:00 | [
[
"Allouche",
"Jean-Paul",
""
],
[
"Frougny",
"Christiane",
""
]
] | [
0.0171393044,
-0.0378777198,
0.043972984,
-0.0428119823,
0.0403158255,
-0.073433429,
0.0167184416,
0.0448727608,
-0.0188808087,
0.0235538464,
0.0206368268,
-0.0801672488,
-0.1401330531,
-0.0932865813,
0.0327693075,
0.0794706494,
0.0164862406,
-0.0383711457,
-0.0275302809,
0.0354396142,
-0.0438568816,
-0.1172032356,
0.0392709225,
0.063564904,
0.072794877,
-0.0748846829,
-0.0993237942,
0.0188662969,
0.0380808935,
-0.1192349941,
0.091138728,
-0.0465271883,
0.0330015048,
0.0110005019,
-0.1616116017,
0.0099048056,
0.0498940982,
0.0140191093,
-0.0519839041,
0.0913709253,
-0.0248889998,
-0.0731431842,
0.0805155486,
0.0069696452,
-0.0323919803,
0.1164485887,
0.0441471338,
0.0059900493,
-0.1316577196,
0.0345978849,
0.0047056898,
0.0792384446,
-0.0050467341,
0.0531449057,
-0.0724465773,
-0.0467303656,
-0.0222041793,
0.0145415608,
0.0494877473,
-0.0380228423,
0.0160944015,
-0.1177256927,
0.0300989989,
-0.0227121189,
0.0089760032,
0.0293298345,
-0.0968276411,
0.064900063,
0.0522161052,
-0.0254114494,
-0.0844629556,
0.1091923192,
0.0559603386,
0.0920094773,
0.0484138206,
0.0869591162,
0.0113488026,
0.1223696992,
-0.115287587,
-0.091080673,
0.0403448492,
0.0176762678,
0.0035265463,
-0.0466432907,
0.0709372759,
-0.0237425081,
0.0493716486,
0.0601399466,
-0.0803413987,
0.001544678,
-0.0509970523,
-0.0173134562,
-0.0970598385,
-0.0431893058,
0.0684991702,
-0.0066830227,
0.1255044043,
0.0186050702,
-0.0130685382,
-0.0088671595,
-0.1134299785,
-0.0217833165,
0.0538705327,
-0.0605463013,
0.0802252963,
0.1303806156,
0.1392042488,
0.0101370066,
-0.0777291432,
0.0147084547,
-0.0987432972,
0.0049886843,
-0.0175311435,
-0.0572664663,
0.0438568816,
0.0031093108,
-0.0986271948,
-0.0411285274,
-0.012756519,
-0.1624242961,
0.0241923966,
-0.1424550563,
0.0921255797,
0.0395031236,
0.0065959473,
-0.0387774967,
0.0640873611,
0.0794125944,
-0.0274722297,
-0.029924849,
0.1655590087,
-0.0269352663,
0.0169941802,
0.0633907542,
-0.0597916469,
-0.0823731497,
0.0279946811,
-0.0255420636,
-0.0341334827,
0.0562796146,
0.0352654606,
-0.0923577771,
0.0518968292,
-0.007180077,
0.0032326675,
0.0673381686,
-0.0952022374,
0.0259629264,
0.0186776333,
-0.0919514298,
-0.0446695834,
-0.0798189491,
-0.0136998342,
0.0633907542,
-0.0051084128,
0.0069478764,
0.0164281912,
0.0347139873,
0.0217978284,
0.0012671258,
0.0499811731,
0.012995976,
-0.010594151,
-0.0993237942,
0.0398514234,
0.0329434574,
-0.0448147096,
-0.0042340322,
-0.0582242943,
-0.0389516465,
0.0630424544,
0.0055474169,
-0.0817926526,
-0.0597916469,
-0.0393579975,
-0.0076408503,
-0.0646098107,
-0.1400169432,
-0.0743622333,
-0.0423766039,
0.0929963291,
0.0878879204,
0.0614751019,
-0.0281398073,
0.0716919303,
0.0005541975,
0.0113850841,
-0.0258903634,
-0.0071655647,
-0.0723304749,
-0.0357879139,
0.0562796146,
0.0686152726,
0.1215569973,
0.1715962291,
-0.0939251333,
0.0459757149,
0.0233796947,
-0.0464401133,
-0.0404899754,
0.0116825914,
0.0327112563,
0.0584274679,
-0.0455983877,
0.0530578308,
-0.089803569,
0.0830117017,
-0.0133805582,
-0.0751168877,
-0.0310858525,
-0.051432427,
0.029924849,
0.0772647411,
0.0133442767,
-0.0197080243,
0.0333207808,
0.0433054082,
0.0418541543,
0.0110875778,
0.0855659097,
-0.0103111565,
0.0433344319,
0.0173860174,
0.0550895855,
0.0351203382,
0.0010376463,
0.0702406764,
-0.001245357,
-0.0045170267,
0.0589499213,
0.058659669,
-0.0476881936,
-0.0437407829,
-0.1263171136,
0.0272835679,
0.0109642204,
0.0275447927,
0.0455983877,
-0.0076698754,
0.0274577178,
-0.1513947695,
-0.0045133987,
-0.0165442917,
0.0501843505,
-0.0369198918,
0.0365425646,
-0.0772066936,
0.030650476,
0.0063637472,
0.0517226793,
-0.0305343755,
-0.0704148263,
0.06884747,
0.0127928006,
-0.0683830678,
0.0737236813
] |
712.0103 | Chung-Chin Lu | Ching-Yi Lai and Chung-Chin Lu | A Construction of Quantum Stabilizer Codes Based on Syndrome Assignment
by Classical Parity-Check Matrices | 34 pages, 3 figures, 5 tables, index terms add, abstract and
conclusion slightly modified | IEEE Transactions on Information Theory, 57(10), 7163 - 7179,
(2011), | 10.1109/TIT.2011.2165812 | null | quant-ph | null | In quantum coding theory, stabilizer codes are probably the most important
class of quantum codes. They are regarded as the quantum analogue of the
classical linear codes and the properties of stabilizer codes have been
carefully studied in the literature. In this paper, a new but simple
construction of stabilizer codes is proposed based on syndrome assignment by
classical parity-check matrices. This method reduces the construction of
quantum stabilizer codes to the construction of classical parity-check matrices
that satisfy a specific commutative condition. The quantum stabilizer codes
from this construction have a larger set of correctable error operators than
expected. Its (asymptotic) coding efficiency is comparable to that of CSS
codes. A class of quantum Reed-Muller codes is constructed, which have a larger
set of correctable error operators than that of the quantum Reed-Muller codes
developed previously in the literature. Quantum stabilizer codes inspired by
classical quadratic residue codes are also constructed and some of which are
optimal in terms of their coding parameters.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 01:51:11 GMT"
}
] | 2012-02-28T00:00:00 | [
[
"Lai",
"Ching-Yi",
""
],
[
"Lu",
"Chung-Chin",
""
]
] | [
0.0383358337,
-0.006986612,
-0.1247725189,
0.0862119198,
-0.0223646499,
0.0734749287,
-0.0084164012,
0.0041332771,
-0.0482007526,
0.033290986,
0.0758724809,
-0.0347644836,
-0.0477012657,
-0.0036369092,
0.0031998558,
-0.077221103,
0.1351619065,
-0.0036150566,
-0.0030187909,
0.1256716102,
-0.0350392014,
-0.0767715648,
0.0091469046,
-0.0195425339,
0.0346645825,
-0.0817165151,
0.0312181059,
0.0387853719,
0.0678806454,
-0.0180565529,
0.0227267798,
-0.0550437644,
-0.0708276331,
-0.0008647415,
-0.0139232753,
0.0871110037,
-0.0563424379,
-0.023038961,
-0.0329663195,
0.0375366509,
0.0264230035,
-0.0309933349,
-0.0716767684,
-0.0226893183,
0.1024952829,
-0.0032154648,
-0.0286457334,
-0.0124310497,
-0.0778204948,
0.0391599908,
-0.00065519,
0.0788194686,
-0.0373118781,
-0.0369872116,
-0.0590396821,
0.011856636,
-0.1405563951,
0.0757226348,
0.0023756977,
-0.0166080315,
0.1256716102,
-0.0242377371,
-0.0884596258,
0.0092093414,
-0.0431808829,
0.0274969079,
-0.0707776845,
-0.0170575734,
-0.0107202977,
0.0885095745,
0.0003476916,
0.0311681554,
0.0857124329,
0.0983994678,
-0.0074798581,
-0.0194676109,
-0.0299444068,
0.1487480253,
0.1228744611,
0.0372619294,
0.0722262114,
-0.002555202,
0.0592894256,
0.0001535541,
-0.0390101448,
0.0578409061,
-0.0838143677,
0.0489499904,
-0.0691793188,
-0.0010419042,
-0.0103331925,
0.1240732372,
-0.0524963662,
0.0225769337,
0.1110865027,
0.0016264633,
0.0029313802,
0.1215757877,
-0.0216653645,
-0.0202043578,
-0.0260733608,
-0.1448520124,
0.1088887528,
-0.0050760638,
0.1157817096,
-0.0101646148,
-0.0270473659,
0.0428562164,
-0.0187558383,
-0.0028361648,
-0.0059064655,
0.0207662843,
-0.1159815043,
-0.0597889163,
0.1084891558,
-0.1484483331,
-0.0363878235,
-0.0884596258,
0.0403587669,
0.0930549279,
-0.0767216161,
-0.1370599717,
0.0660325363,
-0.028545836,
-0.0200545099,
-0.0072863055,
0.0242377371,
-0.1676287353,
0.0567420274,
0.0211908501,
0.063335292,
0.0242127627,
0.0478760861,
0.0179691408,
-0.0422818027,
0.0100334985,
0.0605381504,
-0.0298445076,
-0.0158088487,
-0.0256987438,
0.1077898741,
-0.0996981412,
0.0850630924,
0.006505853,
0.0256987438,
-0.0206538979,
-0.0329163708,
-0.0150721008,
-0.0064371731,
0.0396594815,
-0.0155715905,
-0.0532456003,
0.059838865,
0.1251721084,
-0.0392099395,
-0.065033555,
-0.0162708759,
-0.0242127627,
-0.0093467003,
-0.0630355999,
0.1094881371,
0.0701783001,
-0.000039169,
0.0261233095,
0.1130844653,
-0.0724759549,
-0.0062373774,
-0.0288205538,
-0.0521467216,
-0.048325628,
0.1188785434,
-0.0391100422,
-0.0142978923,
0.0233011935,
0.1067908928,
-0.0584402941,
-0.0471518263,
-0.1673290431,
-0.0850131437,
-0.1316654831,
0.0226768311,
-0.0206663851,
0.0634851381,
0.0458032042,
-0.0191928912,
-0.0296696872,
0.015384282,
0.057091672,
0.0465024896,
0.0045266254,
-0.0925054923,
0.0047826138,
0.0594892204,
0.1318652779,
0.069479011,
-0.1029947698,
0.0534453951,
0.0487002432,
0.0294199418,
-0.1301670074,
-0.0130616548,
0.0125496779,
-0.0478760861,
-0.0194426365,
0.1061915085,
-0.1286685467,
0.0049574352,
-0.0170950349,
-0.0618867725,
0.0458281785,
-0.0129118087,
0.0045203818,
0.0456533581,
0.072625801,
0.050473433,
0.0699285567,
-0.039984148,
0.0221773423,
-0.0751731992,
-0.0480758809,
-0.0151595119,
0.0450539701,
-0.0057316441,
0.1206767038,
-0.0603383519,
0.072625801,
0.0408332832,
0.0487751663,
0.0135611445,
-0.0472766981,
-0.0113509027,
-0.0491497852,
-0.0038991412,
-0.0590896308,
0.0094216242,
-0.0434805751,
-0.033290986,
-0.0666818693,
0.003755538,
-0.0190805066,
0.0421069786,
0.0646339655,
0.108289361,
0.0235509388,
-0.0359882303,
0.0718266144,
-0.0713271275,
0.0271972138,
-0.0149722034,
-0.0479510091,
0.0312680528,
0.0293200444,
0.030768564,
-0.0043268292,
-0.1169804856,
0.0517970808
] |
712.0104 | Georg Hofmann | Georg W. Hofmann | Symmetric Systems and their Applications to Root Systems Extended by
Abelian Groups | 38 pages | null | null | null | math.GR | null | We investigate the class of root systems R obtained by extending an
irreducible root system by a torsion-free group G. In this context there is a
Weyl group W and a group U with the presentation by conjugation. We show under
additional hypotheses that the kernel of the natural homomorphism from U to W
is isomorphic to the kernel of the homomorphism from the abelianization of U to
that of W. For this we introduce the concept of a symmetric system, a discrete
version of the concept of a symmetric space. Mathematics Subject Classification
2000: 20F55, 17B65, 17B67, 22E65, 22E40. Key Words and Phrases: Weyl group,
root system, presentation by conjugation, extended affine Weyl group (EAWeG),
extended affine root system (EARS), irreducible root system extended by an
abelian group.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:18:42 GMT"
},
{
"version": "v2",
"created": "Wed, 5 Dec 2007 18:43:07 GMT"
}
] | 2007-12-05T00:00:00 | [
[
"Hofmann",
"Georg W.",
""
]
] | [
-0.0664441064,
-0.0256972853,
0.0879280642,
0.0866357982,
0.0103987185,
-0.007760338,
-0.0463331901,
0.0126803787,
-0.1408572048,
0.072743915,
-0.0112669608,
-0.0673594624,
-0.0836743489,
-0.0498330817,
0.0568059459,
0.025226146,
0.0947663113,
0.0544906296,
-0.0003188604,
0.1003661454,
0.0196397807,
-0.0260607358,
0.0341912545,
-0.0377449915,
0.0852358416,
-0.0492946357,
-0.0132255545,
0.0007218528,
0.1099504605,
-0.0235973503,
0.0440717191,
-0.010264107,
0.0341643319,
-0.0478139147,
-0.0548136979,
0.0704286024,
-0.0069055567,
0.0042907335,
-0.0290760286,
0.1076351479,
-0.0233685113,
0.0708055124,
-0.0797975436,
-0.0129765235,
-0.0096314345,
0.0666594878,
-0.0123909647,
-0.0072353543,
-0.0648826212,
-0.0527676083,
-0.0120342448,
0.0074440017,
0.0505599827,
-0.0129226791,
-0.076566875,
-0.0174994618,
-0.0542752519,
0.0684363544,
-0.0754361376,
-0.1088197306,
0.0032172087,
0.0362104252,
-0.0027225125,
0.0147399306,
-0.0321720876,
0.0092814453,
-0.0904049128,
0.0297490843,
0.008790114,
0.0933125168,
-0.0606827475,
-0.0029597648,
0.0444486327,
0.0092141395,
0.0564290322,
0.0824359283,
-0.0010314586,
0.0269357096,
0.0009532159,
0.0341643319,
0.04824467,
0.0034258561,
-0.0005901862,
0.0191686414,
0.0498330817,
-0.0183475129,
-0.0069661317,
-0.0166917946,
-0.1104889065,
0.0643441752,
0.0732285157,
0.073497735,
0.0183475129,
0.0703747571,
-0.0048695616,
-0.0967585593,
0.0006074332,
0.0925586894,
-0.0171360113,
-0.0114083029,
-0.0170148611,
-0.1158733591,
-0.0012880614,
-0.118457891,
0.2087012678,
0.0237858072,
0.0545713976,
-0.0136159277,
-0.0762438104,
-0.0200705361,
-0.1076351479,
-0.051259961,
0.027676072,
-0.0937971175,
0.1009584293,
-0.0527406856,
-0.0965431854,
-0.1102196872,
-0.0728516057,
0.027676072,
0.026181886,
-0.0949278474,
0.0154264485,
-0.0788283423,
0.0735515803,
0.0050580176,
-0.0163821876,
-0.0421063974,
0.0036748869,
0.0166783333,
0.1639026552,
-0.0299644619,
-0.0121688563,
0.1007969007,
-0.0744669363,
-0.0635365099,
0.1086043492,
-0.0227492992,
0.094335556,
0.0559982769,
0.0091804871,
-0.0175398458,
0.0715593398,
0.0255088303,
-0.0491061807,
0.0874434635,
-0.1410725862,
0.1037583426,
-0.0393872485,
0.0359681249,
-0.0202320702,
0.0257915147,
0.0456332117,
0.0291567948,
-0.0371796265,
-0.1118888631,
0.0467639454,
0.0900818408,
-0.0276222266,
-0.0457408987,
0.0790437236,
0.0222243164,
0.070751667,
0.0436678864,
-0.0386603475,
-0.0016001911,
-0.0292375628,
-0.0474908464,
0.0019316713,
-0.0314182639,
-0.1201809198,
-0.0841589496,
-0.1052121446,
0.0473562367,
0.0187782682,
0.1562567353,
-0.0592827909,
-0.0304490626,
-0.0397103168,
0.0475446917,
0.073120825,
-0.0274741538,
-0.1135042012,
-0.047248546,
-0.0604135245,
0.0041830442,
0.1089812592,
-0.0628365278,
0.0058488585,
0.0313374959,
0.0113881109,
0.121365495,
0.0781283677,
0.0654210672,
0.1102196872,
-0.049267713,
-0.0412448831,
-0.0186167341,
0.006057506,
0.0060776975,
0.0534945093,
-0.0568597876,
0.0892203301,
0.0008665599,
-0.0949816927,
0.0201378427,
-0.0222916212,
0.1168425605,
-0.1123196185,
-0.007376696,
-0.0302067623,
-0.069297865,
0.0184417404,
0.0093554817,
0.0043849614,
0.0246069357,
-0.0842666402,
0.0689748004,
0.0401141495,
0.0787206516,
-0.0883588195,
-0.0072218929,
0.0781283677,
0.1123196185,
0.0191686414,
0.0613288805,
-0.0558367446,
-0.080551371,
-0.0180244446,
-0.100850746,
0.0186301954,
0.0309875086,
-0.0489984937,
-0.0320374742,
-0.1539952606,
-0.05015615,
-0.0646672398,
0.0295067839,
-0.021941632,
-0.0627826825,
-0.0227896832,
0.0416487195,
0.0713439584,
0.0390103385,
0.0044017876,
0.0629442185,
-0.0232608225,
-0.0131447874,
-0.0092074089,
-0.1197501644,
-0.0942817107,
0.0791514143,
0.0347297005,
0.0314990319,
-0.0058993376,
0.025078075
] |
712.0105 | Gusztav Morvai | Gusztav Morvai and Benjamin Weiss | On estimating the memory for finitarily Markovian processes | null | Ann. Inst. H. Poincare Probab. Statist. 43 (2007), no. 1, 15--30 | 10.1016/j.anihpb.2005.11.001 | null | math.PR cs.IT math.IT | null | Finitarily Markovian processes are those processes
$\{X_n\}_{n=-\infty}^{\infty}$ for which there is a finite $K$ ($K =
K(\{X_n\}_{n=-\infty}^0$) such that the conditional distribution of $X_1$ given
the entire past is equal to the conditional distribution of $X_1$ given only
$\{X_n\}_{n=1-K}^0$. The least such value of $K$ is called the memory length.
We give a rather complete analysis of the problems of universally estimating
the least such value of $K$, both in the backward sense that we have just
described and in the forward sense, where one observes successive values of
$\{X_n\}$ for $n \geq 0$ and asks for the least value $K$ such that the
conditional distribution of $X_{n+1}$ given $\{X_i\}_{i=n-K+1}^n$ is the same
as the conditional distribution of $X_{n+1}$ given $\{X_i\}_{i=-\infty}^n$. We
allow for finite or countably infinite alphabet size.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 12:39:27 GMT"
}
] | 2015-05-13T00:00:00 | [
[
"Morvai",
"Gusztav",
""
],
[
"Weiss",
"Benjamin",
""
]
] | [
0.0042298054,
-0.0099096438,
-0.017751528,
-0.0856755078,
-0.0938945264,
-0.0262436513,
0.090461269,
-0.0099616637,
-0.0730868801,
0.1608431488,
0.0578452721,
-0.0010436338,
-0.0862997398,
-0.010637912,
0.0634633377,
-0.0384421386,
0.0073737116,
0.0636193976,
0.0505105741,
-0.032485947,
-0.0989403874,
-0.0496002398,
0.028558502,
-0.0111646056,
0.0259185322,
-0.096235387,
0.0053124535,
0.0364654101,
0.0508487001,
-0.0520191304,
0.0972757712,
-0.0329541191,
-0.0769883096,
-0.0245010108,
-0.0959232748,
0.1087199822,
0.0279082637,
0.0086351754,
-0.021223804,
0.0693415031,
-0.0193381123,
-0.0475454852,
-0.1655248702,
0.0545680672,
0.0948308706,
0.0435400121,
-0.0511087961,
-0.0759479329,
-0.0391183868,
0.1014373004,
-0.0882764608,
0.0035145425,
-0.0238507707,
-0.0070030754,
0.0211717859,
-0.0381300226,
0.0730868801,
0.0411991514,
0.1053907573,
-0.0662203506,
0.0546200871,
-0.1394112706,
0.0304311905,
0.0259835552,
-0.0459068827,
-0.010715941,
-0.0210027229,
0.1334810853,
0.0039957194,
0.1132976636,
-0.0625269935,
-0.028584512,
0.0168411937,
0.035737142,
-0.0122830169,
-0.0037486285,
-0.0358411819,
0.0272580236,
-0.0189479683,
0.0926980898,
0.082242243,
0.0372977145,
-0.0008075157,
-0.0680930391,
0.0521491766,
-0.010858993,
0.1316083968,
0.0238377657,
-0.0264647324,
-0.0052734395,
-0.0619547851,
0.0480396673,
-0.0490280315,
0.1105926707,
0.067624867,
-0.0375318006,
0.0952470228,
-0.1193318814,
-0.0421875156,
-0.0801094621,
-0.0635153577,
-0.0186748672,
0.1138178557,
-0.1060149893,
0.0458808728,
-0.0205995757,
-0.0146823991,
0.0459849089,
-0.0708500519,
-0.0483257696,
-0.0760519654,
-0.0833346471,
-0.0304051805,
0.1200601533,
-0.010676926,
-0.0621628612,
-0.1624037176,
0.0345927216,
0.0228754114,
0.0443723164,
0.0043761092,
-0.0040802504,
0.0594058447,
0.0184017662,
-0.0343586355,
-0.0156057393,
0.0687172711,
0.0315496027,
0.0545160472,
-0.0851553157,
0.1617794931,
-0.0459068827,
-0.0038364108,
-0.0132713802,
-0.0544120111,
-0.085415408,
0.0350348838,
0.0293387882,
-0.0009826738,
-0.0264907423,
-0.0199883506,
-0.0002710684,
0.0476235114,
0.1264064908,
0.011015051,
0.1205803454,
-0.0592497885,
0.064347662,
0.0095129982,
-0.0267898515,
0.0884845406,
-0.0166591257,
0.0988363475,
-0.0055692983,
0.0254243501,
-0.0264777374,
-0.0475454852,
-0.0275701396,
0.0116717918,
-0.0755317733,
0.0725146681,
0.0406529494,
0.0584174842,
-0.0265297554,
0.093634434,
0.1113209352,
-0.0896809772,
-0.0524352826,
-0.0380519927,
-0.086611852,
0.0921258777,
-0.0740752369,
-0.0564927757,
-0.0183237381,
0.0121009499,
-0.0393524729,
-0.117355153,
-0.0685091913,
0.0703818798,
-0.0345667116,
0.0055042743,
0.0610184409,
-0.04304583,
0.0287665781,
-0.0311854687,
0.0323298909,
0.046583131,
-0.0550362393,
0.0388062708,
-0.0482217334,
-0.0591457486,
0.0470252931,
0.0909814611,
0.0960273147,
-0.000713231,
-0.0859356001,
0.0861956999,
-0.0647117943,
0.0225242823,
-0.0840629116,
-0.068873331,
0.0367775261,
0.021665968,
-0.0440602042,
0.1018014401,
-0.0633072779,
0.0136940358,
0.0827624351,
-0.1242216825,
-0.0040639946,
0.017985614,
0.0055627958,
0.0540998951,
0.0014167085,
0.021678973,
0.0125236055,
-0.0129137486,
0.0364133902,
-0.0082970513,
0.0832826272,
-0.021691978,
-0.0246310588,
-0.0277522057,
0.0434619822,
0.0029732184,
-0.0097080702,
0.0715263039,
-0.068821311,
0.0358151719,
0.0112101221,
-0.0094284676,
-0.0492881238,
-0.103934221,
-0.0749595687,
0.0027748954,
0.0821382031,
-0.0674688146,
-0.0590937324,
-0.0018694375,
-0.1226611063,
-0.0475454852,
0.0108785005,
-0.050068412,
0.0084205968,
-0.0856234878,
0.040080741,
-0.0453086607,
0.0006616183,
0.0826063752,
-0.0472853892,
-0.0396385752,
-0.1638602614,
0.0689773634,
-0.0085766539,
-0.0480396673,
-0.0079329172
] |
712.0106 | Micah Warren | Micah Warren, Yu Yuan | Hessian estimates for the sigma-2 equation in dimension three | 15 pages. Submitted | null | null | null | math.AP math.DG | null | We derive a priori interior Hessian estimates for the special Lagrangian
equation $\sigma_{2}=1$ in dimension three.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 20:09:40 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Warren",
"Micah",
""
],
[
"Yuan",
"Yu",
""
]
] | [
0.0196606908,
-0.0283868052,
0.0714248642,
0.0259090196,
-0.0836521983,
-0.0633451343,
-0.0044404883,
-0.0317533612,
-0.0472395234,
0.0193105694,
-0.0122475335,
0.0529222712,
-0.0945867747,
0.1123621985,
0.0364665426,
0.0360356234,
0.0097226156,
-0.1219501495,
0.0939942598,
-0.0034978525,
-0.078104116,
-0.0293025095,
0.0615675896,
0.0482090935,
0.0236197617,
-0.0079046749,
0.1150554419,
-0.0707784891,
0.0189200491,
-0.1019124016,
0.1040669978,
-0.0659306496,
0.0073054279,
-0.0851065516,
-0.0755186006,
0.0829519555,
-0.0310800523,
0.1091303006,
-0.121303767,
0.030702997,
-0.078588903,
0.0911932886,
-0.0535147861,
0.1079991385,
0.0400216244,
-0.0472933874,
0.0227579232,
-0.0352276489,
0.013951011,
0.0008391142,
-0.0441961549,
-0.0246431958,
0.1227042601,
0.041960761,
-0.0838676617,
-0.0256531611,
-0.0272691101,
0.0870995522,
-0.0001748505,
-0.176138252,
0.0132978987,
-0.1401564926,
-0.0538649075,
0.0728792176,
0.0257608909,
-0.0311069842,
0.0355777703,
0.0635605901,
0.0093051624,
-0.0470779277,
-0.0918396637,
0.026784325,
0.2037170827,
-0.0146512548,
-0.0310261864,
0.0044270218,
-0.0068812417,
0.020616794,
0.0153110996,
0.1336926967,
-0.0201320089,
0.0553731248,
-0.0005521153,
-0.0144357951,
-0.0619446449,
-0.068516165,
0.0603825599,
0.035119921,
-0.0576893166,
-0.0220038146,
-0.0012414178,
0.0850526914,
0.0039994693,
-0.0147589846,
0.0768113583,
-0.0693780035,
0.0492325239,
0.0249259863,
-0.0232292414,
-0.0091099022,
0.0024660027,
0.0368974619,
0.1113926247,
-0.0946945101,
0.0169405136,
0.0034170551,
0.0137894163,
0.0441422909,
0.0521412306,
0.0638299137,
-0.0203340016,
0.070993945,
-0.023498565,
0.0027689929,
-0.0490978621,
0.0507407412,
-0.1517913043,
-0.0061002006,
-0.060274832,
0.0818207934,
-0.0064604222,
-0.0364396088,
0.0246431958,
0.0010049172,
0.0566120185,
0.0297603607,
-0.011163502,
-0.1298144311,
-0.0683545694,
0.0928092375,
0.004063434,
0.0937249362,
0.0137826828,
-0.0184487309,
-0.0366550684,
-0.015607357,
0.1041747332,
-0.0014753934,
0.0694857314,
-0.0239160191,
0.0371129215,
0.0370859876,
0.0676543266,
0.0149879102,
0.0221654084,
0.1092918962,
-0.0443308167,
0.0915164798,
0.0439268313,
-0.0018499229,
0.0134325614,
-0.0260706153,
0.0555885844,
-0.0045987163,
-0.0928092375,
-0.0043495912,
0.0538918413,
-0.0237140246,
0.0743335709,
-0.0304067396,
0.0027487935,
0.1961759925,
-0.0426340736,
-0.0965797752,
0.1091303006,
-0.0523566902,
-0.0210342463,
-0.0550499335,
-0.0315109715,
-0.1499599069,
0.0418260992,
0.0071976981,
-0.0426340736,
-0.0795046017,
0.0379478261,
-0.0124158608,
0.0351468511,
-0.092055127,
-0.0547806099,
-0.0339079574,
0.0138971461,
0.0761111155,
-0.0118906787,
0.0387558006,
-0.0414759777,
0.0632373989,
0.0126111209,
-0.0249125194,
0.0633989945,
0.021155443,
-0.0071909651,
0.0729869455,
0.143496111,
-0.0103824604,
0.0875304714,
-0.0147993835,
-0.0297872927,
0.0331269167,
0.0589282066,
-0.0015233669,
0.0042822603,
-0.0013440978,
0.0491247959,
-0.0465931445,
-0.0110557722,
-0.0223135371,
0.0062685288,
-0.0425802097,
-0.0344196744,
0.0241180118,
-0.0375707708,
0.0153110996,
0.0525182858,
0.0268651228,
-0.0683545694,
0.2172910422,
-0.0869918242,
0.0308107268,
0.0007616834,
0.0450310633,
-0.1152708977,
0.0618369132,
0.0367358662,
0.0045145527,
-0.0225693956,
-0.0114260931,
0.0830058232,
-0.0261244792,
0.0050296355,
0.0041576973,
0.0934556127,
0.0363857448,
-0.1273366362,
-0.0029861359,
-0.0488016047,
-0.0007402216,
-0.0403178819,
-0.0387288667,
-0.1253975034,
-0.1133317649,
0.0063695251,
-0.0517372414,
0.0157689508,
0.0698089227,
-0.0039725369,
0.0051373653,
0.0196068268,
0.0188796502,
-0.0304875374,
-0.0681929737,
-0.0579586402,
0.0651226714,
0.0378670283,
0.0073525598,
-0.1075143516,
0.0423916802
] |
712.0107 | Misha Verbitsky | Liviu Ornea, Misha Verbitsky | Morse-Novikov cohomology of locally conformally K\"ahler manifolds | 22 pages. Version 4.0, minor corrections, clarifications and typos.
To appear in Journal of Geometry and Physics | J. Geom. Phys. 59 (2009), no. 3, 295--305. | 10.1016/j.geomphys.2008.11.003 | null | math.DG math.AG math.CV | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | A locally conformally Kahler (LCK) manifold is a complex manifold admitting a
Kahler covering, with the monodromy acting on this covering by homotheties. We
define three cohomology invariants, the Lee class, the Morse-Novikov class, and
the Bott-Chern class, of an LCK-structure. These invariants together play the
same role as the Kahler class in Kahler geometry. If these classes for two
LCK-structures coincide, the difference between these structures can be
expressed by a smooth potential, similar to the Kahler case. We show that the
Morse-Novikov class and the Bott-Chern class of a Vaisman manifold vanishes.
Moreover, for any LCK-structure on a Vaisman manifold, we prove that its
Morse-Novikov class vanishes. We show that a compact LCK-manifold $M$ with
vanishing Bott-Chern class admits a holomorphic embedding to a Hopf manifold,
if $\dim_\C M \geq 3$, a result which parallels the Kodaira embedding theorem.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 21:17:30 GMT"
},
{
"version": "v2",
"created": "Wed, 12 Dec 2007 17:37:06 GMT"
},
{
"version": "v3",
"created": "Wed, 26 Mar 2008 22:57:41 GMT"
},
{
"version": "v4",
"created": "Thu, 13 Nov 2008 09:49:26 GMT"
}
] | 2015-05-13T00:00:00 | [
[
"Ornea",
"Liviu",
""
],
[
"Verbitsky",
"Misha",
""
]
] | [
-0.0295598693,
0.0010222788,
-0.0886796117,
-0.0319246575,
0.0357181765,
0.0037319337,
0.0079626897,
-0.0666575059,
-0.0741952732,
-0.0191153828,
-0.0153218657,
0.000054655,
-0.0674950331,
0.008196706,
0.1235602573,
0.0224531852,
-0.0069896774,
-0.0341170169,
0.0985329002,
0.1300634295,
-0.0089172274,
-0.0492664501,
0.1586379707,
0.0772497952,
0.0688744932,
-0.0541438274,
-0.0996167585,
0.0312102959,
0.0606469996,
-0.0494142473,
0.0169969257,
-0.0032731397,
0.0143734869,
-0.0148415184,
-0.1684912592,
0.1454345584,
0.0196573138,
0.0640956536,
-0.0080612227,
0.0345604159,
-0.0850831568,
0.0386002623,
-0.0793189853,
0.0159130637,
0.1131157652,
-0.0247071236,
0.0049143285,
0.0461872965,
-0.0673964992,
-0.0249534566,
-0.1474052221,
0.0764122605,
0.0321709923,
-0.0123720374,
-0.0303234998,
0.045571465,
-0.0170215592,
0.0202361941,
-0.0025988051,
-0.0067926119,
0.0261112191,
-0.1742061675,
0.0247317571,
0.0138315558,
-0.0977446362,
0.0177359227,
-0.1451389641,
-0.0166520607,
0.0899112672,
0.0818808377,
-0.0543408953,
0.0760181323,
-0.0105430204,
0.0406694524,
-0.0216526054,
-0.0022277674,
-0.012341246,
0.1073023304,
-0.0196080469,
0.0522717014,
0.0089664934,
-0.0072544846,
0.1238558516,
0.0010215091,
0.0442659035,
-0.0708944201,
-0.0532570332,
0.0280818753,
-0.1403108537,
0.020987507,
-0.0372454375,
0.0382800326,
-0.0012716902,
0.06281472,
0.1229690611,
-0.0048681409,
0.0854280218,
-0.0132280421,
0.0274906792,
-0.0033039313,
0.0541438274,
-0.019595731,
0.0645883158,
-0.0440688394,
0.2029777765,
0.1256294399,
0.0082890801,
0.0199898612,
-0.0315551609,
-0.037073005,
0.0421474464,
-0.0188813675,
-0.0784321874,
0.0624698587,
0.0525180362,
-0.0897142068,
-0.0797131136,
0.0094961077,
-0.0932121202,
0.037023738,
-0.0120949131,
-0.0500793457,
0.0910936669,
0.0416055173,
0.0542423613,
-0.0812896416,
-0.0391175598,
0.0994196981,
-0.0392407253,
-0.0242760424,
0.087497212,
-0.0499561802,
0.0270719137,
-0.0573954135,
-0.0357674435,
0.0811418444,
-0.0370483696,
-0.0187582001,
0.0456453636,
0.0545872264,
0.0250766221,
-0.0663619041,
0.129275158,
-0.0602528676,
0.0556710884,
0.0522224382,
-0.0146690849,
0.0372208022,
0.0244115256,
-0.0068295617,
0.0053269346,
0.0103890626,
0.0773483291,
0.0404723883,
-0.1365665942,
0.0525673032,
-0.015900746,
0.0048281122,
0.017822139,
-0.0229704827,
0.0884332806,
0.0782843903,
0.0873494148,
-0.0191276986,
-0.0054962882,
0.0051976102,
-0.0369005725,
0.0015888429,
0.0158637967,
-0.1205057353,
0.0187458843,
-0.0631103218,
-0.1202101335,
-0.0147553012,
0.00319924,
0.0222314857,
0.0007428457,
-0.1199145392,
0.0222930685,
0.0649331808,
0.1010947526,
0.1047404706,
0.0419257469,
-0.0193493981,
-0.1342018098,
0.0601050667,
0.0432066768,
0.0226995163,
0.0022246882,
0.0088741193,
-0.09508425,
-0.0047973203,
0.1123275012,
0.1060213968,
0.048970852,
-0.0713870823,
0.0098902397,
0.0439210385,
-0.0116145657,
-0.0627654567,
0.0076670912,
-0.0185857676,
0.0786292553,
-0.069958359,
-0.0111526921,
0.0668545738,
0.0167505927,
0.0640956536,
-0.0113436002,
0.0264068171,
0.0140778879,
0.0528629012,
0.0740967393,
0.1172541529,
0.0510893092,
-0.0144720199,
-0.1107509807,
0.0560652204,
-0.0432313085,
0.0372454375,
-0.0358659737,
0.0293381698,
0.0341909155,
0.044931002,
0.0802057832,
0.0347821116,
0.0724709481,
-0.0135975396,
0.0413099192,
-0.0316536948,
0.0624205917,
-0.0559174195,
-0.0892708078,
-0.0391668268,
-0.0078456821,
-0.0792204514,
-0.0181054194,
-0.0402014218,
-0.0411867499,
-0.0487245172,
0.0027835544,
0.037073005,
-0.0496852137,
0.0237710625,
-0.0703524873,
0.0570505485,
-0.0410389528,
-0.002195436,
0.0031176426,
-0.112524569,
-0.002937512,
0.0390190296,
0.0197558459,
-0.023204498,
-0.0640956536,
0.1046419367
] |
712.0108 | M. Kilian | M.Kilian and M.U.Schmidt | On the moduli of constant mean curvature cylinders of finite type in the
3-sphere | Expanded and revised | null | null | null | math.DG | null | We show that one-sided Alexandrov embedded constant mean curvature cylinders
of finite type in the 3-sphere are surfaces of revolution. This confirms a
conjecture by Pinkall and Sterling that the only embedded constant mean
curvature tori in the 3-sphere are rotational.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 19:23:10 GMT"
},
{
"version": "v2",
"created": "Sat, 17 May 2008 12:59:31 GMT"
}
] | 2008-05-17T00:00:00 | [
[
"Kilian",
"M.",
""
],
[
"Schmidt",
"M. U.",
""
]
] | [
0.0134863015,
0.0610836037,
0.0126718534,
0.0494417883,
0.0222775508,
0.0340630934,
0.0075635877,
-0.0332246907,
-0.0263258368,
0.0217745081,
0.0109291747,
-0.1030995473,
-0.026206065,
0.0687010884,
0.0626645908,
0.1069322377,
0.06127524,
-0.0308771636,
0.0390455984,
0.0990752131,
0.0861877725,
-0.1067406088,
-0.003530273,
0.0419440754,
0.0240501724,
0.0488908403,
0.1144059971,
0.0687489957,
0.0355003551,
-0.0787140131,
-0.0200857259,
-0.0216427594,
-0.105590798,
-0.0244094878,
-0.1452592015,
0.1509124339,
0.0216307826,
0.1304075122,
-0.0007852537,
0.0951467007,
-0.0661140233,
0.0569634549,
-0.0069048428,
0.0713360682,
0.015809875,
-0.0043267552,
-0.044267647,
0.0112765124,
-0.0407224037,
0.0370094776,
-0.0922721773,
0.0975421369,
0.1210174039,
-0.0212714672,
-0.0578258112,
-0.0074617816,
-0.0631915852,
0.0392132774,
-0.047381714,
-0.0364106186,
0.0572988167,
-0.1008957401,
-0.0113244215,
-0.025990475,
0.0017321993,
-0.0146241337,
-0.0405786783,
0.0434052907,
0.0692759976,
0.0458965451,
-0.1020455509,
0.0745459497,
0.025056256,
0.0604128838,
0.0341349542,
0.0390455984,
0.095194608,
0.0620417781,
0.003266775,
0.0279307775,
0.0412254445,
0.0294638574,
0.0914577246,
0.0912660956,
-0.0957216024,
-0.0199779328,
0.0501604192,
0.0396923646,
-0.1029079109,
0.017558543,
-0.04201594,
-0.0102764182,
-0.0201456118,
0.0652037561,
0.181382373,
0.0147439055,
0.0011640319,
0.0212115813,
0.0466870368,
0.070234172,
-0.1222630292,
0.0097733764,
0.0569634549,
0.0260862932,
0.1212090328,
0.0905474648,
0.0850858688,
-0.0243855342,
-0.0829299763,
-0.0255113877,
0.0832653344,
-0.0266851522,
0.0198940914,
0.0043896358,
0.1161307096,
0.0169237517,
0.0177741311,
0.0369136594,
-0.1500500739,
0.0340630934,
0.0547596551,
-0.0557178296,
-0.0207085405,
-0.036171075,
0.0334642343,
-0.0258467495,
-0.0352368578,
-0.0341589116,
-0.047166124,
0.0914577246,
0.0106057907,
-0.0683178231,
-0.0140971383,
-0.0607003346,
-0.0379197448,
0.0414410345,
0.1048242599,
-0.0742584988,
0.0720067918,
0.0165764131,
0.0368657522,
0.0677908212,
-0.0009948543,
0.0443155579,
0.0301585328,
-0.0064856415,
-0.039500732,
0.1213048548,
0.0859482288,
-0.0002442221,
-0.1447801143,
0.0002999909,
0.06170642,
0.0347817242,
-0.0503041446,
-0.0630478635,
0.0538493916,
0.0865710378,
0.0281703211,
0.0775642022,
-0.0399558656,
0.0200497955,
-0.0914577246,
-0.0321227908,
0.003721908,
0.0052699582,
-0.0151511291,
-0.0667368323,
0.0051412033,
-0.1599192768,
0.0010809402,
-0.0569634549,
-0.1401808858,
-0.0144684305,
-0.0318353362,
0.0682699084,
-0.0204210877,
-0.1453550309,
0.0360752568,
0.0561010987,
0.0321467444,
0.0857086852,
-0.0050483802,
-0.0664972886,
-0.0563406423,
0.1120105609,
0.0791451856,
-0.0081025604,
0.0205767918,
0.0595505275,
-0.1103816703,
0.0230081584,
0.0334163234,
0.0833132491,
-0.0726296008,
-0.0485315248,
-0.0525558554,
-0.0072342153,
0.0257269777,
-0.0251520723,
0.1123938337,
-0.0026020417,
0.0239304006,
-0.0490585193,
-0.0222895276,
-0.0386862829,
0.0667368323,
0.0707611665,
-0.0993626639,
-0.0008548711,
0.025439525,
0.014061206,
0.0162530299,
0.1068364233,
0.0122646298,
0.1627938002,
0.0175226107,
-0.0678866431,
-0.0015143644,
0.0271881931,
-0.037368793,
0.0841276944,
0.0922721773,
0.092847079,
0.0586881712,
0.1292576939,
-0.0215229876,
0.0072282264,
-0.0368657522,
-0.0007306078,
0.03140416,
0.0218463726,
-0.015211015,
0.0320988372,
-0.00785104,
0.062712498,
0.009354176,
0.0105219502,
-0.0175226107,
-0.0901162848,
0.025439525,
0.0630478635,
-0.0389018729,
0.0162170976,
-0.0110489465,
-0.0522204936,
-0.0030437002,
0.0477410294,
-0.0836486071,
0.0311646163,
-0.0298471265,
0.0911702737,
0.0656828433,
-0.0498250574,
-0.0392611884,
0.032218609
] |
712.0109 | Grenville Croll | Raymond R. Panko | Recommended Practices for Spreadsheet Testing | 12 Pages, Extensive References | Proc. European Spreadsheet Risks Int. Grp. 2006 73-84
ISBN:1-905617-08-9 | null | null | cs.SE | null | This paper presents the authors recommended practices for spreadsheet
testing. Documented spreadsheet error rates are unacceptable in corporations
today. Although improvements are needed throughout the systems development life
cycle, credible improvement programs must include comprehensive testing.
Several forms of testing are possible, but logic inspection is recommended for
module testing. Logic inspection appears to be feasible for spreadsheet
developers to do, and logic inspection appears to be safe and effective.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 21:27:59 GMT"
}
] | 2008-03-12T00:00:00 | [
[
"Panko",
"Raymond R.",
""
]
] | [
-0.0654210076,
0.0712649375,
0.1481152326,
-0.0093800277,
-0.0014593668,
-0.0023644005,
0.0191737842,
0.0286766384,
0.0564741008,
0.0370805226,
0.0777294636,
0.0234403722,
0.0732301548,
0.061076846,
0.0940200686,
0.0428985953,
0.0591116287,
-0.0156570822,
-0.0849697366,
0.0160190966,
0.0442173593,
0.0533711277,
-0.0621628836,
0.1367376596,
0.0978470668,
-0.0806772858,
0.0597839393,
0.0788155049,
0.0712649375,
-0.144288227,
0.0354256034,
-0.0392526053,
-0.0332018062,
-0.0063417004,
-0.0019700644,
0.053164266,
-0.0426400155,
0.1094314978,
0.02906451,
-0.1002260149,
-0.0156053668,
0.0424848683,
0.0412178189,
0.0699203163,
0.0826425031,
0.0800566971,
0.0345464274,
-0.0355807543,
0.056939546,
-0.0904516503,
-0.1342552751,
0.0349601582,
0.0407265164,
-0.0269700047,
0.0400283486,
0.0238153152,
-0.032012336,
0.022470694,
-0.0469324626,
-0.0526988171,
0.0611802787,
0.0866763666,
-0.0965541676,
0.0109638367,
-0.0918479934,
0.0098971901,
-0.0396146178,
-0.0330725163,
0.0126834009,
0.0436484814,
0.0376752578,
0.0345981456,
0.0809875876,
0.0939166397,
0.0039821481,
-0.1050873399,
0.0418642722,
0.0732301548,
0.0737473145,
0.062369749,
0.0287283547,
-0.0087077171,
0.0326329283,
0.0073695602,
-0.0463377237,
0.0462860093,
-0.0478374958,
-0.0183721837,
-0.0457171313,
-0.0941752195,
-0.0875555426,
0.0036427607,
0.0269441456,
-0.0271251518,
-0.0074665281,
-0.0779363289,
0.002296523,
0.0692480057,
0.0592667758,
-0.0291162264,
0.0118300831,
0.0249660015,
-0.0455619805,
0.070489198,
0.1085006073,
0.0845042914,
0.0096967891,
-0.0232076496,
-0.0429244563,
0.0103432424,
-0.1037944332,
0.0465704463,
-0.147598058,
0.0342619903,
0.0092442725,
0.0218113121,
0.0418642722,
-0.0989331082,
0.0358393341,
-0.0526471026,
-0.0081840903,
0.0672827885,
0.0003939321,
-0.115534015,
0.0644901171,
-0.03477915,
0.0191996433,
-0.0988813937,
0.0770054385,
-0.0434674732,
-0.0107569722,
0.0254702345,
0.1236017421,
-0.0101299128,
-0.0192255005,
0.038890589,
-0.0540434383,
0.0703857616,
0.0526471026,
0.0616974384,
0.0022706648,
0.0353997461,
-0.0132393502,
0.0510697588,
-0.0108539397,
-0.0991399735,
0.0831596702,
0.0112612052,
-0.0047223363,
-0.0202468969,
-0.0961404368,
0.0114034247,
-0.0861074924,
0.0255995244,
0.0482253656,
-0.1201884747,
-0.0103497067,
0.1404612213,
0.0491303988,
-0.0681619644,
-0.0295299571,
0.0889001638,
0.0445535146,
0.0313658826,
-0.0040080063,
0.0206476972,
-0.1260841191,
-0.0604045354,
-0.1140859574,
0.0162130315,
0.0731267184,
-0.0845560059,
-0.0189152043,
-0.0469841771,
0.0397956222,
-0.0562672354,
-0.0407782309,
0.0065065459,
-0.0416574068,
-0.0071497662,
-0.1174992323,
-0.0367960855,
-0.0496734194,
-0.0366926529,
-0.0178033058,
-0.0775743127,
-0.0067295721,
-0.0104402099,
-0.0021316775,
0.0335896797,
-0.0516386367,
-0.061800871,
-0.0262589063,
0.0470358953,
-0.0701788962,
-0.0546640344,
0.0309262946,
-0.0159932375,
-0.0812978819,
0.0269958619,
-0.0408299491,
-0.0189152043,
0.0625766143,
0.0292455163,
0.0123860324,
-0.0091408398,
-0.0349084437,
0.0277198888,
-0.0885898694,
-0.0769020021,
0.0834182501,
0.0349601582,
-0.0182558224,
0.1050356254,
-0.0177128017,
-0.0635592192,
0.0393818952,
0.0753505155,
0.0334862471,
0.0646452606,
0.0481219329,
-0.0658864528,
0.0347015783,
0.0086236782,
-0.015126992,
0.1500804424,
0.0980539322,
0.0818667635,
0.049492415,
-0.1694222987,
-0.0238799602,
-0.0363823548,
-0.0658864528,
0.0146615459,
0.1101555303,
0.0169887748,
-0.0986745283,
-0.035684187,
-0.1140859574,
0.0684205443,
0.085176602,
0.1090177745,
-0.0839354098,
-0.061490573,
0.0254185181,
0.0769020021,
-0.0384251438,
-0.0836768299,
-0.0125864325,
0.0452258252,
0.0734887347,
-0.1116035804,
0.0520006493,
-0.0703340471,
-0.0486132391,
-0.0796946809
] |
712.011 | Asterios Pantokratoras | Asterios Pantokratoras | Comment on "Group method analysis of magneto-elastico-viscous flow along
a semi-infinite flat plate with heat transfer", by Helal and Abd-el-Malek | 6 pages, 1 figure | null | null | null | physics.flu-dyn | null | Comment on Group method analysis of magneto-elastico-viscous flow along a
semi-infinite flat plate with heat transfer,Helal and Abd-el-Malek, Journal of
Computational and Applied Mathematics 173 (2005) 199-210.
In the above paper the authors treat the boundary layer flow of a elasto-
viscous liquid along an infinite plate in the presence of a transverse magnetic
field. The plate temperature is higher than the ambient fluid temperature. The
boundary layer equations are transformed into ordinary ones using the group
theory and subsequently are solved numerically. Velocity, temperature, shear
stress and heat transfer profiles are presented for values of magnetic
parameter M=0, 0.5 and 1. This is an interesting work but there are some
fundamental errors which are presented below.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 21:29:13 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Pantokratoras",
"Asterios",
""
]
] | [
0.0441977121,
-0.0034735329,
-0.0343041308,
-0.065733619,
0.0200027581,
0.0339687578,
-0.0913658962,
-0.0311659742,
0.0438383818,
-0.052989345,
0.0053660097,
-0.0296328291,
-0.0800110325,
0.0653503314,
0.006539824,
0.2008420676,
0.0527497903,
0.0316690393,
0.0600801408,
0.0587386414,
0.033082407,
-0.0591219254,
0.0226019192,
0.0734951645,
-0.1470861584,
0.0408918671,
0.0667397454,
0.0118639115,
0.0371787809,
0.0343999527,
0.1014750749,
-0.0270456467,
-0.0414428413,
-0.0704767853,
-0.1079909429,
0.1354917437,
0.0323158354,
0.0464016087,
-0.0726806819,
-0.022194678,
0.0736868083,
0.0619486645,
-0.0800110325,
0.1467986852,
0.0224342309,
-0.0101750558,
0.0128999827,
0.0374183357,
0.148140192,
-0.0745012909,
0.0193679407,
-0.0434550941,
-0.0108098742,
-0.0162417609,
0.0123609863,
0.0039346744,
-0.0285069253,
0.0498751402,
0.1094282642,
-0.0938093439,
-0.0509291813,
-0.0597447678,
-0.0431436747,
-0.0536121838,
-0.0600801408,
0.062523596,
-0.1077034771,
-0.009887591,
-0.0050635724,
0.0199069362,
-0.1106739491,
-0.0183737911,
0.0619007535,
-0.0465932526,
-0.0917491838,
-0.0073183747,
-0.0053749927,
-0.0343999527,
0.0114327148,
0.0655419752,
0.1081825867,
-0.0143373068,
0.052989345,
0.0119537441,
-0.0001323162,
-0.0358133242,
0.0092168404,
-0.0538517386,
-0.091892913,
-0.088347517,
-0.0256562326,
0.0689915493,
-0.0199788027,
0.0361247435,
0.0561035462,
-0.0476233326,
0.0213921722,
-0.0363163874,
0.0626673251,
-0.0421615019,
-0.0320523232,
0.0414667949,
0.0492043905,
-0.007887315,
0.0712433606,
0.0270216912,
-0.0757948831,
0.0333698727,
0.0035513879,
0.0054857866,
0.0830773264,
-0.0718182847,
0.0027144463,
-0.0295130517,
0.006186482,
0.0284350589,
-0.0433832295,
-0.1050204709,
-0.0649670437,
0.0981213152,
-0.0897369236,
0.0662127212,
0.1200644597,
-0.0761781707,
0.01958354,
-0.0113309044,
0.0198829807,
-0.0096899588,
-0.0726806819,
-0.0557202585,
0.0268060919,
-0.0130077824,
-0.0269737802,
-0.148140192,
0.0210208632,
-0.0442695767,
0.1330003738,
0.1204477474,
0.0940488949,
-0.011049428,
0.0049647568,
0.066068992,
0.0292734988,
0.0392868556,
0.0325553864,
0.0206495542,
0.0594573021,
-0.0202782452,
0.1131653041,
0.0157985855,
0.0314773954,
0.0698539466,
0.0377537087,
0.0293453652,
0.0187331233,
-0.0334656946,
0.1444031447,
0.0662127212,
-0.0131515143,
-0.0002397411,
0.007096787,
0.0020706449,
0.0672188476,
-0.0038119031,
0.0072704637,
0.0222425889,
-0.056582652,
-0.0574450493,
-0.0433113612,
-0.1206393912,
-0.0589781925,
-0.085616596,
-0.0437665135,
-0.10022939,
0.1443073303,
0.0079172598,
-0.0003417387,
-0.1623217911,
-0.0523665026,
0.0782862455,
0.0428801663,
0.0621882156,
0.0674104914,
-0.02577601,
-0.0844188258,
0.0343759991,
0.0429759882,
-0.0012052561,
-0.0205776878,
-0.0196554046,
0.0067853671,
0.0196074937,
-0.054857865,
0.0122531867,
-0.1305090189,
-0.0973068327,
0.0199668258,
0.0489648357,
-0.0555286147,
0.0173197538,
0.1229391098,
0.0608467162,
0.1322337985,
-0.015822541,
-0.049779322,
0.0268060919,
-0.0658773482,
0.0387598351,
-0.0033148285,
-0.0561035462,
-0.025081303,
-0.0030962355,
0.0116722686,
0.0370590016,
0.005291149,
-0.0210927296,
-0.1431574672,
0.0342083089,
0.0013220386,
0.1185313165,
-0.0383286402,
0.0759386197,
-0.0197871607,
0.1115363389,
-0.0676979572,
0.027404977,
0.1632800102,
-0.0027893069,
-0.0347832404,
0.0228534508,
0.0318127722,
0.0037639921,
-0.0389993899,
-0.0092467843,
0.0127442721,
-0.1176689193,
0.0196074937,
0.0795319229,
-0.0573013164,
0.0187091678,
-0.000350722,
0.1166148856,
-0.0589302815,
0.0059020114,
-0.0909346938,
-0.02009858,
-0.0285548363,
-0.0352383927,
0.1082784086,
-0.0090671191,
0.0460422784,
0.0006565276,
-0.0062044486,
0.0126963621,
-0.029033944,
0.0174155757
] |
712.0111 | Eric Fusy | Olivier Bodini, Eric Fusy, and Carine Pivoteau | Random sampling of plane partitions | 23 pages | null | null | null | math.CO | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | This article presents uniform random generators of plane partitions according
to the size (the number of cubes in the 3D interpretation). Combining a
bijection of Pak with the method of Boltzmann sampling, we obtain random
samplers that are slightly superlinear: the complexity is $O(n (\ln n)^3)$ in
approximate-size sampling and $O(n^{4/3})$ in exact-size sampling
(under a real-arithmetic computation model). To our knowledge, these are the
first polynomial-time samplers for plane partitions according to the size
(there exist polynomial-time samplers of another type, which draw plane
partitions that fit inside a fixed bounding box). The same principles yield
efficient samplers for $(a\times b)$-boxed plane partitions (plane partitions
with two dimensions bounded), and for skew plane partitions. The random
samplers allow us to perform simulations and observe limit shapes and frozen
boundaries, which have been analysed recently by Cerf and Kenyon for plane
partitions, and by Okounkov and Reshetikhin for skew plane partitions.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 22:31:06 GMT"
},
{
"version": "v2",
"created": "Wed, 6 May 2009 19:22:56 GMT"
},
{
"version": "v3",
"created": "Tue, 23 Jun 2009 12:43:25 GMT"
}
] | 2009-09-29T00:00:00 | [
[
"Bodini",
"Olivier",
""
],
[
"Fusy",
"Eric",
""
],
[
"Pivoteau",
"Carine",
""
]
] | [
-0.008144428,
-0.0327359848,
0.1225027516,
0.0311268847,
-0.0196785219,
-0.1046707407,
-0.0327359848,
-0.0534960367,
-0.0415464751,
0.0011441768,
0.0307048243,
-0.0678988174,
0.0331580453,
0.0106767854,
0.0047053033,
0.0220789853,
0.0033962596,
-0.0498821512,
0.0056186663,
0.021525031,
-0.0478773676,
0.0181221776,
-0.0178979579,
-0.0634144321,
-0.0174363311,
-0.0342923291,
0.0634144321,
-0.0378798358,
0.070958741,
-0.1130064204,
0.0468485989,
-0.015180951,
-0.0215118434,
-0.0665798783,
-0.0524672642,
0.0244398806,
-0.0429709293,
0.0512538441,
-0.0730690435,
0.0054043392,
0.0376951844,
-0.0004921279,
-0.0782392696,
-0.0111450069,
0.1196538508,
0.0297551919,
0.0292803738,
-0.1164884046,
-0.0224614758,
0.0280933324,
-0.0789251179,
0.1957300752,
-0.0656302422,
-0.1554233879,
-0.0022768129,
0.0516495258,
-0.1364307106,
0.0210502148,
0.0270381831,
-0.0177133083,
0.1026132032,
-0.0750210658,
0.0176737402,
0.1229248121,
-0.0565559678,
0.0125167007,
-0.0255741645,
-0.0098128822,
0.1547902972,
0.0831984654,
-0.0628340989,
0.0900041759,
-0.0161173958,
-0.0409925245,
0.0354002379,
0.093064107,
0.03822276,
0.0402275398,
-0.1118457541,
0.0111054396,
-0.0093578491,
0.0183200184,
0.1611211896,
0.0448438153,
-0.0546039417,
-0.0780282393,
-0.0158931762,
0.0882104263,
-0.0334482118,
0.0265369881,
-0.085414283,
0.0351364501,
-0.1043014377,
0.0272755921,
0.0315753222,
-0.0453450121,
0.1040376574,
0.0015711823,
0.0626230687,
0.04252249,
-0.0595631413,
0.0329997726,
-0.0221581217,
-0.0590883233,
0.1557399333,
-0.0011796232,
0.039330665,
-0.0348199047,
-0.0955964625,
0.0738604069,
-0.0044283271,
-0.0781337544,
-0.0638364926,
-0.0156030105,
-0.0344506018,
0.0520188287,
-0.0079399934,
0.101135999,
-0.0561866648,
0.0029873895,
-0.0378006995,
-0.0892128125,
0.0793471783,
0.0189267285,
0.0006545219,
-0.0779227242,
0.0490116552,
-0.2134565711,
0.038855847,
0.0881049111,
-0.0103932135,
-0.0003554944,
-0.0028571447,
0.0060341312,
0.011250522,
-0.028884694,
0.0056681265,
-0.0271436982,
0.0180034731,
-0.0110922502,
-0.0330789089,
0.0780282393,
0.0512274653,
-0.0276185144,
-0.0311532635,
0.0276976507,
-0.0264710411,
0.024954265,
-0.1277785003,
0.0421795659,
-0.1000808477,
-0.0987619087,
0.0536279269,
0.0157744717,
0.0882104263,
-0.0622010119,
0.0209710784,
0.018873971,
0.0748100355,
0.051016435,
-0.0427071415,
0.0610931069,
-0.0596158989,
0.0065320292,
0.0019256462,
0.0638892502,
-0.0309158545,
0.0249146968,
-0.0558173619,
-0.0011779745,
0.1213420928,
-0.0913231149,
-0.0591410808,
0.002301543,
0.0912703574,
-0.0082829166,
-0.0439733192,
-0.0599851981,
-0.0529684611,
0.0097007724,
-0.0409925245,
0.0945413187,
-0.0322347917,
0.0001873301,
0.0772896335,
0.1386465281,
0.0418630205,
0.0166845378,
0.0174495205,
0.0146533763,
-0.0133212516,
0.0462946445,
0.0179639049,
0.143605724,
0.0167241059,
-0.1397016793,
0.1684017181,
0.0276448932,
0.0778699666,
-0.0547622144,
-0.0677933022,
0.0071947947,
-0.0382491387,
-0.0389877409,
-0.0140862344,
-0.0034259357,
0.1022966579,
0.0466903262,
-0.0109603563,
0.0754431263,
0.0093050916,
-0.0333163179,
0.0516759045,
-0.0738076493,
-0.0311268847,
-0.0728052557,
-0.021261245,
0.0789778754,
0.0816685036,
0.0961767957,
-0.068004325,
0.054814972,
0.0846229196,
0.0671602115,
0.0090676835,
0.0571890548,
0.0552370287,
-0.0490380339,
0.0041843238,
0.0218283869,
0.0238595475,
0.0557646044,
-0.1118457541,
0.0182804503,
-0.0172648691,
-0.0165526439,
-0.0718556195,
-0.0164735075,
-0.1469822079,
-0.0297024343,
-0.0391723923,
0.004603086,
-0.0345824957,
-0.0012950301,
0.0101558054,
-0.0128596239,
-0.0571890548,
-0.0403594337,
-0.0027433864,
0.0010378376,
0.0036666414,
-0.0128464345,
-0.0510428138,
-0.008296106,
-0.0836732835,
0.0538917147
] |
712.0112 | Rowin Meijerink | R. Meijerink, A.E. Glassgold (UC Berkeley), J.R. Najita (NOAO) | Atomic Diagnostics of X-ray Irradiated Protoplanetary Disks | Accepted by ApJ | null | 10.1086/527411 | null | astro-ph | null | We study atomic line diagnostics of the inner regions of protoplanetary disks
with our model of X-ray irradiated disk atmospheres which was previously used
to predict observable levels of the NeII and NeIII fine-structure transitions
at 12.81 and 15.55mum. We extend the X-ray ionization theory to sulfur and
calculate the fraction of sulfur in S, S+, S2+ and sulfur molecules. For the
D'Alessio generic T Tauri star disk, we find that the SI fine-structure line at
25.55mum is below the detection level of the Spitzer Infrared Spectrometer
(IRS), in large part due to X-ray ionization of atomic S at the top of the
atmosphere and to its incorporation into molecules close to the mid-plane. We
predict that observable fluxes of the SII 6718/6732AA forbidden transitions are
produced in the upper atmosphere at somewhat shallower depths and smaller radii
than the neon fine-structure lines. This and other forbidden line transitions,
such as the OI 6300/6363AA and the CI 9826/9852AA lines, serve as complementary
diagnostics of X-ray irradiated disk atmospheres. We have also analyzed the
potential role of the low-excitation fine-structure lines of CI, CII, and OI,
which should be observable by SOFIA and Herschel.
