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
712.4179
Seigo Takahashi
Seigo Takahashi (1), Akio Tajima (1), Akihisa Tomita (1,2) ((1) NEC Corporation, (2) ERATO-SORST, JST)
High-efficiency single photon detector combined with an ultra-small APD module and a self-training discriminator for high-speed quantum cryptosystems
2 pages, 5 figures
Tech. Digest of 13th Microoptics Conference (MOC07) Post-deadline papers, PD-1, p.p. 2-3 (2007)
null
null
quant-ph
null
A single-photon avalanche detector (SPAD) for high-speed quantum-key generation has successfully been developed. It has the highest photon detection repetition frequency and the lowest dark count rate in the world, as a board-mountable sub-system. The SPAD consists of an ultra-small dual-avalanche photodiode (APD) module and a novel discriminator. The APD module design is consistent with cooling capability and high-frequency characteristics. The new module has a 3 GHz bandwidth enabling 1 GHz gate-pulse repetition. The bandwidth is extended 15-fold relative to the most wideband peltier cooled APD module. The discriminator has a self-training mechanism to compensate charge pulse. Dark count rare of the SPAD is reduced 1/10th relative to the lowest dark count single photon detector. The SPAD allows 3.2-fold multiplying the quantum key generation rate in theoretical estimation.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 02:37:29 GMT" } ]
2007-12-28T00:00:00
[ [ "Takahashi", "Seigo", "" ], [ "Tajima", "Akio", "" ], [ "Tomita", "Akihisa", "" ] ]
[ 0.0271454565, -0.0587248355, -0.0015634194, 0.0402008928, 0.018511625, 0.0390924141, -0.0357423387, 0.1110451147, 0.0660654381, -0.0659176409, 0.0273671523, -0.0325400606, -0.0734553114, 0.0206546858, 0.081929028, -0.0866092741, 0.0069341613, -0.005859551, 0.0173415616, 0.0250023939, -0.0979896784, -0.0216646362, 0.0077839964, -0.0733075142, 0.0278598107, -0.1080891639, 0.0318996049, -0.0277366452, 0.0587740988, -0.0202112943, -0.0010907756, -0.076706849, -0.0571975932, 0.0143732969, -0.0619763769, 0.0149029046, -0.0349540859, 0.0052560451, -0.1313426197, 0.0118114753, 0.0074884016, -0.0309142899, -0.0771009773, 0.0336978063, 0.033352945, -0.0777906999, -0.0342643633, -0.027120823, -0.0345106944, 0.0160483345, -0.0123657156, 0.1584388167, -0.0160113852, 0.0936050192, -0.0768546462, -0.0140530691, -0.0124950381, -0.0284756329, 0.0341658331, 0.0803525224, 0.1064141318, -0.0709427521, -0.0022292775, 0.0232041925, 0.0357177034, -0.043403171, 0.0197925344, 0.1137054637, -0.0162946638, 0.1116363034, 0.0585770346, 0.0565078743, 0.0875453278, -0.0692677125, 0.0269237589, 0.0393633731, -0.0318257064, 0.0751303434, 0.0374173746, 0.0961175784, 0.0743420944, 0.032515429, -0.0641933382, -0.0193860922, -0.0128214248, -0.1359736025, -0.016072968, -0.0746869519, -0.0524680763, 0.0155187268, 0.0180436, 0.1108480468, -0.0509901047, 0.0435017012, -0.0743913576, 0.0164547767, 0.0126859434, 0.0171444993, 0.0947381333, 0.0568034686, 0.0432307385, -0.0456940308, 0.0167134218, -0.0274164174, 0.0369493514, -0.0616315156, -0.086806342, 0.0410630442, -0.0239678118, 0.0607939959, 0.0658683777, -0.0581336431, -0.0769531801, 0.1126216203, 0.0366783887, -0.1555813998, -0.00138791, 0.013227867, 0.1108480468, -0.018203713, -0.0483297482, 0.1612962335, 0.0019536968, 0.0103581343, 0.0299043413, 0.0348309204, 0.0246698502, -0.2001176775, -0.0334761105, 0.0152231324, 0.1312440932, -0.0169720687, 0.0849342421, -0.0535026602, 0.057049796, -0.059168227, -0.0219479147, -0.0918314531, 0.0342150964, -0.0323183648, 0.0761649236, 0.0027773594, 0.114986375, 0.0734060407, -0.0125258295, 0.0349787176, -0.0378854014, 0.031062087, 0.0114050331, -0.003528663, -0.068036072, -0.111340709, 0.0327124931, -0.0588233657, 0.0387721844, 0.0136343101, 0.0069156867, 0.078923814, -0.0305940621, -0.0820768252, -0.0566064045, -0.0077347308, -0.0080611166, 0.0502511151, -0.0065030856, -0.0546850376, -0.1003544331, -0.0169228017, -0.172725901, 0.0482558496, -0.0457432941, -0.0489209406, -0.0159128532, 0.0133879809, 0.0901564136, -0.0336239077, -0.0407920815, -0.0657205805, -0.1121289581, -0.1443488002, -0.0050189532, -0.0638484806, -0.0040397956, 0.0390924141, 0.0980389416, -0.1557784528, 0.0263079368, 0.062813893, 0.0213444084, -0.0017612524, 0.0297565442, 0.0935557559, -0.0199895985, 0.0294363163, 0.0280076079, -0.0892696306, 0.0683809295, 0.0333775803, 0.0111094378, -0.1048376262, -0.0319981389, -0.0078024711, 0.0163192954, 0.0184869915, 0.0710905492, -0.0670014918, 0.0727163181, -0.0685287267, 0.0485514477, -0.0534041263, 0.0999603048, 0.0107830521, 0.1450385153, -0.004437001, -0.0318749733, -0.0337470733, 0.1274998933, 0.0287219621, 0.0267759617, 0.0062937061, -0.1128186807, 0.0192506108, -0.0198541172, 0.0881365165, -0.0292885173, 0.06192711, -0.0579365827, 0.0421222597, -0.0117252609, -0.0420976244, -0.0494135991, -0.0000089848, -0.0564093404, 0.0051359595, -0.0501525849, 0.0466054454, 0.0900086164, -0.0905505419, -0.0074268193, -0.1085818261, 0.0410630442, 0.0500786863, 0.0603506044, 0.0342643633, -0.0833084658, -0.0547835715, -0.0564586073, -0.0335500091, 0.0213320907, 0.0466300808, -0.0038827609, 0.0664595664, -0.0864122137, -0.0514334962, -0.0088863187, 0.0857224911 ]
712.418
Thomas Hertog
Ben Craps, Thomas Hertog, Neil Turok
On the Quantum Resolution of Cosmological Singularities using AdS/CFT
91 pages, 24 figures; v2: minor reorganization of introduction, clarifying comments throughout; 77 pages, 22 figures;v5: error corrected which significantly changes conclusion
null
10.1103/PhysRevD.86.043513
null
hep-th astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
The AdS/CFT correspondence allows us to map a dynamical cosmology to a dual quantum field theory living on the boundary of spacetime. Specifically, we study a five-dimensional model cosmology in type IIB supergravity, where the dual theory is an unstable deformation of $\N=4$ supersymmetric SU(N) gauge theory on $\Rbar\times S^3$. A one-loop computation shows that the coupling governing the instability is asymptotically free, so quantum corrections cannot turn the potential around. The big crunch singularity in the bulk occurs when a boundary scalar field runs to infinity, in finite time. Consistent quantum evolution requires that we impose boundary conditions at infinite scalar field, i.e. a self-adjoint extension of the system. We find that quantum spreading of the homogeneous mode of the boundary scalar leads to a natural UV cutoff in particle production as the wavefunction for the homogeneous mode bounces back from infinity. However a perturbative calculation indicates that despite this, the logarithmic running of the boundary coupling governing the instability generally leads to significant particle production across the bounce. This prevents the wave packet of the homogeneous boundary scalar to return close to its initial form. Translating back to the bulk theory, we conclude that a quantum transition from a big crunch to a big bang is an improbable outcome of cosmological evolution in this class of five-dimensional models.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 02:43:00 GMT" }, { "version": "v2", "created": "Tue, 22 Jan 2008 17:57:35 GMT" }, { "version": "v3", "created": "Wed, 9 Apr 2008 14:26:05 GMT" }, { "version": "v4", "created": "Wed, 9 Apr 2008 21:10:07 GMT" }, { "version": "v5", "created": "Thu, 5 Jul 2012 08:08:00 GMT" } ]
2013-05-30T00:00:00
[ [ "Craps", "Ben", "" ], [ "Hertog", "Thomas", "" ], [ "Turok", "Neil", "" ] ]
[ 0.0028644088, -0.0038499946, 0.0346212909, 0.084935531, -0.0811651498, -0.0608865991, 0.0265455376, 0.0137313297, -0.1275816262, 0.0368376672, 0.0322520658, -0.0377547853, -0.1353261918, 0.0752548203, 0.059561871, 0.0411939882, -0.0209281761, 0.0614980124, 0.0435122661, 0.0671026409, -0.0189920329, -0.1266645044, 0.0716882423, 0.0743886456, -0.0406844765, -0.0483271442, 0.0272079036, 0.0525306128, 0.1161685735, 0.0426206179, 0.0173106454, -0.0271824282, -0.0476393066, -0.0197053496, -0.1511210501, 0.1443955004, 0.0090119811, 0.0591542609, 0.0259978138, 0.0163425747, -0.0325832479, 0.0118142935, -0.0331182331, 0.0667969286, -0.0797894672, 0.0069611981, -0.0654212534, -0.0515880175, -0.0893173292, 0.0259850752, 0.0353346094, 0.032124687, -0.0042480505, -0.0062224069, -0.1157609671, -0.0633322522, -0.0089100786, 0.0744905472, -0.0280995481, -0.0710768253, 0.0345448665, -0.0179730114, -0.0676630959, -0.0365319587, -0.0448369943, -0.0206988957, -0.0359205455, 0.0243419018, -0.0528872721, 0.0929348618, -0.0991508961, -0.0233993065, 0.0295261797, 0.0622113273, 0.0918139368, -0.0632303506, 0.0157311615, 0.0757643282, -0.0570652634, -0.0202912875, 0.0206734203, 0.0184697844, 0.016992202, -0.0328889526, 0.0313094705, 0.047537405, -0.0444548614, 0.0196034461, -0.0971638039, -0.0436396413, 0.1105639488, 0.0857507512, -0.0326851495, 0.0157821123, 0.0268257689, -0.1244226545, 0.1022079661, 0.0281504989, 0.0735224783, 0.0090501942, -0.0275136102, 0.0327361003, 0.0928839073, -0.1551971436, 0.0963485837, 0.0434867889, -0.0439963005, -0.0046206308, -0.0478685871, -0.0223802831, 0.0332710892, 0.0381623954, -0.0930367634, 0.0644022301, -0.1344090849, -0.0231572874, -0.0925782025, -0.0650136396, -0.0346212909, 0.0591542609, 0.0198709406, 0.0370669477, 0.02412536, 0.0109481243, -0.005782953, -0.1202446669, 0.0237432271, -0.0193741675, -0.100271821, 0.0878906995, 0.0605299398, -0.0442510545, -0.089623034, -0.0136421649, -0.0741338953, -0.0337551236, 0.0178201571, -0.0240744092, 0.113824822, 0.0141389379, 0.0397164039, 0.0214759018, 0.001100226, -0.0150433211, 0.1354281008, 0.1428669691, -0.0312330425, 0.0566067062, 0.0337296464, -0.035436511, -0.0644531772, -0.0203804523, 0.0877378434, -0.0137058534, 0.0541610494, -0.1575408876, 0.0249915291, 0.0520975292, -0.0041206726, -0.0827446356, 0.0220745765, 0.0674592927, -0.0888078213, -0.0250042658, 0.0912025198, -0.0747453049, -0.0399456844, -0.03681219, -0.0779042765, -0.0874321386, -0.0314368457, -0.042697046, -0.0892663747, -0.0288128629, 0.1276835352, 0.0524287112, -0.0235394221, -0.1489810944, -0.0292459484, 0.1473506689, 0.1235055402, 0.0216160174, -0.0286854859, -0.0527344197, 0.0100373728, -0.0210046023, -0.0568105094, 0.1086278111, -0.0186735895, -0.0511039831, -0.0631794035, 0.0320227854, -0.0080757542, 0.1343071759, -0.0015818734, -0.0601732843, 0.0219471995, 0.0560462438, -0.0377547853, 0.0479959622, 0.0389776155, 0.0616508648, 0.0523777604, 0.0081967628, 0.0432065576, 0.0118015558, 0.06134516, 0.0556895845, -0.104959324, -0.0510020815, 0.009617026, 0.0003620317, 0.0325068198, -0.0053912662, -0.0903872997, -0.0413723178, -0.0395635515, -0.0030920967, 0.0352836587, 0.1037364975, 0.0367102884, 0.0832031965, -0.0594090149, -0.0028851076, 0.1184104234, 0.0084642563, 0.0314368457, 0.0836108029, -0.014342743, 0.0833050981, 0.0033022701, 0.0860055089, -0.0900306478, -0.0309782866, -0.0111901416, -0.0498556793, 0.0144191692, 0.0324303955, -0.0428753756, -0.1135191172, -0.0433339365, -0.0630774945, -0.0660836175, 0.0473845489, -0.0284052547, -0.0029535734, -0.0242654756, -0.0079738516, 0.0102348076, 0.019896416, 0.0037767524, 0.0786685422, 0.08671882, 0.0530910753, -0.0146994004, 0.0251061693 ]
712.4181
Gabrijela Zaharijas
Gabrijela Zaharijas
Implications of Intermediate Mass Black Hole in globular cluster G1 on Dark Matter detection
5 pages, 1 figure
Phys.Rev.D78:027301,2008
10.1103/PhysRevD.78.027301
ANL-HEP-PR-08-15
astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Recently there has been a growing evidence in favor of the presence of an Intermediate Mass Black Hole in the globular cluster G1, in Andromeda Galaxy. In this paper, we explore whether the adiabatic growth in the dark matter density due to the presence of a black hole could result in an observable gamma ray signal due to dark matter annihilation in this globular cluster. Starting from an initial NFW matter profile, with density parameters consistent with G1 observations, we find that indeed, if the spike in the density has been formed and has survived till present, the signal could be observed by GLAST and current ACT detectors.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 07:50:55 GMT" }, { "version": "v2", "created": "Thu, 7 Aug 2008 02:01:23 GMT" } ]
2008-12-18T00:00:00
[ [ "Zaharijas", "Gabrijela", "" ] ]
[ 0.0431906916, 0.0370981842, 0.0781163573, 0.0408528708, -0.0527072884, 0.0230712444, 0.1081538424, 0.0241811201, -0.0206271578, -0.0176281314, -0.0465203188, 0.0532740317, -0.1842865944, -0.007237806, 0.0606417172, 0.0159515105, 0.0011534147, 0.0276524331, 0.0163411479, 0.0620585792, -0.0196943898, 0.0342880748, 0.0382552892, 0.049590189, -0.0838782638, -0.0945991874, 0.009327678, -0.0100243026, 0.0327767543, 0.044182498, 0.0409709401, -0.0086723799, -0.1037143394, -0.0143693481, -0.1110820249, 0.1101374477, -0.0133657362, 0.0816585124, -0.0339574739, 0.0005357512, -0.0529434308, 0.0832170621, -0.0205326993, 0.1200554892, -0.0499207899, -0.0092332205, -0.011606466, -0.110893108, -0.0029577005, -0.0215245038, -0.0825558603, 0.0067064827, -0.0290929116, 0.0371217988, -0.1438587755, -0.0425767191, 0.0117835738, -0.0282427929, -0.0090738237, -0.040191669, -0.1530211568, -0.0318321772, 0.0330837406, -0.0122322468, 0.0038402879, -0.0558243841, 0.0522822291, 0.0681510866, -0.0021636672, 0.0461897179, -0.0007032656, -0.1314848512, -0.0308167599, -0.0662147105, -0.0366967395, 0.0597443692, 0.0792026147, -0.0811389983, -0.0149478996, 0.070559755, -0.0489289872, -0.000974093, -0.0048468504, -0.0684816912, -0.0400027521, 0.0107858665, 0.0335324146, -0.0112463469, -0.1284622103, 0.0269203875, 0.0108980341, -0.0198360756, 0.0614918359, 0.0427892506, 0.0015482175, -0.0481497124, 0.0801944211, -0.0262591857, 0.0446075574, 0.0194818601, 0.0444658697, 0.0936073884, 0.1278954595, -0.0967244804, 0.1094762459, -0.0788720176, -0.0106677944, 0.0421044305, 0.0281955656, -0.0143929617, 0.0975745991, -0.0118189948, -0.0864286125, 0.0095874369, -0.0508181378, -0.028431708, 0.042057205, 0.0252437685, -0.0185136702, 0.0520933121, -0.0206861924, 0.0573357046, 0.0156917535, -0.0581858233, 0.0309112184, -0.0876093358, 0.0094811721, -0.0345006026, -0.2446449399, -0.0075802146, 0.0652701333, -0.0498735607, 0.0239685923, -0.0282427929, -0.0363897532, -0.0088849086, 0.0336032584, -0.0052305842, 0.0253854543, 0.0692845806, 0.0006276259, 0.0089734625, 0.0536518618, 0.0819418803, -0.0001805208, 0.0680093989, -0.0501097068, -0.0233073886, 0.0216071531, 0.0091859922, -0.0209577587, 0.0303444732, -0.0014567118, -0.1086261272, -0.0302027874, -0.0144047691, -0.0065825074, 0.0733462498, -0.0568161868, -0.1163716465, 0.0279358067, -0.0445603281, 0.028360866, 0.0034683615, -0.0145110339, 0.100786157, -0.0247242507, -0.0798165873, -0.1335629076, -0.0476774238, 0.0051744999, 0.0327295251, -0.0777385235, -0.0226461869, -0.0884122252, 0.0853423551, -0.0367675833, -0.1343185753, -0.0013150255, -0.0003234062, 0.0400735959, 0.0540769212, 0.0529434308, -0.0455285162, -0.1031475961, 0.0182184912, -0.0231302809, 0.070559755, -0.0148534421, -0.0114883939, -0.034925662, 0.0447492413, 0.0622947216, 0.0945519581, -0.0473232083, -0.0469217636, 0.0105733369, -0.0148298284, 0.0438991264, 0.1346019357, 0.1056034863, 0.0073735886, 0.062578097, -0.1413084269, -0.1130656302, -0.0401208252, 0.1493373066, 0.010484783, 0.0700874701, 0.0231420882, 0.085531272, -0.1211889759, -0.0388928764, -0.0645144731, -0.061869666, 0.0999360383, -0.1175051332, 0.0620113499, 0.1192053705, 0.0636171252, 0.0337449424, 0.1073037237, 0.0379955322, 0.053321261, 0.0218314901, 0.0080347918, 0.1030531377, -0.0145110339, 0.1039032564, 0.1158048958, 0.0558243841, 0.0258813556, -0.0760382935, -0.0555882417, 0.0016500545, -0.0302264001, 0.067537114, 0.0800999627, 0.047724653, -0.0545964353, 0.0027864964, 0.0069190119, 0.0262828004, 0.0584219657, -0.0838310346, -0.0007054795, -0.0431670807, -0.0805722475, 0.0142276613, 0.0918126926, 0.0011002823, -0.0306042302, 0.005570041, -0.0460244194, -0.0362244509, -0.0169551224 ]
712.4182
Mukund Vengalattore
M. Vengalattore, S. R. Leslie, J. Guzman and D. M. Stamper-Kurn
Spontaneously modulated spin textures in a dipolar spinor Bose-Einstein condensate
null
Phys. Rev. Lett. 100, 170403 (2008)
10.1103/PhysRevLett.100.170403
null
quant-ph cond-mat.mes-hall physics.atom-ph
null
Helical spin textures in a $^{87}$Rb F=1 spinor Bose-Einstein condensate are found to decay spontaneously toward a spatially modulated structure of spin domains. This evolution is ascribed to magnetic dipolar interactions that energetically favor the short-wavelength domains over the long-wavelength spin helix. This is confirmed by eliminating the dipolar interactions by a sequence of rf pulses and observing a suppression of the formation of the short-range domains. This study confirms the significance of magnetic dipole interactions in degenerate $^{87}$Rb F=1 spinor gases.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 03:00:01 GMT" } ]
2009-11-13T00:00:00
[ [ "Vengalattore", "M.", "" ], [ "Leslie", "S. R.", "" ], [ "Guzman", "J.", "" ], [ "Stamper-Kurn", "D. M.", "" ] ]
[ 0.0601636171, 0.0588148758, -0.0205683466, -0.0109886508, -0.0978802815, 0.0993253663, 0.0026011493, -0.01517337, -0.0603081249, -0.0671963543, 0.036488343, 0.0855007395, -0.0224228688, -0.0183164254, -0.0008158697, 0.0703755394, -0.0533235595, 0.0459295511, 0.0563100651, 0.003805385, -0.0971577391, -0.12235035, -0.0200384837, 0.0111512234, 0.0131502543, 0.0244580284, 0.0477118194, -0.0605008043, 0.0909920558, -0.0716279447, -0.0196290426, -0.0486752093, -0.049325496, -0.1862230152, -0.1115603969, 0.1010594666, 0.0022353625, 0.0341521241, -0.0602599569, 0.0000518856, 0.0347542427, 0.0116449594, -0.0810691491, 0.1510593295, 0.0960498452, 0.0701346919, -0.0743736029, 0.0014849732, 0.0768784136, -0.0172928255, -0.0847781971, 0.0257465597, -0.0279864389, -0.0674853697, -0.0266376939, -0.0342725478, 0.0593929067, 0.1007704511, -0.0075987275, -0.0615605302, 0.0154744294, -0.0662811324, -0.0498553589, -0.0071531604, -0.0534198992, 0.0400769673, -0.0315268934, 0.0737955645, 0.0319604166, 0.0011605822, 0.0004105691, 0.0050638113, 0.0234585125, -0.0000164406, -0.0839593187, -0.0974949226, 0.0690267906, -0.0094472291, -0.0563582331, 0.0313342139, 0.0031159599, -0.0544796251, 0.146820426, -0.0865122974, -0.0372831374, -0.0014932523, 0.0392099172, 0.0301540624, -0.0060994541, 0.0443640463, 0.0131261693, 0.0186656546, -0.0861269385, -0.0276733376, 0.0129214497, -0.1170517132, 0.0704237074, -0.0507705808, 0.0229166057, 0.0514449514, -0.0879573822, 0.0262523387, 0.0448216535, 0.0251685269, 0.1411364228, 0.0211825073, -0.0114522818, -0.000001864, -0.0744699389, 0.0107478043, 0.1455680132, -0.0486270413, -0.0358621404, -0.0023317016, -0.0313582979, -0.1011558026, -0.1044313237, -0.0806356221, -0.1638724059, 0.0659439489, -0.0354767852, -0.0526491888, 0.0365846828, 0.0228202678, 0.0587667041, -0.0988436714, 0.0210982095, -0.089691475, 0.0189787559, 0.0349469222, 0.0928224921, -0.0040673064, 0.0775527805, -0.0916182548, -0.0841519907, 0.0023919132, 0.0166545808, 0.0011237025, 0.0798649117, 0.0632464588, -0.0011485398, -0.015618938, 0.1532751322, 0.0745181069, 0.0676298812, 0.0328033827, -0.0021495607, -0.0022925639, 0.0020186002, -0.0005449167, -0.0539979301, -0.0245182402, 0.0145592103, 0.0225914624, -0.0283477101, -0.0758186802, 0.0228202678, 0.0565027408, -0.0116389384, -0.0110609056, -0.029383352, 0.0379575118, 0.0708090588, -0.0765893906, 0.0738437325, -0.0319363326, -0.077215597, 0.0313582979, -0.0627647638, -0.1033715978, 0.0149204805, -0.0830922648, -0.1311171949, -0.0816471875, 0.0790460333, 0.1032752544, 0.0173891634, -0.1102116555, -0.0396434404, 0.0623312406, 0.004515884, 0.0600672774, 0.0422445908, 0.0574661307, -0.0673890337, 0.0086704977, 0.0279864389, 0.0686414391, -0.0029744622, -0.0482416824, -0.0973504186, 0.0913774073, 0.0410644375, 0.0991326869, -0.110018976, -0.1371865422, 0.0359343961, 0.0275288299, -0.0228684377, -0.0553466752, 0.0621867329, 0.0107237194, 0.0005042737, -0.0417147279, -0.16281268, 0.0441954508, 0.0642098486, 0.0278660152, -0.0920517817, -0.0428467095, 0.1174370721, -0.0135115255, 0.0672926903, -0.0251203571, -0.1052020341, -0.0476154797, -0.0338149406, -0.0482416824, 0.0834294558, 0.0750479698, -0.0515412912, -0.0489642248, 0.0503370538, 0.138920635, -0.0115967905, 0.0006634587, 0.0088451114, 0.0018409754, 0.042605862, 0.053034544, 0.0147157609, -0.0141016003, 0.0576588064, 0.0801057592, -0.0300336387, -0.0404141508, -0.0354045294, 0.0051782136, -0.0271675587, -0.0389449857, 0.0245423242, 0.0200023558, -0.0290461667, 0.048867885, -0.0162330978, 0.0196049586, -0.0286848955, 0.0131020853, 0.1271672994, -0.0182682555, -0.0802502707, 0.0357898846, -0.0880537182, -0.0125360945, -0.0264450163, 0.0608861595 ]
712.4183
Daoshun Wang
Dao-Shun Wang, Feng Yi and Xiaobo Li
Probabilistic Visual Secret Sharing Schemes for Gray-scale images and Color images
null
null
null
null
cs.CR cs.CV
null
Visual secrete sharing (VSS) is an encryption technique that utilizes human visual system in the recovering of the secret image and it does not require any complex calculation. Pixel expansion has been a major issue of VSS schemes. A number of probabilistic VSS schemes with minimum pixel expansion have been proposed for binary secret images. This paper presents a general probabilistic (k, n)-VSS scheme for gray-scale images and another scheme for color images. With our schemes, the pixel expansion can be set to a user-defined value. When this value is 1, there is no pixel expansion at all. The quality of reconstructed secret images, measured by Average Relative Difference, is equivalent to Relative Difference of existing deterministic schemes. Previous probabilistic VSS schemes for black-and-white images with respect to pixel expansion can be viewed as special cases of the schemes proposed here
[ { "version": "v1", "created": "Thu, 27 Dec 2007 03:27:10 GMT" } ]
2007-12-28T00:00:00
[ [ "Wang", "Dao-Shun", "" ], [ "Yi", "Feng", "" ], [ "Li", "Xiaobo", "" ] ]
[ 0.0772107989, -0.0501920469, 0.0493374988, 0.0111593734, -0.0311909523, -0.0784674883, 0.1051594988, -0.00278356, -0.1650782973, -0.1008365005, 0.0521273427, 0.0089413226, -0.0877166986, 0.0522278771, -0.0378513895, -0.0396610163, 0.0190136619, 0.0007029588, -0.0746974275, 0.0057430561, -0.1091808975, -0.0603712052, 0.0150299668, 0.0781156123, 0.0206347872, -0.0599187985, 0.1293884069, -0.0333775841, 0.0730386004, -0.0666546375, -0.0682129264, -0.0619294979, -0.0635883212, -0.0873648226, -0.0280995034, 0.0726364627, -0.0568022169, 0.0614770912, 0.001646259, 0.0828910246, 0.0536353663, 0.0231984276, 0.0048351004, 0.1076728776, 0.1036514789, 0.0958600268, 0.0121081714, -0.1461777389, -0.1086782217, 0.074094221, 0.0351872146, 0.0574556924, 0.0042947251, -0.0244676806, -0.0541883111, 0.0324727707, -0.0630353838, -0.0979712605, -0.0215144679, -0.0053283493, 0.0794225708, -0.0387059338, -0.0118505508, 0.0670567751, 0.0233617965, -0.0709776357, -0.0070877103, 0.0243797116, 0.0700225532, -0.0701230913, -0.0594663918, 0.058963716, 0.0638899282, -0.0216527041, 0.0751498342, 0.0935477242, 0.0069180578, 0.1525114328, 0.0164625887, 0.0302358698, 0.051725205, 0.0206976216, 0.0519765429, 0.0643926039, -0.1128001511, -0.0153190047, -0.0823380798, 0.0232612621, -0.1112921312, 0.0222433452, -0.0068238061, 0.0820364729, 0.0149294324, 0.0129564349, 0.0289289169, 0.1052600369, -0.0123029584, -0.0126171298, 0.0516246706, -0.0345337354, -0.1606547683, -0.0411439054, 0.0224569831, -0.0574556924, 0.1552258879, -0.0120893214, -0.0225575175, 0.0418225154, -0.0260636713, 0.0937990621, -0.0213762317, -0.0398620851, -0.0071631116, -0.0124726109, 0.0500161126, -0.1202397346, -0.1084771529, -0.0855551958, 0.0236759689, 0.020886125, -0.0187623259, -0.0167516265, 0.0869124159, -0.0772107989, 0.0183224846, -0.0487091579, -0.0107635176, -0.1375317425, 0.0227334537, -0.0195917375, 0.062532708, -0.055696331, 0.144971326, -0.0081684608, -0.0044109686, -0.0154321063, 0.0777134746, 0.04913643, -0.0874150917, 0.0115238121, -0.0103802281, -0.0345840044, 0.0878674984, 0.1105883867, -0.0375749171, -0.0123218084, -0.0870632231, 0.0476786755, -0.0539369732, 0.0093937293, -0.0609744154, -0.002265177, 0.0257872008, 0.0646942034, -0.1389392316, -0.1460772008, 0.0324979052, 0.0326738432, -0.0752001032, 0.0285016429, 0.0001314612, 0.0104933297, 0.0927434415, -0.0236382671, -0.058461044, 0.0218789075, 0.0141125862, -0.0075087002, -0.078568019, -0.0954076201, -0.0299342647, -0.041721981, -0.0124034928, -0.0277224984, -0.0006310921, 0.0154823745, 0.0759541169, -0.1207424104, -0.0092303604, -0.10209319, 0.002992484, 0.0840974376, 0.0487342924, -0.0090167234, 0.0295823924, -0.0703744292, 0.050920926, 0.0376000516, 0.0585113093, -0.0730386004, -0.0493626334, 0.0101163238, 0.0521776117, -0.0166762266, 0.0346342735, -0.077311337, 0.0153944064, 0.0188125931, -0.086962685, -0.0267171487, -0.0180585813, 0.0273454916, -0.0297583286, -0.0492118336, 0.0279235672, -0.0337294564, 0.0682631955, 0.0040402464, -0.0214893334, 0.0196671393, 0.0102042919, 0.0139617836, 0.0063871075, -0.0585113093, -0.0729380697, -0.0198430754, 0.0188251585, 0.106969133, 0.0232612621, 0.1009370387, -0.1326055229, -0.0204839855, 0.0428781323, 0.0674086511, -0.0468743965, 0.0318695605, -0.0148163307, -0.0547915176, 0.0577572994, -0.0664535686, 0.0242163427, -0.0393342786, -0.0948044062, -0.0038171844, -0.02058452, -0.1669884622, -0.0527305529, -0.008683702, 0.0190639291, -0.0490107611, 0.0930953175, 0.0790706947, 0.0960108265, 0.0259380043, -0.0528310873, 0.0905819386, -0.0827402174, 0.0165002905, 0.0298337303, -0.0116871819, -0.0026154781, -0.0012205564, -0.0792215019, -0.0295321252, 0.016349487, -0.0431294702 ]
712.4184
Yun-Song Piao
Yun-Song Piao
Island Cosmology in the Landscape
9 pages, 7 figures, ref. added, contents extended, to publish in Nucl.Phys.B
Nucl.Phys.B803:194-208,2008
10.1016/j.nuclphysb.2008.06.007
null
gr-qc
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