| [
{
"version": "v1",
"created": "Sat, 1 Dec 2007 23:07:32 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Meijerink",
"R.",
"",
"UC Berkeley"
],
[
"Glassgold",
"A. E.",
"",
"UC Berkeley"
],
[
"Najita",
"J. R.",
"",
"NOAO"
]
] | [
-0.0128722368,
0.0271826331,
0.0285068788,
-0.0082231378,
0.0322945043,
0.0292188395,
0.036509309,
0.0063257646,
0.0564726666,
0.0305573232,
0.0301586259,
-0.0127725629,
-0.0624246523,
0.0040296935,
0.0065785106,
0.0110496189,
-0.0729616582,
0.0594629012,
-0.0262001287,
0.0944343731,
0.0482139327,
0.0436289087,
0.0439421721,
-0.0263567585,
-0.0201911852,
-0.0926117599,
-0.0095046656,
-0.0009727154,
0.1557198912,
-0.0378762707,
0.0146521367,
-0.0508339442,
-0.0496378504,
-0.1207484156,
-0.1451259255,
0.0222701095,
0.0381040983,
0.0097324932,
-0.0837834552,
-0.0670381561,
-0.0027339265,
-0.0216435846,
-0.0821317062,
-0.001833297,
-0.0612855181,
-0.0484417602,
-0.0099532008,
0.0011729541,
0.0334905982,
-0.0520869941,
-0.0714238286,
0.0767208114,
0.0903334841,
-0.0608868189,
-0.0731325299,
-0.0170728005,
-0.0391008444,
0.1302032471,
-0.0178274792,
-0.0496093743,
0.0973961279,
-0.0681772903,
0.0314116739,
0.0771764666,
-0.0771764666,
-0.0238221809,
0.0206183624,
-0.0106936395,
0.1127744615,
0.0088567827,
0.02545969,
-0.0055817664,
0.0035526804,
-0.0274674166,
0.0193937905,
-0.0615703017,
0.0105370078,
0.003755589,
0.0032821356,
0.00694517,
0.0271399152,
0.0577826723,
0.0025612761,
-0.0199348796,
-0.0369080082,
0.0410658531,
0.0702277347,
0.0484702364,
-0.0919282734,
-0.0198779237,
0.0765499398,
0.0298453625,
-0.0074399821,
-0.0493815467,
0.0535963476,
-0.1104392335,
0.0068917726,
-0.000926438,
0.1323676109,
0.0138333831,
-0.0309275426,
0.0091914041,
-0.0380186625,
-0.0338892974,
0.0796256065,
-0.0258583874,
0.0644181445,
0.0693733841,
0.0309844986,
-0.06481684,
0.0721073076,
0.0034779247,
-0.0641333535,
0.0115266321,
-0.1338484883,
0.0008699261,
-0.1673390865,
0.0311553702,
-0.0437713005,
0.0715947002,
-0.0337753817,
0.1180144921,
0.0123311477,
0.0584946349,
0.1281528026,
-0.1013831049,
0.0670381561,
-0.2159801871,
-0.1189258024,
0.0078671584,
0.0903334841,
-0.1406832933,
0.0225406531,
-0.0456508771,
-0.0366232209,
0.0495524146,
0.0294181872,
-0.0731894895,
0.0112632075,
-0.0329495072,
0.0431162976,
0.0244914237,
0.0525426492,
-0.0005749077,
0.0137052303,
-0.0825304016,
-0.1248493046,
0.0178701952,
0.0537102632,
0.0559885353,
-0.0428030342,
-0.0344019085,
0.1034335494,
-0.0674368516,
0.0615133457,
-0.113457948,
0.0486980639,
0.0396988913,
0.0290906858,
-0.0109001072,
-0.0003323963,
0.0398982391,
-0.1033765897,
0.01103538,
-0.1114075035,
-0.0236797892,
-0.0340886451,
-0.0423473828,
-0.102920942,
-0.0184967201,
-0.0596337691,
-0.0969974324,
0.0367940925,
-0.0432871692,
0.0519730821,
0.0047487733,
0.0488689356,
-0.0563587546,
-0.0751260221,
0.1085027084,
-0.0028745385,
0.037078876,
0.0818469226,
-0.0125162564,
0.0224409793,
-0.089877829,
-0.0171582364,
-0.0049943994,
0.0293612313,
0.0515459031,
-0.0422904231,
0.0735312328,
0.0386167094,
0.167452991,
-0.1663138568,
-0.0776321217,
-0.0064681568,
-0.0467615314,
-0.0606020354,
0.1321397722,
0.0828151852,
0.0230959821,
0.0518022105,
-0.0563302748,
-0.0532546081,
-0.0494100228,
0.0571561493,
-0.0373636596,
0.0353132151,
0.0549917892,
0.105370082,
-0.0126301702,
-0.0329779871,
0.0507200323,
-0.0648737922,
-0.0706264302,
0.0541659184,
0.0600324683,
0.1198371053,
0.0189096574,
-0.0692594722,
-0.0045031472,
0.0625385642,
0.0873147771,
0.0530267805,
0.1066231281,
0.0263994765,
-0.010444453,
0.0951748118,
-0.0205756444,
0.0050157583,
-0.0392717123,
-0.1121479422,
-0.0022497936,
-0.0466191396,
0.0263567585,
-0.0761512443,
-0.0325792916,
-0.0106295627,
-0.0828721449,
0.0022444539,
0.046932403,
-0.1038322449,
0.0871439055,
0.0288628582,
-0.0366801806,
-0.0105726058,
-0.0161045361,
0.0131285423,
0.0540804826,
0.0137479473,
-0.024875883,
-0.0194649864,
-0.0428030342,
-0.0764360279,
-0.0430593416
] |
712.0113 | Remco C.E. van den Bosch | R. C. E. van den Bosch (1), G. van de Ven (2, 3, 1), E. K. Verolme
(1), M. Cappellari (4), P. T. de Zeeuw (5, 1) ((1) Sterrewacht Leiden, (2)
Institute for Advanced Study, (3) Princeton University, (4) University of
Oxford, (5) European Southern Observatory) | Triaxial orbit based galaxy models with an application to the (apparent)
decoupled core galaxy NGC 4365 | 21 Pages, 14 (Colour) Figures, Companion paper is arXiv:0712.0309
Accepted to MNRAS. Full resolution version at
http://www.strw.leidenuniv.nl/~bosch/papers/RvdBosch_triaxmethod.pdf | 2008, MNRAS, 385..647 | 10.1111/j.1365-2966.2008.12874.x | null | astro-ph | null | We present a flexible and efficient method to construct triaxial dynamical
models of galaxies with a central black hole, using Schwarzschild's orbital
superposition approach. Our method is general and can deal with realistic
luminosity distributions, which project to surface brightness distributions
that may show position angle twists and ellipticity variations. The models are
fit to measurements of the full line-of-sight velocity distribution (wherever
available). We verify that our method is able to reproduce theoretical
predictions of a three-integral triaxial Abel model. In a companion paper (van
de Ven, de Zeeuw & van den Bosch), we demonstrate that the method recovers the
phase-space distribution function. We apply our method to two-dimensional
observations of the E3 galaxy NGC 4365, obtained with the integral-field
spectrograph SAURON, and study its internal structure, showing that the
observed kinematically decoupled core is not physically distinct from the main
body and the inner region is close to oblate axisymmetric.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 19:12:40 GMT"
}
] | 2009-07-09T00:00:00 | [
[
"Bosch",
"R. C. E. van den",
""
],
[
"van de Ven",
"G.",
""
],
[
"Verolme",
"E. K.",
""
],
[
"Cappellari",
"M.",
""
],
[
"de Zeeuw",
"P. T.",
""
]
] | [
0.0355685987,
0.0026132779,
0.0724713504,
0.0068575614,
-0.0126477983,
0.0695362091,
-0.0516585186,
0.0608908758,
-0.0167569984,
0.0296983104,
-0.0491236225,
-0.0993679315,
-0.1320280731,
-0.0385304242,
0.0696429387,
0.0460016951,
0.0318329595,
-0.0023697945,
-0.0432533361,
0.1365108341,
-0.0725247189,
0.0258025751,
0.0898687467,
0.002191351,
-0.0368227027,
-0.0157430395,
-0.036208991,
0.0775945112,
0.0623851307,
-0.0887480527,
0.0084919026,
-0.0148491552,
-0.1316011399,
-0.064786613,
-0.2320363969,
0.205566749,
-0.0038790584,
0.0519787148,
-0.0821840018,
0.0164234601,
0.0485365912,
0.0790353939,
0.0095125316,
0.1118556336,
0.008838783,
0.0117072184,
-0.0545669757,
-0.0167036317,
-0.0149292052,
-0.0761536211,
-0.0404249243,
0.0515784696,
0.0871470645,
0.0288711339,
-0.180911541,
-0.0485365912,
-0.0505911931,
0.0068842447,
-0.0079382276,
-0.0062205018,
-0.1033170372,
-0.0526991598,
0.0556076206,
0.0414922498,
-0.0478961989,
-0.0428264067,
-0.010813334,
-0.025175523,
-0.0279905908,
0.0315928124,
-0.068255417,
0.0524856932,
0.0536063835,
0.0248686671,
0.0241215397,
-0.0210262965,
0.0003623067,
0.0696963072,
-0.0324199907,
0.0557143502,
0.0454146676,
0.002284742,
0.1184730455,
0.0086386595,
-0.0484832264,
-0.0446408577,
-0.0136217317,
0.023747975,
-0.0740723386,
0.0945649743,
0.0685222447,
-0.0436535813,
-0.0487767421,
-0.0876273587,
0.0806363821,
-0.0415722989,
-0.0142221022,
-0.0406383909,
0.1812317371,
0.0858129114,
0.0235078279,
0.0322065242,
0.0117138894,
-0.072684817,
0.1674632579,
-0.0196654592,
0.0703366995,
0.0359154791,
0.0122809056,
0.0600370169,
-0.0203058533,
-0.0092790546,
-0.0400780439,
-0.0719910562,
-0.012781214,
-0.0780214369,
0.0189183317,
0.034634687,
-0.1361906379,
0.0345813222,
-0.0151026454,
-0.0499241129,
0.0608908758,
-0.0430398695,
0.0907226056,
-0.1094007865,
-0.031806279,
-0.035114985,
-0.0804229155,
0.0240148064,
0.0003252005,
-0.0312192477,
-0.0048429859,
-0.0166102406,
-0.0689491779,
-0.0141153699,
-0.0060604033,
-0.0034854824,
0.0340743437,
0.045761548,
0.0658539385,
0.057528805,
0.0535530187,
0.0139019052,
0.0741790682,
0.1176191866,
-0.0064906687,
-0.0109267375,
-0.0230008475,
0.0155562581,
-0.0913629979,
0.0100795478,
0.073698774,
-0.0522989109,
-0.0489902049,
-0.0576355346,
0.0087120384,
0.0649467111,
-0.0063839359,
-0.0520587638,
-0.014048662,
0.008758734,
-0.0365291908,
0.0176241994,
-0.1232760102,
0.0606774129,
-0.0655871034,
0.0196787994,
-0.1032636687,
-0.0270566829,
-0.0305254869,
0.0100528644,
-0.0410653204,
-0.0332471654,
0.0385304242,
0.067081362,
0.058542762,
-0.0789820328,
-0.0932841823,
0.0338341929,
-0.0796224251,
0.0174907837,
0.0866134018,
-0.036369089,
-0.077167578,
0.0470957048,
-0.0252288878,
0.0818638057,
0.0070443433,
0.0202658288,
-0.0980871469,
0.0666544288,
0.0280439574,
0.0747660995,
-0.0438136794,
-0.0850657821,
0.0373563655,
0.0543001443,
0.0338875614,
0.1087603942,
0.1300001591,
0.0977669433,
0.0330070183,
-0.098247245,
-0.0684688836,
-0.0094791781,
0.145369634,
0.0343945399,
-0.0389039852,
-0.0019345261,
0.0114337159,
-0.0443206616,
-0.0064839977,
0.0262695309,
-0.0730583817,
0.0469622873,
-0.0965928882,
0.0475759991,
0.0781281739,
0.0682020485,
-0.0282307398,
0.1012357548,
0.0025065455,
0.0616913699,
0.0559278168,
0.0112669468,
0.0658539385,
-0.0341543928,
0.043093238,
0.0226406269,
0.1216750219,
0.0151693532,
-0.0361823104,
-0.0242416132,
-0.0369828008,
0.0632389933,
0.0167169739,
0.0994746685,
-0.0308456849,
-0.0663342327,
-0.0802628174,
0.0671347231,
-0.0632389933,
0.0005274085,
-0.0330870673,
0.0308723673,
-0.0264029466,
-0.0181712043,
0.000120491,
0.0478428304,
0.0480296127,
0.0441605598,
-0.0357020125,
0.0129212998,
0.0200657044,
0.0886413231
] |
712.0114 | Sergei Treil | Hyun-Kyoung Kwon and Sergei Treil | Similarity of operators and geometry of eigenvector bundles | 18 pages | Publ. Mat. 53 (2009), no. 2, 417--438 | null | null | math.FA math.CV math.DG | null | We characterize the contractions that are similar to the backward shift in
the Hardy space $H^2$. This characterization is given in terms of the geometry
of the eigenvector bundles of the operators.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 02:01:59 GMT"
}
] | 2010-07-08T00:00:00 | [
[
"Kwon",
"Hyun-Kyoung",
""
],
[
"Treil",
"Sergei",
""
]
] | [
-0.0033772294,
-0.0663541481,
-0.0064309696,
0.0219325833,
0.0145182051,
0.0473847277,
0.0052858172,
0.0612818338,
-0.1350891739,
0.0380682349,
-0.037731804,
-0.0097305616,
0.0981337503,
-0.0204057116,
0.018374199,
-0.0120208664,
0.0289070141,
-0.0201210417,
-0.0452108793,
0.0521206148,
-0.113247171,
-0.0695631653,
0.0878856033,
0.1133506894,
0.0169896632,
-0.0184000786,
-0.0363860913,
0.1215285063,
0.0767058134,
-0.0395433456,
0.0439686812,
-0.0041471343,
0.0599361174,
-0.0290364102,
-0.0278718472,
0.1494779885,
-0.0234853309,
0.1145928875,
0.092595607,
0.0357908681,
0.0460648946,
-0.0181154069,
-0.1497885436,
-0.0852976888,
0.0239640959,
0.0300198179,
-0.0493515469,
-0.0717370138,
-0.0236276668,
0.0295281131,
-0.0023210365,
-0.0179213136,
0.0567271039,
-0.1228742227,
0.0053958036,
-0.0029000826,
-0.0240676124,
0.0299680587,
-0.0229548085,
-0.0798113123,
-0.0127066644,
-0.1112803593,
-0.0580728203,
-0.0488857217,
-0.0873680189,
0.005991024,
-0.116249159,
0.0201598611,
-0.0194352437,
0.0590562262,
-0.0656812936,
0.0622652434,
0.0931131914,
0.0368001573,
-0.0117297266,
0.0375506505,
0.0292952023,
0.064283818,
0.1103487089,
0.0017161113,
0.0488598421,
-0.0348850973,
0.0694596469,
0.0326594897,
0.0004118425,
-0.0120402761,
0.0334358662,
-0.102429688,
-0.0474106073,
0.0039465707,
0.039310433,
0.1233917996,
0.0701325089,
-0.0488339625,
0.0977714434,
0.0098340781,
0.060919527,
0.0024957207,
-0.0018358025,
0.0585904047,
0.0088442005,
0.0270695947,
0.0475658849,
-0.0430111513,
0.0997382551,
0.0768093243,
-0.006747989,
0.0162650477,
0.0405526347,
0.0710124001,
-0.0351438895,
-0.0641802996,
-0.0495585799,
0.0653189793,
0.1288781762,
-0.0089735966,
-0.0624205172,
-0.0361790545,
-0.0895936266,
0.0144405672,
-0.1169737726,
-0.1034648567,
0.0854529664,
-0.0689938217,
-0.0376024097,
0.0414066464,
-0.030356247,
-0.0379647166,
-0.1269113719,
-0.0131595498,
0.0562612787,
0.0070003108,
0.0196293369,
-0.0017888965,
0.0446932986,
0.0540874302,
0.0033836993,
0.0055316691,
0.102015622,
0.1114873886,
0.0316243246,
-0.0667164549,
0.0352732874,
-0.0763952583,
0.0174684282,
0.0898006633,
-0.0244816784,
0.0414842814,
0.0297092684,
0.0831238404,
-0.0107269092,
-0.0879373625,
0.0445380211,
-0.0505678654,
-0.1022226587,
-0.070701845,
0.0363343321,
-0.031313777,
0.0276389364,
0.0549155623,
0.0482128635,
0.015902739,
-0.0490927547,
0.116249159,
0.0234335735,
-0.0565200709,
-0.0248439871,
-0.0170931816,
-0.0560542457,
-0.1581733823,
-0.0202633776,
-0.0953905582,
-0.0981855094,
0.032763008,
0.066612944,
-0.0271989908,
-0.0433217026,
-0.071115911,
-0.0911463797,
-0.0596773289,
0.0317019634,
0.0198751893,
0.0805876851,
0.0065927142,
-0.1203898191,
0.1076572761,
-0.0273542646,
-0.015967438,
-0.0293728393,
0.0863328576,
-0.0726686642,
0.1526869982,
0.0138194682,
0.0411737338,
0.0466859937,
-0.1238058656,
-0.0062595201,
0.0079254908,
-0.0053278706,
-0.0644908473,
0.0682174489,
0.0762917474,
0.0606607348,
0.0096141053,
-0.1357102841,
-0.0312878974,
0.0072267535,
0.1136612445,
-0.015074607,
0.0999970511,
0.0058713327,
-0.0102999033,
-0.0566235855,
0.0500244014,
0.0283635519,
0.0128619391,
-0.0566753447,
0.0553813875,
-0.0081066452,
0.0915604457,
-0.1024814472,
0.0482128635,
0.0113221295,
-0.0205221679,
0.0051111327,
0.0291399267,
0.0381458737,
-0.105586946,
0.0189047214,
-0.1042929888,
0.085349448,
0.0762917474,
-0.0565200709,
0.0819851607,
0.0012874879,
-0.0642320588,
-0.0461166501,
-0.0439686812,
-0.0577622689,
-0.0181412864,
-0.0008354114,
0.0629381016,
0.0014443803,
-0.0819851607,
-0.0164591409,
-0.0095494073,
-0.0486269295,
0.0249604434,
0.0207421407,
-0.0806912035,
-0.062161725,
0.1342610419,
-0.0343157575,
0.0364119671,
-0.0233041774,
0.0888690129
] |
712.0115 | Carl H. Gibson | Carl H. Gibson (UCSD), R. Norris Keeler, Valery G. Bondur | Vertical stratified turbulent transport mechanism indicated by remote
sensing | 3 pages, 3 figures, SPIE News | null | null | null | astro-ph | null | Satellite and shipboard data reveal the intermittent vertical information
transport mechanism of turbulence and internal waves that mixes the ocean,
atmosphere, planets and stars.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 01:41:59 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Gibson",
"Carl H.",
"",
"UCSD"
],
[
"Keeler",
"R. Norris",
""
],
[
"Bondur",
"Valery G.",
""
]
] | [
0.0166484639,
0.1067698374,
0.024351269,
0.025175022,
-0.0305221844,
0.0443670005,
-0.0446560383,
-0.0816815272,
-0.1213950515,
0.00018347,
-0.0569111593,
0.0533560179,
-0.1135910898,
0.0082375212,
0.0340773277,
0.0745134428,
-0.0536161475,
0.0493095145,
-0.0570267737,
0.0743400156,
-0.0552058443,
-0.1311066598,
0.0580094941,
0.0484424084,
-0.0637034997,
-0.0932429656,
0.033210218,
0.0835891664,
0.0139965611,
-0.0013512425,
0.1158455685,
-0.077288188,
0.0142277898,
-0.1054402739,
-0.0196110811,
0.091855593,
0.0658423677,
0.0716230795,
-0.1076369509,
-0.0450028814,
-0.051708512,
-0.0810456499,
0.024062233,
0.0726636127,
-0.0390487425,
-0.0697732493,
-0.1489112675,
-0.074224405,
0.0569978692,
0.0509281158,
-0.0578071699,
-0.0504078493,
0.0256663822,
-0.0442802906,
-0.0191197209,
-0.0226315074,
-0.0171687286,
0.0348577239,
-0.029539464,
-0.0533271134,
-0.1633630544,
-0.0494251288,
-0.0282821581,
0.0399158485,
-0.0191775281,
-0.023672035,
-0.0431530513,
0.0912775174,
-0.0559284352,
0.0167207234,
0.0061889798,
-0.0546277761,
-0.0416500643,
-0.0271982737,
-0.0698310584,
-0.0175300241,
-0.1307598203,
0.0047004456,
0.0029824886,
-0.0039381133,
0.0822596028,
-0.031707231,
-0.0017829898,
-0.0937054232,
-0.0710450113,
0.0032155237,
0.0257241894,
-0.0408985727,
-0.0281087365,
0.0389620326,
0.0208105799,
0.0279497653,
-0.0651486814,
0.0916243643,
-0.0333547369,
-0.0503500439,
0.1057293117,
-0.0775772184,
0.130412966,
0.0084181689,
-0.0070560877,
-0.0917399749,
-0.0000742348,
-0.0553503633,
0.0357248299,
-0.0723745748,
-0.0557839163,
0.0652642921,
-0.0705825537,
0.0743978247,
-0.0231517702,
-0.1075213328,
0.0181514509,
0.0632988513,
-0.0149865085,
-0.0302042458,
-0.0661892071,
-0.0243946258,
-0.0456387587,
0.042459365,
-0.0611599833,
-0.0166340135,
0.0207527727,
0.0693107918,
0.0770569593,
-0.0287157111,
-0.0290336497,
0.0510726348,
-0.0144084366,
0.0486447327,
0.0341062285,
-0.0668250844,
-0.0437311232,
-0.1138801202,
0.0280653797,
0.0215187185,
-0.0239610709,
-0.0627785847,
0.0075582871,
0.0735885277,
-0.0350311436,
0.046765998,
0.0327477604,
-0.0456965677,
0.0609865636,
0.0856702253,
-0.0706981644,
0.0924914703,
0.044395905,
-0.0150587671,
-0.082837671,
-0.0068537625,
-0.0956130549,
0.0000289883,
0.0344819762,
-0.0529224612,
0.0923180506,
0.0235564206,
-0.0270826593,
-0.0001445179,
-0.063472271,
-0.03563812,
0.0065430491,
0.0064599509,
-0.0408407636,
-0.0018326679,
0.0453497246,
-0.0284844823,
-0.1194296107,
-0.065206483,
-0.114978455,
-0.1405870318,
-0.0250016004,
0.0401470773,
-0.0296550784,
0.030695606,
-0.0504078493,
-0.0796004683,
0.0346553959,
-0.0258398037,
0.0277763437,
0.010022318,
0.0157090984,
-0.1555012763,
-0.021258587,
0.1015093848,
-0.0301753413,
0.1291412115,
0.0957864821,
0.0330367982,
-0.046968326,
0.0609287545,
0.0164027847,
0.1328408718,
-0.0445982292,
-0.0144445663,
-0.0135341035,
0.008280877,
0.1153253019,
-0.0271838214,
0.0741665959,
-0.034713205,
0.0314471014,
-0.081912756,
-0.1223199666,
-0.0212730374,
0.0724323839,
0.1256727874,
-0.0360138677,
0.075958617,
0.0402626917,
0.1009891257,
-0.0573158078,
0.0428640172,
-0.1259040087,
-0.0401470773,
0.0253339913,
0.0776350275,
0.1045153588,
-0.0016971823,
-0.0281087365,
0.0155356769,
-0.0099645108,
0.0060625267,
-0.0494829379,
0.0398580432,
0.1257884055,
-0.048268985,
0.081912756,
0.0008811077,
0.125325948,
0.0494251288,
0.078039676,
-0.0928961188,
0.0204348341,
0.0689061433,
0.0402337909,
0.0176889934,
0.0771147609,
-0.006102269,
0.0132956486,
0.0746868625,
-0.0327766649,
0.0203481242,
-0.0290770065,
0.0548011959,
0.0010712391,
-0.0507257916,
0.0411008969,
-0.0060842047,
0.0306088962,
-0.006051688,
-0.1263664663,
-0.0231084153,
0.0196110811,
0.1037060618
] |
712.0116 | Keqin Liu | Keqin Liu | Generalized Cohn's Theorem | 15 pages | null | null | null | math.RA | null | We introduce the notion of a free associative $\mathcal{Z}_2$-algebra on the
union of two disjoint sets and prove a generalization of Cohn's Theorem on
Jordan algebras.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 02:16:59 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Liu",
"Keqin",
""
]
] | [
0.0292200781,
-0.0661334246,
-0.0245133284,
0.0665634796,
0.048429355,
0.0285988841,
0.0322543792,
0.0640787035,
-0.1425882429,
-0.0619284101,
0.0134512708,
-0.0618328415,
-0.0137379766,
0.1362807304,
0.0433164388,
0.0164019484,
0.033496771,
-0.0126747768,
0.0367460996,
0.0873496383,
-0.0437226035,
-0.0940872207,
0.0762159079,
-0.0465896577,
0.0282405019,
-0.0421696156,
0.0394936949,
0.0781750605,
0.1002513915,
-0.1058899313,
0.1020671949,
-0.0395175889,
-0.0204636119,
0.0012506038,
-0.066945754,
0.0686182082,
0.0307491757,
0.063027449,
-0.0232112072,
0.073301062,
-0.0311553422,
0.049361147,
0.004560411,
-0.0047366153,
0.1101905182,
0.029363431,
0.0482143238,
0.004237867,
-0.0531361029,
-0.0020681627,
-0.0020233651,
-0.0195318181,
0.1146822348,
-0.0946606323,
-0.0742089674,
0.0140007902,
-0.0169156305,
0.0607338026,
0.0440809838,
-0.0661334246,
0.0200932845,
-0.0926059112,
0.0411422513,
0.1189828217,
-0.0703862235,
-0.0027416223,
-0.0391830988,
-0.0143950097,
0.0926536918,
0.0351214372,
-0.1422059685,
-0.0083682192,
0.098244451,
0.1767062098,
0.0129973199,
0.0097121522,
-0.012865914,
0.0309403129,
-0.0387052558,
0.0607338026,
-0.0168081149,
0.0617372729,
0.1047431082,
-0.060160391,
0.1218498796,
-0.0352886803,
0.0270936787,
0.0858205408,
-0.0431491919,
0.0041930694,
-0.0325171947,
-0.0023100707,
-0.0391114205,
0.0007257235,
0.1142999679,
-0.0264485907,
0.0867762268,
-0.0364116095,
0.0409272239,
-0.0108948126,
-0.0635530725,
-0.0123283407,
0.0438898467,
-0.0661812052,
0.0844347998,
0.1030228809,
-0.0242624618,
-0.038394656,
-0.0256362595,
-0.0093000131,
-0.0418351255,
0.0137738148,
0.0157926995,
0.0523237698,
0.000437898,
-0.1682006121,
-0.096333079,
-0.066993542,
-0.0436748192,
0.0539484359,
-0.0195557103,
-0.1001558229,
0.0303430092,
0.0377734639,
0.0433881134,
-0.0469719321,
-0.0534705929,
-0.0262574535,
-0.0233665053,
-0.018576134,
0.0395175889,
-0.0121610956,
0.0077291052,
0.0621195473,
-0.1600772887,
-0.0169395227,
0.068379283,
-0.0213356744,
0.0562898666,
-0.0893087909,
0.0563854352,
-0.0730143562,
0.0484532453,
0.0383229814,
-0.0362921506,
-0.0173576344,
-0.0290767252,
-0.0226139035,
-0.0139052216,
0.0241788384,
-0.0505557545,
-0.0602081753,
0.0255406909,
-0.014430848,
-0.0649866015,
-0.0354559235,
-0.0632663667,
-0.0023518819,
0.109999381,
0.010954543,
0.0889265165,
0.092414774,
-0.0578189604,
-0.0024369976,
0.0023548685,
0.0486682765,
-0.1070367545,
0.0438420624,
0.0028461504,
-0.078700684,
0.0412378199,
-0.03079696,
-0.1180271357,
-0.0433881134,
-0.0323260576,
0.0083383545,
-0.0929881781,
-0.0369850211,
-0.1391477883,
-0.0150281517,
0.0248956028,
-0.0423607528,
-0.0225661192,
-0.0768848807,
-0.0230559092,
0.0160077289,
0.0659422874,
-0.0446305051,
0.0202844217,
-0.0277387667,
-0.0415484197,
0.046183493,
0.1079924405,
0.073301062,
0.1065589115,
-0.1081835777,
-0.0160077289,
0.1117196158,
-0.0088161975,
-0.0090491455,
0.0230439622,
-0.0482143238,
0.0632185861,
0.002127893,
-0.0137021383,
-0.0336879082,
0.0567677096,
-0.016043568,
-0.1126753017,
-0.0715330467,
0.0457534343,
-0.0314898305,
0.0309880972,
0.1116240472,
0.0921758488,
-0.0055638803,
-0.0729187876,
0.1321712732,
-0.0715808272,
0.1124841645,
-0.0917457938,
0.072823219,
0.0585835092,
0.0415006354,
0.0469241478,
-0.0187553242,
-0.0900733396,
-0.0222674683,
0.0945650637,
-0.0560031608,
0.0730143562,
0.0372239426,
-0.0644609779,
-0.0571499839,
-0.0911723822,
-0.0662767738,
-0.0451322384,
-0.1111462042,
-0.0688093454,
-0.0168558992,
-0.0419545844,
-0.0050979839,
0.020786155,
0.1464109868,
0.0397565104,
0.0124358553,
-0.011832579,
0.0504601859,
0.0691916198,
-0.0568154939,
-0.0385380089,
0.0494089313,
-0.0409988984,
-0.0374389738,
-0.1001558229,
0.0128181297
] |
712.0117 | David Blaschke | D. B. Blaschke, T. Klahn, F. Sandin | Color superconducting quark matter in compact stars | 8 pages, 3 figures, To appear in the proceedings of EXOCT 2007:
International Symposium on Exotic States of Nuclear Matter, Catania, Italy,
11-15 Jun 2007 | null | 10.1142/9789812797049_0039 | null | nucl-th | null | Recent indications for high neutron star masses (M \sim 2 M_sun) and large
radii (R > 12 km) could rule out soft equations of state and have provoked a
debate whether the occurence of quark matter in compact stars can be excluded
as well. We show that modern quantum field theoretical approaches to quark
matter including color superconductivity and a vector meanfield allow a
microscopic description of hybrid stars which fulfill the new, strong
constraints. For these objects color superconductivity turns out to be an
essential ingredient for a successful description of the cooling phenomenology
in accordance with recently developed tests. We discuss the energy release in
the neutrino untrapping transition as a new aspect of the problem that hybrid
stars masquerade themselves as neutron stars. Quark matter searches in future
generations of low-temperature/high-density nucleus-nucleus collision
experiments such as low-energy RHIC and CBM @ FAIR might face the same problem
of an almost crossover behavior of the deconfinement transition. Therefore,
diagnostic tools shall be derived from effects of color superconductivity.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 02:17:05 GMT"
}
] | 2017-08-23T00:00:00 | [
[
"Blaschke",
"D. B.",
""
],
[
"Klahn",
"T.",
""
],
[
"Sandin",
"F.",
""
]
] | [
0.0666599497,
0.0110927531,
-0.0825362876,
0.0036717271,
0.0541967601,
0.0317526832,
0.0592130646,
0.043440152,
-0.0035165837,
0.0091017457,
0.0228836518,
0.0341574065,
-0.1069455147,
0.0820708573,
0.0585924909,
-0.0026487503,
0.0005377496,
0.0075632408,
0.0305115357,
0.001511032,
-0.0166520588,
-0.1161506921,
0.0818639994,
0.0128833661,
-0.0037460667,
0.0307183936,
0.0335109755,
-0.0228190087,
0.1574188322,
-0.0359932669,
-0.0174924172,
-0.0463361628,
-0.1015672088,
-0.0924137533,
-0.0498268865,
0.0583339185,
-0.0057693953,
-0.0007474357,
-0.0882248804,
-0.0139758345,
-0.0476031676,
0.0016855684,
-0.0003496787,
0.0975334793,
-0.0334334038,
0.0497493148,
0.0329938307,
-0.0582304895,
0.0113319326,
0.0652119443,
-0.0305891074,
0.008358351,
0.0338988341,
-0.0483788811,
-0.099550344,
0.060764499,
-0.0259994473,
0.0331489742,
0.0445520133,
-0.0351658352,
-0.0500337444,
-0.0769511238,
-0.0350106917,
0.0666599497,
-0.0774165541,
-0.0552310497,
-0.0118426131,
-0.0395357087,
-0.0138336197,
0.0209055729,
0.0047674272,
-0.0317785405,
0.0329938307,
-0.0649533719,
-0.0219140053,
0.0062800753,
0.0122627923,
0.0150876958,
-0.0470860228,
0.0672805235,
-0.0217847191,
0.0204530712,
0.0086427797,
-0.0478100255,
-0.0657290891,
0.0093150679,
0.044526156,
0.045172587,
-0.1541091055,
-0.0774165541,
0.0202462133,
0.0144929793,
0.0254176594,
0.0101166423,
0.1204947084,
-0.0591096357,
0.0666082352,
-0.0412681438,
0.0234007966,
0.0227026511,
-0.0842428654,
0.0040951394,
0.0801574215,
-0.072451964,
0.1570051163,
-0.0751928315,
0.0225733649,
0.0770028383,
0.0513783209,
-0.0111832535,
0.1314581782,
0.0188887082,
-0.0461551622,
0.1147026867,
-0.1774840504,
-0.0100132134,
-0.0362001248,
-0.0088948878,
-0.0559550524,
0.1624868512,
0.0706419572,
-0.0539899021,
0.0446812995,
-0.0307701081,
-0.0003013984,
-0.134457618,
0.0834154338,
-0.0439572968,
-0.0937066153,
-0.0378808454,
0.0722451061,
-0.1057043672,
0.0246548709,
0.0420180038,
-0.0577650592,
-0.0390185639,
0.0124567216,
-0.0266329497,
0.020155713,
-0.0503698885,
0.025805518,
-0.0378032736,
0.0967577621,
0.0766408369,
0.0435435809,
0.0796402767,
0.0268139504,
0.0614367872,
0.0950511917,
0.0194317102,
0.0154755535,
-0.0147774089,
-0.0067228805,
0.0028249028,
-0.0382428467,
-0.1953772455,
0.0442675836,
0.1275278777,
-0.0221725777,
-0.1231838614,
0.0814502835,
0.0357864089,
-0.0473445952,
-0.077726841,
0.068418242,
0.0176217034,
-0.0923103243,
-0.0202591419,
-0.1396290511,
-0.0908106044,
0.0428712927,
-0.0830017179,
-0.0280550979,
0.0071559893,
0.0286498144,
0.084191151,
0.0690905228,
-0.1229770035,
-0.0011425664,
0.1042046472,
0.019677354,
0.043233294,
0.0469050221,
-0.0327352583,
-0.0082355291,
0.0050906427,
-0.0009874231,
-0.0305373929,
0.0461810194,
-0.0415525734,
-0.0410095714,
0.0516886078,
-0.0109699313,
0.0572479144,
-0.0666599497,
-0.1096346676,
0.1050837934,
-0.0128833661,
0.025637446,
0.0381135605,
-0.0177897755,
0.0852254406,
0.006774595,
-0.088069737,
-0.058178775,
-0.0133552607,
0.1184261292,
0.053007327,
-0.0445002988,
-0.0665565208,
0.0530590415,
0.1379741877,
-0.0414232872,
0.0652119443,
-0.031623397,
-0.0074856691,
-0.1120135337,
0.0777785555,
0.0520506091,
0.0442158692,
-0.0474480242,
0.0983091965,
0.1257695854,
0.0789679885,
-0.0493097417,
-0.0103558218,
0.0532141849,
-0.0001132264,
0.071159102,
0.0447588712,
0.0135233328,
-0.0604024976,
-0.0799505636,
0.0240860116,
0.0046833912,
-0.086570017,
-0.0788128451,
0.035036549,
0.0436470099,
-0.0703316703,
-0.0545587614,
-0.0259348042,
0.0585407764,
0.0476031676,
0.0041048359,
0.0118490774,
-0.0550241917,
-0.0079058493,
0.0817088559,
-0.1316650361,
0.0500078872,
0.0523091815,
0.0375705585,
0.0223535784,
-0.0403889976,
-0.0087656016
] |
712.0118 | Zhi-Gang Wang | Zhi-Gang Wang | Reanalysis of the (0^+,1^+) states B_{s0} and B_{s1} with QCD sum rules | 9 pages, 5 figures, 4-version | Chin.Phys.Lett.25:3908-3911,2008 | 10.1088/0256-307X/25/11/020 | null | hep-ph | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | In this article, we calculate the masses and decay constants of the $P$-wave
strange-bottomed mesons $B_{s0}$ and $B_{s1}$ with the QCD sum rules, and
observe that the central values of the masses of the $B_{s0}$ and $B_{s1}$ are
smaller than the corresponding $BK$ and $B^*K$ thresholds respectively, the
strong decays $B_{s0}\to BK$ and $B_{s1}\to B^*K$ are kinematically forbidden.
They can decay through the isospin violation precesses $B_{s0}\to B_s\eta\to
B_s\pi^0$ and $B_{s1}\to B_s^*\eta\to B_s^*\pi^0$. The bottomed mesons $B_{s0}$
and $B_{s1}$, just like their charmed cousins $D_{s0}(2317)$ and
$D_{s1}(2460)$, maybe very narrow.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 02:18:31 GMT"
},
{
"version": "v2",
"created": "Thu, 24 Jan 2008 13:19:34 GMT"
},
{
"version": "v3",
"created": "Wed, 7 May 2008 13:47:26 GMT"
},
{
"version": "v4",
"created": "Thu, 28 Aug 2008 02:23:34 GMT"
}
] | 2008-12-18T00:00:00 | [
[
"Wang",
"Zhi-Gang",
""
]
] | [
0.0903517604,
0.0631562099,
0.0080544306,
-0.0270534102,
-0.1247015297,
0.0298724603,
-0.0167958569,
0.0174236279,
0.0670412853,
-0.0274087526,
-0.0600765757,
0.0311990734,
-0.0557177067,
0.0987378433,
0.0933366343,
0.1252700835,
-0.0047053271,
0.0833396614,
0.0120401885,
-0.016535271,
-0.0111932894,
-0.0837186947,
0.0377373733,
0.0751430988,
-0.0235473644,
0.0043055667,
0.0140597187,
-0.0863245428,
0.0104944492,
0.0117381476,
0.0543437153,
-0.0470473506,
-0.1167418584,
-0.1294394284,
-0.0813023672,
0.1472539455,
-0.1022438854,
0.0401300155,
-0.05552819,
-0.0033935211,
-0.0436834395,
-0.0191411171,
-0.1175946817,
0.0788386613,
-0.017838195,
0.0473079346,
0.0024192904,
0.0052975644,
-0.0038643498,
-0.0002385607,
0.0160733256,
0.1084031537,
0.0285695381,
0.0285932273,
-0.0621612519,
0.0473553129,
0.0270060319,
-0.0157416742,
0.0446547084,
0.0093810428,
0.0702630579,
-0.0905412734,
-0.0612136722,
0.0586552061,
-0.0456496701,
-0.0591763742,
-0.0444888845,
0.0316728614,
0.0584183112,
0.0388744697,
-0.0467630737,
-0.0201716106,
0.0251582507,
0.024968734,
-0.0317913108,
0.040793322,
0.1226168573,
0.0131476726,
-0.0117736822,
0.0140952533,
-0.065288268,
0.0395377763,
0.0264137927,
-0.0516904928,
-0.0603608489,
0.0567126647,
0.0284510907,
0.0378084444,
-0.0765170902,
-0.0229195915,
-0.035629008,
-0.0813497454,
-0.0635826215,
-0.0019884375,
0.1602357775,
-0.0279062316,
0.0240093097,
-0.0034320164,
-0.0547701269,
-0.0005126556,
-0.0175065417,
-0.0006921776,
0.0956108272,
-0.0334258862,
0.0671360493,
-0.069078587,
0.064672336,
0.0028294148,
-0.053538274,
-0.0496531948,
0.1021491289,
-0.0691733435,
-0.1319031417,
0.0235236753,
-0.0804969221,
-0.1211954877,
-0.0560493581,
0.0062244162,
-0.0026798749,
0.1446007192,
0.0070120925,
0.0213560853,
0.0270770993,
-0.0149243856,
-0.0171511993,
-0.0229551271,
0.0536804087,
-0.088361837,
-0.0246133916,
-0.1113406569,
0.1120039597,
-0.1156047657,
-0.0272903051,
-0.0408170111,
-0.0586552061,
0.1003487259,
0.0319334455,
0.0481844433,
0.0815866441,
-0.0129463123,
-0.0221259948,
0.0323124789,
0.0524959341,
0.0415750742,
0.0023319353,
0.0429727547,
0.03463405,
0.0025332961,
0.0243528076,
-0.0487529933,
-0.0021350163,
-0.0231327973,
0.0468104556,
0.0150428331,
-0.0117026139,
-0.1259333938,
0.0342550166,
0.0633457229,
0.0093751196,
-0.0276456475,
0.0876985341,
-0.0305120777,
0.0289011914,
0.0163694452,
0.0476869643,
0.0210362766,
-0.0895936936,
-0.0042433818,
-0.0719213262,
-0.1613728851,
0.1537922472,
0.0126857273,
0.0074858824,
-0.0877932906,
-0.1041390449,
0.0354868732,
-0.1002539694,
-0.0867035761,
-0.0507902913,
-0.0193187874,
0.0864666775,
0.0972217098,
0.0492741615,
0.0165708065,
-0.0565705299,
-0.0038643498,
0.0963215083,
0.0565705299,
-0.0217232723,
-0.0895463154,
-0.0326915123,
0.0964636505,
0.048445031,
0.0444651917,
0.0199702494,
-0.1444111913,
-0.0078530693,
0.1261229068,
0.0695049986,
0.0588447191,
-0.0054189735,
-0.1484857947,
0.109066464,
-0.0632509664,
-0.0281194374,
0.0329994746,
0.1578668356,
-0.0429253764,
0.0196267515,
-0.047142107,
0.0104115354,
-0.0024074456,
0.0905412734,
0.0157179832,
-0.0140834088,
0.0300145969,
-0.08357656,
0.0312227625,
0.0203374363,
0.0315781049,
-0.1192055717,
0.0340655036,
0.0600291938,
0.0874142572,
-0.0258689355,
0.0233104695,
0.0191648062,
0.0739586204,
0.0012644271,
0.0967952982,
0.0298724603,
0.0044684322,
-0.01924772,
-0.0223391987,
-0.010749111,
-0.0645775795,
0.0156942941,
0.0067218961,
0.0144624403,
-0.0945211053,
-0.1032862216,
-0.0045928019,
0.0660937056,
0.0682257637,
-0.0020876373,
0.0256794188,
-0.0407222509,
0.0252056289,
0.0872721225,
-0.0705473348,
-0.0230261944,
0.0727741495,
0.0286406074,
0.0310332458,
-0.0912993401,
-0.0534908921
] |
712.0119 | Farhan Rana | Jahan M. Dawlaty, Shriram Shivaraman, Mvs Chandrashekhar, Farhan Rana,
and Michael G. Spencer | Measurement of Ultrafast Carrier Dynamics in Epitaxial Graphene | null | MRS Proc. 1081 (2008) 1081-P06-04 | 10.1063/1.2837539 | null | cond-mat.mtrl-sci cond-mat.mes-hall | null | Using ultrafast optical pump-probe spectroscopy, we have measured carrier
relaxation times in epitaxial graphene layers grown on SiC wafers. We find two
distinct time scales associated with the relaxation of nonequilibrium
photogenerated carriers. An initial fast relaxation transient in the 70-120 fs
range is followed by a slower relaxation process in the 0.4-1.7 ps range. The
slower relaxation time is found to be inversely proportional to the degree of
crystalline disorder in the graphene layers as measured by Raman spectroscopy.
We relate the measured fast and slow time constants to carrier-carrier and
carrier-phonon intraband and interband scattering processes in graphene.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 07:18:02 GMT"
}
] | 2019-06-05T00:00:00 | [
[
"Dawlaty",
"Jahan M.",
""
],
[
"Shivaraman",
"Shriram",
""
],
[
"Chandrashekhar",
"Mvs",
""
],
[
"Rana",
"Farhan",
""
],
[
"Spencer",
"Michael G.",
""
]
] | [
0.0513074696,
-0.035437949,
-0.0072785015,
-0.0155234924,
-0.0303787943,
0.0352947675,
0.022969041,
0.0060017807,
0.0663417503,
0.003505016,
0.0411175676,
-0.0632394403,
-0.0957898498,
-0.0115620783,
0.1239015684,
-0.0687281415,
-0.0697304308,
0.005924223,
-0.0412130244,
0.0357243158,
-0.0519279316,
-0.0132444864,
0.0696827024,
0.0170149878,
-0.0226946063,
-0.0581325553,
0.1120650545,
0.0179098863,
0.0129581187,
-0.0498279035,
0.0155354245,
-0.0025355434,
-0.0616644174,
-0.1977843195,
-0.0209286753,
0.138601765,
-0.0288992301,
-0.0027309295,
-0.1107286736,
-0.0009642523,
0.0037406725,
-0.043146003,
-0.1322062165,
-0.0334811062,
0.0680599511,
-0.0489688031,
-0.1259061396,
0.072737284,
0.0388027653,
-0.0026951337,
-0.0890602171,
0.0026697782,
0.0068191206,
-0.0010887922,
0.0037675193,
-0.0494460799,
0.1333516985,
-0.0000529481,
-0.0311663039,
0.0282071754,
0.1074831784,
-0.0852897167,
0.0353424922,
0.0216803886,
-0.073978208,
0.0136382412,
-0.0419766679,
0.0999421775,
-0.0069145765,
0.0600893982,
0.0020254517,
0.0306412969,
0.0524052083,
-0.0274912585,
0.0423107632,
-0.0336958803,
-0.0408312008,
0.0331947394,
0.0198905934,
0.0069026444,
0.0303787943,
-0.0724986494,
-0.0147479139,
0.0001793524,
0.009145855,
-0.0580848269,
-0.0330754183,
-0.0694917887,
0.0388504937,
0.0240190551,
0.090396598,
0.0551256984,
-0.0774623454,
0.1297243685,
-0.0133996019,
-0.0630007982,
0.0574643649,
0.0029621115,
-0.025248047,
0.0152251935,
0.0678690448,
0.0633348972,
0.0045192335,
0.0706849843,
0.0808987543,
-0.0111444592,
-0.1198924333,
0.034507256,
-0.0903011486,
0.0387550369,
0.1102513969,
0.0250094086,
0.0423107632,
0.1038558632,
-0.0106373504,
-0.0742645785,
-0.1796477288,
-0.0236491635,
0.002179076,
0.0347458944,
-0.097508058,
0.0748373121,
0.0533597693,
-0.0491597131,
0.073357746,
0.0414516628,
0.0179098863,
-0.0893465877,
-0.1005149111,
0.0514506511,
0.0029546539,
-0.0945489258,
0.0500665456,
-0.0623803362,
0.0422868989,
-0.034936808,
0.0499710888,
-0.0210002661,
0.0242934898,
0.043957375,
-0.0123257246,
-0.0087103378,
0.1749704033,
0.075171411,
0.0788464546,
0.1323016733,
0.0192581993,
0.0635735318,
0.00618076,
0.0318583585,
-0.0238162111,
-0.0241622385,
0.0737395734,
0.0075529367,
0.133733511,
-0.1083422825,
0.0612825938,
0.0436710082,
-0.0479665175,
-0.0636689886,
-0.0254866872,
0.0298299231,
-0.0715918168,
-0.0577507317,
0.0769373402,
-0.0273719374,
-0.0763168782,
-0.0213104971,
-0.0658644736,
-0.0904443264,
-0.0215730015,
-0.1185560524,
-0.1034740359,
0.0081674336,
0.1114923209,
0.0570825413,
0.0129819829,
0.0040210737,
-0.0517370179,
0.0106850788,
-0.0061032022,
-0.0812805742,
-0.0127314115,
0.0125166364,
0.052787032,
-0.0836192444,
0.0217161849,
0.0536461361,
-0.0309992563,
-0.06839405,
-0.0750759542,
0.1512019187,
0.0855760872,
0.0595166646,
0.0277776252,
-0.0799919218,
0.0760782361,
0.0018181339,
0.0289230943,
0.0477756076,
-0.0100168884,
-0.0510211028,
-0.032025408,
-0.0294719655,
0.0622371547,
-0.0467255935,
-0.0041463594,
-0.0610916838,
-0.0112279831,
0.0957898498,
0.0759827793,
0.0009292021,
-0.0349129438,
-0.0007535784,
-0.1279107183,
-0.060996227,
0.005035291,
-0.0213224292,
0.1051922441,
-0.0062284879,
-0.0746463984,
0.04906426,
0.0321924537,
0.0724509209,
0.0799441934,
0.041785758,
-0.0754577741,
-0.0375618413,
-0.0029546539,
-0.0898238644,
-0.000188115,
0.070875898,
-0.0367027372,
-0.0207974222,
0.0256298706,
0.0266321562,
0.0164422542,
0.0453414842,
-0.0731191114,
-0.128769815,
-0.0458664894,
0.0057959543,
0.0001779541,
0.1136878058,
0.0535506792,
0.0127433436,
-0.092830725,
-0.0374663845,
0.0156428125,
0.0398050509,
-0.1140696257,
0.0320969969,
-0.1019467488,
0.0458664894,
-0.0395902731,
-0.0435516872
] |
712.012 | Jordan Bell | Leonhard Euler | On the partition of numbers into parts of a given type and number | 14 pages | null | null | null | math.HO math.CO | null | E394 in the Enestrom index. Translated from the Latin original, "De
partitione numerorum in partes tam numero quam specie datas" (1768).
Euler finds a lot of recurrence formulas for the number of partitions of $N$
into $n$ parts from some set like 1 to 6 (numbers on the sides of a die). He
starts the paper talking about how many ways a number $N$ can be formed by
throwing $n$ dice. There do not seem to be any new results or ideas here that
weren't in "Observationes analyticae variae de combinationibus", E158 and "De
partitione numerorum", E191. In this paper Euler just does a lot of special
cases. My impression is that Euler is trying to make his theory of partitions
more approachable,. Also, maybe for his own benefit he wants to say it all
again in different words, to make it clear.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 06:28:01 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Euler",
"Leonhard",
""
]
] | [
0.0817801207,
-0.0899693519,
0.1576146483,
0.0195195358,
0.0743761584,
-0.0001154678,
-0.0069692596,
0.0958588719,
-0.049668245,
-0.0199121702,
0.0300926175,
-0.0887353569,
-0.0058123902,
-0.0697206408,
0.1024775654,
0.0944566056,
0.0857064649,
-0.0050516613,
0.0155511247,
0.1207070127,
-0.0491353832,
-0.0119543131,
-0.0309339762,
-0.0025258306,
0.0064118588,
-0.0969806835,
-0.0155791696,
0.0025398533,
0.0173179787,
-0.091595985,
0.114312686,
-0.0202627368,
-0.0138193266,
0.0804339498,
-0.1288962513,
-0.0402169749,
0.0178788844,
-0.0110919196,
-0.040441338,
0.029980436,
0.0428532325,
-0.0411144234,
-0.1245211735,
0.0404132903,
-0.0196036715,
-0.0246938951,
-0.000573176,
-0.1621018946,
0.0001178779,
0.0560625754,
0.010488946,
0.0323362425,
0.0579976998,
-0.0044311588,
0.0088833515,
-0.0783585981,
-0.1181268468,
0.0819483921,
0.0162943248,
-0.0681501031,
0.0689353719,
-0.0537909046,
-0.0017055054,
0.0193793084,
-0.0776294172,
0.0457699448,
-0.0697767287,
0.0580537915,
0.1387681961,
0.0199402161,
-0.0225063618,
0.0373002626,
0.0259419121,
-0.0079087773,
0.0373843983,
0.0401889272,
-0.061924044,
-0.0244975779,
-0.0398243405,
0.0809948519,
0.0805461332,
0.0484062061,
-0.0174021143,
0.0702815428,
0.0530617274,
0.0046485099,
0.0771806911,
0.0596804209,
-0.0534263141,
-0.0692719147,
-0.0381696671,
-0.0009062141,
-0.0775172338,
-0.0537628606,
0.0878940001,
-0.1227262765,
0.084416382,
0.0337665528,
0.0259278882,
0.0949614197,
-0.052949544,
0.0064469157,
0.0278209466,
-0.0860991031,
0.0456016734,
0.0542957187,
-0.0388708003,
-0.0295317117,
-0.1043285504,
-0.035982132,
-0.1263160706,
-0.0160278939,
-0.011239158,
-0.0805461332,
0.0596804209,
0.0841920227,
-0.0350566357,
0.0364869498,
-0.1207070127,
0.0120735057,
0.0574928857,
-0.0911472589,
0.0696645528,
-0.0059491112,
-0.0284098983,
-0.0160278939,
-0.0330373757,
-0.031494882,
0.0797608644,
0.0394597501,
0.0608583242,
0.0018597546,
0.0116107585,
-0.0570722073,
-0.0194634441,
0.0125502758,
0.0867721885,
0.055697985,
-0.0176965911,
0.005984168,
0.0330654196,
0.0739274397,
0.0741517991,
-0.0177807268,
0.0282135811,
-0.0041366834,
-0.0445079058,
0.0309900679,
0.0685427338,
-0.0431897789,
-0.0563991182,
-0.0585586056,
0.089184083,
-0.0230953135,
0.1209313795,
-0.0723008066,
0.0311583392,
0.0251145754,
0.0203188267,
0.0473685265,
-0.022702679,
0.0192110371,
0.0566515252,
-0.0047221291,
0.0177246351,
0.099392578,
-0.1258673519,
-0.1006826609,
-0.0377770327,
0.0328410566,
-0.0050867181,
-0.1681596786,
-0.0357577689,
-0.0267271809,
0.0257736389,
-0.1164441258,
-0.1004583016,
-0.0192671288,
-0.0156492833,
-0.0071936222,
-0.0380574837,
0.0249463022,
-0.0917642564,
-0.027736811,
0.0869404599,
0.0056791753,
0.0255352538,
0.0223100446,
0.0088202497,
-0.0623166785,
0.0348322764,
0.0779659599,
0.1037676483,
0.0367674008,
0.0195335578,
-0.0356455892,
0.1400021911,
-0.0779098719,
0.0378331244,
-0.0427130051,
-0.05693198,
0.1346174926,
0.0559784397,
0.0408339724,
0.0184117462,
-0.0342713669,
0.0248060767,
-0.0192390829,
0.0267692488,
-0.0611948669,
-0.0267552249,
0.0044171363,
-0.0417594649,
0.0135739297,
-0.0887914523,
0.0193091966,
-0.0424325541,
-0.0263625905,
0.0318033807,
0.1675987691,
0.0729178041,
0.0024241665,
0.0592877865,
0.0666917488,
-0.0017791244,
-0.0076914262,
0.1714129299,
-0.0093180547,
-0.0398523845,
0.0502011031,
0.005868481,
0.0097036771,
-0.0711789951,
-0.0437787287,
-0.0235580597,
0.0414790139,
-0.0972611308,
0.031691201,
-0.159185186,
0.0806022212,
-0.1057308167,
0.0968685001,
-0.0858747363,
0.0213424806,
-0.0371039435,
0.0627093092,
-0.0390951633,
0.0107834218,
-0.0530897714,
-0.0112181241,
0.0002962286,
-0.0405535176,
0.0715155378,
-0.0244414881,
-0.0864356458,
-0.010243549
] |
712.0121 | Thomas M. Breuel | Thomas M. Breuel | Efficient Binary and Run Length Morphology and its Application to
Document Image Processing | null | null | null | null | cs.GR | null | This paper describes the implementation and evaluation of an open source
library for mathematical morphology based on packed binary and run-length
compressed images for document imaging applications. Abstractions and patterns
useful in the implementation of the interval operations are described. A number
of benchmarks and comparisons to bit-blit based implementations on standard
document images are provided.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 07:25:59 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Breuel",
"Thomas M.",
""
]
] | [
-0.0186978988,
0.174963057,
0.0504808389,
-0.0307254456,
-0.0299817137,
-0.0248220693,
0.0841812119,
0.046018444,
-0.094779402,
0.0878069103,
0.0312832445,
-0.0386740863,
0.0123064471,
-0.0084309047,
0.0903170034,
0.1270852834,
0.0841347277,
-0.0051916009,
0.0202899501,
0.0733970925,
0.0182679277,
-0.0187908653,
-0.0792075023,
0.0172685366,
0.0341884494,
-0.0126434509,
-0.023799438,
-0.0329566449,
0.1440051943,
-0.1047733054,
-0.0202086046,
-0.0314226933,
-0.0261933263,
-0.0799512342,
-0.0078731049,
0.0832050666,
-0.0230905674,
0.0731181949,
0.0322361514,
0.0505738035,
-0.0097266259,
-0.0467854179,
0.011010726,
0.0175822992,
-0.0609860606,
0.0029458776,
0.0936638042,
0.0302373711,
-0.0002614684,
0.1057029739,
-0.0623340756,
0.0141541576,
-0.0268905759,
-0.0459254757,
-0.0330728516,
-0.0171988122,
-0.0252869017,
-0.0860870257,
0.0423230231,
-0.0038523015,
0.0812062845,
-0.0142819872,
0.0715377629,
-0.0657738373,
-0.102728039,
0.0446936712,
-0.0386508442,
0.0393480957,
-0.0081810569,
-0.0402777605,
0.0696784332,
0.001159903,
-0.0435315892,
0.0323988423,
-0.0076174471,
-0.0218936242,
-0.0390227102,
0.1620407104,
0.0313297287,
0.0520612709,
0.039371334,
-0.0076406887,
0.080183655,
-0.0429040641,
-0.0415792912,
0.0354202576,
-0.0161180757,
0.0341884494,
-0.0808344185,
-0.0600099117,
-0.044856362,
0.070003815,
0.0554545484,
0.0855292305,
0.0135731166,
-0.0193719063,
-0.047970742,
-0.0097382469,
0.0460881703,
0.0832050666,
-0.0477383249,
0.0301444046,
0.1166730225,
-0.0529444516,
0.107283406,
-0.0126550719,
0.0982656479,
-0.0560588315,
0.046204377,
0.0905494243,
-0.121507287,
-0.0307254456,
-0.0198483597,
0.0847390145,
0.1544174403,
-0.0584294796,
-0.001552832,
0.0593591444,
-0.0022747754,
-0.014433057,
-0.101147607,
0.0587083772,
-0.0998460799,
-0.0827402323,
0.084878467,
-0.1189971864,
-0.0077627073,
-0.0423230231,
0.0119926855,
-0.012678314,
0.0079253986,
0.0115685258,
0.1667819917,
-0.0446239449,
-0.026727885,
-0.0609395765,
-0.001958108,
0.0404636934,
-0.0124458978,
0.0512710549,
0.078742668,
-0.0339327939,
0.0493652411,
0.0087039936,
-0.0230905674,
0.0551756509,
-0.1132332608,
0.019685667,
0.0187908653,
-0.0283780396,
0.0091223428,
-0.081345737,
0.0277272742,
-0.0383719467,
-0.1146277636,
-0.145213753,
0.0356991552,
0.0137474295,
-0.0139333624,
0.0356061906,
-0.0373028293,
-0.0165596679,
0.0143284705,
0.1274571419,
-0.0093431389,
0.050713256,
0.0067923688,
0.0439964198,
-0.0825543031,
-0.0522936881,
0.0457163043,
-0.1024491414,
-0.0138984993,
-0.2058279514,
-0.0904564559,
0.0757677406,
-0.0447866358,
-0.0971500501,
-0.0768368542,
-0.048946891,
-0.0324453264,
0.0541065335,
0.0209523365,
0.0380465612,
-0.0578716807,
-0.1304320693,
-0.0042561251,
0.1282008737,
-0.001287732,
0.0815781504,
-0.1135121584,
0.0920833722,
-0.0560588315,
-0.0070364061,
-0.0209639575,
-0.006926008,
0.0897592083,
-0.0089887036,
-0.0280526578,
-0.0302606132,
0.0107027749,
0.0858081281,
0.067261301,
0.0086342683,
-0.0154789314,
-0.0135382544,
-0.0535487346,
-0.0318178013,
-0.0689811856,
-0.0592196956,
0.0097847302,
0.050713256,
0.0720490813,
-0.0126085887,
0.0215682406,
-0.0419279151,
0.0134801501,
0.1385201663,
0.0333285108,
0.0514569879,
0.0294936392,
-0.0199180841,
0.0961274132,
0.01149299,
-0.0081752464,
-0.0038319652,
-0.0206153337,
-0.104680337,
0.0649836212,
-0.1350803971,
0.1432614625,
-0.0136893252,
0.0344905928,
0.0033932792,
0.0360942632,
-0.0761396065,
-0.0683304146,
-0.0173498839,
-0.0484355763,
0.00230528,
0.0143168494,
0.0894338265,
-0.0305627547,
-0.0463903099,
-0.0795328841,
0.0128410049,
-0.1253189147,
-0.0331658162,
-0.0251242109,
-0.0284710079,
0.0077859489,
-0.0050928239,
-0.0301908888,
-0.0289125983,
-0.0074082725,
0.0341187268
] |
712.0122 | Philippe G. LeFloch | Philippe G. LeFloch and Cristinel Mardare | Definition and stability of Lorentzian manifolds with distributional
curvature | 28 pages | Port.Math.64:535-574,2007 | null | null | gr-qc math.DG | null | Following Geroch, Traschen, Mars and Senovilla, we consider Lorentzian
manifolds with distributional curvature tensor. Such manifolds represent
spacetimes of general relativity that possibly contain gravitational waves,
shock waves, and other singular patterns. We aim here at providing a
comprehensive and geometric (i.e., coordinate-free) framework. First, we
determine the minimal assumptions required on the metric tensor in order to
give a rigorous meaning to the spacetime curvature within the framework of
distribution theory. This leads us to a direct derivation of the jump relations
associated with singular parts of connection and curvature operators. Second,
we investigate the induced geometry on a hypersurface with general signature,
and we determine the minimal assumptions required to define, in the sense of
distributions, the curvature tensors and the second fundamental form of the
hypersurface and to establish the Gauss-Codazzi equations.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 07:36:50 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"LeFloch",
"Philippe G.",
""
],
[
"Mardare",
"Cristinel",
""
]
] | [
0.0420163162,
0.0438959338,
0.0193806849,
-0.030990757,
0.0383029245,
-0.006234827,
-0.0655115247,
-0.0673452988,
-0.1030580252,
0.001243527,
-0.0439417772,
-0.0107390312,
-0.052720964,
-0.0154151516,
0.1065421924,
0.0871500447,
0.0883878395,
0.0109281391,
0.0043666712,
0.0926513597,
0.0700042695,
-0.0361940861,
0.0451566502,
-0.0439417772,
-0.0018667232,
-0.0728924647,
-0.0041632368,
0.008263438,
0.0521249883,
0.0050887191,
-0.027575355,
-0.0242057983,
-0.0272086021,
-0.0064869705,
-0.0339477174,
0.155870676,
-0.0077419588,
0.0811902806,
0.0455004834,
0.0780728683,
-0.0732133687,
0.0606520288,
-0.132306695,
0.0289506856,
0.0417183265,
-0.0571678616,
0.0207674745,
0.1002156734,
-0.0013029814,
-0.0549673364,
-0.1313898116,
-0.014108588,
0.0878835544,
-0.0623024255,
-0.0983818993,
0.0307615362,
-0.0171916187,
0.0420163162,
0.0118163722,
-0.1582545787,
0.0670243874,
0.0192431509,
-0.0519416109,
-0.0265897028,
-0.1080092043,
0.0284234751,
-0.0836200342,
-0.0100399051,
0.0155183012,
0.0871042013,
-0.0961813778,
-0.0080571389,
0.042818591,
0.0501078367,
0.0096788816,
-0.0630359352,
0.0445606746,
0.0739010349,
-0.016458109,
-0.0222688764,
0.0847661421,
0.0501078367,
0.0250080749,
0.0434604101,
-0.0056159287,
-0.0041775634,
0.0439646989,
0.0056646382,
-0.0405951403,
0.0599185191,
0.0750012994,
0.012607187,
-0.0108249886,
0.05515071,
0.0895339474,
-0.1126853302,
0.0992070958,
0.0348187573,
0.0383946151,
-0.0280337986,
-0.0243433323,
0.0393573456,
0.0929264277,
-0.1397334784,
0.1700824052,
0.0363545418,
-0.0422913805,
-0.0212144572,
-0.0390822776,
-0.0317930318,
0.0066359648,
0.0640445128,
-0.0481823757,
0.06340269,
0.0829782113,
-0.0305552371,
-0.0860956237,
-0.0560675971,
-0.0632651523,
0.0257415827,
-0.0151286246,
0.0020314762,
0.0297988057,
-0.0226929355,
0.127355516,
-0.0869666636,
-0.0871500447,
-0.0644112602,
-0.0877001733,
-0.0031919105,
0.0976483896,
0.0129854027,
0.0059311083,
-0.1025995761,
-0.0255352836,
0.0438730083,
0.0745428577,
-0.0424518362,
0.0562051311,
-0.0215926729,
0.0071746353,
-0.0037420422,
-0.0008617298,
0.074955456,
0.1150692329,
0.0961813778,
-0.0647321716,
0.0384404585,
0.1041582823,
0.0557925329,
-0.0358731784,
0.0858205557,
0.0550590232,
0.0240911879,
-0.0201027319,
-0.0645029545,
0.0172030795,
-0.0197359771,
0.0687664747,
-0.0611563176,
0.0518957637,
0.1231378317,
0.0362399332,
0.0251685288,
0.0698667392,
-0.032916218,
-0.0063952822,
-0.0539587587,
-0.0350479782,
-0.0673911422,
-0.03376434,
-0.157521069,
-0.1159861162,
0.0010544192,
0.1158027425,
0.1054419279,
-0.0661991909,
-0.1065421924,
0.0251456071,
-0.0312199797,
0.0312887467,
0.0468758121,
-0.0031174135,
-0.0343603157,
-0.0229909252,
0.0976483896,
-0.1312064379,
0.0141315106,
0.0559759103,
-0.006767767,
-0.1144274101,
0.1112183109,
0.0721131116,
0.1170863807,
0.0326182321,
-0.0778436512,
0.0564801954,
0.0088422224,
0.006022797,
-0.0582681261,
0.0680329651,
0.0810069069,
-0.0175927561,
-0.0671160817,
-0.0832991228,
-0.0262687933,
0.0236785896,
0.0541879795,
-0.1208456159,
0.0106931869,
0.0318159536,
-0.0546005815,
0.031265825,
0.1283640862,
-0.0777978003,
0.0599643663,
-0.0460276939,
0.1031497121,
0.0327099189,
0.133957088,
0.0306927692,
0.0896714851,
0.0451566502,
0.0255582053,
0.0678037405,
-0.0371568166,
0.05515071,
-0.0808693767,
0.0643195733,
-0.0008359425,
0.0116043426,
-0.0357127227,
-0.0939808488,
0.0038738446,
0.012687414,
-0.0179022048,
-0.0344290808,
0.007231941,
-0.0358731784,
-0.0285380874,
0.0302343257,
0.0164122656,
-0.034841679,
0.0180511996,
0.0555174649,
0.0070772162,
-0.0113350069,
0.0772935152,
-0.0097476477,
-0.0045787012,
0.0118163722,
0.0066359648,
0.0462798364,
0.0059196474,
-0.0783479363,
0.069454141
] |
712.0123 | Mahdou Najib | D. Bennis and N. Mahdou | Gorenstein Global Dimensions and Cotorsion Dimension of Rings | null | null | null | null | math.AC | null | In this paper, we establish, as a generalization of a result on the classical
homological dimensions of commutative rings, an upper bound on the Gorenstein
global dimension of commutative rings using the global cotorsion dimension of
rings. We use this result to compute the Gorenstein global dimension of some
particular cases of trivial extensions of rings and of group rings.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 08:18:12 GMT"
},
{
"version": "v2",
"created": "Sat, 12 Apr 2008 23:32:08 GMT"
}
] | 2008-04-13T00:00:00 | [
[
"Bennis",
"D.",
""
],
[
"Mahdou",
"N.",
""
]
] | [
0.0845940188,
0.0655603632,
0.1173238456,
0.0631937459,
0.033585839,
0.009032174,
0.0067725568,
-0.0596689954,
-0.0703439564,
-0.045343399,
-0.0433040783,
-0.0328808874,
-0.1260853708,
-0.0511340611,
0.0797600746,
0.014955014,
-0.0129912244,
-0.0768395662,
0.127092436,
0.1840927005,
0.0805153772,
-0.0079684546,
0.0752282515,
-0.0436817333,
-0.016729977,
0.0232381783,
0.0281224754,
0.0975348875,
0.1907393634,
0.0033359248,
0.067222029,
-0.0159998499,
-0.0763863847,
-0.1327320337,
-0.0822777525,
0.0529216155,
0.0018268909,
0.1768417805,
0.0651575327,
0.0856010914,
-0.0986930206,
0.0356503353,
-0.0548350513,
0.0181021132,
0.0061871964,
-0.031722758,
0.0100140683,
-0.0658624843,
0.0197386034,
0.0211988576,
-0.079004772,
0.058007326,
0.0840401277,
0.0324025303,
-0.1376666874,
0.0642008185,
-0.054331515,
0.0255544428,
-0.0168055072,
-0.0377903618,
-0.0767388567,
-0.1099722236,
0.0267881062,
-0.0031297898,
-0.0116442656,
0.0126324547,
-0.1079580784,
0.0226591118,
0.0599711165,
0.0354237445,
-0.1094686836,
0.0334096029,
0.0583598018,
0.0493968651,
0.0927512944,
0.0244718399,
0.0744225904,
0.0851982608,
0.0192980096,
0.0291799009,
0.0378658921,
0.0007364211,
-0.0071627968,
0.0349705629,
0.0361790471,
0.0364559926,
0.0529719666,
-0.0161257349,
-0.1016638801,
-0.0142878285,
-0.012966047,
-0.0041762004,
0.0187315326,
0.0807671472,
0.0193105992,
-0.0313702822,
0.0411137007,
0.1448169053,
0.0134695834,
0.0235654768,
-0.0034240435,
0.0030117736,
0.0709985495,
-0.0230871178,
0.0964271054,
0.0843422487,
-0.0343159661,
-0.0772927478,
-0.1279987991,
0.0245473702,
-0.0568491928,
-0.0186434127,
-0.0784508809,
0.0211233273,
0.0950675607,
-0.0654596537,
-0.0341649055,
-0.0553385876,
-0.0583598018,
0.0081069265,
0.0014083268,
-0.1081594899,
0.0109833749,
0.0626902059,
0.0912406892,
0.0000520747,
-0.0816735104,
-0.0127205737,
-0.005249361,
-0.0574534349,
0.0220422801,
-0.0284245964,
0.0377400108,
-0.0595179349,
-0.1285023391,
0.0072509157,
-0.0157606713,
0.0489436798,
0.0768395662,
0.0084342249,
0.014741011,
-0.0384953134,
0.0150808981,
0.0132052265,
0.002605798,
0.0507564098,
-0.1155111194,
0.07477507,
-0.0188322403,
0.0662653148,
-0.1085623205,
-0.0608271249,
0.1294087023,
-0.0765877962,
-0.0330571271,
-0.0695886463,
-0.0253530275,
0.0467533022,
-0.0153200775,
-0.0059259869,
0.0710489005,
0.0579066202,
-0.0194994248,
0.0516124219,
0.0614817217,
0.0221681651,
-0.0737176463,
0.0060487241,
-0.0483142622,
-0.0366070531,
0.0890251324,
-0.0336865447,
-0.1696915627,
-0.0422466546,
0.0042234068,
-0.0073390347,
-0.119942233,
-0.0645532906,
0.0576044954,
0.035826575,
0.0066403784,
-0.0071879737,
0.03726165,
-0.0178251676,
-0.0837883577,
0.0321507603,
0.0400310978,
-0.0670206174,
0.0556910597,
-0.0021589098,
-0.1176259667,
0.0028135064,
0.1162160635,
0.1267903149,
-0.0131674614,
-0.0930534154,
-0.037563771,
0.0137339393,
0.0254789125,
0.0065459656,
0.058561217,
-0.0072949752,
0.0426998362,
-0.0665674359,
-0.0609781854,
-0.0382435434,
0.0559931844,
0.0217779242,
-0.0333340727,
0.0721566826,
0.0218031015,
-0.0352978595,
-0.0029079192,
0.097635597,
0.0590647496,
0.0412647612,
-0.0085349325,
-0.0524180792,
-0.0241067763,
0.0378910713,
-0.0191973038,
0.0491702706,
0.0177999903,
0.005101447,
0.0687829927,
-0.0199148413,
-0.0184042342,
0.0090258792,
0.086658515,
0.0349957384,
0.0594172254,
-0.0037041353,
-0.0796593651,
-0.0532237366,
-0.0240941886,
-0.0464511774,
0.0548350513,
-0.0599711165,
-0.0187692977,
-0.1328327507,
-0.0450161025,
0.0193987172,
-0.007867747,
0.0792061836,
-0.086658515,
0.0547343418,
0.0308163911,
0.0034932797,
-0.0288526025,
-0.0111218477,
-0.1361560822,
0.0947654396,
0.0082202218,
0.0026136655,
-0.0513354763,
-0.0438327938
] |
712.0124 | Clement Mouhot | St\'ephane Mischler (CEREMADE), Cl\'ement Mouhot (CEREMADE) | Stability, convergence to the steady state and elastic limit for the
Boltzmann equation for diffusively excited granular media | null | Discrete and Continuous Dynamical Systems: Series A 24, 1 (2009)
159-185 | 10.3934/dcds.2009.24.159 | null | math.AP | null | We consider a space-homogeneous gas of {\it inelastic hard spheres}, with a
{\it diffusive term} representing a random background forcing (in the framework
of so-called {\em constant normal restitution coefficients} $\alpha \in [0,1]$
for the inelasticity). In the physical regime of a small inelasticity (that is
$\alpha \in [\alpha_*,1)$ for some constructive $\alpha_* \in [0,1)$) we prove
uniqueness of the stationary solution for given values of the restitution
coefficient $\alpha \in [\alpha_*,1)$, the mass and the momentum, and we give
various results on the linear stability and nonlinear stability of this
stationary solution.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 08:23:29 GMT"
}
] | 2010-02-02T00:00:00 | [
[
"Mischler",
"Stéphane",
"",
"CEREMADE"
],
[
"Mouhot",
"Clément",
"",
"CEREMADE"
]
] | [
0.0708985925,
0.0465123318,
-0.0166659281,
0.0079225609,
-0.0432291105,
-0.0278836079,
-0.0420871191,
-0.0228873976,
-0.0909310132,
-0.0609537587,
0.0608110093,
0.0041188989,
-0.0778932869,
0.0206747912,
-0.0407785885,
0.2137425989,
0.0499620959,
0.0081128925,
0.0472736582,
-0.0411116667,
-0.0540542305,
-0.0939287394,
0.0007089116,
0.0029962389,
-0.0817950889,
-0.0159045998,
0.0823184997,
0.0198420901,
0.0420871191,
0.0557672158,
0.1020178422,
-0.0276694857,
0.0059865299,
-0.013822847,
-0.0087790545,
0.1636853367,
-0.012490524,
0.0827467516,
-0.0706606805,
0.0153692923,
-0.0204606671,
-0.0640466511,
-0.1328515857,
0.0903124362,
0.0355920456,
-0.0364485383,
0.002808881,
0.0441093929,
0.1289497912,
-0.0076370635,
-0.0282880627,
0.0077560209,
0.0431815274,
-0.0877905414,
0.0162138902,
-0.0727067441,
0.0362344161,
0.0275505278,
0.0426819064,
-0.0818902552,
-0.0101292199,
-0.0533404872,
-0.0060965652,
-0.0097009735,
-0.0739439055,
0.0138585335,
-0.1067761406,
-0.0219833218,
0.0875050426,
0.1417020261,
-0.0725164115,
-0.0636659861,
-0.003845297,
-0.0475115739,
-0.0831274092,
-0.016951425,
-0.0066972999,
0.02598029,
-0.0286925174,
0.0706606805,
0.0136206187,
-0.0369005762,
0.0962127224,
-0.0195090082,
-0.0465599149,
-0.0519129969,
0.086934045,
-0.0013553705,
-0.0731825754,
-0.0364247486,
0.0214123279,
0.0679008663,
-0.0317140371,
0.1391325444,
0.0991628617,
-0.1884284765,
0.1666354835,
-0.0537211485,
0.0639990643,
0.0081009967,
-0.0750858933,
-0.039255932,
0.0383518562,
-0.1091552824,
0.1559769064,
0.0031523705,
-0.0042319084,
-0.0170109048,
-0.0061857835,
-0.0345928036,
0.1607352048,
0.0022304507,
0.0090942914,
0.0211387258,
-0.0327132791,
0.0246717595,
-0.082413666,
-0.0173796713,
-0.1200041994,
0.098401539,
-0.0229349807,
0.0061322525,
0.0061738878,
-0.0501524284,
0.0969264656,
-0.0729922429,
0.086934045,
-0.0314999111,
-0.0612868369,
-0.0063344799,
0.0651410595,
-0.047178492,
-0.0166659281,
0.0182956439,
-0.0604303442,
-0.0374001972,
0.069233194,
0.0025992186,
0.1530267596,
0.0777029544,
0.0399458855,
0.0435621887,
-0.0029650126,
-0.0105753103,
-0.0424201973,
0.076227881,
0.0243267827,
0.0487725213,
0.0219119471,
0.0043895273,
0.037305031,
-0.0333556458,
0.0256947931,
-0.0031375007,
0.0541018136,
-0.046726454,
0.0911689326,
0.1124860942,
0.0438001044,
-0.0309289172,
0.0237557869,
-0.0177246481,
-0.0352113806,
-0.0415161215,
0.1227640063,
0.1117247641,
-0.0130139366,
-0.0737059861,
-0.0239223279,
-0.0218405742,
0.0379949845,
-0.0507710055,
-0.076227881,
-0.0622860789,
0.113628082,
-0.0365912877,
-0.023303749,
-0.0505330935,
-0.0358775444,
0.0175700039,
0.0565285422,
0.0152622312,
0.0637135655,
-0.023696309,
0.0539590642,
0.0095582251,
-0.0620957464,
0.0532453209,
0.0462030433,
-0.0502000116,
-0.0521984957,
0.0369957425,
0.0086482009,
0.0713268369,
-0.0376619026,
-0.1486491263,
0.0482253172,
0.0079225609,
-0.0229825638,
0.1146749035,
0.0344976373,
0.087933287,
0.0783691183,
-0.0263133701,
-0.0452038012,
0.0629998222,
0.0027464284,
0.0393510982,
-0.0865533873,
0.0562430471,
0.000260591,
0.0162376817,
0.0831749961,
-0.0259327069,
-0.1364679039,
0.0160116628,
-0.0990677029,
0.1057293117,
0.0455844663,
0.1059196442,
-0.0248858817,
0.0290255994,
0.017677065,
0.1146749035,
0.0805579349,
0.0076192198,
0.039136976,
-0.0471071191,
0.0679484531,
0.0117886756,
0.0247907154,
0.0552438051,
-0.0462030433,
-0.0004185812,
0.0551486388,
-0.0453703403,
0.0168562587,
0.0598117672,
0.0147982975,
-0.0739439055,
-0.0394462645,
0.0626191571,
-0.0099567324,
-0.0673774555,
-0.0210911427,
0.0699945167,
-0.0410165004,
0.0499620959,
0.0364723317,
0.0194614269,
0.0560051315,
-0.0165826585,
0.0273126122,
0.0229825638,
-0.0061025131,
-0.0069649541
] |
712.0125 | Gerard Henry Edmond Duchamp | G\'erard H. E. Duchamp (LIPN), Christophe Tollu (LIPN) | Sweedler's duals and Sch\"utzenberger's calculus | null | null | null | null | math.CO cs.DM math-ph math.MP | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | We describe the problem of Sweedler's duals for bialgebras as essentially
characterizing the domain of the transpose of the multiplication. This domain
is the set of what could be called ``representative linear forms'' which are
the elements of the algebraic dual which are also representative on the
multiplicative semigroup of the algebra. When the algebra is free, this notion
is indeed equivalent to that of rational functions of automata theory. For the
sake of applications, the range of coefficients has been considerably
broadened, i.e. extended to semirings, so that the results could be specialized
to the boolean and multiplicity cases. This requires some caution (use of
``positive formulas'', iteration replacing inversion, stable submodules
replacing finite-rank families for instance). For the theory and its
applications has been created a rational calculus which can, in return, be
applied to harness Sweedler's duals. A new theorem of rational closure and
application to Hopf algebras of use in Physics and Combinatorics is provided.
The concrete use of this ``calculus'' is eventually illustrated on an example.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 08:27:07 GMT"
},
{
"version": "v2",
"created": "Thu, 22 May 2008 14:03:41 GMT"
},
{
"version": "v3",
"created": "Mon, 17 Aug 2009 13:30:58 GMT"
}
] | 2009-08-17T00:00:00 | [
[
"Duchamp",
"Gérard H. E.",
"",
"LIPN"
],
[
"Tollu",
"Christophe",
"",
"LIPN"
]
] | [
0.0174437817,
0.0369808152,
0.039261926,
0.0554443896,
-0.0096410438,
-0.0158738419,
0.0335725695,
0.021657126,
-0.0564641804,
0.0125528136,
0.055873774,
-0.1349343657,
-0.0614021122,
0.0424286425,
0.0592015125,
0.0551223494,
0.062368229,
0.0174572002,
0.0313182957,
0.1137871295,
0.0231331382,
-0.0746593848,
0.0700434893,
-0.0245152228,
0.0364172496,
-0.1261319518,
0.0569472387,
0.0174572002,
0.0650518835,
-0.0495403409,
0.0175779648,
-0.0378664248,
-0.0090841847,
0.055981122,
-0.0996174142,
0.0945184603,
-0.0230794642,
0.1644546092,
-0.055766426,
0.1067559421,
-0.0369808152,
-0.0235759411,
-0.1135724336,
-0.0030241478,
0.0066085095,
0.0472592302,
0.0542904139,
0.0447634272,
-0.0454075038,
0.0089835478,
-0.062421903,
0.0212143213,
0.0674671829,
0.0086615086,
-0.0208520275,
0.0152834365,
-0.0516335927,
0.0207715183,
-0.0210801382,
-0.1174369082,
-0.0083595971,
-0.0393692739,
0.0323112495,
-0.0402817167,
-0.1142165139,
-0.0430190489,
-0.0454075038,
0.0513115525,
-0.0609727241,
0.0604896657,
0.0129083982,
0.0465883166,
0.1170075163,
0.100422509,
0.0030023432,
0.0606506877,
0.0465346426,
0.1522171199,
-0.0643541366,
0.0574839711,
-0.0169338863,
-0.0353706218,
0.0716000125,
0.0156323127,
0.029225044,
-0.0181146953,
0.0428043567,
0.0435289443,
-0.0475275964,
-0.0440120026,
0.0302448329,
-0.0147735411,
-0.0302985068,
0.0100972662,
0.1009055674,
-0.0097819362,
0.0419187471,
0.0056256196,
-0.0505869649,
0.0681649297,
-0.0961286575,
-0.0276953578,
0.1165781319,
-0.0600602813,
0.1542567015,
-0.021026466,
0.0975778326,
0.054719802,
-0.0660716742,
-0.0313988067,
-0.0934449956,
-0.062421903,
-0.0674135089,
-0.0085474532,
0.1279568523,
-0.1211940274,
-0.0365514308,
0.0699898154,
-0.0486815684,
0.00990941,
-0.0541830696,
-0.0583964139,
0.1024620906,
0.0122039383,
0.1122842804,
-0.0192686692,
0.023495432,
-0.151787743,
0.0557127558,
-0.0475007594,
0.0519019589,
-0.0581280477,
-0.0091311485,
-0.0395571291,
-0.0155920573,
-0.0201811139,
0.0821736306,
-0.0555517338,
0.1268833876,
0.0180476047,
0.0602212995,
0.0930156112,
0.0625829175,
-0.0044917739,
-0.0080711031,
0.0548539832,
-0.0799730271,
0.0494866669,
-0.0028144871,
0.0243139472,
-0.0179536771,
-0.035585314,
0.0725661293,
-0.0050452785,
-0.0711706281,
-0.0515262485,
-0.0627439395,
0.01776582,
0.1120695844,
-0.0343239941,
-0.0704192072,
0.087326251,
0.0108755268,
0.0169607233,
0.0191479046,
-0.0211203936,
-0.0667694286,
-0.0224890597,
-0.0103656314,
-0.0598455891,
-0.0612410903,
0.0132841105,
-0.0744983628,
-0.0122106466,
-0.0314793177,
-0.0174840372,
-0.133753553,
-0.1956923902,
-0.0317208469,
-0.0207312629,
-0.0497550331,
-0.02028846,
0.0213887598,
-0.0234820135,
0.0009652785,
0.0275075026,
0.0836764798,
0.0051761069,
0.0362562276,
0.0107212169,
-0.0686479881,
0.1078830808,
0.1628444046,
0.1241997257,
0.0190942325,
-0.0887217596,
0.030352179,
0.0992416963,
0.0104931053,
-0.045702707,
0.0411941595,
-0.075947538,
0.0286883116,
0.0090640569,
-0.0375712216,
0.0391277447,
0.0861991197,
0.0100570107,
-0.0751961172,
-0.1179736331,
-0.0349412374,
-0.0780944675,
-0.0044716462,
0.0889364481,
-0.0164239909,
0.0194967799,
-0.0231465567,
-0.0010751408,
0.0249177702,
0.1231262609,
-0.0585574321,
0.008856074,
-0.0317208469,
-0.0472860672,
0.0135189304,
0.0804560855,
0.0195370354,
-0.0161690433,
-0.0572156049,
0.003797377,
0.1123916283,
0.0409794673,
-0.0860917717,
0.0028279054,
0.0213350859,
-0.0170009769,
0.0651592314,
-0.0895268545,
-0.0228781905,
-0.0981682315,
-0.0204226431,
0.0645688251,
0.0249311887,
0.0417040549,
0.0281515792,
0.0501844175,
-0.0358268432,
0.0443340428,
-0.0371150002,
0.0134853851,
-0.0872725844,
-0.0092720408,
0.0970947742,
0.0758938715,
-0.1155046672,
0.021053303
] |
712.0126 | Mahdou Najib | D. Bennis and N. Mahdou | Global Gorenstein dimensions of polynomial rings and of direct product
of rings | null | null | null | null | math.AC | null | In this paper, we extend the well-known Hilbert's syzygy theorem to the
Gorenstein homological dimensions of rings. Also, we study the Gorenstein
homological dimensions of direct product of rings, which gives examples of
non-Noetherian rings of finite Gorenstein dimensions and infinite classical
weak dimension.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 09:06:44 GMT"
},
{
"version": "v2",
"created": "Tue, 8 Jan 2008 08:18:08 GMT"
}
] | 2008-01-08T00:00:00 | [
[
"Bennis",
"D.",
""
],
[
"Mahdou",
"N.",
""
]
] | [
0.0542473979,
-0.0111495201,
0.0929406732,
0.0479345359,
-0.0048306589,
-0.0798828974,
0.0296200402,
-0.011689594,
-0.0926046297,
0.0219629947,
-0.0276997779,
-0.0982213914,
-0.131441921,
-0.1141595691,
0.0737380534,
0.0493507311,
-0.0522791296,
-0.0178944413,
0.1405631751,
0.0998536199,
0.0732579902,
-0.0210628733,
0.0836274028,
-0.0581359267,
-0.0108194752,
0.011983634,
0.0512229837,
0.0630806014,
0.2569310367,
-0.0320443697,
0.0522791296,
-0.0198747106,
-0.064424783,
-0.0951009691,
-0.125681147,
0.0398694389,
-0.0498307943,
0.1452678144,
0.0396054015,
0.0644727945,
-0.0949089453,
-0.0104954317,
-0.0714337453,
0.0065828976,
0.0030379144,
0.0332445353,
0.0767624676,
-0.0704736114,
0.0373490937,
0.010105378,
-0.0540073663,
0.0612563528,
0.0360529162,
0.0084731551,
-0.0639927238,
0.029740056,
-0.0241832975,
0.0429178514,
-0.0962531269,
-0.026067555,
0.0175823979,
-0.1043662354,
0.0132138021,
0.0447420999,
-0.0765704438,
-0.0437339656,
-0.1140635535,
0.0002593479,
0.0352848135,
0.038213212,
-0.0113595491,
-0.0152900852,
0.0761863887,
0.082811296,
0.0408055633,
0.0619284473,
0.0577038676,
0.0785387084,
0.0123136789,
0.0126617271,
0.0423177704,
0.026067555,
0.0094632907,
0.0043595945,
0.0626005381,
0.0661530197,
0.0481985733,
0.0215669405,
-0.1563093215,
-0.0280838292,
-0.0032134382,
-0.0738820732,
-0.0086591812,
0.0066849114,
-0.0351887979,
-0.0857876986,
0.0726819113,
0.1155037507,
-0.0318523422,
0.0695614889,
0.0482945852,
0.0879479945,
0.0089952266,
-0.0075190254,
0.0884760693,
0.0138978949,
0.0443820544,
0.0246513616,
-0.1104150563,
0.0058177933,
-0.1519887298,
-0.0503108613,
-0.0708576664,
-0.0359088965,
0.0564556979,
-0.0150260488,
-0.049446743,
-0.0406855494,
-0.0298840757,
0.0560716465,
-0.0800269172,
-0.0507909283,
-0.0110595087,
0.0190826021,
0.067353189,
0.0141979363,
-0.0235112067,
-0.0261635687,
-0.0444780663,
-0.064424783,
0.0122716734,
-0.0320203677,
-0.0275077522,
-0.0170663279,
-0.115983814,
0.0218549799,
-0.0081971176,
0.0091332458,
0.0820911974,
0.0271717049,
0.0366529971,
0.0149660408,
0.0366529971,
0.0411176085,
0.0241712965,
0.1036941409,
-0.1272173524,
0.0546314493,
-0.0419577211,
-0.0065048872,
-0.0692734495,
-0.0474544726,
0.1465159804,
-0.0814191028,
-0.0250114109,
-0.1209765002,
0.0027528754,
0.0378051549,
-0.0128177479,
-0.0081251077,
0.0337245986,
0.0962051228,
-0.0229831338,
0.0665370747,
0.0097693326,
0.0871798918,
-0.0035104787,
0.001011888,
0.0112875393,
-0.0345887169,
-0.0226710923,
0.0442380346,
-0.0891961604,
0.0198747106,
0.0016817293,
0.020210756,
-0.0551115163,
-0.0795468464,
-0.0194306504,
-0.0415256619,
-0.0080771018,
0.0225870796,
0.0480545536,
-0.0497827902,
-0.0755143017,
0.032380417,
-0.0048816656,
-0.0399654508,
0.1007177383,
0.0296200402,
-0.0970692411,
0.0204387866,
0.114351593,
0.150164485,
0.0150260488,
-0.1097429693,
0.0340846479,
0.0702815875,
0.0120796477,
0.0130817844,
0.1100310087,
0.0102073923,
0.0442860387,
0.0082631269,
-0.0636566803,
-0.0688893944,
0.0223590489,
-0.034012638,
-0.0645688027,
0.0358848944,
-0.0421977565,
-0.0101593854,
0.0631286055,
0.0998536199,
0.1035981253,
0.0008116107,
-0.0232951771,
-0.0067689233,
-0.0039545391,
0.0825712606,
-0.0519430824,
0.0061268355,
0.0198747106,
0.0021287904,
0.0396534093,
0.0168142933,
0.0364129655,
0.0172943585,
0.0462063029,
0.0439739972,
0.054151386,
0.0209428556,
-0.1111831591,
0.0230791476,
0.0021932991,
0.0443100445,
0.060104195,
-0.0431578867,
-0.0339166261,
-0.1083987802,
-0.0629845932,
0.0378051549,
-0.0037985181,
0.1214565635,
-0.0641847551,
0.0391253345,
0.036604993,
-0.0128057459,
-0.020714825,
-0.0963971466,
-0.1535249352,
0.0794508383,
-0.0279878173,
-0.0110175023,
-0.1049423143,
-0.0450061373
] |
712.0127 | Mahdou Najib | D. Bennis, N. Mahdou, and K. Ouarghi | Rings over which all modules are strongly Gorenstein projective | null | null | null | null | math.AC | null | One of the main results of this paper is the characterization of the rings
over which all modules are strongly Gorenstein projective. We show that these
kinds of rings are very particular cases of the well-known quasi-Frobenius
rings. We give examples of rings over which all modules are Gorenstein
projective but not necessarily strongly Gorenstein projective.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 09:12:56 GMT"
},
{
"version": "v2",
"created": "Sat, 12 Apr 2008 23:25:23 GMT"
}
] | 2008-04-13T00:00:00 | [
[
"Bennis",
"D.",
""
],
[
"Mahdou",
"N.",
""
],
[
"Ouarghi",
"K.",
""
]
] | [
0.0034397431,
0.0972552001,
-0.0419130325,
0.0360937417,
0.0290964562,
0.0233478453,
0.0090764454,
-0.0225585885,
-0.0670514256,
-0.0587112308,
0.0078572212,
-0.068747744,
-0.1152549535,
-0.1295793653,
0.0204146393,
0.0718576461,
-0.0288844183,
-0.0069678356,
0.0725644454,
0.1442807317,
0.1302390397,
-0.0205795579,
0.0834019855,
-0.0942395329,
-0.0182235707,
0.0037401316,
0.0281305015,
0.0470019691,
0.1268464178,
-0.0149958655,
0.0440569818,
-0.0292849354,
-0.0589468293,
-0.0689362213,
-0.1655788571,
0.0636116862,
-0.0045912322,
0.0979148746,
0.064365603,
0.0471668877,
0.0141005907,
0.0290728956,
-0.0832606256,
-0.0617740154,
0.0890563577,
0.1015902162,
0.0983860716,
-0.0477794446,
-0.0031334646,
0.0442690216,
-0.0672870278,
0.0803863257,
0.0722346008,
-0.0024546455,
-0.0212627947,
0.0191070661,
-0.0763811395,
-0.01011308,
0.0150783258,
0.0260336716,
0.0253033154,
-0.134197101,
0.0226528291,
0.0313582048,
-0.0740722716,
-0.0177052524,
-0.164542228,
0.0031040148,
0.0799151286,
0.07850153,
-0.0541877337,
0.0077629816,
0.0529626198,
0.0418894738,
0.0518317446,
0.0488631986,
0.0569677986,
0.0830721483,
0.0030951798,
-0.0655907169,
0.0562138818,
0.005642592,
0.0305100493,
0.0300152916,
-0.0485804789,
-0.0851454213,
-0.0308163278,
0.059512265,
-0.0607845001,
-0.000738087,
-0.0559782833,
-0.0651666373,
-0.0016005996,
0.1050770804,
0.0206620172,
-0.0544704497,
0.0590881892,
0.0741193965,
-0.0329602771,
0.0374366567,
0.0385675281,
0.0364471413,
-0.0303686894,
-0.0374366567,
0.1418305039,
0.034656588,
0.0134998132,
0.0097714616,
-0.0792083293,
-0.0523971803,
-0.0838731825,
-0.0265755486,
-0.0014769102,
0.0960300863,
0.0952761695,
-0.071480684,
-0.0306514092,
-0.0204499792,
-0.0363764614,
-0.0624336936,
-0.0062080296,
-0.0050594849,
-0.0815643147,
-0.0189068075,
0.07308276,
0.0074743731,
-0.0601719432,
-0.0113087445,
0.0074920431,
-0.0615384169,
-0.0380020924,
-0.0452820957,
0.0495228767,
-0.0210389756,
-0.0711037293,
0.0725173205,
-0.0491930358,
0.0368476585,
0.0582871512,
-0.002623982,
0.014760267,
-0.0763811395,
0.0488631986,
0.0926845819,
-0.0031540794,
0.0384968482,
-0.0792083293,
0.0170573555,
0.0440805443,
0.0022411339,
0.0186123084,
-0.0296854526,
0.0835433453,
0.0429496691,
-0.006514308,
-0.0811402425,
-0.0549416505,
0.0205677785,
0.004847446,
0.0309105683,
0.1128989607,
0.0635174438,
-0.1076215506,
0.034114711,
-0.0418187939,
-0.0098421415,
-0.0037636915,
0.0519731045,
0.0112262843,
0.0092119146,
-0.0021189169,
0.0739780366,
-0.1528565288,
0.0604546629,
-0.0922605023,
-0.0172340553,
-0.1520083696,
-0.1084697023,
-0.0002992841,
-0.0934384987,
0.0470019691,
0.1108256951,
-0.0225585885,
-0.0312875248,
-0.0163623393,
0.0852396563,
0.0611143373,
-0.018812567,
0.0782659352,
0.0186358672,
-0.0434444249,
0.0359523818,
0.0613028184,
0.2188241929,
0.077323541,
-0.1442807317,
-0.0338084325,
0.0641300008,
-0.0110967057,
0.0158322416,
-0.0307220891,
-0.0195782632,
-0.0025827521,
-0.0636588037,
-0.0489574373,
-0.1348567754,
0.1107314527,
0.01421839,
-0.0404994413,
0.0525385402,
0.0024089981,
-0.0064671882,
0.0668158308,
0.0806690454,
0.0841087848,
0.0163976792,
0.0625750497,
-0.0075450526,
0.0824595913,
0.0410177559,
0.0321592428,
0.0488631986,
-0.0026460695,
0.0333607942,
0.1176109388,
0.0780774578,
-0.0606431402,
-0.0146424677,
0.02641063,
-0.0386617705,
-0.0043379636,
0.0253504347,
0.0169159956,
-0.0218282323,
0.0539050139,
0.0315466858,
0.0189774856,
-0.0262928307,
-0.0163505599,
-0.128825441,
-0.0841559023,
0.0520673431,
0.0790669695,
0.0518317446,
0.0172222741,
0.0536694154,
0.0561196432,
-0.0081693893,
0.0029759079,
-0.0463422909,
-0.0811402425,
0.0973494425,
-0.0184356086,
-0.0140888104,
-0.0490987971,
-0.0482506417
] |
712.0128 | Mahdou Najib | C. Bakkari, N. Mahdou and H. Mouanis | Pr\"ufer-Like Conditions in Subring Retracts and Applications | null | null | null | null | math.AC | null | In this paper, we consider five possible extensions of the Pr\"ufer domain
notion to the case of commutative rings with zero divisors. We investigate the
transfer of these Pr\"ufer-like properties between a commutative ring and its
subring retract. Our results generate new families of examples of rings subject
to a given Pr\"ufer-like conditions.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 09:22:48 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Bakkari",
"C.",
""
],
[
"Mahdou",
"N.",
""
],
[
"Mouanis",
"H.",
""
]
] | [
0.024837764,
0.0939377025,
0.0136660775,
0.0158685725,
0.0597061664,
0.0331435539,
0.0236038379,
0.0871444643,
-0.0380792655,
0.0772199705,
0.0507900454,
-0.1029068902,
-0.0496489927,
0.0284732059,
0.14202106,
0.019809179,
0.1228089482,
0.0240814872,
0.0477118604,
0.2562323213,
0.0824741125,
-0.0409451611,
0.0211757869,
-0.0402552225,
-0.0012571465,
-0.0723904073,
0.0485610142,
0.0409186259,
0.0870383233,
-0.0992979854,
-0.0173943955,
-0.0649603084,
0.0124719543,
0.027915949,
-0.0702675208,
0.097175099,
-0.0474199615,
-0.0033767154,
0.0202868283,
0.0977058187,
-0.0020548871,
-0.024705084,
-0.1032783985,
-0.0075959507,
-0.0073504923,
0.1009962931,
0.0191590451,
-0.0331966281,
0.045907408,
0.0357440896,
-0.0837478489,
0.0016651386,
0.1006778628,
-0.0185089111,
-0.072071977,
-0.0363013484,
-0.0558849685,
0.0178587772,
0.0524618179,
-0.0562564768,
0.0120540112,
-0.0923986062,
0.0431211181,
0.0028509693,
-0.1335295141,
0.0233782809,
-0.0329578035,
0.0818903223,
0.0206981376,
0.0665524751,
-0.0266024135,
-0.1222782284,
0.1143174022,
0.0415820256,
0.0058644721,
0.0577424951,
0.146054551,
0.1141051129,
0.0161870047,
0.0524618179,
0.0092146518,
-0.0312594958,
0.109647058,
0.0701613799,
0.0449786447,
0.0492244177,
-0.0388488099,
0.0266156811,
0.0118947951,
-0.0234048162,
0.0617759787,
0.0029836497,
-0.0650133789,
0.008299157,
0.0337008126,
-0.0178587772,
-0.0279955566,
0.0265493412,
-0.0417412445,
0.0946807116,
-0.0492774881,
-0.0503389314,
0.0653848872,
-0.0311533492,
0.0884181932,
0.1199430525,
0.013878366,
0.0082925232,
-0.1303451955,
-0.0878344029,
-0.0333823785,
0.0162268095,
0.0337008126,
0.0983426869,
-0.0301184431,
-0.0234446209,
-0.0760523826,
0.0073438585,
-0.0575302057,
0.003632125,
-0.0090488009,
0.0345234312,
0.0729211271,
-0.054823529,
0.0881528333,
0.0147938607,
0.0439172015,
-0.1232335269,
-0.0388222747,
-0.1031722501,
0.0494367033,
0.0044348412,
0.0081399409,
-0.0055957944,
-0.072071977,
-0.0056289644,
0.0723904073,
-0.0472342111,
0.0311798863,
-0.103225328,
0.0798205063,
-0.0497286022,
-0.0054664309,
-0.0055526732,
-0.0502858572,
0.0238028578,
-0.0770076811,
0.0196234267,
0.0453766845,
0.0601838157,
-0.0696306527,
-0.1012085825,
0.0344438218,
0.0388753489,
-0.0887897015,
-0.0593346581,
-0.0289773922,
-0.0356114097,
-0.0348153263,
-0.0052640936,
0.0344172865,
0.1073118821,
-0.040653266,
0.030383803,
0.0681446344,
-0.0230598468,
0.0085048117,
-0.0074301003,
-0.0222372301,
-0.0658625364,
0.0495163128,
-0.1082671806,
-0.1665403992,
-0.0366463177,
-0.0861891657,
0.0419004597,
-0.0524087436,
-0.0758401006,
0.0570525564,
0.0109328618,
0.1153788492,
0.0622005574,
0.0874628946,
0.0514799803,
0.0782814175,
-0.0344172865,
-0.0130491136,
-0.0818372518,
-0.0184823759,
0.0021013252,
-0.0508696511,
-0.0212421268,
0.005837936,
0.0933539048,
0.0333558433,
-0.085658446,
0.0386365242,
0.05731792,
-0.0436783768,
-0.1004125029,
-0.0310737416,
-0.0325066894,
0.0368320681,
0.1007309332,
0.0293754339,
-0.0109328618,
0.0994572043,
-0.0559911132,
-0.0291896798,
-0.0383446254,
-0.0153511185,
0.0157624278,
-0.0028426768,
0.0406798013,
0.0424311794,
-0.0858176574,
0.1006778628,
0.0650133789,
-0.0053072148,
0.0628904924,
0.0213748068,
0.0022671758,
0.1136805415,
0.0613513999,
0.0520107038,
0.0873567536,
0.0342580713,
0.0087967087,
0.0762116015,
-0.0554073192,
0.0150061492,
0.0017198692,
-0.0764769614,
-0.0859768763,
0.059493877,
-0.0223566424,
-0.0175005402,
-0.0281813089,
-0.0075627808,
-0.1072057337,
-0.0697368011,
0.0947337821,
0.0492774881,
0.044421386,
0.0418473892,
0.0426434688,
-0.0018525496,
0.051718805,
0.0399898626,
-0.1141051129,
-0.0680915639,
0.0300919078,
0.0088099763,
0.0211359821,
-0.0723373368,
-0.0581139997
] |
712.0129 | Chiapin Sun | C. P. Sun, Jianjun Liu, J. -Y. Lin, Chun-gang Duan, W. N. Mei, and H.
D. Yang | A Low-Temperature Specific Heat Study of the Giant Dielectric Constant
Materials | null | null | 10.1088/0953-8984/20/28/285214 | null | cond-mat.mtrl-sci cond-mat.str-el | null | Low-temperature specific-heat study has been performed on the insulating
giant dielectric constant material CaCu3Ti4O12 and two related compounds,
Bi2/3Cu3Ti4O12 and La0.5Na0.5Cu3Ti4O12, from 0.6 to 10 K. From analyzing the
specific heat data at very low-temperature range, 0.6 to 1.5 K, and moderately
low-temperature range, 1.5 to 5 K, in addition to the expected Debye terms, we
noticed significant contributions originated from the linear and Einstein
terms, which we attributed as the manifestation of low-lying elementary
excitations due to lattice vibrations occurred at the grain boundaries and
induced by local defects. Together with the findings on electronic and
mechanical properties, a phenomenological model is proposed to explain the high
dielectric constant behaviors at both low and high frequency regions.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 09:34:28 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Sun",
"C. P.",
""
],
[
"Liu",
"Jianjun",
""
],
[
"Lin",
"J. -Y.",
""
],
[
"Duan",
"Chun-gang",
""
],
[
"Mei",
"W. N.",
""
],
[
"Yang",
"H. D.",
""
]
] | [
0.0922010988,
-0.0779275075,
-0.0118006384,
0.0103968941,
0.0049885414,
0.0776126534,
-0.0445787348,
-0.0306987148,
0.0251362137,
-0.1061598286,
0.0043194667,
0.0036044752,
-0.0126337018,
0.0225779861,
0.1112500429,
0.0256085005,
0.0092555312,
-0.0295704715,
0.0330339186,
0.0295704715,
-0.0650183037,
-0.0579339862,
0.0061430228,
0.0394098051,
0.0706857592,
-0.0336898714,
0.0352904052,
0.047281269,
0.0867435485,
-0.1183868423,
0.0707382336,
-0.0611350499,
-0.0504560955,
-0.1166026443,
-0.1380130351,
0.1021716222,
-0.0067301029,
0.09025947,
-0.1126144305,
-0.0869009793,
-0.0092489719,
-0.0016284095,
-0.0702659488,
0.0015931518,
0.0267498642,
-0.0771928355,
0.0185110625,
0.0785047486,
0.0135913976,
-0.047464937,
-0.0373369865,
-0.0020055838,
0.0291768983,
0.0309348591,
-0.0054575494,
0.0089734709,
-0.0036044752,
0.1247889698,
-0.0661727861,
-0.1225849539,
-0.0912565216,
-0.0718402416,
0.0219876263,
0.0167137459,
-0.0480684154,
-0.0205970015,
-0.0874782205,
0.1034835353,
0.0801315159,
0.035054259,
-0.0430831537,
-0.0127517739,
0.0038438989,
-0.0456545018,
0.0908367112,
-0.0199672841,
-0.0287308488,
0.0148901893,
-0.0329814404,
0.0035847966,
0.0146015687,
-0.0033060156,
0.047281269,
0.0501674749,
0.0500625223,
0.0167006254,
0.1350743473,
0.0399608053,
0.0243490674,
-0.0150082605,
0.0124237966,
-0.0791869462,
0.0117809605,
0.0008904595,
-0.0150869759,
-0.0579339862,
0.1125094816,
0.056831982,
-0.0104100136,
0.0679045096,
-0.0114595415,
0.1265731603,
0.0599280894,
0.0802364722,
0.055939883,
-0.0069924854,
-0.0702659488,
-0.0754611194,
-0.0643361136,
-0.0378355123,
0.0332962982,
0.0303313807,
-0.0330601558,
-0.0502461866,
-0.1416863799,
-0.0157166924,
-0.0509808585,
-0.0691639408,
-0.1495578438,
0.1149233952,
-0.0044014612,
0.0408266671,
0.0822830498,
-0.0311710034,
0.0418761969,
-0.0170023646,
0.0691114664,
-0.0873207897,
-0.0500625223,
-0.0200722367,
0.0707382336,
-0.080026567,
0.0094851162,
-0.129616797,
0.0389375165,
0.0462842174,
0.0174877718,
0.0266973879,
0.0929882452,
0.0116891265,
0.1046904922,
0.049249135,
0.1347594857,
0.0242047571,
0.0735194907,
0.1149233952,
0.1131391972,
-0.0079173828,
0.0322467722,
0.029675426,
-0.0136569925,
-0.0403543785,
0.1017518118,
-0.0700560436,
0.0748313963,
-0.0487243719,
0.0957170203,
0.0842771605,
0.0606627613,
-0.0904169008,
0.0812859982,
-0.1026439071,
-0.0531848669,
0.0433717743,
0.0290719457,
0.0465990752,
-0.006880973,
-0.0641786829,
-0.0986032262,
-0.0822830498,
0.0049721422,
-0.0774552226,
-0.0447099246,
-0.0333750136,
0.0476223677,
0.0191538986,
0.091361478,
-0.0233913716,
-0.0334799662,
0.1321356744,
0.0692164227,
-0.0693213716,
0.0352904052,
-0.0213447902,
0.0091571379,
-0.0173172243,
0.0028780047,
0.1053202078,
-0.0600855201,
0.0028944034,
-0.0340572074,
0.0789245591,
0.1449399143,
0.0162020996,
-0.0602954254,
-0.1021716222,
0.0703709051,
0.0464416482,
0.0585637018,
0.068691656,
0.0150476182,
-0.0255429056,
0.0783473179,
0.0004177616,
0.0085995765,
-0.0084290281,
0.0093342466,
0.0888950825,
-0.0789245591,
-0.0922535732,
0.0315645784,
0.0495377555,
0.0470451266,
0.0495115183,
-0.0688490868,
0.0331388712,
-0.0662252605,
-0.0479109883,
-0.0025385476,
0.1318208128,
-0.0488293245,
0.0189046357,
0.0152706429,
0.1537559628,
0.0010200108,
0.0825454369,
0.0107314317,
-0.048540704,
0.0587211326,
0.0118859131,
0.0197836161,
-0.0065431558,
0.0363661721,
0.0006489859,
-0.0420861021,
0.0070384019,
-0.0454708338,
0.0495902337,
-0.0397771373,
-0.0851167813,
-0.1011220962,
0.0039521316,
-0.0831751525,
0.0740967318,
0.0008064152,
0.0303576179,
-0.0457856916,
-0.0632341057,
0.0726798624,
0.0217514839,
-0.0785572231,
0.057881508,
0.08705841,
-0.0198754501,
-0.0177107975,
-0.004017727
] |
712.013 | Thomas M. Breuel | Thomas M. Breuel | On the Relationship between the Posterior and Optimal Similarity | null | null | null | null | cs.LG | null | For a classification problem described by the joint density $P(\omega,x)$,
models of $P(\omega\eq\omega'|x,x')$ (the ``Bayesian similarity measure'') have
been shown to be an optimal similarity measure for nearest neighbor
classification. This paper analyzes demonstrates several additional properties
of that conditional distribution. The paper first shows that we can
reconstruct, up to class labels, the class posterior distribution $P(\omega|x)$
given $P(\omega\eq\omega'|x,x')$, gives a procedure for recovering the class
labels, and gives an asymptotically Bayes-optimal classification procedure. It
also shows, given such an optimal similarity measure, how to construct a
classifier that outperforms the nearest neighbor classifier and achieves
Bayes-optimal classification rates. The paper then analyzes Bayesian similarity
in a framework where a classifier faces a number of related classification
tasks (multitask learning) and illustrates that reconstruction of the class
posterior distribution is not possible in general. Finally, the paper
identifies a distinct class of classification problems using
$P(\omega\eq\omega'|x,x')$ and shows that using $P(\omega\eq\omega'|x,x')$ to
solve those problems is the Bayes optimal solution.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 09:38:26 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Breuel",
"Thomas M.",
""
]
] | [
-0.0676866844,
-0.0477743223,
0.0161931701,
0.0389811881,
0.0481833071,
-0.0326675139,
0.0986671373,
0.0267117005,
-0.0804162771,
0.019733429,
0.013445315,
-0.0624721497,
-0.0438634232,
0.073003456,
-0.0638013408,
-0.0433266349,
0.1506079733,
0.0004385384,
-0.0044860318,
0.0189538039,
-0.102552481,
0.008071023,
0.020193534,
0.0235932041,
0.0153752035,
-0.0561840348,
0.0157714058,
-0.0086717168,
0.0853240713,
-0.035146974,
0.0129276961,
-0.0423297361,
-0.0279642101,
0.0028804543,
-0.1021946222,
0.11932078,
0.0291144755,
0.0335877277,
-0.0272484906,
0.1251487881,
-0.0171900652,
-0.0213182364,
-0.1343509108,
0.0044828369,
-0.0870622471,
0.0012628947,
0.028858861,
-0.0491802022,
-0.0926346406,
0.0706518069,
-0.1813839525,
0.0822566971,
0.0125953974,
-0.0740259141,
0.0061635012,
-0.0631878674,
0.0121864146,
0.0121544627,
0.0791893303,
-0.0492824465,
0.015873652,
-0.0709585473,
-0.0024171532,
0.0320795998,
-0.0418696329,
-0.0837903842,
-0.1009165496,
-0.0059078867,
-0.0839948803,
0.0579733364,
0.0009673406,
-0.0736169368,
-0.0022190521,
0.048106622,
-0.0425086655,
0.0269417521,
-0.0083585894,
0.1260689944,
-0.0250885487,
0.0331276208,
0.0292167217,
0.0709585473,
0.1028080955,
0.0358371325,
-0.0739236698,
-0.0581778288,
0.0200912878,
0.0183914527,
-0.1079715043,
-0.0713675246,
-0.0049653091,
0.0148000708,
0.0087931342,
-0.0607339703,
0.0405659974,
-0.0178546626,
-0.0363994837,
0.0110617112,
0.0244239513,
-0.0802629068,
-0.1038305536,
-0.0870622471,
0.0216249749,
-0.0282453857,
0.0216888785,
-0.0873178616,
-0.040872734,
-0.0012964441,
-0.1072557867,
0.0510717481,
0.0814387351,
-0.0302391779,
0.0470330417,
0.1207522228,
-0.0464962497,
-0.1492787898,
-0.0261365678,
0.0121864146,
-0.0524009429,
0.0398502797,
-0.0028676735,
-0.0517363437,
0.035172537,
0.0430454575,
0.1101186648,
-0.083125785,
-0.0239510648,
-0.191813007,
0.0313894413,
-0.0133175077,
0.0169344507,
0.0117646502,
-0.0050835307,
-0.1049041301,
-0.0117135281,
-0.0465729348,
0.0178291015,
-0.0502026603,
-0.045167055,
-0.0149534401,
0.0346868671,
-0.0053423401,
-0.0847617164,
0.0138798598,
-0.1100164205,
0.0785247311,
0.0020145606,
-0.0540879965,
-0.0709585473,
-0.0074383779,
-0.0338944644,
-0.1173781082,
0.0198356733,
0.0110617112,
-0.0564907715,
-0.0616030581,
-0.0113620581,
0.0457549691,
-0.0242833644,
-0.057257615,
-0.0092979725,
0.0439912304,
0.0438378602,
0.0598137602,
-0.0383677147,
0.0151068084,
-0.0882380754,
0.0675844327,
-0.0975424349,
-0.0946795568,
-0.0267883837,
0.0450392477,
0.0307504069,
-0.0008251551,
0.014224939,
0.0108636096,
-0.0150812473,
-0.1960050911,
-0.0343545675,
-0.0497169904,
-0.0170750394,
0.0480554998,
0.1093006954,
0.0191966388,
0.0203596838,
-0.0003125285,
-0.0459083393,
0.0671243295,
0.0573087372,
0.0401314534,
0.0037798972,
0.007195544,
0.094321698,
0.0998429656,
-0.0484900437,
-0.0132152624,
0.0221234225,
0.1266824752,
-0.12228591,
0.0054957084,
-0.0112086898,
-0.0753551126,
0.0340222716,
-0.0347124301,
0.0423041768,
-0.0056043449,
0.0628811345,
-0.0395691022,
-0.1537775993,
0.0545992255,
-0.0619609207,
-0.0867043883,
0.0252546985,
0.0665619746,
0.0096686129,
-0.1340441704,
-0.0565930195,
0.1542888284,
-0.0158353094,
0.0576665998,
-0.0436078086,
-0.0062657469,
0.0599671267,
0.040361505,
-0.0905897245,
-0.0021599412,
0.1154354438,
-0.0419463143,
-0.001896339,
-0.1616505235,
0.1161511615,
0.0100136921,
-0.0664086118,
0.018059155,
0.0159631167,
0.0149534401,
-0.0585356876,
-0.0391601175,
-0.0516085364,
-0.0575643517,
-0.0109275132,
0.0786269754,
-0.0296257045,
-0.0606317259,
0.0287821759,
-0.0163081959,
-0.0606828481,
0.0074831103,
0.0446302667,
-0.0669198409,
0.0675333142,
0.0037639213,
0.023836039,
-0.0530144162,
-0.0613985695,
0.0154902302
] |
712.0131 | Thomas M. Breuel | Thomas M. Breuel | Learning Similarity for Character Recognition and 3D Object Recognition | null | null | null | null | cs.CV | null | I describe an approach to similarity motivated by Bayesian methods. This
yields a similarity function that is learnable using a standard Bayesian
methods. The relationship of the approach to variable kernel and variable
metric methods is discussed. The approach is related to variable kernel
Experimental results on character recognition and 3D object recognition are
presented..