In the eternally inflationary background driven by the metastable vacua of the landscape, it is possible that some local quantum fluctuations with the null energy condition violation can be large enough to stride over the barriers among different vacua, so that create some islands full of radiation in new vacua, and then these emergently thermalized islands will enter into the evolution of standard big bang cosmology. In this paper, we calculate the spectrum of curvature perturbation generated during the emergence of island. We find that generally the spectrum obtained is nearly scale invariant, which can be well related to that of slow roll inflation by a simple duality. This in some sense suggests a degeneracy between their scalar spectra. In addition, we also simply estimate the non-Gaussianity of perturbation, which is naturally large, yet, can lie well in the observational bound. The results shown here indicate that the island emergently thermalized in the landscape can be consistent with our observable universe.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 04:07:00 GMT" }, { "version": "v2", "created": "Tue, 8 Jan 2008 11:55:01 GMT" }, { "version": "v3", "created": "Wed, 11 Jun 2008 13:30:12 GMT" } ]
2008-11-26T00:00:00
[ [ "Piao", "Yun-Song", "" ] ]
[ 0.0512864105, 0.0313446969, 0.0035161453, 0.0765242949, -0.0428017229, -0.0343710817, -0.045503851, 0.0398834236, -0.0565825813, 0.0450444892, -0.0421261899, 0.0170504339, -0.123865597, 0.0041241245, 0.0557179004, 0.0466117263, -0.1032213271, 0.1052749455, -0.0203605425, 0.0725251436, -0.1027889848, -0.1386732608, 0.0353168249, 0.07441663, -0.0429098085, -0.0654996037, -0.0209279899, 0.105977498, 0.1685047597, -0.0559881143, 0.0141051132, -0.0780374855, -0.1019783467, -0.0566906668, -0.0994383469, 0.1522919983, -0.0000805889, -0.0206577759, -0.0079239933, -0.0671749264, -0.1150026098, 0.0212387349, -0.0757136568, 0.0797668472, 0.0142672416, 0.0187933072, -0.00534346, 0.0124365492, -0.0537723675, -0.0322093777, -0.0429368317, -0.0025653336, -0.0059244176, -0.076578334, -0.0794425905, -0.0542047098, -0.0244407561, 0.0505838543, -0.1205149516, -0.0840362087, -0.0417749137, -0.034317039, -0.0066404822, 0.0287776738, -0.0783617422, 0.0349925719, 0.0001670887, 0.0623110943, 0.0286695883, 0.0948447287, -0.0782536566, -0.0560421571, -0.0924128145, 0.0714442879, 0.1127328202, -0.0721468478, -0.0472872593, -0.0025248018, -0.0217656493, -0.0640404597, 0.0472061932, -0.0118758567, -0.0054515451, -0.0380459763, 0.050421726, 0.0872247219, 0.0151724545, -0.0118826125, -0.0728494003, 0.0306421425, 0.0618787557, 0.0774430186, -0.0435042754, -0.0408021472, 0.0288857594, -0.0856034458, 0.1205149516, -0.0308312923, 0.0348304436, -0.0054988326, -0.0354249105, -0.0032678873, 0.1110034585, -0.05798769, 0.1598579586, 0.0241029914, -0.0444770418, 0.1012757942, -0.0289127808, -0.0281021409, 0.005117157, 0.007937504, -0.0440447032, 0.0152535187, -0.0961417481, 0.0290478878, -0.0726872683, -0.0643106699, 0.0263187364, -0.0433961935, -0.0584200285, -0.0429098085, 0.0470170453, 0.0296153333, -0.0056778486, -0.0830094069, -0.0307772495, -0.0243596938, -0.083117485, 0.0566906668, 0.076578334, 0.0013519089, -0.0606357753, -0.0118285697, 0.0089508025, 0.0046341512, 0.0000234457, 0.0073633017, 0.0758217424, 0.0128756445, 0.0925209001, 0.0011889368, 0.0977630243, -0.0657157749, 0.1202987805, 0.088791959, 0.0095452704, -0.0230221394, 0.1348902732, 0.0415587425, 0.0172801148, -0.0479087457, 0.0077956421, 0.0152940499, 0.0517998114, -0.0947366431, 0.0742004663, -0.0025687113, -0.0130647942, 0.0331010818, -0.0545289628, 0.0904132351, 0.0128148468, 0.00879543, 0.1027889848, -0.0999787748, -0.0885217488, -0.0480978973, -0.1287294328, -0.0856574923, -0.0627974793, -0.0721468478, -0.045774065, -0.037208315, 0.1129489914, 0.0838740841, 0.0207118187, -0.1927158386, 0.0813881233, 0.0204416066, 0.0669587553, 0.0324525684, 0.042207256, -0.0421261899, 0.0222520325, 0.0053333272, -0.005073247, 0.0182528812, 0.0617166273, 0.0225222446, -0.0903591961, 0.0557179004, 0.1115438864, 0.0717145056, 0.0161992628, -0.128945604, 0.0019708653, 0.0457200222, -0.0301287379, 0.0249811821, 0.0617706701, 0.0056710932, 0.0597710945, -0.1079230309, -0.0314257592, -0.0779293999, 0.0605817325, 0.08803536, -0.0378298052, -0.0042322096, 0.0042288317, -0.0103423987, 0.070255354, 0.0019235781, -0.0545830056, -0.034722358, -0.0585281141, 0.1144621819, 0.0557179004, 0.0211576708, -0.0110246865, 0.0799289793, 0.0438555554, 0.0504487492, 0.1440775245, -0.0136052193, 0.0343710817, -0.0332632065, 0.0422883183, 0.0216710754, 0.0622030087, 0.0257377792, -0.0042254543, -0.0182258599, 0.0396132097, -0.0412344895, 0.0714983344, 0.0538804531, -0.1419158131, -0.0806315318, 0.041937042, 0.0523942821, -0.0445040651, -0.0191310737, -0.0144563904, 0.0298585258, -0.0068904292, 0.0561502427, 0.0139835179, 0.0202659685, 0.0187392645, 0.0409642756, 0.0051711993, -0.0174017102, -0.0438555554, 0.0082414933 ]
712.4185
Michael Anshelevich
Michael Anshelevich
Appell polynomials and their relatives II. Boolean theory
null
Indiana Univ. Math. J. 58 (2009), 929-968
10.1512/iumj.2009.58.3523
null
math.OA math.CO
null
The Appell-type polynomial family corresponding to the simplest non-commutative derivative operator turns out to be connected with the Boolean probability theory, the simplest of the three universal non-commutative probability theories (the other two being free and tensor/classical probability). The basic properties of the Boolean Appell polynomials are described. In particular, their generating function turns out to have a resolvent-type form, just like the generating function for the free Sheffer polynomials. It follows that the Meixner (that is, Sheffer plus orthogonal) polynomial classes, in the Boolean and free theory, coincide. This is true even in the multivariate case. A number of applications of this fact are described, to the Belinschi-Nica and Bercovici-Pata maps, conditional freeness, and the Laha-Lukacs type characterization. A number of properties which hold for the Meixner class in the free and classical cases turn out to hold in general in the Boolean theory. Examples include the behavior of the Jacobi coefficients under convolution, the relationship between the Jacobi coefficients and cumulants, and an operator model for cumulants. Along the way, we obtain a multivariate version of the Stieltjes continued fraction expansion for the moment generating function of an arbitrary state with monic orthogonal polynomials.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 04:21:56 GMT" } ]
2009-04-28T00:00:00
[ [ "Anshelevich", "Michael", "" ] ]
[ -0.0764485449, -0.0295307655, -0.0257001873, 0.0532205775, -0.0074098585, -0.110679239, 0.0516448803, -0.0666140169, -0.0466189459, 0.0587355234, -0.0480588078, -0.068787396, -0.0137262363, 0.0897061527, 0.0105001293, -0.0304544494, 0.0377080962, 0.0524327271, 0.1182317287, 0.0726994723, -0.0476512983, 0.0032532741, -0.0504223555, -0.0472981259, 0.0089855567, -0.156265825, -0.0271808002, 0.0170881804, 0.0665053502, -0.1099728942, 0.0593332015, -0.0481131412, 0.0323833227, -0.045097582, -0.1302939653, 0.0461842678, 0.0364312381, 0.0189491343, -0.0389849581, 0.0208644234, -0.0735144913, -0.0037864309, -0.1104619056, 0.0771005601, -0.023608312, 0.0188812166, -0.0643319711, -0.0360780656, -0.0444999002, -0.0241109058, -0.0220190287, 0.0531390756, 0.0521610565, -0.0079735778, -0.0915535241, 0.0668313503, -0.0963892862, -0.0152815599, -0.0114102308, -0.052948907, 0.0463201031, -0.0268276259, 0.005413068, 0.0469449498, -0.0768288895, -0.0105884224, -0.0091689359, 0.055747129, 0.0910645127, 0.0589528605, -0.0064046714, 0.0031327198, 0.039609801, 0.0913361832, -0.0457767621, 0.0464831069, 0.0489824936, 0.1127982885, -0.1356187463, 0.0439022221, 0.1019314006, 0.0937268957, 0.1019314006, -0.0248172525, -0.0197913181, 0.0314868055, 0.0279278997, 0.0035385301, -0.0694394037, -0.03651274, 0.0133526875, 0.0175092705, 0.0369745828, 0.01061559, 0.0481131412, 0.0609088987, 0.0384687781, 0.0196283143, 0.0025757917, -0.0498518422, -0.1119289324, 0.0041022496, 0.0581921786, -0.0230242163, 0.090955846, 0.0364855714, -0.099214673, -0.0209051743, -0.0884564593, 0.0283897426, -0.0323561542, -0.0201173238, -0.0559644662, 0.0272758864, 0.0815559849, -0.0284712426, -0.0525957309, 0.0221412815, 0.005582863, -0.0210545938, -0.1037787721, -0.0753075257, 0.0364040695, 0.0201580748, 0.0824253336, -0.0671030283, 0.0691134036, -0.0775352344, 0.0405063219, -0.0980736539, 0.038251441, 0.0483033136, -0.0017013469, -0.0229019634, -0.1238825098, -0.0133119365, 0.0707434341, 0.0166670885, 0.115189001, 0.0581378452, 0.1116029248, 0.0120350774, 0.0258767735, 0.0047848262, -0.0352630466, 0.0193294752, -0.0921512023, -0.0939442366, -0.0005208465, -0.0184737071, 0.0167214219, -0.0288244169, 0.1318153441, 0.0313509665, -0.0189627167, -0.1127982885, 0.0092232702, 0.094433248, 0.002811807, -0.0798716173, 0.0037049293, 0.0663423464, -0.1141023114, 0.0425981954, 0.0217473563, 0.1177970544, -0.029123256, -0.0234317239, -0.0307261217, -0.1133416295, -0.0227932949, -0.0117294462, -0.094433248, -0.1001383588, -0.0023346827, -0.0125512546, 0.000764078, -0.1141023114, -0.1415955275, -0.0250753406, 0.0052976073, 0.0205248334, 0.0565621443, -0.1035614312, 0.0159743242, 0.0005989522, 0.0722104609, 0.0580835082, 0.0075185271, -0.007049893, -0.0125376703, 0.0324104913, 0.1049741283, 0.1094295532, 0.0112268524, -0.0838380307, 0.1160583496, -0.0417831801, -0.0700914189, -0.0409953296, 0.0512102023, -0.0493084975, 0.0268683769, 0.0857397392, -0.0586268529, 0.0788935944, 0.0513732061, 0.0142084546, -0.1117115989, -0.0044248602, -0.0027133259, -0.1073648408, 0.0625389367, 0.0856854022, -0.1017683968, 0.0064895689, -0.0466732793, 0.0833490193, 0.0067680329, 0.2140776664, -0.0065371115, 0.0871524289, 0.0304272827, -0.0010688602, -0.0041056457, 0.0769918934, 0.0430328734, -0.0309162922, -0.0176722743, 0.009257229, 0.0401803143, 0.0471622869, -0.1033984274, -0.0641689673, 0.0652013198, -0.0917165279, 0.0168436747, 0.0175636057, -0.0375179276, -0.0811756477, -0.0761225447, 0.0654729903, 0.0314868055, 0.0333885103, 0.03974564, 0.0570511557, -0.0443912335, -0.0212855153, -0.0327093303, -0.0466461107, -0.0224401206, 0.041185502, 0.0878587812, 0.1244258508, -0.0623759292, -0.0616695844 ]
712.4186
Fotis P. Gavriil
Fotis P. Gavriil (NASA/UMBC), Rim. Dib, Victoria M. Kaspi (McGill)
Activity from Magnetar Candidate 4U 0142+61: Bursts and Emission Lines
To appear in the proceedings of the "40 Years of Pulsars: Millisecond Pulsars, Magnetars and More" conference, held 12-17 August 2007, in Montreal QC (AIP, in press, eds: C. Bassa, Z. Wang, A. Cumming, V. Kaspi)
AIP Conf.Proc.983:234-238,2008
10.1063/1.2900150
null
astro-ph
null
After 6 years of quiescence, Anomalous X-ray Pulsar (AXP) 4U 0142+61 entered an active phase in 2006 March that lasted several months. During the active phase, several bursts were detected, and many aspects of the X-ray emission changed. We report on the discovery of six X-ray bursts, the first ever seen from this AXP in ~10 years of Rossi X-ray Timing Explorer (RXTE) monitoring. All the bursts occurred in the interval between 2006 April 6 and 2007 February 7. The bursts had the canonical fast rise slow decay profiles characteristic of SGR/AXP bursts. The burst durations ranged from 8-3x10^3 s as characterized by T90,these are very long durations even when compared to the broad T90 distributions of other bursts from SGRs and AXPs. The first five burst spectra are well modeled by simple blackbodies, with temperature kT ~2-6 keV. However, the sixth burst had a complicated spectrum consisting of at least three emission lines with possible additional emission and absorption lines. The most significant feature was at ~14 keV. Similar 14-keV spectral features were seen in bursts from AXPs 1E 1048.1-5937 and XTE J1810-197. If this feature is interpreted as a proton cyclotron line, then it supports the existence of a magnetar-strength field for these AXPs. Several of the bursts were accompanied by a short-term pulsed flux enhancement. We discuss these events in the context of the magnetar model.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 04:22:22 GMT" } ]
2009-06-23T00:00:00
[ [ "Gavriil", "Fotis P.", "", "NASA/UMBC" ], [ "Dib", "Rim.", "", "McGill" ], [ "Kaspi", "Victoria M.", "", "McGill" ] ]
[ -0.1055348665, 0.0333692245, -0.0277808178, -0.0222730152, -0.0397636481, 0.0574423485, -0.0107939495, -0.0198280886, 0.0963462442, -0.0729716644, 0.0279688891, -0.0592693277, -0.0070392401, -0.090489164, 0.1134876013, 0.0250134841, -0.1128427833, -0.0379635356, -0.1076305211, 0.0297152661, -0.055292964, -0.0421548411, -0.0509404577, -0.0238178875, -0.0743687674, -0.0491403453, -0.0619560629, 0.0723268539, 0.0473939702, -0.0645353273, 0.0520420149, -0.052445028, -0.0315153785, 0.0024298141, -0.0439549498, 0.0334229581, 0.0009260832, -0.0093968483, -0.0258329362, -0.0733478069, -0.020875914, -0.094519265, -0.0651264042, 0.0906503722, 0.026222514, -0.041751828, -0.0270957015, -0.0459431335, 0.0734015405, 0.0217088014, -0.0583558381, 0.0125134587, -0.0134067973, 0.0847395584, -0.0672220588, -0.0317571834, 0.0031451567, -0.0010889664, 0.0345782526, -0.0397367813, -0.030816827, -0.0135545675, 0.0018370537, -0.0240999945, 0.0293122567, 0.1013972983, 0.0635681003, 0.0553466976, 0.1196133494, 0.0381247401, 0.0221789796, -0.0396561772, 0.020875914, -0.0883935168, 0.1089201495, -0.044572901, 0.0514778011, -0.0285599716, -0.0529555045, 0.0056085549, 0.0861903951, 0.0197206195, -0.1190760061, -0.0645890608, -0.0403815955, 0.0529017709, 0.0523644239, -0.025080651, -0.0163756367, -0.0626008734, -0.0050745667, -0.0009739407, 0.0472596325, -0.0682967529, 0.098549366, 0.0272703394, 0.0418592989, -0.0484686606, 0.1540035307, 0.0839335397, -0.0117141558, -0.0156233516, 0.0312198363, -0.076464422, 0.0796347633, 0.020701278, -0.0688878298, 0.0555616356, 0.096507445, -0.0555616356, -0.004648048, -0.031810917, -0.0743687674, 0.0743687674, -0.0585170425, -0.0659324229, -0.0771629661, -0.0224610865, 0.0607738979, 0.082805112, -0.0535734557, 0.2329934835, -0.0197474863, -0.0487104692, 0.0241268612, -0.0334498249, 0.0275927465, -0.0459431335, -0.0391188301, -0.0169667192, 0.0239925254, -0.0539495982, 0.0643203855, -0.0756583959, -0.1263839155, -0.0434982069, -0.0141725158, -0.1808708608, -0.0525793619, 0.020163931, 0.0307093579, -0.0358678848, 0.0429608598, 0.0381516069, 0.0483611934, 0.0721656457, -0.0803870484, -0.0351155996, 0.052982375, -0.0918325335, -0.033664763, 0.05080612, 0.0510747917, -0.0173831619, 0.0700699911, -0.0992479175, -0.0015247209, 0.0743150339, -0.0716820359, -0.0701237321, 0.0102095855, 0.0602902882, -0.0396024436, -0.0061089592, 0.0200564619, 0.0364858322, -0.0725955218, -0.018739963, -0.1936597079, -0.1220851466, 0.0002074871, -0.1173564941, -0.0828588456, 0.0385814831, 0.0405696668, 0.0169129837, -0.0501344353, -0.1009136885, -0.1282109022, -0.0430414602, -0.0234014429, -0.0395218395, 0.1175714359, -0.011882076, -0.0234283116, 0.0069519216, -0.0133261951, 0.1138100103, 0.1150996387, 0.0212251898, -0.0345513858, 0.0004109862, -0.055830311, 0.111983031, -0.0584095754, -0.0902742296, -0.0011796437, -0.0626546144, -0.0148038985, 0.0394143723, 0.0715745687, 0.1047288477, 0.1238046512, -0.0668459162, 0.0017228675, -0.0234954786, 0.0707685426, 0.0332886204, -0.065018937, 0.0538958609, 0.0946267322, -0.0266255233, -0.0057093073, 0.049946364, -0.0266255233, -0.0430145934, -0.0040401747, 0.0421817079, 0.0304138176, -0.0242074635, -0.0265583545, 0.0578722283, -0.0163084697, 0.0811930671, 0.048737336, 0.0925848186, 0.121977672, 0.0082549872, 0.0703924, 0.0405428, -0.0432295315, 0.0915101245, 0.0115529513, -0.0403815955, 0.0513434671, -0.0221655462, 0.0437668785, 0.102203317, 0.0237372853, -0.0631382242, 0.0794198215, 0.002614527, -0.0122044841, 0.0114925001, -0.0495164879, 0.0015180041, 0.0284256339, -0.0523106903, 0.0158382915, -0.0257657692, 0.1140249446, 0.0385546163, -0.1161743328, -0.0145755261, -0.032993082, -0.0228372291 ]
712.4187
Chun-Khiang Chua
Chun-Khiang Chua
Rescattering effects in charmless B_{u,d,s} to P P decays
33 pages, 6 figures, version to appear in Phys. Rev. D
Phys.Rev.D78:076002,2008
10.1103/PhysRevD.78.076002
null
hep-ph hep-ex
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We study the final-state interaction (FSI) effects in charmless B_{u,d,s} to PP decays. We consider a FSI approach with both short- and long-distance contributions, where the former are from in-elastic channels and are contained in factorization amplitudes, while the latter are from the residual rescattering among PP states. Flavor SU(3) symmetry is used to constrain the residual rescattering S-matrix. We fit to all available data on the CP-averaged decay rates and CP asymmetries, and make predictions on unmeasured ones. Our main results are as follows: (i) Results are in agreement with data in the presence of FSI. (ii) For B decays, the pi^+pi^- and pi^0pi^0 rates are suppressed and enhanced respectively by FSI. (iii) The FSI has a large impact on direct CP asymmetries of many modes. (iv) The deviation (Delta A) between A(B{bar}^0 to K^-pi^+) and A(B^-to K^-\pi^0) can be understood in the FSI approach. (v) Sizable and complex color-suppressed tree amplitudes, which are crucial for the large \pi^0\pi^0 rate and Delta A, are generated through exchange rescattering. The correlation of the ratio B(pi^0pi^0)/B(pi^+pi^-) and Delta A is studied. (vi) The B^- to pi^-pi^0 direct CP violation is very small and is not affected by FSI. (vii) Several B_s decay rates are enhanced. In particular, the eta'eta' branching ratio is enhanced to the level of 1.0X10^{-4}, which can be checked experimentally. (viii) Time-dependent CP asymmetries S in B_{d,s} decays are studied. CP asymmetries in these modes will be useful to test the SM.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 13:42:14 GMT" }, { "version": "v2", "created": "Wed, 9 Jan 2008 12:14:36 GMT" }, { "version": "v3", "created": "Tue, 9 Sep 2008 07:32:20 GMT" } ]
2008-11-26T00:00:00
[ [ "Chua", "Chun-Khiang", "" ] ]
[ 0.0374071673, -0.0226326995, 0.0374071673, -0.0018065257, -0.0448687673, 0.0132994996, -0.0191250034, 0.0492069088, 0.0091596739, 0.0151215186, -0.0322509781, -0.018096244, -0.1001986563, -0.0024603454, 0.0624196455, 0.0273426808, -0.0123141222, 0.0007212159, 0.0457611866, -0.0478682816, -0.0515123196, -0.1149235442, 0.0353744365, 0.0236862469, -0.0389193185, -0.0608827062, 0.0658405796, -0.0561727248, 0.0525534749, 0.0089303721, -0.0033620589, -0.0513635837, -0.1209721491, -0.13366431, 0.023438355, 0.2377796918, -0.1145269126, 0.0757067502, -0.0718891844, -0.0721866637, -0.010820562, 0.0150471507, -0.1627174616, -0.0390432663, -0.0550819896, -0.0043691276, 0.0518097952, -0.0640061647, 0.0317551903, 0.0112853628, -0.0576105081, 0.0591474473, 0.0182449799, -0.0072570895, -0.0644523725, 0.0416957289, 0.0342837051, -0.0332177617, -0.0114712836, -0.0259792656, 0.0358454362, -0.1093707234, -0.0096430667, 0.021752676, -0.059544079, -0.0230789073, 0.0057945163, 0.0896879584, -0.0272435229, -0.027045209, 0.0109197199, 0.0586020835, 0.1300946474, -0.0557760932, 0.036217276, 0.0056426814, 0.1262274981, 0.0713438243, 0.0164973289, 0.0475956015, -0.048611965, 0.0301438794, 0.003578966, -0.0685178339, -0.0602877587, 0.0279376265, -0.0075173778, 0.0106780231, -0.1092715636, 0.063609533, 0.0957365632, -0.0492812768, -0.0949433073, 0.0538425222, 0.1238477156, -0.0375311151, 0.041323889, -0.0175880622, -0.0508677959, 0.0302926172, 0.0576105081, 0.0085771242, 0.021864228, -0.095686987, 0.0933072045, -0.0633616447, 0.0250620581, -0.0760538056, 0.0049888617, -0.0592466071, 0.1304912716, 0.0211577322, -0.1428859532, 0.0272435229, -0.0929105803, -0.0711455047, -0.093802996, 0.0101326574, 0.0031885335, 0.1267232895, 0.0531979986, 0.0486615449, 0.065146476, 0.0127045549, 0.0457116067, -0.0935055241, 0.0644027963, -0.1887958795, 0.0068232757, -0.1416960657, 0.0632129088, -0.0582054518, -0.0120290443, -0.0388697386, -0.0503968, 0.1070901006, -0.0488846488, 0.0257561598, 0.032474082, -0.0895392224, -0.0102194203, 0.0065010134, 0.1193856299, 0.0444473512, 0.0529501066, -0.0111118378, -0.0355975442, 0.0135473935, 0.088547647, 0.0583046116, -0.0454885028, 0.0154189914, -0.0012100313, -0.0420427807, -0.0356719121, -0.0830444098, 0.0158899892, 0.0484632291, 0.0096864486, -0.0400100499, 0.0428360403, 0.0312594026, -0.0608827062, -0.057759244, 0.044967927, -0.0197819211, -0.0854737684, -0.0346307568, -0.1365398765, -0.1268224418, 0.0490333848, -0.0492317006, -0.0889442787, -0.0567676686, 0.0086638862, 0.0065258029, -0.0751118064, -0.1015372798, 0.0227938294, -0.0399604738, 0.0262271594, 0.0798713639, -0.0242440086, 0.0116510065, -0.0640557483, 0.0176500343, 0.0375559032, 0.0667329952, 0.0295489356, -0.0473724939, 0.0069162357, 0.0885972232, 0.1030246392, 0.0146629149, -0.0202033408, -0.0308875609, 0.0094447518, 0.1092715636, 0.0141299441, 0.0802679956, 0.0164973289, -0.0304661412, 0.0360933319, -0.1372339875, -0.0297720395, -0.0546357818, 0.1736247838, -0.0481905453, -0.0621221736, 0.0041057402, 0.0492812768, 0.0422163047, 0.1052061096, 0.0138448663, -0.0742193907, 0.0176252462, -0.0484632291, 0.0191497914, 0.043505352, -0.0131135797, -0.1260291785, -0.0121963723, 0.0894400626, 0.066832155, -0.0318295583, 0.0397125781, 0.0538425222, 0.0684186742, -0.0928114206, 0.023438355, -0.0131631577, -0.0065939738, -0.016162673, 0.0174269304, -0.0748639107, -0.0734261274, -0.0099467365, 0.0453893468, 0.0160263311, -0.04714939, -0.0156297013, 0.0156916752, 0.0963315144, 0.0578584, -0.0035913608, 0.0446704552, -0.021752676, 0.0257561598, 0.0269212611, 0.0228186194, 0.0040685562, 0.0742193907, -0.0427120924, -0.0092526339, -0.0506694838, -0.0657414198 ]
712.4188
Haijhun Wanng
Hai-Jhun Wanng
The Lorentz Extension as Consequence of the Family Symmetry
8 pages, no figures
J.Math.Phys., 49, 053508 (2008)
10.1063/1.2918124
null
hep-ph
null
In this paper we postulate an algebraic model to explain how the symmetry of three lepton species plays its role in the Lorentz extension. Inspired by the two-to-one mapping between the group SL (2, C) and the Lorentz group, we design a mapping between SL (3, C) group, which displays the family symmetry, and a generalized Lorentz group. Following the conventional method, we apply the mapping results to Dirac equation to discuss its transformation invariance, and it turns out that only when the vertex matrix is extended to the combination can the Dirac-equation-form be reserved. At the same time we find that the Lorentz group has to be extended with an additional generator . The generalized vertex matrix is helpful in understanding the axial-like form of weak interaction and the neutrino oscillations.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 05:50:14 GMT" }, { "version": "v2", "created": "Fri, 9 May 2008 01:28:46 GMT" } ]
2013-04-16T00:00:00
[ [ "Wanng", "Hai-Jhun", "" ] ]
[ 0.020955747, -0.0823549032, -0.0192627124, -0.0494413562, -0.0729780942, 0.0428349674, -0.0527090319, -0.042503465, -0.1362952292, -0.0050199078, -0.0699945614, -0.0007114743, -0.0274200626, 0.0172381736, 0.0351156741, 0.0589128807, 0.0554084145, 0.0445161648, 0.0214648414, 0.0710837916, -0.012372178, -0.1018188819, 0.0479969494, -0.0138402646, 0.0281541049, -0.1094908193, 0.0010603667, 0.0072753145, 0.0570185743, -0.0571132898, 0.0382649563, -0.0340027697, -0.0113599095, -0.0529931784, -0.1143212989, 0.1226562336, 0.0193692669, -0.0068668551, -0.0050554262, 0.0312323514, -0.0396383293, -0.0243654959, -0.1218037978, 0.0105015524, 0.0283198562, 0.0196770914, -0.0510041565, 0.0032647159, -0.0237853657, -0.0467656516, -0.0283672139, -0.0165278092, 0.1020083129, -0.0251942538, -0.1278655827, -0.0215832349, 0.0779032856, 0.0018351078, 0.014183607, -0.094146952, -0.0497728586, -0.0697577745, -0.0448003076, 0.094762601, -0.0501990765, 0.0401355848, -0.1139424369, 0.0349499248, 0.018943049, 0.0889849663, -0.0568765029, -0.0312560312, 0.0659218058, 0.0550295562, -0.0156043358, -0.0353998207, 0.0002552872, -0.0055556409, -0.0904530585, 0.0769087747, 0.0563555695, -0.036725834, 0.0241287071, 0.004498974, 0.0158411246, 0.0525196008, 0.0461736806, 0.0571132898, -0.0884166807, 0.0003899604, 0.1024818942, -0.0032499167, -0.0863803029, 0.0548401251, 0.0655903071, -0.066205956, 0.0764352009, -0.0229210891, 0.0662533119, -0.0069615701, 0.0286750384, -0.0083231023, 0.0639801472, -0.082260184, 0.0936733708, 0.0352814272, 0.0702787116, -0.0799870193, -0.0961359665, 0.0221752059, -0.0352340713, 0.0426218584, -0.009187378, -0.027751565, -0.017155299, -0.0284382515, -0.0952835307, -0.0175459981, -0.0510515161, 0.0794187263, -0.0196889304, 0.0022850053, 0.0827811211, -0.0424324274, 0.1429252923, -0.0540824011, 0.0047416817, -0.0995457172, -0.0044634556, 0.0135561191, 0.0797028765, -0.0700419173, 0.0012068794, -0.0492045693, -0.136011079, -0.0112296762, 0.0677213967, -0.0519986674, 0.0946678817, 0.0098385457, 0.0271359161, -0.022352796, 0.059670601, -0.0115730185, 0.0834914818, 0.121330224, -0.0082520656, 0.0040017189, -0.0170250647, 0.0008346781, -0.0705628544, -0.0361101851, 0.0851016417, 0.0277752448, -0.0332213715, -0.1203830689, 0.0046144081, 0.0471918695, -0.0187180992, 0.0636012852, 0.0655429438, 0.1090172455, -0.0238919202, 0.0240695104, 0.0616596229, 0.0208965503, -0.0752512589, -0.0664900988, -0.047262907, -0.1734236032, -0.0146335047, -0.0629382804, -0.1347797811, 0.0119222812, 0.1221826598, 0.032724116, -0.0527090319, -0.1387578249, -0.0394015387, 0.027727887, 0.0814551041, 0.0496781431, -0.0813603923, -0.0272779893, -0.1061757877, 0.0692368448, 0.0399935097, 0.0263545159, 0.018765457, 0.0272069536, -0.0439005159, 0.0696630627, 0.1021030322, 0.1426411569, 0.0875168815, -0.1034290418, 0.038501747, 0.0998298675, 0.046292074, 0.0267096981, -0.0190496035, 0.0041023539, 0.1040920466, -0.1655622423, -0.0781874284, 0.046102643, 0.0550295562, -0.0615175478, -0.0442320183, -0.0431901515, 0.008181029, -0.0443504117, 0.1085436642, -0.032345254, -0.015154439, 0.0284619294, -0.019144319, 0.0180077348, 0.0008687163, 0.0554084145, -0.1251188368, 0.0711311474, 0.1058916375, 0.000279521, 0.0537982583, 0.0136389947, 0.0567817874, -0.0718415082, -0.0058930637, 0.0156516936, 0.0351393558, -0.0188009758, -0.0474523343, -0.1055127755, -0.0406091586, -0.056071423, -0.0678634718, -0.0697577745, -0.0000965651, -0.0281067472, -0.0494887121, 0.0909266323, 0.0356129296, 0.0540350452, 0.0205176882, 0.0183984358, 0.0206005648, -0.004134912, 0.1112904102, -0.036323294, 0.0163857359, 0.1245505437, -0.006689264, -0.0287697539, -0.0876589566, 0.1020083129 ]
712.4189
Lisa M. Young
Lisa M. Young (NMT), Martin Bureau and Michele Cappellari (University of Oxford)
Structure and Kinematics of Molecular Disks in Fast-Rotator Early-Type Galaxies
ApJ, accepted
null
10.1086/529019
null
astro-ph
null