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 10:02:01 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Breuel",
"Thomas M.",
""
]
] | [
-0.0530289188,
-0.0382339433,
-0.0500932224,
-0.0503728129,
-0.0484156832,
-0.0801957548,
0.0805685446,
0.0973905474,
-0.1413793862,
0.0562442057,
-0.0592265017,
-0.1505126655,
0.0486020781,
0.0150512662,
0.013758162,
0.0870923102,
0.1206897199,
0.0313140899,
0.0190121252,
-0.0123252627,
-0.0725536272,
0.0086847674,
0.0291006677,
0.0690587536,
0.0643989146,
-0.0279823076,
0.1099721044,
0.0285181887,
0.0130358879,
-0.0022964249,
0.0073741884,
-0.0559646152,
-0.0910531729,
-0.0026036827,
-0.0425675921,
0.1003728434,
-0.0833178461,
0.0805685446,
-0.0575955585,
0.0788910016,
0.0149347708,
-0.0521435514,
0.031104397,
0.0560112149,
-0.1547997147,
-0.0724604279,
0.0404939651,
0.0534483045,
-0.1077353805,
0.0500466265,
-0.1320597231,
-0.0390960127,
-0.1084809527,
-0.062767975,
-0.1535881609,
-0.043709252,
0.0262348708,
0.0388863198,
0.0251398087,
0.0214352403,
-0.0429170802,
-0.0560578108,
-0.0395619981,
-0.0551258437,
-0.0473672189,
-0.018278202,
-0.0919851363,
-0.0620224029,
-0.0387931243,
0.0037628165,
0.0556384288,
-0.0309413038,
0.0312441923,
0.0000884641,
-0.0975769386,
0.0621621944,
-0.0485088788,
0.0899814069,
-0.067707397,
-0.002194491,
0.0594128929,
-0.0565237962,
0.1383038908,
0.0169385001,
-0.0819198936,
-0.0732526034,
-0.0224720538,
-0.0174976792,
-0.0264678616,
-0.0986021012,
-0.0230661817,
-0.0220410191,
0.064445518,
-0.0217264798,
0.1088537425,
0.0401910767,
-0.0605778508,
-0.1399814337,
0.0065237689,
0.0397949889,
-0.1385834813,
0.0421482064,
0.0674744099,
-0.0126747508,
0.0509319939,
-0.0399347842,
-0.0088769849,
-0.0467148423,
-0.0204100758,
0.0853215754,
-0.0636067465,
0.0518639609,
-0.0305452179,
0.0528425276,
0.0939888656,
-0.0983225107,
0.0206314176,
0.0047209952,
-0.0250466112,
-0.0420783088,
-0.0195480064,
0.0251864064,
-0.0010572,
-0.0093487939,
0.0289608724,
-0.049207855,
0.0003764273,
-0.0711556748,
0.0162977725,
-0.0267474521,
0.0143173421,
-0.0276794191,
-0.0140261026,
0.0470410325,
-0.063327156,
-0.0508853942,
0.0332712196,
-0.073485598,
-0.071854651,
-0.001680453,
-0.0291239675,
-0.0435694568,
0.0297763441,
0.0607642457,
0.0041443408,
0.0218196772,
0.0033172199,
0.0343895815,
-0.0551258437,
-0.0302656274,
-0.0343895815,
-0.0948276371,
0.0304520205,
-0.0221225657,
-0.2106245309,
-0.185368225,
0.0066635637,
0.011870929,
-0.0368359946,
-0.0305452179,
0.0137814609,
-0.0044093686,
0.0568499826,
0.0867661238,
0.0334343128,
0.0429170802,
-0.029589951,
0.1098789051,
-0.0755359232,
-0.0630009696,
0.0075081587,
-0.024324337,
0.0594128929,
-0.0843430087,
0.0179520138,
0.0007776099,
0.0234739184,
-0.0920317397,
-0.0425209925,
-0.0503728129,
-0.0277959146,
0.0006643905,
0.0400978774,
0.0463886559,
0.0298462417,
0.0362768136,
-0.010927313,
-0.0478099063,
0.0545200668,
0.0793569833,
-0.0196878016,
0.0419385135,
0.0507921986,
0.0170666445,
-0.0019265504,
-0.0162511747,
0.0519105606,
0.0251864064,
-0.0493476503,
-0.0321062617,
0.0062034051,
-0.0279357098,
0.1096925139,
-0.095433414,
0.0273765288,
-0.0324790478,
0.0692917407,
-0.0043511209,
-0.136533156,
0.0433830619,
0.0051811538,
-0.0479031019,
0.0443150289,
0.037698064,
-0.0845760033,
-0.0308714062,
-0.075396128,
0.1262815297,
0.0189771764,
0.0626281798,
-0.0515843704,
0.0077935737,
0.0957130045,
-0.0129426913,
-0.0892824382,
-0.1101584956,
0.0883504674,
-0.1561044604,
0.0788444057,
-0.1271202862,
0.1282386482,
-0.0385834314,
0.0190587249,
-0.0390960127,
0.0050850445,
-0.103914313,
-0.0600186735,
-0.036206916,
-0.0248602182,
0.0294734556,
-0.0227749422,
0.077306658,
-0.0327353403,
-0.036206916,
0.031663578,
0.0095410114,
-0.0481360927,
0.009139101,
0.0839702263,
-0.0171481911,
0.0413327329,
-0.025838783,
-0.0141775478,
-0.0336440057,
-0.0334809124,
0.0707828924
] |
712.0132 | Pedro J. Silva | Pedro J. Silva | On Uniqueness of supersymmetric Black holes in AdS(5) | 16 pages, typos corrected and references added | Class.Quant.Grav.25:195016,2008 | 10.1088/0264-9381/25/19/195016 | null | hep-th gr-qc | null | We study the possibility of having Black hole of spherical and ring horizon
topology with five independent charges in the $U(1)^3$-model of 5D gauge
supergravity. To study these possibilities we consider not only the known
result obtained by local supersymmetry analysis but include the input coming
from non-local properties of the solutions, like the attractor mechanism, the
entropy function of Sen, the Euclidean formulation and general properties of
the uplift to ten dimension. For the spherical case, we found that there is no
room for more general Black holes than the ones already describe in
hep-th/0601156. On the other hand, if a solution of ring horizon topology
exists, we conclude that it must be labeled by three independent parameters
only, since it has to satisfy two independent constraints that we explicitly
find in terms of its chemical potentials. At the end of the article, based on
all the local and non-local information, we put forward a conjecture on the
constraints that characterize general Black holes dual to ${\cal N}=4$ SYM.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 10:04:28 GMT"
},
{
"version": "v2",
"created": "Wed, 12 Dec 2007 16:15:47 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"Silva",
"Pedro J.",
""
]
] | [
0.0424901098,
-0.0056186011,
0.0204453822,
0.0494603962,
-0.0203260276,
0.0027540992,
0.0602977611,
0.0219611805,
-0.0279050209,
-0.0486965291,
-0.0248495527,
-0.1018807814,
-0.1268019527,
0.0393630303,
0.0435642973,
-0.0315333903,
-0.0935259834,
0.0598680861,
0.1079917178,
0.0361404642,
-0.02900308,
-0.0945762992,
0.1467579752,
0.0982524082,
0.053900376,
-0.103122063,
0.0747157559,
0.0645945147,
0.0801583081,
0.0602977611,
0.0502242632,
-0.042299144,
-0.1029310971,
-0.033944346,
-0.1241284087,
0.1564972848,
0.0510836169,
0.0609184057,
0.0288359839,
-0.0121323587,
0.01518186,
0.0276663136,
-0.0190608725,
0.1077052653,
-0.0361882076,
-0.0097512417,
-0.0257566459,
0.0055827945,
-0.0246347152,
0.036856588,
0.0300295278,
0.0373817496,
0.1245103478,
-0.0403178632,
-0.0203737691,
-0.086555697,
-0.0621119477,
0.0326314494,
0.0475507304,
-0.0735222101,
-0.0742860809,
-0.1391192973,
-0.0412010849,
0.0215434413,
-0.0315811336,
-0.1291890293,
-0.003006235,
-0.0333953165,
-0.0607274398,
0.071708031,
-0.0823544264,
-0.0362359472,
0.1289025843,
0.0192279685,
0.0718035102,
0.0211257003,
0.0769596174,
0.0325359665,
-0.0441371985,
0.0116310706,
-0.0270695426,
0.0082175396,
0.0228085946,
-0.0009160438,
-0.0832137764,
0.0056066653,
0.0168886259,
0.0387423858,
-0.1260380745,
-0.0459036417,
0.0293611437,
-0.0074835108,
-0.0908524469,
-0.0572900362,
0.082879588,
-0.0512745827,
0.1231735796,
0.0354482085,
0.0128902579,
0.0453546122,
-0.082020238,
-0.0151102468,
0.0142270252,
-0.0724718943,
0.0604887307,
0.0566693954,
0.0582926124,
0.0609184057,
-0.0740951151,
0.0328701586,
0.0727583468,
-0.0483623371,
-0.0883698836,
0.0714215785,
-0.0328701586,
-0.0428243019,
-0.0539481156,
0.0404133461,
-0.0567648783,
0.1087555811,
0.1420792937,
-0.001905192,
0.0449010655,
0.0098646283,
0.0714215785,
-0.0891337469,
-0.0604887307,
-0.0538526326,
-0.1379735023,
-0.0048726369,
0.0727583468,
0.0129499352,
-0.0134870289,
-0.0845505446,
0.0118936505,
0.0377875529,
0.0502242632,
-0.0265921243,
0.0244318135,
0.0101809166,
0.0768641308,
-0.0050934423,
0.0262579322,
0.0127828391,
0.1073233336,
0.0861737654,
-0.0206960253,
0.0958653241,
0.0583880953,
-0.0030509927,
-0.0408907644,
-0.0323927402,
0.040174637,
0.0145492824,
-0.0340398289,
-0.1643269211,
0.0068389978,
0.0784873515,
0.010401722,
-0.0722809285,
0.0580539033,
0.0847892538,
-0.0613480806,
-0.0871285945,
0.0391243212,
0.0110820411,
-0.0371669121,
-0.0735699534,
-0.0598203465,
-0.0612525977,
0.086126022,
-0.0693686828,
-0.0911388993,
0.0021677713,
0.0097035002,
0.052611351,
-0.0344933756,
-0.0677454695,
-0.033944346,
0.090661481,
0.1154394224,
0.1047452837,
0.0467629917,
-0.0378830358,
-0.0549506918,
0.0571945533,
0.0760047808,
0.0237156879,
0.0198486112,
-0.0511313565,
-0.1484766752,
0.0158741139,
0.0965814516,
0.1056046337,
-0.0254463237,
-0.0638306513,
0.0177957173,
0.1113336384,
-0.0705622286,
0.0114938132,
0.0058960994,
0.0100257564,
0.0533274747,
-0.0232979488,
-0.0196218379,
-0.0700848103,
0.1037904471,
0.0176882986,
-0.0553326271,
-0.082736358,
-0.0023676897,
-0.099016279,
-0.0080444757,
0.0861737654,
-0.0065764189,
0.0426094644,
-0.109328486,
0.0262818038,
0.0455217063,
0.0710396469,
0.0219731163,
0.0780099332,
-0.01518186,
0.0349469222,
0.0448055826,
0.0524681248,
-0.0090052774,
0.0118399411,
-0.0670770854,
0.0895634219,
0.0613958202,
0.0295282397,
-0.0125680016,
-0.0064809355,
-0.0496991053,
-0.1007349789,
0.0006534645,
0.0460229963,
-0.0624938793,
0.0144657344,
0.0241214931,
-0.0119533269,
-0.079060249,
0.0890860036,
-0.0162560474,
0.0001448103,
0.0290985648,
0.014071865,
0.0504629724,
0.0401030257,
-0.0242289118,
0.0152415363,
-0.0310321022,
0.0660745054,
-0.0661699921,
0.0301011391
] |
712.0133 | Allon Klein | Allon M. Klein, David P. Doupe, Philip H. Jones and Benjamin D. Simons | Mechanism of murine epidermal maintenance: Cell division and the Voter
Model | null | null | 10.1103/PhysRevE.77.031907 | null | physics.bio-ph cond-mat.stat-mech q-bio.CB | null | This paper presents an interesting experimental example of voter-model
statistics in biology. In recent work on mouse tail-skin, where proliferating
cells are confined to a two-dimensional layer, we showed that cells proliferate
and differentiate according to a simple stochastic model of cell division
involving just one type of proliferating cell that may divide both
symmetrically and asymmetrically. Curiously, these simple rules provide
excellent predictions of the cell population dynamics without having to address
their spatial distribution. Yet, if the spatial behaviour of cells is addressed
by allowing cells to diffuse at random, one deduces that density fluctuations
destroy tissue confluence, implying some hidden degree of spatial regulation in
the physical system. To infer the mechanism of spatial regulation, we consider
a two-dimensional model of cell fate that preserves the overall population
dynamics. By identifying the resulting behaviour with a three-species variation
of the "Voter" model, we predict that proliferating cells in the basal layer
should cluster. Analysis of empirical correlations of cells stained for
proliferation activity confirms that the expected clustering behaviour is
indeed seen in nature.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 10:16:06 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Klein",
"Allon M.",
""
],
[
"Doupe",
"David P.",
""
],
[
"Jones",
"Philip H.",
""
],
[
"Simons",
"Benjamin D.",
""
]
] | [
0.0674822554,
0.1136332601,
0.1220399439,
0.1207818016,
-0.0040031848,
0.0214170385,
0.0380588472,
0.0003105149,
-0.0899000913,
0.0693694726,
0.0924163759,
-0.0499254316,
-0.0218602475,
0.0376299359,
-0.0112732537,
-0.0128745278,
0.068854779,
0.0125599923,
0.0390596464,
0.0284940973,
-0.0161986016,
0.0171850994,
0.0332264341,
-0.0530707911,
-0.036600545,
-0.0425195396,
0.0292089507,
-0.0395457447,
-0.0057116868,
-0.061363101,
0.0728007704,
-0.0536998622,
-0.0797777548,
-0.0398030952,
-0.1838033646,
0.0531851687,
0.0934457704,
-0.0039174021,
0.0179285482,
0.0460366234,
0.0520699956,
-0.0723432675,
-0.0692550912,
0.1693919003,
0.0133320345,
-0.0111588771,
-0.1122035459,
-0.0724004507,
-0.0002430505,
0.0954473615,
-0.0465799123,
0.0015467663,
0.0561875552,
0.0013984339,
-0.095618926,
0.0556442663,
-0.0286370683,
-0.0286656618,
-0.1197524071,
-0.0526418798,
0.0599905811,
-0.0149404574,
0.0050111292,
0.0109944604,
0.0078348042,
0.0586752482,
-0.0407752953,
0.0361716338,
0.0187863745,
0.0079205865,
-0.0091215419,
-0.1765976399,
-0.0289373063,
0.0154694496,
0.0600477718,
-0.0254917089,
-0.0376585312,
0.0603337102,
-0.1167786121,
0.1173504964,
0.1067134663,
-0.009357444,
0.1141479537,
-0.0268499311,
-0.0021910288,
-0.0517268665,
0.047809463,
0.0175711215,
-0.1888359338,
-0.0164416507,
-0.000223392,
0.0263352357,
-0.0337125324,
0.1079716086,
0.0644512698,
-0.0532423556,
-0.0368864872,
-0.0901860297,
0.0625640601,
-0.0126600713,
-0.023876138,
-0.0422907881,
-0.0491533875,
-0.0451216102,
0.0450358279,
-0.0182573814,
-0.0796061903,
0.0117236124,
-0.0745736137,
0.0259063244,
0.0569881946,
-0.0398316868,
0.0590755679,
0.0393455848,
0.0536426753,
-0.0696554109,
-0.0603909008,
0.0035045738,
-0.0410898328,
0.0563019328,
-0.0020605677,
0.0366863273,
0.0920732468,
-0.0896713361,
0.0947611034,
-0.1102019548,
0.0915013626,
-0.0923591927,
-0.0479524322,
-0.0657094195,
0.0325973593,
0.0003685968,
0.002877289,
-0.0480382144,
-0.1186086461,
-0.0511549823,
0.063021563,
0.1098588258,
0.0012751216,
0.0695982277,
-0.0062978673,
0.0730295256,
0.0741161034,
0.0286942553,
0.0015065557,
0.033340808,
0.0208308566,
0.0298809148,
-0.0541573688,
0.0458364636,
0.0049682381,
0.0027486151,
0.0649087802,
0.0930454507,
-0.0260778889,
-0.0932170153,
0.105912827,
0.1198667884,
-0.0654234737,
-0.0400318466,
-0.0659953579,
0.035914287,
-0.0698841661,
0.022074705,
-0.1180367619,
0.055615671,
-0.0687975883,
-0.0526418798,
-0.0823512301,
-0.0335695632,
-0.0083637964,
-0.0742876679,
-0.028408315,
-0.0772614628,
-0.1283306628,
-0.0587896258,
-0.0536998622,
-0.0475807078,
-0.0273074377,
-0.0466942899,
-0.0003813301,
0.0818937197,
0.0236044917,
-0.044978641,
0.0434917435,
-0.0030542153,
-0.0285512842,
0.0920160562,
-0.0311962459,
-0.0675966293,
-0.0208022632,
0.0363146029,
0.0181858968,
0.0360000692,
-0.0286942553,
-0.015698202,
0.1178080067,
0.005725984,
0.1039112359,
-0.0211739875,
0.0069126422,
0.0386307314,
-0.0059475885,
-0.0788627416,
0.0209166408,
0.0569595993,
-0.0619921759,
0.0546148755,
-0.0534711108,
0.0133320345,
0.0363146029,
0.0116592757,
0.0705704242,
-0.0337411277,
-0.0484957248,
-0.0633075088,
-0.0741161034,
0.0472947657,
0.0368293002,
0.1324482262,
0.0041318582,
0.0347705185,
0.044063624,
0.1331344843,
-0.000705472,
-0.0022964699,
0.1172361225,
-0.1347357631,
-0.0617634207,
0.002535946,
0.0272931419,
0.0646228418,
-0.042891264,
-0.060962785,
0.0416331217,
-0.0006380075,
-0.0667388067,
0.0765180141,
0.0027861451,
-0.0468372591,
-0.0270643886,
0.0595902652,
0.0048681586,
0.0772614628,
0.0354853719,
0.0667959973,
-0.0987070948,
-0.0201445967,
-0.0396887176,
-0.0670247525,
-0.0039674421,
0.0936745182,
0.0349420831,
-0.0165417306,
-0.0661669225,
0.0260492954
] |
712.0134 | Asle Sudbo | Jacob Linder, Takehito Yokoyama, and Asle Sudb\o | Identifying the odd-frequency superconducting state by a field-induced
Josephson effect | 10 pages, 7 figures. To appear in Physical Review B | Phys. Rev. B 77, 174507 (2008) | 10.1103/PhysRevB.77.174507 | null | cond-mat.supr-con cond-mat.mtrl-sci | null | Superconducting order parameters that are odd under exchange of
time-coordinates of the electrons constituting a Cooper-pair, are potentially
of great importance both conceptually and technologically. Recent experiments
report that such an odd-frequency superconducting {\it bulk} state may be
realized in certain heavy-fermion compounds. While the Josephson current
normally only flows between superconductors with the same symmetries with
respect to frequency, we demonstrate that an exchange field may induce a
current between diffusive even- and odd-frequency superconductors. This
suggests a way to identify the possible existence of bulk odd-frequency
superconductors.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 10:28:24 GMT"
},
{
"version": "v2",
"created": "Mon, 14 Apr 2008 10:46:00 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Linder",
"Jacob",
""
],
[
"Yokoyama",
"Takehito",
""
],
[
"Sudbø",
"Asle",
""
]
] | [
0.0232279096,
-0.1332584321,
-0.0626651272,
0.0053963144,
0.0885131359,
0.087046966,
-0.0283459239,
0.0557144023,
-0.0668464229,
-0.09823329,
0.0362469442,
-0.1020887718,
0.0161414295,
0.1543278098,
0.0739600584,
0.0318212882,
-0.0373872966,
0.0255221929,
0.0388806164,
0.0564203374,
-0.1381456554,
-0.0549270175,
0.0667378157,
-0.0339933895,
0.0003790572,
-0.1140353307,
0.0064721839,
0.0735799372,
0.0812365934,
-0.0697244555,
0.078141354,
-0.0323371626,
-0.053840965,
-0.0373058431,
-0.0352423452,
0.0937804803,
-0.0038826314,
0.0506642684,
-0.0396408513,
0.0572348759,
0.0176347494,
-0.0522390418,
-0.0723852813,
0.0754262209,
0.0875899941,
0.0899793059,
-0.0632081553,
-0.0116411066,
-0.0045342618,
0.0301650595,
0.0322828591,
-0.0299206991,
0.0087970113,
-0.0414056852,
-0.0265675168,
-0.0506914183,
0.0582123213,
0.1020344645,
0.0570176654,
-0.0514516532,
0.039233584,
-0.0487908311,
-0.0288617983,
0.049985487,
-0.0670636371,
0.0907938406,
-0.0750461072,
0.088187322,
0.0345635638,
0.1170762703,
-0.033341758,
-0.013351636,
0.0633710623,
-0.0175940227,
-0.0090074334,
0.0143358698,
-0.0051824986,
0.016670879,
-0.0282644704,
0.0570176654,
-0.0726567954,
-0.0152725885,
0.0155984042,
-0.0105211167,
-0.0461843088,
-0.0357039198,
-0.1445533484,
-0.0022331919,
-0.0725481883,
-0.0316312276,
0.060330119,
-0.0139829032,
-0.0532164872,
0.0685297996,
0.0187208001,
-0.0518317707,
0.0425731912,
-0.0773268119,
0.0273956303,
0.0058171595,
-0.0574520864,
-0.0231871828,
0.0910110548,
-0.0135349073,
0.0934003666,
0.0291604623,
-0.0231600329,
-0.0540581755,
-0.0544111431,
-0.0270426646,
0.0203634519,
-0.0655974671,
-0.0107519021,
0.0716793463,
-0.0319298916,
-0.0942692086,
-0.0233500917,
-0.1200086102,
-0.0531621836,
0.0305451769,
-0.0201733932,
-0.0113967452,
0.0393150374,
-0.014892471,
-0.0298935473,
-0.0347807743,
0.0702131838,
-0.1032834277,
-0.032907337,
-0.0502026975,
0.0844404474,
-0.043957904,
-0.0590811595,
-0.0078399284,
-0.0620677993,
0.0247619562,
0.0437678434,
-0.0317669846,
0.0856351033,
0.0066316975,
0.0139693273,
-0.0127067938,
0.1888642311,
0.0587553456,
0.1339100599,
0.0458041914,
-0.0087902229,
-0.0478948392,
0.0351608917,
-0.008403318,
0.0058782496,
-0.1425984651,
0.0250606202,
0.0644571111,
0.0332331546,
-0.0670093298,
0.0314140171,
-0.0001287564,
-0.0047582597,
-0.0274635088,
0.0842232332,
0.0404825434,
0.0373601466,
0.0522118881,
0.0910653546,
0.0541667826,
-0.1032291204,
-0.0575063862,
-0.0871012732,
-0.0375502035,
-0.0063330336,
-0.1412952095,
-0.0799876377,
0.0173632372,
0.0075887796,
0.0557144023,
-0.0037536628,
-0.1889728308,
-0.02419178,
0.0400209688,
0.0714078397,
-0.0746116862,
-0.0536509082,
-0.0202548467,
0.0095776096,
0.0156119792,
0.0359482802,
0.0409712642,
0.0254678894,
-0.0221011322,
-0.0817253217,
0.0568004549,
0.0563117303,
0.1735509038,
-0.0237437841,
-0.0889475569,
-0.0072561768,
0.0887303427,
0.0960068852,
-0.0445823818,
-0.0128832767,
0.007235813,
-0.0011098081,
0.0508814789,
-0.0807478726,
0.0087494962,
0.0869383588,
0.0459670983,
-0.0899249986,
-0.1105056629,
0.0303008165,
0.0857980102,
0.0686927065,
0.0904680267,
-0.0212865956,
-0.021816045,
-0.0015035016,
-0.018734375,
0.002822035,
0.0400209688,
-0.0528363697,
0.0361383371,
-0.0313597135,
0.1442275345,
0.0568547584,
0.0884588361,
-0.0111455955,
-0.0405639969,
-0.0027083391,
0.0010860508,
0.0064450325,
0.0322014056,
0.0579951108,
-0.0195624884,
-0.0865582451,
0.0596784875,
-0.0449081995,
0.0167523324,
0.0404825434,
-0.0288889501,
-0.0176890511,
-0.0054031024,
-0.0200647879,
0.169098109,
-0.0239474196,
0.0766208768,
-0.0628823414,
-0.0062006712,
0.1080620512,
0.0117564993,
0.0174989924,
0.1518298984,
-0.0835716054,
0.0536780581,
-0.0458041914,
0.0346993208
] |
712.0135 | Ziyu Liu | Ziyu Liu, Xiguo Lee | Decomposition of noncommutative U(1) gauge potential | 9 pages | Commun.Theor.Phys.50:943-946,2008 | 10.1088/0253-6102/50/4/30 | null | hep-th | null | We investigate the decomposition of noncommutative gauge potential
$\hat{A_{i}}$, and find it has inner structure, namely, $\hat{A_{i}}$ can be
decomposed in two parts $\hat{b_{i}}$ and $\hat{a_{i}}$, here $\hat{b_{i}}$
satisfies gauge transformations while $\hat{a_{i}}$ satisfies adjoint
transformations, so dose the Seiberg-Witten mapping of noncommutative U(1)
gauge potential. By means of Seiberg-Witten mapping, we construct a mapping of
unit vector field between noncommutative space and ordinary space, and find the
noncommutative U(1) gauge potential and its gauge field tenser can be expressed
in terms of the unit vector field. When the unit vector field has non
singularity point, noncommutative gauge potential and gauge field tenser will
equal to ordinary gauge potential and gauge field tenser.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 10:43:27 GMT"
}
] | 2008-12-18T00:00:00 | [
[
"Liu",
"Ziyu",
""
],
[
"Lee",
"Xiguo",
""
]
] | [
0.0197520591,
0.0770099685,
-0.057693433,
0.0601528324,
-0.0843369365,
-0.0982735381,
-0.0166265704,
0.0072629163,
-0.0148204481,
-0.0659939051,
-0.0145770703,
0.0087936372,
-0.0804941207,
0.0282062478,
0.1086235121,
-0.0450377688,
-0.0336630419,
-0.0299483221,
0.0460881367,
0.0575909577,
-0.0319722034,
-0.0556951687,
0.1023725346,
0.0195471086,
0.0720911697,
-0.0852592066,
0.092534937,
-0.0215325616,
0.0373009034,
-0.0658914298,
0.0061004655,
0.0017420752,
-0.018816974,
-0.011874292,
-0.0142440265,
0.1086235121,
-0.0833121836,
0.0164856669,
-0.0149997799,
0.0434237868,
-0.0646617338,
0.1212279424,
-0.1428501606,
-0.0689144433,
0.0032295641,
0.0275913961,
-0.0534407198,
0.0839270353,
-0.0447559617,
0.0228263084,
-0.023684537,
0.0234923959,
0.106983915,
-0.0499309488,
-0.0677359849,
0.032458961,
-0.0388636477,
0.0014210402,
-0.0349695981,
-0.0400421098,
-0.0113427024,
-0.148691237,
-0.0579496175,
0.0821337253,
-0.0804941207,
-0.0252216626,
-0.0138213169,
-0.0103627853,
0.0218015593,
0.0202772431,
0.001419439,
0.030844979,
0.0320746787,
0.0682483613,
0.0604602583,
0.0014578672,
-0.0232490189,
0.0322540104,
-0.0458575673,
-0.0143593112,
0.0149869705,
0.0027956464,
0.0396578312,
-0.0060043954,
0.0175104178,
-0.016677808,
-0.0019278112,
-0.047087267,
-0.0184198841,
-0.01336018,
0.0162550993,
0.0330225714,
-0.0519292131,
0.0014218407,
0.0801354572,
-0.0043808068,
0.0202516243,
-0.0131552294,
-0.0261311289,
-0.0156146297,
-0.0566686802,
0.0359943472,
0.0800329819,
0.0533894822,
0.1141571626,
-0.0122265499,
-0.0602040701,
-0.0379926115,
-0.118051216,
0.061689958,
0.0340473242,
0.0403751545,
-0.0856691077,
0.106983915,
0.0260670818,
-0.0696317703,
-0.1299383193,
-0.0566686802,
-0.0170236621,
0.0484706797,
0.0476764999,
-0.0341497995,
0.1524828225,
-0.0144105488,
0.0203797184,
-0.095762901,
-0.0861302465,
-0.0498284735,
-0.1060616374,
-0.0021487728,
0.0945331976,
-0.0478814505,
-0.076138936,
-0.0673773214,
-0.0642518327,
-0.0691193938,
0.0080058603,
0.02383825,
0.0229544025,
0.060972631,
0.0123802619,
0.0160629582,
0.016152624,
-0.0587181821,
0.0158323888,
0.0796230808,
0.0157171041,
0.0676847473,
0.0378132798,
-0.0478814505,
0.010260311,
-0.0619461462,
0.0960190892,
-0.1504333168,
-0.0303582214,
-0.001340181,
0.0453451909,
0.0073333681,
0.0345596969,
-0.0867450982,
0.0983247757,
0.0723473579,
-0.011810245,
0.0429114103,
0.0442179665,
-0.0001492092,
-0.0763951242,
-0.1184611171,
0.0072629163,
-0.09181761,
-0.062919654,
-0.0290260464,
-0.1355744451,
-0.028180629,
0.0740894303,
-0.0273608286,
-0.0981198251,
-0.0740381926,
-0.0765488371,
0.0639956445,
0.1303482205,
-0.0351489298,
-0.0555926934,
0.0469335541,
-0.0871549994,
0.0669674203,
0.0513399802,
0.1092383638,
0.0245299563,
0.0056361258,
-0.0817238241,
0.1057542115,
-0.0067313272,
0.1212279424,
0.0254394226,
-0.1395709664,
0.094328247,
0.0579496175,
0.0592817925,
-0.0717325062,
-0.0432700738,
-0.0148716858,
0.0911515206,
-0.0485219173,
-0.1239947677,
0.0629708916,
0.1458219439,
-0.0105677359,
-0.0517498814,
0.0020350898,
-0.0470104106,
-0.0771636814,
0.0707589984,
0.0020062686,
0.0438849255,
0.0443972982,
-0.0480095446,
0.0508019887,
-0.069375582,
0.125531882,
-0.0758827478,
0.0829022825,
0.0622023307,
0.08382456,
0.0184967387,
0.0035930302,
0.0815188736,
-0.0393760242,
-0.0431419797,
0.0095942225,
0.0409643874,
0.0715787932,
-0.0946356729,
0.0155762015,
-0.0542605184,
-0.0989908576,
0.0140006486,
-0.0115284389,
-0.0336374231,
-0.0178178418,
-0.0882309824,
0.0530820563,
0.0594867431,
0.0253625661,
0.0062605827,
0.0293078534,
-0.0300507974,
0.0203284808,
0.09627527,
-0.0169596151,
-0.0646617338,
0.1208180413,
0.0246836692,
0.071322605,
-0.1241997108,
0.043244455
] |
712.0136 | Thomas M. Breuel | Thomas M. Breuel | Learning View Generalization Functions | null | null | null | null | cs.CV | null | Learning object models from views in 3D visual object recognition is usually
formulated either as a function approximation problem of a function describing
the view-manifold of an object, or as that of learning a class-conditional
density. This paper describes an alternative framework for learning in visual
object recognition, that of learning the view-generalization function. Using
the view-generalization function, an observer can perform Bayes-optimal 3D
object recognition given one or more 2D training views directly, without the
need for a separate model acquisition step. The paper shows that view
generalization functions can be computationally practical by restating two
widely-used methods, the eigenspace and linear combination of views approaches,
in a view generalization framework. The paper relates the approach to recent
methods for object recognition based on non-uniform blurring. The paper
presents results both on simulated 3D ``paperclip'' objects and real-world
images from the COIL-100 database showing that useful view-generalization
functions can be realistically be learned from a comparatively small number of
training examples.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 10:54:40 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Breuel",
"Thomas M.",
""
]
] | [
-0.0174911991,
-0.0157000795,
0.0490889996,
-0.0310048796,
-0.0695695132,
-0.0776233673,
0.0549441054,
-0.0188499782,
-0.0857760459,
0.0828608498,
0.0729294047,
-0.074955225,
0.0573652014,
0.0105305417,
0.023828052,
-0.0059384843,
0.1252053678,
0.0460255705,
0.0561299473,
0.0885430202,
-0.0340930149,
-0.0269038361,
0.0650237799,
0.0467173122,
-0.0141683649,
-0.0228151437,
0.0795997754,
0.026286209,
0.0059724539,
-0.0230127852,
0.0504230745,
-0.0334259756,
-0.0747575834,
-0.0607745051,
-0.0461243913,
0.0299672652,
-0.0720400214,
0.1027731448,
-0.0766845793,
0.1631523669,
0.0738682002,
0.002143166,
0.0199864116,
0.0707059503,
0.0038478167,
-0.0372552648,
0.0180717688,
0.0795503706,
-0.0930887535,
0.0898770913,
-0.0490395911,
0.0080909152,
-0.0327342339,
-0.0470384769,
-0.0940769538,
-0.0358470753,
-0.0298931506,
-0.0300166756,
0.0219134092,
0.0320671983,
-0.0374776125,
-0.0407386832,
0.0083009079,
0.1290593594,
-0.0210981406,
-0.0299425609,
-0.1138410196,
0.0172688533,
-0.0240009874,
0.0091594094,
-0.013451918,
-0.0582545847,
0.0785127506,
-0.0104070166,
-0.0115990369,
0.0254956465,
0.0637885258,
0.1264900267,
-0.1012908369,
-0.0223333947,
0.0569205098,
-0.0462973267,
0.0483972579,
0.0736705586,
-0.0902229622,
-0.0962015912,
0.0851337165,
-0.0418257043,
-0.0088444194,
-0.0436044708,
0.0187758636,
-0.0726329461,
-0.0270520654,
0.0240998082,
0.0922981873,
0.0744611174,
0.0424680375,
-0.0729294047,
0.0727811754,
0.0433821268,
-0.1373602599,
-0.0005226669,
0.0633438304,
-0.1168056354,
0.1441788673,
-0.0381199419,
-0.0548946932,
0.0392069668,
0.0135383857,
-0.0298684463,
-0.0775739625,
0.0335247964,
0.0084244329,
0.027620282,
0.0299672652,
-0.1093941107,
-0.0089370636,
0.0127601754,
-0.0451608934,
-0.0198381823,
-0.0522265472,
-0.0023037491,
0.0837502331,
-0.0632944256,
0.0153047992,
-0.0309801735,
0.0037984066,
-0.0424680375,
0.0030279167,
-0.0564264096,
-0.0232598353,
0.0200975854,
0.0579581261,
-0.056722872,
-0.1280711442,
-0.055240564,
-0.027867334,
-0.0450126603,
-0.0294484589,
0.1094929278,
0.0291767027,
0.0657649338,
-0.0242974497,
0.0936322659,
-0.020776974,
0.1026743278,
-0.0090544131,
0.0105490703,
-0.0060002469,
0.0310789943,
-0.0429621376,
-0.0148848128,
0.0153542096,
-0.0900253206,
-0.1676981002,
-0.1466493756,
-0.0021447099,
0.0396516584,
0.0787598044,
-0.017466493,
-0.012710765,
0.0469643623,
0.080093883,
0.0592427887,
-0.1028719693,
0.0172194429,
-0.0884936079,
0.0393057875,
-0.0574640222,
-0.0966462865,
0.042295102,
0.0318942629,
-0.033500094,
-0.1061330363,
0.0214563645,
0.0116916802,
0.0115187448,
-0.0522759557,
-0.0247544926,
-0.0099561485,
-0.0518806763,
0.059292201,
0.0430609584,
-0.0082020871,
0.0049441047,
0.0626026839,
-0.1107775941,
-0.0325118899,
0.0514359847,
0.1059353948,
-0.1052436531,
0.017478846,
0.061960347,
0.0501019098,
0.00831326,
-0.0300907921,
-0.0022111048,
0.0024643322,
0.0400222354,
-0.0717435628,
0.0455561727,
-0.0052096844,
0.0013371626,
-0.100747332,
0.0100549692,
0.0156259649,
0.1340991855,
0.0408127978,
-0.1307393014,
0.0067938981,
-0.0234327707,
-0.0637885258,
0.1045519114,
0.0355753191,
-0.0905688331,
-0.0002034309,
-0.0126737077,
0.0903711915,
0.0102896672,
0.101587303,
-0.050003089,
-0.060132172,
0.1746155322,
0.0297202151,
-0.0455314666,
-0.0770798624,
0.0345130004,
-0.054400593,
0.1366685182,
-0.1111728773,
0.0827126205,
-0.0812303126,
-0.0316719152,
-0.0510901101,
0.0116546229,
-0.0663084462,
0.0011063245,
-0.0596380718,
-0.0253721196,
-0.0581063554,
0.0205052197,
0.1146315858,
0.0290531777,
-0.0495089851,
-0.0083873756,
0.1036625281,
-0.0620591678,
-0.0440985747,
0.0177506022,
-0.0087950099,
0.0312519297,
-0.0424680375,
-0.0375764295,
-0.0293743443,
-0.0656166971,
0.1183867604
] |
712.0137 | Thomas M. Breuel | Thomas M. Breuel | View Based Methods can achieve Bayes-Optimal 3D Recognition | null | null | null | null | cs.CV | null | This paper proves that visual object recognition systems using only 2D
Euclidean similarity measurements to compare object views against previously
seen views can achieve the same recognition performance as observers having
access to all coordinate information and able of using arbitrary 3D models
internally. Furthermore, it demonstrates that such systems do not require more
training views than Bayes-optimal 3D model-based systems. For building computer
vision systems, these results imply that using view-based or appearance-based
techniques with carefully constructed combination of evidence mechanisms may
not be at a disadvantage relative to 3D model-based systems. For computational
approaches to human vision, they show that it is impossible to distinguish
view-based and 3D model-based techniques for 3D object recognition solely by
comparing the performance achievable by human and 3D model-based systems.}
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 11:02:37 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Breuel",
"Thomas M.",
""
]
] | [
-0.0042652776,
0.0087193735,
0.0510349721,
0.0164137315,
-0.0159281977,
-0.0950566828,
0.0821091235,
0.0401104689,
-0.1191175655,
0.0593969412,
0.0593969412,
-0.0804906785,
0.131957233,
0.0208374821,
0.0067064324,
0.0212825555,
0.1022317931,
-0.033070229,
0.0462605581,
0.0820551738,
-0.0812459514,
0.012927331,
0.0637667403,
0.0080517652,
0.0078966636,
0.0426999815,
0.0637127906,
-0.0144041628,
0.0291859619,
-0.0030716741,
0.013385891,
-0.044857908,
-0.107302919,
-0.0863170773,
-0.0541909412,
0.0352821052,
-0.1207360104,
0.0455052853,
-0.0519520901,
0.0844288915,
0.0883131623,
0.0718589649,
0.0326656178,
0.0253151804,
-0.0323149562,
-0.0508461557,
0.0531389527,
-0.0059781321,
-0.1350862235,
0.0810841024,
-0.0940316692,
0.0649536029,
-0.0555666201,
-0.1321730316,
-0.0598285235,
-0.1591471136,
-0.0237776581,
-0.0566995293,
-0.0164407063,
0.0126643339,
0.0121585699,
-0.0880434215,
0.0011303829,
0.0939777195,
-0.0473395213,
-0.0370354205,
-0.0617167093,
0.0141344219,
-0.0139186289,
-0.0192325246,
-0.0265020411,
-0.0480678231,
0.0964593366,
0.0609074868,
0.0404071808,
-0.0411085077,
0.0428078771,
0.1455521733,
-0.0438059159,
0.0148762092,
0.0409196913,
-0.0175871048,
0.0807064697,
-0.0103513058,
-0.0833499283,
-0.0332050994,
0.0388966352,
-0.0563218929,
-0.0885289535,
-0.0217815749,
-0.0386538655,
-0.0119899819,
0.0490119159,
-0.0497671887,
0.0683523342,
0.1081121415,
-0.0548113436,
-0.1104319096,
0.0509810261,
-0.0091509586,
-0.1315256506,
0.0031694553,
0.0329893082,
0.0121585699,
0.1235413179,
0.0096567236,
0.0417828597,
0.0650614947,
0.0435631499,
0.1398336738,
-0.0226312596,
0.0138511937,
0.0350123644,
0.0396249332,
0.071589224,
-0.0899855569,
0.0074381046,
-0.0290510915,
0.0212555807,
-0.0071076718,
0.0350123644,
0.0347965732,
0.0468809642,
-0.0197450314,
0.0748261139,
-0.1227860451,
0.0370893702,
-0.1138306484,
0.0346077532,
-0.0117269848,
0.0304267704,
0.0646299124,
0.0560521521,
-0.0015459524,
-0.0939777195,
-0.0133521734,
-0.0152133852,
-0.045586206,
-0.0507922061,
0.0292129368,
0.0243980624,
-0.0338524804,
-0.0359834321,
0.0288083255,
-0.040811792,
0.0859933868,
-0.0288622733,
-0.012252979,
0.0426460318,
0.0188953485,
-0.0966211781,
-0.0488500707,
0.0251398496,
-0.0633891076,
-0.130338788,
-0.1148017123,
0.0959738046,
0.0324498266,
0.0319912657,
-0.0974843502,
-0.0161170177,
-0.0270954706,
0.0353360549,
0.1028791666,
-0.0818933249,
0.0287813507,
-0.0763906166,
0.0156854317,
-0.0706181601,
-0.0659246668,
0.0466921441,
0.0771998391,
0.0217680875,
-0.0815696418,
0.0826486051,
0.0586416647,
0.065169394,
-0.0774695799,
0.0452355444,
-0.0219569076,
-0.0446151383,
0.0177354626,
0.0414321981,
0.0048654508,
0.0252342578,
0.0400295444,
-0.0923592746,
-0.0159012247,
0.0288083255,
0.0543527864,
-0.0821630657,
0.0747721717,
-0.0042956234,
0.0408387668,
-0.0241148341,
-0.0293478072,
-0.0182075091,
0.0325577222,
-0.0291589871,
-0.095758006,
0.0507652313,
0.0169397257,
0.0558903068,
-0.0623640902,
-0.0289162211,
-0.0565376878,
0.1403731555,
0.0083552236,
-0.1451205909,
0.0456131808,
-0.0436170995,
-0.0145794936,
0.0451815948,
0.0510889217,
-0.1207360104,
-0.0419716798,
-0.0664101988,
0.1081660911,
0.0207565594,
0.0553508252,
-0.0480408482,
0.027230341,
0.1752236634,
0.0096162623,
-0.0721287057,
-0.0512237921,
0.0919276848,
-0.0480138734,
0.0589114055,
-0.1171754301,
0.0243171398,
-0.0767142996,
-0.024384575,
0.0782248527,
0.0417289138,
0.0030210977,
0.0196506232,
-0.0468000397,
-0.0448848791,
-0.0363340937,
0.0781169534,
0.065816775,
0.0175196696,
-0.0230628438,
-0.057185065,
0.0432664342,
-0.0921434835,
-0.0590732507,
-0.0294287298,
-0.0108975312,
0.0633351579,
0.0443453975,
-0.0253151804,
-0.1006672904,
-0.0177084878,
0.08426705
] |
712.0138 | Taekyun Kim | T. Kim | Symmetry p-adic invariant integral on Z_p for Bernoulli and euler
polynomials | 11 pages | null | null | null | math.NT | null | The main purpose of this paper is to investigate several further interesting
properties of symmetry for the p-adic invariant integral on Z_p.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 12:02:15 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Kim",
"T.",
""
]
] | [
0.0843448192,
-0.0337198935,
0.0317363702,
0.0663578659,
0.0413835086,
0.0028132782,
-0.021999076,
-0.0215031952,
-0.0380926616,
0.0063450201,
0.0242981594,
-0.0503544435,
-0.0149665847,
0.0091287149,
0.0351624563,
0.049497921,
0.0304290503,
0.0751484856,
0.0719477981,
0.0751484856,
0.0127125811,
-0.0410003252,
0.0472889952,
-0.0188209303,
0.1069299355,
-0.0732100382,
-0.0449222922,
0.0130056012,
0.1714846045,
-0.102151446,
0.1233390793,
-0.0233289376,
-0.0295274481,
-0.0036796611,
-0.0679356679,
0.129109323,
-0.0630670264,
-0.0210523941,
-0.0432768688,
0.0338100567,
-0.1296502948,
0.0653210282,
-0.1424530298,
0.0467931181,
0.0004180472,
0.0535551272,
0.069333151,
-0.0211989041,
-0.0642841831,
-0.0064126407,
0.0485963188,
0.0913773105,
0.0861480236,
-0.0327281319,
-0.0490921997,
0.0185729899,
-0.0499938019,
0.0607228577,
0.0004367132,
-0.0168712176,
0.0464775562,
-0.0147975339,
-0.0063337502,
-0.0581983738,
-0.1330763698,
-0.1121592224,
-0.1250521243,
0.0203874633,
0.0109826326,
0.0289639477,
0.0115855793,
0.0290541071,
0.0830374956,
0.0671693087,
-0.0313081108,
0.0856070593,
-0.0293696672,
0.0713166744,
-0.0038656164,
0.0581983738,
0.0872750208,
0.0472439155,
0.0461619943,
0.0632473454,
-0.089709349,
-0.0154962754,
-0.001129115,
0.024365779,
-0.042578131,
0.0765008852,
0.0147637241,
0.060677778,
0.0039895866,
-0.0440657735,
0.1623784304,
-0.0766812041,
0.0304741301,
0.0906560272,
-0.0347792767,
0.0512109622,
0.0197450723,
-0.0214919243,
0.0459365956,
0.0397155434,
0.1414612681,
0.0483258404,
0.0511658825,
-0.0421724096,
-0.1814022213,
0.1168475524,
-0.0280398056,
-0.0025413891,
-0.07226336,
0.0000161456,
0.0843898952,
0.0336973555,
-0.0058660447,
0.0110220779,
-0.0642841831,
0.0389717221,
0.0056124693,
0.0361767597,
-0.0288512465,
0.0090949051,
-0.0009290722,
-0.0833530575,
-0.0773574039,
-0.0877709016,
-0.0694683939,
-0.0031133427,
0.0048320205,
0.0069141565,
0.0091287149,
0.0400987267,
0.0160935856,
0.0623006597,
0.1750008464,
0.0735256001,
0.0737059191,
0.0127802007,
0.0933157504,
-0.0025301191,
0.1260438859,
-0.0330436938,
0.0067732809,
-0.0108361226,
0.032232251,
0.0036683909,
0.0017891154,
-0.0012425195,
0.0035021582,
-0.0201057121,
0.0922338292,
-0.0379799604,
-0.0617146194,
-0.022168126,
0.0854718164,
0.0609933399,
0.0063281152,
0.0761402473,
-0.0413609669,
0.0627063811,
-0.0642841831,
-0.0381828211,
0.1179294735,
0.0104191322,
-0.0362218395,
-0.0344862565,
-0.0366726406,
-0.0746526048,
-0.0188998207,
-0.0972827971,
-0.0397831649,
-0.0109488228,
0.0184602905,
0.0034824356,
-0.030947471,
0.0006835971,
-0.022776708,
0.0199141223,
0.0517068431,
0.1064791307,
-0.033021152,
-0.0055279438,
-0.048866801,
0.0174009092,
0.0233289376,
-0.0014651024,
-0.0194295123,
0.0289414078,
0.0227203574,
0.099176161,
0.1335271746,
0.019170301,
0.0355456397,
-0.0574320145,
0.0625711456,
0.0076128975,
-0.0657718256,
0.0716773197,
0.0385660045,
0.0088525992,
-0.031420812,
0.0840743408,
-0.0730297193,
0.0365599394,
0.0229006782,
-0.0376418605,
-0.1014301628,
-0.0432543308,
-0.0380025022,
-0.0536452867,
0.0700995177,
-0.0418343097,
-0.0270931236,
0.0372361392,
-0.0163866058,
0.0540960878,
-0.0721281171,
0.1603047401,
0.013050681,
-0.0043107821,
0.1044054478,
0.1404695064,
0.0490921997,
0.1073807329,
0.0637432262,
-0.0095738806,
-0.1016104892,
0.040865086,
0.0230584573,
0.0196887217,
-0.0513462052,
-0.0136367222,
-0.0333817936,
-0.0397606231,
0.0673947111,
-0.0429162309,
-0.055178009,
-0.113331303,
0.0437952913,
0.0561697707,
0.0212665237,
0.1127903461,
-0.0905658677,
-0.034734197,
0.0216158945,
-0.0423752703,
-0.0418343097,
-0.0981843993,
-0.0371009,
0.1083724946,
-0.0401438065,
0.0532395653,
-0.1521001607,
0.0509404838
] |
712.0139 | Tetsuo Kurosaki | Tetsuo Kurosaki | Direct definition of a ternary infinite square-free sequence | 9 pages, 1 figures, to appear in Information Processing Letters | null | 10.1016/j.ipl.2007.11.012 | null | cs.DM | null | We propose a new ternary infinite (even full-infinite) square-free sequence.
The sequence is defined both by an iterative method and by a direct definition.
Both definitions are analogous to those of the Thue-Morse sequence. The direct
definition is given by a deterministic finite automaton with output. In short,
the sequence is automatic.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 13:25:01 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Kurosaki",
"Tetsuo",
""
]
] | [
-0.0241122041,
-0.0352701619,
0.0429011062,
0.0071392581,
0.103004612,
-0.0361617506,
0.0695962906,
-0.0020699915,
-0.0486177579,
0.0262493938,
0.0604181848,
-0.0717465952,
-0.015288108,
-0.0693865046,
0.0784597248,
-0.0775681362,
0.0284783635,
-0.0839665905,
0.0609426461,
0.1411855519,
0.0512138493,
-0.0502698161,
0.005719929,
0.10363397,
0.0901028141,
0.0126002328,
-0.0272196513,
-0.0183955543,
0.1438078582,
-0.0504009314,
-0.0070212539,
-0.0690193847,
0.0055265329,
-0.052734796,
0.0726381838,
0.0080898479,
0.0574811883,
0.074578695,
-0.1296473593,
-0.010718721,
-0.0023289453,
-0.085644871,
-0.0047693392,
-0.0295797363,
0.0516334213,
0.046362564,
0.0482244082,
0.0137802763,
-0.0185135584,
-0.0552259944,
0.0499289148,
0.0388365164,
-0.0429797769,
0.0122724436,
-0.1540873498,
-0.0735822171,
-0.0765716583,
-0.0085028633,
0.0421406329,
-0.0711696818,
0.0269311965,
-0.1248222888,
-0.0445793904,
0.0966061577,
-0.1401366144,
0.1110813469,
0.0090011032,
0.0787744001,
0.0038482503,
0.0330674164,
-0.058058098,
0.0152749969,
0.0110596223,
0.1349968761,
0.0996480435,
-0.0540721752,
0.0391249694,
0.0636698604,
-0.0128559088,
0.0036712438,
0.1258712113,
0.0237581916,
-0.045969218,
-0.0142260697,
0.0021437441,
-0.0275605526,
0.0277441144,
0.0190904681,
-0.0744213536,
0.0108432807,
-0.0983368903,
0.0536001585,
-0.103843756,
0.014868537,
0.0042710989,
-0.0657677129,
0.0579007603,
0.0169663914,
0.0699109733,
0.0117152017,
-0.0353226103,
-0.0141867353,
0.0549113192,
-0.0050741835,
0.0489848815,
0.0161665846,
-0.0353750549,
-0.0337754413,
-0.0479359552,
-0.1054171398,
-0.0665544048,
0.0114201903,
0.0132230334,
0.0095583452,
0.0523414463,
-0.0323331691,
0.0898930281,
-0.0114726368,
-0.0134918205,
0.0643516555,
0.0053036362,
-0.0158387944,
0.073739551,
0.0330936424,
0.0354275033,
-0.0541770682,
0.0102401478,
0.010777723,
0.0371582322,
0.0749458224,
0.1332136989,
-0.0030976119,
-0.1388779134,
0.0890014395,
-0.0422979742,
-0.0234172903,
-0.0813442767,
-0.0207949746,
0.1082492471,
0.0385480598,
0.0467296876,
-0.0681277961,
0.0426388755,
0.014868537,
-0.0010866226,
-0.0392036401,
-0.0704878792,
0.0716416985,
-0.0032139772,
-0.0724808425,
-0.0001224089,
-0.0288979337,
0.0592643656,
0.0533379279,
-0.0024141707,
-0.0857497677,
-0.0670264214,
-0.0492208898,
0.0489586592,
0.0395183191,
0.0085553089,
0.0168614984,
0.0167041589,
0.1342626363,
0.0311531257,
-0.0056314259,
-0.0495355688,
0.0286094788,
-0.0111972932,
-0.0001489394,
0.0482768565,
-0.013740941,
-0.127025038,
0.0446318351,
0.0854875371,
0.0903650448,
-0.1308011711,
-0.0697011873,
-0.0116299763,
-0.0465199053,
-0.0512662977,
0.0698060766,
-0.091309078,
0.0263411738,
0.1128645241,
-0.0540197305,
0.1245076135,
0.0300517529,
0.1176895872,
-0.0484341942,
-0.1038962007,
0.126185894,
0.0997004956,
0.0545966402,
-0.0737920031,
-0.0683375821,
0.0825505406,
-0.0258953795,
0.0564322621,
-0.0301304217,
0.1502063125,
-0.058267884,
0.0104433773,
0.1542971283,
-0.0054544192,
-0.0845959485,
0.0544393025,
-0.004366158,
-0.0976026356,
-0.057638526,
0.0383907221,
-0.0054019731,
-0.0367648862,
0.0075063827,
-0.1012738794,
0.0768863335,
0.1390876919,
-0.0722710565,
0.026472291,
0.0238630846,
-0.0322807208,
-0.0616244487,
-0.0711172372,
0.0735297725,
0.0039301976,
0.0388627388,
0.0280850157,
-0.0154061122,
-0.0229059383,
0.0224076994,
0.0149472067,
-0.0571140647,
-0.0259347148,
-0.025436474,
-0.0957145691,
0.0210834295,
-0.0285308082,
-0.0816589519,
-0.0527610183,
-0.0573238507,
-0.0435566865,
0.0570616163,
0.0149603188,
0.0218570121,
-0.0933020413,
-0.0313366875,
0.0078603951,
-0.0314678028,
-0.0622538067,
0.0431371145,
-0.097130619,
-0.0183037724,
-0.0328576304,
-0.0271934271,
-0.0697011873,
0.0177661981
] |
712.014 | Yoshihisa Nishikawa | Yoshihisa Nishikawa | The von Neumann Entropy of EPR Spin Correlation for the Relativistic
Pairs | 15 pages, 9 figures; changed the title, revised the manuscript, added
references | null | 10.1142/S0217751X08041372 | null | quant-ph | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | Variation of the von Neumann entropy by the Lorentz transformation is
discussed. Taking the spin-singlet state in the center of mass frame, the von
Neumann entropy in the laboratory frame is calculated from the reduced density
matrix obtained by taking the trace over 4-momentum after the Lorentz
transformation. As the model to discuss the EPR spin correlation, it is
supposed that one parent particle splits into a superposition state of various
pair states in various directions. Computing the von Neumann entropy and the
Shannon entropy, we have shown a global behavior of the entropy to see a
relativistic effect. We discuss also the super-relativistic limit,
distinguishability between the two particles of the pair and so on.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 05:21:09 GMT"
},
{
"version": "v2",
"created": "Tue, 26 Aug 2008 10:43:42 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Nishikawa",
"Yoshihisa",
""
]
] | [
0.0695260838,
-0.0357651338,
-0.0235252976,
-0.0211870838,
-0.0334507786,
0.0850346461,
0.0791175365,
0.0141485818,
-0.0700987056,
-0.0536357686,
-0.0043692393,
0.0450941324,
-0.0508680865,
0.0378886126,
-0.0475516431,
-0.0318283439,
0.0257919338,
0.0356935561,
0.0327349976,
-0.0157113671,
-0.0527291149,
-0.1296038777,
0.0038294222,
0.0216881298,
0.0050283535,
-0.0772087872,
0.0743933842,
0.0720074549,
0.1254046261,
-0.0796901584,
-0.0083507653,
-0.0225828551,
0.0529677086,
-0.056928359,
-0.0427320562,
0.1503137648,
-0.011392829,
-0.0414913706,
-0.0796901584,
0.0148762912,
-0.0201969221,
-0.0071756928,
-0.0506294966,
0.1172924563,
0.0452611446,
-0.0698123947,
-0.0265792925,
-0.1146202162,
0.0618910976,
-0.0082612922,
-0.0543038324,
-0.0295617077,
0.0152222514,
-0.0832690597,
-0.1218734458,
0.0133254351,
0.0152341807,
0.1087985411,
-0.0510112457,
-0.1145247743,
0.0261498243,
-0.0978232473,
0.0260066688,
0.064181596,
-0.0637521222,
-0.0107188029,
-0.0596483201,
0.0924310386,
0.0978232473,
0.038914565,
0.0073188492,
0.0769701898,
0.0423025899,
-0.0010885819,
0.0063346517,
0.0386998318,
0.0459530652,
-0.0539220832,
0.0159738213,
0.104599297,
0.0390100032,
0.0889952928,
0.1039312333,
0.0314465947,
-0.0703850165,
0.0637998432,
0.0520610549,
0.0391531587,
0.053158585,
-0.0482435636,
0.0335462168,
0.0593620092,
-0.0325918421,
0.0043632747,
0.1003046185,
0.0138861295,
0.0899973884,
-0.048792325,
-0.0208411235,
0.0385328159,
-0.0373875685,
-0.0032896048,
-0.011351075,
0.0454043001,
0.0497228391,
0.016796967,
-0.1015453041,
-0.0639429986,
-0.0578827299,
-0.0787357837,
0.0399882346,
0.0134924501,
-0.0512498356,
-0.0079093678,
-0.0959622189,
-0.0645156205,
0.0021980407,
-0.0726755112,
-0.0175723955,
0.0746319816,
0.0121265035,
0.0091202287,
0.0743933842,
0.0615570657,
0.0138861295,
-0.0815989003,
-0.0245751087,
-0.1292221248,
0.0410619043,
-0.0277245399,
0.1328487396,
0.0300150346,
-0.0031524138,
-0.0458099097,
-0.0238831881,
-0.0033343411,
0.0636089668,
-0.0501045883,
0.0926696286,
0.0258396529,
0.0488639027,
0.042636618,
0.0728186667,
0.028941365,
0.1401019692,
0.0666152462,
-0.064372465,
-0.0196123682,
0.07782913,
-0.0313511565,
-0.0299434569,
-0.0318283439,
0.0485298745,
0.062750034,
-0.0167850368,
-0.1238776296,
0.1118525341,
0.0512975566,
0.0492933728,
-0.0491502173,
0.0709576458,
0.1054582298,
-0.0903314203,
-0.0336893722,
0.0849869251,
-0.03442901,
-0.1312263012,
0.0413482152,
-0.0580258854,
-0.1620525569,
-0.0295617077,
-0.0326634198,
0.0211393647,
-0.0370535366,
0.076158978,
-0.0172383655,
0.0291799586,
-0.0678559318,
0.0045153778,
0.0875637382,
-0.0350732133,
-0.0159141719,
-0.016379429,
0.0325918421,
-0.0141247222,
0.0543038324,
0.0251238719,
0.0750137269,
-0.0028810138,
-0.0633226559,
-0.0586462282,
0.109084852,
0.1150019616,
-0.0344528705,
-0.0535880513,
-0.0988730565,
0.0363616161,
0.0961053744,
-0.0905222893,
-0.0481719822,
0.0317567661,
0.0640861541,
0.0899496675,
-0.0829350278,
-0.0560217015,
-0.0165941622,
0.1356164217,
-0.1087030992,
-0.1252137572,
0.0311364233,
0.0596483201,
0.0080942772,
-0.0135043794,
0.0017864673,
-0.0582167618,
-0.0115061607,
-0.1150974035,
0.0554013588,
-0.0148643618,
0.0912857875,
-0.1087030992,
0.0571192317,
0.0121622924,
0.0487446077,
-0.0354549624,
-0.0264838543,
0.1027859896,
-0.0815989003,
0.0401313901,
-0.0699078292,
0.0442590527,
0.0001224655,
-0.0349061973,
0.0367195047,
0.0080763828,
-0.02270215,
-0.0079809455,
-0.0819806531,
-0.053826645,
0.006787979,
0.0732481405,
0.0449986942,
-0.0335223563,
0.1057445407,
0.0653268397,
0.0041187163,
-0.0229884628,
0.0711485147,
-0.0470505953,
-0.008965143,
-0.1071761027,
0.1187240183,
-0.0283687413,
-0.0380317681,
-0.0176916923,
-0.001408446
] |
712.0141 | Hans Huebl | Hans Huebl, Felix Hoehne, Benno Grolik, Andre R. Stegner, Martin
Stutzmann, Martin S. Brandt | Electrical detection of spin echoes for phosphorus donors in silicon | 14 pages, 3 figures | Phys. Rev. Lett. 100, 177602 (2008) | 10.1103/PhysRevLett.100.177602 | null | quant-ph | null | The electrical detection of spin echoes via echo tomography is used to
observe decoherence processes associated with the electrical readout of the
spin state of phosphorus donor electrons in silicon near a SiO$_2$ interface.