We present interferometric observations resolving the CO emission in the four gas-rich lenticular galaxies NGC 3032, NGC 4150, NGC 4459, and NGC 4526, and we compare the CO distribution and kinematics to those of the stars and ionized gas. Counterrotation documents an external origin for the gas in at least one case (NGC 3032), and the comparisons to stellar and ionized gas substructures in all four galaxies offer insights into their formation histories. The molecular gas is found in kpc-scale disks with mostly regular kinematics and average surface densities of 100 to 200 \msunsqpc. The disks are well aligned with the stellar photometric and kinematic axes. In the two more luminous Virgo Cluster members NGC 4459 and NGC 4526 the molecular gas shows excellent agreement with circular velocities derived independently from detailed modeling of stellar kinematic data. There are also two puzzling instances of disagreements between stellar kinematics and gas kinematics on sub-kpc scales. In the inner arcseconds of NGC 3032 the CO velocities are significantly lower than the inferred circular velocities, and the reasons may possibly be related to the external origin of the gas but are not well understood. In addition, the very young population of stars in the core of NGC 4150 appears to have the opposite sense of rotation from the molecular gas.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 06:10:45 GMT" } ]
2009-11-13T00:00:00
[ [ "Young", "Lisa M.", "", "NMT" ], [ "Bureau", "Martin", "", "University\n of Oxford" ], [ "Cappellari", "Michele", "", "University\n of Oxford" ] ]
[ -0.0181331336, 0.0766648278, -0.0567645952, 0.009168515, -0.0447755195, 0.1510460228, -0.0350972675, -0.0232713092, -0.016134955, -0.0017721944, 0.036565315, -0.0077752271, -0.0429268666, -0.0838963315, 0.0315902568, 0.0265880134, -0.0932483524, -0.0162436999, 0.0438240059, 0.1187489182, -0.0066571981, -0.058939483, 0.0141911488, 0.0264520831, -0.0861255899, -0.048255343, -0.0074829762, -0.0211236067, -0.0367828049, -0.091562815, 0.0449386351, -0.0444221012, -0.0112890312, -0.1053189859, -0.1949787736, 0.1126592308, 0.0051483694, -0.0020134712, -0.0256500933, -0.0207022205, -0.0238965899, 0.0168825723, -0.0717713237, 0.0259763263, 0.0192613583, -0.0571452007, -0.0079519367, -0.0669865683, 0.0511914417, -0.0299590919, -0.1329944432, 0.046162013, 0.0464882441, -0.0486359484, -0.1229899526, -0.0404801145, -0.0452376828, 0.0103375176, 0.0999905095, 0.0173175503, -0.0395286009, -0.1297321022, 0.0888442025, -0.0200497545, -0.0177117493, -0.0128182499, -0.1145078912, 0.0028154613, 0.0187584143, 0.0611143708, -0.0398004614, 0.0294969268, -0.0492340438, -0.013858119, -0.0263297465, -0.0645941943, -0.0038672239, -0.0283279251, -0.0776978955, -0.0119143119, 0.0464610606, 0.0059707491, 0.0805796236, -0.0638873577, -0.0535838194, -0.0207294077, 0.0411869548, 0.0546984486, -0.0779697597, -0.0653010309, 0.1012410671, 0.0394470431, -0.0336292163, -0.0068373061, 0.0567102209, -0.0979787335, 0.0481194109, -0.0887898281, 0.1265785247, 0.0368371755, -0.0466785468, 0.0540459827, 0.035260383, -0.0419753529, 0.1548520774, -0.0012607558, -0.0070683882, 0.0641592145, 0.017507853, -0.0183234364, 0.1125504896, 0.0147892432, -0.010901629, 0.0281376224, -0.0125327958, 0.038006179, -0.0894966647, 0.0785678551, -0.153547138, -0.009888947, 0.0026608403, 0.0351244509, -0.0106161749, 0.0054270267, 0.0763385892, -0.0473582, 0.0111734904, -0.0905841142, -0.086614944, 0.0599725544, 0.0236655064, -0.0687808543, -0.0073810285, -0.0258132089, -0.1217937618, 0.0430899821, 0.0676934123, -0.0499408804, -0.0374352708, 0.1037421897, -0.006857696, -0.05363819, 0.0999361351, 0.0370546654, 0.0295784865, 0.0367556177, -0.1107018292, 0.0251743365, -0.0579607822, 0.0391208082, -0.0829176307, -0.0219255965, 0.0698682964, -0.0597550645, -0.0615493506, -0.0520070232, 0.0194108821, -0.0336835869, -0.0295512993, 0.0180923548, -0.0050872006, -0.0111938799, -0.0859624743, 0.0717169568, -0.0509195812, 0.0982505977, -0.1228812113, -0.0128726223, -0.1441951245, -0.0130901113, 0.0244810898, -0.1446300894, -0.0697051808, -0.0558946393, -0.0151562551, 0.0129745705, 0.0625824183, -0.0906384885, -0.0169777237, 0.0082373908, -0.0169913173, -0.0167738292, 0.1146166325, -0.1276659667, -0.0501855575, 0.0771541744, -0.06453982, 0.0691614598, 0.0479834825, 0.0151018836, -0.0095083416, 0.0398004614, -0.017575819, 0.0858537331, -0.1141816527, -0.0708469972, -0.0135930544, -0.0335476585, 0.004964863, 0.0282463674, 0.1447388381, 0.0410510227, 0.0169505384, -0.1399540901, -0.1584406346, -0.0548343807, 0.0662253574, 0.0263705254, -0.0512186289, 0.0134299379, 0.0537741221, 0.0405073017, 0.0050838022, 0.0630173981, -0.015917467, -0.0686177388, -0.0512458123, -0.0026098664, 0.1409327835, 0.0752511472, -0.0444492884, 0.066877827, -0.0168417934, 0.1203800887, 0.0562752448, 0.0143406717, 0.0347710326, -0.0903666243, 0.0330039337, 0.0364293866, 0.0802533925, 0.0312640257, -0.0735656098, -0.0425734445, -0.0238286238, 0.0311009083, -0.0342816822, 0.0426006317, -0.0449658222, -0.0138649149, -0.0524691902, 0.0544265881, -0.0353963114, -0.0435793325, -0.0569277108, -0.043851193, -0.0653010309, -0.0663884729, 0.0209061168, 0.0025962733, 0.0560577549, 0.0325961448, -0.0144766029, -0.0433890298, 0.0027695848, 0.0824282765 ]
712.419
D. V. Ahluwalia
D. V. Ahluwalia, Cheng-Yang Lee, D. Schritt, and T. F. Watson (University of Canterbury, New Zealand)
Dark matter and dark gauge fields
This manuscript combines a plenary talk (by DVA) and an invited talk (by DS) at "Dark 2007 - Sixth International Heidelberg Conference on Dark Matter in Astro and Particle Physics (Sydney, Australia, 24th-28th September 2007)." 11 pages. v2: minor typos corrected
null
10.1142/9789812814357_0020
null
hep-ph astro-ph hep-th
null
Following the unexpected theoretical discovery of a mass dimension one fermionic quantum field of spin one half, we now present first results on two _local_ versions. The Dirac and Majorana fields of the standard model of particle physics are supplemented by their natural counterparts in the dark matter sector. The possibility that a mass dimension transmuting symmetry may underlie a new standard model of particle physics is briefly suggested.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 06:44:43 GMT" }, { "version": "v2", "created": "Sun, 6 Jan 2008 23:11:30 GMT" } ]
2017-08-23T00:00:00
[ [ "Ahluwalia", "D. V.", "", "University of Canterbury, New Zealand" ], [ "Lee", "Cheng-Yang", "", "University of Canterbury, New Zealand" ], [ "Schritt", "D.", "", "University of Canterbury, New Zealand" ], [ "Watson", "T. F.", "", "University of Canterbury, New Zealand" ] ]
[ -0.0012133468, 0.0275554899, -0.0723781288, 0.0344623476, -0.0720423758, 0.04664528, -0.0216199085, -0.0118411863, -0.0777021646, -0.0216318984, -0.057605125, 0.0287545975, -0.0859040618, 0.0225072484, 0.0714188442, 0.0498828702, 0.0170273259, 0.0517055131, 0.1167451069, 0.0633128732, -0.0607228018, -0.0354456156, 0.0428800844, 0.0134060215, -0.0168474596, -0.0491154417, 0.0584684797, -0.0219436679, 0.0589960888, -0.0183703266, 0.0870072395, -0.0173990503, -0.0597635172, -0.0570775159, -0.0499788001, 0.0755917355, -0.0378198512, 0.0763112009, -0.0583725534, -0.0315125436, -0.1046581045, 0.008609592, -0.0576530881, 0.0763112009, -0.0085316496, -0.0286107045, -0.0907004923, -0.032519795, 0.0120090619, -0.0805320591, -0.0227710512, -0.0565978736, 0.1239397526, -0.0400262065, -0.0898851007, 0.0449425504, -0.0108519224, 0.0301455632, 0.0381556004, -0.0349659733, -0.0695002675, -0.0974154919, -0.1141550317, 0.0267640799, -0.0187180676, -0.0402660295, -0.0177467912, 0.0203608461, 0.0310329013, 0.0536240861, 0.0379877239, 0.0253731143, 0.0703636259, -0.0004054482, 0.0766949132, -0.0240181237, 0.0361890644, 0.034342438, -0.0748243108, 0.11837589, -0.0527127646, 0.0326397046, -0.0330713838, -0.0508421585, -0.066382587, 0.01210499, -0.0595716611, 0.0414651372, -0.0879185647, 0.0000599085, 0.061010588, -0.0522331223, -0.0880624503, -0.0029483056, 0.0670540929, 0.0007681783, 0.0741528049, 0.05175348, 0.0214760154, -0.0182144418, -0.0421846025, 0.0269559361, 0.0781338438, -0.0033904763, 0.0966480672, -0.089645274, -0.0224592835, -0.0073984931, -0.0784695968, 0.0319682062, -0.0320881158, 0.0085976003, -0.0313926339, 0.0560702644, -0.0876307786, -0.061394304, -0.0618739463, 0.0140535394, -0.0173151121, 0.0860959142, -0.0169913527, 0.0703156665, 0.078565523, 0.0057287361, 0.0331433304, -0.0643201247, -0.0369804762, -0.0790451691, -0.1552124768, 0.1027395278, 0.1391924024, 0.0005815671, -0.0081539312, 0.0118831554, -0.0695962012, 0.0266201869, -0.0109598422, 0.0150487991, 0.0443669781, -0.0058786245, 0.0323519185, -0.0196893457, 0.0956408158, 0.0812035576, 0.1366982609, 0.0419447795, 0.0080580022, 0.0600033402, 0.113387607, -0.0558784083, -0.1017802432, -0.1044662446, 0.0616341233, -0.0171352457, -0.0766469538, -0.0870072395, 0.0490434952, 0.1120446026, 0.0024776559, -0.1187596023, 0.018646121, 0.1103178859, -0.0204567742, -0.0054079746, 0.0847529173, 0.0306731705, -0.109262675, -0.1616396904, -0.0790451691, -0.1691221148, -0.0217158366, -0.0078541543, -0.0276274364, -0.0446547642, 0.0580368042, 0.0192216933, -0.0299537051, -0.1202944666, -0.0893095285, -0.0387071893, 0.0588042326, 0.0886859894, -0.0255649723, 0.0123388162, -0.0577490181, 0.0121589499, 0.0175309516, 0.1019721031, 0.0331912935, -0.0138856648, -0.004328778, 0.0969358459, 0.0613463409, 0.0876787379, -0.02253123, -0.0501226932, 0.1117568165, 0.0717545897, 0.11837589, 0.0194255412, 0.0146650849, 0.0362610109, 0.0465493537, -0.1195270345, -0.1042743847, -0.0376759581, 0.1842788458, -0.011907137, -0.0895493478, -0.0377479047, 0.0163558256, -0.0303374194, 0.0627852678, -0.0299776867, -0.0749202371, 0.0520892292, -0.0685889497, -0.012842441, 0.0548231937, 0.0600513034, 0.0069068591, 0.1024517417, 0.07674288, 0.0841293782, 0.0671500191, -0.029665919, 0.025828775, 0.008016034, 0.0180705506, 0.0928109214, 0.0380117074, -0.0409135483, -0.1156898886, 0.0122908521, -0.0120929992, -0.0927629545, 0.0132141644, 0.0029213256, 0.0178427193, -0.07990852, -0.020216953, -0.0289944187, 0.0469330661, 0.1328611076, -0.0359252617, 0.014413272, 0.0041878829, -0.0197013356, 0.0950652435, 0.0016697572, -0.0038161597, 0.0719944164, 0.0166915767, -0.0091072209, -0.0093230605, 0.0199291669 ]
712.4191
Jie Liu
Jie Liu, Bin Liu, and Libin Fu
Many-Body Effects on Nonadiabatic Feshbach Conversion in Bosonic Systems
7pages 5figures
Phys. Rev. A 78, 013618 (2008)
10.1103/PhysRevA.78.013618
null
cond-mat.mes-hall
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We investigate the dynamics of converting cold bosonic atoms to molecules when an external magnetic field is swept across a Feshbach resonance. Our analysis relies on a zero temperature quantum microscopic model that accounts for many-body effects, triggering the association process. We show that the picture of two-body molecular production depicted by Landau-Zener model is significantly altered due to many-body effects. In nonadiabatic regime, we derive an analytic expression for molecular conversion efficiency that explains the discrepancy between the prediction of Landau-Zener formula and experimental data[Hodby et al., Phys. Rev. Lett. {\bf 94}, 120402 (2005)]. Our theory is further extended to the formation of heteronuclear diatomic molecules and gives some interesting predictions.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 07:06:05 GMT" }, { "version": "v2", "created": "Sun, 10 Feb 2008 09:31:31 GMT" }, { "version": "v3", "created": "Thu, 17 Jul 2008 01:28:02 GMT" } ]
2009-11-13T00:00:00
[ [ "Liu", "Jie", "" ], [ "Liu", "Bin", "" ], [ "Fu", "Libin", "" ] ]
[ -0.0224974453, -0.0114920847, 0.0317181535, 0.0542155989, -0.10075178, -0.0096871508, -0.045806095, 0.0047861151, -0.017035326, -0.0769564062, 0.1077281535, -0.0034188952, -0.0956682265, 0.00410335, 0.0001093227, 0.0436158404, 0.0324752778, -0.0094708297, 0.0359364226, -0.0352604203, -0.0708994046, -0.0595965981, 0.058947634, 0.0380996391, -0.0391271673, -0.1110811383, -0.0014474957, -0.0244308189, 0.0867990404, -0.054756403, 0.1105944142, -0.038261883, -0.0514034182, -0.1108648181, -0.1415824741, 0.1639717668, 0.0184414163, -0.0519442223, -0.1409335136, -0.071818769, -0.0253637061, 0.0285274107, -0.0605700463, 0.012600733, 0.0619761348, 0.0012463841, 0.0071791727, -0.054864563, 0.0392894074, 0.0150749106, -0.0790114626, -0.0588394739, 0.0618679747, -0.0631659031, -0.0263912342, 0.0201179087, 0.0160077978, 0.0016114268, 0.0101333149, 0.0124655319, 0.0411822237, -0.0740360618, 0.0271483604, 0.0587313101, -0.0445622467, 0.0316099934, -0.0734411776, 0.0342058502, -0.0087475041, 0.0534584746, 0.0740901455, 0.0157103557, 0.046373941, 0.0088827051, -0.0418582261, -0.0120802084, 0.0272700414, 0.0239305757, -0.038315963, 0.0340165719, 0.0050700372, -0.002051675, 0.0405332595, -0.1405008733, -0.0177654102, 0.0631659031, -0.0118774073, -0.0014711558, -0.131956175, -0.0347466543, 0.0998324156, 0.0557028092, -0.0877724886, 0.0114650447, 0.0457790568, -0.0191579815, 0.0174814891, -0.0598670021, 0.0368287526, 0.0398302115, 0.0761992782, -0.0268238764, 0.0922070816, -0.0477259494, 0.0732789412, -0.0256746691, 0.0095384298, -0.1316316873, 0.0469147451, 0.0303931832, 0.1322806478, -0.0966416672, -0.0205911119, 0.0490779616, -0.1043210849, -0.054756403, -0.0282029267, 0.0743605494, -0.2059381604, 0.0893948972, -0.0180087723, -0.0145746674, 0.0112825232, 0.0874480009, 0.0360445864, -0.0128170541, 0.0263777133, -0.0678709, 0.0199827068, -0.0330701619, 0.1237359494, -0.0361797847, 0.0325023197, -0.0845817402, -0.0961008668, -0.0024623482, 0.0324752778, 0.0869612768, 0.0107552391, -0.006286846, 0.0943162143, -0.0371261947, 0.1628901511, 0.0930182859, -0.029311575, 0.0804175511, 0.0459683388, 0.0197799057, 0.0237277746, 0.0406414196, -0.025498908, -0.0430479981, -0.033124242, 0.0190092605, 0.0612730905, -0.0602455623, 0.0942621306, 0.0198069457, 0.0443188846, -0.0758207142, 0.0942080542, 0.063436307, -0.0412633419, -0.0330972038, 0.0930723622, 0.0599751621, -0.0739279017, -0.0079836184, -0.0921529979, -0.0899897814, -0.0100116339, -0.08436542, -0.0972365513, -0.0430209562, 0.0584068298, 0.0481045134, 0.0206181519, -0.1582392454, -0.0771186501, 0.0860959962, 0.0623546988, -0.0209831949, -0.0342599303, 0.0501595698, -0.0877184048, -0.0585149899, 0.0141555443, 0.0733871013, 0.0130063361, -0.1348765045, -0.0334757678, 0.1142178029, 0.079173699, 0.0608945265, -0.0190903805, -0.0743064657, 0.0584609099, -0.0003077935, 0.0268373974, 0.0178465322, 0.096695751, -0.0664648116, 0.0609486066, -0.0918825939, -0.0939376503, 0.075496234, 0.0403169356, -0.0546482429, -0.046130579, 0.0504840501, 0.0429127961, -0.0149937905, 0.0702504367, 0.0013190547, -0.0769564062, -0.0860959962, -0.0433724783, 0.0234708935, -0.0246877018, 0.1058353409, -0.0509707741, -0.0406143777, 0.1386621445, 0.0910713896, -0.0368017107, 0.0054959203, 0.0081120599, -0.0134186987, 0.0445081666, 0.0711698011, -0.0017829632, -0.0304202233, -0.0103090759, 0.0188470185, -0.0545941629, -0.0527283885, 0.0318263136, -0.0073414138, 0.0131280161, -0.0123506105, -0.0094167497, -0.0154669937, 0.0948570147, 0.0235384926, -0.0208885539, 0.0516738184, -0.0631659031, -0.05037589, 0.0943162143, -0.0417230278, 0.0161970798, 0.1062679812, -0.0605700463, -0.0498080477, -0.0065538683, 0.0397220515 ]
712.4192
Ramazan Sever
Altug Arda and Ramazan Sever
Bound States of the Klein-Gordon Equation for Woods-Saxon Potential With Position Dependent Mass
13 pages
Int. J. Mod. Phys. C 19, 763(2008)
10.1142/S0129183108012480
null
quant-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
The effective mass Klein-Gordon equation in one dimension for the Woods-Saxon potential is solved by using the Nikiforov-Uvarov method. Energy eigenvalues and the corresponding eigenfunctions are computed. Results are also given for the constant mass case.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 07:06:58 GMT" }, { "version": "v2", "created": "Mon, 14 Jul 2008 05:19:58 GMT" } ]
2009-11-13T00:00:00
[ [ "Arda", "Altug", "" ], [ "Sever", "Ramazan", "" ] ]
[ -0.0230173506, 0.0041164751, 0.0507359207, -0.0248326734, -0.02137658, -0.0162448045, -0.0749402121, 0.0116134053, 0.0018080489, -0.0348867625, 0.0234362707, 0.0127770733, -0.12409354, -0.0151742296, 0.0563215241, 0.1455981284, 0.0426367931, -0.0204572808, -0.0309535656, -0.0324430615, -0.0147902193, -0.043288447, 0.0521323197, 0.0588815957, -0.0008400228, -0.0024582485, 0.0837840885, -0.1746432781, 0.1161805987, -0.0606969185, 0.0194216166, -0.0193983428, -0.0936519951, -0.0710302889, 0.0485947728, 0.1011925563, -0.0578575656, -0.0066736354, -0.0676789209, -0.0325827003, -0.0658636019, -0.0903006271, -0.1003547162, 0.1174839064, 0.008046763, 0.0680513009, -0.1018442139, -0.0066038151, 0.1392677724, -0.0407749228, -0.0370977335, 0.0074823843, 0.0215627663, -0.0259497948, -0.142432943, -0.0034328203, 0.0135683678, 0.0895558819, 0.0988652259, 0.0322801471, 0.0644671991, -0.0448710322, -0.0408912897, 0.105940327, -0.0552974977, -0.0494791605, 0.0118694128, 0.0276254751, 0.034840215, 0.0707044601, -0.0463139825, 0.0229009837, 0.0322801471, -0.0085878689, 0.0073194709, 0.0273461957, 0.0344445705, 0.040542189, -0.0512013882, 0.1053817645, -0.0551578589, -0.0062663518, -0.0370977335, -0.039494887, -0.0219235029, -0.0781519338, -0.0028902602, -0.0282771289, -0.1233487949, 0.0445684791, -0.025717061, 0.0467561744, -0.0366555378, 0.0571593679, 0.0770813599, -0.0231569912, 0.088392213, -0.0208063815, 0.0644206554, -0.0407283753, 0.0025411597, 0.039494887, 0.049432613, -0.0386570469, 0.0194332544, -0.0137778278, -0.0052103228, 0.0319077745, -0.0281142164, 0.057578288, -0.0525512435, 0.0114155822, -0.0219002292, -0.0549716726, 0.027741842, -0.0673530996, -0.0591143295, 0.0445917547, -0.0567869917, 0.0070052808, 0.0322801471, 0.0155698759, 0.0907660946, -0.0246464852, 0.0627915189, 0.0228544381, -0.1316341162, -0.0062198048, -0.0923952311, 0.0402629077, 0.0392388813, -0.0058125211, -0.011642497, -0.0243206583, -0.0485016778, -0.0341652893, 0.0422178693, 0.0033397269, 0.1951238364, 0.1930757761, 0.0934192613, 0.0663290694, -0.0262988936, 0.0867165327, -0.0099377241, 0.1919586509, 0.0011360308, 0.0425204262, -0.0567869917, -0.0580902994, -0.0038110123, -0.0675858334, 0.0852735862, -0.0139872879, 0.0101413652, -0.1323788613, 0.0601849034, 0.0794552416, -0.0094780745, 0.0064176284, 0.0082038585, 0.0108570214, 0.0226333402, -0.0531098023, 0.0909988284, 0.0564146191, -0.0978411958, 0.0100191804, -0.0353289582, -0.1132947057, 0.0258101542, -0.0937916338, 0.0122999698, -0.0052626878, 0.0234711822, -0.0025746152, -0.0640482828, -0.0377028398, -0.1061265096, -0.0092977062, 0.0835978985, -0.0499911718, -0.0185605027, 0.1606792659, 0.0137778278, -0.0074649295, 0.0314423069, 0.0338627361, -0.0164309908, -0.0424738787, 0.0589281432, 0.0230057146, 0.0892300531, 0.0793156028, -0.0360969789, -0.1501597017, -0.0282771289, 0.1125499606, -0.0027724388, 0.0692615137, -0.0135218212, -0.0560422465, 0.1302377135, -0.0681443885, -0.0379588455, 0.0858321413, -0.0082504051, -0.0330947153, -0.0249723122, -0.0531098023, 0.0646533892, -0.0184674095, 0.0603710897, -0.0754987746, 0.0177692082, 0.0010916659, -0.0482223965, -0.0167102702, -0.0236340947, 0.0768020824, -0.1365680695, 0.045639053, 0.0095537137, 0.0596263409, 0.0921624973, -0.0249723122, 0.0845288336, 0.0125094298, 0.0230289884, -0.0147436718, -0.0037586472, -0.0115028573, -0.0491067842, -0.0059521613, -0.0310001131, -0.0816894844, 0.0381217599, -0.0076511162, -0.0862045139, -0.0443590209, -0.0516668558, -0.0774537325, 0.0087216906, -0.0026400716, -0.0200732704, -0.0742420107, 0.0213533062, 0.0300459042, 0.0549716726, -0.1209283695, -0.1044508293, 0.0740092769, 0.0446615741, -0.0020407825, -0.0795948803, 0.0799672604 ]
712.4193
Shankar Prasad Das
Bhaskar Sen Gupta and Shankar P. Das
Glassy Aging with Modified Kohlrausch-Williams-Watts Form
1 TeX file, 10 eps figures
Physical Review E 76, 061502 2007
null
null
cond-mat.soft
null
In this report we address the question whether aging in the non equilibrium glassy state is controlled by the equilibrium alpha-relaxation process which occur at temperatures above Tg. Recently Lunkenheimer et. al. [Phys. Rev. Lett. 95, 055702 (2005)] proposed a model for the glassy aging data of dielectric relaxation using a modified Kohlrausch-Williams-Watts (KWW) form. The aging time dependence of the relaxation time is defined by these authors through a functional relation involving the corresponding frequency but the stretching exponent is same as the alpha-relaxation stretching exponent. We present here an alternative functional form directly involving the relaxation time itself. The proposed model fits the data of Lunkenheimer et. al. perfectly with a stretching exponent different from the alpha-relaxation stretching exponent.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 07:13:57 GMT" } ]
2007-12-28T00:00:00
[ [ "Gupta", "Bhaskar Sen", "" ], [ "Das", "Shankar P.", "" ] ]
[ 0.043421559, 0.0913274586, 0.0092147766, 0.0341520943, -0.0162010528, 0.0346989669, -0.0041493839, -0.0142323179, -0.057202708, -0.0169803444, 0.0359294266, -0.0276716724, -0.0626167282, -0.0117987422, 0.0095155556, 0.078804113, 0.010458908, 0.0730619654, -0.0838353261, 0.1041242406, -0.0905071497, -0.0837259516, -0.045171544, -0.0448160805, -0.0327575728, -0.0149979377, 0.0024028146, -0.0202068835, 0.0728979036, -0.0468121581, 0.0528550819, -0.0275486279, -0.0045971344, -0.0732260272, 0.0127762742, 0.1036867425, -0.0049696905, 0.0288474467, -0.056218341, -0.0772181898, -0.0053524999, -0.0787494257, -0.1347490102, 0.1844049096, 0.0633823499, 0.0230095983, -0.0837806389, 0.0416168831, 0.0062411656, 0.0233787354, 0.0117372191, -0.0302146226, 0.0265232436, -0.0710385442, -0.0119764749, 0.0140545852, 0.0620151721, 0.0601011254, 0.0634370372, 0.0237205308, -0.0462106019, -0.007485297, -0.0303786844, 0.0254841894, -0.1582644731, -0.0704369843, -0.1331084073, 0.0552066304, 0.0533746108, 0.0999133363, -0.0524175875, -0.1185616329, 0.003595677, 0.0281638578, 0.0009826588, -0.0148612196, 0.0222713221, -0.0098778578, 0.0800072253, 0.0924212039, 0.0289021321, -0.040714547, -0.0178826824, -0.0097206319, 0.0488629267, 0.0011193766, 0.0170623753, 0.0449801423, -0.1114523113, -0.045171544, 0.0151346549, 0.0968508571, -0.0408239216, 0.0965774208, 0.0017277705, -0.0532652363, 0.085366562, -0.0117167113, 0.0712572932, -0.0308161806, -0.0056122639, 0.022353353, 0.1021555066, -0.0042724297, 0.1154991612, 0.0209725033, -0.0797884837, -0.0540035106, -0.0626167282, 0.0109852711, 0.0339333452, -0.0396754928, -0.0191951729, 0.0023310378, -0.019646341, -0.0323474221, -0.1436083317, -0.0676479414, -0.0101512931, 0.0232693609, -0.0040502632, 0.0380895659, 0.0555620939, -0.1602331996, 0.0237888899, 0.0058856993, 0.0346442796, -0.1268740743, -0.0593355037, -0.0187029894, 0.0660620183, -0.1390146166, 0.0487808958, -0.0848743841, 0.024759585, -0.1151710376, 0.0650776476, 0.0443785824, 0.0458004475, 0.0430934355, 0.0252244249, 0.0654057711, 0.0299138445, 0.0260720756, 0.0558902174, 0.0798431709, 0.0731166527, 0.0155721521, 0.0226131156, 0.074866645, -0.0839993879, 0.0319919549, 0.0117508909, -0.0095428992, 0.0791322365, -0.0830150172, 0.1157179028, 0.0957024246, -0.0423825048, 0.002016587, 0.0344528742, 0.0553980321, -0.0496558882, -0.0080253324, 0.0193182193, 0.0331403837, -0.0239119343, -0.031909924, -0.0392106511, -0.0895774737, 0.046593409, -0.0980539694, 0.0114911273, -0.0415075086, 0.1082804576, 0.0142459897, -0.0128856478, -0.040714547, -0.0156815257, 0.0385544077, 0.017759636, -0.052526962, -0.0671010762, -0.0251697376, -0.0789681748, -0.0398668982, 0.0403864235, 0.1338740289, 0.0549605377, 0.0213689841, -0.0878821686, 0.1487489194, 0.0875540525, 0.0263455119, -0.0254978612, -0.0579136387, 0.0353825539, 0.0515699349, 0.0981086567, 0.0937883779, 0.0490543284, -0.0541402288, 0.0168846417, -0.1876861304, 0.0127079152, -0.0017910026, 0.0390192457, -0.0249509905, -0.0478238687, 0.0397301801, 0.0388551839, 0.0028163858, 0.0761244446, 0.0415895395, -0.0317185186, -0.1036320552, -0.0403043926, -0.0334685072, 0.0742650852, 0.0478238687, -0.0823587775, 0.0655151457, -0.0037221408, 0.1381396204, 0.0389098711, 0.0075058048, 0.0595542528, 0.0051542595, -0.008503844, -0.0205896944, -0.0131317405, -0.0108827334, -0.0565464608, 0.0019294292, 0.063819848, -0.084218137, 0.0279040933, 0.0721869767, -0.0120106544, -0.0773822516, -0.0741557106, 0.0462106019, -0.0715307295, 0.0079843169, -0.0604839325, 0.0026044731, -0.0624526702, -0.1634050608, 0.0367223881, -0.0678120032, -0.1396708488, -0.0841087624, 0.0825228393, -0.0352184922, -0.067976065, -0.0376794115 ]
712.4194
Dmitriy Kulikov Alexandrovitch
D. A. Kulikov and R. S. Tutik
Oscillator model for the relativistic fermion-boson system
published version, 8 pages, 2 figures
Phys. Lett. A 372 (2008) 7105-7108
10.1016/j.physleta.2008.10.048
null
quant-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
The solvable quantum mechanical model for the relativistic two-body system composed of spin-1/2 and spin-0 particles is constructed. The model includes the oscillator-type interaction through a combination of Lorentz-vector and -tensor potentials. The analytical expressions for the wave functions and the order of the energy levels are discussed.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 07:23:12 GMT" }, { "version": "v2", "created": "Tue, 15 Jul 2008 10:29:51 GMT" }, { "version": "v3", "created": "Fri, 3 Apr 2009 07:08:01 GMT" } ]
2009-11-13T00:00:00
[ [ "Kulikov", "D. A.", "" ], [ "Tutik", "R. S.", "" ] ]