Using the Carr-Purcell pulse sequence, an echo decay with a time constant of
$1.7\pm0.2 \rm{\mu s}$ is observed, in good agreement with theoretical modeling
of the interaction between donors and paramagnetic interface states. Electrical
spin echo tomography thus can be used to study the spin dynamics in realistic
spin qubit devices for quantum information processing.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 13:46:39 GMT"
}
] | 2008-05-06T00:00:00 | [
[
"Huebl",
"Hans",
""
],
[
"Hoehne",
"Felix",
""
],
[
"Grolik",
"Benno",
""
],
[
"Stegner",
"Andre R.",
""
],
[
"Stutzmann",
"Martin",
""
],
[
"Brandt",
"Martin S.",
""
]
] | [
-0.0150210196,
0.032995753,
-0.1609647423,
-0.0056265709,
0.0053741168,
0.0909339711,
-0.0737670884,
0.0656885579,
0.0046072872,
-0.1038091257,
0.0963869765,
0.0034870224,
0.0516268648,
0.0087475348,
0.047107935,
0.0031667212,
-0.1231976002,
0.0150336418,
0.0077629639,
-0.0072643668,
-0.022178093,
-0.0184039045,
-0.0396857858,
0.0161696859,
0.0169901606,
0.0354193114,
0.1018399894,
0.0217110533,
-0.0185932443,
-0.0292594302,
0.0010090275,
-0.0403169207,
-0.0481177531,
-0.1427880377,
-0.0733631626,
0.0997698605,
-0.0353940651,
0.0098962011,
-0.1833826602,
0.0013380068,
0.0374136977,
-0.0478400514,
-0.0396857858,
0.0756352469,
0.0027407049,
0.0356717668,
-0.0679101571,
-0.0514501482,
0.1079493761,
0.0421093442,
0.0426142514,
0.0494810045,
0.0043138093,
0.0169144254,
0.0066963453,
-0.0572061017,
0.0837137848,
0.1276407987,
-0.0409480557,
0.0227208696,
0.0310266092,
-0.0274922512,
0.0124459872,
0.065183647,
-0.0069046197,
0.0250560697,
-0.0547320507,
0.0270883255,
0.0550854839,
-0.0110133104,
0.0592257343,
0.1448076814,
0.0536717437,
0.0195525698,
0.0078197662,
-0.0077945204,
-0.0169270486,
0.0688189864,
0.1112817675,
0.07331267,
0.0441037305,
-0.0289817322,
0.0878035352,
0.0162580442,
-0.0535707623,
-0.018719472,
0.0682635903,
0.0022263296,
0.011158471,
-0.0141500523,
-0.0267348904,
0.0235792138,
0.0238190442,
0.043725051,
-0.0689704642,
0.018934058,
-0.014339393,
-0.0194642115,
-0.0259017907,
0.0844206512,
0.0361009389,
-0.0429171994,
-0.0268358719,
-0.0401402041,
0.0859858692,
0.0061377906,
-0.0080343522,
-0.0342580229,
0.0572565906,
0.0546310693,
0.0672032833,
-0.0512734279,
-0.084067218,
0.0631135255,
0.0038562363,
-0.1159269288,
-0.0921457484,
-0.1274388283,
0.0202215742,
0.0739185587,
-0.0818961114,
0.132487908,
-0.0790686235,
0.0352678373,
0.0694248825,
-0.0069677331,
0.002808552,
-0.1352144182,
0.032213144,
0.0242229719,
0.0594276972,
0.013847108,
0.0252454113,
-0.0145413568,
0.0503141023,
0.0760896653,
0.0085518826,
-0.0217489209,
0.0012890938,
-0.0586198419,
0.1275398135,
0.0244880486,
0.1011836082,
0.1308722049,
0.0850265399,
0.0183534138,
0.0084256558,
-0.0937109664,
0.0017577118,
0.025927037,
-0.0114298593,
-0.1409703791,
-0.0702327341,
-0.0118211638,
0.0193758532,
0.0058569354,
0.0981036648,
0.0637194142,
-0.1169367433,
-0.0595286787,
0.020410914,
-0.0022042398,
-0.0318849534,
-0.0541766509,
0.0077503412,
0.0097889081,
-0.0094733406,
0.0216605626,
-0.1129984558,
0.0158414952,
-0.0566507019,
-0.0106030721,
-0.0164852533,
0.0909339711,
0.132487908,
0.0227208696,
0.0354698002,
-0.1274388283,
-0.0523084924,
-0.0605889857,
-0.0106535628,
-0.0208779536,
0.0286030509,
0.0797754973,
0.0344094932,
-0.0683645681,
-0.0073401029,
0.0756352469,
0.0016283289,
-0.099264957,
-0.0106030721,
0.0815931633,
0.0667993575,
0.0560448132,
-0.0296633579,
-0.063668929,
0.0471836738,
0.0664459169,
-0.0410237908,
-0.1253182143,
0.0191865116,
0.0888638422,
0.0831583813,
-0.0969928652,
-0.0614473298,
-0.0133043313,
0.1142102405,
-0.0587208234,
-0.0134179359,
0.0263814535,
0.0510967113,
0.0223674346,
0.0163842719,
0.0367573164,
-0.1287515908,
-0.0093155568,
0.1473322213,
-0.0063460651,
0.0904795527,
0.0413772278,
-0.1032032371,
0.0249929558,
0.072555311,
0.1593490243,
-0.0810377672,
0.1488469392,
0.078816168,
0.0166998394,
0.0581654273,
-0.067051813,
-0.0117328046,
-0.0626086146,
-0.0540251769,
-0.0533183068,
0.074120529,
0.0418568924,
0.0748273954,
0.0242229719,
-0.0590742603,
-0.0864907801,
-0.0267601348,
-0.0163842719,
-0.0366310924,
0.0349144042,
0.0080848429,
0.0161949303,
-0.0112531418,
-0.014061694,
0.0116002662,
0.0104642231,
-0.1047179624,
0.0625076368,
-0.0150715103,
-0.0069866674,
0.013708258,
-0.0077882092
] |
712.0142 | Tomi Mikkonen | Tomi Mikkonen and Xavier Buchwalder | The Algebra of Graph Invariants - Lower and Upper Bounds for Minimal
Generators | 25 pages, 3 figures | null | null | null | math.CO math.AC | null | In this paper we study the algebra of graph invariants, focusing mainly on
the invariants of simple graphs.
All other invariants, such as sorted eigenvalues, degree sequences and
canonical permutations, belong to this algebra. In fact, every graph invariant
is a linear combination of the basic graph invariants which we study in this
paper.
To prove that two graphs are isomorphic, a number of basic invariants are
required, which are called separator invariants. The minimal set of separator
invariants is also the minimal basic generator set for the algebra of graph
invariants.
We find lower and upper bounds for the minimal number of generator/separator
invariants needed for proving graph isomorphism.
Finally we find a sufficient condition for Ulam's conjecture to be true based
on Redfield's enumeration formula.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 14:11:34 GMT"
},
{
"version": "v2",
"created": "Wed, 30 Jan 2008 18:55:28 GMT"
}
] | 2008-01-30T00:00:00 | [
[
"Mikkonen",
"Tomi",
""
],
[
"Buchwalder",
"Xavier",
""
]
] | [
-0.0533053465,
-0.0601272993,
0.0078628911,
-0.0182663724,
0.0491651222,
-0.0547638312,
-0.0035962288,
-0.1606217474,
-0.0685959309,
0.0399201997,
-0.0170666501,
-0.0971070006,
-0.0988948196,
0.0080393208,
0.1092453748,
0.0302283168,
0.0003477139,
0.0805461183,
0.0076805805,
0.0771586597,
0.0647850484,
-0.0134204319,
0.0424843132,
0.0404377244,
0.0836042315,
-0.0223477837,
0.0287463069,
0.0115620373,
0.1725719422,
-0.0093625449,
0.0529760085,
-0.0090626143,
-0.0882149339,
-0.0535876341,
0.0105093392,
0.0696780384,
0.0015143564,
-0.1148911342,
0.0228770729,
0.0637029484,
-0.0089802807,
0.0052576102,
-0.0572573729,
-0.0587158613,
0.0560341254,
0.0161962621,
0.052082099,
-0.0578689985,
-0.0872269273,
0.0217126366,
-0.0377559923,
0.0538699217,
0.0612564497,
-0.0261116214,
-0.0461070053,
0.0616798811,
-0.0479418784,
-0.0111092012,
0.0267232452,
0.0207716767,
0.0528819114,
-0.0736771151,
0.0429547913,
0.0760295093,
-0.0912260041,
0.0548579283,
-0.0647850484,
-0.0001572247,
0.0874621645,
0.0410493501,
-0.0239944626,
-0.0250295177,
0.0572573729,
0.0195249058,
0.0138556259,
0.0802638307,
0.0244414173,
0.1324870735,
-0.0760765597,
0.0761706531,
0.047730159,
0.0718422458,
0.0795581117,
0.0260410495,
-0.0127264746,
-0.0218420178,
0.0405318215,
0.0334981531,
-0.0525055304,
-0.0097977389,
-0.0181017052,
-0.0455189049,
0.0209363438,
0.0684547871,
0.1334280223,
-0.0152905891,
0.1960959136,
0.0463657714,
-0.0646439046,
0.0158551652,
-0.0210774876,
-0.0580101423,
-0.0006325746,
-0.0302988905,
0.0737712085,
-0.001955431,
-0.0059221624,
-0.0059868535,
-0.0614446439,
0.0001307603,
-0.0929197297,
-0.0765470415,
-0.0213480145,
0.0306047015,
0.0289344992,
-0.1168671474,
-0.1808523834,
-0.0137615297,
-0.016537359,
0.0346743502,
0.038438186,
-0.0962130874,
0.0140791032,
0.0335922465,
0.0930608734,
-0.0348860659,
0.0294285025,
-0.0303224139,
0.0257822853,
-0.0267232452,
0.0608330183,
-0.0228300244,
0.0060162586,
0.0578219481,
-0.0637499914,
-0.0481065437,
0.040014293,
-0.0619621687,
0.0576808043,
0.0134910038,
0.0299695544,
-0.0534464903,
0.0170901734,
0.0169255063,
-0.0198777653,
0.0366503634,
-0.0094860457,
0.0575867109,
0.0602684431,
0.0633736104,
0.053493537,
-0.0385793298,
0.0143378675,
0.0303224139,
-0.008351014,
-0.0085392054,
-0.0265350528,
-0.014455487,
0.001476865,
0.0345332064,
0.0303224139,
0.0779114291,
0.0012019285,
0.0116914194,
-0.0147848232,
0.0609741621,
-0.0555636473,
-0.0533523932,
-0.0194072854,
-0.0265585762,
0.0709012821,
-0.1372859627,
-0.0883560777,
0.0476595871,
0.0303459372,
-0.0066514062,
-0.2297822684,
-0.0866153017,
0.0831808001,
0.0117796343,
-0.0058809957,
0.0792287737,
0.0305341296,
-0.0141614377,
-0.0122912806,
0.0187839009,
0.1374741495,
-0.0770645663,
-0.0297343135,
-0.0313339457,
-0.0989889205,
-0.0198777653,
-0.0060044965,
0.1689021885,
0.1058579236,
-0.1375682503,
0.0174665563,
-0.0181840379,
0.0757001787,
0.0742416903,
-0.0047165584,
-0.0409552529,
0.0889206529,
-0.0506706573,
-0.0383205675,
0.0569750853,
0.0455894768,
-0.0559870787,
-0.0470714904,
0.0394732431,
-0.0569280386,
-0.0268408637,
0.0455424301,
0.0458952896,
0.1253357828,
0.106610693,
-0.0491180755,
0.0320631899,
0.0056134104,
0.123453863,
-0.1016236022,
0.0860036835,
-0.0035668239,
0.0311928019,
0.103505522,
0.0117031811,
0.0504354201,
-0.0750885531,
0.0061574024,
-0.024417894,
0.0236063171,
-0.099271208,
-0.1296641976,
-0.0752296969,
-0.0355917849,
-0.0286992583,
-0.0308634657,
-0.0056281127,
-0.0952250808,
-0.0193014275,
-0.0585747175,
-0.0195719544,
0.0105269821,
0.1166789532,
-0.0210657269,
0.0161962621,
-0.0784760043,
0.0509058982,
-0.0794169679,
0.0812047869,
-0.0830396563,
0.0782407671,
0.0419667847,
-0.0369797014,
-0.0552813597,
0.0477536842
] |
712.0143 | Manolis K. Georgoulis | M.K. Georgoulis | Magnetic Complexity in Eruptive Solar Active Regions and Associated
Eruption Parameters | 16 pages, 2 figures, 1 table. Geophys. Res. Lett., in press | null | 10.1029/2007GL032040 | null | astro-ph | null | Using an efficient magnetic complexity index in the active-region solar
photosphere, we quantify the preflare strength of the photospheric magnetic
polarity inversion lines in 23 eruptive active regions with flare/CME/ICME
events tracked all the way from the Sun to the Earth. We find that active
regions with more intense polarity inversion lines host statistically stronger
flares and faster, more impulsively accelerated, CMEs. No significant
correlation is found between the strength of the inversion lines and the flare
soft X-ray rise times, the ICME transit times, and the peak $Dst indices of the
induced geomagnetic storms. Corroborating these and previous results, we
speculate on a possible interpretation for the connection between source active
regions, flares, and CMEs. Further work is needed to validate this concept and
uncover its physical details.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 18:57:47 GMT"
}
] | 2015-05-13T00:00:00 | [
[
"Georgoulis",
"M. K.",
""
]
] | [
0.07259541,
0.0478900336,
-0.0098160859,
0.0061482973,
0.022835644,
0.104804635,
0.0474412963,
-0.0228979681,
0.0131629035,
-0.0015238305,
0.0016983387,
0.0869549364,
-0.0796255916,
0.0236084647,
0.0785286874,
0.0650666282,
-0.0924893394,
0.0446990281,
0.0476656668,
0.0955307707,
0.0062106219,
-0.1099900156,
0.0449732542,
0.1134801805,
-0.1373130232,
-0.0520034395,
-0.0510311797,
0.060379833,
0.1298341006,
-0.0283949748,
0.0931375176,
-0.0381923653,
-0.008476112,
-0.0230600107,
-0.1334239691,
0.1333242506,
-0.0582358763,
-0.0180615969,
0.0084262528,
-0.0034278394,
0.0179618783,
0.022012962,
-0.1124829948,
0.1028102562,
-0.0079962146,
-0.1098902971,
0.0150949582,
-0.0330568366,
0.017027013,
-0.0518538617,
-0.0761852935,
-0.0061919247,
-0.0012106505,
-0.0578868613,
-0.0904451013,
0.0076160361,
0.0174632836,
0.068905808,
-0.0987716392,
-0.0730940029,
0.0412337929,
-0.1024113744,
-0.0135119194,
0.0326828919,
-0.0593826436,
0.0170394778,
0.0386660285,
0.0499342717,
0.0390150473,
0.0287439916,
-0.0063757813,
-0.0259269308,
0.0410592854,
-0.0571389683,
0.0423307009,
-0.0112121515,
-0.0329072587,
0.0107634161,
-0.0344778337,
0.0711993426,
0.0827168822,
0.071448639,
0.0024555796,
-0.0772821978,
-0.0182610359,
0.0386410989,
0.0443250798,
-0.0130631849,
-0.0173012409,
0.0223121177,
-0.0480396114,
-0.0667119846,
0.0512555502,
0.015518764,
0.0363226347,
-0.0081831878,
-0.0097475285,
-0.0804732069,
0.0518538617,
0.1698213965,
-0.0233342387,
0.0417074561,
0.0580364391,
-0.0510561094,
0.1271416843,
0.0092925616,
-0.0069803274,
0.0654655024,
-0.0994696692,
-0.0375940502,
0.0273479261,
0.0016796413,
-0.1051037908,
-0.0042131264,
-0.0071735331,
-0.0703517273,
-0.101813063,
-0.0377685577,
-0.0015729109,
0.0643187314,
-0.1085939556,
0.0714984983,
-0.0592330657,
0.07259541,
0.0205421075,
-0.0579865798,
0.0346024819,
0.0532499291,
-0.0814703926,
-0.037818417,
0.0327826105,
-0.0395634994,
0.1150756851,
-0.0534992255,
-0.0541972592,
0.0292924456,
-0.0532997884,
-0.0461948104,
0.0087815011,
0.0475160889,
0.0040853615,
0.0897969306,
0.1383102089,
0.0331814848,
-0.0238951575,
-0.0166655313,
0.0080772359,
0.092938073,
0.0507569537,
-0.0100840805,
-0.0363226347,
-0.0008219024,
-0.0242815688,
-0.0030866137,
0.0247552339,
-0.0495603271,
0.0037332289,
-0.0028451066,
0.0061669946,
-0.1238509566,
0.0912428573,
0.0185227972,
-0.0742906332,
-0.025702564,
0.0236084647,
0.071797654,
-0.1140784994,
0.0326330326,
-0.0844121054,
-0.0508068129,
-0.0770827606,
-0.1684253365,
-0.1566585004,
-0.1463874429,
0.0234838165,
0.0374444723,
-0.0520532988,
-0.0245433301,
-0.0754872561,
0.0530006289,
-0.1259450465,
0.0593826436,
0.0601305366,
0.1149759665,
-0.0010634093,
0.068108052,
0.0415329486,
0.0499093421,
0.0127328653,
-0.0435273275,
0.0099968268,
0.036995735,
0.0270487703,
0.1411023438,
0.0197817497,
-0.0667618513,
0.1043060347,
-0.0450480431,
-0.0211528856,
0.0309627391,
0.028719062,
0.09558063,
0.0735925958,
-0.0199188627,
-0.0268244017,
-0.0093985125,
-0.0091118207,
0.0708004683,
0.0007739906,
0.0882512853,
0.072944425,
-0.016067218,
0.0196072422,
0.0483387671,
-0.0316358432,
-0.0037955532,
-0.0988713577,
0.0260017198,
-0.0035805341,
0.0577372797,
-0.0635209829,
0.0424802788,
-0.0505824462,
0.0302397758,
-0.0087441066,
0.0877526924,
0.1143776551,
-0.0245931894,
0.0712492019,
0.0631221086,
0.007896496,
0.087852411,
-0.0142598124,
-0.0617260411,
0.0069616302,
-0.0242815688,
0.0843622461,
0.0314364024,
0.023857763,
0.0692049637,
0.0456214286,
0.0460452326,
-0.0046525132,
-0.0309876688,
-0.1028102562,
0.0553938858,
-0.0191211123,
0.0836143494,
-0.1450911015,
-0.0516544245,
0.1314295977,
0.0013282878,
-0.0126393791,
0.0118478592,
0.0435771868,
0.0137986122
] |
712.0144 | Lin Weiqiang Dr. | Weiqiang Lin, Yucai Su | Graded modules for Virasoro-like algebra | 17pages, 0 figures | null | null | null | math.RT math.QA | null | In this paper, we consider the classification of irreducible ${\bf
Z}$- and ${\bf Z}^2$-graded modules with finite dimensional homogeneous
subspaces over the Virasoro-like algebra. We first prove that such a module is
a uniformly bounded module or a generalized highest weight module. Then we
determine all generalized highest weight irreducible modules. As a consequence,
we also determine all the modules with nonzero center. Finally, we prove that
there does not exist any nontrivial ${\bf Z}$-graded modules of intermediate
series.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 14:11:12 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Lin",
"Weiqiang",
""
],
[
"Su",
"Yucai",
""
]
] | [
-0.0459274538,
0.0588553771,
-0.0132144717,
0.0208579414,
0.1032634676,
0.0240299478,
0.0250295289,
-0.0566163138,
-0.0920148417,
0.0615209304,
0.0031753383,
0.0560298935,
-0.0501123704,
0.0333727039,
0.0837516338,
0.0472868867,
0.0503522679,
0.092388019,
-0.0005056218,
0.1282663345,
0.0971860141,
-0.070050694,
0.0550169833,
-0.0305738766,
0.0834850743,
-0.048006583,
0.1145120934,
-0.0050112368,
0.1379689425,
-0.0253627226,
0.0942539051,
-0.0338258483,
0.0180990957,
0.0347054824,
-0.1026770473,
0.0288412683,
0.1042763814,
0.023616787,
0.0281748809,
0.0707970485,
-0.0386504978,
0.0436350778,
-0.0575226024,
-0.0602414645,
0.1021439359,
0.1263471395,
0.0807128996,
-0.0247096624,
-0.0792201906,
0.0202048812,
-0.0941472799,
-0.0072636278,
0.0572027378,
0.0304139443,
-0.0584821999,
0.0505122021,
-0.1093942374,
0.0069837449,
0.002315698,
-0.0582156479,
0.0339857824,
-0.0504588932,
0.0547504276,
-0.0148204667,
-0.0657858104,
-0.1182438657,
-0.1154716909,
-0.0282815024,
0.0537641756,
0.0747420639,
-0.1302921623,
-0.0171394963,
0.1781654656,
0.0935608596,
0.0263489764,
0.0899357125,
-0.0281748809,
0.0854575858,
0.0427287929,
0.0431819372,
-0.0071436781,
0.0759149119,
-0.0193785597,
0.0302273557,
0.0117217628,
-0.094093971,
0.0466738082,
0.1016641408,
0.0320932418,
-0.0540840402,
-0.031240264,
-0.0375043117,
-0.1047028676,
0.0321998633,
-0.00604747,
-0.1141922325,
0.1205895543,
-0.0219508167,
-0.0553901605,
-0.0274551809,
-0.0477933399,
0.0283348132,
0.0634401292,
0.011375241,
0.0556034073,
-0.0650927722,
-0.0013377737,
0.0284147803,
-0.098891966,
0.0120682847,
0.0050778757,
-0.0482997932,
-0.0293743778,
0.0658924356,
0.0234968364,
-0.0761814639,
-0.1243213266,
-0.0810327679,
-0.0311869532,
0.0541906618,
0.0019924997,
0.0117750745,
0.0183789786,
-0.0045980765,
-0.0220707674,
0.0078700408,
0.0147405006,
0.0021540988,
-0.110567078,
0.0337458812,
0.0494193248,
-0.0156467874,
0.0916949734,
-0.0083964877,
-0.0961731002,
0.0241365694,
0.0115684941,
0.0247629751,
0.0704238713,
-0.007883369,
0.0405696966,
0.0154335434,
0.0424089245,
-0.0528845415,
0.0243764687,
-0.0716500282,
0.0128479591,
0.0193519052,
0.0285480581,
-0.0072169807,
0.0208446141,
-0.0220707674,
0.0284947455,
0.0406230055,
-0.0614143088,
-0.0313468874,
-0.0030837101,
0.0610411316,
0.0577358454,
-0.0055043641,
0.0071636699,
0.0480332412,
-0.034172371,
-0.0517383553,
0.019898342,
-0.031666752,
-0.0731960461,
-0.0887095556,
-0.0335059837,
-0.0205114186,
0.0642397925,
-0.0485130399,
-0.1024638042,
-0.0763413981,
0.0271886252,
0.0310536753,
-0.0938807279,
-0.0622139722,
0.0299074892,
-0.0289745461,
0.0612543747,
0.132851094,
-0.037450999,
0.0051445146,
-0.0084697902,
0.0831118971,
0.1651575714,
-0.046433907,
-0.0087230178,
0.0564563833,
-0.0606679544,
0.0408629067,
0.0215509851,
0.1719813943,
0.0819923654,
-0.0352919027,
-0.0615209304,
0.0733559802,
-0.0622139722,
-0.0541106984,
-0.087749958,
-0.0323064849,
0.0133011024,
-0.0604013987,
0.0221640617,
-0.0634401292,
0.0952135026,
0.0975058749,
-0.0242831744,
-0.0756483525,
-0.0339058153,
-0.012734673,
0.0330261849,
0.035531804,
0.032466419,
0.0183523223,
0.038170699,
0.0984121636,
0.0811927021,
0.1297590435,
0.0437950119,
0.0337725393,
-0.0114085609,
0.0218708515,
0.0201249141,
0.0085964035,
0.0594418012,
0.0278816689,
0.0159533266,
0.0056076543,
0.0915883556,
0.0432085916,
-0.0027022029,
-0.0320665836,
-0.0870036036,
0.0202981755,
0.068398051,
-0.0824188516,
-0.0217242446,
-0.1088078171,
-0.0320665836,
0.1007578522,
0.1296524256,
0.1041164473,
-0.0067938245,
-0.0363048129,
0.0246563517,
-0.0817791224,
0.0809261426,
0.0231236592,
-0.1063021943,
0.0692510307,
0.0242165364,
-0.0503256135,
-0.0802864134,
-0.0107888198
] |
712.0145 | Sukanta Dutta | Sukanta Dutta (1) and Ashok Goyal (2) ((1) SGTB Khalsa College,
University of Delhi India, (2)Department of Physics and Astrophysics,
University of Delhi, India.) | Constraints on Astro-unparticle Physics from SN 1987A | 12 pages, 2 postscript figures | JCAP0803:027,2008 | 10.1088/1475-7516/2008/03/027 | null | hep-ph | null | SN 1987A observations have been used to place constraints on the interactions
between standard model particles and unparticles. In this study we calculate
the energy loss from the supernovae core through scalar, pseudo scalar, vector,
pseudo vector unparticle emission from nuclear bremsstrahlung for degenerate
nuclear matter interacting through one pion exchange. In order to examine the
constraints on $d_{\cal U}=1$ we considered the emission of scalar, pseudo
scalar, vector, pseudo vector and tensor through the pair annihilation process
$e^+e^-\to {\cal U} \gamma $. In addition we have re-examined other pair
annihilation processes. The most stringent bounds on the dimensionless coupling
constants for $d_{\cal U} =1$ and $\Lambda_{\cal U}= m_Z$ are obtained from
nuclear bremsstrahlung process for the pseudo scalar and pseudo-vector
couplings $\bigl|\lambda^{\cal P}_{0,1}\bigr|\leq 4\times 10^{-11}$ and for
tensor interaction, the best limit on dimensionless coupling is obtained from
$e^+ e^-\to {\cal U} \gamma$ and we get $\bigl|\lambda^{\cal T}\bigr| \leq
6\times 10^{-6}$.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 19:01:25 GMT"
},
{
"version": "v2",
"created": "Tue, 15 Jan 2008 16:45:41 GMT"
},
{
"version": "v3",
"created": "Wed, 16 Jan 2008 11:28:11 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"Dutta",
"Sukanta",
""
],
[
"Goyal",
"Ashok",
""
]
] | [
0.0109271826,
0.0197078343,
0.0312856846,
-0.0294074714,
-0.0662741363,
0.0269121286,
-0.0289245006,
0.0154550206,
0.0416695289,
0.0067079086,
-0.0351494402,
-0.0033321534,
-0.1146247387,
0.0139658656,
0.0598345436,
-0.0095185218,
0.007190878,
0.1089364365,
0.0093441168,
0.0298904404,
-0.073465012,
-0.0719624385,
-0.000880413,
-0.0132682426,
0.0440575443,
-0.0411597267,
0.0953596234,
-0.0165417027,
0.1099023744,
-0.0329492465,
-0.0028894315,
-0.0571513809,
-0.0530998036,
-0.0736260042,
-0.0531802997,
0.1527256519,
-0.0371618122,
0.0951986387,
-0.1102243513,
0.0067749876,
-0.0459357575,
-0.0855929106,
-0.0953059644,
0.0300514288,
-0.0902616158,
0.0805485621,
-0.1123708785,
-0.0507922843,
-0.0613907762,
-0.1248207614,
0.020687189,
0.1011015922,
0.0555951446,
-0.0195870921,
-0.0557024702,
-0.0378326029,
0.0596198887,
0.0985257626,
-0.0080561982,
-0.067991361,
-0.0680450201,
-0.1189178005,
-0.0643959194,
0.0552195013,
-0.0382887423,
-0.080011934,
0.0326272659,
0.0059666843,
-0.0184735805,
0.0164209604,
0.0200566463,
0.016005069,
0.0712111592,
-0.0573123693,
0.0907982513,
0.0332980566,
0.0833927169,
0.0424476452,
-0.028951332,
0.0650398806,
0.0104039656,
-0.0160184857,
-0.000993609,
-0.053260792,
-0.0605858304,
0.0883297399,
0.0548706912,
0.0669717565,
-0.1212789863,
-0.0355519131,
-0.0068420665,
-0.0032768133,
-0.0609078072,
-0.0253961422,
0.0566147454,
-0.08790043,
0.1110829636,
-0.0160989799,
0.0161123965,
0.0278244037,
-0.0292196497,
-0.0019218158,
0.0900469646,
-0.1145174131,
0.0808168799,
-0.0994917005,
-0.0125639122,
-0.0547901951,
0.0122687649,
0.0740553066,
0.144890815,
-0.0201639719,
-0.0950376466,
0.0887590423,
-0.0491018891,
-0.0589759313,
-0.085485585,
0.0037430129,
-0.073465012,
0.043467246,
0.0085458755,
-0.0536632687,
0.1382365823,
0.0180040263,
0.0469016954,
-0.0596735552,
0.0777580738,
-0.1101170257,
-0.1011552587,
-0.0574733578,
0.1293284744,
-0.1028724834,
-0.0037463668,
-0.0099344123,
-0.1031408012,
0.0111015886,
0.0744846165,
-0.0412402228,
0.0394156687,
-0.0023527988,
0.0253827255,
0.0192919448,
0.0602638498,
0.0702988803,
-0.0105716633,
0.0797436163,
-0.0105515402,
0.0038872329,
0.152940318,
-0.0223641675,
-0.0181515999,
-0.0118461661,
0.0247655977,
-0.0709965006,
-0.0144354189,
-0.1423149854,
0.0175210573,
0.1635656357,
0.060478501,
-0.098955065,
0.0859148875,
0.0873638019,
-0.0246046074,
-0.0423939824,
0.0714794695,
0.0009089216,
-0.0802265853,
-0.0123693831,
-0.1243914515,
-0.1104390025,
0.0476261489,
-0.0053696805,
-0.0266438127,
-0.0385033935,
0.0521338657,
-0.0072177094,
-0.0577416755,
-0.0597808808,
-0.0738943219,
0.0430111103,
0.0595662259,
0.0706208572,
-0.0224044137,
-0.0176283829,
-0.0307490528,
0.0840903372,
-0.0523216873,
0.0487799086,
-0.0225519873,
-0.1384512335,
-0.0158440806,
0.0638056248,
0.0098941652,
0.0824804455,
0.0193321928,
-0.0843049958,
-0.0137780439,
-0.0039509581,
0.0257181209,
-0.0022370873,
0.1082388088,
-0.0068823141,
0.0594589002,
-0.1205276996,
-0.0048833573,
-0.0890810266,
0.0790996552,
0.002859246,
-0.014167103,
0.0078885006,
0.0294611342,
0.0140866078,
-0.0171319973,
-0.0363568626,
0.0148378937,
-0.0980427861,
-0.1044823825,
0.0677230433,
0.036732506,
0.002922971,
-0.0473846644,
0.0326272659,
0.0235179272,
0.0193053596,
0.0743772909,
-0.0387180485,
0.0088343155,
0.0129194316,
0.0230349582,
0.0677230433,
-0.0371349826,
0.0209152587,
-0.073465012,
0.0758261979,
0.0170783345,
-0.0460430831,
0.046177242,
0.0061712759,
-0.0100350305,
-0.0307490528,
-0.0511947572,
-0.0527778231,
-0.0426086336,
0.1106536537,
-0.0428769514,
0.0423403196,
0.0119467853,
0.06251771,
0.0691182911,
0.0431184359,
0.0545487106,
0.0843586549,
0.0334053822,
-0.0692792758,
-0.0433062576,
-0.0226190668
] |
712.0146 | Tomi Mikkonen | Tomi Mikkonen | The Ring of Graph Invariants - Graphic Values | 36 pages, 10 figures | null | null | null | math.CO math.AC | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | The ring of graph invariants is spanned by the basic graph invariants which
calculate the number of subgraphs isomorphic to a given graph in other graphs.
These subgraphs counting invariants are not algebraically independent. In our
view the most important problem in graph theory of unlabeled graphs is the
problem of determining graphic values of arbitrary sets of graph invariants.
This corresponds to explaining the syzygy of the graph invariants when the
number of vertices is unbounded. We introduce two methods to explore this
complicated structure. Sets of graphs with a small number of vertices impose
constraints on larger sets. We describe families of inequalities of graph
invariants. These inequalities allow to loop over all values of graph
invariants which look like graphic from the small sets point of view. We also
develop strong notion of graphic values where the existence of the
corresponding graphs is guaranteed once the constraints are satisfied by the
basic graph invariants. These constraints are necessary and sufficient for
graphs whose local neighborhoods are generated by a finite set of locally
connected graphs. The reconstruction of the graph from the basic graph
invariants is shown to be NP-complete in this restricted case. Finally we apply
these results to formulate the problem of Ramsey numbers as an integer
polyhedron problem of moderate and adjustable dimension.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 14:05:11 GMT"
},
{
"version": "v2",
"created": "Fri, 14 Dec 2007 02:04:24 GMT"
},
{
"version": "v3",
"created": "Thu, 11 Dec 2008 17:14:02 GMT"
}
] | 2008-12-11T00:00:00 | [
[
"Mikkonen",
"Tomi",
""
]
] | [
-0.0478193834,
0.0067902524,
0.0324131399,
-0.0448181666,
0.0018038562,
-0.0574232787,
-0.0107918745,
-0.0943382457,
-0.0284615383,
-0.0046425071,
0.0641259924,
-0.0244349055,
-0.1867757142,
-0.0140431924,
0.0915371031,
-0.0257354323,
-0.0801825002,
0.0487947799,
0.0346140303,
0.0743301287,
0.059274029,
0.0217963364,
0.0870352834,
0.0158814378,
0.1038420945,
0.0361896716,
0.0145684052,
0.0513708256,
0.2004812658,
-0.03276328,
0.0180323105,
-0.0225216299,
-0.0715289935,
-0.0680275783,
-0.0489698499,
0.0835838839,
-0.1005907729,
-0.0382655114,
0.0429924279,
0.0600243323,
-0.0430174395,
0.0956887901,
-0.0389908068,
-0.0263106655,
-0.0118297953,
0.0365148038,
0.0902365819,
0.030962551,
-0.1067432687,
0.0542219803,
-0.1203487888,
0.0346640535,
0.0457435437,
-0.1222495586,
-0.0256103817,
0.0571731776,
-0.040866565,
0.0108231371,
-0.0079719815,
0.018169865,
0.0892861933,
-0.1325537264,
0.0216837898,
0.038565632,
-0.1118453369,
0.0136930505,
-0.10544274,
0.0142182633,
-0.0015224922,
-0.0538718365,
-0.0094725899,
0.0156813562,
0.0513708256,
0.0570231155,
-0.0171194393,
0.101991348,
0.014755982,
0.08888603,
-0.0627254248,
-0.0120361289,
0.0903866366,
-0.0177446939,
0.1012410372,
-0.0154187502,
-0.0547221825,
0.0171944704,
0.0117922807,
-0.0993402675,
-0.049219951,
-0.0058898875,
-0.0282364469,
0.0010558967,
-0.0317128561,
0.0445930772,
0.0754305795,
-0.0151561443,
0.1249506548,
0.1410571784,
-0.0603244528,
0.0051114471,
-0.0121236648,
-0.0316378251,
-0.0263856966,
0.0031872296,
0.0920873284,
0.109344326,
0.057323236,
0.0511457324,
-0.062775448,
-0.007377991,
-0.1339543015,
-0.0845342651,
-0.0261355955,
0.0596741885,
0.0597242117,
-0.1280519068,
-0.1550628543,
-0.0420920625,
-0.0323381089,
-0.0343889408,
0.0147059616,
-0.086134918,
0.0100478232,
0.0262356345,
0.1145464331,
-0.025085168,
-0.0413917787,
0.0082283355,
0.0088098217,
-0.0524712689,
0.0350892246,
-0.0736298487,
-0.0008792627,
0.0424922258,
-0.0863850191,
0.0182198863,
-0.0216212645,
0.0391408652,
0.0551223457,
0.0922373906,
0.004348638,
-0.0347390808,
0.0485446788,
-0.017056914,
0.0223090425,
0.0302622672,
0.0043423851,
0.0791820958,
0.0628254712,
0.0372400954,
0.0548222251,
0.0378153287,
0.1019413248,
-0.0233344585,
-0.0193453413,
-0.1284520775,
-0.0225716494,
-0.0285115577,
0.0163316205,
0.040866565,
-0.0379153714,
0.0449432172,
0.019020211,
0.065776661,
-0.029687034,
0.0711288303,
-0.0740300119,
-0.01638164,
0.0291868318,
-0.0049863965,
0.0517709851,
-0.0774814114,
-0.1213491932,
-0.0449432172,
0.075080432,
-0.0148810325,
-0.0991902053,
-0.0198830608,
0.0711288303,
0.0119360881,
-0.0257104225,
0.0909868851,
0.0482695661,
0.0039609806,
-0.0491949432,
0.0910869241,
0.1309530884,
-0.0915371031,
0.0477193445,
-0.0201581717,
-0.0834338218,
-0.0044361735,
0.0674773529,
0.1038420945,
0.038465593,
-0.1051426232,
0.098189801,
0.0379903987,
-0.0065776664,
0.0424171947,
0.00315753,
-0.0378653482,
0.1219494343,
-0.0614749193,
0.013055292,
0.0319129378,
-0.0083658909,
-0.0835338607,
-0.0653765053,
0.0039516017,
-0.0370400138,
-0.0147184664,
0.0155563056,
0.0497201569,
0.0739799887,
0.0722292811,
-0.0030996939,
0.0268358793,
0.0329883732,
0.1292523891,
-0.0769812092,
0.0995903686,
-0.0230968632,
0.0822833553,
0.1059429497,
0.0747803152,
-0.0042017032,
-0.0580235198,
-0.0297120437,
-0.0107793696,
0.0262106247,
-0.0760808438,
-0.0625253469,
0.0189076643,
-0.0536717586,
-0.0724793822,
-0.0454934426,
0.010154116,
-0.095088549,
-0.0259355139,
0.0397160985,
-0.0009738323,
0.0013599263,
0.0531715527,
0.0211585779,
0.0008464369,
-0.0298120845,
0.0953886658,
-0.0994903296,
-0.005883635,
-0.11154522,
0.0062963022,
0.0410166271,
-0.0301622264,
-0.0538718365,
0.0001858175
] |
712.0147 | Steven Duplij | Steven Duplij and Albert Kotvytskiy (Kharkov National University,
Ukraine) | Coincidence limit and generalized interaction term structure in
multigravity | 13 pages, for the journal version see
http://www.math.rutgers.edu/~duplij/publications/Duplij-Kotvitskiy-Vestnik.PDF | J.Kharkov Natl.Univ.Phys.Ser.36N4:61,2007 | null | null | hep-th | null | Generalized structure of the interaction term of multigravity is analyzed in
detail. The coincidence limit of any multigravity theory is defined and the
compatibility equation for the interaction potential is derived which is
studied in the weak perturbation limit of metric. The most general properties
of the invariant volume and the scalar potential of multigravity are
investigated. The general formula for multigravity invariant volume using three
means (arithmetic, geometric and harmonic) is derived. The Pauli-Fierz mass
term for bigravity in the weak field limit is obtained.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 14:34:59 GMT"
}
] | 2010-01-05T00:00:00 | [
[
"Duplij",
"Steven",
"",
"Kharkov National University,\n Ukraine"
],
[
"Kotvytskiy",
"Albert",
"",
"Kharkov National University,\n Ukraine"
]
] | [
0.0061790473,
0.0528603531,
0.0665722489,
0.0261569321,
-0.049506899,
0.0023924401,
0.0472961031,
0.0184315704,
-0.0491591319,
0.0023194714,
-0.0784459561,
0.0109484019,
-0.101348795,
0.1269840747,
-0.0567851327,
0.1015475169,
0.0240330789,
0.0241697002,
0.0591698103,
0.030454319,
-0.0601634271,
-0.0861464739,
0.0631939545,
0.0698511824,
-0.0178602412,
-0.1205255762,
0.0767071247,
0.0109049315,
0.0810293555,
0.0153886219,
0.0905680656,
-0.0594678968,
-0.0495814197,
-0.0977717787,
-0.0142832249,
0.1002061367,
-0.042526748,
0.0841095597,
-0.0133020291,
0.0225426555,
-0.0204560626,
-0.0056729242,
-0.0890279636,
0.0854012668,
-0.0516680144,
0.0635417178,
0.0168417841,
-0.0327644758,
0.0051140157,
0.0282932054,
-0.1444717199,
-0.0904687047,
0.0401669107,
-0.0020881454,
-0.0646346956,
-0.0098802652,
0.0216235593,
0.0405643582,
0.0061697322,
-0.0426509492,
-0.0423777066,
-0.0471470617,
0.0139230387,
0.0307524037,
-0.1276796013,
-0.0181459058,
0.0110477637,
0.0650818273,
-0.013401391,
0.0296097454,
-0.0638398007,
0.0215862989,
0.0686091557,
0.0175497364,
-0.0312740505,
-0.0275231525,
-0.0460540839,
0.0302555952,
0.0176242571,
0.0053810496,
0.0322179869,
-0.0461286046,
0.0331867635,
0.0348262265,
-0.0718384087,
-0.0650818273,
0.0751173422,
-0.0302804355,
-0.0329880379,
0.0104950648,
0.0300568733,
0.01839431,
-0.0049463427,
0.0147676123,
0.0921578482,
-0.1429812908,
0.1919665337,
-0.0535558835,
-0.0204684827,
0.0016627536,
-0.0410860069,
0.0103646526,
0.0286658108,
-0.0594182163,
0.1257917434,
-0.0596666187,
-0.1015475169,
-0.0271257069,
0.0324912295,
-0.000136234,
0.0135628534,
0.0349504314,
-0.1437761784,
0.0844076499,
-0.0709938332,
-0.0410611667,
-0.095685184,
0.0203815401,
-0.1543085128,
0.0146806706,
-0.0497304611,
-0.094045721,
0.0325409137,
-0.0222818311,
0.1027398556,
-0.0811287165,
-0.0646843761,
-0.0135255931,
-0.1640459448,
0.0037974748,
0.0888789147,
-0.0083774216,
-0.0190898404,
-0.032789316,
-0.0021999271,
-0.0593685322,
0.0451349914,
0.0089425407,
0.0991131589,
0.017835401,
0.0215490386,
-0.001305673,
0.0587226823,
0.0830165893,
0.0190401599,
0.1225128099,
0.0254241396,
0.0046699937,
0.0444394574,
-0.0410860069,
-0.0617532097,
-0.0563876852,
0.0008220617,
-0.0831159502,
-0.0521648191,
-0.0653799102,
0.0328389965,
0.03810516,
0.0034807597,
-0.0722855404,
0.0703479871,
0.0529597141,
-0.0068186871,
0.0164815988,
0.0624984242,
0.0496062599,
-0.1257917434,
-0.0427254736,
-0.0560399219,
-0.0806815922,
-0.0311746895,
-0.1039321944,
-0.1892837733,
-0.0534565225,
0.0314230956,
0.0098181646,
-0.1112849489,
-0.1143651605,
-0.0478674322,
-0.007197503,
0.0885311514,
-0.027796397,
0.0002734384,
-0.0600640662,
-0.08177457,
0.0633429959,
-0.0014135735,
0.0459795631,
0.0468738191,
0.0354969166,
0.03611793,
0.0297836289,
0.0651811883,
0.0872891322,
0.0860967934,
-0.1477506459,
0.0262314528,
-0.0061573121,
0.0239088759,
0.0670193732,
0.0251881555,
-0.0004009394,
0.1773603857,
-0.00509228,
-0.0465508923,
-0.0212757941,
0.1198300421,
0.0808803141,
-0.0988150761,
0.050624717,
0.0407879204,
-0.0293365009,
0.0009462636,
0.0236356314,
-0.0445885025,
-0.0925056189,
-0.060809277,
-0.0309014469,
0.0637404397,
0.1370195895,
-0.0876368955,
0.0536552444,
-0.0314727761,
0.0109297717,
0.0101969801,
0.0041110846,
0.0958342254,
-0.0410611667,
0.0976227373,
-0.019276144,
0.0547979027,
0.0532577969,
-0.0277218763,
-0.0018847646,
-0.0398688279,
-0.0530093946,
0.0127803814,
0.0037602142,
0.00952629,
-0.0120289596,
-0.0479171127,
0.0977220982,
-0.0336090475,
0.0164319184,
-0.0788433999,
-0.0082221692,
-0.0759122372,
0.0438681319,
0.0587226823,
0.0339319743,
-0.0433961637,
-0.0146558303,
0.0426757932,
0.0522641838,
-0.0071167718,
0.0047817752
] |
712.0148 | Shengrong Zou | Sheng-Rong Zou, Zhong-Wei Guo, Yu-Jing Peng, Ta Zhou, Chang-Gui Gu,
Da-Ren He | A Brand-new Research Method of Neuroendocrine System | 9 pages with 3 figures | null | null | null | nlin.AO q-bio.NC | null | In this paper, we present the empirical investigation results on the
neuroendocrine system by bipartite graphs. This neuroendocrine network model
can describe the structural characteristic of neuroendocrine system. The act
degree distribution and cumulate act degree distribution show so-called shifted
power law-SPL function forms. In neuroendocrine network, the act degree stands
for the number of the cells that secretes a single mediator, in which
bFGF(basic fibroblast growth factor) is the largest node act degree. It is an
important mitogenic cytokine, followed by TGF-beta, IL-6, IL1-beta, VEGF,
IGF-1and so on. They are critical in neuroendocrine system to maintain bodily
healthiness, emotional stabilization and endocrine harmony. The average act
degree of neuroendocrine network is h = 3.01, It means each mediator is
secreted by three cells on an average . The similarity that stand for the
average probability of secreting the same mediators by all the neuroendocrine
cells is s = 0.14. Our results may be used in the research of the medical
treatment of neuroendocrine diseases.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 14:45:14 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Zou",
"Sheng-Rong",
""
],
[
"Guo",
"Zhong-Wei",
""
],
[
"Peng",
"Yu-Jing",
""
],
[
"Zhou",
"Ta",
""
],
[
"Gu",
"Chang-Gui",
""
],
[
"He",
"Da-Ren",
""
]
] | [
0.0216092356,
0.0197934341,
0.0833584964,
0.0701308027,
-0.0350173004,
0.019540906,
0.0115561904,
0.0775383115,
-0.0600777604,
-0.077009201,
0.070756115,
-0.0331173241,
-0.0489665009,
0.0268161353,
0.0556524992,
-0.0786927268,
0.0558448993,
0.0373742357,
-0.0376147404,
0.0405248329,
0.0527183563,
-0.0386970043,
0.1066873297,
-0.0016639832,
-0.0550752915,
0.0090128668,
0.0364122204,
0.0325641669,
0.0353299566,
0.0064515052,
0.0642144233,
-0.0404045805,
0.0343679413,
-0.0027131794,
-0.1144796386,
0.0843205079,
-0.059260048,
0.0995684266,
0.0060666995,
-0.0224028956,
0.0655131415,
0.0294616725,
-0.1128442213,
0.0821078792,
-0.0460083112,
-0.1519019753,
-0.054401882,
-0.0591157489,
0.0806167573,
0.0051317425,
-0.0742193609,
0.0777788162,
-0.018398514,
-0.0190478731,
-0.0001817868,
0.0623384938,
-0.0172561221,
0.031481903,
-0.0141656529,
0.00187743,
-0.0066078324,
-0.043555174,
0.0261908248,
0.1422818452,
-0.0326363184,
-0.0588752441,
-0.1385299861,
-0.0536803715,
0.1409350187,
-0.0572398193,
-0.0002660569,
0.020731397,
0.0217535365,
0.0622903928,
-0.0064695426,
-0.0549790896,
0.0006786707,
-0.0084116077,
-0.1097657755,
-0.0676776692,
0.0221623927,
-0.0060155927,
0.0603663661,
-0.0015392221,
-0.0402362272,
-0.0859559327,
-0.0333337784,
-0.0780674219,
-0.211835444,
0.0061749262,
-0.0430260673,
-0.0649359301,
-0.0502652191,
0.0082552806,
0.0979811028,
0.0175086502,
-0.0211883541,
-0.0612321794,
0.0745560676,
0.031770505,
0.0173282735,
0.0217535365,
-0.0719105303,
-0.0047800061,
0.0132397152,
0.1180390939,
-0.06354101,
0.0234250352,
-0.0152479187,
0.0502171218,
0.0880723596,
-0.0185067412,
-0.031481903,
-0.0476677828,
0.0391539633,
-0.1199631169,
-0.0307603907,
-0.1026468724,
0.0468500704,
0.097740598,
0.0297743268,
0.059260048,
0.0567107126,
0.0298464783,
0.0080749029,
-0.0012025172,
0.0787889287,
-0.0142859053,
-0.0108527178,
-0.0729687437,
0.0627233014,
-0.0393944643,
-0.0348730013,
-0.0603663661,
-0.1284288466,
0.0014324987,
0.0014595554,
-0.0122656757,
-0.0210440513,
-0.124195978,
0.0052159186,
0.0035594511,
0.0353059061,
0.0092052696,
-0.0997608304,
0.0154523468,
-0.0690725893,
0.0769611001,
-0.108803764,
0.0987988189,
0.0424729101,
0.0622422919,
-0.0102574723,
0.0167270154,
0.0841762051,
-0.0348489508,
0.0513234362,
0.053199362,
0.017352324,
-0.05151584,
0.122271955,
0.030375585,
-0.0267439838,
0.0027327205,
0.0347527489,
0.1487273276,
-0.0551714897,
-0.0257819705,
-0.054353781,
-0.0607992709,
0.0041997917,
-0.145360291,
-0.0083093941,
-0.0528626591,
-0.0405007824,
0.0953836665,
-0.0687358826,
0.0367729776,
0.0249402076,
0.0276578963,
0.0785965249,
0.0737864599,
0.0226915013,
-0.0033910987,
0.0273692925,
0.1131328195,
0.0197092574,
0.1308338791,
0.0834546983,
-0.0323477127,
0.0700827017,
0.0775383115,
0.0062049888,
-0.0018984741,
0.0166668892,
-0.0130713629,
0.1149606481,
0.0838875994,
0.0508905314,
0.0142378043,
0.0471627265,
0.0319148079,
0.0789813325,
-0.1519019753,
-0.0091571687,
-0.0278262496,
0.0595486537,
-0.0515639409,
0.0381919481,
0.0460804626,
0.0444931388,
0.0027387331,
0.0954317674,
-0.0060005612,
-0.0612321794,
0.0402362272,
-0.1002418399,
0.0737864599,
0.0715738237,
-0.0039653005,
0.1313148886,
-0.0417754501,
-0.0332375765,
0.1056291163,
0.0703713074,
0.0383362509,
0.0689763874,
-0.1485349238,
-0.0194567293,
-0.0267920848,
0.0597891584,
0.1105353832,
0.0712371245,
-0.0006377099,
0.0206592456,
-0.0374463871,
-0.0424969606,
0.0701308027,
0.056085404,
-0.1084189564,
-0.0429058149,
0.0370134823,
-0.0378071405,
0.0524778515,
0.0320350602,
0.0433146693,
0.0221864432,
-0.0513715371,
-0.0347767994,
-0.0017256122,
0.05031332,
0.0574803241,
0.0643587261,
-0.0700827017,
-0.0475475304,
-0.0044523203
] |
712.0149 | David Wallace | David Wallace | The Quantum Measurement Problem: State of Play | LaTeX, 85 pages. Forthcoming in Rickles (ed.), The Ashgate Companion
to the New Philosophy of Physics | null | null | null | quant-ph | null | This is a preliminary version of an article to appear in the forthcoming
Ashgate Companion to the New Philosophy of Physics. I don't advocate any
particular approach to the measurement problem (not here, at any rate!) but I
do focus on the importance of decoherence theory to modern attempts to solve
the measurement problem, and I am fairly sharply critical of some aspects of
the "traditional" formulation.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 19:06:54 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Wallace",
"David",
""
]
] | [
0.0556437559,
0.032276433,
-0.0378509909,
0.018174585,
0.028534608,
0.0929602012,
-0.0463528298,
-0.0807929039,
-0.0223236848,
0.0158582162,
0.0693383291,
-0.0434255488,
-0.0963202119,
0.0716292486,
0.0847129077,
0.0189254954,
-0.000106094,
-0.0038054627,
0.0486691967,
0.1246257275,
0.0029129609,
-0.0048268288,
0.0278982427,
0.0170800369,
-0.042229183,
-0.0671492368,
0.0060645589,
0.0878692791,
0.0413637273,
-0.0029400063,
0.0950983912,
-0.0169145819,
-0.0285091531,
-0.0009282975,
-0.0349491686,
0.1402039379,
-0.0332946181,
-0.0109454785,
-0.1299202889,
0.0012194344,
-0.0243600532,
-0.0350764394,
-0.0907711089,
0.0706110597,
-0.0061631952,
0.011219115,
-0.0748874322,
-0.0169018544,
0.0020522771,
0.0061218315,
-0.0733092502,
0.0473455563,
0.0235455055,
-0.0457673706,
0.0154000334,
-0.0307491571,
0.0305964295,
0.0284327883,
0.0113018425,
0.0204400439,
0.0253655091,
-0.1036002263,
-0.0878183693,
0.1485530436,
-0.1733967364,
-0.014623668,
0.0480328314,
0.0354328044,
-0.0246018711,
-0.034821894,
-0.0138982125,
0.0872583687,
-0.0099527491,
0.0504001081,
-0.0211655013,
-0.049636472,
-0.0337018929,
0.0074963798,
-0.0297818836,
0.0658255965,
-0.0268546045,
-0.0322000682,
0.012860937,
-0.0686256066,
-0.0931129307,
0.0638401359,
-0.0228836853,
0.0485928319,
-0.0683201477,
-0.0607855879,
0.0483637415,
0.0737674311,
-0.0190527681,
-0.0189764053,
-0.014292758,
-0.1150547937,
0.1590403467,
0.1422403157,
0.0191800408,
-0.003019552,
-0.0393528119,
0.0244364161,
-0.04558919,
-0.0497891977,
0.1204511672,
-0.0519019328,
-0.0223236848,
0.0156418514,
-0.0712728798,
0.0636874139,
-0.0476510115,
-0.0337782539,
0.0039868266,
0.001710231,
-0.1363348365,
-0.0926547498,
-0.0725456104,
-0.0042986455,
0.035178259,
0.0469637401,
-0.1194329858,
0.0186709501,
0.0203000437,
-0.0085845646,
0.0274400599,
-0.0311055221,
0.0375455357,
-0.2193168402,
-0.0684219673,
0.0513673835,
0.1752294749,
0.0052818297,
0.0302909743,
-0.1051784083,
-0.0356364399,
-0.0669455975,
0.0954547524,
-0.0306982491,
-0.0351273492,
-0.0060772859,
0.0323527977,
0.0090618376,
0.0193582233,
-0.033320073,
0.1011056751,
0.1081311405,
0.0052722842,
0.0432982743,
0.1011565849,
-0.0667419657,
0.0316146128,
-0.0859856382,
-0.0210000463,
-0.039327357,
0.0782474428,
-0.0685746968,
0.0823710859,
0.0680146962,
-0.0612946786,
-0.0900583789,
0.0160873085,
0.0648583248,
-0.0598183125,
-0.013147301,
0.0941311121,
0.0728001595,
-0.0580364913,
-0.0457164645,
-0.0522328392,
0.021483684,
-0.0175000373,
-0.0534037538,
0.0300873388,
0.0146873044,
0.090872921,
0.0179073121,
0.0368582606,
-0.0884292796,
-0.078909263,
-0.0208982266,
-0.0282546077,
-0.0513928384,
0.1126111522,
-0.0063572866,
0.0531492047,
0.0422546379,
-0.0364509895,
0.0868001878,
0.0429928191,
0.0028079606,
-0.0140382126,
0.0949965715,
0.0441891886,
-0.0093991114,
0.0235836878,
-0.0882765576,
0.069389239,
0.1157675236,
0.0007000015,
-0.1154620722,
0.0304437019,
-0.0336000733,
0.0935202017,
-0.0482364669,
0.0683710575,
-0.025200054,
0.0924511105,
-0.0733092502,
-0.0762110725,
-0.0198545884,
0.0060868314,
-0.0350255296,
0.0468873754,
0.0491782874,
-0.0221582297,
-0.0336255282,
-0.038538266,
-0.0216109566,
-0.0434255488,
0.1433603168,
-0.0158836711,
0.1472294182,
0.0658765063,
0.0682692379,
0.0158709437,
0.0335491635,
0.100138396,
0.0311564319,
0.022030957,
-0.0320727974,
0.0921965614,
-0.022387322,
-0.1689167321,
0.0449528247,
0.0142291216,
-0.0206691362,
0.063381955,
-0.0362218954,
-0.106400229,
-0.0693383291,
0.0270836949,
-0.0462001003,
-0.0126700271,
-0.0569164865,
-0.0093863839,
0.0117982076,
-0.047421921,
0.0154891247,
0.01853095,
-0.0619564988,
-0.0280509703,
0.0356873497,
-0.0288146082,
-0.0260655116,
0.0171691291,
-0.0651128665
] |
712.015 | Bounames Abdelhafid | A. Bounames and L. Chetouani | Klein's Paradox | 18 pages, Latex, another title has been used in the published version | Phys. Lett. A 279 (2001) 139-150 | 10.1016/S0375-9601(00)00833-1 | null | quant-ph | null | We solve the one dimensional Feshbach-Villars equation for spin-1/2 particle
subjected to a scalar smooth potential. The eight component wave function is
given in terms of the hypergeometric functions and via a limiting procedure,
the wave functions of the step potential are deduced. These wave functions are
used to test the validity of the boundary conditions deduced from the
Feshbach-Villars transformation. The creation of pairs is predicted from the
boundary condition of the charge density.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 15:22:49 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Bounames",
"A.",
""
],
[
"Chetouani",
"L.",
""
]
] | [
-0.0058699339,
-0.0047261599,
-0.0325312726,
-0.0656051412,
-0.0386971682,
-0.0213340037,
-0.0216669627,
-0.0382038988,
-0.0255514774,
0.0089343842,
-0.0001402742,
-0.0367487445,
-0.0965826064,
0.0108704763,
-0.0102970479,
0.0669863075,
0.0881476626,
0.0872597769,
0.0298429411,
0.0538159497,
-0.0938202888,
-0.1346631944,
0.0636320561,
0.011980338,
-0.0661477447,
0.0014150733,
0.0202241428,
-0.1212461963,
0.1018112898,
-0.0172275156,
0.0830176398,
-0.0148598114,
-0.0182633866,
-0.0622508936,
-0.0196322165,
0.1730397344,
-0.0520401709,
0.0294729881,
-0.0697486252,
-0.0035608055,
0.020655755,
0.0030351628,
-0.1284479648,
0.0746320188,
0.0725109503,
-0.0257734489,
-0.0509056449,
-0.0150201246,
-0.0231344458,
-0.0238743536,
-0.0565289445,
0.0409662202,
0.0464168712,
-0.0807485878,
-0.1217394695,
0.0319640115,
0.0015399328,
0.0350716226,
0.0490065478,
0.01684523,
0.0841028318,
-0.1019099429,
-0.063928023,
0.0587979928,
-0.0824257135,
0.0811925307,
0.010944467,
-0.0212846771,
0.0315693915,
0.0401523225,
-0.0364774466,
0.0513495877,
0.0298182778,
0.0073744128,
-0.0119371768,
-0.0024124072,
0.0169068892,
0.0089960434,
-0.0406209305,
0.0020794487,
-0.0236030538,
-0.0145515166,
0.0674302503,
-0.0608697347,
-0.0287577435,
-0.014970798,
0.014539185,
0.0637800395,
-0.1935598403,
-0.0441971496,
0.0111664394,
0.0037920265,
-0.1532102078,
0.0311747752,
0.1198650375,
0.0439011864,
0.0690087155,
0.035293594,
-0.0439258479,
0.055345092,
-0.0302375592,
0.0826230198,
0.0631881133,
-0.016709581,
0.1610039026,
0.0337891169,
-0.055887688,
0.0386725068,
-0.004837146,
0.0493765026,
0.0394370779,
-0.0498451106,
-0.0521881506,
0.045750957,
-0.0196445473,
-0.0729548931,
-0.0052194316,
0.0330492072,
-0.1093090177,
0.0701432452,
0.0373406708,
-0.0385491885,
0.0654571652,
-0.0496971309,
0.0289057251,
-0.0951027945,
-0.0843987986,
-0.078035593,
-0.0306321755,
0.0051701046,
0.027203938,
-0.060129825,
-0.0031353587,
0.0172398482,
0.0554930717,
0.0392644331,
0.1128605753,
0.0156120509,
0.0947575048,
0.0594885722,
0.0460715815,
0.0751746148,
0.1219367757,
-0.029177025,
0.0910086408,
0.1644567996,
-0.0005911554,
0.0327779092,
0.0372913443,
-0.0503877103,
0.0249102227,
-0.0293496698,
0.0890355483,
0.0358608551,
-0.0262173936,
-0.0883449689,
0.0828203261,
0.0174618196,
0.0421007425,
-0.0483652949,
-0.0229864642,
0.0109321354,
-0.1150309741,
-0.1106901839,
0.0937709585,
-0.043481905,
-0.1265735328,
-0.0732015297,
0.0082931314,
-0.124403134,
-0.0242196433,
-0.070981808,
-0.0933763459,
0.0255268142,
0.0131086968,
-0.0042698835,
-0.0085027721,
-0.1605106294,
-0.0765064508,
0.0947575048,
0.0230851173,
0.0479953401,
0.0205201041,
0.0609683879,
0.0123009644,
0.0360828303,
0.0388451517,
0.0303855408,
-0.0113205863,
-0.1014166698,
-0.0634347498,
0.0698472783,
0.116017513,
0.0489078946,
0.0005449111,
-0.0793674216,
0.0948068276,
0.0508069918,
-0.011980338,
0.0494011678,
0.0087987352,
-0.0304841939,
0.0373160094,
-0.0429146439,
-0.0587979928,
0.0606230982,
0.0703898817,
-0.028141154,
-0.0458496101,
0.0282644723,
0.0206434224,
-0.0016755825,
0.0503383838,
0.0079725049,
-0.0351949409,
0.0346770026,
-0.1037843749,
-0.0164506137,
-0.0224808604,
0.0709324777,
-0.1114794165,
0.0708338246,
0.0755692348,
0.1209502369,
0.0679235235,
0.0208777264,
0.064075999,
-0.0690580457,
-0.0512509346,
0.0236153845,
0.0074052424,
-0.059587229,
-0.0633360967,
0.0160189997,
0.0173015073,
-0.0747799948,
0.0229371358,
0.1026991755,
-0.0970758796,
-0.0827710032,
-0.063533403,
0.0242936332,
0.0367734097,
0.0235413946,
0.017548142,
-0.0166355893,
0.0308788121,
0.0746320188,
0.1144390479,
-0.0788741559,
-0.0189786311,
0.0629414767,
0.0843001455,
0.0098592695,
-0.0599325188,
0.0190649536
] |
712.0151 | Huanjun Zhang | Huan-Jun Zhang | Top-Quark FCNC Decay t->cgg in Topcolor-assisted Technicolor Model | 11 pages, 4 figures | Phys.Rev.D77:057501,2008 | 10.1103/PhysRevD.77.057501 | null | hep-ph | null | The topcolor-assisted technicolor (TC2) model predicts several pseudo-scalars
called top-pions and at loop level they can induce the FCNC top quark decay
t->cgg which is extremely suppressed in the Standard Model (SM). We find that
in the allowed parameter space the TC2 model can greatly enhance such a FCNC
decay and push the branching ratio up to 10^{-3}, which is much larger than the
predictions in the SM (10^{-9}) and in the minimal supersymmetric model
(10^{-4}). We also compare the result with the two-body FCNC decay t-> cg and
find that the branching ratio of t-> cgg is slightly larger than t-> cg. Such
enhanced FCNC top quark decays may serve as a good probe of TC2 model at the
future top quark factory.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 15:37:44 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"Zhang",
"Huan-Jun",
""
]
] | [
0.0447776131,
0.0454491414,
-0.0596318543,
0.044213526,
-0.0715045035,
0.0391099006,
0.0612435229,
0.0947662964,
-0.0372027531,
-0.002546777,
0.0126784844,
0.0824101493,
-0.1911442578,
0.0809596404,
0.0456640311,
-0.0129739568,
-0.0255718566,
0.0254241209,
0.0787032992,
0.0017241529,
-0.1231317148,
-0.0500155464,
-0.0016200658,
0.04515367,
-0.0103348447,
-0.1012129858,
0.0504453257,
-0.0842904299,
0.047490593,
0.0262971092,
0.0196489636,
-0.0550117269,
-0.1973760575,
-0.1687957495,
-0.0452879742,
0.0816043094,
0.019259477,
0.0413931012,
-0.0575904027,
0.1036842093,
-0.0077628852,
-0.0074405512,
-0.0340331346,
0.0917041227,
0.0667769313,
-0.0360477231,
-0.0041198358,
-0.0188565589,
-0.1059405506,
-0.0465773121,
0.0248600356,
0.006567562,
-0.0279893652,
0.0102408305,
-0.1351655275,
0.0378205627,
0.0252763852,
-0.0155257704,
-0.0853648782,
-0.0491559878,
-0.0450462252,
-0.1462323517,
-0.0140618356,
-0.0077293087,
-0.0412050746,
-0.1176520362,
0.0157675222,
-0.004096332,
-0.0325557664,
-0.004720855,
-0.0490216799,
-0.0293055642,
0.0566771217,
0.024067631,
0.0748890117,
-0.0470339507,
-0.01326943,
0.0398082919,
0.0450462252,
0.019702686,
0.0533463322,
0.0337376595,
-0.012557609,
-0.0088574793,
0.0445090011,
0.0060840608,
-0.0306754839,
-0.0013951033,
-0.0957332999,
-0.0494514592,
0.1237763837,
0.0803149715,
-0.0644668713,
0.0357791111,
0.1615969539,
0.0202667713,
0.0549042821,
-0.0394859575,
0.0313738771,
0.0009644848,