[ -0.0924806818, -0.051847931, -0.1048529819, -0.0312200189, -0.1254141331, 0.0538061336, -0.029439833, -0.0291283, 0.0320878588, -0.0010618534, 0.0228976477, -0.0544291995, -0.026702797, 0.013484912, 0.0230756663, 0.0649323016, 0.0965751112, 0.0474419668, 0.046952419, 0.0807314515, -0.0664899647, -0.1265712529, 0.0053767194, 0.0135516692, -0.0037689884, -0.0619504899, 0.0627960786, -0.0374951772, 0.0272368528, -0.1475774497, 0.0228308905, -0.0400764458, -0.0295733474, -0.0792628005, -0.0387858115, 0.1087693945, -0.0668459982, 0.0125169363, -0.0868730992, 0.0189701114, -0.0632856265, -0.0803754181, -0.0329111964, 0.0792628005, 0.0520704538, 0.0874071568, 0.0537616313, -0.0541176684, 0.0032822187, -0.0463738553, -0.0229199007, 0.0063252249, 0.0687151998, 0.0339570567, -0.0074990354, 0.0583901145, 0.0040360163, 0.1210526749, 0.0164889768, -0.011254116, 0.040432483, -0.0606153496, -0.0687597021, 0.0633746386, -0.0431472696, -0.0234984607, -0.0596807487, 0.0106143616, -0.0236319751, 0.0868730992, 0.0400987007, -0.0844253451, 0.0957740322, 0.0332004763, 0.0391863547, -0.0457507931, 0.0770820752, 0.0116490955, 0.0189478602, 0.0631076097, -0.0231646765, 0.0464183614, 0.1037848666, -0.0190591216, -0.0703173652, -0.0069761057, -0.0142081128, 0.0745453089, -0.0575000234, -0.1255031377, 0.0148423044, 0.0460178182, -0.0184138026, 0.0185806956, 0.1044079363, -0.1790867597, 0.0410332978, -0.076102972, -0.0325106531, 0.0104140909, -0.0845588595, -0.0425687097, 0.0385632887, 0.0569214597, 0.0647542849, -0.0422571748, 0.0149646923, -0.0564319119, -0.0614164323, 0.0098077143, 0.056698937, 0.0595917404, -0.0858939961, 0.0195820499, -0.0524264909, -0.0513583794, -0.0136629306, -0.0397204086, -0.1417028457, 0.0112096118, 0.043525558, -0.0628850833, 0.046952419, -0.018402677, 0.0461513326, -0.023609722, -0.0014151091, -0.1107275933, -0.0046451739, 0.0177796129, 0.056075871, -0.0580340773, -0.0724090859, -0.0574110113, 0.0313980393, -0.0328666903, 0.0689822212, -0.0205277745, 0.1203406006, 0.0856269673, 0.0516254082, -0.0408775322, 0.0259462167, 0.0226751249, 0.0721865594, 0.0526935197, 0.0167337526, -0.0575445257, 0.0728541315, -0.0640867129, -0.0250116196, -0.0508688278, 0.1903019249, 0.1086803824, -0.0140634729, -0.0940828547, 0.0178574957, 0.0132512627, 0.0554528087, -0.0411890633, 0.0211063363, 0.1073452458, -0.0433252864, -0.0574555174, 0.0577225462, 0.0057466645, -0.1062771305, -0.0582566001, -0.0095239971, -0.1173142865, 0.0977322385, -0.0006310622, -0.0461958386, -0.0759249479, 0.0220298078, 0.0274371244, -0.0207057931, -0.1052980274, -0.0482875556, 0.1187384352, 0.0834017321, -0.0558978543, 0.0904779732, 0.0228308905, 0.0283717215, 0.0043920539, -0.0065366221, -0.0340238139, -0.0213511102, -0.053361088, -0.05460722, 0.1380534619, 0.0014922969, 0.0931037515, 0.0398984291, -0.0698278099, -0.0288835242, 0.0517589189, 0.0791737884, -0.013941085, -0.0013441799, 0.0064309235, 0.0771710798, -0.1972446591, -0.0333784968, 0.033445254, 0.0215180032, 0.035915263, -0.093904838, 0.0744562969, 0.0316205621, 0.007593608, 0.0227863863, -0.0713409707, -0.0264135171, -0.0502902679, -0.1106385887, 0.0614609383, -0.0018455527, 0.0350251682, -0.0216626432, 0.0660449192, 0.0958630368, 0.0187030844, 0.1264822483, 0.0842918307, -0.0522039682, 0.0609713867, 0.0111261653, -0.0034157326, -0.0075769187, -0.0116379689, -0.0456172787, 0.0172678083, -0.0095851915, -0.0448161922, -0.0270588342, 0.0481985472, -0.115623109, -0.1132198572, -0.0818440691, -0.0572329946, -0.062262021, 0.0692047477, 0.0353589542, -0.0370723829, -0.0253008995, 0.0477089956, 0.0591912009, -0.0471749417, 0.0049678329, 0.1040518954, -0.0354479626, 0.0398761779, -0.0655553639, 0.0763700008 ]
712.4195
Tao Zhu
Ji-Rong Ren, Tao Zhu, and Yi-Shi Duan
Topology of Knotted Optical Vortices
11 pages, no figures, accepted by Commun. Theor. Phys. (Beijing, P. R. China)
Commun. Theor. Phys. 50 (2008)345-348
10.1088/0253-6102/50/2/12
null
physics.optics
null
Optical vortices as topological objects exist ubiquitously in nature. In this paper, by making use of the $\phi$-mapping topological current theory, we investigate the topology in the closed and knotted optical vortices. The topological inner structure of the optical vortices are obtained, and the linking of the knotted optical vortices is also given.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 07:30:30 GMT" } ]
2008-11-07T00:00:00
[ [ "Ren", "Ji-Rong", "" ], [ "Zhu", "Tao", "" ], [ "Duan", "Yi-Shi", "" ] ]
[ -0.0446894206, 0.1024611071, -0.0699551702, -0.0061947275, -0.0145677524, -0.0039477735, 0.0165775288, 0.0454384051, -0.0936730206, -0.0566232428, -0.0077707162, 0.0863829032, -0.1498968005, -0.0587703325, 0.1408091187, -0.0158659928, -0.0888295844, 0.0531779155, 0.0954206511, 0.1559885442, 0.0347778574, -0.1336188763, -0.0119150979, -0.0292353686, -0.0386476107, -0.0729511082, 0.0482346155, 0.0345531628, 0.1222342998, 0.0791926458, -0.0048434343, -0.042467434, -0.047485631, -0.064612411, -0.0201102383, 0.1236324087, -0.0217954554, -0.0338790752, -0.0400706828, -0.0007840933, 0.0773451552, 0.0205471478, 0.0029974992, 0.1101506799, 0.0699551702, -0.0011656075, -0.0089690918, 0.107354477, -0.0118838903, -0.0857337788, 0.0618162043, 0.047984954, -0.000774731, -0.1187390387, -0.14700073, 0.0565233789, -0.0340788029, -0.0337292776, 0.0144179557, -0.009630695, 0.0389971361, -0.0647622123, 0.0216206908, 0.0105731674, -0.0317070186, 0.0067970362, -0.13971062, 0.0022485144, 0.0549754761, 0.0070466977, 0.01500466, 0.0248912591, 0.0297846254, 0.0235805344, 0.1128470302, -0.0451637767, -0.0358264334, 0.0902776197, 0.0250036065, -0.0297097266, 0.0800914317, -0.0396212898, 0.0898282304, -0.0569727682, -0.0468614772, -0.0844355449, 0.0665098429, -0.09307383, -0.0841858834, -0.0126765659, 0.0487089716, 0.048034884, -0.0917755887, 0.0100863269, 0.0421179049, -0.0103859212, 0.0986662507, 0.0076396437, 0.0369249471, 0.0142556755, -0.0418932103, 0.0023780265, -0.0283865202, 0.0549754761, 0.0852344558, 0.1218348444, -0.0551252738, -0.0350524858, -0.0857337788, 0.0225319564, -0.0346530266, 0.0375241339, 0.0075522624, -0.0050119557, 0.0517798103, -0.079891704, -0.0566731766, -0.0300592519, 0.0127951549, -0.0392717645, -0.0674086213, 0.0061510368, 0.1066554189, 0.0772952214, 0.0454134382, -0.0561239198, -0.0626151189, 0.0095183477, -0.0286112148, 0.0164402146, 0.0240424089, -0.0512804873, 0.0328304954, -0.1294245571, 0.0082325898, -0.0497325845, 0.0508810282, 0.110650003, 0.0662601814, 0.0683573335, 0.0021283648, -0.0901777595, 0.0575719588, 0.0348028243, 0.1079536602, 0.0558742583, 0.0181628782, 0.0491084307, 0.0660604537, -0.0014090275, -0.0848849341, -0.0376239978, 0.0606178269, 0.0349026881, -0.0176136233, -0.0858336464, 0.1077539325, 0.0746987388, -0.0058639259, 0.0767459646, 0.0706542209, 0.0303089134, -0.011340877, 0.0202350691, -0.0231561102, -0.0286112148, -0.0957701802, 0.0620159321, -0.0371746086, -0.1155433729, 0.0929240361, -0.1403097957, -0.0651616678, 0.0668094382, 0.0401705466, 0.0796420425, -0.0690064579, -0.0682075396, 0.0321813747, 0.010248607, 0.0338041745, 0.0651616678, 0.101612255, -0.0450639129, -0.0540267639, 0.0720523298, 0.0572224297, 0.0699551702, -0.0082076238, 0.0173265133, -0.1443043798, 0.0324060731, -0.0294600651, 0.0457380004, -0.0533277094, -0.0200228579, -0.0058920132, 0.0627149865, 0.0273629073, -0.060967356, 0.0437407084, -0.0362758264, 0.0621657297, -0.014505337, -0.0192738734, -0.0510058589, 0.0432663485, -0.0796919689, -0.0496826507, -0.0561738536, 0.0310329329, 0.0477103256, 0.0401705466, 0.118039988, 0.0364006571, -0.0555247329, 0.0036419381, 0.1191385016, 0.0163528323, 0.08693216, -0.0434910432, 0.029509997, 0.0214833785, 0.1016621888, 0.1089523062, 0.0594693869, -0.0330801569, -0.041443821, 0.0243544858, 0.0181503966, 0.0297846254, 0.0367501825, -0.0229563806, -0.0995151028, -0.0031644604, -0.0743991435, -0.0467616133, -0.0207094271, -0.0056798006, -0.0587703325, -0.0332549214, 0.0246540792, -0.0923248455, 0.09307383, 0.0089690918, -0.0003686409, -0.0547757484, 0.0007205077, 0.0374492332, -0.0562737174, 0.0801413655, 0.0881804675, -0.130722791, 0.0096619027, 0.074499011, -0.0151294908 ]
712.4196
Tao Zhu
Ji-Rong Ren, Tao Zhu, and Yi-Shi Duan
Topological Aspect of Knotted Vortex Filaments in Excitable Media
4 pages, no figures, Accepted by Chin. Phys. Lett
Chin. Phys. Lett.25, 353-356(2008)
10.1088/0256-307X/25/2/001
null
nlin.PS
null
Scroll waves exist ubiquitously in three-dimensional excitable media. It's rotation center can be regarded as a topological object called vortex filament. In three-dimensional space, the vortex filaments usually form closed loops, and even linked and knotted. In this letter, we give a rigorous topological description of knotted vortex filaments. By using the $\phi$-mapping topological current theory, we rewrite the topological current form of the charge density of vortex filaments and use this topological current we reveal that the Hopf invariant of vortex filaments is just the sum of the linking and self-linking numbers of the knotted vortex filaments. We think that the precise expression of the Hopf invariant may imply a new topological constraint on knotted vortex filaments.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 07:47:26 GMT" } ]
2008-11-07T00:00:00
[ [ "Ren", "Ji-Rong", "" ], [ "Zhu", "Tao", "" ], [ "Duan", "Yi-Shi", "" ] ]
[ -0.0164493322, 0.0612237416, -0.1727569699, -0.0385896675, -0.0309496913, 0.0126293451, -0.0323009789, 0.025921341, -0.0841956362, -0.0562863424, 0.0383298025, 0.023764478, -0.0646019578, 0.0544673018, 0.1005150378, 0.0256095063, -0.0339121297, 0.0538956001, 0.1011906788, 0.0880935788, -0.0114989411, -0.107063584, -0.0010540696, 0.0403827205, 0.0116288727, -0.0202823132, 0.0324568972, 0.0835199952, 0.0734373033, 0.030507924, 0.0197236072, -0.0444365852, -0.0220753681, -0.0612237416, -0.0727616623, 0.1140279174, -0.03518546, 0.0159166139, -0.003232047, -0.0107843177, 0.0347696804, 0.0258953553, -0.0620553009, 0.1153792068, 0.0690716058, 0.0093875537, -0.0339121297, 0.1517600417, -0.0124669308, -0.0080947345, 0.0246999841, 0.0626789704, 0.0507772453, -0.1315946579, -0.1337775141, 0.0174368117, 0.0223742109, -0.0085754814, -0.0387715697, -0.0604441501, 0.0324828848, -0.085131146, -0.0193597991, -0.0460737236, -0.0424876139, 0.096097365, -0.1839830577, 0.0174238198, 0.0264020879, 0.0458658338, -0.0308197606, 0.016462326, 0.0091276905, 0.0131880511, 0.0730215237, -0.0433191732, 0.0247519575, -0.0304039791, -0.0363808312, 0.0029526942, 0.0509851351, -0.1015544906, 0.1007229239, -0.0292605814, -0.0593007542, 0.0385636799, 0.0113949953, -0.0862745419, -0.0470612012, -0.0407205448, -0.0139806336, 0.0346917212, -0.0961493403, 0.0471911356, 0.013850702, -0.0071462346, 0.0549870245, -0.0528301634, 0.0159555934, -0.0125059104, -0.0677203164, 0.0345358029, 0.0006504697, 0.0438648872, 0.1409497261, 0.1073754206, -0.0624710843, -0.007626981, -0.0718261525, -0.0275714714, 0.0525962859, -0.0089457864, -0.0431892425, -0.0172808934, 0.0844035223, -0.090952076, -0.0457099155, -0.0225171354, -0.0536877103, 0.0381738842, -0.0091601731, -0.0198925175, 0.058677081, 0.0180344973, 0.0514788739, -0.0821687058, -0.0686038509, 0.0330805704, -0.0255185533, -0.0170210321, 0.065329574, -0.0110571738, 0.0395251736, -0.1226553693, -0.0328726768, 0.0375502147, 0.0146302907, 0.0994236097, 0.0521545187, 0.0614316314, 0.0013155568, -0.0981242955, 0.04828256, 0.0358351171, 0.1586204171, 0.0644460395, -0.0287408549, 0.1025939435, 0.0231408067, -0.0515568331, -0.0112910504, -0.0048042187, 0.0748925358, 0.0766076371, -0.0313135013, -0.0773352534, 0.0827923715, 0.0917836353, 0.031261526, 0.0846114159, -0.0219844151, 0.0214906763, -0.0282211304, -0.0263371225, 0.0463855602, -0.006084044, -0.0504394211, -0.0509591475, 0.0002119508, -0.1517600417, 0.0867422968, -0.1709899008, -0.1057642698, 0.0277014039, 0.0933947861, 0.0310276505, -0.0696433038, -0.1110135019, -0.0007495426, 0.0196066685, 0.0422017612, 0.0241802596, 0.0215296559, -0.0217895191, 0.0113884993, 0.0587290525, 0.0292086098, 0.0660052225, 0.0263890959, 0.047996711, -0.1503047943, 0.065225631, 0.0267399102, 0.080661498, -0.0861186236, -0.0616395213, 0.0431892425, 0.0610678233, 0.0628348887, -0.0493220128, 0.0338341706, -0.0220883619, 0.0084650395, -0.078426674, -0.0756201521, 0.0312875137, 0.0580534115, -0.0710985363, -0.078322731, -0.0667848065, 0.0626270026, -0.0055838078, 0.0676163733, 0.0833121017, -0.0413442142, -0.010946732, 0.0153579079, 0.168703109, -0.0457099155, -0.0118107768, -0.0518426821, 0.061483603, -0.005054337, 0.1195370108, 0.0539475754, 0.0240113474, -0.000675644, -0.0322230197, 0.0186841544, 0.0952138305, 0.0070877653, -0.0009907279, -0.0355752558, -0.0558185875, 0.0050510885, -0.0431112833, -0.0321710482, 0.0581573546, -0.0078283753, -0.0312095545, -0.0209449641, 0.0321450606, -0.1253579408, 0.1399102807, 0.0385117084, 0.0311056096, -0.0515308455, 0.0130646164, 0.1060241312, -0.0516088046, 0.1038412824, 0.0799338818, -0.0739570335, 0.0586251095, -0.0040603606, 0.0295464322 ]
712.4197
Damien Vandembroucq
Davy Dalmas (SVI), Anne Lelarge (SVI), Damien Vandembroucq (SVI, PMMH)
Crack propagation through phase separated glasses: effect of the characteristic size of disorder
null
Physical Review Letters 101, 25 (2008) 255501
10.1103/PhysRevLett.101.255501
null
cond-mat.other
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We perform fracture experiments on nanoscale phase separated glasses and measure crack surface roughness by atomic force microscopy. The ability of tuning the phase domain size by thermal treatment allows us to test thoroughly the predictions of crack font depinning models about the scaling properties of crack surface roughness. It appears that in the range of validity of these depinning models developed for the fracture of brittle materials, our experimental results show a quantitative agreement with theoretical predictions: beyond the characteristic size of disorder, the roughness of crack surfaces obeys the logarithmic scaling early predicted by Ramanathan, Ertas and Fisher (PRL97)
[ { "version": "v1", "created": "Thu, 27 Dec 2007 07:49:30 GMT" }, { "version": "v2", "created": "Wed, 13 May 2009 12:00:08 GMT" } ]
2009-05-13T00:00:00
[ [ "Dalmas", "Davy", "", "SVI" ], [ "Lelarge", "Anne", "", "SVI" ], [ "Vandembroucq", "Damien", "", "SVI, PMMH" ] ]
[ 0.0745215565, 0.0636850893, 0.0371774212, 0.0614066534, -0.033509694, 0.0727432668, 0.0424567275, -0.1694934815, -0.0891924649, 0.004650651, 0.0943606272, 0.0109476112, -0.1321493387, 0.0786894262, -0.0547658429, 0.071854122, -0.0082801729, 0.1265921742, -0.0500978269, 0.039261356, 0.0230761208, -0.0432903022, -0.0528486222, -0.0502367541, -0.0539044812, -0.0197279286, 0.1498211175, 0.0181858167, 0.2083936185, 0.0448463075, 0.0675195307, -0.0308422558, 0.0062483354, -0.0236735158, -0.158601433, 0.0969724953, 0.0090929084, 0.0120382048, -0.0829128772, 0.0473748147, 0.0154072344, -0.0094541237, -0.0891368985, 0.0136636747, 0.0910819024, 0.0302865393, 0.0331206918, -0.0307866838, 0.0499588959, 0.0174494926, -0.003903907, 0.0449574515, -0.0165881328, -0.1165892854, -0.0082593337, -0.0124480454, 0.0601285063, 0.0673528165, 0.0390668586, -0.0782448575, 0.095805496, -0.0743548423, 0.0217007212, -0.0167270619, -0.1601574421, -0.0255073793, -0.1002512202, 0.0571832098, 0.1130326986, 0.0782448575, -0.0294529647, -0.0289806053, -0.0053869751, 0.0242292304, -0.0527652651, -0.0077800285, -0.0051716347, 0.0315368995, -0.0154489139, 0.0322315469, 0.0370940641, -0.0455965251, -0.0026587553, -0.0006269175, -0.0749105588, -0.1098651141, 0.0050257593, -0.0805232972, 0.013427495, -0.082246013, 0.1048080996, 0.0872474611, -0.078522712, 0.0931936279, 0.0136428354, -0.0788005739, 0.1350390613, -0.0174911711, 0.079022862, -0.0290639624, -0.0299808942, 0.0608509369, 0.0084052095, -0.0701869726, 0.1302599013, 0.0253823418, -0.0414286517, -0.034482196, -0.0791340023, -0.0357603431, 0.1140329838, 0.0136428354, -0.0091068009, -0.0700202584, -0.0293418206, -0.0297030378, 0.0134483352, -0.0805232972, -0.015587843, -0.023242835, -0.0412897207, 0.1060862467, 0.0152544128, -0.0140179442, 0.0960277766, -0.0710761175, 0.1374842227, -0.073743552, -0.0648520961, 0.0047340086, 0.0806900114, -0.0705759749, 0.0580167845, -0.0771334246, 0.0390946418, -0.0795230046, 0.0235901568, 0.0499033257, 0.0243403744, 0.1100874022, -0.0863583162, 0.0635183752, 0.0687421113, 0.0020891461, 0.0659635291, 0.0509869717, -0.0180329941, 0.0082384944, 0.022131402, -0.0494587533, -0.0637406632, -0.0175745282, 0.015587843, -0.0250766985, 0.0928601995, -0.0864138901, 0.0548769869, 0.0627403706, -0.0478193872, -0.06918668, 0.0683531091, 0.0250489134, -0.0370384939, -0.0611843653, 0.0266188122, 0.0108017363, -0.0650743768, 0.0529875495, 0.0143513735, -0.0165742394, -0.0390946418, -0.0212144703, 0.0505701862, -0.1021406576, 0.1310379058, -0.0046054991, 0.0235345867, -0.0795230046, -0.0236874074, -0.0147681609, -0.0377053507, 0.0744659826, 0.0464023128, -0.0625736564, 0.0101696085, -0.0305366106, -0.0567664206, 0.12881504, 0.0319259018, -0.0497366115, -0.0239791591, -0.0232289415, 0.0554604866, 0.0831351578, -0.0113088265, -0.084635593, 0.0223120097, 0.0762442797, 0.0249794479, 0.0289806053, -0.0217701867, -0.0550992712, 0.0434292294, -0.0448463075, 0.0079675829, -0.0786894262, -0.041789867, -0.0636295155, 0.0413175076, 0.0067936317, 0.0330929048, 0.0625736564, 0.1066975296, -0.0509036146, -0.0157545581, -0.0766888484, 0.0679085329, -0.0134413885, 0.1121435538, 0.0488196798, -0.0449296646, -0.0997510776, 0.0279386379, 0.0552382022, -0.0113991313, 0.100584656, 0.0654078126, -0.0105377706, 0.0531542636, -0.0004282923, -0.0149765546, -0.0353435576, -0.0337319784, -0.009870911, -0.0659079552, -0.0274940655, -0.0426234417, 0.0969724953, -0.0205198247, -0.0865250304, -0.031064542, 0.0877476037, -0.0902483314, 0.03220376, -0.0135525316, 0.083301872, -0.0469580293, -0.0112740947, 0.00250246, -0.0165186673, -0.0674639568, -0.0606286488, -0.0424289405, 0.0184497815, -0.0125244567, -0.0087594781 ]
712.4198
Tao Zhu
Ji-Rong Ren, Tao Zhu, and Shu-Fan Mo
Knotted Topological Phase Singularities of Electromagnetic Field
6 pages, no figures, author's name have been corrected
Commun.Theor.Phys.Vol.50 (2008)1071-1076
10.1088/0253-6102/50/5/12
null
physics.optics physics.class-ph
null
In this paper, knotted objects (RS vortices) in the theory of topological phase singularity in electromagnetic field have been investigated in details. By using the $\phi$-mapping topological current theory proposed by Prof. Duan, we rewrite the topological current form of RS vortices and use this topological current we reveal that the Hopf invariant of RS vortices is just the sum of the linking and self-linking numbers of the knotted RS vortices. Furthermore, the conservation of the Hopf invariant in the splitting, the mergence and the intersection processes of knotted RS vortices is also discussed.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 07:54:07 GMT" }, { "version": "v2", "created": "Fri, 28 Dec 2007 03:20:20 GMT" } ]
2015-05-13T00:00:00
[ [ "Ren", "Ji-Rong", "" ], [ "Zhu", "Tao", "" ], [ "Mo", "Shu-Fan", "" ] ]
[ 0.036976587, -0.0122308992, -0.076697439, -0.0095162075, -0.0331677385, 0.0132126827, 0.0010254023, 0.0316063464, -0.1083510965, -0.0528980456, 0.0174473654, 0.0697894618, -0.0826591104, 0.0043914132, 0.1392950267, 0.0029320444, -0.0879583806, 0.064158991, 0.0751360431, 0.1243435293, 0.0245327707, -0.1050390527, 0.0495386906, 0.0179796573, -0.0016737642, -0.0223681144, 0.069836773, 0.0302815288, 0.0880530104, 0.0814762414, 0.0231014956, -0.0442157649, -0.0242961962, -0.0423231684, -0.0798202157, 0.1367400289, -0.0814289227, 0.0048468187, -0.0478590094, 0.0511473939, 0.0649160296, 0.0255736969, -0.1353205889, 0.0811450332, 0.0717293695, 0.0136148594, 0.0230660085, 0.0551691614, 0.0435060412, -0.0648213997, 0.0651526004, 0.0630234331, 0.0687012225, -0.1088242456, -0.1203690767, 0.0239649918, 0.03877455, 0.0079370728, 0.0306363907, -0.0767447501, 0.0994559005, -0.1127040684, -0.0147977313, 0.0015140765, -0.0732434466, 0.0228057764, -0.1588833928, 0.0065826839, 0.0090903733, -0.0126212463, -0.0196356792, -0.0088656275, 0.0739531741, 0.0605630577, 0.1244381592, -0.0521883219, -0.0528034158, 0.0860657841, 0.0407381207, -0.013283655, 0.0395315886, -0.0931157023, 0.0949136689, -0.0522829518, -0.0351313055, -0.0541282333, -0.0027649638, -0.1285072416, -0.0793943852, 0.0102259303, 0.0073456364, 0.0555949956, -0.0895670876, -0.0119174374, 0.020818552, -0.0222025122, 0.0212443862, 0.0175419953, 0.018689381, 0.0757984519, 0.0059350613, -0.0083569922, -0.0428909473, 0.0233144108, 0.0736692846, 0.0521883219, 0.044996459, 0.0027693997, -0.0715874285, -0.0063815955, 0.0062573943, 0.0278684702, -0.0564939789, 0.0208422095, 0.0454696082, -0.0765554905, -0.0732907653, -0.0451857187, -0.0267329123, 0.0652945489, -0.0429619178, -0.0051957662, 0.0989827514, 0.0633546337, 0.0134729147, -0.0888573602, -0.0432458073, 0.0430092327, -0.0470310003, 0.0264017079, 0.0105571346, 0.0145729855, -0.0251715202, -0.0453276634, -0.0038029342, -0.0347054712, 0.0807665139, 0.0369056128, 0.0841731876, 0.0005382069, 0.0046753027, -0.0286491662, 0.033238709, 0.0640643612, 0.1224509329, 0.0195765346, -0.1062692404, 0.0810977221, 0.0664301068, -0.0181807466, -0.0610835217, -0.0089365998, 0.1125148088, 0.1056068316, -0.0252188351, -0.114028886, 0.0239886492, 0.0680388138, -0.0272770338, 0.0620771348, 0.0297610648, 0.0482138731, -0.0066477419, -0.0051780231, 0.0356044546, -0.0389164947, -0.0152827092, 0.0101431292, -0.0044268994, -0.1443104148, 0.0701206625, -0.1752543449, -0.1803643554, 0.0550745316, 0.0040010652, 0.0884315297, -0.0194345899, -0.1390111446, 0.0376626514, 0.0653418601, 0.0399810821, 0.0658623278, -0.0144428704, -0.0118464651, -0.0469836853, 0.0476697497, 0.0672817752, 0.0893778279, -0.0259049013, -0.0538443439, -0.0561154597, 0.082375221, 0.0406198315, 0.0669032559, -0.0097409524, -0.1141235158, -0.0351313055, 0.042512428, -0.0079489015, -0.0581499971, 0.0450201184, -0.0262834206, 0.0431511775, -0.0286728237, -0.0435296968, 0.0025032533, 0.0561627746, -0.0239649918, -0.0285072215, -0.0275609232, 0.0642063022, 0.0341140367, 0.0020478475, 0.0533238798, 0.0181097742, 0.0408327505, -0.0349893607, 0.061982505, -0.0203927178, 0.0010512777, 0.0525195263, 0.0343742669, -0.042867288, 0.1370239258, 0.0924532935, 0.0948190391, 0.0093801767, -0.0017565653, 0.0379465409, 0.0662881583, -0.0425360836, 0.0627395436, -0.000748906, -0.0582919419, -0.0385143198, -0.0878164321, -0.0723917782, -0.0321031511, -0.0986988619, -0.0637804717, 0.0163472947, -0.0009152474, -0.0669978857, 0.1261414886, 0.0268275421, 0.0129879368, 0.0198959112, 0.0565412939, 0.1204637066, -0.0467234515, 0.0149988197, 0.181405291, -0.011237286, 0.0905133858, -0.0059143612, -0.0019354747 ]
712.4199
Zbigniew S. Szewczak
Zbigniew S. Szewczak
Edgeworth expansions in operator form
12 pages
Statist. Probab. Lett. 78 12 (2008), pp. 1583--1592
10.1016/j.spl.2008.01.004
null
math.PR math.SP
null
An operator form of asymptotic expansions for Markov chains is established. Coefficients are given explicitly. Such expansions require a certain modification of the classical spectral method. They prove to be extremely useful within the context of large deviations.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 08:15:39 GMT" } ]
2008-11-10T00:00:00
[ [ "Szewczak", "Zbigniew S.", "" ] ]
[ 0.0838012844, 0.0557636805, -0.0078855762, -0.0101571418, -0.1266884357, 0.0667191148, -0.0457687937, 0.0596058704, -0.0603846945, -0.028427016, 0.0525185876, 0.0209113806, -0.0064544901, 0.0159788392, 0.0778303146, 0.0547771715, 0.0614231229, 0.0030146916, 0.01080616, 0.0362671614, -0.0796475634, -0.0384997837, 0.058100149, -0.0023267318, 0.0243771393, -0.0260126665, -0.0338787735, 0.1011949852, 0.1216001287, -0.1290768236, 0.028427016, -0.0318797939, 0.0425756238, -0.0161216222, -0.1021295711, 0.010643906, -0.0657326058, 0.0491956137, 0.0470149107, 0.0559194461, -0.0339826159, -0.063448064, -0.0809456035, 0.1116312072, 0.0086838696, 0.0709766746, -0.0472485572, -0.0370979048, 0.015602408, 0.0527003147, -0.0240526311, 0.0584635995, 0.1000007913, -0.0897203386, 0.0002421651, 0.0043094838, 0.0196522847, 0.0156802908, -0.0180297382, -0.0533752926, 0.1293883473, -0.0490658097, 0.0808417574, 0.0067562838, -0.0687959716, -0.0263890978, -0.0602289289, 0.0234944746, -0.0050655906, 0.0599174015, -0.0427833088, -0.0843724236, 0.0515320785, 0.0821917206, -0.005669178, -0.0352546908, 0.0344758704, 0.0765322745, -0.0214176141, 0.0601770058, 0.0223392211, -0.0408622138, -0.0072819889, -0.0216902029, 0.122015506, 0.0483389087, 0.0181076191, -0.0197431464, 0.052492626, -0.0055685798, -0.0190681666, 0.0812571347, 0.0489100441, 0.0259607453, 0.0837493613, 0.0990142822, 0.0428092703, 0.0060131578, -0.0089953979, -0.0425237007, -0.069730565, -0.0329701453, 0.1747677326, -0.068536371, 0.1121504232, 0.119834803, -0.1286614537, -0.0335412845, 0.0131166661, 0.0311788544, -0.0542579591, 0.0227675736, -0.063915357, -0.0264280383, -0.0156413484, -0.0322432443, -0.0280116443, -0.0288683493, 0.0058833538, 0.0453793816, 0.0437957756, -0.0303481109, 0.0010887288, 0.0525705107, 0.052025333, -0.026973214, -0.0703016967, -0.0831782296, 0.017121112, -0.1094505042, 0.0723785609, -0.0396160968, 0.0394862927, 0.0005155642, -0.1074774861, -0.1028564721, 0.0216123201, 0.0368382968, 0.13561894, 0.0004050282, 0.0402391553, 0.0763765126, -0.0227675736, 0.0065518431, -0.0806859955, 0.0387593918, -0.0751303956, -0.0139798615, -0.0488840826, -0.0403170362, -0.0365786888, 0.0094821621, 0.0064739608, -0.0475860462, 0.015537506, -0.0603846945, -0.0106374156, -0.0478196926, 0.0034235732, -0.0120457858, 0.0706651509, 0.1832828671, -0.0467553027, 0.0869165733, 0.0787129775, 0.0973527953, -0.1002603993, -0.067082569, -0.0367084928, -0.1259615421, 0.0173807181, 0.0224690251, -0.033177834, -0.0576328561, 0.0404728018, -0.0405766442, -0.069003664, -0.1376957893, -0.1462109238, -0.1031680033, 0.0063603828, -0.0035631123, 0.0881626904, 0.0479235351, -0.0831782296, 0.0200676564, 0.0175624434, -0.0164331514, 0.105452545, -0.0533752926, -0.0370979048, 0.0962624401, 0.0687959716, 0.0256362353, -0.035955634, -0.0853070095, 0.0645384118, 0.0218719281, 0.0138760181, -0.0353844948, 0.0622538663, -0.0133957444, 0.148703143, 0.0564386621, -0.12492311, 0.0921606496, 0.0098001817, 0.0919529572, -0.0652133897, -0.0293356422, 0.0230920836, -0.0410439372, 0.1269999593, -0.0424458198, -0.0130128236, 0.0889415145, 0.0114811398, 0.0875915512, 0.0517397672, 0.0770514905, -0.1291806698, 0.0762207508, 0.0247146301, -0.0296212099, 0.0545694865, -0.0055555995, 0.0759611428, -0.0886299834, 0.1177579388, 0.0406545289, 0.0139928414, -0.0356441028, -0.1160964519, -0.0058087166, -0.0289721917, 0.0372277088, -0.0081127333, -0.0307894442, -0.0118575701, -0.0509349816, -0.0094172601, 0.1067505851, -0.0095600449, 0.0448601693, 0.0003330277, 0.0362931229, -0.0662518218, -0.0392266847, -0.0625653937, -0.0465216562, -0.0146678211, 0.0759092197, 0.0826070905, -0.0040563666, -0.0472485572, -0.0169134252 ]
712.42
Takahiro Morimoto
Takahiro Morimoto, Yasuhiro Hatsugai, Hideo Aoki
Cyclotron radiation and emission in graphene
4 pages, 3 figures
Phys. Rev. B 78, 073406 (2008)
10.1103/PhysRevB.78.073406
null
cond-mat.mes-hall
null
Peculiarity in the cyclotron radiation and emission in graphene is theoretically examined in terms of the optical conductivity and relaxation rates to propose that graphene in magnetic fields can be a candidate to realize the Landau level laser, proposed decades ago [H. Aoki, Appl. Phys. Lett. {\bf 48}, 559 (1986)].
[ { "version": "v1", "created": "Thu, 27 Dec 2007 08:36:51 GMT" }, { "version": "v2", "created": "Fri, 28 Dec 2007 04:43:42 GMT" } ]
2009-11-13T00:00:00
[ [ "Morimoto", "Takahiro", "" ], [ "Hatsugai", "Yasuhiro", "" ], [ "Aoki", "Hideo", "" ] ]
[ 0.0924554169, -0.0285182167, -0.033563938, 0.0212711766, 0.0348748378, 0.0155205391, -0.0749437958, -0.0079705082, -0.0232004225, -0.085529916, -0.0604002476, -0.0068141967, -0.0074016275, -0.0119093861, -0.0043469877, 0.0052126748, -0.1095218286, 0.0004989297, 0.0580752604, 0.0517433733, -0.0360373296, 0.010215112, 0.0514960364, -0.009893571, -0.0249565318, -0.0607465245, 0.0436306484, 0.0441005901, 0.0968580544, -0.0816714242, -0.0557008013, 0.0159533825, -0.106652692, -0.2224074751, -0.1104122475, 0.0914165899, 0.0263911001, -0.0769719779, -0.0269599799, -0.0575311147, -0.0575805828, -0.0715305135, -0.0712337121, 0.0923070163, 0.0709369034, -0.0019277004, -0.0911197886, -0.0032741535, 0.0307195373, 0.011859918, 0.0647534207, -0.0469944626, 0.0453620218, -0.0231509563, -0.0318820328, -0.0246349908, 0.0350727066, 0.134651497, -0.0258469526, 0.0184886102, 0.0572343059, 0.03880753, -0.0166583005, -0.0428638943, -0.0871128887, 0.0760320872, -0.0545135736, -0.0181670692, 0.0291118324, 0.0984410271, 0.0590646155, -0.062527366, 0.0050240788, -0.0492947176, 0.027330989, -0.0355673879, 0.0370761566, -0.0564428195, 0.0476128086, -0.0137149626, 0.1215919852, -0.0749932677, 0.0332671329, -0.0313378833, -0.0420971438, 0.0122803943, 0.035542652, -0.1370259523, -0.084886834, -0.039203275, 0.0590151474, 0.033563938, -0.0353447795, 0.0881517157, 0.0765267685, 0.0231262222, 0.155131191, 0.0087805437, 0.0739049762, -0.0139499344, 0.0327724516, 0.0241526794, -0.0174003169, 0.0464750491, 0.132178098, 0.0858761966, -0.1016069725, -0.0111240838, 0.0057537295, 0.0316346921, 0.0450157449, 0.0287160892, 0.0325745828, 0.1471173912, -0.070046477, -0.0857277885, -0.0169303734, -0.0159533825, -0.0567890964, 0.0699475482, -0.0246102568, 0.0905756429, -0.007061536, -0.0231014881, 0.1293089688, 0.0558986738, 0.0747459233, -0.1261430234, -0.049022641, 0.0327229835, 0.0282708779, -0.038164448, -0.0055434913, -0.0231262222, -0.006084546, 0.0124102477, 0.0661385208, -0.0883001164, 0.0430617668, 0.0526337959, 0.103091009, -0.0060412614, 0.1436546445, 0.0182041693, -0.0269105118, 0.0919112712, 0.0225326065, 0.0553545281, 0.0927522257, -0.0152979335, 0.0069007655, 0.051347632, 0.0310410783, 0.0066472427, -0.0059701516, -0.1284185499, 0.0446200036, 0.0294828415, 0.0029232409, -0.0701948851, -0.0337618105, 0.0377192385, -0.0072037564, -0.0081931129, 0.0725693405, 0.0373729616, -0.1644311398, 0.0032556031, 0.0047489139, -0.1039814278, -0.0072594075, -0.0973527357, -0.0912187248, 0.0707390308, 0.0992819816, 0.0752406046, 0.0394258797, -0.0358147249, -0.0175487213, 0.1420716792, 0.0670289397, -0.0442737304, 0.0562449507, 0.0133068524, 0.0145311821, -0.0772193223, -0.0038059331, 0.0512486957, -0.0257727522, -0.0022585166, -0.1109069288, 0.1347504258, -0.0854309797, 0.0483300909, -0.0673752129, -0.0483795591, 0.1096207649, 0.0046468866, 0.0006886853, -0.0750427321, 0.0144569799, 0.0572343059, 0.0049035009, 0.0242021475, -0.0561954826, 0.0262179617, 0.0122185601, 0.0573827103, -0.0080818105, 0.062527366, 0.0152484663, -0.019440867, -0.0545630418, 0.0758836865, -0.0327477194, -0.0635167211, -0.0102522122, -0.0278998688, 0.0721735954, 0.035864193, -0.1370259523, 0.0333660655, 0.0249812659, 0.1056633368, 0.0590151474, 0.025673816, 0.0504324771, -0.0096091302, 0.045782499, 0.0139499344, -0.0548103824, -0.0154463369, -0.0335144699, 0.0156936757, 0.0571353696, -0.0618348159, 0.0689581856, 0.0908724442, -0.1150622293, -0.0511002913, 0.0100419745, -0.0426660217, -0.0581741966, -0.01975004, -0.0022925257, 0.000218161, -0.0545630418, -0.0053456197, 0.1137760654, -0.0305711329, -0.0352705792, 0.1276270598, -0.0933458358, 0.0357652567, -0.0203560218, -0.0285924189 ]
712.4201
I Wayan Sudiarta
I. Wayan Sudiarta and D. J. Wallace Geldart
Solving the Schrodinger Equation for a Charged Particle in a Magnetic Field using the Finite Difference Time Domain Method
8 pages, 4 figures
Phys. Lett. A, 372(18),3145 (2008)
10.1016/j.physleta.2008.01.078
null
physics.comp-ph
null
We extend our finite difference time domain method for numerical solution of the Schrodinger equation to cases where eigenfunctions are complex-valued. Illustrative numerical results for an electron in two dimensions, subject to a confining potential V(x,y), in a constant perpendicular magnetic field demonstrate the accuracy of the method.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 08:24:57 GMT" } ]
2008-07-05T00:00:00
[ [ "Sudiarta", "I. Wayan", "" ], [ "Geldart", "D. J. Wallace", "" ] ]
[ -0.0202420168, -0.0608972311, -0.0076335515, 0.0488718487, -0.0110838953, 0.0193112269, -0.0436294638, 0.0096716611, -0.040762201, 0.0418748707, 0.060854435, -0.0006934121, -0.0366110913, 0.0158127379, 0.05486314, 0.0523382388, 0.0005864247, -0.0194610097, 0.0768597499, 0.0654762909, -0.0280734953, -0.0194075163, 0.1800812036, 0.0330805071, -0.0831078142, 0.0332302898, 0.0393285714, 0.0173212606, 0.0257839654, -0.0138120744, 0.0372958109, -0.0121430708, -0.0030892612, -0.0979148746, 0.005453683, 0.1879554689, -0.0542212166, 0.0938921496, -0.1348041296, -0.0153312953, -0.0485294871, -0.0383228883, -0.0448063239, 0.0748911873, -0.0443783775, -0.0548203476, -0.0435224771, -0.0063764495, 0.1377141923, -0.0874729007, -0.0324385799, 0.0406124182, 0.0196749847, 0.0531941392, -0.0545207821, 0.0643636212, 0.0198140685, 0.0968877971, 0.0011454339, -0.0352202542, 0.0789139122, -0.0431801155, -0.015844835, 0.0737357214, -0.0871733353, 0.0448491201, -0.0202420168, -0.0190758538, -0.01970708, 0.02591235, 0.0387080424, 0.0751907453, 0.1082712561, -0.0308551677, 0.0434154905, 0.02591235, -0.008789015, -0.0375097841, 0.045790609, 0.1614225954, 0.0461329706, -0.0776300654, 0.0107361861, -0.0084948, -0.0811820403, 0.0263189021, -0.0000619775, 0.0194396116, -0.0902973711, -0.0801121667, -0.0330805071, 0.0715531781, -0.0405482277, -0.0325241722, 0.0275171604, 0.0246498976, 0.0147535633, 0.0092704585, 0.0934641957, 0.0306411926, -0.0764318034, 0.0990275443, 0.0548203476, -0.001647606, 0.1663868129, -0.0065155332, 0.0032845133, 0.0053814664, -0.0235158317, 0.0328451321, 0.0080615012, 0.0170430932, -0.0335940458, -0.0613251813, -0.0316040814, -0.0979148746, 0.0392429791, 0.0063176062, -0.1289840192, 0.0553766824, -0.0688143, 0.1290696114, 0.1279569417, -0.0968022048, 0.1530347914, -0.0293145496, -0.0593994074, -0.1101542339, -0.0019030385, 0.0083824629, -0.0281376876, 0.0152350068, -0.0705688894, -0.1426784098, -0.0369320512, -0.0386438519, 0.0228739083, -0.0192470346, 0.0170751903, 0.073607333, 0.1205106154, -0.0321818106, 0.1138345972, 0.040783599, 0.1265019029, 0.0785287544, 0.0149461403, 0.0135874003, 0.0385154672, -0.0139511582, -0.0048625777, 0.031475693, 0.0645776019, 0.0228097141, 0.0765601844, 0.0342573673, 0.0868737772, 0.0238581914, -0.024564309, 0.019514503, -0.0480159484, 0.063422136, -0.1067306399, -0.094148919, 0.14062424, -0.0463469438, -0.0246926937, -0.0653907061, -0.0066920621, -0.14961119, -0.048486691, -0.086360231, -0.0559330173, -0.0799837857, 0.1320652515, -0.0107575841, 0.0566177368, -0.0632937476, 0.0178668965, 0.0637644976, -0.0405054316, -0.0278167259, 0.0650911406, 0.0764318034, 0.093549788, -0.0233232547, 0.0434154905, 0.0064352923, -0.0592710227, -0.0562325791, -0.0015045104, 0.0106452471, 0.0454054549, 0.0428805538, -0.1294975579, -0.0049160714, 0.0984284133, -0.0492570028, 0.0360333584, -0.0196321886, 0.0570028909, -0.0259551443, 0.0226385351, 0.072708644, -0.0109983049, 0.0774160847, 0.0743776411, 0.0082433792, 0.0472884327, -0.0932074264, 0.005996644, -0.1045053005, -0.0079384651, -0.080069378, -0.0457050204, -0.0502412841, -0.0237512048, -0.0445067622, -0.0598273575, 0.0224459581, -0.1155463979, 0.1092127413, -0.0224887524, 0.0848196149, -0.0475024097, -0.0060768845, -0.0029956473, -0.0217184443, 0.0228525102, 0.0645776019, 0.0025235654, -0.0532369316, 0.0129133798, 0.0044025318, 0.0370176435, -0.0498989262, -0.0027388777, 0.0074730702, -0.1191411763, 0.0062373658, -0.0866597965, 0.0451914817, 0.0111694848, 0.0242005512, -0.0660754219, -0.0345783308, 0.0092972051, 0.0034048741, 0.1149472669, -0.0210123267, 0.0058575603, 0.0747200027, 0.0758326724, 0.0884999856, 0.0342573673, -0.0203276072 ]
712.4202
Masashi Kimura
Masashi Kimura, Keiju Murata, Hideki Ishihara, Jiro Soda
Stability of Squashed Kaluza-Klein Black Holes
23 pages, 4 figures, v2: Erratum added to end, v3: changed the figure in Erratum
Phys.Rev.D77:064015,2008
10.1103/PhysRevD.77.064015
OCU-PHYS 285, AP-GR 51, KUNS-2111, CAS-KITPC/ITP-019
hep-th gr-qc
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
The stability of squashed Kaluza-Klein black holes is studied. The squashed Kaluza-Klein black hole looks like five dimensional black hole in the vicinity of horizon and four dimensional Minkowski spacetime with a circle at infinity. In this sense, squashed Kaluza-Klein black holes can be regarded as black holes in the Kaluza-Klein spacetimes. Using the symmetry of squashed Kaluza-Klein black holes, $SU(2)\times U(1)\simeq U(2)$, we obtain master equations for a part of the metric perturbations relevant to the stability. The analysis based on the master equations gives a strong evidence for the stability of squashed Kaluza-Klein black holes. Hence, the squashed Kaluza-Klein black holes deserve to be taken seriously as realistic black holes in the Kaluza-Klein spacetime.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 08:31:54 GMT" }, { "version": "v2", "created": "Tue, 24 Oct 2017 13:33:00 GMT" }, { "version": "v3", "created": "Tue, 18 Sep 2018 05:38:13 GMT" } ]
2018-09-19T00:00:00
[ [ "Kimura", "Masashi", "" ], [ "Murata", "Keiju", "" ], [ "Ishihara", "Hideki", "" ], [ "Soda", "Jiro", "" ] ]
[ -0.0141809667, 0.0481171422, -0.0592907853, 0.0516906939, -0.0036301767, -0.0470350087, 0.0137783131, 0.0209254194, -0.0165088102, -0.0518416911, 0.0336216018, -0.0484191328, -0.1560283899, 0.0207618419, 0.0799267963, 0.0829467028, -0.037018992, 0.0028122859, 0.0372958183, 0.1653900892, -0.0673438609, -0.1661953926, 0.1008144692, 0.1218028069, -0.0187611543, -0.0786181763, -0.0362640172, -0.1359963566, 0.1160649881, 0.0697094575, 0.0380507931, -0.0586364754, -0.1270373017, -0.0378494672, -0.0466826856, 0.1403248906, -0.0475634933, 0.0844063237, -0.0808831006, -0.0575795062, 0.0145458719, -0.0209002532, -0.1207961664, 0.0750949532, 0.0257069357, 0.0545092709, -0.0410455316, 0.0656325817, 0.0029900197, 0.0612537228, -0.0183207523, 0.0252916981, 0.0690048113, -0.1189842299, -0.0633173287, -0.0000892602, -0.0103494637, -0.0252791159, 0.0332189463, -0.0456508845, 0.0163452309, -0.0645252839, -0.0944726691, 0.0534523055, -0.0579318292, -0.0942713469, 0.0196545441, -0.053603299, -0.0386547744, 0.0527979918, 0.0224479549, 0.0044071726, -0.0059108334, 0.0670922026, 0.018169757, -0.0259460099, 0.0939693525, 0.0971905813, 0.0494760983, -0.0136776492, 0.0255433563, 0.0232029315, 0.0925097317, -0.0169869605, -0.0277831182, 0.1031800583, -0.0166975539, -0.0299473833, -0.1020224318, -0.0267261527, 0.0353328809, 0.0815877467, -0.0811347589, -0.0337725952, 0.0657835826, -0.0096888598, 0.0907984525, 0.0638206452, 0.0571768545, 0.0566232055, -0.0603980832, 0.0512125418, 0.0845069885, -0.0771585554, 0.0717730597, 0.033193782, 0.0563212149, -0.0057535465, 0.0312560089, 0.0509105511, 0.0251029544, 0.0165339764, -0.0703134388, 0.0178929325, -0.1095218584, -0.0794738159, -0.0118719982, 0.0402905568, -0.093768023, 0.1110318154, -0.0090848785, -0.0603980832, -0.0008831647, -0.0440654345, -0.0369434953, -0.0766049027, 0.0344520733, 0.0052659581, -0.1327751279, 0.0612537228, -0.0215923153, 0.0591397919, -0.0925097317, 0.0021532546, 0.0484442972, 0.0462297015, 0.0358613618, 0.0097517744, 0.1119377837, 0.015464426, 0.0741889775, -0.0221837126, 0.0307778567, -0.0437131152, 0.0332441106, 0.0757995993, 0.0287142564, 0.0982978866, -0.0575291775, -0.0295698959, -0.0057126521, -0.0102299256, 0.0419011712, -0.0020085508, -0.1136490628, -0.1157629937, 0.0238698255, 0.057680171, 0.0480416417, -0.0425806493, 0.0217684768, 0.0602470897, 0.0375474766, 0.002055737, 0.0235426705, -0.0009319236, 0.0281606074, -0.0476893224, -0.065582253, -0.1671013683, 0.1055959836, -0.0071345237, -0.0952276438, 0.0230519362, -0.0267261527, 0.115058355, -0.0644246265, -0.0813864172, -0.0488972813, 0.0226744469, 0.1225074455, 0.0487462878, 0.0173518658, 0.0281857736, -0.0666895509, 0.0041114739, 0.0042247204, 0.0827453732, 0.0227625277, -0.016143905, -0.0605490804, 0.0694074631, -0.0602974221, 0.0765042379, -0.0513383709, -0.0376984701, 0.0210135002, 0.0496270917, -0.020661179, 0.0862685964, -0.0537039638, 0.0264493283, 0.0355845392, -0.0644246265, 0.0363143496, -0.0140299713, 0.0753969401, 0.0665385574, -0.0331182815, 0.0993548483, 0.0291672423, 0.028336769, 0.0468840115, 0.0232406799, -0.0450972356, 0.0406932086, -0.1402242184, 0.0010003432, 0.0000787416, 0.0802791193, -0.0042813434, 0.0898421481, -0.0281857736, 0.0419515036, 0.0150240231, -0.0507343896, 0.0873255655, 0.0512628742, -0.0114945108, 0.0832486898, -0.0353077129, -0.0402653888, -0.0194532163, 0.1009654626, -0.0529993176, -0.1082132384, -0.0768062323, 0.1078105792, -0.0768062323, -0.0455502234, -0.0241214857, -0.0325898007, -0.0257195178, 0.0553145781, -0.0373964794, 0.0803797841, -0.0372706503, -0.0545596033, -0.0522443429, 0.036666669, 0.0047657862, 0.0210638326, 0.0119915362, 0.0236684997, -0.1082132384, 0.0028594718 ]
712.4203
Mordehai Milgrom
Mordehai Milgrom (Weizmann Institute)
Marriage \`a-la-MOND: Baryonic dark matter in galaxy clusters and the cooling flow puzzle
11 pages. Talk given at "Jean-Pierre Lasota, X-ray binaries, accretion disks and compact stars" (October 2007); Abramowicz, M. Ed., New Astron. Rev., in press
New Astron.Rev.51:906-915,2008
10.1016/j.newar.2008.03.023
null
astro-ph
null
I start with a brief introduction to MOND phenomenology and its possible roots in cosmology--a notion that may turn out to be the most far reaching aspect of MOND. Next I discuss the implications of MOND for the dark matter (DM) doctrine: MOND's successes imply that baryons determine everything. For DM this would mean that the puny tail of leftover baryons in galaxies wags the hefty DM dog. This has to occur in many intricate ways, and despite the haphazard construction history of galaxies--a very tall order. I then concentrate on galaxy clusters in light of MOND, which still requires some yet undetected cluster dark matter, presumably in some baryonic form (CBDM). This CBDM might contribute to the heating of the x-ray emitting gas and thus alleviate the cooling-flow puzzle. MOND, qua theory of dynamics, does not directly enter the microphysics of the gas; however, it does force a new outlook on the role of DM in shaping the cluster gasdynamics: MOND tells us that the cluster DM is not cold dark matter, is not so abundant, and is not expected in galaxies; it is thus not subject to constraints on baryonic DM in galaxies. The mass in CBDM required in a whole cluster is, typically, similar to that in hot gas, but is rather more centrally concentrated, totally dominating the core. The CBDM contribution to the baryon budget in the universe is thus small. Its properties, deduced for isolated clusters, are consistent with the observations of the ``bullet cluster''. Its kinetic-energy reservoir is much larger than that of the hot gas in the core, and would suffice to keep the gas hot for many cooling times. Heating can be effected in various ways depending on the exact nature of the CBDM, from very massive black holes to cool, compact gas clouds.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 17:20:33 GMT" }, { "version": "v2", "created": "Sun, 27 Jan 2008 09:14:01 GMT" } ]
2009-06-23T00:00:00
[ [ "Milgrom", "Mordehai", "", "Weizmann Institute" ] ]
[ 0.06989602, 0.0700014457, -0.0130198468, -0.014456247, -0.0382425077, 0.0785934925, 0.0632016063, 0.0316271596, -0.0385851339, 0.0486004017, 0.0472035334, -0.053449899, -0.1112221777, 0.0218886286, 0.027041221, 0.0710029677, -0.0340519063, 0.0815453604, 0.0193057451, 0.0948287621, -0.0613566861, 0.0693688989, 0.0024955806, 0.0475198068, -0.0919296071, -0.0036008838, 0.0046221772, 0.0160903167, 0.0431974269, -0.0657317787, 0.083232142, -0.0344736017, -0.09198232, -0.020320449, -0.0730587393, 0.1822778583, -0.051973965, 0.0496809967, -0.0060684611, -0.0151810357, -0.0905590951, -0.0148252305, -0.0298876651, 0.0958302915, 0.0177375656, -0.0329713114, -0.0624636374, -0.0328922458, -0.0155236637, -0.0068459623, -0.0676821172, 0.0822306126, 0.045701243, -0.0043059057, -0.0588792264, 0.0174344704, -0.0224289261, 0.0168282837, -0.0001842858, -0.0009554037, -0.0093563674, -0.1073214933, -0.0562963411, -0.0259738043, 0.0203072708, 0.0029502208, -0.017078666, 0.0004307553, -0.0064374446, 0.0803856924, 0.0402719155, -0.0833375603, 0.0590373613, 0.0193848126, -0.0345263146, -0.0671022907, 0.0436981916, -0.1119601429, -0.1304093152, 0.0674712732, 0.0142981112, -0.0357650444, 0.0512096398, -0.0079067899, -0.0073796702, -0.0337883495, -0.0438036136, 0.0701595768, -0.1609822363, 0.0067273602, -0.027831899, -0.0411416627, -0.0350270793, 0.047704298, 0.0589846522, -0.0880289227, 0.0878707916, 0.0287280027, 0.0602497384, 0.0144826034, -0.0031149457, -0.014574849, 0.0623055026, -0.0595644824, 0.1584520638, -0.0358441137, -0.0934582502, 0.0114714336, -0.0243924465, 0.0373991169, 0.0379262343, -0.0334457196, -0.0041477699, 0.0376626737, -0.0277001206, -0.0276210513, 0.0193979908, 0.1661480069, -0.0910335034, -0.0054589794, -0.0056961831, -0.0196879059, 0.0425385274, 0.0472298898, -0.0174871832, -0.1545513868, 0.1097462401, -0.0323124155, -0.0877653658, -0.0049186819, 0.0978333429, -0.0870801136, -0.0363185219, -0.0142190438, -0.0999418199, -0.0394021682, 0.0361076742, -0.0126969861, 0.0245374031, 0.0153655279, 0.0601970255, -0.0410625935, 0.1125926822, 0.058352109, -0.0168678183, 0.1322015226, -0.0714773759, -0.0147198066, 0.0391122513, -0.041326154, -0.0489693843, -0.1181801483, 0.0103842504, 0.0034789874, 0.0223498587, -0.0926148593, 0.0101206908, 0.1193398088, 0.0322333463, -0.0608295687, 0.0185414217, 0.0249590985, -0.0420904756, -0.0498127751, 0.0273574926, 0.0705285668, -0.0853933319, 0.0004632885, -0.1087974235, -0.1591900289, -0.0566653274, -0.0007280835, -0.090400964, -0.042696666, -0.0047473684, 0.0831267163, 0.0203468055, -0.1377889812, 0.003230253, 0.0165910795, -0.0134151867, 0.0649411008, 0.0448842086, -0.1016286016, -0.0762214512, 0.0019585777, -0.0104962634, 0.1173367575, -0.0207553227, 0.0037359581, -0.032734111, 0.0383742861, 0.06989602, 0.0475988723, 0.0105423862, -0.0131318597, 0.0376363173, 0.0151810357, 0.0528964214, 0.0686836466, 0.0490748063, 0.0264745671, 0.0594590567, -0.0514468439, -0.0927202851, -0.0043388507, 0.0732695833, 0.0211111289, -0.0341046192, -0.0661534742, 0.0003358327, -0.0634124503, 0.0582466833, 0.0496282838, -0.0744819567, -0.1508615464, -0.1366293281, 0.0397184417, 0.0207026117, 0.1713137776, 0.0520266742, 0.0837065428, 0.0413525105, 0.0835484117, 0.0591954999, -0.0629907548, 0.0224948172, -0.1132252291, 0.0151546802, 0.0800694227, 0.143271029, 0.000641603, -0.1075850502, -0.0334984325, 0.0234172754, -0.0077815987, 0.0895048603, -0.0011044797, 0.0365557224, 0.0184491761, -0.0579304136, 0.0113198869, -0.0379789472, -0.0159848928, -0.0665751696, 0.055558376, -0.0205312967, 0.0026092406, 0.0808601007, -0.0294396132, 0.0637814403, 0.0062430692, -0.1011014804, -0.0534762554, -0.0308364797, -0.0123477699 ]
712.4204
Colin Snodgrass
Colin Snodgrass (1 and 2), Stephen C. Lowry (2), Alan Fitzsimmons (2) ((1) European Southern Observatory, Chile, (2) Queen's University Belfast, UK)
Optical observations of 23 distant Jupiter Family Comets, including 36P/Whipple at multiple phase angles
21 pages, 29 figures (1 colour), accepted for publication in MNRAS
null
10.1111/j.1365-2966.2008.12900.x
null
astro-ph
null
We present photometry on 23 Jupiter Family Comets (JFCs) observed at large heliocentric distance, primarily using the 2.5m Isaac Newton Telescope (INT). Snap-shot images were taken of 17 comets, of which 5 were not detected, 3 were active and 9 were unresolved and apparently inactive. These include 103P/Hartley 2, the target of the NASA Deep Impact extended mission, EPOXI. For 6 comets we obtained time-series photometry and use this to constrain the shape and rotation period of these nuclei. The data are not of sufficient quantity or quality to measure precise rotation periods, but the time-series do allow us to measure accurate effective radii and surface colours. Of the comets observed over an extended period, 40P/Vaisala 1, 47P/Ashbrook-Jackson and P/2004 H2 (Larsen) showed faint activity which limited the study of the nucleus. Light-curves for 94P/Russell 4 and 121P/Shoemaker-Holt 2 reveal rotation periods of around 33 and 10 hours respectively, although in both cases these are not unique solutions. 94P was observed to have a large range in magnitudes implying that it is one of the most elongated nuclei known, with an axial ratio a/b \ge 3. 36P/Whipple was observed at 5 different epochs, with the INT and ESO's 3.6m NTT, primarily in an attempt to confirm the preliminary short rotation period apparent in the first data set. The combined data set shows that the rotation period is actually longer than 24 hours. A measurement of the phase function of 36P's nucleus gives a relatively steep \beta = 0.060 \pm 0.019. Finally, we discuss the distribution of surface colours observed in JFC nuclei, and show that it is possible to trace the evolution of colours from the Kuiper Belt Object (KBO) population to the JFC population by applying a 'de-reddening' function to the KBO colour distribution.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 09:18:07 GMT" } ]
2009-11-13T00:00:00
[ [ "Snodgrass", "Colin", "", "1 and 2" ], [ "Lowry", "Stephen C.", "" ], [ "Fitzsimmons", "Alan", "" ] ]
[ -0.0509857722, 0.0522043332, 0.0675748438, -0.0408772379, 0.0435636155, 0.0453083776, -0.0608727448, 0.0058297147, 0.0243020169, -0.0080522066, 0.0897305235, 0.0528136156, -0.083693102, -0.0595434047, 0.0619251393, 0.0723937005, -0.0332058333, 0.0278607737, -0.0420404114, 0.1177574694, 0.0501826294, -0.0780987889, -0.0704550818, -0.0953802243, 0.0623128638, -0.0435359217, -0.0993128568, -0.0266283639, 0.1010853127, -0.0843023807, 0.0757724419, -0.04395134, -0.0903398097, -0.0283869728, -0.099700585, 0.1000329182, -0.0044588316, 0.0375538878, -0.0767140612, 0.1131601632, -0.0464992449, 0.0379139185, -0.0277499966, -0.0239419881, -0.0159382466, -0.0450868197, 0.0057431692, 0.0296886191, 0.0520935543, 0.0301871207, 0.0130649311, 0.2046077549, 0.0021826811, -0.0630883127, -0.071341306, -0.0589895137, -0.0276253708, 0.064029932, -0.0994790271, -0.0212140679, 0.0112786284, -0.0464992449, 0.0226264931, -0.0308794864, -0.0373600237, -0.0148304617, 0.0705104694, 0.0106416531, 0.0207155664, 0.0061205081, -0.0146919889, 0.1065134555, 0.0060443478, -0.0476901121, 0.010101608, -0.0446437076, 0.0291901156, -0.0867395103, -0.0374708027, 0.0382739455, 0.0905613676, 0.017226046, -0.090229027, -0.0850778297, 0.0424281359, 0.02428817, -0.0206186343, -0.0507919081, -0.0731691495, 0.0365291871, 0.0526197515, -0.0032575782, -0.064805381, 0.0112855518, -0.0330673605, -0.0795942992, 0.0062762904, -0.1213023812, 0.0691811293, 0.0063766832, -0.0027573444, 0.0404341258, 0.0170598775, -0.0557769388, 0.1244041771, 0.0622574762, -0.0360029899, -0.0278607737, -0.0033077747, -0.0138611505, -0.0240943078, -0.0497672074, -0.165281415, 0.0021636412, -0.063254483, 0.0346736461, -0.1160957888, 0.0110224532, -0.0294947568, -0.0134665025, -0.107011959, 0.0487702042, 0.0235958043, 0.030131733, 0.1393592656, -0.0112301633, -0.0141104022, -0.0836377144, 0.0064736144, -0.0645284355, 0.1085628569, -0.0866841227, -0.0175999235, -0.0759939998, -0.0519273877, 0.0064666909, 0.1569730341, -0.0214079302, 0.0234434847, 0.0200647432, -0.053782925, 0.0508472994, 0.0961002856, 0.0573278368, 0.0861302242, 0.003198727, -0.0974850133, 0.0097138835, -0.1069011837, 0.016339818, -0.0578817278, -0.0913368165, 0.0046388465, -0.0825853199, 0.0041472674, -0.0430928096, 0.0882904083, 0.0312949046, -0.0492133163, -0.0443390645, 0.0080314362, -0.0100808367, -0.0706766397, 0.0724490881, -0.0004963393, 0.0366399661, -0.0380800851, 0.0386616699, -0.1982933879, 0.0676302314, 0.0497672074, -0.0922784284, 0.051567357, 0.0263375714, -0.0365291871, 0.0892874151, -0.0181538146, -0.0451699048, -0.1396915913, -0.0061689736, 0.0303532891, 0.0232080799, 0.0047530867, -0.0361691564, -0.032014966, -0.0276946072, 0.0790404081, 0.0578263402, 0.0434251428, 0.0086407177, -0.002208645, 0.0120194592, 0.0761047825, 0.1434580684, 0.0159520935, -0.0446990952, 0.0780434012, 0.0532013401, -0.0591556802, 0.0754954964, 0.009326159, 0.101029925, 0.0143873487, -0.0765478909, -0.0507365204, -0.0841362178, 0.0696796328, 0.0248974524, -0.0852993876, 0.0727814287, 0.0624790341, 0.0317657143, -0.0545029864, 0.0359752961, -0.0296055339, -0.0545029864, -0.027043784, 0.0283177346, -0.0077752611, 0.0109047517, 0.0449206531, 0.0477731973, 0.1473353058, 0.0880134627, 0.0044034426, 0.063254483, 0.037886221, 0.0317657143, 0.0096654175, -0.0214356259, 0.0431481972, 0.0002832206, -0.0929984897, -0.0116178878, -0.0827514827, -0.0255482756, -0.010101608, -0.0521212518, 0.0122687109, -0.0157997739, -0.0098454328, 0.0310733486, -0.0409049354, 0.0231249966, -0.0426496938, 0.0110570714, -0.0862410069, -0.1391377002, 0.0082737636, -0.0824745372, 0.1627335101, 0.0113478648, -0.1273951977, -0.0364737958, 0.0136118997, -0.017115267 ]