-0.0060672723,
0.0406409875,
0.0624791384,
-0.0140886968,
0.1294709593,
0.032260295,
-0.0882658884,
-0.0655413121,
-0.0670455396,
0.0388950109,
0.0040258216,
-0.0076352945,
-0.1101308987,
0.0491291247,
-0.0761246234,
-0.1070149988,
-0.043327108,
0.0699465498,
0.0308097899,
0.0855797678,
0.0813894197,
-0.0078434693,
-0.0046503441,
-0.0751039013,
-0.0513586029,
-0.066347152,
0.0365580879,
-0.124206163,
-0.0489679575,
-0.0711284429,
0.0618881918,
-0.0351075828,
-0.053453777,
0.0267940424,
-0.06683065,
0.0060370537,
-0.0444015563,
-0.0397814289,
-0.0400231816,
-0.1126021296,
0.0070644943,
-0.0708061084,
0.0444284156,
0.0233558081,
-0.011778634,
-0.0070913555,
0.0080180671,
0.0244033951,
0.0311321244,
0.0052547213,
-0.0940141827,
0.0035658237,
-0.0116980504,
-0.0626403093,
-0.0659173727,
-0.0790793598,
0.0619956367,
0.1292560697,
-0.0574292354,
-0.0990640894,
0.0572680682,
0.0587185733,
-0.0961630791,
0.1031469852,
0.1005683169,
-0.009717037,
-0.12904118,
0.1081968918,
-0.1110979021,
-0.0690869913,
0.0194475055,
-0.0177418198,
-0.0402917936,
-0.035913419,
0.061780747,
0.0213009268,
-0.0911131725,
-0.0860632658,
-0.0690869913,
0.0460132286,
-0.0450999476,
0.120553039,
-0.0309440959,
0.0325289071,
-0.0468727835,
-0.017768681,
0.0290906746,
0.0812819749,
-0.0124300178,
-0.0358059742,
-0.0575366803,
0.0327975191,
0.0661322623,
0.0440792218,
-0.0446164459,
-0.0280699488,
0.0314007364,
0.0524599142,
0.0726326704,
-0.0506064929,
-0.0267268885,
0.0084075537,
0.0128732277,
-0.1178669259,
-0.0108250612,
0.0188565589,
0.0847202092,
0.0052379328,
-0.068173714,
0.0225231126,
0.0329318233,
0.062694028,
0.0489679575,
-0.0121009685,
-0.0802612528,
0.0437031649,
-0.0862781554,
0.0834845901,
0.0237184353,
0.0965928584,
-0.0634461418,
0.0376325324,
0.0959481895,
0.002538383,
0.0062922351,
-0.0160361342,
-0.0195012279,
-0.0142364334,
0.024779452,
0.0834845901,
0.0338451043,
-0.0149751166,
-0.0271700993,
-0.1254955083,
0.0480278172,
-0.0617270246,
0.0073331064,
0.013437313,
0.0653801486,
-0.0403455161,
-0.0437568873,
-0.0445627235,
0.0676902086,
0.0733847842,
-0.0010861995,
0.024913758,
-0.0478397869,
-0.0721491724,
0.099278979,
0.0557638407,
0.0022915958,
0.1008906513,
-0.085472323,
0.0142364334,
0.037337061,
-0.0006778255
] |
712.0152 | Delfim F. M. Torres | Gastao S. F. Frederico, Delfim F. M. Torres | Necessary Optimality Conditions for Fractional Action-Like Problems with
Intrinsic and Observer Times | null | WSEAS Trans. Math., Issue 1, Volume 7, 2008, pp. 6--11. | null | null | math.OC math-ph math.MP | null | We prove higher-order Euler-Lagrange and DuBois-Reymond stationary conditions
to fractional action-like variational problems. More general fractional
action-like optimal control problems are also considered.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 15:50:07 GMT"
}
] | 2008-05-25T00:00:00 | [
[
"Frederico",
"Gastao S. F.",
""
],
[
"Torres",
"Delfim F. M.",
""
]
] | [
-0.0630981699,
-0.0208314545,
-0.0431221165,
-0.0030001821,
0.0287564639,
0.0791997761,
0.0368575826,
0.032630913,
0.0322786905,
0.0626453161,
0.1316306293,
-0.0886091515,
-0.1567893922,
-0.0735642165,
0.067022942,
0.0838793069,
0.0630478561,
-0.0668719858,
0.0760297775,
0.1365617514,
-0.0110950135,
-0.12277475,
-0.0059689158,
0.0149820419,
-0.0177495051,
-0.0976159945,
0.0896155089,
-0.0062834006,
-0.0090005463,
-0.0178627204,
0.1404865235,
-0.0591734052,
-0.1155290306,
0.0249071736,
-0.0783443823,
0.1165353805,
0.020202484,
0.1097928286,
-0.0449838638,
0.0288570989,
-0.0600791201,
0.0038209867,
-0.103553459,
0.0511729196,
0.0063085593,
0.0458392613,
0.0136486273,
0.0380903631,
-0.0610351525,
0.0324799605,
-0.0546951443,
0.0438265614,
0.0161267649,
-0.1191518903,
0.0326812305,
-0.061387375,
-0.064758651,
0.0051229526,
0.1266995221,
-0.0076168147,
-0.1077801287,
-0.1137176007,
-0.0084973713,
0.0656140447,
-0.1209633201,
0.0097175715,
-0.1235798299,
0.031146545,
0.0064060492,
0.0796526372,
-0.0889110565,
-0.0418641791,
0.1385744512,
0.03064337,
0.0622427724,
0.0406313986,
0.0650605559,
0.1052642539,
0.0209069308,
0.0171708539,
-0.0369833782,
0.0256996732,
0.0041103126,
0.0289828926,
-0.012428428,
-0.0642051548,
-0.0951001123,
-0.03104591,
-0.1152271256,
0.0221522879,
0.0506697446,
0.1147239506,
-0.0134096192,
0.0052393121,
0.1066731438,
0.0104597546,
0.1209633201,
-0.0283287652,
0.0759794563,
0.0011675238,
-0.0370840132,
-0.0884582028,
0.0599784851,
0.006330573,
0.1172398254,
0.0344171859,
-0.0136989448,
0.0288822576,
-0.06108547,
0.003714062,
0.0498646647,
-0.006836893,
-0.0763819963,
0.0295615438,
0.0354738533,
-0.0576638803,
-0.1611167043,
0.0430466384,
-0.1027986929,
-0.0269450322,
0.0515754595,
-0.052128952,
0.0189697053,
-0.0531353019,
-0.0005939826,
-0.0763316825,
0.0050286073,
-0.1292153895,
-0.0042927135,
-0.0623434074,
0.0258128885,
0.0255109835,
-0.0726585016,
-0.083174862,
-0.0136612067,
-0.0632491261,
0.1429017633,
-0.0592740402,
-0.0063211387,
0.0412603691,
-0.0193093494,
0.0246933233,
0.0435749739,
-0.0037234966,
-0.0911250338,
0.0895148739,
-0.0558524504,
-0.0729604065,
-0.0207937155,
-0.051726412,
-0.0168815292,
-0.0427447334,
0.0189571269,
0.0038744491,
-0.0311717037,
-0.051525142,
-0.0302659888,
0.0630478561,
0.0187181178,
0.0194351431,
0.0039184769,
0.0719540566,
-0.0195483565,
-0.0123089235,
0.1050629839,
-0.0151078356,
-0.0395244136,
0.0330334529,
-0.0023790754,
-0.0439020358,
0.0219384395,
-0.1245861799,
-0.1185480803,
0.0425434634,
-0.0004418507,
-0.0556511767,
-0.052128952,
-0.0612364225,
-0.0412352085,
0.0888104215,
0.0167179964,
0.0491602197,
0.0312974975,
-0.0025190208,
0.033612106,
0.0785456523,
-0.0530849844,
0.014919145,
0.1137176007,
-0.0277249534,
0.0367821082,
0.0925842375,
0.1076794937,
0.0875524879,
0.040505603,
-0.0600791201,
0.0429963209,
0.025121022,
-0.0076419734,
0.0886091515,
0.0476758517,
0.00609471,
0.0945466235,
-0.0591734052,
0.0312723406,
-0.032731548,
0.0397256836,
0.1170385554,
-0.0530849844,
-0.032228373,
-0.0013483523,
-0.0281023365,
-0.0566575304,
-0.0424176715,
-0.0831245482,
0.0637019798,
-0.0532862544,
0.0046229223,
0.0125416424,
0.0137241036,
0.0232215356,
0.0673751608,
0.0352977403,
-0.0100383451,
0.0819169283,
-0.0028366502,
0.0748221576,
-0.0244165771,
0.0004347748,
-0.052229587,
-0.0357505977,
-0.0284545589,
-0.0696897656,
-0.085137248,
0.0116547961,
-0.0411094166,
-0.0361028202,
0.1079813987,
-0.0714005604,
-0.0461411662,
-0.0221271291,
0.0326560698,
-0.085338518,
-0.1127112508,
-0.0561040379,
-0.0031700039,
-0.0161896627,
0.010642156,
-0.0136737861,
0.0251084436,
0.0595759451,
-0.0722559616,
0.0490847416,
0.0299640838,
-0.0462418012,
0.0237498693
] |
712.0153 | Anthony Coolen | A.C.C. Coolen and N. Shayeghi | Generating functional analysis of minority games with inner product
strategy definitions | 30 pages, 12 figures (some lower resolution to enable submission,
originals available upon request), submitted to Journal of Physics A | null | 10.1088/1751-8113/41/32/324005 | null | physics.soc-ph | null | We use generating functional methods to solve the so-called inner product
versions of the minority game (MG), with fake and/or real market histories, by
generalizing the theory developed recently for look-up table MGs with real
histories. The phase diagrams of the lookup table and inner product MG versions
are generally found to be identical, with the exception of inner product MGs
where histories are sampled linearly, which are found to be structurally
critical. However, we encounter interesting differences both in the theory
(where the role of the history frequency distribution in lookup table MGs is
taken over by the eigenvalue spectrum of a history covariance matrix in inner
product MGs) and in the static and dynamic phenomenology of the models. Our
theoretical predictions are supported by numerical simulations.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 16:53:41 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Coolen",
"A. C. C.",
""
],
[
"Shayeghi",
"N.",
""
]
] | [
-0.0576019026,
-0.0259472784,
0.0272684228,
-0.0108928364,
0.0276911892,
-0.0710247308,
0.0026852263,
-0.0012649959,
-0.0221423823,
0.0982931554,
0.0933256522,
-0.1413096189,
-0.0242958479,
0.044707533,
0.0251545925,
-0.0149289332,
-0.0124121532,
-0.0472441278,
0.0064901225,
0.0501506478,
0.0830207244,
0.0271627326,
-0.0107541168,
0.0658986866,
0.0575490557,
0.0129802451,
0.0319188535,
-0.0357501693,
-0.0480632372,
-0.0558579899,
0.0505734123,
-0.0130727254,
-0.0631507114,
-0.0600328073,
-0.0942768753,
-0.0008694783,
0.0145325903,
0.0880410746,
0.0359879769,
0.0775776058,
-0.0175580103,
0.0125376619,
-0.0857158601,
0.1054273322,
-0.0075371298,
0.0967077836,
0.0149025107,
-0.0783702955,
0.0001583309,
0.0405327156,
-0.0785816759,
0.0216139238,
0.0268324465,
-0.0767849237,
-0.0474290885,
0.061723873,
-0.0593458116,
0.0072266604,
0.0808540434,
0.0407176763,
-0.0339534134,
-0.1332770586,
0.0367278196,
0.0580775142,
-0.0599799603,
-0.0334778018,
-0.0571262911,
0.034746103,
0.1142525822,
0.1076468602,
-0.0821751878,
-0.0355387889,
0.0664799958,
-0.0389737636,
-0.0803784356,
0.0296729058,
-0.0002759953,
0.0343761817,
-0.0386566892,
0.0093933381,
0.0372826979,
-0.008448719,
0.0393701084,
0.0383924618,
0.0161179639,
-0.0603498816,
-0.044099804,
0.0309676286,
-0.1286266297,
-0.0342704877,
-0.0080854045,
-0.0396079123,
-0.0544311553,
-0.0112957861,
0.1333827525,
-0.0023417287,
0.0319452733,
-0.0522909015,
0.0678011402,
0.086138621,
-0.0207155459,
0.0365957022,
0.0712361112,
0.0138852289,
0.1488137245,
-0.0144268982,
-0.0633620918,
0.0604555756,
-0.1276754141,
0.0225783605,
-0.1339112073,
-0.0747239366,
-0.0243619047,
0.0918459669,
-0.0291180257,
-0.0147968186,
0.0063910368,
-0.0392908379,
-0.0252602827,
0.0543783084,
-0.0863500088,
0.0146118589,
0.0698092803,
-0.0675897524,
-0.0230671838,
0.0125706904,
0.0467949398,
-0.1287323236,
-0.0150214136,
-0.0252206493,
0.0205570087,
0.0293558314,
-0.0858743936,
-0.0207155459,
-0.0764678493,
0.030835513,
0.0379168466,
0.0564392954,
0.0337684527,
-0.0035538787,
-0.0079136556,
0.0901020542,
0.0107673276,
0.1165777966,
-0.0297785979,
0.1395128667,
-0.0350895971,
-0.0159990601,
0.0187206175,
0.0360144004,
0.1295778602,
-0.0400042571,
-0.0080721928,
-0.0467420928,
0.0583945885,
-0.0639433935,
-0.0244279616,
0.017069187,
0.0086270738,
-0.07287433,
0.0956508666,
0.1461714357,
-0.1046874896,
-0.0940654874,
-0.0780532211,
0.0549596138,
-0.0786873698,
-0.0321566574,
-0.055065304,
-0.0198171679,
-0.0108201737,
-0.0521059409,
-0.0866142362,
0.0703905821,
-0.0082637593,
-0.081646733,
-0.122390829,
-0.1189030111,
-0.0875126123,
-0.0598742701,
-0.1200656146,
0.0657401532,
-0.0228954349,
-0.0435185023,
-0.0761507675,
0.0094660008,
0.0115666203,
0.0276119206,
0.0032252441,
-0.0284046084,
-0.0595043488,
0.0444961488,
0.0744597092,
0.0629921705,
-0.0095254518,
-0.1149924174,
0.0750938579,
0.0468213633,
0.0906833634,
0.0255245119,
0.0602970384,
-0.018522447,
0.0609311871,
0.021547867,
-0.0257491078,
0.0620409474,
0.0726101026,
0.0613011047,
-0.0518681332,
0.0919516608,
-0.0042507825,
-0.0910004377,
0.0516303293,
0.0257358961,
0.094911024,
0.0399778336,
-0.114675343,
0.0421973579,
0.0135813663,
0.1479681879,
-0.0177958161,
0.0733499452,
-0.0665856823,
0.0568092167,
-0.0125442678,
0.1239762008,
0.0018991453,
-0.0689108968,
0.0419067033,
-0.096020788,
0.0143212071,
-0.0183110628,
-0.1177404001,
-0.0586588159,
0.07287433,
-0.0013211445,
-0.0480632372,
0.0045975829,
-0.0230539721,
-0.0618824102,
0.0235956423,
0.0299107116,
0.1017809734,
-0.0809068903,
-0.0902077481,
0.0011064586,
-0.0894679055,
-0.0678539798,
-0.0075635524,
0.0198832247,
-0.1033135056,
0.034693256,
-0.0149685675,
0.0697035864,
-0.0702848881,
0.0473762415
] |
712.0154 | Gilberto Tavares-Velasco | A. Cordero-Cid, J. M. Hernandez, G. Tavares-Velasco, J. J. Toscano | Bounding the top and bottom electric dipole moments from neutron
experimental data | 4 pages, 1 figure | J.Phys.G35:025004,2008 | 10.1088/0954-3899/35/2/025004 | null | hep-ph | null | Heavy quarks, namely, the top and bottom quarks, may show great sensitiveness
to new physics effects. In particular, they might have unusually large electric
dipole moments. This possibility is analyzed via the corresponding one-loop
correction to the neutron electric dipole moment, $d_n$. The current
experimental limit on $d_n$ is used then to derive the uppers bounds
$|d_t|<3.06\times 10^{-15}$ e-cm, $|d_b|<1.22\times 10^{-13}$ e-cm.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 17:15:34 GMT"
}
] | 2008-11-26T00:00:00 | [
[
"Cordero-Cid",
"A.",
""
],
[
"Hernandez",
"J. M.",
""
],
[
"Tavares-Velasco",
"G.",
""
],
[
"Toscano",
"J. J.",
""
]
] | [
0.0716913417,
-0.0247245096,
0.0076534036,
0.0578689799,
-0.0496436991,
0.1657710224,
-0.0002792838,
0.1124283746,
-0.0198088102,
-0.0015711379,
-0.0515905097,
0.0323900804,
-0.0789918825,
0.0100017451,
0.041613102,
0.0934956372,
0.0023848445,
0.0338745229,
0.0534886532,
0.01780116,
-0.047721222,
-0.1048358083,
0.0728594288,
-0.0210255664,
0.0149661154,
-0.0226925239,
0.0283504464,
-0.08492966,
0.0598157905,
-0.009508959,
0.0587450452,
-0.0324874222,
-0.0917435065,
-0.0807440132,
-0.0205753669,
0.1073666662,
0.0305162743,
0.1120390147,
-0.0969512239,
0.0092716906,
-0.0361863635,
-0.0868277997,
-0.0482079238,
0.0113705974,
-0.109021455,
-0.0580149889,
-0.0570902526,
-0.0112185022,
0.0088093234,
-0.0400069803,
-0.0267199911,
0.0705719218,
-0.0138223637,
0.0072214548,
-0.0000981011,
-0.000266736,
0.0334364921,
0.0380358361,
0.0588910542,
-0.0534399822,
-0.0166330729,
-0.0903807357,
0.0850270018,
0.0684304312,
-0.0749522522,
-0.0030099535,
-0.0415400937,
-0.0002138831,
0.0702312365,
-0.0371841043,
0.047210183,
0.0343855619,
0.0260386076,
-0.0095393779,
0.0343855619,
-0.0535373241,
0.1165166795,
-0.0059986138,
-0.0669216514,
0.0399583094,
0.001283679,
-0.0252355468,
0.0085051339,
-0.0122405784,
-0.0496193655,
0.0747575685,
-0.0039210003,
0.0615192503,
-0.0938363224,
-0.0009946991,
0.076996401,
-0.1425066143,
-0.0119363898,
0.0554354638,
0.0647801608,
-0.0244081523,
0.1523380131,
-0.0066130762,
-0.0628820211,
-0.0132991578,
-0.0180566795,
0.0535373241,
0.0350669473,
-0.0797219425,
0.1501965225,
-0.0018114474,
-0.0265496448,
-0.0728107616,
-0.0091621829,
0.0824961439,
0.1197289228,
0.0021688698,
-0.0631253719,
0.0371841043,
-0.0683330894,
-0.0483782701,
-0.0541213676,
-0.0076594874,
-0.048475612,
0.1402677894,
-0.0264523048,
-0.0244811568,
0.0974379256,
0.0682844222,
0.1285869181,
-0.0750982612,
-0.0045597982,
-0.109994866,
-0.0659482479,
-0.0017156278,
0.0905754194,
-0.0246758386,
0.0004205418,
0.0092899427,
-0.0210012309,
0.1539928019,
0.072762087,
-0.0201251656,
0.0986546874,
-0.0568469018,
0.0503737554,
0.0174604673,
0.081960775,
0.0189814139,
0.0707179382,
0.0791865662,
0.0315870196,
0.0660942569,
0.1236225441,
0.0464801304,
-0.053926684,
-0.0108291404,
0.0420998037,
-0.0448253416,
-0.0267199911,
-0.115251258,
0.0912567973,
0.1011368707,
-0.0680410713,
-0.0459447578,
-0.0053354809,
-0.0268903375,
-0.0640014336,
0.02456633,
0.0958804786,
0.1233305261,
-0.115932636,
0.0364783853,
-0.1021102741,
-0.0801599696,
0.026354963,
-0.0065096519,
-0.0030099535,
-0.0588910542,
0.0768017247,
0.0711559653,
-0.0840049237,
-0.0608378649,
-0.0237876065,
0.0846863091,
0.0525639169,
0.0339475311,
0.0992873982,
0.0183852036,
-0.0780671537,
-0.0207578801,
0.030297257,
0.0744655505,
-0.0606431849,
-0.1072693244,
-0.0402259976,
0.0840049237,
0.0277177319,
0.0721293762,
-0.0041095978,
-0.1522406787,
0.0392769277,
0.0651208535,
0.0234104116,
-0.0424891673,
-0.0042069387,
0.0808900297,
0.0389849059,
-0.1259587258,
-0.0105797052,
-0.027571721,
0.0830801874,
-0.0414427556,
-0.0611298867,
-0.0237024333,
0.0190300848,
0.0035529314,
-0.0206848755,
-0.0160246938,
-0.0411020629,
0.0588910542,
-0.0415887646,
0.0241282973,
0.0065765735,
0.0860977471,
-0.0657535642,
0.0580636598,
0.0588910542,
0.0723240525,
-0.046504464,
-0.006953768,
0.0683330894,
0.1001634672,
0.0465531349,
0.1375422478,
-0.0133356601,
0.0022951085,
-0.0400313176,
-0.0127637843,
0.0411020629,
0.0607405268,
0.0207457133,
-0.0621519648,
0.0033430408,
-0.0474778712,
0.0014091571,
-0.0506657772,
-0.0524665751,
0.0266956557,
0.024140466,
-0.0360890217,
0.0322440676,
0.0089370823,
0.1130124182,
-0.0163167156,
0.0564575419,
0.1357901245,
0.0378898233,
-0.0303215925,
0.003025163,
-0.0175699759
] |
712.0155 | Alexander Maloney | Alexander Maloney and Edward Witten | Quantum Gravity Partition Functions in Three Dimensions | 71 pages, 6 figures | JHEP 1002:029,2010 | 10.1007/JHEP02(2010)029 | null | hep-th | null | We consider pure three-dimensional quantum gravity with a negative
cosmological constant. The sum of known contributions to the partition function
from classical geometries can be computed exactly, including quantum
corrections. However, the result is not physically sensible, and if the model
does exist, there are some additional contributions. One possibility is that
the theory may have long strings and a continuous spectrum. Another possibility
is that complex geometries need to be included, possibly leading to a
holomorphically factorized partition function. We analyze the subleading
corrections to the Bekenstein-Hawking entropy and show that these can be
correctly reproduced in such a holomorphically factorized theory. We also
consider the Hawking-Page phase transition between a thermal gas and a black
hole and show that it is a phase transition of Lee-Yang type, associated with a
condensation of zeros in the complex temperature plane. Finally, we analyze
pure three-dimensional supergravity, with similar results.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 17:24:31 GMT"
}
] | 2010-04-07T00:00:00 | [
[
"Maloney",
"Alexander",
""
],
[
"Witten",
"Edward",
""
]
] | [
0.0109487781,
-0.0006691844,
0.0116500808,
0.0407964438,
0.0061303489,
-0.0989077985,
-0.0157067515,
0.0259481817,
-0.0065112282,
0.0257789027,
-0.0198299251,
0.0359840579,
-0.0451493524,
0.0141348671,
0.0247390401,
0.1078554466,
0.0128652686,
0.045100987,
0.0858006999,
0.1217847541,
-0.1041796505,
-0.0634557605,
-0.0366128124,
0.0699851215,
-0.0715328231,
-0.0594897754,
0.0281246379,
0.0112147899,
0.1273951679,
0.0067167822,
0.1287494153,
-0.0165410601,
-0.0203740392,
-0.0717262924,
-0.009521991,
0.1153037548,
-0.0606505498,
0.0353553034,
0.0127685368,
0.0213292614,
-0.0137479417,
-0.0210632496,
-0.0936843008,
0.0918947756,
0.0754988119,
-0.0329612046,
0.0022822551,
-0.047882013,
-0.0126718059,
-0.0226472244,
-0.0177502017,
-0.0164201446,
0.0255370736,
-0.0414251983,
-0.0528153107,
-0.0194792729,
-0.0983757749,
0.0392003767,
-0.0018137126,
-0.019418817,
-0.0238442756,
-0.0965862423,
-0.0665027946,
0.036491897,
-0.0839144364,
0.0163596887,
-0.0273507871,
-0.0202168506,
0.023348527,
0.1226553395,
-0.0877836943,
0.0455604605,
0.0494780801,
-0.0171698127,
0.0374592133,
-0.0179194808,
0.0198782906,
0.004150379,
-0.0876385942,
-0.0245576687,
0.0036062652,
0.0199387483,
0.0658740401,
0.0181008521,
-0.0195155479,
0.0508806854,
-0.0335657746,
0.0198057424,
-0.1171416566,
0.0350651108,
0.0708557069,
0.03368669,
-0.0600701608,
0.0022973693,
0.0081979809,
-0.1189795509,
0.1368748397,
0.0158518478,
0.0105074421,
0.0028036975,
-0.065342024,
-0.0088085979,
0.060892377,
-0.0939261317,
0.1830156893,
-0.0018197583,
-0.0704687834,
-0.0478094667,
-0.0540728197,
-0.0364435315,
0.0286808424,
0.0262141936,
-0.0609891117,
-0.0355487689,
-0.1493531913,
0.0213413518,
-0.0530571416,
-0.0066865538,
-0.0769497827,
0.0885091797,
-0.0021220439,
0.004319659,
0.091604583,
-0.0130345477,
-0.0274958834,
-0.0838177055,
0.0067530568,
-0.1568015069,
-0.1036959961,
0.1232357249,
0.1361977309,
0.0430938117,
-0.02114789,
-0.0536375269,
-0.0637943223,
-0.0339043364,
0.0746282265,
0.0205312278,
0.121010907,
-0.0152351866,
-0.0008743606,
0.0299867149,
0.04229578,
-0.0511708781,
0.0847850218,
0.0764177591,
0.0445931479,
0.0004946145,
-0.0457539223,
-0.0152110029,
-0.0522349253,
-0.0077929185,
0.1221716851,
0.0132763768,
0.0536375269,
-0.1234291866,
0.1018581018,
0.0717262924,
0.0356454998,
-0.0441094898,
0.0597799681,
0.0058371318,
0.0114747556,
-0.0092317974,
0.1139495224,
-0.0000183969,
-0.0845431909,
-0.0396598503,
-0.0621982515,
-0.1377454251,
0.0156704765,
-0.0740962103,
-0.0842046291,
-0.05083232,
0.08444646,
0.04229578,
-0.0149087179,
-0.0701785907,
-0.0799968168,
0.0749667883,
0.0597316027,
0.0321389884,
-0.0187658798,
-0.0744347647,
-0.0648100004,
0.0415461101,
0.0018847497,
0.0855588689,
0.0403369702,
0.014775712,
-0.055475425,
0.0826085657,
0.1576720774,
0.0731772557,
-0.026770398,
-0.0864294544,
0.0722099468,
0.0944097862,
0.0245576687,
-0.0037271795,
-0.0022520265,
0.0371932015,
0.1108541191,
-0.0725968704,
0.0187054221,
0.0399258621,
0.1567047685,
-0.0042984989,
-0.0730805248,
-0.0339285173,
-0.0154407406,
-0.0360324234,
0.0209423359,
0.0244488455,
-0.023989372,
0.0540728197,
-0.0894764885,
0.0180766694,
0.0391278267,
0.0784974843,
0.0097396364,
0.0336625054,
-0.0114566181,
0.1086292937,
0.0717262924,
-0.007641776,
0.0722099468,
-0.0043861619,
-0.032598462,
0.0885091797,
0.0294063278,
0.0702753216,
-0.0938777626,
-0.0265769362,
-0.0312200394,
-0.1006973237,
-0.0071762563,
-0.0021915694,
-0.105050236,
-0.0825118348,
0.0230341498,
0.035306938,
-0.0733707249,
0.0683406889,
0.0177622922,
-0.0287775733,
0.0251501482,
-0.0160453115,
-0.0098907799,
-0.0211720727,
-0.0403127857,
0.0750635192,
0.0419814028,
0.0673733801,
-0.0961993188,
0.1168514565
] |
712.0156 | Nizar Demni | Marek Bozejko, Nizar Demni | Generating functions of Cauchy-Stieltjes type for orthogonal polynomials | accepted for publication in IDA-QP (Vol. 12, No. 1 March (2009) | null | null | null | math.PR | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | We characterize by the use of free probability the family of measures for
which the mulitiplicative renormalization method applies with $h(x) =
(1-x)^_{-1}$. This provides a representation formula for their Voiculescu
Transforms.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 17:36:24 GMT"
},
{
"version": "v2",
"created": "Mon, 2 Feb 2009 11:55:01 GMT"
}
] | 2009-02-02T00:00:00 | [
[
"Bozejko",
"Marek",
""
],
[
"Demni",
"Nizar",
""
]
] | [
0.0447785817,
-0.0124759981,
0.0517041348,
-0.019301543,
-0.0302524194,
-0.0707556605,
0.0037002959,
-0.0650552064,
-0.0875570029,
-0.0308774691,
0.0097007761,
-0.036327906,
-0.01075086,
0.0287773013,
0.0530042388,
0.1083086655,
-0.0320525654,
0.0060442332,
0.0170763656,
0.0522041768,
-0.012057214,
-0.0859568715,
0.016613828,
-0.0238144044,
0.05065405,
-0.0036065385,
-0.0855568424,
-0.0709556714,
0.122909829,
-0.0463037044,
-0.0414533168,
-0.0923573896,
-0.0357278585,
-0.1085086763,
-0.0787563026,
0.0117259379,
-0.0578546263,
-0.0181889553,
-0.0691555291,
0.1351108104,
-0.0417283364,
-0.045928672,
-0.102708213,
0.0594047494,
0.1233098656,
0.0734058693,
0.109308742,
-0.012300984,
0.0275522042,
0.0627550185,
-0.0472537801,
0.0821565688,
0.0579546355,
-0.0563045032,
-0.0373029821,
-0.0378030241,
0.0017907682,
0.0513041019,
0.0144511554,
-0.0027970986,
0.0944575518,
-0.1838147044,
0.0603048243,
0.0202891231,
-0.0442535393,
0.0166388303,
-0.0357778631,
-0.0642551407,
0.1044083536,
0.0893071443,
-0.0751560107,
0.0443035439,
0.0733058602,
0.0455786437,
0.0718057454,
-0.0462036952,
-0.0107821124,
0.0463037044,
-0.0552044138,
0.1004580334,
0.0686554909,
0.13781102,
0.0215767249,
0.0568545461,
0.0920573622,
-0.0958576649,
0.0542043336,
-0.0142011354,
-0.0110196313,
0.0438535064,
-0.0505540445,
-0.014663673,
0.0178264249,
-0.0138761094,
0.0615049191,
-0.0483288653,
0.0980078354,
0.0101508116,
0.0319025517,
-0.0747559816,
-0.000374444,
0.0639051124,
0.0709056705,
-0.0453036241,
0.0964577124,
0.1215097159,
-0.0320775658,
0.0286522917,
-0.1402112097,
0.0280522443,
-0.0056191995,
-0.0555544421,
-0.0529542342,
-0.0605548434,
0.0915073156,
0.0536542907,
-0.0573545881,
-0.0431284495,
-0.031027481,
0.0191265289,
-0.1196095645,
-0.0436784923,
0.0906072482,
-0.0910072774,
0.0675554052,
-0.0201766137,
0.0315775238,
0.0310024787,
0.0115696751,
-0.0592047349,
0.0256270505,
-0.0560544841,
0.0680554435,
-0.0308024641,
-0.0401532128,
-0.059954796,
0.1568125486,
-0.0519041531,
0.1327106208,
0.1204096302,
0.0432034545,
0.1171093658,
-0.0324025899,
0.0648551881,
-0.074355945,
0.0144636566,
-0.0768061429,
0.0201891139,
0.043828506,
0.0088819601,
0.0132510597,
-0.0570045598,
0.0186264906,
0.006513021,
0.0234643761,
-0.0628550276,
0.0353278257,
0.0122572305,
0.0321025662,
-0.0943075418,
0.0645551607,
0.0713056996,
-0.0572045743,
-0.0079193832,
0.0564545169,
-0.0199015923,
-0.0315525234,
-0.0711056888,
0.0265771262,
-0.0598047823,
-0.0397781804,
-0.0355528444,
0.0039940695,
-0.0381780528,
-0.0396031663,
0.0383030623,
-0.1004580334,
-0.13811104,
-0.0702556223,
-0.0020939175,
0.0193140451,
0.0497039743,
0.0002517779,
0.045703657,
0.0861568898,
0.0221767742,
0.029727377,
-0.0401032083,
0.0397781804,
0.0036659183,
-0.044403553,
0.0165513232,
-0.0802064165,
0.1174093932,
0.0515041202,
-0.1795143634,
0.0939075127,
-0.0363029018,
-0.0547543801,
0.0021251701,
-0.0094632572,
-0.1063085049,
-0.0419783592,
-0.0676554143,
0.044553563,
-0.0155512439,
0.0290273223,
0.0107758623,
-0.0511290878,
0.0835566819,
-0.0447785817,
-0.0288023036,
-0.0102445697,
0.0102508198,
-0.0702556223,
0.1094087511,
-0.0678554252,
0.0120447129,
-0.0397031754,
0.118609488,
-0.0305274408,
0.0372029766,
0.1279102266,
-0.0057348339,
0.0130760456,
0.0230768453,
0.0146011682,
-0.0668553486,
-0.0083444174,
-0.0387030952,
-0.0036940454,
0.0442785397,
0.0074880989,
-0.1281102449,
0.0066505321,
-0.0260770861,
-0.0525542051,
-0.0259520765,
-0.085106805,
-0.1244099513,
-0.0272271782,
0.013601088,
0.019551564,
-0.0623549856,
-0.0059192237,
0.0487789027,
0.0345527641,
0.0138136046,
0.0555044375,
-0.0538043045,
-0.0395031609,
0.0975578055,
0.084956795,
0.0607048534,
-0.0544043519,
-0.0291273296
] |
712.0157 | Edward Witten | Edward Witten | Conformal Field Theory In Four And Six Dimensions | 16 pp; lectures presented at the Conference On Topology, Geometry,
and Quantum Field Theory (Oxford University, 2002); minor error corrected in
v. 2 | null | null | null | math.RT math-ph math.MP | null | The goal of these notes is to give a brief explanation of how
electric-magnetic duality in four dimensions is related to the existence of an
unusual conformal field theory in six dimensions.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 17:39:13 GMT"
},
{
"version": "v2",
"created": "Thu, 7 Feb 2008 16:17:10 GMT"
}
] | 2008-02-07T00:00:00 | [
[
"Witten",
"Edward",
""
]
] | [
-0.0037696103,
-0.0592050552,
0.0271411948,
0.0893619359,
-0.0242585503,
0.0074616112,
0.0160208438,
0.0151117025,
-0.1231997311,
-0.0208104663,
-0.0575198196,
-0.0007442209,
0.0598702803,
-0.0069460613,
0.1066134498,
0.0464327298,
0.0618659556,
0.0449027121,
0.1337546408,
0.0667442754,
-0.113975279,
-0.0611120351,
0.1239093095,
0.0152890962,
0.0035007484,
-0.083241865,
-0.0139364712,
0.0400243923,
-0.0272742398,
-0.0249902997,
0.0922445804,
-0.0314429849,
-0.0250568222,
-0.1341981292,
-0.0167525914,
0.10820999,
0.0806696638,
0.1198292598,
-0.0492710248,
0.0583624355,
-0.0557902306,
0.1103387102,
-0.0147901764,
0.0314429849,
0.0697599649,
-0.0541936904,
-0.0487831905,
0.0402017832,
0.0313542895,
-0.0090470649,
0.1364155412,
0.038871333,
0.0859471112,
-0.0099839233,
-0.0819557607,
0.0152780088,
0.0204113312,
0.0221630912,
0.0533510745,
-0.0532180294,
0.0156327952,
-0.0784078911,
-0.0470979549,
-0.0109817619,
0.0721991211,
-0.0049392981,
-0.0471866503,
0.0120073175,
0.0739287063,
0.0920671895,
-0.0588946156,
0.0145573476,
0.0732634813,
0.0664338395,
0.1240867004,
0.0672321096,
0.0246798601,
-0.0873662606,
-0.0263207499,
0.0275625028,
0.0264537949,
-0.0024765786,
-0.0740174055,
0.0374078378,
-0.0519762747,
0.1181440204,
0.0039691781,
0.0172515102,
-0.0548589155,
0.0198791511,
0.0311103724,
-0.008864128,
-0.0851931944,
-0.0472753495,
-0.036033038,
-0.0528188907,
0.0416431054,
0.0860801563,
-0.0706025809,
0.0652807802,
-0.0523754098,
0.0426409431,
-0.0089084757,
0.0060923556,
0.1680802703,
0.03805089,
0.0045152172,
-0.1132657006,
-0.0125394976,
0.071533896,
-0.0330395252,
0.0242142025,
-0.0107766502,
0.0123953652,
-0.0019929043,
-0.0184156541,
-0.0081434669,
-0.0591607057,
-0.0916237012,
0.0210211203,
0.0291812178,
0.0135373361,
0.0696712658,
0.0021675259,
0.0707799792,
-0.0859914646,
-0.0151227899,
-0.1647097915,
-0.0398248248,
0.0299794897,
0.0063362713,
0.0020982316,
-0.0151893124,
-0.0629303157,
-0.0956150591,
0.0200343691,
0.0066023613,
-0.0140029937,
0.0996951014,
0.0438826978,
0.0383391529,
0.0520206206,
0.150784418,
0.05450413,
0.0892732441,
0.0696269199,
-0.0369421802,
0.0519762747,
0.0933089405,
0.0266977102,
-0.0581850447,
-0.0103608845,
0.116192691,
0.0185265262,
0.0266533624,
-0.1079438999,
0.0027814736,
0.0310438499,
0.0798713863,
0.0159321465,
0.0996951014,
-0.0307112373,
-0.026985975,
-0.0189921837,
0.0653251261,
-0.0790731162,
-0.0568102449,
-0.0331060477,
-0.0386717655,
-0.1050169095,
-0.0249237753,
-0.016131714,
-0.0993403196,
0.0457231551,
0.0694495291,
0.0980985612,
0.0135927713,
-0.0816896707,
-0.0356117301,
0.0036615112,
-0.0045706523,
0.0438826978,
-0.096502021,
0.0001636212,
-0.1183214113,
-0.0220411327,
0.0121736238,
-0.0318642929,
-0.0088474974,
-0.0116303563,
-0.1172570512,
0.0545484796,
0.109451741,
0.0871445239,
0.0249016024,
-0.0553910956,
0.0612007305,
-0.0139032099,
0.0078053107,
-0.0613337755,
-0.0032013969,
0.0382726304,
0.0288042575,
-0.0245468151,
-0.0466101207,
0.0606685504,
0.0994290113,
0.0290259998,
-0.1117578596,
-0.0355673805,
-0.0114418762,
-0.120450139,
0.0709130242,
0.0677642897,
-0.0234381072,
-0.0550363101,
-0.0965907201,
-0.0877653956,
-0.0306668878,
0.0775209293,
0.0041299406,
0.0891401991,
0.038605243,
0.0019194523,
0.0489605851,
0.0234602802,
-0.0092466325,
0.0119629689,
-0.02064416,
0.024280725,
0.0516658351,
-0.06368424,
-0.0745939389,
-0.0348356329,
0.0090914126,
-0.1227562502,
-0.0470536053,
0.0534397699,
-0.0848384053,
-0.0426852927,
0.065192081,
-0.0146127837,
0.008675647,
0.0488718897,
-0.0476744846,
0.0160762798,
0.0087643443,
-0.0102056656,
0.12736848,
-0.08284273,
0.0947280899,
0.1859083027,
0.0478518754,
-0.0072121513,
-0.0220411327,
0.0582737401
] |
712.0158 | Ersoy Sasioglu | E. Sasioglu, L. M. Sandratskii, P. Bruno | Role of the conduction electrons in mediating exchange interactions in
Heusler alloys | 16 pages, 9 figures, 2 tables | Phys. Rev. B 77, 064417 (2008) | 10.1103/PhysRevB.77.064417 | null | cond-mat.mtrl-sci cond-mat.str-el | null | Because of large spatial separation of the Mn atoms in Heusler alloys the Mn
3d states belonging to different atoms do not overlap considerably. Therefore
an indirect exchange interaction between Mn atoms should play a crucial role in
the ferromagnetism of the systems. To study the nature of the ferromagnetism of
various Mn-based semi- and full-Heusler alloys we perform a systematic
first-principles calculation of the exchange interactions in these materials.
The calculation of the exchange parameters is based on the frozen-magnon
approach. The calculations show that the magnetism of the Mn-based Heusler
alloys depends strongly on the number of conduction electrons, their spin
polarization and the position of the unoccupied Mn 3d states with respect to
the Fermi level. Various magnetic phases are obtained depending on the
combination of these characteristics. The Anderson's s-d model is used to
perform a qualitative analysis of the obtained results. The conditions leading
to diverse magnetic behavior are identified. If the spin polarization of the
conduction electrons at the Fermi energy is large and the unoccupied Mn 3d
states lie well above the Fermi level, an RKKY-type ferromagnetic interaction
is dominating. On the other hand, the contribution of the antiferromagnetic
superexchange becomes important if unoccupied Mn 3d states lie close to the
Fermi energy. The resulting magnetic behavior depends on the competition of
these two exchange mechanisms. The calculational results are in good
correlation with the conclusions made on the basis of the Anderson s-d model
which provides useful framework for the analysis of the results of
first-principles calculations and helps to formulate the conditions for high
Curie temperature.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 17:46:32 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Sasioglu",
"E.",
""
],
[
"Sandratskii",
"L. M.",
""
],
[
"Bruno",
"P.",
""
]
] | [
-0.0389191732,
-0.1052680239,
0.0030961183,
-0.0327995047,
0.0655022487,
-0.0046472009,
-0.0094576739,
0.0156982876,
0.039862521,
-0.0792412758,
0.0316626467,
-0.0658408925,
0.0258574262,
-0.0404914208,
-0.0382660851,
-0.0085143251,
-0.07749971,
-0.0128803356,
0.0741133317,
-0.0003144495,
0.0364761427,
0.0250108298,
0.051037576,
0.0414347686,
-0.0922062695,
0.0081938291,
0.039959278,
0.0858689025,
0.1175557375,
-0.0652603656,
0.1045907438,
-0.0441438742,
0.0093246372,
-0.0430795848,
-0.1033329442,
0.1254895478,
-0.0537466779,
0.0695659071,
-0.1059452966,
-0.0061982838,
-0.008181734,
-0.0739682019,
-0.1189102903,
0.0394271314,
0.0787575096,
-0.0120518822,
-0.0306951106,
0.0119853644,
0.1269408464,
0.0322673582,
0.0179115273,
-0.0435875393,
0.1344876438,
-0.004133197,
0.0015344531,
-0.0152628953,
0.0758065209,
0.083837077,
-0.005457513,
-0.0047288369,
-0.0550044775,
-0.1009141058,
-0.0480865873,
0.023426488,
-0.046925541,
0.0502635464,
-0.0537466779,
-0.0266556442,
0.0527307652,
0.0410961322,
-0.0529726483,
-0.0662762821,
0.1295531988,
-0.0157466643,
-0.1306174845,
-0.0845143571,
0.0452081636,
0.0371534191,
-0.015807135,
0.0729522854,
-0.0506021827,
-0.0479656458,
0.038435407,
-0.0338396057,
-0.0999465659,
-0.0220840313,
0.0134245753,
-0.0436601043,
-0.0921578929,
-0.1162011921,
-0.0217453931,
0.0050977105,
-0.0561655201,
0.0898358077,
0.0270184688,
-0.0581973493,
-0.0091008944,
-0.1209421232,
-0.0225677993,
0.0594067685,
-0.0271877889,
0.0214914139,
0.0244544968,
-0.0225073285,
0.0640993267,
-0.067050308,
0.0040152785,
-0.0728071555,
-0.044361569,
-0.0643412098,
0.0835951939,
-0.031299822,
-0.0282037016,
-0.0011875004,
-0.1092349216,
-0.086884819,
-0.0645347163,
-0.051037576,
-0.0745003447,
0.1489039361,
0.0056842798,
0.0782737434,
0.0912871137,
0.0040303962,
-0.0792412758,
-0.0407816842,
0.0538918078,
-0.0208746102,
-0.0358956195,
0.0305741671,
0.0789993927,
0.0164602231,
-0.0406123623,
-0.057761956,
-0.0461031348,
0.0373953022,
0.0108424611,
0.0262444392,
0.0618739873,
0.0938994586,
-0.0531177782,
-0.0100381961,
0.0536015481,
0.0391852483,
0.0440229326,
0.0366696492,
0.0365728959,
0.0393303782,
0.0195563417,
0.0216970164,
0.0225073285,
-0.0730490386,
0.1448402852,
0.0063010845,
0.0305983573,
-0.1045907438,
0.0359439999,
0.0533112884,
0.067872718,
-0.0491508767,
0.1305207312,
0.0302113425,
-0.0866429359,
-0.0687435046,
0.0519567356,
0.0694691539,
-0.1368097216,
0.0186492745,
-0.0515213422,
-0.0424023084,
-0.0519083589,
-0.0989790335,
-0.094673492,
0.0745970979,
0.1080738753,
0.0406123623,
-0.011791857,
-0.1550961733,
0.0052277232,
0.1025589183,
0.031372387,
-0.0200522039,
0.0104493992,
0.0482559055,
0.0099293478,
0.0094032502,
-0.1077836156,
0.040588174,
-0.0091190357,
-0.0050311922,
0.029122863,
0.0681146011,
0.0962699279,
0.0128561473,
-0.0345894471,
-0.1157174185,
0.0614869744,
0.0341298655,
0.0550528541,
0.0256397296,
0.0368631594,
0.0545690842,
0.081998758,
-0.0473851226,
-0.0792412758,
0.0812247247,
-0.002671309,
-0.0362826362,
-0.0152266128,
-0.0664697886,
0.0234506764,
0.0059170933,
0.1273278594,
0.0249866415,
-0.0158797,
-0.0128924297,
-0.1808326542,
-0.0118946573,
0.0792412758,
0.1380675286,
-0.0454258621,
0.0185767096,
-0.0093609197,
0.0870783255,
-0.0635187998,
0.1131050736,
-0.0125296032,
-0.0373469256,
0.0444583222,
-0.0153354611,
0.0392578132,
-0.0430312082,
0.0037612999,
0.0017808727,
-0.0416766554,
-0.0453774817,
0.0149968229,
0.0013696696,
0.0015306737,
0.0156257227,
-0.0862075463,
0.0090041412,
-0.0041392441,
0.0716944858,
0.0190241951,
0.1079771221,
-0.0179719999,
0.0198586956,
0.1311012655,
-0.0241400469,
-0.0291954279,
0.0514729656,
-0.0152145186,
0.0795315355,
-0.1057517901,
0.0090283295
] |
712.0159 | Andrei Mironov | H.Itoyama, A.Mironov and A.Morozov | Boundary Ring: a way to construct approximate NG solutions with polygon
boundary conditions: I. Z_n-symmetric configurations | 42 pages, 5 figures | Nucl.Phys.B808:365-410,2009 | 10.1016/j.nuclphysb.2008.08.025 | null | hep-th | null | We describe an algebro-geometric construction of polygon-bounded minimal
surfaces in ADS_5, based on consideration of what we call the "boundary ring"
of polynomials. The first non-trivial example of the Nambu-Goto (NG) solutions
for Z_6-symmetric hexagon is considered in some detail. Solutions are
represented as power series, of which only the first terms are evaluated. The
NG equations leave a number of free parameters (a free function). Boundary
conditions, which fix the free parameters, are imposed on truncated series. It
is still unclear if explicit analytic formulas can be found in this way, but
even approximate solutions, obtained by truncation of power series, can be
sufficient to investigate the Alday-Maldacena -- BDS/BHT version of the
string/gauge duality.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 17:47:39 GMT"
}
] | 2008-12-18T00:00:00 | [
[
"Itoyama",
"H.",
""
],
[
"Mironov",
"A.",
""
],
[
"Morozov",
"A.",
""
]
] | [
0.0506869331,
0.0735883117,
0.0614321306,
0.1091342866,
-0.0490588732,
-0.0245158691,
0.0630059168,
0.0411627814,
-0.0299834367,
0.0421667546,
0.0053149373,
-0.0454771407,
-0.0970866382,
-0.0347862132,
0.0306075271,
0.0751620978,
-0.0153444652,
0.0353560336,
0.0271750335,
0.0723944008,
0.0751078352,
0.0372283049,
0.0590985753,
0.001739989,
-0.0216803309,
0.0050707282,
0.1208020449,
0.0311502144,
0.0635486096,
-0.1112507656,
0.1104910001,
-0.0368755572,
0.0195502862,
-0.1205849722,
-0.047702156,
0.0812944621,
0.0271071978,
0.0293322131,
0.0089543294,
0.0865042508,
-0.0696266964,
-0.0060577397,
-0.0185734499,
0.1307874769,
-0.0027270005,
0.1029476598,
0.0072855684,
0.059478458,
-0.0319099762,
-0.0395347215,
-0.0135061145,
0.1312216371,
0.0971951783,
-0.0130244801,
-0.0344877355,
-0.0022911553,
-0.0930164903,
0.0795035958,
0.0414069928,
0.0155072706,
-0.0091035683,
-0.1546656936,
0.0347862132,
0.1021878943,
-0.0247329436,
0.0122715021,
-0.0296578258,
-0.0215039589,
0.0599668734,
0.0166604798,
-0.106800735,
-0.0536445752,
0.0208663009,
-0.0135332486,
0.0212733168,
-0.0287895277,
0.1196081415,
0.0829767883,
-0.047295142,
-0.0059356354,
0.083356671,
0.0102432109,
0.035193231,
-0.0337551087,
0.0208527353,
-0.0100668371,
0.0170267932,
0.0532646962,
-0.1482619941,
-0.0066038184,
-0.0041583367,
-0.0810231194,
-0.0941018686,
0.0053047622,
0.0600211434,
0.0019536719,
0.0933963731,
0.1300277263,
0.0987689719,
0.0078825234,
-0.0843335092,
0.020282913,
0.0414341241,
-0.0722315907,
0.1319813877,
0.0230234805,
-0.0001732994,
0.0070074415,
-0.1035446152,
0.0860158354,
-0.0040599746,
-0.0509040095,
0.0164705403,
0.0220195111,
0.0782011449,
-0.057361979,
-0.0469695292,
-0.0027660059,
0.0500899777,
0.0515009649,
0.0331581533,
-0.0636571422,
0.0114846062,
-0.0481905751,
0.0488146655,
0.0045314333,
-0.1128788218,
-0.0701693818,
-0.0486518592,
-0.0163213015,
0.0205813907,
-0.0328325406,
0.0036360004,
-0.0867755935,
-0.1459827125,
0.0089882473,
0.0634400696,
-0.0302005112,
0.0978464037,
0.040647231,
0.0985518992,
0.047675021,
0.1191739887,
-0.0147339422,
0.0075433445,
0.1159178689,
-0.0265102424,
0.0487875305,
-0.0104399342,
0.0500899777,
-0.0560052618,
0.013580733,
0.079015173,
-0.0012074778,
-0.0031102728,
-0.15661937,
-0.0493030809,
0.052314993,
0.0234169289,
0.047756426,
0.0141912559,
0.0457756184,
-0.0076179639,
0.0367127508,
0.0679986402,
0.0153308976,
-0.0604010224,
-0.0117152482,
-0.0140827186,
-0.0757047907,
0.0751620978,
-0.0423838273,
-0.0771700442,
0.0160499569,
-0.0391819775,
0.0323169902,
-0.0586644262,
-0.1726828963,
-0.1147239581,
0.0083641578,
0.0818914175,
0.0609437115,
0.0409457088,
-0.0710376799,
-0.0558424555,
0.0545671433,
0.0812401921,
-0.0341349915,
-0.0884579271,
0.0185734499,
-0.1391448528,
0.0247193761,
0.0816200748,
0.0588815026,
0.0151952263,
-0.1107080802,
0.088295117,
0.0327240042,
0.0895432979,
-0.0344606005,
0.0342435278,
-0.0906286687,
0.1701865345,
-0.0286538545,
-0.1272057444,
0.061920546,
0.0114913899,
-0.0374725126,
0.0079707103,
-0.040158812,
-0.0220737793,
-0.0389920361,
0.0427908413,
-0.0327782743,
0.0326968692,
0.0585558899,
-0.0252484959,
0.0532646962,
-0.0016518024,
0.0988775045,
-0.0623546951,
0.0590985753,
-0.0378252603,
0.0577418581,
0.0437405445,
0.0348133482,
-0.0382865444,
0.0132144196,
-0.0280026309,
0.0122986361,
0.0049859337,
0.0425194986,
-0.0888920724,
-0.0024420898,
0.0432249904,
-0.0139470473,
0.0135603826,
0.0576333217,
-0.1028391197,
-0.0378252603,
-0.0285995863,
-0.0087304711,
0.0727742836,
0.0696266964,
0.0595869943,
-0.0075433445,
0.0189668983,
-0.0205678232,
0.0149781518,
-0.0638742223,
-0.0844420418,
0.106800735,
0.0068242848,
-0.0284096468,
-0.0826511756,
-0.0337822437
] |
712.016 | Constantin Teleman | Constantin Teleman | The structure of 2D semi-simple field theories | Small errors corrected in v3. Agrees with published version | null | 10.1007/s00222-011-0352-5 | null | math.AT math-ph math.AG math.MP | http://arxiv.org/licenses/nonexclusive-distrib/1.0/ | I classify all cohomological 2D field theories based on a semi-simple complex
Frobenius algebra A. They are controlled by a linear combination of
kappa-classes and by an extension datum to the Deligne-Mumford boundary. Their
effect on the Gromov-Witten potential is described by Givental's Fock space
formulae. This leads to the reconstruction of Gromov-Witten invariants from the
quantum cup-product at a single semi-simple point and from the first Chern
class, confirming Givental's higher-genus reconstruction conjecture. The proof
uses the Mumford conjecture proved by Madsen and Weiss.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 18:10:16 GMT"
},
{
"version": "v2",
"created": "Tue, 6 Oct 2009 17:23:27 GMT"
},
{
"version": "v3",
"created": "Fri, 17 Feb 2012 17:48:30 GMT"
}
] | 2012-02-20T00:00:00 | [
[
"Teleman",
"Constantin",
""
]
] | [
-0.0311732981,
-0.0127092097,
0.0252071172,
0.0036356419,
0.0074639418,
-0.0350264572,
-0.0286873896,
-0.048077479,
-0.0231811013,
0.0014596947,
0.0308252722,
-0.0010044626,
-0.0929232761,
0.0192782246,
0.0489972644,
0.0551871806,
-0.0329134353,
0.0505136698,
0.0972487554,
0.0878520235,
-0.0160589721,
-0.0511600077,
0.1161416695,
-0.031968791,
0.0397745445,
-0.0215901192,
-0.0118453559,
0.0440751649,
0.0449452326,
-0.0072961426,
0.0586177334,
-0.010099005,
-0.01229282,
-0.0778586715,
-0.0922272205,
0.0907356739,
-0.0252195466,
0.104010433,
-0.0007729623,
0.0641861707,
-0.0278421808,
0.0456910059,
-0.1694395542,
0.0088187624,
0.0683127791,
-0.0257540178,
-0.0098317703,
0.0647827908,
0.0047760527,
-0.0233799741,
0.0122803906,
0.0409677811,
0.0777592361,
-0.0018116061,
-0.1066952124,
0.0291348528,
-0.0808417574,
0.0650810972,
-0.0814880952,
0.0100368578,
-0.01881833,
-0.1444810331,
0.0194770973,
0.0748755783,
-0.1229033396,
0.018084988,
-0.1243948862,
0.0186691768,
0.1187270135,
0.0898407474,
-0.0399734154,
-0.0314218886,
0.0703512207,
0.07751064,
-0.0314467475,
0.0211675148,
0.0191290695,
0.1020217016,
-0.0765659958,
0.0555849262,
0.0115967654,
0.0311732981,
0.0387304612,
0.0275935903,
0.0450446717,
-0.0366174392,
-0.0219878647,
0.0072588543,
-0.1462708861,
0.0507125445,
0.0354739204,
0.0192657951,
-0.0994860753,
0.0705998167,
0.07974796,
-0.0620482862,
0.0386061668,
-0.0306263994,
-0.0652302504,
-0.0058916043,
0.0240014512,
0.0918791965,
0.015201333,
-0.0025651474,
0.1535297334,
-0.0138465129,
-0.0197008289,
0.0180476997,
-0.1606891602,
-0.0309992842,
-0.1314548701,
-0.0153007694,
-0.0704506636,
0.1249915063,
0.0792010576,
-0.0796485245,
-0.0895424411,
0.0672189817,
-0.0639872998,
0.1074907035,
-0.0041421456,
-0.0668709502,
0.071892485,
0.0252071172,
0.0799468309,
-0.0093470179,
-0.0444480516,
-0.0813389421,
-0.0391033478,
-0.0629929304,
0.11962194,
-0.0763174072,
-0.0203347355,
0.0266738031,
-0.0690088347,
0.0357225128,
-0.002293251,
-0.0087503996,
0.0898904651,
0.0193030834,
-0.0044187033,
-0.0738812163,
0.1348357052,
0.0492955744,
0.1122636497,
0.0995855108,
-0.0642358884,
0.0700031966,
0.018171994,
0.0025589326,
0.0009998016,
0.0199867077,
0.155916214,
0.0609544888,
-0.0081910705,
-0.0556346439,
0.0317201987,
0.060606461,
0.0681636259,
-0.0139335198,
0.0670201033,
0.1173349023,
-0.0085639562,
0.0546402782,
0.0577725247,
0.0498176143,
-0.0868079439,
-0.0355982147,
-0.0380344056,
-0.075372763,
-0.0164567176,
-0.0354242027,
-0.1290683895,
0.03875532,
-0.0259777494,
0.0699037611,
-0.1709311008,
-0.0892441347,
-0.1314548701,
-0.0025713621,
0.0261020437,
-0.0322422385,
0.0408932008,
-0.0421112962,
-0.099187769,
-0.0480526201,
0.0308501311,
0.0399236977,
-0.0117148459,
0.0205584671,
-0.0314467475,
0.0725388229,
0.097397916,
0.1521376222,
0.0148035884,
-0.1128602698,
-0.0267235208,
0.043876294,
-0.008911984,
0.0500910655,
-0.0282150675,
-0.0407689065,
0.0148035884,
-0.0509611331,
-0.0002122733,
0.0121250208,
0.0682133436,
0.0162951332,
-0.0886475146,
-0.0063701416,
0.0102668041,
-0.0252941232,
-0.0049500661,
0.0638878644,
-0.085366115,
0.0282399263,
-0.0311235804,
0.0073707202,
-0.0233551152,
0.0363688469,
-0.0016220557,
0.0915808901,
0.0501656421,
0.0358468071,
0.0299800616,
0.0847197771,
0.0065379408,
-0.0132871838,
-0.0148408767,
-0.0087255407,
0.0125911292,
-0.0421610177,
-0.1431883574,
0.0050432878,
0.0037288636,
-0.014704152,
0.0336840674,
0.0205957554,
-0.044994954,
-0.0373880714,
0.0108261332,
0.0257540178,
0.0051551536,
0.044373475,
-0.0320930853,
0.0078741163,
-0.0431056619,
0.0200115666,
0.1310571283,
-0.0516571887,
-0.0070848404,
0.0313970298,
-0.0399734154,
0.0757705048,
-0.0863604769,
0.0459644571
] |
712.0161 | Carlo Pierleoni | Carlo Pierleoni, Kris T. Delaney, Miguel A. Morales, David M. Ceperley
and Markus Holzmann | Trial wave functions for High-Pressure Metallic Hydrogen | 11 pages, 6 figures, submitted to Computer Physics Communications | null | 10.1016/j.cpc.2008.01.041 | null | physics.comp-ph | null | Many body trial wave functions are the key ingredient for accurate Quantum
Monte Carlo estimates of total electronic energies in many electron systems. In
the Coupled Electron-Ion Monte Carlo method, the accuracy of the trial function
must be conjugated with the efficiency of its evaluation. We report recent
progress in trial wave functions for metallic hydrogen implemented in the
Coupled Electron-Ion Monte Carlo method. We describe and characterize several
types of trial functions of increasing complexity in the range of the coupling
parameter $1.0 \leq r_s \leq1.55$. We report wave function comparisons for
disordered protonic configurations and preliminary results for thermal
averages.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 17:59:52 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Pierleoni",
"Carlo",
""
],
[
"Delaney",
"Kris T.",
""
],
[
"Morales",
"Miguel A.",
""
],
[
"Ceperley",
"David M.",
""
],
[
"Holzmann",
"Markus",
""
]
] | [
0.0087113529,
0.0089228274,
0.0046728873,
-0.0007346154,
0.0242444389,
-0.0561565086,
-0.0732927024,
0.0813150629,
0.0922298357,
0.0447232835,
0.0691450909,
-0.0208335724,
-0.0920661092,
-0.042758625,
0.0084043751,
0.0202469043,
-0.0275461581,
0.0478612818,
-0.054792162,
0.0404938087,
-0.0895011425,
-0.0658160821,
-0.0364280567,
-0.0731289834,
0.0290878695,
0.0173817761,
-0.0166586731,
0.0274506547,
0.0778769031,
-0.0593763664,
0.1219180152,
-0.0556107685,
-0.0423493199,
-0.0365644917,
-0.09135665,
0.1259564757,
-0.0377378277,
0.1257381886,
-0.1236643791,
0.0463059247,
-0.0568113923,
-0.1000884697,
-0.0450234376,
0.0515450165,
-0.0069718114,
-0.0086294925,
-0.003884977,
-0.0371102281,
0.0136843966,
0.0356367342,
-0.0189098436,
0.111330688,
0.0761305392,
0.0153352562,
-0.0031755168,
0.011603768,
0.0003600596,
0.02290738,
0.0615047477,
-0.0363461934,
-0.0148031609,
-0.0653794929,
-0.0193055049,
0.0191963576,
-0.0537006855,
-0.0041612573,
-0.0784226432,
-0.0043249787,
0.0662526712,
0.1223546043,
-0.0482160114,
0.0701274201,
0.0480250008,
-0.0136366449,
-0.0468789488,
-0.0345179699,
-0.0269458462,
-0.0403300859,
-0.0683264807,
0.0401117913,
-0.0487344638,
-0.1195167676,
-0.0161947943,
-0.0301793478,
-0.0654340684,
-0.0123950895,
-0.0889554024,
0.0067705703,
-0.0423220322,
-0.0722012222,
0.0193737224,
0.0431133546,
-0.0158537086,
0.0446141362,
0.0218568332,
-0.1249741539,
0.0982875302,
-0.0190599225,
0.0539735518,
-0.0205334164,
-0.0228664503,
0.0998155996,
0.0488163233,
-0.071600914,
0.1804212034,
-0.0471245311,
0.0341632403,
-0.0875910521,
-0.0223207101,
0.1115489826,
0.0424857549,
-0.0384472869,
-0.0741658807,
-0.0643971637,
-0.0288422871,
-0.0318711363,
0.0516814515,
0.0600858256,
-0.0595400855,
0.1305406839,
-0.0831159949,
0.016085647,
0.0724740922,
-0.0211200863,
0.1450573355,
-0.039729774,
-0.0005670566,
-0.0896102861,
-0.0071491762,
0.0576845743,
-0.0441502556,
0.0549831688,
-0.0052356804,
-0.0167678203,
0.0367827863,
0.0392386094,
0.0770037249,
0.0321985818,
0.1052184105,
-0.0374376699,
0.0852443799,
0.0219796244,
0.0910837799,
0.0457056127,
-0.0192782171,
0.0106009729,
0.0297427569,
0.1445115954,
-0.0591580719,
-0.0114468681,
-0.0816425011,
-0.0204515569,
0.0947948024,
0.0537552573,
0.0633056834,
-0.1158057451,
0.0264956113,
0.1380718797,
0.0557472035,
-0.0197557397,
-0.0031772223,
0.0863358527,
-0.0366190635,
0.0205061305,
0.0693633854,
-0.0807147473,
-0.0421855971,
0.0358823165,
-0.0695271045,
-0.0309706684,
-0.0053277737,
-0.0550923161,
-0.0767308548,
0.0112081077,
0.1544440389,
-0.0376013927,
0.0812604874,
-0.1262839288,
-0.0908654854,
0.027832672,
0.0706731528,
0.0241489355,
0.0285694189,
0.0236987006,
-0.0452417359,
-0.0039293184,
-0.0185005404,
0.0311889648,
-0.03479084,
0.0193464346,
-0.0004446917,
0.0866087228,
0.0808784664,
0.0062589403,
-0.0478612818,
-0.1113852561,
0.0773311704,
0.0750390664,
-0.0316801295,
0.0095094964,
0.0085885618,
-0.0712734684,
0.0150351003,
-0.0304795038,
0.0124905938,
0.0094890306,
0.0321440063,
-0.0683264807,
-0.0705094337,
-0.018991705,
0.0529639348,
0.0642334372,
0.1126404554,
-0.0029606321,
-0.0505081117,
-0.0000821273,
-0.0996518806,
0.0291697308,
0.0887371078,
0.1139502302,
-0.087427333,
0.107183069,
0.0323623009,
0.0629236698,
0.0049218806,
0.1048363969,
0.0041271485,
-0.1124221608,
0.0149805257,
-0.0420491621,
0.0349818468,
-0.0173681322,
-0.0307796597,
0.0117265591,
-0.1035266221,
-0.0702911392,
0.0299610514,
-0.0379561223,
-0.0279963929,
-0.1241009682,
-0.0768945739,
-0.0172316972,
-0.0169861149,
-0.0307523739,
0.0298519041,
0.0071764635,
-0.0685993508,
0.0234940499,
0.1650313735,
-0.0790775344,
-0.0288422871,
-0.0400026441,
0.0888462514,
0.0744387507,
-0.012470128,
0.0533459522
] |
712.0162 | D. J. Saikia | M. Jamrozy (1), C. Konar (2,3), J. Machalski (1), D.J. Saikia (2) ((1)
Uniwersytet Jagiellonski, Krakow, (2) NCRA, TIFR, Pune, (3) IUCAA, Pune) | A multifrequency study of giant radio sources-II. Spectral ageing
analysis of the lobes of selected sources | 12 Pages, 13 Figures, 9 Tables, Accepted for publication in MNRAS | null | 10.1111/j.1365-2966.2007.12772.x | null | astro-ph | null | Multifrequency observations with the GMRT and the VLA are used to determine
the spectral breaks in consecutive strips along the lobes of a sample of
selected giant radio sources (GRSs) in order to estimate their spectral ages.