712.4205
Simon Pustilnik
S.A.Pustilnik (1), A.L.Tepliakova (1), A.Y.Kniazev (2,1), A.N.Burenkov (1); ((1)SAO, Russia; (2) SAAO, South Africa)
Andromeda IV: a new Local Volume very metal-poor galaxy
8 pages, 2 figures, 5 tables, accepted to Astrophysical Bulletin (SAO), vol.63, issue 2. revised after referee's report, new observations added, conclusions are not changed
null
10.1134/S1990341308020028
null
astro-ph
null
And IV is a low-surface brightness (LSB) dwarf galaxy at the distance of 6.1 Mpc, projecting close to M 31. In this paper the results of spectroscopy of And IV the two brightest HII regions with the SAO 6-m telescope (BTA) are presented. In both of them the faint line [OIII]4363 was detected that allowed us to determine their O/H by the classical T_e method. Their values of 12+log(O/H) are equal to 7.49+-0.06 and 7.55+-0.23, respectively. The comparison of these direct O/H determinations with the two most reliable semi-empirical and empirical methods shows their good consistency. For And IV absolute blue magnitude of M_B=-12.6, our value of O/H corresponds well to the `standard' relation between O/H and L_B for dwarf irregular galaxies (DIGs). And IV appears to be a new representative of the extremely metal-deficient gas-rich galaxies in the Local Volume. The very large range of M(HI) for LSB galaxies with close metallicities and luminosities indicates that the simple models of LSBG chemical evolution are too limited to predict such striking diversity.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 15:36:17 GMT" }, { "version": "v2", "created": "Sun, 3 Feb 2008 23:45:58 GMT" } ]
2009-11-13T00:00:00
[ [ "Pustilnik", "S. A.", "", "SAO, Russia;" ], [ "Tepliakova", "A. L.", "", "SAO, Russia;" ], [ "Kniazev", "A. Y.", "", "SAAO, South Africa", "SAO, Russia;" ], [ "Burenkov", "A. N.", "", "SAO, Russia;" ], [ ";", "", "", "SAAO, South Africa" ] ]
[ -0.0107940193, 0.0428741463, 0.011878225, -0.0058258884, -0.0156317707, -0.0123379827, 0.0906340852, -0.0627466738, -0.0486382768, -0.0467169024, -0.0615389496, -0.0936533883, -0.0640641898, -0.0695538372, 0.0962884203, 0.0154533582, -0.0306596812, 0.0385922231, -0.0688950792, 0.0950258002, -0.1120986044, -0.0499008968, -0.0151926, 0.0278736856, -0.1347159594, -0.0991979316, -0.0497636572, -0.0187883191, 0.0113018118, -0.1049071625, 0.0379060172, -0.0604410209, -0.0652719066, 0.0123242587, -0.1321907192, 0.1172588766, 0.0707066581, 0.1195645258, -0.0397999436, -0.0623074993, -0.0433682166, 0.0591784008, 0.0587941259, -0.0174296312, 0.0820702314, -0.0507243425, 0.0575315058, -0.0196803864, 0.0240172092, -0.1058404073, -0.1088048145, 0.0996371061, -0.0612095706, 0.0210253503, -0.0400195308, -0.020792041, 0.0233172774, 0.0043608388, 0.0534417182, -0.0619232245, -0.0638445988, -0.085528709, 0.0780627877, 0.0667541176, -0.0513007566, 0.0291225798, -0.0474305563, 0.0167022534, 0.1795114726, 0.0351062976, -0.0621428117, 0.0261856187, -0.0220134873, -0.0581902638, -0.028408926, -0.0458934531, -0.0180060435, -0.1043582037, -0.0810272023, -0.0370276719, -0.0287932009, 0.0337338857, 0.0113635706, 0.0116517767, -0.0629662573, -0.0712556243, -0.0001184777, -0.0304400958, -0.0537985452, -0.0327457488, -0.0330476798, -0.1204428673, 0.0091608493, -0.0615389496, 0.0036952191, -0.0252798274, 0.0088177463, -0.1006801352, 0.0218899697, 0.0371374674, 0.0099568488, -0.0356278121, 0.088767603, -0.0914575309, 0.0541828237, 0.0005802729, 0.090743877, -0.0044569075, 0.0725182444, 0.0726280361, -0.0016580451, -0.0944768339, -0.1111104712, 0.0001554685, -0.0692244545, -0.0054690614, -0.0615938455, 0.0492970347, -0.0345024355, -0.0246896893, -0.0489951037, 0.1006252393, 0.0726280361, 0.0268306527, 0.0654914975, -0.0178962518, 0.0540181324, -0.1303242296, -0.0922809765, -0.0022713416, 0.1972979307, -0.0750434846, -0.0038187362, -0.0703772828, 0.0042338907, 0.0212998334, -0.0355729163, -0.1060599908, 0.0810272023, -0.0259248614, -0.0128457751, 0.0454817303, 0.063130945, -0.0077266791, 0.1034798548, 0.0255680345, -0.0884931162, 0.0104646403, 0.0506968945, -0.0179648716, -0.0449876636, 0.0164826661, 0.0141083943, -0.0988136604, -0.0477324873, -0.0115076741, 0.0490500033, 0.0056646303, -0.0110204676, -0.0212037638, 0.0307420269, -0.0544573031, 0.0397724956, 0.0190765262, -0.1544786841, 0.1429504305, -0.0200783852, -0.0592332967, -0.1799506545, -0.120113492, 0.031345889, 0.0041652699, -0.0840465054, -0.061703641, -0.0410900116, 0.026405206, 0.047897175, -0.0785019621, -0.0215743147, 0.0155494269, 0.0445210412, 0.0401018746, 0.1173686683, -0.0137927392, -0.0351337455, 0.0622526035, 0.0349416062, 0.0301656146, 0.0068380423, 0.0791607201, -0.0397999436, 0.0040829256, 0.0286834091, 0.1161609441, -0.081795752, -0.0252523795, -0.0009975719, 0.003235461, 0.020476386, 0.0673030764, 0.0671932846, 0.0658757687, 0.0440269746, -0.0808625072, -0.0554179922, -0.0548141301, 0.0880539492, -0.0358199514, 0.0280383751, -0.0522614457, 0.0697185248, -0.0443563536, 0.0553630963, 0.0091608493, -0.0269953422, 0.0106430547, -0.0704321787, 0.0500381365, 0.041886013, 0.1057306156, -0.0942023546, 0.0152337719, -0.0021083679, 0.061044883, 0.0990881398, 0.0003885641, 0.0899204314, -0.0590137132, -0.0529476516, 0.029698994, 0.1139650866, 0.0419683568, -0.0491323471, -0.0004486071, -0.0010095806, -0.0301930625, 0.0342005044, 0.0816859528, 0.0310439579, -0.0128457751, -0.013881946, 0.0317301638, 0.0015654074, 0.065711081, -0.074220039, 0.0346122272, 0.019488249, -0.0131614301, 0.0773491338, -0.0017386744, 0.0800390616, -0.0567629561, -0.0119605698, -0.0934887007, -0.0814114735, -0.0083579887 ]
712.4206
Michel Tytgat
Michel H.G. Tytgat
The Inert Doublet Model : a new archetype of WIMP dark matter?
Contribution the 10th International Conference on Topics in Astroparticle and Underground Physics (TAUP 2007), Sendai, Japan, 11-15 Sep 2007
J.Phys.Conf.Ser.120:042026,2008
10.1088/1742-6596/120/4/042026
null
hep-ph astro-ph
null
The Inert Doublet Model (IDM) is a two doublet extension of the Higgs-Brout-Englert sector of the Standard Model with a Z_2 symmetry in order to prevent FCNC. If the Z_2 symmetry is not spontaneously broken, the lightest neutral extra scalar is a dark matter candidate. We briefly review the phenomenology of the model, emphasizing its relevance for the issue of Electroweak Symmetry Breaking (EWSB) and the prospects for detection of dark matter.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 09:31:41 GMT" } ]
2008-11-26T00:00:00
[ [ "Tytgat", "Michel H. G.", "" ] ]
[ 0.0305671096, 0.0331314653, -0.078776978, 0.0336443335, -0.0771357939, 0.025258895, 0.0492612571, 0.1051385477, -0.0227330048, 0.0456198715, -0.0179376621, -0.0452352166, -0.1184731945, -0.0387730449, 0.087906085, 0.0731866881, 0.0130141005, 0.0703658983, -0.0260153785, 0.1120110154, -0.139808625, 0.0075456141, -0.0217841938, 0.076263912, -0.013385932, -0.0145398919, -0.0077251187, -0.0431580916, 0.0550310537, 0.0490817502, 0.0870342031, -0.0244639441, -0.0370036401, -0.1340644658, -0.0217841938, 0.080572024, -0.0654423311, 0.0587750115, -0.0548259057, 0.0031653754, -0.0611855052, 0.040003933, -0.0429272987, 0.0950349867, -0.0400295779, 0.0613393672, 0.0514665991, 0.0237587467, 0.0241562221, -0.052466698, -0.0502613522, 0.0584672876, 0.0455942266, 0.0906242952, -0.07682807, 0.0262205284, -0.024694737, -0.0252717156, -0.0426195748, 0.0081290044, -0.0168990977, -0.0630318373, -0.0555439256, 0.0852391496, 0.0019056362, -0.0837005377, -0.0272847358, 0.0602110513, -0.0271052308, 0.099804692, -0.0131936055, -0.0135782585, 0.0003265546, 0.0385678969, 0.0150142973, -0.0126038035, -0.0208738483, 0.0372087881, -0.0067186095, 0.0774435177, -0.0805207416, 0.0405937359, -0.0804181695, -0.0604674853, -0.0664680749, -0.0016171462, -0.0363625512, -0.0013446836, -0.0982147902, 0.0181171671, 0.0630318373, -0.0010754262, -0.0358496793, 0.0007909432, 0.0071866042, -0.0704171807, 0.0315672085, -0.0253871121, -0.0014103951, 0.0727763921, 0.025617905, 0.0361061171, 0.0749304444, 0.0444659106, 0.0315415636, -0.0363625512, 0.0994969681, -0.0183479581, -0.1130367592, -0.0055325953, -0.0067314315, -0.0199250374, -0.0846237093, 0.0387986861, -0.0293105748, -0.1167294309, -0.0100266272, 0.1184731945, 0.0051703802, 0.0492099673, -0.0362086892, 0.0608264953, 0.0354650281, 0.019578848, -0.0122640263, -0.1219607145, -0.0441325456, -0.0931886509, -0.114062503, 0.0310286935, 0.0713403523, 0.0041670767, -0.0270539429, 0.0544156097, -0.1132419109, -0.0783153921, 0.0305671096, -0.0057794144, 0.051620461, 0.0007941486, -0.0010017011, -0.0175786521, 0.0845724195, 0.0290541388, 0.0923680589, 0.0720070824, 0.0017645967, -0.0151296929, 0.0628779829, -0.0210918188, -0.0935476646, -0.0497997701, 0.1323207021, -0.0227458272, -0.0650320351, -0.0915987566, 0.013385932, 0.0539027378, 0.0435940325, -0.0824696496, 0.0272590909, 0.0755458921, -0.0426195748, 0.0698530227, 0.0179248396, 0.1250379384, -0.1071900278, -0.0914448947, -0.1017535999, -0.1042153761, 0.0080584846, 0.0309261195, -0.0232458767, -0.0376960151, -0.0079238564, 0.0324134454, -0.0954452828, -0.0572876856, -0.0687247068, -0.0702633187, 0.0324134454, -0.0009808657, 0.0470302664, -0.0721609443, -0.0764690563, -0.063390851, -0.0415169038, 0.0064461469, -0.0248998851, 0.0147065744, -0.0298234466, 0.1202169508, 0.1089337915, 0.067698963, -0.0227330048, 0.0331571065, 0.0319518596, 0.064775601, 0.1637084037, 0.0738534182, -0.0138603374, -0.0046062223, 0.0917526111, -0.1367314011, -0.0751868859, 0.0698530227, 0.1272945702, 0.0392089859, -0.0570312515, 0.0449787825, 0.0846749917, 0.009430415, 0.1276022941, -0.025464043, -0.1351927817, 0.0174376126, -0.0617496632, 0.039798785, 0.0806746036, 0.0710326284, -0.1122161672, 0.0824183598, 0.0646730289, 0.0296439417, -0.007026332, 0.018578751, -0.0055005411, -0.0181171671, 0.0160785038, 0.0821619257, 0.0542104617, -0.0566209555, -0.0888805389, -0.0875983611, -0.0648268908, 0.0843672752, -0.051081948, -0.0028720773, 0.0206943434, -0.1058565676, -0.0643140152, 0.004458772, 0.039234627, 0.0339777023, -0.135090217, 0.0046030167, 0.0130461548, -0.0572876856, 0.0416964106, -0.0415681899, 0.160836339, 0.0385935381, -0.0072635347, 0.0273103788, 0.0120909326, 0.0777512342 ]
712.4207
Andre Sopczak
A. Sopczak, A. Finch, A. Freitas, C. Milstene, H. Nowak, M. Schmitt
Scalar Top Studies from Morioka'95 to DESY'07
6 pages, 5 figures, presented at LCWS'07, DESY
ECONF C0705302:TOP05,2007
null
null
hep-ph
null
Scalar top studies at the ILC are reviewed from initial sensitivity studies to a new precision mass determination method.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 11:58:28 GMT" } ]
2009-02-16T00:00:00
[ [ "Sopczak", "A.", "" ], [ "Finch", "A.", "" ], [ "Freitas", "A.", "" ], [ "Milstene", "C.", "" ], [ "Nowak", "H.", "" ], [ "Schmitt", "M.", "" ] ]
[ 0.0772881508, 0.0647593364, -0.0974644274, -0.0703457743, 0.0148339011, 0.0585220456, -0.0657356083, 0.0980067998, 0.0411932282, -0.1083661243, -0.0578169599, -0.0006271188, -0.1249627396, 0.0052983062, 0.1192135811, 0.0494644158, 0.0150372917, 0.0650305226, 0.0254101753, 0.0324339047, -0.0210440718, -0.1011525616, 0.0357423797, -0.0108813578, 0.0556474701, -0.10245426, 0.0679593384, 0.0264813621, 0.0631864518, 0.0571118779, -0.0246915314, -0.0765830651, -0.0936678201, -0.0593356043, -0.0864542574, 0.0638373047, 0.083959341, 0.0151593257, -0.1297356188, -0.0196474623, -0.0046915263, 0.0438508578, -0.0642169639, 0.0060406793, 0.0557017066, -0.0900339186, 0.0931254402, -0.0516067892, 0.0380474664, -0.0263322089, 0.0030711871, 0.0630779788, 0.0534779765, -0.0415457711, -0.1298440993, 0.009810172, -0.0206508525, 0.0070983064, 0.0372610241, 0.016542377, -0.0290169548, -0.0749559477, 0.060528826, -0.0529084876, -0.1101017147, -0.037016958, 0.1038101912, 0.0737084895, 0.0116000026, -0.0076000015, 0.0343864486, 0.0237016995, 0.0514440797, 0.0279322099, -0.0018830512, -0.0887864605, -0.1290847659, 0.0590101816, 0.063240692, 0.0635661185, 0.0288542435, 0.0484339073, -0.0054745777, -0.0602034032, -0.0796745941, 0.008942375, 0.0357423797, 0.0624813698, -0.0159728844, -0.0061050858, -0.0527728908, 0.0159186479, -0.0890034065, 0.0184406824, 0.1457898617, -0.0869423896, 0.0564067923, 0.0545627251, -0.0116000026, 0.0469152629, -0.0160677992, 0.0317830592, 0.0737084895, -0.0099322051, 0.1019661203, -0.0170305129, -0.0841762871, -0.0618305206, 0.0799457803, 0.0115864435, 0.0049932213, -0.1162847728, -0.1981830895, 0.0177355967, -0.0329220407, -0.0494644158, -0.0490033999, 0.0751728937, -0.0690983161, 0.0920406953, -0.0545627251, 0.0393491611, 0.0311864465, 0.0501966216, 0.0419796705, -0.1517559588, 0.0243254285, -0.1351593435, -0.0161220375, -0.0260474626, 0.0653017089, -0.1252881587, 0.018264411, -0.0134033924, 0.0746847615, 0.0030305092, -0.0507118739, -0.0765288323, 0.0442034006, -0.0725695044, 0.0750644207, 0.0410033986, 0.0447457731, 0.0728949308, 0.0775051042, -0.0400000103, -0.0298305154, 0.0875932425, 0.1093966365, -0.0581423864, -0.067633912, 0.0094847474, -0.0438508578, 0.0168406814, -0.0974101871, -0.1117288396, -0.014576274, 0.0154847493, 0.0466440767, -0.0412203483, 0.0815728977, 0.080976285, -0.0616135709, 0.0036000009, 0.0476745851, 0.011769494, -0.025125429, 0.0411932282, -0.1320135891, -0.0158915296, -0.0212745816, -0.0468067899, -0.0451525524, 0.0155932233, 0.0324881412, -0.0393491611, 0.0050881365, 0.029532209, -0.0818983242, -0.0123322057, -0.0050440687, 0.0278508533, -0.0841762871, 0.0102033922, -0.0247322079, -0.0335186496, -0.0295050908, 0.0708881542, -0.0306711923, 0.0379118733, -0.0677966252, 0.0077220355, 0.074250862, 0.0640542507, 0.0044203401, -0.0861830711, -0.0327864476, 0.1096678227, -0.0198101737, -0.0360406861, 0.0584135726, -0.043010179, 0.0984949395, 0.0400000103, -0.0357966162, 0.0250169542, 0.105979681, 0.0154169528, 0.0071864421, -0.078644082, 0.0263322089, 0.1106983274, 0.0786983222, 0.0510373004, -0.0542372987, -0.019606784, 0.0184949189, -0.0216000043, 0.0527186543, 0.1409085095, 0.0065355948, 0.095945783, 0.0313762762, 0.0265762769, 0.0386440754, 0.0768542513, 0.0352271274, 0.096054256, -0.0145084774, -0.0608000122, 0.0526644178, -0.0349559411, -0.0299661085, 0.0003052967, -0.0558101796, 0.007532205, -0.0333017036, -0.1074440926, 0.0396203473, -0.0728406906, 0.0260881409, -0.057220351, 0.0177355967, 0.001195763, -0.06443391, 0.0245694965, -0.0040067807, 0.0669288263, 0.0119118672, -0.0214779712, -0.0172610208, 0.1521898657, 0.0134440707, -0.1314712167, 0.0564067923, -0.0257627182 ]
712.4208
Seiya Nishiyama
Seiya Nishiyama, Joao da Providencia, Constanca Providencia and Flavio Cordeiro
Extended Supersymmetric sigma-Model Based on the SO(2N+1) Lie Algebra of the Fermion Operators
28 pages, submitted to Nucl. Phys. B
Nucl.Phys.B802:121-145,2008
10.1016/j.nuclphysb.2008.05.008
null
hep-th
null
Extended supersymmetric sigma-model is given, standing on the SO(2N+1) Lie algebra of fermion operators composed of annihilation-creation operators and pair operators. Canonical transformation, the extension of the SO(2N) Bogoliubov transformation to the SO(2N+1) group, is introduced. Embedding the SO(2N+1) group into an SO(2N+2) group and using SO(2N+2)/U(N+1) coset variables, we investigate a new aspect of the supersymmetric sigma-model on the Kaehler manifold of the symmetric space SO(2N+2)/U(N+1). We construct a Killing potential which is just the extension of the Killing potential in the SO(2N)/U(N) coset space given by van Holten et al. to that in the SO(2N+2)/U(N+1) coset space. To our great surprise, the Killing potential is equivalent with the generalized density matrix. Its diagonal-block matrix is related to a reduced scalar potential with a Fayet-Ilipoulos term. The reduced scalar potential is optimized in order to see the behaviour of the vacuum expectation value of the sigma-model fields and a proper solution for one of the SO(2N+1) group parameters is obtained. We give bosonization of the SO(2N+2) Lie operators, vacuum functions and differential forms for their bosons expressed in terms of the SO(2N+2)/U(N+1) coset variables, a U(1) phase and the corresponding Kaehler potential.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 09:49:07 GMT" } ]
2008-11-26T00:00:00
[ [ "Nishiyama", "Seiya", "" ], [ "da Providencia", "Joao", "" ], [ "Providencia", "Constanca", "" ], [ "Cordeiro", "Flavio", "" ] ]
[ 0.0545937717, -0.0226629991, -0.0997171998, -0.0386916921, -0.1094914079, 0.0271196347, -0.0498585999, -0.0287655499, -0.0910065025, -0.0239417497, -0.0709516481, 0.0050073834, -0.0992614031, 0.0372230262, 0.1158724949, 0.0088942777, -0.0735851154, 0.0436547622, 0.0560117923, -0.0142941484, -0.057683032, -0.1124287322, 0.087664023, 0.0713061541, -0.0032348584, -0.0673053116, 0.0390208736, -0.0155602377, 0.0377294645, -0.0607722886, 0.0571259521, -0.0413504764, -0.0603671409, -0.0918167979, -0.090702638, 0.0730786771, -0.0110846125, 0.0095589748, -0.1078708097, 0.0374762453, -0.016585771, -0.0610761493, -0.0616838746, 0.0652289242, 0.0111289257, 0.0114137959, -0.0211057086, -0.0363874063, -0.016269248, -0.0096855834, 0.0651276335, -0.0461869389, 0.0923738778, 0.0509474352, -0.0648744181, -0.0394513458, -0.0317282006, 0.060721647, -0.0071280831, -0.0236125663, -0.0035956937, -0.0751550645, 0.0099641234, 0.1033128873, -0.1127325967, 0.0017123858, -0.071812585, 0.0713061541, -0.0389195867, 0.0694323406, -0.0881704614, -0.033171542, 0.0670014471, 0.0175733194, 0.0277779996, -0.0545431301, 0.0510234013, 0.0911077932, -0.0270436686, 0.0553534254, -0.0968811586, 0.034386985, 0.0422114171, 0.0019592734, -0.0221945457, -0.0557079315, -0.046997238, 0.0641654059, -0.1342054754, -0.0004201834, 0.0506182536, 0.0059727766, -0.0154842725, 0.0515551567, 0.1557796299, -0.0556572862, 0.0323106013, -0.0257269349, 0.0428697839, -0.0416290164, -0.0358556509, -0.0936906114, 0.086144723, -0.0035798675, 0.032893002, 0.0038140942, 0.0128001636, -0.0212576408, -0.0426418893, 0.0022409782, 0.029677134, 0.0413504764, -0.0316015892, 0.02451149, -0.0440599099, -0.0244355239, -0.0663937256, 0.0131420074, -0.0250305869, 0.0772314519, 0.0346402042, -0.0618358031, 0.0486178324, 0.0477568917, 0.0198142976, -0.0449714921, -0.1293436885, -0.1288372576, -0.0339818373, 0.0235619228, 0.0710022897, -0.0815868005, -0.0104325758, -0.0201561432, -0.112327449, 0.0743954107, 0.0271449555, -0.0175733194, 0.115669921, 0.0468706265, 0.0355771109, -0.0994133353, 0.0256129876, 0.0476049595, 0.034842778, 0.0364380516, -0.0673053116, 0.0326397829, -0.0518590212, 0.015117107, -0.0102426624, -0.0275247823, 0.1015910059, 0.0630006045, -0.029677134, -0.086094074, -0.0445663445, -0.0191179495, -0.0132306339, -0.0005990185, 0.1271153688, 0.0759147182, -0.0259548314, 0.0015533334, 0.0989575461, -0.0039027205, -0.0698374882, -0.0669508055, -0.0824983791, -0.1413968652, 0.0492508747, -0.0663937256, -0.0684194714, -0.0586959012, 0.0571765937, -0.0221312419, 0.0286136195, -0.1483856738, -0.1554757655, 0.1001223475, 0.0270689912, -0.1036167517, -0.0704452097, -0.0087676691, -0.1036167517, -0.0131166857, 0.0317028761, 0.0497066677, 0.0172441378, -0.0160666741, -0.0202067867, 0.002530596, 0.1403839886, 0.1607427001, 0.0493774861, -0.1198226959, -0.0260054749, 0.0992614031, 0.0871069506, -0.0181557219, 0.0780923888, -0.0206119344, 0.0821438804, -0.1141506135, -0.0452247113, 0.0334247574, 0.0612280816, 0.0133192595, -0.0726228878, -0.0143574532, 0.0141548794, -0.0775353089, 0.1099978462, -0.0291960202, -0.0212323181, 0.0573791675, -0.1372440904, 0.0753069967, -0.0233213659, 0.029499881, -0.0790546164, 0.0938425437, -0.016269248, -0.0044059907, 0.1063515022, 0.0768769458, 0.0189280361, 0.0239797328, -0.0395526327, -0.032893002, 0.0434775092, -0.0204473436, -0.0794091225, -0.040641468, -0.0521122366, -0.1148596257, -0.0884743258, 0.0114707695, -0.0051656445, 0.0126925455, -0.0226123556, -0.0249672811, -0.0142941484, 0.1188098267, -0.0115530649, 0.0177252516, 0.0091981394, -0.0302595347, -0.0046940264, -0.0043585128, -0.0509474352, 0.1103017032, 0.0446929522, -0.0105338637, -0.0552014969, 0.0162439272 ]
712.4209
Neri Merhav
Neri Merhav
The Generalized Random Energy Model and its Application to the Statistical Physics of Ensembles of Hierarchical Codes
43 pages, 1 figure, submitted to the IEEE Transactions on Information Theory
null
10.1109/TIT.2008.2011445
null
cs.IT math.IT
null
In an earlier work, the statistical physics associated with finite--temperature decoding of code ensembles, along with the relation to their random coding error exponents, were explored in a framework that is analogous to Derrida's random energy model (REM) of spin glasses, according to which the energy levels of the various spin configurations are independent random variables. The generalized REM (GREM) extends the REM in that it introduces correlations between energy levels in an hierarchical structure. In this paper, we explore some analogies between the behavior of the GREM and that of code ensembles which have parallel hierarchical structures. In particular, in analogy to the fact that the GREM may have different types of phase transition effects, depending on the parameters of the model, then the above--mentioned hierarchical code ensembles behave substantially differently in the various domains of the design parameters of these codes. We make an attempt to explore the insights that can be imported from the statistical mechanics of the GREM and be harnessed to serve for code design considerations and guidelines.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 10:11:02 GMT" } ]
2016-11-15T00:00:00
[ [ "Merhav", "Neri", "" ] ]