The maximum spectral ages estimated for the detected radio emission in the
lobes of our sources range from $\sim$6 to 36 Myr with a median value of
$\sim$20 Myr using the classical equipartition fields. Using the magnetic field
estimates from the Beck & Krause formalism the spectral ages range from $\sim$5
to 38 Myr with a median value of $\sim$22 Myr. These ages are significantly
older than smaller sources. In all but one source (J1313+6937) the spectral age
gradually increases with distance from the hotspot regions, confirming that
acceleration of the particles mainly occurs in the hotspots. Most of the GRSs
do not exhibit zero spectral ages in the hotspots, as is the case in earlier
studies of smaller sources. This is likely to be largely due to contamination
by more extended emission due to relatively modest resolutions. The injection
spectral indices range from $\sim$0.55 to 0.88 with a median value of
$\sim$0.6. We discuss these values in the light of theoretical expectations,
and show that the injection spectral index appears to be correlated with
luminosity and/or redshift as well as with linear size.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:49:04 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Jamrozy",
"M.",
""
],
[
"Konar",
"C.",
""
],
[
"Machalski",
"J.",
""
],
[
"Saikia",
"D. J.",
""
]
] | [
0.0128875487,
0.0958760828,
0.0657467991,
-0.1144128665,
-0.0744271651,
0.0857396498,
-0.0458939523,
-0.0497581176,
-0.0397616923,
-0.0108154602,
-0.0574584454,
-0.0301292818,
-0.0748191848,
-0.0224009529,
0.0341614522,
0.0372975878,
-0.0912278816,
0.0245570447,
-0.0498421229,
0.0374095924,
-0.029177241,
-0.0183127802,
-0.0309133157,
-0.0233809948,
-0.0707870126,
-0.0548263341,
-0.0038921656,
0.0765552595,
0.1136288345,
-0.0679868907,
0.0197968427,
-0.0423938036,
-0.0525022335,
-0.0575144477,
-0.1611748636,
0.0508501641,
-0.0142246056,
0.0231569856,
-0.0401537083,
-0.0596425384,
0.0301852841,
-0.0284212101,
-0.103380397,
0.0142946085,
0.0358975269,
-0.0121735185,
-0.0212389044,
-0.0575144477,
0.0831075385,
0.0248790588,
-0.1218611896,
0.06154662,
-0.0683229044,
-0.0546863265,
-0.0547423288,
0.0058907508,
0.0661948174,
0.0843955949,
-0.0367935672,
-0.0577944592,
-0.0635067001,
-0.0253970809,
0.0864676833,
-0.0316413455,
-0.000265355,
-0.0358415246,
0.0010675454,
0.081595473,
0.0789073557,
-0.0262931194,
-0.0089253802,
-0.0558903776,
-0.0051277182,
-0.093355976,
0.0213229079,
0.034553472,
-0.0162966941,
-0.0518582091,
-0.0056072385,
0.0142246056,
0.0877557322,
-0.0561703891,
-0.109988682,
0.0135385767,
0.0353095047,
0.0559183806,
0.0659708083,
-0.032733392,
-0.0669788495,
-0.004581695,
0.0527542457,
0.0164366998,
-0.0177667569,
0.0119145075,
0.0628346726,
-0.1092046499,
0.0995722413,
-0.0760512352,
0.131157577,
-0.0479940437,
0.0444098897,
0.0852916315,
0.0212109033,
-0.1378778666,
0.0266851354,
-0.0527262427,
-0.001573317,
0.0220229365,
0.0064192731,
-0.0675388724,
0.0038676646,
0.040489722,
-0.0838355646,
0.0361775383,
-0.0986761972,
0.0419457853,
-0.2131450772,
-0.0626666695,
0.0237730127,
0.0441578813,
-0.0326213874,
0.0710670277,
0.0102904383,
0.0038011619,
0.0781233236,
-0.0304092951,
0.0338814408,
-0.0255370867,
-0.0783473328,
-0.0472660102,
0.0358695276,
-0.1157009229,
0.0453059301,
-0.016786715,
-0.0652427748,
-0.0727470964,
0.0465099812,
-0.0885957703,
-0.019362824,
0.0631706864,
-0.0000548539,
0.0393696763,
0.0983401835,
0.0418337807,
0.0643467382,
0.0432338417,
-0.0910038725,
-0.0083233546,
0.028197201,
0.1120607704,
-0.0449419133,
0.015876675,
-0.0542383082,
-0.0217849277,
-0.0388096534,
-0.091115877,
0.0505141504,
0.0347214788,
-0.1026523709,
-0.0824355111,
-0.0193908252,
-0.0001305993,
-0.1299255341,
0.0259291045,
0.0374095924,
0.0192788206,
-0.0558903776,
-0.0606505796,
-0.1599428058,
0.0039551682,
-0.0336014293,
-0.0971641392,
-0.0247950554,
-0.0845075995,
-0.0110604707,
0.075827226,
-0.0043051834,
-0.0540422983,
0.0083723562,
-0.0016503202,
-0.0055687372,
0.0550223403,
-0.0039831693,
0.0146026211,
-0.0437378623,
-0.0432618409,
-0.0304372963,
0.0223589521,
0.0171227288,
-0.0271891579,
-0.0036086536,
0.0581864752,
0.0747631788,
0.1780875772,
-0.0953160599,
-0.1191730723,
-0.0106894551,
-0.0521662198,
0.0035649016,
0.008897379,
0.1261173636,
0.0560303852,
0.0721310675,
-0.1696872264,
-0.0417217761,
-0.0759392306,
0.1159249321,
0.050626155,
-0.0144906165,
0.0526422411,
0.1069645509,
0.0050437148,
-0.0077213286,
0.0222469475,
-0.0296812635,
-0.0927399471,
-0.1009722948,
0.0254530832,
0.0556383692,
-0.023605004,
-0.0176967531,
0.0246270485,
-0.022428954,
0.0523622297,
0.1292535067,
0.0518022031,
0.1339576989,
-0.0491980948,
0.0273851659,
-0.01339857,
0.0380536206,
0.0077983318,
-0.0289252307,
-0.0703389943,
-0.0057192435,
-0.0340494476,
0.0532582663,
-0.0019618336,
0.0028998735,
-0.1100446805,
-0.0182707775,
0.1155889183,
-0.0369895734,
0.05541436,
-0.0784593374,
-0.0459219553,
-0.064178735,
-0.0850116163,
0.0880357474,
-0.0529502518,
-0.0021053397,
0.0166607089,
0.0387536511,
-0.0218549296,
-0.0043891869,
0.0374095924
] |
712.0163 | Constantin Teleman | Constantin Teleman | Branching of Hitchin's Prym cover for SL(2) | null | null | null | null | math.AG | null | It is shown that the map from the Jacobian of the spectral curve to the
moduli of stable bundles of rank 2 is generically simply branched along an
irreducible divisor. This observation falsifies the key step in the
"abelianization of the SU(2) WZW connection" presented in a recent paper
[Yoshida, Annals 2006]
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 18:32:10 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Teleman",
"Constantin",
""
]
] | [
-0.0112110851,
-0.0491790324,
-0.0146459984,
0.0234861393,
-0.0777617171,
0.1127544865,
0.0529620349,
0.0001327909,
-0.0673059151,
-0.0294233523,
-0.0001148323,
-0.1003546491,
-0.0035564164,
0.0761329234,
0.0517010316,
-0.0342834592,
0.0867988914,
0.0096545368,
0.0295547061,
0.1514251828,
-0.0065447255,
-0.0683567524,
0.0596873723,
0.0390122123,
-0.0430053808,
-0.0765007138,
0.0197425429,
-0.0539603271,
0.0627873316,
-0.086588718,
0.071351625,
-0.0708787516,
0.0373046063,
-0.0692499578,
-0.123893328,
0.0763430893,
0.0077367653,
0.0493629277,
-0.0249310359,
0.1484828442,
0.0252856929,
0.0655194968,
-0.1189544052,
0.0352292098,
0.0584789105,
0.0773413852,
0.0185997616,
0.0873243064,
-0.0643635839,
0.0544332005,
0.0092079332,
0.0768685043,
0.0238670669,
-0.0066333897,
-0.0814396366,
-0.0416655689,
-0.0909496844,
0.0866412595,
-0.0031935503,
-0.0894785151,
0.0672533736,
-0.1251543313,
-0.0248522237,
0.0001299176,
0.0056285295,
0.0248128176,
-0.0807565898,
0.0406935476,
0.0876920968,
0.016800208,
-0.0738736317,
0.0135294879,
0.0366215631,
0.0533560961,
0.0100748707,
0.1108629853,
-0.0086628124,
0.0846972167,
-0.0257585682,
-0.0135426233,
-0.0060390118,
-0.04852226,
-0.0543281175,
0.071456708,
-0.0419808179,
-0.0296597891,
-0.0119532365,
0.1051884815,
-0.0179823972,
-0.0042033358,
0.0740312561,
0.0440562144,
0.0211086273,
0.0214764196,
0.1814790368,
-0.0184946787,
-0.0180349387,
0.0278208293,
-0.0782871321,
-0.0129843671,
0.0528044067,
0.0842768848,
-0.0227768272,
-0.1344016641,
0.1388151646,
0.0973072276,
0.0957309753,
0.0339156687,
-0.0881649703,
0.0247996822,
-0.0889005587,
-0.0236306302,
-0.0263102558,
0.0569026619,
0.1043478176,
-0.0009900826,
-0.0277682878,
-0.0009695585,
-0.0166819897,
-0.0360436067,
-0.0006374786,
-0.1030868143,
0.0678838789,
-0.030973332,
0.0628398731,
-0.0216603149,
-0.0471561737,
-0.1221069098,
-0.0283199754,
-0.0167082604,
0.1223170757,
-0.0703007951,
-0.0131091541,
0.0360961482,
0.0330224596,
0.0228687748,
-0.0177196879,
-0.0487061553,
0.1406015903,
-0.0534611791,
-0.0282937046,
-0.017864177,
0.1010376886,
0.0320504382,
0.0502561368,
0.0482595526,
-0.0360698774,
0.1472218484,
0.0119532365,
-0.0118744243,
-0.057795871,
-0.0325758532,
-0.0035826871,
0.0689347088,
-0.0673059151,
-0.0294496231,
-0.0033692366,
0.0436621532,
0.0523840748,
0.0603704117,
0.0175226573,
0.1155917421,
-0.0070996974,
0.0213713367,
0.0798633844,
-0.0462629683,
-0.0670957491,
0.0378562957,
-0.0496256351,
-0.101510562,
-0.0218967535,
-0.0687770844,
-0.0715617985,
0.0658872947,
-0.0035137262,
0.0451333188,
-0.0853802636,
-0.202916041,
-0.0251806099,
0.0060127405,
0.0133324564,
0.1348219961,
0.011900695,
-0.052673053,
-0.0654144138,
0.0022067514,
0.0092801778,
0.0425062366,
0.0686194599,
0.0067581763,
-0.0414291285,
0.0467358418,
0.0944174305,
0.0893734321,
0.0497044474,
-0.0541179515,
0.005773019,
0.0112439236,
-0.0089911986,
-0.0409825258,
0.0127610657,
-0.0168396141,
0.1083409861,
0.0010376986,
-0.1507946849,
0.0233153794,
0.0129252579,
0.020885326,
0.0312885828,
-0.0369105451,
0.0069289366,
-0.0436884239,
0.0141731231,
0.046919737,
-0.0247077346,
0.0957309753,
0.0559569113,
-0.0403257534,
-0.0221463256,
0.0848548412,
-0.0493629277,
-0.0453960299,
0.0388283171,
0.0463417806,
0.0556416586,
0.0392223783,
-0.0045382893,
-0.0678838789,
-0.0225009825,
0.0173781663,
0.0747142956,
-0.0220806487,
-0.0087087872,
-0.0269276202,
0.0562721603,
0.0363588557,
-0.0344410837,
-0.0321029797,
-0.0932615176,
-0.1313542426,
-0.0031459343,
0.0297911428,
0.0288979355,
0.0843819678,
0.0030474185,
0.0530933887,
-0.0437146947,
-0.043084193,
-0.0091159847,
0.0167608019,
-0.1147510707,
0.0301852059,
-0.0431367345,
0.007191645,
-0.0955733508,
0.123578079
] |
712.0164 | Olivier Finkel | Olivier Finkel (ELM) | On Decidability Properties of Local Sentences | null | Theoretical Computer Science 364 (2) (2006) 196-211 | null | null | cs.LO math.LO | null | Local (first order) sentences, introduced by Ressayre, enjoy very nice
decidability properties, following from some stretching theorems stating some
remarkable links between the finite and the infinite model theory of these
sentences. We prove here several additional results on local sentences. The
first one is a new decidability result in the case of local sentences whose
function symbols are at most unary: one can decide, for every regular cardinal
k whether a local sentence phi has a model of order type k. Secondly we show
that this result can not be extended to the general case. Assuming the
consistency of an inaccessible cardinal we prove that the set of local
sentences having a model of order type omega_2 is not determined by the
axiomatic system ZFC + GCH, where GCH is the generalized continuum hypothesis
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 18:34:00 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Finkel",
"Olivier",
"",
"ELM"
]
] | [
0.0397826284,
0.0592404753,
0.0344365351,
0.0281271841,
-0.0290904436,
0.0491262451,
-0.0416369028,
-0.0741709992,
-0.0873194933,
0.0628526956,
0.0499450155,
-0.0280308574,
-0.1563370526,
0.0497042015,
0.0452009626,
-0.0381450839,
0.0067608794,
0.0897758082,
0.0330879726,
0.0977708623,
0.1082703918,
-0.0580363981,
0.0099456571,
-0.0205174331,
0.0017278471,
-0.0596257783,
-0.0094820876,
0.0350867361,
0.0730632469,
0.0193253979,
0.0652126819,
-0.0330638885,
0.0097409636,
-0.0330879726,
-0.0865007266,
0.1654880196,
-0.0232988447,
0.0706551,
-0.077108942,
-0.0537498929,
-0.0955553651,
0.08433339,
-0.1193478778,
-0.0078866892,
0.0271398425,
0.1327371895,
0.0827440098,
0.0172905121,
-0.096085161,
0.0077361795,
-0.0451046377,
0.047055237,
0.1060548946,
-0.0108487131,
-0.0571213029,
-0.0286810584,
-0.0617931113,
0.0626118854,
-0.0023389151,
-0.0576510951,
-0.0322451182,
-0.1289804727,
0.0061588418,
0.0844297186,
-0.1485346556,
0.044743415,
-0.1113528237,
0.0120949298,
0.054520499,
0.1273429394,
-0.0911725312,
-0.0060564955,
0.0351589806,
0.0799023956,
0.0237443522,
-0.0576510951,
-0.0158817451,
0.0517752096,
-0.0370132551,
-0.0130521692,
-0.0080733206,
-0.0300055407,
0.0594812892,
-0.0943994522,
0.0262247454,
-0.0976263732,
-0.0208545737,
0.0309928823,
-0.0606853627,
-0.0183380563,
0.0616486222,
-0.0466217697,
0.0006693903,
-0.0433948524,
0.0831774771,
-0.0005802135,
0.0812509581,
0.0070197554,
-0.003675438,
0.0289218742,
-0.0252855681,
-0.050667461,
-0.0149666481,
-0.0814436078,
0.0964704603,
0.1200221628,
0.0473923795,
0.1298474073,
-0.0325822607,
-0.0953627154,
-0.0461883023,
-0.0943031311,
-0.0530274473,
0.014954607,
0.0396622196,
-0.0807211623,
-0.0669465512,
-0.0070799589,
-0.0227088481,
-0.0298610516,
0.0426483229,
0.004900584,
0.0418777168,
0.1004679874,
0.0716183633,
0.0171219409,
0.0105055515,
0.1049953103,
0.0049938997,
-0.0773497596,
0.0708959177,
-0.0340271518,
-0.0380728394,
0.0049397163,
-0.1554701179,
-0.020878654,
-0.0750379339,
-0.0936288461,
-0.00070476,
-0.0236841477,
-0.0064056772,
0.0375912115,
0.0234312937,
0.0931953788,
-0.0905945748,
-0.0462605469,
-0.0121009508,
0.0338585787,
0.027597392,
-0.0084887268,
-0.0270194355,
-0.0784575045,
0.0703661218,
0.0695955157,
-0.0923284441,
-0.0411793552,
-0.0264173988,
-0.00484038,
0.1010459438,
0.1017202288,
-0.0032510017,
0.1382277757,
-0.0200960059,
-0.0219021179,
-0.0193615202,
0.0529311225,
0.0023088132,
0.0069234292,
-0.0466217697,
-0.0885717347,
0.0001465585,
0.0129317623,
-0.0591441467,
-0.0530274473,
-0.0452732071,
0.0156409293,
-0.0445748456,
-0.010577796,
-0.0031697266,
0.0668983907,
-0.0554355979,
0.1110638455,
-0.0785056651,
0.0266341325,
-0.0002189911,
0.0391324274,
0.0305834971,
0.0417332277,
0.143718347,
-0.0292590149,
-0.1576856226,
0.0024954448,
0.1277282387,
0.1173250377,
0.1002753377,
-0.0127150286,
0.1027798131,
0.1122197583,
-0.0068692458,
-0.0778313875,
0.0511972532,
0.0626600459,
0.0278141256,
-0.0278863683,
0.0251892414,
0.0069896532,
0.0483797193,
-0.0446711704,
-0.0566878356,
-0.052353166,
0.0029966407,
-0.0557727367,
-0.0537980571,
0.0090365801,
-0.0602037348,
0.0600592457,
-0.0468144231,
-0.0819252431,
0.0423352644,
0.1131830215,
0.0468866676,
0.0376393758,
0.0019099634,
0.0062611881,
0.0022817214,
0.0345328599,
0.1181919724,
-0.0384340622,
-0.0443581119,
-0.0349663273,
0.035592448,
-0.1426587701,
-0.0557245761,
-0.0770607814,
0.0094580064,
-0.0519196987,
0.0205174331,
-0.001645067,
-0.0860672593,
-0.0568804853,
-0.0813472867,
-0.0174109191,
0.0089583155,
-0.0126187028,
-0.0003851158,
0.0031215635,
-0.0218900777,
0.014051551,
0.0608298518,
0.0127872732,
-0.0291867703,
0.0138107361,
-0.0121430932,
-0.0626118854,
-0.0707514286,
-0.0361704044
] |
712.0165 | Olivier Finkel | Olivier Finkel (ELM) | On the Accepting Power of 2-Tape B\"uchi Automata | null | 23rd International Symposium on Theoretical Aspects of Computer
Science, STACS 2006, France (2006) | null | null | cs.CC cs.LO math.LO | null | We show that, from a topological point of view, 2-tape B\"uchi automata have
the same accepting power than Turing machines equipped with a B\"uchi
acceptance condition. In particular, we show that for every non null recursive
ordinal alpha, there exist some Sigma^0_alpha-complete and some
Pi^0_alpha-complete infinitary rational relations accepted by 2-tape B\"uchi
automata. This very surprising result gives answers to questions of W. Thomas
[Automata and Quantifier Hierarchies, in: Formal Properties of Finite automata
and Applications, Ramatuelle, 1988, LNCS 386, Springer, 1989, p.104-119], of P.
Simonnet [Automates et Th\'eorie Descriptive, Ph. D. Thesis, Universit\'e Paris
7, March 1992], and of H. Lescow and W. Thomas [Logical Specifications of
Infinite Computations, In: "A Decade of Concurrency", LNCS 803, Springer, 1994,
p. 583-621].
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 18:36:34 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Finkel",
"Olivier",
"",
"ELM"
]
] | [
0.0381190293,
0.0057598879,
0.0605806224,
0.0144095719,
0.012012355,
-0.0414028876,
-0.0461841859,
0.0111585511,
-0.0996191353,
-0.0088795535,
0.0394325741,
-0.0660449639,
-0.1243137494,
0.0121240057,
0.0340470448,
0.0156048955,
0.0827532336,
-0.0135163618,
0.097517468,
0.0562722012,
0.0416130573,
-0.1236832514,
0.0683042556,
0.0405884907,
0.047261294,
-0.1646658033,
0.0655720904,
0.0355444849,
0.0417706817,
-0.1613031328,
0.0156311672,
-0.030605562,
-0.0784448162,
-0.0259030759,
-0.0423486419,
0.0498358384,
0.002389007,
0.0980954245,
-0.0338106081,
-0.0579535365,
-0.0218967684,
-0.0086168451,
-0.0181925762,
0.0086365482,
-0.0257191807,
0.0012380147,
0.0379614048,
0.0181925762,
-0.0562722012,
0.0523578413,
-0.0488900878,
0.0890582427,
-0.0277683083,
-0.1490083635,
0.0514383614,
-0.0249704607,
-0.0642585456,
0.076080434,
0.0275844112,
-0.0993564278,
-0.0499934629,
-0.1100223958,
-0.0089255273,
-0.0150006656,
-0.0923683718,
0.0094049713,
-0.098042883,
0.0988310054,
0.083173573,
0.0513595492,
-0.037935134,
0.0548010319,
0.0095428927,
0.0365165062,
0.1091817319,
-0.0072113536,
0.0212137271,
0.0466307923,
-0.0345987342,
-0.0396952815,
-0.0423749126,
0.0792329386,
0.0174307209,
-0.1140155718,
0.1070800573,
0.0492316075,
-0.0154604064,
0.0337843373,
-0.1239985004,
-0.0884802863,
-0.0104361027,
0.0505451523,
0.0028208345,
0.0332851894,
0.1804283261,
0.0539078228,
0.0860633627,
-0.0240378454,
-0.0432155803,
-0.0049914652,
-0.072560139,
-0.0842244029,
0.0892158672,
-0.0092736166,
0.0627348348,
0.1128596514,
0.1000394672,
0.0531459674,
-0.090529412,
-0.0600026622,
-0.1024038494,
-0.0814922377,
-0.0823329017,
-0.0070602959,
0.0502036288,
-0.0609484166,
-0.0464994386,
-0.0121240057,
-0.0326284207,
0.0219755825,
0.0521214046,
-0.0957835838,
0.0198345054,
0.0113818543,
-0.0023118365,
0.0281623714,
0.0314199589,
-0.0316563956,
-0.0119598126,
-0.0482858568,
0.0268488284,
0.0191645995,
-0.0503349826,
-0.0216077901,
-0.0075003328,
0.0561145768,
-0.0940497071,
-0.0929463357,
0.0748719722,
0.0501773581,
0.0859582797,
-0.0608433336,
-0.0431630388,
0.1130698174,
-0.0220806655,
0.0180612225,
-0.1091817319,
0.0102587743,
0.1017208025,
-0.0386181772,
0.0245107207,
0.0364902355,
0.034625005,
0.000951498,
-0.0754499361,
-0.0484960228,
-0.0625246689,
-0.0072901659,
0.0697754249,
-0.0005787801,
-0.0324707925,
0.0370419249,
-0.0215552486,
0.0282411836,
0.023486156,
0.0755550191,
-0.0037206118,
0.0251806285,
-0.0627348348,
-0.0369631127,
-0.0076645259,
0.0271378066,
-0.0613687485,
-0.0523578413,
0.0426901616,
0.0349402539,
-0.1172731593,
-0.030106416,
-0.0432681218,
-0.0194141716,
-0.0071456763,
0.0456850417,
0.02569291,
0.0407198481,
-0.0184290148,
-0.0239196252,
0.0535400286,
0.1009852216,
0.0414028876,
-0.0656246319,
-0.000952319,
0.1204256639,
0.1110732332,
0.0983581319,
0.0372520909,
-0.0966767967,
0.0555366166,
0.0995665938,
0.0896887481,
-0.0421910137,
0.0838040709,
0.0171417426,
0.1639302224,
0.0893734917,
-0.061526373,
-0.019322224,
0.0787075236,
-0.0351766944,
-0.1255747527,
-0.1270459145,
0.0146460095,
-0.032523334,
-0.0270327237,
0.0915277079,
-0.0822278187,
0.0518061519,
-0.011119145,
0.0018504544,
0.0137133934,
0.02028111,
-0.0286089759,
-0.0051753609,
-0.0676212162,
0.0360961743,
-0.0109089781,
0.1562591195,
0.0089977728,
0.0439511649,
-0.0613162071,
0.065519549,
-0.00104673,
0.0461053737,
-0.0517798811,
0.052279029,
0.0563247427,
0.0911599174,
0.0897938311,
-0.0263496805,
-0.0955734178,
-0.0902667046,
0.0381190293,
-0.0117956204,
-0.0439248942,
0.0803363174,
-0.0326546915,
-0.007454359,
0.0015631167,
-0.02569291,
-0.0566925332,
0.0064921882,
-0.0069355094,
-0.0430054106,
0.0044036545,
0.0577433705,
-0.0766058564,
-0.0344411097
] |
712.0166 | Swetlana Hubrig | J.F. Gonzalez, S. Hubrig, D.W. Kurtz, V. Elkin, I. Savanov | Discovery of pulsational line profile variations in the delta Scuti star
HD21190 and in the Ap Sr star HD218994 | 5 pages, 4 figures, 1 table, accepted for publication in MNRAS | null | 10.1111/j.1365-2966.2007.12779.x | null | astro-ph | null | Asteroseismology has the potential to provide new insights into the physics
of stellar interiors. We have obtained UVES high time resolution observations
of the delta Scuti star HD21190 and of the Ap Sr star HD218994 to search for
pulsational line profile variations. We report the discovery of a new roAp
star, HD218994, with a pulsation period of 14.2 min. This is one of the most
evolved roAp stars. No rapid pulsations have been found in the spectra of the
cool Ap star - delta Scuti star HD21190. However, we detect with unprecedented
clarity for a delta Sct star moving peaks in the cores of spectral lines that
indicate the presence of high degree non-radial pulsations in this star.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 18:47:39 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Gonzalez",
"J. F.",
""
],
[
"Hubrig",
"S.",
""
],
[
"Kurtz",
"D. W.",
""
],
[
"Elkin",
"V.",
""
],
[
"Savanov",
"I.",
""
]
] | [
0.0204954799,
0.0657936707,
0.1273090243,
-0.0193102695,
-0.0196716152,
0.1044720262,
0.0261035524,
-0.0372040682,
0.0637701377,
-0.0712861121,
-0.0132758105,
-0.0319717936,
-0.1145896837,
-0.0151186688,
0.1085769013,
0.0766051114,
-0.0296591856,
-0.066776529,
-0.0243690982,
0.1169601083,
-0.0141574917,
-0.073136203,
-0.009582866,
0.0792067945,
0.0476686135,
-0.0696672872,
-0.0564854294,
-0.0138322813,
0.0856820941,
-0.1654670388,
0.0838898197,
-0.0269129649,
-0.0032846248,
-0.0182695966,
-0.0332726352,
0.0046107606,
-0.0224178359,
0.1227994412,
-0.1121614426,
-0.0963200852,
-0.0234874152,
-0.0252218712,
-0.1147053167,
0.1459255069,
-0.0417136513,
0.0483913049,
-0.0077833682,
-0.0785708278,
0.0240511149,
0.0598387085,
-0.0374931432,
0.0730783865,
-0.0580175295,
-0.053854838,
-0.01744573,
-0.0206111111,
0.0674703121,
0.0124085825,
-0.036510285,
-0.0694938451,
-0.026551621,
-0.0420316346,
-0.0501257591,
0.0288786814,
-0.0123435408,
-0.0344289392,
-0.0106958076,
0.0439973511,
0.0581909753,
-0.0696094707,
0.0332148187,
0.0140057271,
-0.003591768,
-0.1022750512,
0.0104500931,
-0.0409909599,
0.0297459085,
0.0385049097,
0.0206255652,
0.0586534962,
0.0774723366,
0.0877056271,
0.0049973996,
0.0463099591,
-0.1221056581,
0.0514266007,
0.0172289237,
-0.070997037,
-0.0065620225,
0.0126181627,
-0.0581331626,
-0.0107825305,
0.0426965095,
0.0084699234,
0.0158413593,
-0.068973504,
-0.0066668126,
-0.0554736629,
0.1447692066,
0.0786286443,
-0.0272454023,
0.0323475935,
0.0058899214,
-0.0535946712,
0.0437660888,
0.0577284545,
0.0443731509,
0.0668343455,
0.0519758463,
-0.0060850475,
0.0696094707,
-0.0712861121,
-0.1440754235,
0.0675859451,
0.0475818925,
0.0337640643,
-0.0029467673,
-0.0956841186,
-0.0006002841,
0.0477842428,
-0.0530743338,
0.1063221097,
-0.0067932834,
0.0396033973,
0.1037204266,
-0.0190790091,
0.0619778708,
-0.0623247623,
-0.0470037386,
-0.0611684583,
-0.0394299515,
-0.0521781966,
0.0079712672,
-0.0253375024,
-0.1091550589,
0.0364524685,
0.0071690823,
-0.0378400348,
0.0620356873,
0.0223889276,
0.0635966957,
-0.0533923171,
0.0330413729,
0.0932558849,
0.0999624431,
0.0442864262,
-0.030468598,
-0.0540282838,
-0.0492874384,
0.0064427787,
-0.0735987201,
0.0816350281,
-0.0931980684,
-0.0606481209,
0.0539415628,
0.0129000116,
0.0113823628,
0.0197005216,
-0.0942965522,
-0.0156968217,
-0.0212037172,
-0.001140043,
0.0097346306,
0.0161737967,
0.0054382402,
0.0216228757,
-0.0734252781,
-0.0141719459,
-0.1674327552,
-0.0520914756,
0.011114968,
-0.1184054837,
0.0539126545,
-0.0309022125,
0.057786271,
0.0897869691,
0.0013378793,
-0.0444887802,
-0.1212962419,
-0.0495187007,
0.0282282606,
0.0367415473,
0.1283496916,
0.0181973279,
0.0493163466,
-0.1044142097,
0.0397190265,
0.0386494473,
0.0701876283,
-0.0687422454,
0.028936496,
0.0829069689,
0.0226924568,
0.0020650858,
-0.037666589,
-0.0721533448,
-0.0378111266,
0.0580464378,
-0.0565432459,
-0.0437371805,
0.1253433079,
0.107825309,
0.0768941864,
-0.0570635796,
-0.1719423383,
-0.0638279542,
0.0372618809,
0.0696094707,
0.002037985,
-0.0156100979,
0.0451825634,
-0.036510285,
-0.0846414194,
0.0438528135,
-0.033648435,
-0.0189922862,
0.0768363699,
0.0025673553,
0.0231549796,
-0.0578440838,
-0.0716330037,
0.0405862555,
0.04677248,
0.1065533757,
0.0994421095,
-0.0228514485,
0.1019859761,
0.0073569813,
0.0413378514,
0.1062643006,
0.0446044095,
0.0495476089,
-0.0757378861,
0.0071943761,
0.0561096296,
-0.0280114543,
0.003040717,
0.0513109714,
-0.017922705,
-0.1042985842,
-0.0544618964,
-0.0129433731,
-0.0245859046,
0.1424565911,
0.019642707,
-0.0297170021,
-0.0408464223,
-0.0816928446,
0.0585956834,
0.1478912234,
0.031624902,
0.0378689431,
-0.0402682722,
-0.0239932984,
-0.0268551502,
-0.0121411877
] |
712.0167 | Trieu Le | Trieu Le (University of Toronto) | The zero-product problem for Toeplitz operators with radial symbols | 6 papes | null | null | null | math.FA | null | For any bounded measurable function $f$ on the unit ball $B_n$, let $T_f$ be
the Toeplitz operator with symbol $f$ acting on the Bergman space $A^2(B_n)$.
The Zero-Product Problem asks: if $f_1,..., f_N$ are bounded measurable
functions such that $T_{f_1}... T_{f_N}=0$, does it follow that one of the
functions must be zero almost everywhere? This paper give the affirmative
answer to this question when all except possibly one of the symbols are radial
functions. The answer in the general case remains unknown.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:06:24 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Le",
"Trieu",
"",
"University of Toronto"
]
] | [
-0.042643223,
-0.032516107,
-0.0460015722,
0.0657090917,
-0.1048117355,
-0.044699885,
0.0566493608,
-0.0010836533,
-0.0126328599,
0.087941885,
-0.0454808995,
-0.010237758,
0.0028393019,
-0.0168828629,
0.0396233127,
0.0007130797,
-0.0121121854,
0.0015839888,
-0.0699265525,
0.0243024714,
0.0167006273,
-0.0116045279,
0.0009339595,
-0.0753415674,
0.1473508179,
-0.0024178813,
-0.0112075135,
0.1364166588,
0.011955983,
-0.1345422268,
0.0059845001,
-0.0197595879,
-0.0399617516,
-0.1510996819,
-0.0215168651,
0.0683645308,
0.1160062253,
0.0817979276,
0.0068078162,
0.0356141217,
-0.0938775688,
0.0437106043,
-0.1204840243,
-0.0079142489,
-0.0156072117,
0.0383216254,
-0.0182496328,
-0.0455329642,
-0.0225842465,
0.0042760377,
0.0341041647,
0.0655008256,
0.0861195251,
-0.0452726297,
-0.0400138199,
0.0191347804,
-0.0550873391,
0.0014326678,
0.0774242654,
0.0185360052,
0.0454548635,
-0.1667198986,
0.1254824996,
-0.0198767409,
-0.087004669,
0.037592683,
-0.057378307,
-0.0105176205,
0.0224540774,
0.0533691123,
-0.1360001266,
-0.0675835237,
0.0467565507,
0.0392848738,
-0.0124831656,
0.1129863188,
0.0394410752,
0.0173775032,
0.1294396222,
-0.0863277987,
0.0862236619,
0.0196814872,
0.0860674605,
0.0052685728,
-0.00546708,
-0.1065820232,
0.0149303349,
-0.040586561,
-0.0749250278,
0.0073219822,
-0.0046600346,
-0.0139410542,
-0.0009966032,
0.028975524,
0.1342298239,
-0.0769556612,
0.0832037479,
0.0419142805,
0.0587841272,
-0.0434242338,
-0.1047596633,
0.0767473876,
0.0797152296,
-0.0044973241,
0.0727902651,
0.1182971969,
0.0043281051,
0.0715406463,
-0.0008493499,
-0.0210482571,
-0.0211003255,
-0.0090206815,
-0.0062155491,
-0.0037260754,
0.1023645625,
-0.078778021,
-0.0209961906,
0.0059975167,
-0.047719799,
0.0083112633,
-0.0074977097,
-0.075185366,
0.121525377,
0.0363951325,
0.0412894711,
0.0729985312,
0.0488392487,
-0.0118974075,
0.0229487196,
-0.0106738228,
0.0937734395,
0.0091703758,
0.0138889868,
0.0189915951,
-0.0789862871,
0.1065299585,
0.0647198111,
0.0268667936,
0.0214257464,
0.0407427624,
0.0293920636,
0.0776325315,
0.0144747449,
-0.0239249822,
-0.0177289583,
-0.0161278863,
-0.0302772094,
0.1467260122,
0.0666983724,
-0.018496953,
0.0326462761,
-0.0986677781,
0.009202918,
-0.0058120266,
0.0102182329,
-0.0891394392,
0.0502711013,
0.0202281959,
0.0437366404,
-0.0111554461,
0.0197075214,
0.0955957994,
-0.0387381651,
-0.0086301761,
0.0839326903,
0.0933048278,
-0.0448560901,
-0.0463920794,
0.0066125635,
-0.1529740989,
-0.0022893397,
-0.0712282434,
-0.0723216608,
-0.0789342225,
-0.019317016,
-0.0177159421,
-0.0836723596,
0.0072959485,
-0.1004380658,
-0.0552956089,
-0.113819398,
-0.0449081548,
0.0163621884,
-0.1279817373,
-0.0574303716,
0.0220505558,
0.0645636097,
-0.0645636097,
-0.0000595928,
0.0260076802,
-0.0021982216,
0.062064372,
0.1008546054,
0.0433201008,
0.1088209227,
-0.1140276641,
-0.0107779577,
0.0775804669,
-0.035067413,
-0.0245237593,
0.1233998016,
-0.0732068047,
0.0062025324,
-0.0504273027,
-0.0600337423,
0.0038985487,
0.0263591353,
0.0147220651,
-0.028506916,
-0.0203323308,
-0.0453507304,
-0.0268667936,
0.0070030689,
-0.0412374027,
0.0031451981,
0.0904931873,
0.0273874663,
0.1193385422,
0.0719051212,
0.1090291962,
-0.0559204184,
0.0481363386,
0.0636784658,
0.0435283706,
-0.0627412498,
0.1027290374,
0.0319954343,
-0.0325681753,
0.0854947194,
-0.0073284903,
0.1270445287,
0.0479541011,
-0.0390245356,
-0.0138499355,
0.0507136732,
-0.0879939497,
-0.061491631,
-0.0134724472,
-0.0646677464,
-0.110278815,
-0.0752374306,
0.000512132,
0.0551394075,
-0.0146569805,
-0.0823706686,
-0.0153989419,
-0.02460186,
0.0148652503,
0.0573262386,
-0.1216295138,
-0.0030052669,
0.0318652652,
0.0341041647,
-0.0134984804,
-0.0508959107,
0.0738316104
] |
712.0168 | Jacek Leszczynski | Jacek S. Leszczynski, Tomasz Blaszczyk | A novel numerical technique used in the solution of ordinary
differential equations with a mixture of integer and fractional derivatives | 31 pages, 6 figures, 6 tables. This manuscript was sent to the
Journal of Numerical Algorithms | null | null | null | math.NA math.DS | null | Using both fractional derivatives, defined in the Riemann-Liouville and
Caputo senses, and classical derivatives of the integer order we examine
different numerical approaches to ordinary differential equations. Generally we
formulate some algorithms where four discrete forms of the Caputo derivative
and three different numerical techniques of solving ordinary differential
equations are proposed. We then illustrate how to introduce classical initial
conditions into equations where the Riemann-Liouville derivative is included.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:18:46 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Leszczynski",
"Jacek S.",
""
],
[
"Blaszczyk",
"Tomasz",
""
]
] | [
0.0323264264,
0.0288853068,
0.03260272,
-0.0711834431,
0.0807783902,
0.0186624192,
-0.0301160719,
0.0617392026,
0.0081192832,
-0.0264237765,
0.0932869837,
-0.0938395709,
-0.1186558157,
0.0833403915,
0.0514911972,
0.0657077953,
0.0137393586,
-0.011767623,
0.099817574,
0.0911268666,
0.0114222551,
-0.0470202565,
0.0240375996,
-0.0018822545,
0.0222793631,
-0.0955475718,
0.0373248383,
-0.0908254534,
-0.0871582702,
0.0219779499,
0.1323198229,
-0.0321757197,
-0.067466028,
-0.0269261301,
0.0847469792,
-0.0162260067,
-0.0289606601,
0.0847469792,
-0.0483012572,
0.0577706136,
-0.0484770797,
-0.0406906046,
-0.0880625099,
0.1006213352,
-0.123277463,
-0.0336325429,
0.0634472072,
-0.1073026359,
0.0776135623,
0.01674092,
0.0762069747,
0.0197173618,
0.0378020741,
-0.035667073,
0.0563640259,
-0.0775633305,
-0.0111020049,
0.071434617,
0.1540214866,
-0.0693749711,
0.007240165,
-0.0946935713,
0.0095572686,
0.053751789,
-0.1081063971,
-0.0182730965,
-0.0585743785,
0.0459904335,
-0.0668129697,
0.0044992007,
-0.1090106368,
-0.0040596416,
0.0397110172,
0.0420218408,
-0.0693749711,
0.0656575561,
0.0150329182,
0.0770609751,
0.0138147119,
0.0793718025,
0.1389508843,
-0.0095509896,
-0.0583734363,
0.0339590721,
0.0296137184,
-0.111723341,
0.0030455161,
-0.0534001403,
-0.0941409841,
-0.0794220343,
0.0138272708,
0.0668129697,
-0.0326278396,
0.0394347236,
0.0736952052,
0.0254944228,
0.0073280768,
0.0357675441,
0.0872085094,
-0.0121255498,
-0.0602321438,
0.012452079,
0.018674979,
0.0035792664,
0.1254878193,
0.0484017283,
-0.0339841917,
0.0170046538,
-0.067365557,
0.0904738009,
0.03348184,
-0.0405399017,
-0.0886653364,
-0.0781159177,
0.0025337439,
-0.0121946232,
-0.1743165404,
-0.062492732,
-0.1636666656,
0.0472463146,
-0.0442824326,
-0.0906245112,
0.0838427395,
-0.03667178,
0.0574692003,
-0.1099148691,
0.0641002655,
-0.1003199294,
0.007529018,
0.0097393719,
-0.0206341557,
-0.1101158112,
-0.0755539164,
-0.0729416758,
-0.0772619173,
-0.0199685376,
0.0286592487,
0.0400877818,
0.0731426179,
-0.0092621362,
0.1298080534,
-0.0274787173,
0.0503609031,
0.0418711342,
0.0201192442,
0.011999961,
-0.0632964969,
-0.0526466109,
0.053751789,
-0.062492732,
-0.0246153045,
0.0006777843,
0.01029824,
-0.0988128632,
0.0114787696,
-0.0148570947,
0.0806276798,
0.0720374435,
0.0273280125,
-0.007924621,
-0.0915287435,
0.0740468577,
-0.0193657149,
-0.0538020246,
0.0277550127,
-0.0395854302,
-0.0285838954,
-0.0240752753,
0.0097644897,
0.0133500351,
-0.0064489585,
-0.10931205,
-0.0219151564,
-0.1041880473,
-0.0032558765,
-0.0800750926,
0.0258209519,
-0.1394532323,
-0.0020156919,
-0.0151459482,
-0.0105933724,
0.0466686077,
-0.0182730965,
0.0900216848,
0.0673153251,
0.0111710783,
0.0106750047,
-0.0319998972,
0.0580217913,
0.0209858026,
-0.0045619947,
0.0817830935,
0.0472211987,
0.0948442742,
-0.0326780714,
-0.0203704201,
0.1310137063,
-0.0121318288,
-0.0532996692,
-0.0100659011,
-0.0120690344,
0.0350391343,
-0.0106687257,
0.0286592487,
0.0312714837,
0.0934376866,
-0.0387063101,
0.0274033658,
-0.0816826224,
-0.1546242982,
-0.0338586047,
0.008031371,
-0.001233905,
0.0162636843,
-0.1081063971,
0.1176511124,
-0.0887155682,
0.0407910757,
-0.0563137904,
0.047321666,
0.0379276648,
0.0057331054,
-0.0947940424,
-0.0194787439,
-0.0116169164,
-0.0461662561,
0.0538522601,
-0.0647533238,
-0.0096514598,
-0.0591772012,
0.0881127417,
-0.0605335571,
0.0416199602,
-0.0278052483,
0.0401129015,
0.0000350028,
-0.0631960258,
-0.031120779,
-0.0553593189,
-0.0238743331,
-0.0856512114,
0.0573184974,
-0.1235788763,
-0.0469951369,
-0.0506372005,
0.0251678936,
-0.0249795113,
0.0093186507,
-0.0580720268,
-0.0168790668,
0.0265242476,
-0.0010627909,
0.1027814597,
0.0363703705,
-0.0038681193,
0.0573687293
] |
712.0169 | Rui Zheng | Rui Zheng | A Study of the Evaporative Deposition Process: Pipes and Truncated
Transport Dynamics | 25 pages, 22 figures, submitted to Physical Review E | null | null | null | cond-mat.soft | null | We consider contact line deposition and pattern formation of a pinned
evaporating thin drop. We identify and focus on the transport dynamics
truncated by the maximal concentration, proposed by Dupont, as the single
deposition mechanism. The truncated process, formalized as "pipe models",
admits a characteristic moving shock front solution that has a robust
functional form and depends only on local conditions. By applying the models,
we solve the deposition process and describe the deposit density profile in
different asymptotic regimes. In particular, near the contact line the density
profile follows a scaling law that is proportional to the square root of the
concentration ratio, and the maximal deposit density/thickness occurs at about
2/3 of the total drying time for uniform evaporation and 1/2 for
diffusion-controlled evaporation. Away from the contact line, we for the first
time identify the power-law decay of the deposit profile with respect to the
radial distance. In comparison, our work is consistent with and extends
previous results. We also predict features of the depinning process and
multiple-ring patterns within Dupont model, and our predictions are consistent
with empirical evidence.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:48:36 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Zheng",
"Rui",
""
]
] | [
0.0833503082,
0.0437589139,
0.0072894837,
0.026017623,
0.0511547849,
0.1065944806,
0.0358054154,
0.0146009782,
-0.0582865179,
0.0501569286,
0.0266779698,
0.046605736,
-0.1041878909,
-0.0630997047,
-0.0042995848,
0.0781849399,
0.0815893859,
-0.0135224136,
-0.0252252091,
0.1290168911,
-0.006148553,
-0.0501862764,
0.0580517314,
-0.0046921237,
-0.0320487805,
-0.0505971611,
0.1182165667,
-0.0302585103,
0.0232441705,
-0.117570892,
0.0605757199,
-0.0587267503,
-0.0686172619,
-0.038564194,
-0.0125979297,
0.0937984511,
0.0579343364,
0.130777806,
-0.1308952123,
0.0223490354,
0.0629823133,
-0.0240659341,
-0.1031900346,
0.1018399894,
-0.0274850577,
0.0232294966,
-0.0206027888,
0.0241099577,
0.0991986096,
0.0623366386,
-0.1065944806,
0.0121723739,
0.0481612161,
-0.0865786672,
-0.0041821897,
-0.0736065432,
0.1027204543,
0.0078948,
-0.0015325524,
-0.0926831961,
-0.0266486201,
-0.1013117135,
-0.0443752371,
-0.0162738543,
-0.0600767918,
0.0486601442,
-0.0974963829,
0.0904526934,
-0.0206027888,
0.0301411152,
-0.0312563665,
-0.0694977269,
-0.0277345218,
-0.0458426699,
0.0064787255,
-0.0471927114,
-0.0995507911,
0.0770109892,
-0.1416955292,
0.0052644233,
0.0491590723,
-0.0419392921,
0.028350845,
-0.0746043995,
-0.0916853398,
-0.1124642193,
0.0427904055,
-0.0082689961,
-0.0152613241,
0.0729021728,
-0.0084671006,
0.0977898687,
0.0039914232,
0.0434067287,
0.093563661,
-0.0881634951,
0.0676194057,
-0.0352477878,
0.0538842157,
0.0067905555,
0.0322248749,
0.0662106723,
-0.0103013944,
-0.0023533988,
0.0331053361,
0.0520645939,
-0.0919788256,
-0.0573767088,
-0.0757196471,
0.0661519691,
0.1201535836,
-0.0375369899,
0.091391854,
0.0751913711,
0.0087459125,
-0.0715521351,
-0.0435241237,
0.0821176618,
-0.0817654803,
0.0622192472,
-0.0336042605,
-0.0195755828,
0.0333988219,
-0.0085037863,
0.0611626916,
-0.012818045,
-0.0127886962,
-0.0760718286,
-0.0437882617,
-0.0119669326,
0.0461068079,
-0.0290552136,
-0.0586974025,
-0.149913162,
-0.0506558567,
-0.0375663377,
0.0888678655,
0.1630613804,
0.0578169413,
-0.003752965,
0.0505678132,
0.0288937967,
-0.0351010449,
0.0548820719,
-0.013082183,
0.0599887446,
-0.049687352,
0.0694390237,
0.0404425114,
0.0708477646,
-0.0033732662,
0.0008451508,
0.0255920663,
0.0163619015,
-0.0180054288,
-0.1088836789,
0.0910983682,
0.0628649145,
0.0109617393,
-0.0653302073,
-0.1284299195,
0.0343966782,
-0.0382120088,
-0.0221729428,
-0.0031311396,
-0.020456044,
-0.0174478032,
-0.0374782905,
-0.0629236177,
-0.0109030427,
-0.0299210008,
-0.0421740822,
-0.0519765504,
0.0511841327,
0.0736065432,
-0.0329292417,
-0.10565532,
-0.0306400433,
-0.0353358351,
-0.0697325096,
-0.0131849041,
0.0104628121,
0.0204266962,
-0.1663484424,
0.0245355144,
-0.0538255163,
0.0185483787,
0.077304475,
-0.0023002045,
0.0203826725,
0.0249170475,
0.1251428574,
0.0835264027,
0.0457839742,
-0.0759544373,
-0.0293193515,
0.0238458198,
0.0754261613,
0.0687346607,
0.0027000804,
0.0472220592,
0.0540309586,
-0.0213511791,
0.0189592615,
-0.0883395895,
0.0259149019,
0.0767175034,
0.0445513278,
-0.0557038337,
-0.0762479231,
0.0509199947,
0.0488949344,
-0.0137572037,
0.0367152244,
-0.0517711081,
-0.056173414,
-0.0577582419,
0.0905700922,
0.1299560517,
0.1203296706,
-0.0529744066,
-0.0068896073,
0.0123998262,
0.0969681069,
0.0190473069,
0.0539135635,
0.0566429943,
-0.041821897,
0.0381239615,
0.0013637975,
-0.0092962012,
0.090863578,
-0.1245558858,
-0.0183576122,
0.0026413831,
-0.0410881825,
-0.106770575,
0.0577875935,
-0.06756071,
-0.0165233184,
-0.094268024,
0.0552049056,
-0.0855221152,
0.0293193515,
0.040530555,
0.0209402982,
-0.0660932735,
-0.0285709593,
-0.054999467,
0.0205440912,
0.0140360165,
-0.0616909675,
-0.0261056684,
0.0225984994,
0.0050149593,
-0.1313647777
] |
712.017 | Johannes Berg | Johannes Berg | Non-equilibrium dynamics of gene expression and the Jarzynski equality | null | null | 10.1103/PhysRevLett.100.188101 | null | q-bio.MN cond-mat.stat-mech | null | In order to express specific genes at the right time, the transcription of
genes is regulated by the presence and absence of transcription factor
molecules. With transcription factor concentrations undergoing constant
changes, gene transcription takes place out of equilibrium. In this paper we
discuss a simple mapping between dynamic models of gene expression and
stochastic systems driven out of equilibrium. Using this mapping, results of
nonequilibrium statistical mechanics such as the Jarzynski equality and the
fluctuation theorem are demonstrated for gene expression dynamics. Applications
of this approach include the determination of regulatory interactions between
genes from experimental gene expression data.