[ 0.0171663389, 0.0137250368, -0.0451252423, -0.0003242958, 0.0244908221, 0.059988454, 0.0762710348, -0.0500796475, -0.1355096251, 0.0166441184, 0.0556500033, -0.028066026, -0.0725217536, 0.0491691083, 0.0264458023, -0.0025458268, 0.1016054451, 0.0202059317, 0.0512579903, 0.0790026486, 0.0135107925, -0.0328865275, 0.0178224631, 0.0761639103, -0.0603633821, -0.0457411967, 0.0801809952, 0.1558628529, 0.1920701712, -0.0647553951, -0.0789490864, -0.0283338316, 0.0160147753, -0.041750893, -0.0004636384, 0.0988202617, -0.0489548631, -0.0244908221, -0.035778828, 0.0737001002, 0.012198545, 0.0083421441, -0.1395802796, 0.1481500566, -0.0687724799, -0.0246916749, -0.0192150511, -0.076324597, 0.105033353, 0.0554893203, -0.0867690146, 0.0610596761, -0.0307440814, 0.0258968007, -0.047374811, 0.0320295505, -0.0629343167, 0.0555428788, -0.0130889984, -0.0784670413, 0.0449645594, -0.0517936014, -0.0093999766, 0.0427685529, -0.044187922, 0.0144615024, -0.1559699774, 0.0331543311, 0.1201911494, 0.167003572, -0.0697901398, 0.0451788045, 0.1272612214, -0.0566676632, 0.0015147754, -0.0055034049, -0.0129082296, 0.0198176131, -0.0622915812, 0.0682904273, -0.0329668671, -0.0348950699, 0.08419808, -0.0536950231, -0.0666835904, -0.0504545756, -0.002217765, -0.0372249782, -0.0776100606, -0.0007025712, -0.0271554869, 0.0149703324, -0.0911610276, 0.099248752, 0.0183179025, -0.0238480885, 0.0310118869, -0.0830197334, 0.0456876345, 0.0299674459, -0.0973741114, 0.0220270101, -0.0206344202, -0.0117432754, 0.1055154055, -0.0098016849, -0.0974276736, 0.036126975, -0.1348668933, -0.0239150394, -0.0585423037, -0.0269010719, -0.09715987, -0.0131626446, 0.0360198505, -0.0802345574, -0.0377873704, -0.0120512517, -0.0095070982, 0.0779849887, -0.0075521176, -0.0381087363, 0.0749320015, -0.0009557312, -0.0089246212, -0.0823234394, 0.0490084253, -0.0164432637, -0.0075119468, -0.0205540787, 0.1377591938, -0.0414563045, -0.0333417952, -0.1947482228, -0.0769673288, -0.0292711519, -0.1291894168, -0.0611132346, 0.0091187805, 0.0039635226, 0.0586494245, 0.0431970432, 0.0294050537, 0.0645411462, 0.0074985567, 0.0114486888, -0.0399298146, 0.003712455, -0.0291372482, -0.0249728709, -0.0080944244, -0.0331811123, 0.0650767609, 0.0142338676, -0.0037024124, -0.1632542908, -0.0116026774, -0.0059084608, -0.00933972, -0.067861937, -0.0257896781, 0.1033193991, -0.0432773829, -0.0085363034, 0.0660408586, -0.0014737677, -0.1346526593, 0.041242063, -0.0211700313, 0.0446431935, -0.0265127532, -0.0028856052, 0.0147560881, -0.0332078934, 0.0748248845, -0.0406796709, -0.0512312092, -0.0761639103, -0.0291908104, -0.0831804201, -0.0434648469, -0.0494101308, 0.05032067, 0.0828590542, -0.0507491603, 0.0265127532, 0.0271956585, 0.1042299345, 0.0084693516, 0.0497315004, -0.047883641, 0.0643804669, 0.1094789281, 0.0260708742, 0.0114486888, -0.1175130978, 0.0925000533, 0.0067754816, -0.0183982439, -0.0207683239, 0.0348950699, -0.0220270101, 0.1006949022, -0.0321098901, -0.0241560638, -0.0319492072, 0.0020939049, -0.106425941, -0.0536950231, 0.0620237738, 0.0489816442, -0.0874117464, 0.0725753158, 0.0573103987, -0.0548465848, -0.0555428788, -0.0282802712, 0.0451252423, 0.0787884071, 0.1150492802, -0.0457679741, -0.0286551993, -0.0804487988, 0.1023017392, -0.0089514023, 0.0559713691, 0.0310118869, -0.0890721381, 0.079109773, 0.0796453804, 0.1083541438, -0.0403047428, -0.0602562577, -0.0171395577, 0.024022162, -0.0032622069, -0.0137049509, -0.0469731018, -0.0231384039, -0.0003199021, 0.023513332, 0.0866618901, 0.0038162298, -0.0160549451, -0.0426346511, 0.0673263296, -0.108407706, 0.0423400626, 0.0061126626, -0.0287087597, -0.0254950933, -0.0206478108, 0.0473480299, -0.0149301616, -0.043839775, 0.027878562 ]
712.421
Andre Sopczak
A. Sopczak, A. Freitas, C. Milstene, M. Schmitt
Precision Measurements of the Stop Quark Mass at the ILC
4 pages, 4 figures, presented at SUSY'07, Karlsruhe
null
null
null
hep-ph
null
Most supersymmetric models predict new particles within the reach of the next generation of colliders. For an understanding of the model structure and the mechanism(s) of electroweak symmetry breaking, it is important to know the masses of the new particles precisely. The measurement of the mass of the scalar partner of the top quark (stop) at an e+e- collider is studied. A relatively light stop is motivated by attempts to explain electroweak baryogenesis and can play an important role in dark matter annihilation. A method is presented which makes use of cross-section measurements near the pair-production threshold as well as at higher center-of-mass energies. It is shown that this method does not only increase the statistical precision, but also reduces the influence of systematic uncertainties, which can be important. Numerical results are presented, based on a realistic event simulation, for two signal selection strategies: using conventional selection cuts, and using an Iterative Discriminant Analysis (IDA). While the analysis of stops is particularly challenging due to the possibility of stop hadronization and fragmentation, the general procedure could be applied to many precision mass measurements.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 10:30:15 GMT" } ]
2007-12-28T00:00:00
[ [ "Sopczak", "A.", "" ], [ "Freitas", "A.", "" ], [ "Milstene", "C.", "" ], [ "Schmitt", "M.", "" ] ]
[ 0.0747789964, -0.0279362053, -0.0582555942, -0.0503910892, -0.1005703434, 0.0911435261, -0.0312461834, 0.105495587, -0.0264268555, -0.0270226523, -0.0257383808, 0.0077784457, -0.1593025774, 0.0111811021, 0.1162993535, 0.0494907759, -0.0143520599, 0.0540982634, -0.0057196403, 0.0276184473, -0.0543365814, -0.0409377962, 0.0025222024, 0.0059645786, -0.001585479, -0.1101560369, 0.0775858611, -0.1068195775, 0.0461543202, 0.0167882033, 0.0245997496, -0.0400639623, -0.1763555706, -0.1887481213, -0.1222308278, 0.0890251398, 0.0011013949, 0.0762089118, -0.112804018, 0.0216075294, -0.0263341758, 0.0634456351, -0.0631278828, -0.0492524579, -0.0358271897, -0.0145638986, 0.0173839983, -0.0453599244, -0.0231301188, -0.0170397609, 0.006897992, 0.0190654676, -0.0639222786, -0.0312461834, -0.0302929096, -0.0335499272, 0.0533303507, 0.0262017772, 0.0358801521, -0.005001375, -0.0004584318, -0.1139691249, 0.0543365814, -0.0403287597, -0.0875952318, -0.0525359549, 0.0702774301, 0.0873833895, -0.0444596112, -0.0341854431, 0.0370452628, 0.0456512012, -0.0479549468, 0.0569845624, -0.0314050615, -0.0211970918, -0.0169603229, 0.0427649021, -0.0054912516, 0.0653521866, 0.0208660942, -0.0062393066, 0.0030534538, -0.0468163155, -0.0560312904, 0.0043592397, 0.0435857773, 0.0376013368, -0.0783802569, -0.0008068069, -0.036992304, 0.030557707, 0.0466044769, 0.0636574775, 0.1211716384, -0.0902961716, 0.0676824078, -0.0103271278, 0.0223489646, 0.0243217107, 0.0108832046, 0.046763353, 0.0717603043, -0.1297511011, 0.1137572899, -0.0627571642, -0.006484245, -0.0158084501, -0.0234611165, -0.0172251202, 0.0996700227, -0.0327555314, -0.260137707, 0.0500733331, -0.0499938913, -0.056402009, -0.119053252, 0.0372571014, -0.0106581254, 0.1025828049, -0.0081888828, 0.0181386732, 0.0356418304, -0.0004551218, 0.0488287807, -0.1351529807, -0.0118298577, -0.086800836, -0.0159408487, -0.0467103943, 0.1066607013, -0.0517415591, 0.0547602586, 0.0863771588, -0.0099564111, -0.0210514534, 0.0223622043, 0.0301605109, 0.0265195351, -0.0639222786, 0.0405405983, 0.0720250979, -0.0132663874, 0.0926793516, 0.0352711156, 0.0425530635, -0.0353240743, 0.0164704453, 0.0446979292, -0.04435369, -0.0407789163, -0.0553957745, -0.01588789, -0.0178871155, -0.0466309562, -0.132822752, -0.0269432124, 0.1201124415, 0.0397197232, -0.0453069657, 0.0597384647, 0.053595148, -0.0584674329, 0.0480873436, 0.0443007313, 0.0461543202, -0.0084801614, 0.0446714498, -0.1782621145, -0.1112152264, -0.0008870738, -0.0428443402, 0.0290483572, -0.071336627, -0.0105455862, -0.0129949693, 0.0384751707, -0.0489346981, -0.0932619125, -0.024745388, 0.016086489, -0.032729052, -0.0099166911, -0.01000275, -0.0138224633, 0.0071958899, -0.0193832256, 0.0367275029, -0.0911435261, -0.0236067548, -0.0487493426, 0.0176487975, 0.1130158529, 0.1166171059, 0.0556605719, -0.0716014206, -0.0084735407, 0.0946388617, 0.0916731209, 0.0268902536, -0.0205880571, -0.0037932335, 0.1228663474, -0.1049130335, 0.02442763, 0.0528007522, 0.1093086824, 0.0561901703, -0.0691123158, -0.0669409707, 0.0160467681, 0.0032437774, 0.0490670986, 0.0450156853, -0.0334704854, 0.1130158529, -0.049093578, 0.0702244714, 0.058573354, 0.1233959422, -0.0560842492, 0.074461244, 0.079969041, 0.053595148, 0.0293925963, 0.0042069806, 0.1055485457, -0.0188006684, 0.0343708023, 0.0131273689, 0.0176090766, -0.0329938494, -0.0255397819, -0.0102145886, 0.0080432445, 0.0008072206, -0.1111093089, -0.0341060013, 0.0184299517, -0.0562431291, -0.0421558656, -0.0824581459, 0.0527213141, 0.0587851927, -0.032729052, 0.0393490046, -0.0144182593, 0.033205688, 0.0548132174, 0.0248777866, 0.0778506547, 0.0485375039, 0.003005459, -0.0326231346, 0.0186815094, 0.019052228 ]
712.4211
Ward Whitt
Guodong Pang, Rishi Talreja, Ward Whitt
Martingale proofs of many-server heavy-traffic limits for Markovian queues
Published in at http://dx.doi.org/10.1214/06-PS091 the Probability Surveys (http://www.i-journals.org/ps/) by the Institute of Mathematical Statistics (http://www.imstat.org)
Probability Surveys 2007, Vol. 4, 193-267
10.1214/06-PS091
IMS-PS-PS_2006_91
math.PR
null
This is an expository review paper illustrating the ``martingale method'' for proving many-server heavy-traffic stochastic-process limits for queueing models, supporting diffusion-process approximations. Careful treatment is given to an elementary model -- the classical infinite-server model $M/M/\infty$, but models with finitely many servers and customer abandonment are also treated. The Markovian stochastic process representing the number of customers in the system is constructed in terms of rate-1 Poisson processes in two ways: (i) through random time changes and (ii) through random thinnings. Associated martingale representations are obtained for these constructions by applying, respectively: (i) optional stopping theorems where the random time changes are the stopping times and (ii) the integration theorem associated with random thinning of a counting process. Convergence to the diffusion process limit for the appropriate sequence of scaled queueing processes is obtained by applying the continuous mapping theorem. A key FCLT and a key FWLLN in this framework are established both with and without applying martingales.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 10:27:32 GMT" } ]
2007-12-28T00:00:00
[ [ "Pang", "Guodong", "" ], [ "Talreja", "Rishi", "" ], [ "Whitt", "Ward", "" ] ]
[ 0.034016002, 0.015821103, 0.0076201404, -0.0157958511, -0.0253541712, 0.0474254303, -0.061264161, 0.0447233431, -0.1080835164, -0.0101012634, 0.0846485868, 0.0256445818, -0.0773756728, 0.0646985918, -0.0052652834, -0.0539912507, 0.1202050298, 0.0334856883, 0.0230813865, 0.0307835992, 0.0050948248, 0.0702037811, 0.0761130154, 0.0326523334, -0.0655571967, -0.0334351808, 0.0281572714, 0.0022948808, 0.001972903, -0.0951033905, 0.114851363, -0.0598499849, -0.0931336433, -0.0087123392, -0.041541446, 0.0764665604, -0.0500265062, 0.1108108535, -0.0570216291, 0.0213767979, 0.0094004879, -0.05949644, -0.0502285324, 0.0856082067, 0.0595469475, 0.1308113635, 0.0711128935, -0.0210863873, -0.0109914374, 0.0293694232, -0.1111138985, -0.0294704363, 0.0524760634, -0.0957599729, 0.0497487225, 0.0214020517, 0.0124056134, 0.0057198401, 0.1713174284, -0.1084875688, 0.1098007336, -0.0989923775, -0.0132705346, -0.0248238537, -0.0725270733, 0.0211495198, -0.0808606148, -0.0354301818, 0.0095267538, 0.1309123635, -0.083234407, -0.0845980793, 0.1102047786, 0.0287380945, -0.0531326458, -0.0639915019, -0.0432334058, 0.0946993455, -0.028687587, 0.0699007437, 0.071163401, 0.0156190787, 0.0049085827, -0.0823252946, 0.0605570711, -0.0452284068, -0.0440415069, 0.0707088411, -0.033637207, -0.0115028135, 0.0119384304, 0.1100027561, 0.0398494825, 0.0886385813, 0.1994999498, -0.0538902394, 0.166670844, 0.0184979383, 0.0045329421, -0.0383595452, 0.0075696339, -0.0857597217, 0.0134473071, -0.1417207271, 0.1236394644, -0.0167933498, 0.0351271443, 0.020770723, -0.1141442731, -0.0201141406, 0.0008641315, -0.0739412457, -0.0924770609, 0.1120230108, 0.0026200151, 0.0429808758, -0.0683350489, 0.0034944057, 0.0312381573, 0.0488901138, -0.0141417682, 0.0131568955, 0.0369706228, -0.0591934025, 0.0677289665, -0.0252026524, 0.0354554355, -0.11848782, 0.0462890379, -0.027374424, 0.106972374, -0.0123551078, 0.0420717597, -0.0794969425, -0.0432839133, -0.0384858139, 0.0208338555, 0.0003906348, 0.0260612592, -0.0262127779, 0.055708468, -0.0694966912, -0.0200510081, 0.0838909894, 0.0669208691, -0.0361625217, -0.0356069542, 0.047198154, 0.0857092217, -0.0348493569, -0.0666178316, -0.0297987256, -0.0016461902, 0.1003560498, -0.0375009403, -0.0720725134, -0.0009777707, 0.0621227697, 0.0411121398, -0.0879314989, -0.0292179044, 0.0673249215, -0.045329418, -0.0860122591, 0.0759109929, 0.0072034635, -0.0523750484, 0.0438647345, -0.0282330308, -0.1012146547, 0.0590418838, -0.0097603453, 0.0252405312, -0.1115179434, 0.0323745497, -0.0253415443, -0.1198009849, -0.0984368101, 0.0587893501, -0.0509103648, 0.0255183168, 0.1139422506, 0.0568701103, -0.0140155023, 0.0209096149, 0.0346473344, -0.0284350552, 0.0036743344, 0.0178161021, -0.0459860004, -0.0481830239, 0.0809111148, 0.0643955544, 0.0724765658, -0.0181065146, -0.1140432581, 0.0651531443, 0.0249374937, 0.0016966965, 0.0082767224, 0.0114712473, -0.0007276066, 0.0541932769, -0.0509103648, -0.0032545007, -0.0015585934, 0.1055582017, 0.0520215072, -0.075203903, 0.0131442687, 0.051693216, 0.1064673141, 0.0474254303, 0.0898507386, -0.0491931513, 0.0316927135, -0.1303062886, 0.0474001765, 0.0158589836, 0.0958609879, -0.0224753097, 0.0661632717, -0.0419960022, 0.0501022637, 0.0372736603, 0.0767190903, 0.071314916, -0.071163401, 0.033409927, -0.0019634331, 0.0485113151, -0.0369453691, -0.0492941625, -0.0423748009, 0.0478799865, 0.0006486905, -0.026793601, -0.0165408179, -0.0552034043, -0.1242455393, 0.0064363987, 0.0418697372, 0.0138008511, -0.0599509962, 0.0142301545, 0.0434101783, -0.0787393451, 0.0015349186, -0.045430433, 0.0370968878, 0.0221596453, -0.0077211531, -0.0885880813, -0.0072413431, -0.0423748009, -0.0207202155 ]
712.4212
Chiang-Mei Chen
Rong-Gen Cai, Chiang-Mei Chen, Kei-ichi Maeda, Nobuyoshi Ohta, Da-Wei Pang
Entropy Function and Universality of Entropy-Area Relation for Small Black Holes
minor corrections, a ref. added
Phys.Rev.D77:064030,2008
10.1103/PhysRevD.77.064030
null
hep-th gr-qc
null
We discuss the entropy-area relation for the small black holes with higher curvature corrections by using the entropy function formalism and field redefinition method. We show that the entropy $S_{BH}$ of small black hole is proportional to its horizon area $A$. In particular we find a universal result that $S_{BH}=A/2G$, the ratio is two times of Bekenstein-Hawking entropy-area formula in many cases of physical interest. In four dimensions, the universal relation is always true irrespective of the coefficients of the higher-order terms if the dilaton couplings are the same, which is the case for string effective theory, while in five dimensions, the relation again holds irrespective of the overall coefficient if the higher-order corrections are in the GB combination. We also discuss how this result generalizes to known physically interesting cases with Lovelock correction terms in various dimensions, and possible implications of the universal relation.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 10:39:20 GMT" }, { "version": "v2", "created": "Mon, 7 Jan 2008 16:37:04 GMT" }, { "version": "v3", "created": "Tue, 4 Mar 2008 15:30:13 GMT" } ]
2008-11-26T00:00:00
[ [ "Cai", "Rong-Gen", "" ], [ "Chen", "Chiang-Mei", "" ], [ "Maeda", "Kei-ichi", "" ], [ "Ohta", "Nobuyoshi", "" ], [ "Pang", "Da-Wei", "" ] ]
[ 0.0691980049, -0.0769420266, 0.0949208289, 0.0763985887, 0.0085761603, -0.0277154334, 0.0146841975, 0.0802026615, -0.0632654577, -0.0423430204, -0.0543439835, -0.0341461375, -0.1670171767, 0.089078851, 0.0535741113, 0.0103593217, 0.0290287454, 0.0409164913, 0.0601859652, 0.0184203461, -0.0576499104, -0.0907091722, 0.0518532209, 0.1250817329, 0.0447885022, -0.0377917141, 0.0184429903, 0.0514909253, 0.1651151478, -0.0210922584, -0.0172315724, -0.0367501192, -0.0462603159, -0.0648504868, -0.0183637384, 0.1764368117, 0.0095554842, 0.0666619539, 0.0425694548, 0.0189298224, -0.0152502805, 0.0617709979, -0.0581480637, 0.0796592236, -0.0941962376, -0.0776213259, 0.0087290024, -0.0275569297, 0.0237528495, 0.0193487238, -0.0522155128, -0.0475962721, 0.0876749605, -0.0529401004, -0.007744018, 0.0691980049, -0.0625861585, 0.0381313637, 0.0270361323, -0.1015326828, -0.0507663414, -0.0538458303, -0.040599484, 0.0472339801, -0.0642617643, -0.0970040113, -0.0233679134, 0.0023266019, 0.0463508889, 0.1413849294, -0.0103027141, 0.016812671, 0.0417769402, 0.0016090914, 0.0682016984, -0.0387200899, 0.0901204422, 0.0597783849, -0.0875843912, 0.0405768417, -0.0103196967, 0.004791894, 0.0488190129, -0.0357764587, -0.0963700041, 0.0621332899, 0.0719604939, 0.0039823954, -0.1300632656, 0.0151257422, 0.0726397932, -0.0082251886, -0.0933810845, -0.0746324062, 0.0574234761, -0.0605482571, 0.0674771145, -0.0238434244, 0.0436110497, 0.0102121402, -0.1257157475, 0.0313383639, 0.0783006251, -0.0492265932, 0.1042498797, 0.0657562241, -0.0586915053, -0.0047211335, -0.0997212157, -0.0124085434, 0.0687904283, -0.0513550676, -0.0868145153, -0.0243415758, -0.0829198658, -0.0671601072, 0.0054174159, 0.0431355387, -0.0162918735, 0.1293386817, 0.1008080915, -0.0544798449, 0.0680658445, -0.0059268908, -0.0243868642, -0.0229603332, -0.0225414317, -0.0038182309, -0.1050650403, 0.0223263204, 0.0921583399, 0.0166881327, -0.0901657268, -0.0436789766, -0.0375199914, 0.038063433, 0.046192389, 0.0015439918, 0.1011703834, 0.0177297257, 0.0214092657, 0.0912526101, 0.030885499, 0.0131218079, 0.0124425087, 0.0750399828, -0.0778930485, 0.0277833622, 0.104159303, 0.0842331797, -0.0544345602, -0.0148653444, -0.0194732621, 0.003566324, -0.0267191269, -0.1168395653, 0.0018157118, 0.0452413671, 0.0461471006, -0.0778930485, 0.0339649916, 0.0152955679, -0.02701349, -0.0412561409, 0.088671267, -0.008400674, -0.0500417538, -0.0338291302, -0.0720963553, -0.1040687338, 0.026628552, -0.0762627274, -0.0476868488, -0.0514909253, -0.0069288583, 0.0760362893, 0.0812442601, 0.0051740003, -0.035708528, 0.0565630309, 0.0373841338, 0.0517173596, 0.066299662, -0.0163711254, 0.0116952788, 0.0464641079, 0.0635824651, 0.0930187851, 0.0711000487, -0.0457395203, -0.0698773041, 0.1033441424, 0.1411132216, 0.0408712067, -0.0642164722, -0.0908903182, -0.0000180439, 0.0819688439, -0.046192389, 0.0269002728, -0.0001403709, -0.003232335, 0.1009892374, -0.0814706907, -0.0807008147, -0.0432261117, 0.1144846603, 0.0557478704, -0.0016331499, -0.0031530834, 0.0277833622, -0.1427435279, 0.0036767102, 0.0076194797, -0.0470075458, 0.0218847748, -0.0928376392, 0.0662543774, 0.0461018123, 0.1235419959, -0.0547515638, 0.0747229829, -0.0559743047, 0.0941962376, -0.0224735029, -0.0128953746, 0.0252699535, -0.1075105146, 0.0060174642, 0.0384030826, 0.073771961, 0.0283041596, 0.0049532279, 0.0268776286, 0.016903244, -0.1368562728, 0.0394220315, 0.0755834281, -0.1088691205, -0.0322667398, 0.0479585677, 0.0377917141, -0.0908450261, 0.0427506007, 0.0113499677, -0.0152276373, 0.0231754445, 0.0681564137, -0.0059608561, 0.016427733, -0.0343725719, -0.0205261763, -0.0005866037, -0.0518985055, -0.0423883088, 0.013687891 ]
712.4213
Seiichiro Tani
Seiichiro Tani, Hirotada Kobayashi, Keiji Matsumoto
Exact Quantum Algorithms for the Leader Election Problem
47 pages, preliminary version in Proceedings of STACS 2005
ACM TOCT 4 (2012): Article 1; IEEE TPDS 23 (2012): 255 - 262
null
null
quant-ph cs.DC cs.DS
null
This paper gives the first separation of quantum and classical pure (i.e., non-cryptographic) computing abilities with no restriction on the amount of available computing resources, by considering the exact solvability of a celebrated unsolvable problem in classical distributed computing, the ``leader election problem'' on anonymous networks. The goal of the leader election problem is to elect a unique leader from among distributed parties. The paper considers this problem for anonymous networks, in which each party has the same identifier. It is well-known that no classical algorithm can solve exactly (i.e., in bounded time without error) the leader election problem in anonymous networks, even if it is given the number of parties. This paper gives two quantum algorithms that, given the number of parties, can exactly solve the problem for any network topology in polynomial rounds and polynomial communication/time complexity with respect to the number of parties, when the parties are connected by quantum communication links.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 10:52:52 GMT" } ]
2012-10-10T00:00:00
[ [ "Tani", "Seiichiro", "" ], [ "Kobayashi", "Hirotada", "" ], [ "Matsumoto", "Keiji", "" ] ]
[ -0.0118289357, -0.105025582, 0.0357692577, 0.0270924438, 0.0524675995, -0.0502983965, -0.095264174, 0.0765547976, -0.0996025801, 0.0211949218, 0.1396424472, -0.0797182173, -0.0729394555, -0.0307303779, 0.0366053022, -0.0483099632, 0.0442878976, -0.0322443023, 0.132411778, 0.0736625269, -0.0417119674, -0.012495514, 0.0310919117, -0.0366730914, 0.0173762217, -0.0055246893, 0.0322443023, 0.0463215262, 0.1088216901, -0.0554954484, 0.0533262454, -0.024900645, -0.0734817535, -0.0554954484, -0.0485359207, 0.1140639335, 0.0130039211, -0.0179298203, -0.1015006304, 0.0133541571, 0.0140320333, -0.075696148, -0.0522868335, 0.0855027586, 0.0381644182, -0.0381192267, 0.0465022922, -0.0363115557, 0.0471349768, 0.0087163551, 0.0153764868, 0.137021333, -0.0235900842, -0.0069369311, -0.1176792681, -0.0636299625, -0.0232059546, 0.1039409861, 0.0634040013, 0.0099082869, 0.0321539156, -0.0623193979, -0.0102924174, 0.0872652382, -0.0190596133, -0.037576925, -0.021861501, -0.0134784337, 0.0078125205, 0.0442201085, -0.1488615721, -0.0394071899, 0.1166850552, -0.0048242174, 0.0318149813, 0.0171841569, -0.0289904959, 0.0497560985, 0.000403195, 0.0508406982, 0.0026310061, 0.0010853077, 0.0624097809, -0.0380966291, -0.0236578714, -0.030120289, -0.0635395721, -0.0159413833, -0.1775131226, -0.0822037607, -0.0160317663, 0.0970718414, -0.0147663988, 0.0223360136, 0.1252714843, -0.0512474254, 0.0939084217, 0.0906998068, 0.0462311432, 0.0204266626, -0.0189127401, -0.1161427498, -0.0099986708, -0.0807124302, 0.0892084762, 0.0420735031, -0.0883498341, 0.029939523, -0.0754701942, 0.0668837652, -0.0284707919, -0.0120887887, -0.0303914398, -0.0615963303, -0.0279736817, -0.0503887795, -0.0826104879, -0.0314082541, -0.0028216587, 0.1429866403, -0.0140094366, -0.0263919719, 0.0105014285, 0.0303914398, 0.0195567217, 0.0089931544, 0.0746115521, -0.1657632738, 0.0242001731, 0.0492137969, 0.140907824, 0.0182122681, 0.0203588754, -0.0024431781, -0.0409663059, -0.0596078932, 0.0640366822, -0.0231155716, 0.0308885481, -0.054681994, 0.1138831675, 0.0202233009, 0.0211271346, -0.0218840968, -0.0245843027, 0.0725327283, 0.0382322036, -0.0488070697, -0.0359726176, -0.0308659524, -0.0351139754, -0.096439153, 0.074882701, 0.1363886446, -0.0556762144, -0.0196358077, -0.0209011752, 0.0535973944, 0.0156702325, -0.04148601, 0.14108859, -0.0052111717, -0.1120754927, 0.0119306175, 0.0967103094, 0.0216242429, -0.0028202466, 0.0293746255, -0.1039409861, -0.0284933876, -0.0694145039, -0.0764192194, 0.0610540286, 0.0369216464, 0.0704990998, -0.0792662948, 0.0419605225, -0.0509762727, 0.0279736817, -0.0581165664, 0.0667481869, 0.0541396961, 0.0596530847, -0.075605765, -0.0442878976, 0.0034656411, 0.049982056, 0.0451465398, -0.0017794245, -0.0248780493, -0.0401076637, 0.0689173937, 0.0409437083, 0.0849152654, 0.0786788091, 0.0136140091, 0.0767807513, 0.0774134398, 0.0541396961, -0.1244580299, 0.0290130917, 0.0189353358, 0.0429999344, 0.0117272548, 0.0984275937, -0.1336771399, 0.1039409861, -0.0812095404, -0.1334963739, -0.0147212064, 0.0199295543, -0.0224376954, -0.005942713, -0.0226749517, -0.016404599, -0.0343005247, -0.047993619, 0.0269342717, -0.0106708976, 0.0602857694, 0.0012667808, 0.1115331948, -0.1124370322, 0.1127081811, -0.0039712233, 0.0540945046, 0.023861235, 0.0296005849, -0.0905190408, -0.0563540906, -0.016483685, -0.0050981925, -0.0548175722, 0.0130943041, -0.0160882566, 0.0484003462, 0.0043214592, -0.086858511, -0.0821133777, -0.136479035, -0.0034741145, -0.0635395721, 0.0438811705, -0.0629972741, 0.0333966911, -0.0189014412, -0.0432484858, -0.0104223434, -0.0767355636, -0.0646693707, -0.0716288984, 0.0371024124, -0.0291712638, -0.0184156317, -0.0431807004, -0.000385895 ]