| [
{
"version": "v1",
"created": "Mon, 3 Dec 2007 18:18:08 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Berg",
"Johannes",
""
]
] | [
-0.0290481076,
0.0915002525,
-0.0350793935,
-0.0169726517,
-0.02108372,
0.0160061009,
0.070468083,
0.0161994118,
-0.1255744249,
-0.0607767887,
0.1062949449,
-0.0117983781,
-0.0231585857,
0.0943354741,
0.0336102322,
0.034563899,
0.0136219393,
-0.0117726028,
-0.0125265131,
0.0899022222,
-0.092170395,
-0.1300076842,
-0.0255685207,
0.0767055675,
0.0090662576,
-0.0456470288,
0.0920157507,
0.0675813109,
0.0889227837,
-0.0794376805,
0.0468842126,
-0.0277593732,
0.0301306471,
-0.0866030529,
-0.0785097927,
0.1172234192,
0.0257618316,
0.0067658639,
-0.001045487,
-0.0530443713,
-0.0124363024,
-0.0480440781,
-0.1517615467,
0.144338429,
-0.0509050712,
0.0181325153,
0.0069591743,
-0.0314709321,
0.0786128938,
0.0327596664,
-0.0416777208,
-0.0318575539,
-0.0137636997,
-0.0692824423,
-0.0485337973,
0.0141889825,
0.0194341373,
0.049229715,
0.0136348261,
-0.0436881483,
0.0883557349,
-0.1250589341,
-0.0286872629,
0.0874278471,
-0.0917579979,
0.0500802808,
-0.0444613919,
-0.0223337933,
0.0122043295,
-0.0354144648,
0.0120818997,
-0.0281717684,
0.0120754559,
0.0120110195,
-0.0645398945,
-0.0285583884,
-0.0332236141,
0.1379462928,
-0.0418323688,
0.0648491904,
0.1387710869,
-0.0054900153,
0.0814996585,
0.0097364001,
0.0324761458,
-0.0212125946,
0.0001195101,
-0.0280171204,
0.0076744226,
-0.025207676,
-0.0070429421,
0.0198207591,
0.0278109219,
0.1373277009,
0.074592039,
-0.0614469312,
0.0895413756,
0.0053998036,
0.0558795892,
-0.0138796866,
-0.0503122509,
-0.0272954274,
0.1112436876,
-0.0790252909,
0.0816027597,
0.0459305495,
-0.1255744249,
-0.035027843,
-0.0736126006,
-0.0125329569,
0.0670142695,
-0.0162767358,
0.0301564205,
0.0391002484,
-0.0591787547,
-0.065622434,
-0.140936166,
0.0055705612,
-0.0039725285,
0.0567043833,
-0.0800562799,
-0.035594888,
0.0224368926,
0.0049487459,
0.0654162392,
-0.0605190396,
-0.0106707336,
-0.0066112154,
-0.0504411235,
-0.0019218274,
0.071499072,
-0.0064501236,
-0.0814481154,
-0.0492812619,
-0.1024802849,
-0.0878402442,
0.1811447293,
0.0694886446,
0.0755714774,
-0.0291512068,
0.0675297603,
0.0551578999,
-0.0895413756,
0.0919126496,
-0.0018235614,
0.0320122018,
-0.0510597192,
0.0198594201,
-0.0151297599,
0.1192853972,
0.0452861823,
-0.1074290276,
-0.0713959709,
0.0517556369,
0.0704165325,
-0.0211997069,
0.076654017,
0.1077383235,
0.0157483537,
-0.0154648311,
0.0147173647,
0.1157800406,
0.0113408761,
0.0109284809,
0.0648491904,
-0.0494616851,
-0.0660348311,
-0.0468326658,
-0.0206326619,
-0.0215218905,
0.0289965589,
-0.0292027574,
-0.0441005453,
0.0356464349,
-0.0139183486,
0.0227977391,
-0.1232031584,
-0.0759323239,
-0.097016044,
0.0122816535,
0.0135317277,
0.0261871144,
-0.0016640803,
-0.0258391555,
0.0868608057,
-0.0439716689,
0.0315740295,
0.1099034026,
0.0501576029,
-0.0186995585,
0.0246148575,
0.0664987788,
-0.0219213981,
0.0813965648,
0.0458789989,
-0.090108417,
0.0433273017,
0.0982532278,
-0.0496163331,
0.0942839235,
0.0602097437,
0.0214187913,
0.0130484514,
-0.1152645424,
-0.1084600165,
0.0764478147,
0.0886650309,
0.0495905578,
-0.0712413266,
0.0071202661,
0.0563950837,
-0.0266510602,
0.0334298089,
-0.0122623229,
-0.0231070351,
-0.0123783089,
-0.0712413266,
0.1331006438,
0.0720661134,
0.0548486039,
-0.1162955314,
0.0415488482,
-0.023532318,
0.0132095432,
0.0655708835,
-0.0549001507,
0.0175139215,
-0.0183387119,
0.067684412,
-0.0212125946,
0.1008822471,
0.0614984781,
0.0158256777,
-0.0573229752,
0.0685092062,
0.0352340415,
-0.0497194342,
-0.0316513553,
0.0261484534,
0.0037502216,
-0.0898506716,
-0.0370382704,
-0.0569621287,
0.0490750633,
0.0036535664,
0.0738187954,
-0.0734579489,
-0.1342347413,
-0.0815512091,
-0.0536114164,
0.0061182738,
0.0696432889,
0.0327081196,
0.0206713248,
0.00483276,
0.0074811121
] |
712.0171 | Elchanan Mossel | Amin Coja-Oghlan and Elchanan Mossel and Dan Vilenchik | A Spectral Approach to Analyzing Belief Propagation for 3-Coloring | null | Combinatorics, Probability and Computing 18 (2009) 881 - 912 | 10.1017/S096354830900981X | null | cs.CC cs.AI cs.DM | null | Contributing to the rigorous understanding of BP, in this paper we relate the
convergence of BP to spectral properties of the graph. This encompasses a
result for random graphs with a ``planted'' solution; thus, we obtain the first
rigorous result on BP for graph coloring in the case of a complex graphical
structure (as opposed to trees). In particular, the analysis shows how Belief
Propagation breaks the symmetry between the $3!$ possible permutations of the
color classes.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:34:59 GMT"
}
] | 2017-11-17T00:00:00 | [
[
"Coja-Oghlan",
"Amin",
""
],
[
"Mossel",
"Elchanan",
""
],
[
"Vilenchik",
"Dan",
""
]
] | [
0.0088566095,
-0.0481186844,
0.0474865027,
0.038295567,
-0.0342107043,
-0.0020606662,
0.005738256,
-0.0324600525,
-0.1123336628,
0.0581120029,
0.1007598862,
-0.0019041407,
-0.0022536637,
0.1023160294,
0.0694426298,
0.0113123888,
0.0562154613,
0.023415003,
0.0246064216,
-0.0344781652,
-0.009738015,
0.0044252654,
0.0330679193,
0.0787794515,
-0.0415537283,
-0.0696371421,
0.0842745602,
0.0453468114,
0.0289830565,
-0.0780986398,
0.017664589,
-0.0122302668,
-0.1318826377,
-0.1244909838,
-0.0927360579,
0.0366908014,
-0.0898669288,
0.0012818377,
0.0090997564,
0.0225396752,
0.0502826869,
-0.0001441783,
-0.0584037788,
0.0492128432,
0.0966750309,
0.1292566508,
-0.0615646802,
0.0364962816,
-0.0403866246,
0.112625435,
-0.0733816028,
0.1226430684,
0.0320953317,
-0.0006986661,
-0.0640447736,
0.0542216599,
-0.0339432433,
0.0400462188,
0.007574012,
-0.1268251836,
-0.0067898645,
-0.0508662388,
-0.0204972457,
0.0886998251,
-0.0906936228,
0.0356452689,
-0.0532977022,
-0.050234057,
0.0289830565,
0.0934654996,
-0.0508662388,
0.0728466734,
0.0039298544,
0.007756372,
-0.0250440855,
0.0423317961,
-0.0193909295,
0.035110347,
-0.119530797,
-0.0682755262,
0.0894292668,
-0.0067533925,
0.0481186844,
-0.0281806737,
0.0338946171,
-0.0908395126,
0.053929884,
0.0251170285,
-0.1578506827,
0.0185885467,
0.0157923624,
-0.0041122143,
0.011330625,
0.0537839942,
0.1649505496,
-0.0091544641,
0.0529572964,
-0.0255546924,
0.0106498143,
-0.0401921086,
-0.0255546924,
-0.0646769553,
0.0014809138,
-0.0446416885,
0.0886511952,
0.0573339351,
0.0207525492,
0.01539117,
-0.0305635091,
-0.0302474182,
-0.0949730054,
-0.0557291657,
-0.0045772321,
0.1297429502,
0.1445262581,
-0.081454061,
-0.1105830073,
-0.0752781406,
0.1318826377,
-0.0164245423,
-0.0131177511,
0.0249954555,
0.023536576,
0.0154276425,
0.069734402,
0.0023114108,
0.0905963704,
-0.1419002712,
0.1302292347,
-0.0781958997,
-0.0300042722,
0.006185038,
0.0108382534,
-0.0223816317,
-0.1171965897,
-0.0650659874,
-0.0695398822,
0.034672685,
0.0606893562,
-0.0205701906,
0.0360343046,
0.0548538379,
0.0298097543,
-0.0140173929,
-0.0090450477,
0.0023357256,
-0.0242538583,
0.0284967646,
0.0286669675,
0.0233663749,
-0.0324357376,
-0.0229773391,
-0.0519847125,
0.0563613474,
0.0468543209,
-0.1284785867,
0.0409458615,
-0.0004528603,
0.0193422996,
-0.011598086,
0.128186807,
0.0945353433,
0.0792171136,
-0.1263388991,
0.0293477774,
0.0220169108,
-0.1462769061,
-0.0507689789,
-0.0199015364,
-0.0441797115,
0.0207647067,
-0.0168257337,
-0.0718740895,
0.0017233004,
0.1275060028,
0.0267947391,
-0.104358457,
-0.1008571461,
0.0941949338,
-0.058014743,
0.0301258452,
0.085295774,
0.0517901927,
0.0355236977,
-0.0347942561,
0.0441797115,
0.0376147553,
0.015853148,
0.0070390897,
-0.0051334295,
0.0183818713,
0.0807246193,
0.0402893685,
0.0439608768,
-0.0479241647,
-0.1017324775,
0.0779041201,
0.105233781,
-0.0549997278,
-0.0169108361,
0.0210564826,
0.0323384777,
0.0566044934,
0.0303689912,
0.0248495676,
0.0341377631,
0.130812794,
-0.1171965897,
-0.0511580147,
0.0116527937,
0.0503313169,
-0.0888457149,
0.0361315645,
0.0618078299,
-0.0004057506,
-0.0480700545,
-0.1053310409,
0.0890402272,
-0.0597167686,
0.0791198537,
-0.0521792285,
-0.0223937891,
0.0725062713,
0.0354750678,
-0.0229165535,
0.0250683986,
0.0637530014,
-0.0277673248,
-0.0156464744,
-0.0694426298,
0.0811622888,
-0.0334569514,
-0.0212510005,
-0.0318035558,
0.0429882929,
-0.0652605072,
-0.0335055813,
0.0112272874,
-0.019014053,
-0.1267279238,
-0.0123457611,
-0.0277186949,
0.0319737568,
0.0004558996,
0.0127530312,
0.0290560015,
-0.0469758958,
0.0393897258,
-0.0341134481,
0.0313172638,
-0.0518874526,
0.0714364275,
-0.105233781,
-0.0374202393,
-0.0899155587,
0.0498450212
] |
712.0172 | Chris Stock | C. Stock, C. Broholm, J. Hudis, H. J. Kang, and C. Petrovic | Spin resonance in the d-wave superconductor CeCoIn5 | (5 pages, 4 figures, to be published in Phys. Rev. Lett.) | null | 10.1103/PhysRevLett.100.087001 | null | cond-mat.supr-con cond-mat.str-el | null | Neutron scattering is used to probe antiferromagnetic spin fluctuations in
the d-wave heavy fermion superconductor CeCoIn$_{5}$ (T$_{c}$=2.3 K).
Superconductivity develops from a state with slow ($\hbar\Gamma$=0.3 $\pm$ 0.15
meV) commensurate (${\bf{Q_0}}$=(1/2,1/2,1/2)) antiferromagnetic spin
fluctuations and nearly isotropic spin correlations. The characteristic
wavevector in CeCoIn$_{5}$ is the same as CeIn$_{3}$ but differs from the
incommensurate wavevector measured in antiferromagnetically ordered
CeRhIn$_{5}$. A sharp spin resonance ($\hbar\Gamma<0.07$ meV) at $\hbar \omega$
= 0.60 $\pm$ 0.03 meV develops in the superconducting state removing spectral
weight from low-energy transfers. The presence of a resonance peak is
indicative of strong coupling between f-electron magnetism and
superconductivity and consistent with a d-wave gap order parameter satisfying
$\Delta({\bf q+Q_0})=-\Delta({\bf q})$.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:40:15 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Stock",
"C.",
""
],
[
"Broholm",
"C.",
""
],
[
"Hudis",
"J.",
""
],
[
"Kang",
"H. J.",
""
],
[
"Petrovic",
"C.",
""
]
] | [
0.0640762001,
-0.0220821258,
-0.0545005649,
-0.0402042344,
0.0641209409,
0.1315530837,
0.0270041786,
-0.021086527,
-0.0264448542,
-0.0924451277,
0.0322842002,
0.0635839924,
-0.0183570255,
0.0472069755,
0.0504734293,
0.0289282557,
-0.129852742,
0.0173838008,
0.0647921339,
0.0593778715,
-0.0752179399,
-0.1227828786,
0.0143634491,
0.0511446185,
0.0297784284,
-0.0265119746,
0.0476096869,
0.0725779235,
0.01601905,
-0.0931610614,
0.0619731359,
-0.0034034885,
-0.0508761406,
-0.1904387474,
-0.1674393415,
0.0503391922,
-0.0570958294,
-0.0058729057,
-0.0923556387,
0.0277872328,
-0.0578565113,
-0.0253038332,
-0.0661792532,
0.0447683223,
0.0175180379,
-0.000002458,
-0.0917291939,
0.0408306755,
0.0553507358,
0.0692219809,
-0.011678692,
-0.0051541738,
0.0182563458,
-0.0390632115,
-0.0405174568,
-0.0089827487,
0.0509656332,
0.106584847,
0.0350360759,
-0.0867176428,
-0.0225183982,
-0.003881711,
0.0541425981,
-0.0600043163,
-0.048146639,
0.0156051489,
-0.0470279902,
0.0681928247,
0.0603175387,
-0.0289730001,
-0.0120925922,
0.0758443773,
-0.0240733195,
-0.0042844242,
0.002465222,
0.0526212342,
-0.0072879964,
-0.0196210984,
-0.0580354929,
0.03633371,
-0.0353716724,
-0.022753315,
0.0771867558,
-0.020191608,
-0.0536056459,
-0.0812138915,
-0.035461165,
0.0233573839,
0.0287492704,
-0.0617941543,
0.0233573839,
-0.0083059669,
-0.039488297,
0.0469832458,
-0.0278767254,
0.0020233558,
0.0248563737,
-0.0134349708,
-0.0634050071,
0.0538293757,
-0.0740097985,
0.0234468766,
0.0007921431,
0.0140054813,
0.1877539903,
0.1001414284,
-0.0369377807,
-0.0598700792,
-0.1658284813,
-0.0259079039,
0.1430080533,
-0.0073495219,
-0.0255275629,
0.0388618559,
-0.0636287406,
-0.0990675241,
-0.0433588214,
-0.0961142927,
-0.1515992731,
0.2122747749,
0.0005837948,
0.1046160236,
0.0067062988,
0.0689535066,
0.0416361056,
-0.0134909032,
-0.0071425717,
-0.102378726,
-0.0193638094,
0.0195427928,
0.0409201682,
0.0291967299,
-0.0994254947,
0.035461165,
-0.0255051907,
0.0642104372,
-0.020325847,
-0.0331567489,
0.0432693325,
0.0586171895,
-0.0018247956,
0.0440523848,
0.187038064,
0.0124729332,
0.1388019323,
0.0073383353,
0.0006603523,
0.0359757431,
0.092624113,
-0.0182339735,
-0.0004939533,
-0.0322618298,
-0.0058952784,
0.0117346244,
0.033805564,
-0.0942349657,
-0.0292862225,
0.0187373664,
0.0173838008,
-0.0514578409,
0.0830484778,
-0.0019856014,
-0.0601385534,
-0.0668504462,
0.1029156819,
-0.0101629235,
-0.1327164769,
0.0287492704,
-0.0690877438,
-0.0100678382,
0.0638077185,
-0.0307628382,
-0.0211424604,
-0.0724884346,
0.0910580009,
0.0413676277,
0.0285255406,
-0.0583487153,
-0.0655528158,
0.0779474378,
-0.0346333645,
-0.0676558688,
-0.0147885354,
0.0128644602,
-0.0047626467,
-0.0164105762,
0.0110075027,
0.0666714609,
0.0041278135,
-0.0021799665,
-0.0610334724,
0.0446340814,
0.06327077,
-0.0170370191,
-0.0405398272,
-0.1365646273,
0.02362586,
0.0660897642,
-0.0201356765,
-0.0289730001,
-0.0456184931,
0.0335147157,
-0.0050227325,
-0.052844964,
-0.074680984,
0.0274292659,
0.0441195033,
-0.0266462117,
-0.0752179399,
-0.0257065464,
-0.0302706342,
0.0618388988,
0.0535608977,
-0.0214444958,
-0.1047950089,
0.0410544053,
-0.0304048713,
-0.0969197229,
0.1096275747,
0.0858227238,
0.0543663278,
0.0160973538,
0.0209746622,
0.1397863328,
0.0187038053,
0.120545581,
-0.0138041247,
0.0104929246,
-0.0178424474,
-0.0021869582,
-0.018670246,
-0.0150122652,
0.0729358941,
0.0290624928,
-0.1039895788,
0.0633602589,
-0.0100846179,
-0.005906465,
0.0809454173,
-0.0240956936,
-0.0842566192,
-0.1039000899,
0.0082388474,
0.1327164769,
-0.0678348541,
0.0824667811,
-0.0572300665,
-0.0250577312,
0.0573195592,
-0.010671908,
-0.0155715896,
0.0667609572,
-0.0108005535,
0.0272950288,
0.0264448542,
-0.0048549352
] |
712.0173 | Swetlana Hubrig | C. Schroeder, S. Hubrig, J.H.M.M. Schmitt | Magnetic fields in X-ray emitting A-type stars | 2 pages, 1 figure, poster contribution presented at the CP/AP
Workshop, Vienna, Austria in September 2007 | Contrib.Astron.Obs.Skalnate Pleso 38:447-448,2008 | null | null | astro-ph | null | A common explanation for the observed X-ray emission of A-type stars is the
presence of a hidden late-type companion. While this hypothesis can be shown to
be correct in some cases, there is also evidence suggesting that low-mass
companions cannot be the proper cause for the observed X-ray activity in all
cases. Babel & Montmerle (1997) presented a theoretical framework to explain
the X-ray emission for magnetic Ap/Bp stars, focusing on the A0p star IQ Aur.
We test if this theoretical model is capable to explain the observed X-ray
emissions. We present observations of 13 A-type stars that have been associated
with X-ray emission detected by ROSAT. To determine the mean longitudinal
magnetic field strength we measured the circular polarization in the wings of
the Balmer lines using FORS 1. Although the emission of those objects with
magnetic fields fits the prediction of the Babel & Montmerle model, not all
X-ray detections are related to the presence of a magnetic field. Additionally,
the strengths of magnetic fields do not correlate with the X-ray luminosity and
thus the magnetically confined wind shock model cannot explain the X-ray
emission from all investigated stars.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:43:13 GMT"
}
] | 2010-11-26T00:00:00 | [
[
"Schroeder",
"C.",
""
],
[
"Hubrig",
"S.",
""
],
[
"Schmitt",
"J. H. M. M.",
""
]
] | [
-0.0069013736,
0.0500772521,
-0.0078406138,
-0.065478459,
-0.0359128118,
0.0620715246,
-0.015401205,
-0.0392264016,
-0.0203599259,
-0.0784528032,
-0.1487849802,
-0.0015517881,
0.02419856,
0.0477670729,
0.0611847863,
0.0382696614,
0.0194031857,
0.0026368729,
-0.0133243762,
0.0418632776,
-0.0351660848,
-0.044523485,
0.0362161659,
-0.0167429764,
-0.1093952283,
-0.0361694954,
-0.1018346325,
0.0672519282,
0.0465769768,
0.0228101183,
-0.0005228534,
0.0021030812,
0.0306623988,
-0.0205699429,
-0.1389842033,
0.0721523166,
0.0003434644,
-0.0223084129,
-0.0152261918,
-0.0874601752,
0.0024122722,
0.0056733605,
-0.05572436,
-0.0029518977,
-0.0109791923,
0.0135460598,
0.0098999413,
-0.0556310192,
0.0351660848,
0.0185164493,
-0.0542309098,
0.084939979,
0.0278855152,
0.0036023653,
-0.0329259112,
0.0169296581,
0.0296823233,
-0.0015459543,
0.012040942,
-0.0336259641,
0.0052270759,
0.0054575102,
-0.0766326636,
0.0669252351,
-0.0664585307,
0.0546509437,
0.0243152361,
0.0117550865,
0.0499839112,
0.0239185393,
0.0259020273,
-0.0203249231,
0.068091996,
-0.0022007972,
0.0557710305,
-0.0946474075,
0.0822797716,
-0.0442667976,
-0.0110842008,
0.0790128484,
0.006411335,
0.1079017743,
0.0350027382,
-0.0840532407,
-0.0229267944,
0.0604847334,
0.0656651407,
0.0538575463,
-0.0202549193,
-0.017233016,
-0.0062654903,
-0.0338826515,
-0.0126593243,
-0.0554910079,
0.0754192322,
0.0433333926,
0.004742871,
-0.1196626946,
0.1155557111,
0.0498905703,
-0.1036081091,
0.0366361998,
0.0648717433,
-0.0519440658,
0.0762593001,
0.033112593,
-0.0223200805,
0.0560510531,
0.0355861187,
-0.0169879962,
0.1261032075,
-0.0162879415,
-0.0692120865,
0.0373362564,
-0.1617593318,
-0.0867601261,
-0.1012745947,
0.0032756729,
-0.0294956416,
0.1239563674,
0.0338593163,
0.2144967914,
0.037079569,
0.0512906797,
0.0864801034,
0.0065105096,
0.010086623,
-0.0827464759,
0.0006752612,
-0.076352641,
0.0592246354,
-0.0837732255,
-0.0276988335,
-0.0004021669,
-0.0971676037,
0.0072338996,
0.0742524788,
-0.1050082147,
-0.0218067057,
0.0385030136,
0.0732723996,
0.0252953134,
0.0591312945,
0.0787794963,
-0.0209899768,
0.0772393793,
0.0104074813,
-0.0227984507,
0.0190298222,
0.0560043827,
-0.0202782527,
0.0440567806,
0.0366361998,
-0.0130676897,
0.0011405059,
-0.1282500327,
-0.0077297715,
0.0250619613,
-0.0167896468,
-0.1292767823,
0.0713589191,
-0.0020184913,
-0.0641716868,
-0.0112008769,
0.0426100008,
0.1326370388,
-0.0776594132,
-0.0539975576,
-0.0697721243,
-0.0814397037,
-0.0476970673,
-0.0386196896,
-0.1074350774,
0.0198698882,
0.0291922837,
0.0361928307,
-0.0541375689,
-0.1162090972,
0.0282355435,
0.0515240319,
-0.0571711399,
0.1058482826,
0.0633316264,
-0.0758859366,
0.0728990361,
-0.0068547032,
-0.0011434228,
-0.0002326224,
0.0847532973,
-0.1056616008,
0.0167196412,
0.0316191427,
-0.0109616909,
0.1280633509,
-0.0567977764,
-0.0788728371,
-0.0188664757,
-0.0191581659,
-0.0518040545,
0.0200215671,
0.1286233962,
0.0622115359,
0.0464836359,
-0.1277833283,
-0.1037947908,
-0.0062946593,
0.120876126,
0.0503106043,
0.0054837624,
-0.0439167693,
0.0434267335,
-0.2010557353,
-0.0391097255,
0.0382929966,
-0.0422833078,
-0.0136860712,
-0.0085990066,
-0.0187147986,
0.0024195644,
0.0089782029,
-0.0598313473,
0.0887669474,
0.0866201147,
0.0746725127,
-0.0613247976,
0.1116354018,
0.1151823476,
0.0617915019,
0.0885335952,
0.0745791718,
-0.0076947687,
0.0633782893,
-0.0152028566,
0.0262287185,
0.0965142176,
-0.0747191831,
0.0104074813,
0.0595979989,
0.0324358717,
-0.0645450503,
0.0017647215,
0.0572178103,
0.0742524788,
0.0599246882,
-0.0638449937,
0.054790955,
0.0251086317,
-0.0739724562,
0.07145226,
-0.0157395657,
0.1077150926,
0.0630982742,
-0.0575445034,
0.0619315132,
-0.0273021366,
-0.0091007119
] |
712.0174 | Chris Stock | C. Stock, Guangyong Xu, P.M. Gehring, H. Luo, X. Zhao, H. Cao, J.F.
Li, D. Viehland, and G. Shirane | Neutron and X-ray diffraction study of cubic [111] field cooled
Pb(Mg1/3Nb2/3)O3 | 12 pages, 9 figures | Phys. Rev. B 76, 064122 (2007) | 10.1103/PhysRevB.76.064122 | null | cond-mat.mtrl-sci | null | Neutron and x-ray diffraction techniques have been used to study the
competing long and short-range polar order in the relaxor ferroelectric
Pb(Mg$_{1/3}$Nb$_{2/3}$)O$_{3}$ (PMN) under a [111] applied electric field.
Despite reports of a structural transition from a cubic phase to a rhombohedral
phase for fields E $>$ 1.7 kV/cm, we find that the bulk unit cell remains cubic
(within a sensitivity of 90$^{\circ}$-$\alpha$ =0.03$^{\circ}$)for fields up to
8 kV/cm. Furthermore, we observe a structural transition confined to the near
surface volume or `skin' of the crystal where the cubic cell is transformed to
a rhombohedral unit cell at T$_{c}$=210 K for E $>$ 4 kV/cm, for which
90$^{\circ}$-$\alpha$=0.08 $\pm$ 0.03$^{\circ}$ below 50 K. While the bulk unit
cell remains cubic, a suppression of the diffuse scattering and concomitant
enhancement of the Bragg peak intensity is observed below T$_{c}$=210 K,
indicating a more ordered structure with increasing electric field yet an
absence of a long-range ferroelectric ground state in the bulk. The electric
field strength has little effect on the diffuse scattering above T$_{c}$,
however below T$_{c}$ the diffuse scattering is reduced in intensity and adopts
an asymmetric lineshape in reciprocal space. The absence of hysteresis in our
neutron measurements (on the bulk) and the presence of two distinct temperature
scales suggests that the ground state of PMN is not a frozen glassy phase as
suggested by some theories but is better understood in terms of random fields
introduced through the presence of structural disorder. Based on these results,
we also suggest that PMN represents an extreme example of the two-length scale
problem, and that the presence of a distinct skin maybe necessary for a relaxor
ground state.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:46:29 GMT"
}
] | 2009-11-13T00:00:00 | [
[
"Stock",
"C.",
""
],
[
"Xu",
"Guangyong",
""
],
[
"Gehring",
"P. M.",
""
],
[
"Luo",
"H.",
""
],
[
"Zhao",
"X.",
""
],
[
"Cao",
"H.",
""
],
[
"Li",
"J. F.",
""
],
[
"Viehland",
"D.",
""
],
[
"Shirane",
"G.",
""
]
] | [
0.1069380194,
-0.004646353,
-0.0499354526,
-0.007375272,
0.0224750619,
0.0532772653,
0.0227900688,
0.0008093453,
-0.0587830395,
-0.0924203023,
0.0889689252,
-0.0004078827,
-0.0136069311,
0.0643162057,
0.0791078359,
0.0651927441,
-0.0623987727,
-0.0563725531,
-0.0106212134,
-0.0012908438,
-0.0385952033,
-0.0530033447,
0.045004908,
-0.0578517132,
-0.0498532765,
-0.0613578781,
0.0364038497,
0.0444296785,
0.0543455519,
0.0113265552,
0.0264331941,
-0.0308158994,
-0.0473606139,
-0.0483741127,
-0.1120876968,
0.0249677263,
0.0445940308,
0.0255840439,
-0.1004735306,
0.0511133038,
0.001535659,
-0.0466484241,
-0.0880923867,
0.0035746442,
0.038458243,
-0.0105938213,
-0.0568656065,
0.1115946397,
0.1207435429,
0.0457444899,
-0.0074095116,
-0.0053516943,
0.0087037794,
-0.0776834562,
0.036513418,
0.0181197487,
0.0548112132,
0.0216670018,
-0.0094365133,
-0.0368147269,
0.0026210635,
-0.0972412825,
0.0971317142,
-0.0308432914,
-0.0779573768,
0.0043039541,
-0.1217296496,
0.0034051568,
0.1815535873,
0.0427861623,
-0.0598787144,
-0.0374995247,
-0.0050811996,
-0.0742320791,
0.0261592735,
0.0310898181,
0.1235923022,
-0.0474153981,
-0.0560438484,
-0.0229270291,
-0.0204343647,
-0.0529759564,
0.0627822578,
-0.0670553967,
0.0113744903,
-0.0198180471,
0.0374995247,
0.0191606414,
-0.0588378236,
-0.0270084236,
-0.0537429266,
-0.012025049,
-0.0839836001,
0.0750538334,
-0.071492888,
-0.1155938581,
-0.0073136399,
-0.0262414496,
0.091160275,
0.0249266382,
-0.0515515767,
0.0577421486,
-0.0100596789,
0.0828331336,
0.1286324114,
0.0739581585,
-0.0126824547,
-0.0042320499,
-0.1183330491,
0.0111622037,
0.1438623071,
0.0041841143,
-0.0069061853,
0.0502641536,
-0.0992134959,
-0.0273508225,
-0.0224065818,
-0.0616865829,
-0.0130180055,
0.0958169028,
-0.0824496523,
0.1171278059,
0.0494697914,
-0.0082586613,
0.0290080328,
0.0016392346,
0.1085267514,
-0.0848053545,
-0.0991587117,
-0.0284054112,
0.072588563,
-0.0930229276,
-0.0198865272,
-0.0748894811,
-0.0990491509,
0.0155996932,
0.0499080606,
-0.0155723011,
0.0234474745,
0.0011093724,
0.0659049377,
0.0053585423,
0.1068832353,
0.047716707,
0.0622344203,
0.0390882567,
0.0159146991,
0.0135042118,
0.0729172677,
0.02329682,
-0.031035034,
-0.0533594415,
0.0560986325,
0.0019362656,
0.1050753668,
-0.1037057713,
0.0574134439,
0.0928585753,
0.033335954,
-0.0142711848,
0.1470397711,
-0.0274329986,
-0.0331989937,
-0.0801487267,
0.109458074,
0.0836001113,
-0.0743964314,
-0.0524007231,
-0.0989395827,
-0.0571943074,
-0.0436900966,
-0.0551673062,
-0.0918176845,
-0.0209959,
0.0404852442,
0.0801487267,
0.116470404,
-0.0840931609,
-0.10019961,
0.1130738035,
0.0453062207,
-0.0299941413,
-0.0103130545,
0.038786944,
-0.050099805,
0.0207630675,
-0.0388691202,
0.0961456075,
-0.01049795,
0.0146820638,
-0.045004908,
0.1214009449,
0.0728624836,
0.063987501,
0.0013353556,
-0.1459441036,
0.1027744487,
0.0285697617,
0.0113128591,
-0.0186264999,
-0.0277480055,
0.0517981015,
0.0261729695,
-0.0002039413,
-0.0107513247,
-0.0812991932,
0.026789289,
0.03256898,
-0.0373077802,
-0.0062898672,
0.1032674983,
0.0813539699,
0.0672745332,
0.0059885564,
-0.0565369017,
-0.0401291475,
-0.0484836809,
0.0473332219,
0.0393347815,
0.1409039795,
0.036513418,
0.0336098745,
0.0202426221,
0.0886402205,
0.0273371264,
0.0774643198,
-0.0229955092,
-0.0045093931,
0.0437722728,
-0.0193249919,
-0.0161886197,
-0.0130317016,
0.0147916311,
0.0728624836,
0.0101692462,
0.0265153684,
0.0049236957,
0.0478262752,
-0.0137712825,
-0.0108882841,
-0.0610839613,
0.0773547515,
-0.1367404163,
0.0824496523,
-0.0191880334,
0.039225217,
-0.0709450468,
-0.0695754513,
0.0894071981,
-0.0142027056,
-0.0286793299,
0.0161064435,
-0.1159225628,
-0.031035034,
-0.1269889027,
0.0591665246
] |
712.0175 | Andrey Kuzhuget V | Michael V Klibanov, Sergey I Kabanikhin, Dmitriy V Nechaev, Andrey V
Kuzhuget | The Quasi-Reversibility Method for the Thermoacoustic Tomography and a
Coefficient Inverse Problem | PDF, 33 pages, 16 figures | null | null | null | math-ph math.MP | null | An inverse problem of the determination of an initial condition in a
hyperbolic equation from the lateral Cauchy data is considered. This problem
has applications to the thermoacoustic tomography, as well as to linearized
coefficient inverse problems of acoustics and electromagnetics. A new version
of the quasi-reversibility method is described. This version requires a new
Lipschitz stability estimate, which is obtained via the Carleman estimate.
Numerical results are presented.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:46:38 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Klibanov",
"Michael V",
""
],
[
"Kabanikhin",
"Sergey I",
""
],
[
"Nechaev",
"Dmitriy V",
""
],
[
"Kuzhuget",
"Andrey V",
""
]
] | [
-0.0039999401,
0.0247269031,
0.0119219003,
-0.0231944583,
0.0264411643,
0.0241814572,
-0.0694535077,
-0.0395318791,
-0.0008603767,
-0.0651938319,
-0.0387007222,
-0.0540251695,
-0.1085698083,
0.0979725644,
-0.0268827155,
0.0966738835,
0.0491161495,
-0.0782326013,
0.0329865217,
0.048181098,
-0.1290370375,
-0.0781806558,
-0.0665964112,
-0.0211555287,
-0.0164932609,
-0.0484668091,
-0.0152595127,
-0.0241424963,
0.0744404495,
-0.0416876897,
0.0553757958,
-0.0703366101,
-0.1158424318,
-0.0390383787,
-0.0829078555,
0.1212449446,
-0.0345968865,
0.0089998655,
-0.0349085703,
-0.0381812491,
0.0218178555,
-0.0363111459,
-0.1137645394,
0.1259202063,
-0.0395059027,
0.0036979967,
-0.0451421849,
0.0360514112,
0.009928423,
-0.0488823876,
0.0617653131,
-0.0269606374,
-0.0050388859,
-0.0775053352,
-0.0123894252,
-0.0444149226,
0.0182984285,
0.0384669602,
0.0177529827,
-0.0433759764,
0.0253892317,
-0.0808299631,
0.0328306779,
0.0290645007,
-0.1309071332,
0.0034609872,
0.0853493735,
0.0871675313,
-0.0832195356,
-0.0086751953,
-0.0470642336,
0.0941284671,
-0.0473759174,
0.0086881826,
-0.1279980838,
0.0230905656,
-0.042648714,
0.0956349373,
0.0538693257,
-0.0149218552,
-0.0200646352,
0.0141296592,
0.0658171996,
0.0202204771,
-0.0913752615,
-0.0395578519,
-0.0069739218,
-0.0238178261,
-0.0721028224,
0.0492979661,
-0.0238308143,
0.0980764627,
0.0496096499,
-0.0171685759,
0.0757391304,
-0.02294771,
0.0418435335,
-0.0326488651,
0.1338161826,
0.03560986,
-0.0443370007,
0.0116296969,
0.1063360795,
-0.0121946232,
0.1385953426,
0.0098050488,
-0.035012465,
0.0289606079,
-0.0005186611,
-0.0542849042,
0.0845182166,
-0.0008749869,
0.0681028813,
-0.0933492556,
-0.0661288872,
-0.0803624392,
-0.1193748415,
-0.0805702284,
-0.2019710094,
0.0129413651,
-0.0976089314,
0.0245191157,
0.1004660353,
0.0894532129,
0.1042581871,
-0.0221944749,
0.050362885,
-0.0655055195,
-0.0847260058,
0.0071427505,
0.1041023433,
0.018038692,
-0.0020064635,
-0.0641548857,
-0.0158958677,
-0.0774533898,
0.0083310446,
-0.0378955379,
0.1009855047,
-0.0210905951,
0.1209332645,
0.050362885,
-0.0015413731,
-0.0782326013,
-0.0208308585,
0.1175047383,
0.0959466174,
0.0052207015,
0.0756871849,
0.0751157627,
0.0043083774,
-0.0216360409,
0.0492979661,
-0.0163114443,
-0.0522849336,
-0.0054349839,
0.0586484745,
-0.0281813983,
-0.0527524613,
-0.0486226529,
0.0124413725,
0.003905786,
0.0072661252,
-0.0053830366,
0.0271943994,
0.0775053352,
-0.0342332572,
0.0240775626,
-0.0854532719,
-0.062700361,
-0.112829484,
-0.0820247531,
-0.0904921591,
-0.0403110869,
-0.0025356764,
0.0062141931,
0.1260240972,
-0.1135567501,
-0.0577134266,
-0.0261684414,
-0.010642698,
-0.004688242,
0.0992712453,
0.0809858069,
0.0100193312,
-0.0455837362,
-0.0839987472,
0.005223948,
0.0006578636,
-0.0050194059,
0.0636873618,
0.0660249889,
0.025597021,
0.0993751436,
-0.0103569888,
-0.0757391304,
0.0684145615,
-0.0450382903,
-0.000376009,
0.0173893515,
0.0246359967,
-0.0929336771,
0.0294021592,
0.0334800184,
0.0570900589,
0.0277917925,
0.0254931264,
0.1050893441,
-0.084154591,
-0.072830081,
-0.0155192493,
-0.0356877781,
0.0239087343,
0.0863883197,
-0.0634795725,
0.0470642336,
-0.0301553942,
0.1393225938,
0.0095258318,
0.1317382902,
-0.0916349962,
0.0536615364,
-0.0043246108,
0.0727781355,
0.0409344546,
0.0014537121,
0.0451162085,
-0.0868558511,
0.0402851142,
-0.0206880029,
0.0304670781,
-0.0387266949,
0.0512979366,
0.1054529697,
0.086128585,
-0.0765183419,
0.0614016801,
0.0015876386,
-0.0538173802,
-0.0856610611,
-0.0431941599,
0.0258827303,
-0.0394279845,
-0.0842584819,
0.0018717253,
0.0388825387,
-0.0280515291,
-0.0996868238,
-0.0755832866,
-0.0776092336,
-0.0311423931,
-0.0079414397,
0.028207371,
-0.028804766,
-0.0401552469,
0.0553238504
] |
712.0176 | Swetlana Hubrig | J.F. Gonzalez, S. Hubrig, I. Savanov | A search for pulsational line profile variations in the delta Scuti star
HD21190 and the Ap Sr star HD218994 | 2 pages, 1 figure, poster contribution presented at the CP/AP
Workshop, Vienna, Austria in September 2007 | null | null | null | astro-ph | null | We present the results of our recent search for pulsational line profile
variations in high time resolution UVES spectra of the most evolved Ap star
known, the delta Scuti star HD21190, and of the Ap Sr star HD218994. We found
that HD218994 is an roAp star with a pulsation period of 5.1 min, which makes
it the 36th star known to be a roAp star. No rapid pulsations have been found
in the spectra of the delta Scuti star HD21190. However, we detect moving peaks
in the cores of spectral lines, which indicate the presence of non-radial
pulsations in this star.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 19:46:46 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Gonzalez",
"J. F.",
""
],
[
"Hubrig",
"S.",
""
],
[
"Savanov",
"I.",
""
]
] | [
0.0486228801,
0.077080898,
0.1349625736,
-0.0582224913,
-0.0180631727,
0.0393640846,
0.0460951701,
-0.0658340156,
0.0601537712,
-0.0745815933,
-0.0020661883,
0.0005427295,
-0.1311000139,
0.0021726929,
0.0867941156,
0.0773649067,
-0.0074908203,
-0.0535930917,
-0.0250072703,
0.1295095384,
0.0132136652,
-0.0535078868,
-0.0020342369,
0.1092310697,
-0.0030904072,
-0.0553823672,
-0.0293952581,
0.002900474,
0.0859420747,
-0.1447325945,
0.0599833652,
-0.0351891033,
-0.0192986261,
-0.0060565588,
-0.035529919,
-0.0062340666,
-0.0376032069,
0.1120711938,
-0.1067885682,
-0.1191715002,
-0.0087262737,
0.0108776651,
-0.080261834,
0.0837835819,
0.0073630149,
0.0387676582,
0.015578066,
-0.1049708873,
0.0156916715,
0.036637567,
-0.0727639124,
0.0439082794,
-0.0612330176,
-0.0445331037,
0.0080517447,
-0.0077819326,
0.0593017377,
-0.0324625894,
-0.0146124251,
-0.0687309429,
-0.0394208841,
-0.0025703099,
-0.0446467102,
0.0007339939,
-0.009095489,
-0.0539339073,
-0.0049169604,
0.0487364829,
0.0756040365,
-0.0699805915,
0.0074269176,
0.0314969458,
0.0330306143,
-0.1060501337,
0.0079310387,
-0.0232179929,
0.0546723381,
0.0429994389,
0.0196394399,
0.0482252613,
0.0728207156,
0.0748087987,
-0.0137603888,
0.0633347109,
-0.1364394277,
0.0478844494,
-0.0429142341,
-0.0750928149,
0.0546439365,
0.0027229665,
-0.0663452372,
0.0277195852,
0.0293384548,
-0.0135544799,
0.004789155,
-0.0546439365,
-0.0162880961,
-0.0664588436,
0.1534801573,
0.0733319372,
-0.0569160357,
0.0464927889,
-0.0010233313,
-0.0341382585,
0.0357855298,
0.0208464917,
0.0507813729,
0.0544167273,
0.0892934203,
0.0058364496,
0.0851468444,
-0.0990066379,
-0.0940080211,
0.0917359218,
0.061346624,
0.0448739193,
-0.0266545396,
-0.1086630449,
-0.0125320358,
0.0434538573,
-0.0441922918,
0.1080950201,
0.0310141258,
0.0112965833,
0.0801482275,
0.025830904,
0.1040052474,
-0.0631643012,
-0.0455839485,
-0.0440502837,
0.0033744194,
-0.0585633032,
0.0161176901,
-0.0175093487,
-0.1162177697,
0.0354447141,
0.0013916595,
-0.0411817618,
0.0458111577,
0.040926151,
0.0477424413,
-0.0114669902,
-0.0047962549,
0.087362133,
0.0969049409,
0.0262853242,
-0.0476288386,
-0.0620850548,
-0.034081459,
-0.0088966805,
-0.0842948034,
0.0643571541,
-0.0925879627,
-0.073275134,
0.0289408378,
0.0077535314,
0.0245528501,
0.0048743584,
-0.0727639124,
-0.0171117317,
-0.0277763885,
-0.0393640846,
-0.0011085349,
0.0216559265,
-0.0112539809,
0.0173673425,
-0.0804322362,
-0.0278615914,
-0.1656358838,
-0.0476572365,
0.003108158,
-0.0957120955,
0.0399889089,
-0.0290544424,
0.0513493977,
0.0737863556,
0.0358707346,
-0.0686741397,
-0.1264422089,
-0.0448171161,
-0.0103309415,
0.0502701513,
0.1529121399,
-0.0283444114,
0.0549279489,
-0.1036076322,
0.0184607897,
0.0335418358,
-0.000010907,
-0.0934967995,
0.0496453233,
0.0386824533,
0.0547575429,
0.0142574096,
-0.0467768013,
-0.0933263898,
-0.0586201064,
0.0339962542,
-0.0658908188,
-0.0391936749,
0.1291687191,
0.0807730556,
0.0704918131,
-0.0376884118,
-0.1717705429,
-0.0854876563,
0.0410397537,
0.0714574531,
0.0253622849,
-0.0204204731,
0.0251634754,
-0.0494749174,
-0.093383193,
0.0661748275,
-0.0650387779,
-0.0170833301,
0.039648097,
-0.0085842675,
0.0505257621,
-0.0127663463,
-0.0717982724,
0.0452999361,
0.0595857501,
0.1039484441,
0.1071861833,
0.0202074647,
0.0586769097,
-0.0018460789,
0.0282734092,
0.1309864074,
0.0830451548,
0.0828179419,
-0.053252276,
0.0342234634,
0.0522014312,
-0.0390800722,
-0.0128373494,
0.0289408378,
-0.0447887145,
-0.1054253057,
-0.0775353163,
0.0063512218,
-0.0233884007,
0.1514352709,
0.0411533602,
-0.0504973605,
-0.0544451289,
-0.0887253955,
0.0666292459,
0.13700746,
0.0229481813,
-0.0071819574,
0.0059571546,
-0.055637978,
-0.0126882428,
0.0267397445
] |
712.0177 | Dmitri Melikhov | Wolfgang Lucha, Dmitri Melikhov, Silvano Simula | Systematic errors of bound-state parameters extracted by means of SVZ
sum rules | 8 pages, talk given at "Hadron 07", XII International Conference on
Hadron Spectroscopy, Frascati, October 8-13, 2007 | null | null | null | hep-ph | null | This talk presents the results of our study of systematic errors of the
ground-state parameters obtained by Shifman-Vainshtein-Zakharov (SVZ) sum
rules. We use the harmonic-oscillator potential model as an example: in this
case we know the exact solution for the polarization operator, which allows us
to obtain both the OPE to any order and the parameters (masses and decay
constants) of the bound states. We extract the parameters of the ground state
by making use of the standard procedures of the method of QCD sum rules, and
compare the obtained results with their known exact values. We show that if the
continuum contribution to the polarization operator is not known and is
modelled by some effective continuum threshold, the standard procedures adopted
in sum rules do not allow one to gain control over the systematic errors of the
extracted ground-state parameters.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 21:30:55 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Lucha",
"Wolfgang",
""
],
[
"Melikhov",
"Dmitri",
""
],
[
"Simula",
"Silvano",
""
]
] | [
0.0257021636,
0.1203878522,
0.017949542,
0.021307366,
-0.093031466,
0.04910817,
-0.0727857649,
0.0002386045,
-0.0480218157,
0.0579224564,
0.0438739136,
0.0123634571,
0.0226776544,
0.0499970056,
0.0376767553,
0.0974756405,
0.031553667,
0.0651319027,
-0.0617246963,
0.0012800159,
0.0230726916,
-0.0682428256,
0.0714031309,
0.0304920003,
-0.0497007258,
-0.1154498756,
0.00459849,
-0.0056508961,
0.1079441532,
-0.0922907665,
0.0500216968,
-0.0532807596,
-0.0284180511,
-0.1394484341,
-0.0356521867,
0.1045863256,
-0.1529784948,
0.0940684378,
-0.1471516788,
0.0085241804,
-0.0873527899,
-0.0940684378,
-0.1124870926,
0.1411273479,
0.087994732,
0.0621197373,
0.0119375568,
-0.0672058538,
0.0169619471,
-0.0596013702,
0.0417012051,
0.0454293787,
0.0593544692,
-0.0387384221,
0.0157891773,
-0.0254799556,
0.0414789952,
0.0514043272,
-0.0070119258,
0.0474292561,
0.0070674778,
-0.0787113383,
-0.067600891,
0.0336276144,
-0.0604902059,
0.0061662975,
-0.0127399778,
-0.0547127724,
0.0417505875,
0.0400963649,
0.0016094715,
-0.0049657519,
0.0519475043,
-0.0342448615,
0.0022745552,
-0.00769707,
0.063996166,
0.0739708766,
0.0125918388,
-0.003376341,
0.0245787743,
-0.040713612,
0.1208816469,
-0.109820582,
-0.1095243022,
0.0391828381,
-0.0756497905,
-0.0012777012,
-0.0834517926,
-0.0356521867,
-0.1040925309,
-0.0075304131,
-0.0021727094,
0.0713537484,
0.1102156192,
-0.0913525522,
0.070563674,
-0.0220233724,
0.0526388213,
-0.0511080511,
-0.0335782357,
0.0539720766,
0.0524906814,
-0.0443924032,
0.0440467447,
-0.0184556842,
-0.0078205196,
-0.0210851561,
-0.0262700319,
-0.0276032854,
0.0540214553,
-0.0257515442,
-0.173026666,
-0.0967843235,
-0.0451824777,
-0.0202457011,
-0.0792545155,
0.0169496015,
-0.0947597548,
0.0315783545,
-0.0202580467,
-0.0116906576,
0.0598976463,
-0.0068514417,
0.0834024101,
-0.0637492687,
0.0324425027,
-0.0394050479,
-0.0963399112,
-0.0420962423,
0.0744646788,
-0.0956979692,
0.0003884798,
-0.0950560346,
-0.014776893,
0.0029998203,
0.0123140775,
0.0639467835,
0.0973275006,
0.0125054242,
0.0079933479,
0.1153511181,
0.0658725947,
0.0852294639,
0.0320721529,
-0.0207888782,
-0.0050089592,
0.0371335782,
-0.0373064093,
-0.0206654295,
-0.0535276569,
-0.0750078559,
0.0021187002,
0.0268378984,
-0.0128140477,
-0.1246345118,
0.0590581894,
0.0744152963,
-0.000300715,
0.0254058857,
0.1508057863,
0.0482687131,
0.0185914785,
-0.0034041172,
0.0382693112,
-0.0027652665,
-0.0835999325,
-0.074217774,
-0.0903649554,
-0.1760882139,
-0.0315289758,
-0.0548115335,
-0.0220850967,
-0.0890317038,
-0.0218381975,
0.0069193388,
0.0278254934,
0.0099006416,
-0.122066766,
0.0331831984,
0.0281464625,
0.0083575239,
-0.0137646077,
0.1122895703,
-0.0053823935,
0.0354299769,
0.0273316968,
0.0457997248,
-0.014011506,
-0.0980188176,
-0.0242454614,
-0.0030816055,
0.1343129426,
0.0519475043,
0.0223319959,
-0.003166477,
0.0045275064,
0.0931796059,
0.0211468823,
-0.0446146131,
-0.0025739199,
-0.082859233,
0.1380658001,
-0.1163387075,
-0.0642924458,
0.0739708766,
0.0488118902,
-0.0170977414,
-0.0481699556,
-0.0010346603,
-0.0305660702,
-0.0015400312,
0.090118058,
-0.0185174085,
-0.0340226553,
0.0017483521,
-0.1779646426,
0.0676996484,
-0.0165175293,
0.0560954064,
-0.0863652006,
0.0253318157,
0.0799952075,
0.0555028468,
0.0077649672,
0.0178014021,
0.0150855165,
0.0735758394,
-0.0295784753,
0.0283686705,
0.0035707739,
0.0576261766,
-0.0474786386,
-0.0195296947,
-0.0047558881,
-0.0526882038,
0.0240109079,
0.0421456248,
-0.0667614341,
-0.0655269399,
-0.056737341,
0.053083241,
0.0404914021,
0.0491328612,
0.015579314,
0.0601445474,
0.016122492,
0.0213197116,
0.1129808873,
-0.0289859176,
0.0074933781,
0.0314302146,
-0.0538733155,
-0.0346398987,
-0.1212766841,
-0.0212826766
] |
712.0178 | Dmitri Melikhov | Wolfgang Lucha, Dmitri Melikhov, Silvano Simula | Systematic errors of transition form factors extracted by means of
light-cone sum rules | 8 pages, talk given at "Hadron 07", XII International Conference on
Hadron Spectroscopy, Frascati, October 8-13, 2007 | null | null | null | hep-ph | null | This talk presents results of our study of heavy-to-light transition form
factors extracted with the help of light-cone sum rules. We employ a model with
scalar particles interacting via massless-boson exchange and study the
heavy-to-light correlator, relevant for the extraction of the transition form
factor. We calculate this correlator in two different ways: by making use of
the Bethe-Salpeter wave function of the light bound state and by making use of
the light-cone expansion. This allows us to calculate the full correlator and
separately the light-cone contribution to it. In this way we show that the
off-light cone contributions are not suppressed compared to the light-cone one
by any large parameter. Numerically, the difference between the value of the
form factor extracted from the full correlator and from the light-cone
contribution to this correlator is found to be about 20-30% in a wide range of
masses of the particles involved in the decay process.
| [
{
"version": "v1",
"created": "Sun, 2 Dec 2007 20:15:38 GMT"
}
] | 2007-12-04T00:00:00 | [
[
"Lucha",
"Wolfgang",
""
],
[
"Melikhov",
"Dmitri",
""
],
[
"Simula",
"Silvano",
""
]
] | [
0.0922902599,
-0.0265124757,
0.0016045921,
0.0023956515,
0.0000553873,
0.0235879533,
-0.0690379068,
0.0546070673,
0.0164564326,
0.0214904472,
-0.012465178,
0.0452821553,
0.0051688538,
0.0282144509,
-0.0400563702,
0.0602164008,
0.0642436072,
0.0426692627,
0.072921291,
0.0283582807,
-0.0546550117,
-0.1056663543,
0.0489497967,
-0.0188895389,
-0.009252998,
-0.0678393319,
0.0329128653,
-0.0341354124,
0.0956942141,
-0.0267521907,
0.0074011995,
-0.0331046358,
-0.0318341479,
-0.1411441714,
-0.044874642,
0.1967580467,
-0.0356935598,
0.0481827073,
-0.0883589387,
-0.0249782987,
-0.054511182,
0.0566206761,
-0.0694214553,
0.0199083276,
0.0477991626,
0.0378030501,
-0.0202679001,
-0.1238846928,
-0.0453300998,
-0.0207113735,
-0.0436520949,
0.0409193449,
0.1033650935,
-0.061175257,
-0.0197285414,
-0.0043837875,
0.0358373858,
0.0205675438,
-0.0059179631,
0.0196566265,
0.0118658906,
-0.1121866032,
-0.0714830011,
0.0249303561,
-0.1179397628,
-0.0239475258,
-0.0199442841,
0.019776484,
0.0566686168,
0.0244149696,
0.0063943965,
0.004183026,
0.057723362,
-0.0995296538,
-0.0385461673,
-0.0279028211,
0.0614149719,
0.0693255663,
-0.0905643106,
0.0354538448,
0.0316903181,
-0.0396488532,
0.0217301622,
-0.1048033834,
0.0102178501,
0.0261768736,
0.0186618101,
0.0044107554,
-0.0455698147,
-0.057339821,
0.0370599329,
-0.0239834823,
-0.0249782987,
0.0376112796,
0.0757499263,
-0.1016391441,
0.0106433444,
-0.079345651,
0.0462649874,
0.0513469465,
0.0805921704,
0.0644833222,
0.0690858513,
-0.1007761732,
0.0831331462,
-0.000044455,
-0.0130524794,
-0.0414946601,
-0.1058581248,
-0.0164684188,
0.0687981918,
-0.0930573493,
-0.1310761422,
0.0648189262,
-0.0507716276,
-0.0219818614,
-0.0203158427,
0.0872083008,
-0.0161328167,
0.0404159427,
-0.0187936537,
-0.07896211,
0.0238396525,
0.0346627831,
0.060791716,
-0.0273514781,
0.0508675165,
-0.090947859,
-0.0741198659,
0.011416425,
0.1318432242,
-0.0988584533,
0.0771882161,
-0.0496689416,
-0.1292543113,
0.0000894249,
0.0733527765,
0.0618464611,
0.0787703395,
-0.0400803424,
-0.0482066795,
0.1311720312,
0.073161006,
0.0758458152,
-0.0555179864,
0.1076799631,
-0.0440116674,
-0.0031642376,
-0.0365325622,
-0.0091091683,
-0.0178707503,
-0.0960777551,
-0.0003256752,
0.0521140322,
-0.042765148,
-0.1268571615,
0.0842358395,
0.0780991316,
-0.0019431894,
0.0083960164,
0.0959818736,
-0.0076648858,
-0.0154136717,
0.0779553056,
-0.0102657937,
-0.0068977983,
-0.1246517822,
-0.0336320102,
-0.1474726498,
-0.1027897745,
-0.0547029562,
0.0171516053,
-0.039481055,
-0.1441166401,
-0.0108471019,
0.0190093964,
-0.0465286747,
-0.0375873074,
-0.096509248,
0.0536961518,
-0.005066975,
0.0221256912,
0.0152099142,
0.0228088796,
-0.0685105398,
0.0142630404,
0.0225212201,
0.0655380711,
-0.0293650832,
-0.0907560885,
-0.036820218,
0.103556864,
0.0740719214,
0.08490704,
-0.0489258245,
-0.0281665083,
0.0795374215,
0.1608007997,
-0.0413748026,
-0.0346867554,
0.0349983834,
-0.0616067462,
0.0960777551,
-0.1040362939,
-0.054031752,
0.066640757,
0.1088305935,
0.0214544889,
-0.0213586036,
0.0344470404,
0.0168160051,
0.0373955332,
0.0836605206,
0.0342552699,
-0.0769964457,
0.0139514105,
-0.0812154263,
0.0058011021,
0.0277829636,
0.0896054506,
-0.0508195721,
0.0417343751,
0.1092141345,
0.0162526742,
0.0433404669,
0.0409193449,
0.1168850139,
-0.0473197326,
-0.0095046982,
-0.0440356396,
-0.019776484,
-0.0074131852,
-0.1364457607,
0.004908164,
0.0235639811,
-0.0609834865,
-0.0194169115,
-0.0406796299,
0.0310191158,
-0.1002967432,
-0.0625176653,
-0.0200881138,
0.0193929411,
0.0414227471,
-0.1011597142,
0.0928655788,
-0.0384982228,
0.0134360241,
0.1273365915,
-0.0100021064,
0.0558535866,
0.0151380002,
0.0511551723,
-0.0228807926,
-0.0010195377,
0.0065082614
] |
Subsets and Splits
No community queries yet
The top public SQL queries from the community will appear here once available.