712.4214
Philippe G. LeFloch
Philippe G. LeFloch, Cristinel Mardare, and Sorin Mardare
Isometric immersions into the Minkowski spacetime for Lorentzian manifolds with limited regularity
29 pages
null
null
null
math.CA gr-qc math.DG
null
Assuming minimal regularity assumptions on the data, we revisit the classical problem of finding isometric immersions into the Minkowski spacetime for hypersurfaces of a Lorentzian manifold. Our approach encompasses metrics having Sobolev regularity and Riemann curvature defined in the distributional sense, only. It applies to timelike, spacelike, or null hypersurfaces with arbitrary signature that possibly changes from point to point.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 11:01:27 GMT" } ]
2007-12-28T00:00:00
[ [ "LeFloch", "Philippe G.", "" ], [ "Mardare", "Cristinel", "" ], [ "Mardare", "Sorin", "" ] ]
[ -0.0080009634, 0.0735153481, -0.0390436649, -0.0292502753, -0.0029792548, -0.0817241296, -0.0354588144, -0.0325753503, -0.0621893071, -0.0017843058, -0.0258602574, -0.0112091424, -0.1138838455, 0.0157161783, 0.0704500452, 0.0915954486, 0.0047830436, 0.0138068572, 0.0164954923, 0.1040125266, -0.0050915224, 0.004023212, 0.0152226128, -0.0294840708, 0.0241847318, -0.0213532206, -0.0035004215, 0.0348353647, 0.1740469337, 0.0779314637, 0.0351470895, -0.044862546, -0.0554872006, -0.0357705429, -0.01497583, 0.1720726788, 0.0025636205, 0.0876469165, -0.0091699352, 0.0117416736, -0.0079944693, 0.0066404101, -0.0462133586, 0.0306790192, 0.0491227992, -0.005757187, 0.0293801613, 0.0551754758, 0.0146121494, -0.0097739045, -0.1460955143, 0.012033917, 0.0143783549, -0.0669691041, -0.0200283863, 0.0397970006, 0.0202881582, 0.0469147414, -0.0567860603, -0.0964271948, 0.1106626764, -0.1043242514, -0.0164045729, -0.0293022301, -0.0799576789, 0.0812565386, -0.0221325364, 0.0080918837, 0.0329390317, 0.0748142079, -0.0395112522, 0.0191451628, -0.0119949514, 0.0544481166, -0.0470186509, -0.0330948941, -0.0060883956, 0.1207418144, 0.0192490723, 0.0124300681, 0.074034892, 0.1177284643, 0.0037244745, 0.0405243598, -0.0741907507, 0.0198465455, -0.0141445603, -0.0083906213, -0.0773599669, -0.0166253783, 0.0409399942, -0.0157421548, -0.059383776, -0.029821774, 0.103077352, -0.0984534174, 0.0928943008, -0.0009928144, 0.0203271229, 0.0521621257, -0.0089686122, -0.0092478674, 0.0902446359, -0.0919591263, 0.2016866207, 0.0669691041, 0.0006924535, 0.0014149431, -0.0440053008, 0.007228143, 0.0203401111, 0.0363939926, -0.0340040959, 0.0456418619, 0.0524218976, 0.0200933293, -0.0779834166, -0.0587083697, -0.0886340514, 0.0074164774, 0.0246393308, -0.018573666, 0.0632803515, 0.0164565276, 0.093257986, -0.1281193197, -0.0356146805, -0.1210535392, -0.0802694038, -0.0249380674, 0.1168971956, -0.0407321788, 0.103337124, -0.0900368169, -0.0673847422, 0.0941412076, 0.0286528021, -0.0275617614, 0.0219247192, -0.0382643491, 0.00876729, 0.035510771, 0.0723204017, 0.024847148, 0.1105587706, 0.1283271462, -0.0410179272, 0.1161698326, 0.1137799397, 0.0031870722, 0.0567341037, 0.0112221306, 0.0933099389, 0.0488370508, -0.0632803515, -0.0984534174, -0.0059357798, 0.0034776917, 0.015105715, -0.0054714382, -0.0489149801, 0.0586564131, 0.0818799883, -0.0344457068, 0.0604748167, 0.0118390881, 0.0194049347, -0.0861402452, -0.0355887003, -0.0779834166, -0.0647350699, -0.0822956264, -0.130301401, -0.0001227826, 0.1420430839, 0.1106626764, -0.0101960329, -0.137782827, -0.024717262, -0.0268603787, -0.0129236346, 0.0816721767, 0.0034906801, 0.03688756, -0.0483175069, 0.1437056214, -0.0872312859, 0.0280293506, 0.0106246565, 0.0039322916, -0.1684358716, 0.0569938757, 0.0605267696, 0.122092627, -0.0521881022, -0.0472784229, 0.0137159377, -0.0152485901, 0.0064131101, 0.0485513024, 0.020664826, 0.038913779, 0.0612541288, -0.0664495602, 0.0140276635, 0.0354068615, 0.0626568943, 0.0576173291, -0.0674366951, 0.0885301456, 0.0124105858, 0.0102479877, 0.0750739798, 0.0787107795, -0.044992432, 0.0516166054, -0.0477719866, 0.0130275432, 0.0584485978, 0.1409000903, -0.0798018202, 0.1013628542, 0.0549157038, -0.0109883361, 0.0229638051, 0.0674366951, 0.0634881631, -0.0659300163, -0.0350691602, 0.0403425209, 0.0928943008, -0.0486292318, -0.1295740455, 0.0179242361, 0.0221715011, 0.0635920763, -0.0236132331, -0.0205089636, -0.01752159, -0.0276137143, 0.0403944738, 0.0186905619, -0.0359783582, -0.0046856292, -0.0135470862, -0.0153395096, 0.0139107667, -0.0198855121, -0.0414335616, -0.0218987409, 0.0200283863, 0.0021512331, 0.0495124571, -0.0533570759, -0.0758532882, 0.0514087901 ]
712.4215
Sahbi Sidhom
Bel G. Raggad (PU - Seidenberg School of CS & IS), Sahbi Sidhom (LORIA)
Cyberspace security: How to develop a security strategy
null
Dans V. International conference Cyberspace 2007 (2007)
null
null
cs.OH
null
Despite all visible dividers, the Internet is getting us closer and closer, but with a great price. Our security is the price. The international community is fully aware of the urgent need to secure the cyberspace as you see the multiplication of security standards and national schemes interpreting them beyond borders: ISO 15408, ISO 17799, and ISO 27001. Even though some countries, including the Security Big Six (SB6), are equipped with their security books and may feel relatively safe; this remains a wrong sense of security as long as they share their networks with entities of less security. The standards impose security best practices and system specifications for the development of information security management systems. Partners beyond borders have to be secure as this is only possible if all entities connected to the partnership remain secure. Unfortunately, there is no way to verify the continuous security of partners without periodic security auditing and certification, and members who do not comply should be barred from the partnership. This concept also applies to the cyber space or the electronic society. In order to clean our society from cyber crimes and cyber terrorism we need to impose strict security policies and enforce them in a cooperative manner. The paper discusses a country's effort in the development of a national security strategy given its security economic intelligence position, its security readiness, and its adverse exposure.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 11:05:51 GMT" } ]
2007-12-28T00:00:00
[ [ "Raggad", "Bel G.", "", "PU - Seidenberg School of CS & IS" ], [ "Sidhom", "Sahbi", "", "LORIA" ] ]
[ 0.0300415661, 0.0704497769, 0.1890963167, 0.0571522452, 0.0892834216, -0.0248175357, 0.0298244637, 0.0561752841, -0.0003188694, 0.0722408742, 0.1221201867, -0.1375344694, -0.0151564721, -0.096827738, -0.0009956188, -0.0231078528, 0.02103181, 0.0681701973, 0.059974581, 0.0357676446, 0.0396754928, 0.0889577717, -0.0399197303, 0.0870038494, -0.0973704904, -0.0811963528, 0.1043177769, 0.0671389624, -0.0124019831, -0.0673017874, 0.0924856886, -0.0727293566, -0.0770171285, 0.0387799442, 0.018345166, 0.063068293, -0.0379115343, 0.022578666, 0.05845486, 0.0369345732, -0.0220223404, -0.027449904, 0.0263101161, 0.0395669416, 0.0277891271, -0.0493094176, 0.073380664, -0.1304786354, 0.04966221, -0.0404353514, -0.0795138106, -0.0303672198, 0.1242912114, -0.0180602185, -0.0297973249, -0.0219137892, -0.0881436318, 0.0156992283, -0.069852747, 0.0186979566, 0.0127819125, -0.0316426978, -0.0693642646, 0.0554697029, 0.0951994658, -0.0198648833, 0.0301229786, -0.0504492037, -0.0273413528, 0.1158242077, 0.073706314, 0.076800026, 0.0826075226, 0.0097899679, -0.0325925201, 0.0227007847, -0.0117981667, 0.0860811621, 0.0758773386, 0.0479253866, -0.0337051712, -0.0121373897, 0.0941682309, -0.05025924, -0.0762029961, 0.0157535039, -0.1953922957, -0.0044675632, -0.0519689247, 0.0204754844, -0.0242205039, 0.0774513334, -0.1163669676, 0.0411680713, 0.0568265915, -0.0631768405, 0.0165540688, 0.1248339638, 0.0940054059, -0.0427963398, -0.022442976, -0.1560967267, 0.0032497537, 0.0674103424, 0.0525388159, 0.0154685564, 0.1630440205, -0.0619285032, -0.0017724388, -0.0238677114, -0.1716195643, -0.0324025564, -0.0123748453, 0.080165118, 0.0593775474, -0.0587805137, -0.0237184539, -0.0445874371, 0.0474097691, 0.0574236251, -0.0391055979, -0.0594860986, 0.0592147224, -0.0644251853, 0.0580749325, -0.1122420207, -0.0844528899, -0.1354719847, -0.0363375396, -0.0993244201, 0.1151729003, -0.0377758443, 0.0162012782, -0.0048610619, 0.0406524539, 0.0105633959, -0.0359033346, -0.0958507732, -0.040381074, -0.0146544222, 0.02512962, 0.0310185272, 0.0414123125, 0.0681159273, -0.0720780492, -0.02936312, -0.1391627342, 0.1093111336, -0.0372873619, 0.0444517471, -0.0309642516, -0.0794595331, 0.0339494124, 0.0389970466, 0.0735977665, -0.0811420754, 0.0343836173, 0.0565552153, 0.028657537, -0.0035313086, -0.0300144274, 0.0884692892, -0.0950909182, 0.0281147808, 0.0694185421, 0.0092607811, -0.0208689831, -0.0618742257, -0.103612192, 0.0196206421, -0.0622541569, -0.1478468329, -0.04179224, 0.0290917419, -0.0262422711, -0.0301772542, 0.0044132876, 0.0286032613, 0.0405710377, -0.0326467976, -0.0206925869, 0.0018419795, -0.0046778815, -0.0518875085, -0.0292817056, 0.0261201505, 0.0276805758, -0.0559581816, -0.0004486221, 0.0914001763, -0.0849956498, 0.0071508153, 0.0543299131, 0.0034973864, -0.0154821258, -0.015889192, -0.0250753444, -0.0579663813, 0.0410595201, -0.0859183371, -0.021737393, -0.0089079887, -0.0387799442, -0.0887406692, -0.0462428443, -0.0033243827, 0.0103191556, 0.02526531, -0.0146001466, 0.0824446902, -0.010515905, 0.0030343474, -0.045021642, 0.0392955616, 0.0119745629, 0.0061806384, 0.0145594394, 0.0355505422, 0.0892834216, 0.0785368457, -0.0281961933, 0.0520503372, 0.0281147808, 0.0392141491, 0.0142337857, 0.1426363736, 0.0550897717, -0.0261065811, 0.0229585953, -0.0548455305, 0.0096407104, 0.026744321, -0.0543027744, -0.0522945784, -0.0251567587, 0.0706126019, 0.0324296951, -0.0132229021, -0.0744118989, -0.0228364747, 0.0368802957, 0.0313441791, 0.0035482699, 0.0141930794, -0.0771799535, -0.0134942802, 0.0257402211, -0.0019997181, -0.0525659546, -0.0508834086, -0.0305300467, 0.0930284411, 0.1081170663, -0.0804364979, -0.0586719625, -0.0320769027 ]
712.4216
Jens Christian Claussen
Jens Christian Claussen (University Kiel, Germany)
Offdiagonal complexity: A computationally quick network complexity measure. Application to protein networks and cell division
9 pages, extends Physica A 375, 365-373 (2007) http://dx.doi.org/10.1016/j.physa.2006.08.067 by FullOdC and application to an evolving spatial network
Mathematical Modeling of Biological Systems II. Ed. A.Deutsch et al., Birkhaeuser Boston 291-299 (2007)
null
null
q-bio.QM
null
Many complex biological, social, and economical networks show topologies drastically differing from random graphs. But, what is a complex network, i.e.\ how can one quantify the complexity of a graph? Here the Offdiagonal Complexity (OdC), a new, and computationally cheap, measure of complexity is defined, based on the node-node link cross-distribution, whose nondiagonal elements characterize the graph structure beyond link distribution, cluster coefficient and average path length. The OdC apporach is applied to the {\sl Helicobacter pylori} protein interaction network and randomly rewired surrogates thereof. In addition, OdC is used to characterize the spatial complexity of cell aggregates. We investigate the earliest embryo development states of Caenorhabditis elegans. The development states of the premorphogenetic phase are represented by symmetric binary-valued cell connection matrices with dimension growing from 4 to 385. These matrices can be interpreted as adjacency matrix of an undirected graph, or network. The OdC approach allows to describe quantitatively the complexity of the cell aggregate geometry.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 11:54:12 GMT" } ]
2007-12-28T00:00:00
[ [ "Claussen", "Jens Christian", "", "University Kiel, Germany" ] ]
[ 0.0571563281, -0.0318189859, 0.0260971524, 0.085098736, -0.0116452528, 0.0744303763, 0.0817493647, -0.0052178795, -0.0730658248, 0.0109629743, 0.1409215182, -0.1028379723, -0.011738291, 0.0172120258, 0.1401772201, -0.093534179, 0.0114281643, 0.0648164526, 0.06196329, 0.1368278414, -0.0124825947, -0.0288572777, 0.0547683537, -0.0323462002, -0.0445341766, -0.0726936683, 0.122189872, -0.026376266, 0.0587069616, -0.0749265775, 0.0282215178, -0.0503955707, -0.0116297463, -0.0467360765, -0.0799506307, 0.0438518971, -0.0033047863, 0.0340208858, 0.0123973098, 0.1334784776, -0.0155761074, 0.1099708825, -0.0560398735, 0.0031613528, -0.0430455692, -0.0260351263, -0.0606607571, 0.0267949365, 0.0156071205, -0.0139014237, -0.1153050587, 0.1127620265, 0.0012598892, -0.106807597, -0.1804936677, 0.0266398732, -0.0200806968, 0.0617462024, -0.0599474683, -0.0367189869, 0.0119863926, -0.0531246811, 0.0790202543, 0.0837341771, -0.0566291139, 0.0387968346, -0.0592651889, -0.0348582268, 0.0432626568, 0.0116064874, -0.0255079102, 0.0620563291, 0.0269810129, -0.0189797468, 0.033648733, -0.1367037892, -0.1088544279, 0.0054233386, -0.0831759498, 0.0851607546, 0.0748645589, 0.0371841751, 0.0894405022, -0.0790822804, 0.1162354425, -0.0516050607, -0.0497132912, -0.0816873387, -0.1246088594, 0.0576835424, 0.0146612339, 0.0280974675, -0.0681037977, 0.0641341731, -0.0272601265, -0.0160800628, 0.0727556944, 0.0794544294, 0.02724462, 0.0269189868, -0.0009885285, -0.0256939866, 0.0120484177, 0.0053109177, 0.0120329112, 0.0388898738, -0.0700886101, -0.0235386081, -0.0512329116, -0.0256629735, 0.0530626588, -0.0418360755, -0.0958291143, 0.0073073576, 0.0851607546, -0.0829278454, -0.0685379729, -0.086835444, 0.0039037182, -0.0333386064, -0.0578075945, -0.0297566447, 0.0174291134, 0.1006050631, -0.0028919303, -0.017475633, 0.0112575945, 0.0090246834, -0.0131028481, -0.0720113888, 0.0659329072, -0.0275237337, -0.0228873417, -0.0314158238, -0.0699645579, -0.0141495252, -0.0342689864, 0.0011736352, 0.0147697786, -0.0143666137, 0.0619322769, 0.0258955695, 0.1064354405, 0.068662025, 0.0104822787, 0.1253531575, 0.046922151, 0.1105291098, -0.0565360747, 0.0570322759, 0.0253683534, -0.0193208866, 0.0347031653, 0.0008228046, 0.021708861, 0.00808655, 0.0347031653, 0.1157392412, 0.0674215183, -0.0432626568, 0.0603816435, -0.0011590981, -0.0235696193, 0.1107772142, -0.0485037975, 0.1931468397, -0.1348430365, -0.021445252, -0.0779658183, 0.0317259505, 0.0676696226, -0.0334006324, -0.050984811, -0.0718873441, -0.034113925, -0.0105598103, -0.1215075925, -0.0485658236, -0.0994886085, -0.0598544292, 0.0329044312, -0.0221585445, 0.1117696166, -0.0291518979, 0.0401924029, -0.0077764238, -0.0055318829, 0.0590170883, 0.0125291133, 0.0515740514, -0.0305629745, 0.0761670843, 0.0285316445, 0.0291053802, 0.0807569623, -0.0355715193, 0.1327341795, -0.0201892406, 0.0489689857, -0.1033341736, 0.038517721, 0.0238642395, -0.0127694616, -0.0780278444, 0.0962632895, -0.0720734149, 0.0116452528, -0.0536208861, 0.0044890824, 0.0071484176, 0.0103969937, 0.0005596816, -0.0329664536, 0.0848506317, 0.0437588617, -0.0570322759, -0.1010392383, 0.1027139202, 0.0757329091, -0.0026321993, -0.0458056964, 0.1153050587, 0.0125678796, 0.0229648724, -0.0146224685, -0.0351063274, -0.0150488922, -0.1079240516, 0.0456816442, 0.0006386669, 0.046022784, -0.0130098099, -0.046022784, -0.0329664536, -0.0045084651, 0.0587689877, 0.0114436708, -0.0519151874, -0.0845405087, -0.0383316465, 0.0131183546, -0.0409367085, -0.0375563279, 0.071825318, -0.0209490508, 0.0128624998, -0.0583658218, -0.0056985756, -0.1374481022, -0.0473253168, -0.0525974669, 0.0759810135, 0.0754848123, -0.1073658243, -0.0177857596, -0.0179253165 ]
712.4217
Masudul Haque
Weibin Li, Masudul Haque, Stavros Komineas
A vortex dipole in a trapped two-dimensional Bose-Einstein condensate
7 pages, 8 figures. In v2, some details are moved to Appendix
Phys. Rev. A 77, 053610 (2008)
10.1103/PhysRevA.77.053610
null
cond-mat.other cond-mat.mes-hall
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We study the conservative dynamics and stationary configurations of a vortex-antivortex pair in a harmonically trapped two-dimensional Bose-Einstein condensate. We establish the conceptual framework for understanding the stationary states and the topological defect trajectories, through considerations of different mechanisms of vortex motion and the bifurcation of soliton-like stationary solutions. Our insights are based on Lagrangian-based variational calculations, numerical solutions of both the time-dependent and time-independent Gross-Pitaevskii equations, and exact solutions for the non-interacting case.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 19:42:31 GMT" }, { "version": "v2", "created": "Thu, 11 Sep 2008 17:16:05 GMT" } ]
2009-06-10T00:00:00
[ [ "Li", "Weibin", "" ], [ "Haque", "Masudul", "" ], [ "Komineas", "Stavros", "" ] ]
[ 0.0249612033, 0.0365772955, 0.0358710736, -0.0151471887, -0.0537213795, 0.0703784153, -0.0056375791, 0.0225868449, -0.0453441553, -0.0490700714, 0.0250099078, 0.0709141642, -0.0615628473, -0.0347265117, 0.0224163774, 0.0923442766, -0.0197254382, 0.0781224743, 0.0242793355, 0.1182552204, -0.1170863062, -0.1366656274, 0.055620864, 0.0063864151, 0.021089172, 0.034288168, 0.0494110063, -0.0161212832, 0.06886857, -0.0157194696, 0.0911266506, -0.0152080692, -0.0356762558, -0.1073453501, -0.032339979, 0.2098202109, -0.0413503647, 0.0130163543, -0.1216645539, 0.0230617169, 0.0182034131, 0.0290524047, -0.0739825666, 0.1289702654, 0.0736416355, 0.0328270271, -0.0657027587, 0.1216645539, 0.0372348092, -0.0357493125, -0.0509452075, 0.0055858302, 0.0173267275, -0.072764948, -0.0979453251, -0.0694530234, 0.0473410524, 0.0368695222, 0.0109037841, -0.0683815181, 0.0628778785, -0.0512861386, 0.0130528826, 0.0824571997, -0.0208943523, 0.0432985537, -0.1009163186, 0.0527959876, -0.0340689979, -0.0214788113, 0.0595172495, 0.0553773418, 0.0587866753, 0.0254726037, 0.0384280756, -0.0016650949, -0.0158290546, 0.0141000357, -0.0768561512, 0.0130285304, 0.0189339854, -0.0944872871, 0.1356915385, -0.0540136062, -0.0418130569, -0.0051961918, -0.0285166521, 0.0179720651, -0.066774264, -0.0181425326, 0.0235974696, 0.0548902936, -0.0430306792, -0.0822136775, 0.0657514632, -0.1294573247, 0.1885849237, -0.1064686626, -0.0400596857, -0.0261301175, -0.0525524653, 0.0007830816, 0.0342638157, 0.0247298554, 0.196962148, 0.0079327924, 0.0071717799, -0.0446135849, -0.0218440965, 0.0891784653, 0.0852820799, 0.0207969435, 0.0097896615, -0.0191653334, -0.0641442016, -0.0547928847, 0.0438099541, -0.0028294437, -0.160043925, 0.0188487526, 0.0365285911, -0.0210161153, 0.0717908517, 0.0034915244, 0.0460260212, -0.0022769487, 0.0169249121, -0.0363581218, -0.0642903149, 0.0167544466, -0.0075066253, 0.0520167127, 0.0049130954, -0.0330949016, -0.0635597482, -0.0190679245, 0.0268363375, 0.0893732831, 0.0983349606, 0.0387933627, 0.0776841342, -0.0310736541, 0.1107546836, 0.0606374592, 0.1214697361, 0.1094883606, 0.0292715766, 0.0350430943, 0.0095096091, -0.0072326609, -0.0062890053, -0.0079814969, 0.0597120672, 0.0418861173, 0.0190922767, -0.0767587423, 0.0617089644, 0.0318529308, 0.0056406232, -0.0605400503, -0.0377218574, 0.0207360629, 0.0105689382, -0.0438099541, 0.0881556645, -0.0020821295, -0.0221850295, -0.014136564, -0.0611732118, -0.1671548188, 0.0674561262, -0.0510426164, -0.0738851577, -0.0044230032, 0.0793400928, 0.0601991154, -0.0691607967, -0.0841131657, -0.0516757779, 0.0777328387, -0.0249368511, -0.0070621939, 0.1052997485, -0.0001073979, -0.0639493838, 0.0757359415, 0.046464365, 0.0289306436, -0.0561079122, -0.0463913083, -0.1553682685, 0.1278013587, 0.0272259749, 0.0409607254, 0.0049983286, -0.1408542395, -0.0221606772, 0.0807525367, 0.02224591, -0.0265928134, 0.0390612371, -0.1084168553, 0.0503120422, -0.0382819623, -0.0736903399, 0.06886857, 0.145529896, 0.0275669079, -0.0630239919, -0.0214057527, 0.0438343063, -0.0739825666, 0.0446622893, -0.0169614423, -0.0618550777, -0.0734955221, -0.0498737022, 0.0870841593, -0.000681106, 0.0553286374, -0.0262762327, 0.0867919251, 0.0399622768, 0.0143800881, 0.0395969898, -0.0024961203, -0.0181425326, -0.0228060167, 0.0828468427, 0.0639006793, -0.016571803, -0.0008447236, -0.0261057653, -0.0353596732, -0.0542571321, -0.0509939119, -0.0007214397, 0.0177528951, -0.046464365, 0.0111838365, -0.0417643525, 0.0334845409, 0.0061733318, 0.0818727463, 0.0475845747, 0.0288332328, 0.0085537778, -0.0224042013, 0.0988220125, -0.0729110613, 0.0341907591, 0.0809960589, -0.0445405282, 0.054354541, 0.001674227, -0.0294420421 ]
712.4218
Yue Zhang
Yue Zhang (1 and 2), Haipeng An (2), Xiangdong Ji (2 and 1), Rabindra N. Mohapatra (2) ((1)Center for High-Energy Physics and Institute of Theoretical Physics, Peking University, Beijing, China, (2)Maryland Center for Fundamental Physics, Department of Physics, University of Maryland, College Park, Maryland, USA)
General CP Violation in Minimal Left-Right Symmetric Model and Constraints on the Right-Handed Scale
35 pages, 14 figures
Nucl.Phys.B802:247-279,2008
10.1016/j.nuclphysb.2008.05.019
null
hep-ph
null
In minimal left-right symmetric theories, the requirement of parity invariance allows only one complex phase in the Higgs potential and one in the Yukawa couplings, leading to a two-phase theory with both spontaneous and explicit CP violations. We present a systematic way to solve the right-handed quark mixing matrix analytically in this model and find that the leading order solution has the same hierarchical structure as the left-handed CKM matrix with one more CP-violating phase coming from the complex Higgs vev. Armed with this explicit right-handed mixing matrix, we explore its implications for flavor changing and conserving processes in detail, low-energy CP-violating observables in particular. We report an improved lower bound on the $W_R$ mass of 2.5 TeV from $\Delta M_K$ and $\Delta M_{B}$, and a somewhat higher bound (4 TeV) from kaon decay parameters $\epsilon$, $\epsilon'$, and neutron electric dipole moment. The new bound on the flavor-changing neutral Higgs mass is 25 TeV.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 11:15:17 GMT" } ]
2008-11-26T00:00:00
[ [ "Zhang", "Yue", "", "1 and 2" ], [ "An", "Haipeng", "", "2 and 1" ], [ "Ji", "Xiangdong", "", "2 and 1" ], [ "Mohapatra", "Rabindra N.", "" ] ]
[ 0.0646972433, 0.0140209617, -0.0085589569, 0.0351310372, -0.0242433194, 0.0344051905, 0.0034719724, 0.0313082412, -0.0669715703, 0.0105187455, 0.0204326194, 0.0255982354, -0.1003605723, 0.115651764, 0.0398490503, 0.0367279053, 0.1052963361, 0.0915052295, 0.0920859054, 0.0736493692, -0.1142968535, -0.0675038546, 0.0661005527, 0.1008444726, -0.0022350068, -0.0080569116, 0.0305098072, -0.0773269981, 0.0657618195, -0.0339696817, 0.0455590524, -0.0430911705, -0.1486536562, -0.1532022953, -0.0138878897, 0.0941182822, -0.0797464922, 0.0729235187, -0.0805691183, 0.0340422653, -0.0492124893, 0.0159202646, -0.0731170774, 0.0855532736, 0.0071677482, 0.0343809947, -0.0258643813, 0.0008097741, -0.0355181582, -0.0403329469, -0.0232634246, 0.0743752122, 0.0954731926, -0.0927633643, -0.0874404758, 0.0497447774, -0.0092787556, -0.0290823057, -0.0066959471, -0.027679, 0.0461881235, -0.1302655041, -0.0602453761, 0.048849564, -0.0243884902, -0.0516319796, -0.0523094386, -0.0383489653, 0.0964893848, 0.0354697667, -0.067213513, 0.0256224312, 0.0519223213, 0.0481479093, 0.0375989228, -0.004548647, -0.0299533233, 0.0747139454, -0.023614252, 0.0357359126, -0.030001713, -0.0249207783, 0.0050113751, -0.0338729024, -0.0520674884, -0.0328083262, 0.0071133096, 0.0512448624, -0.086279124, -0.0090065626, 0.0307275616, -0.057535544, -0.0023907616, 0.0171904974, 0.1454599202, -0.0830370039, 0.1010380313, -0.0319373086, 0.0744719952, -0.0021593976, -0.0069076526, 0.0086920289, 0.047228504, -0.005764442, 0.1291041523, 0.016827574, 0.0045819147, -0.0152186109, -0.0866662413, -0.0281870943, 0.0552612208, -0.0067382879, -0.1567831486, -0.0285500176, -0.0433573164, -0.0959570929, -0.0637294427, -0.0167428926, -0.0355907418, 0.1172970235, 0.0280903131, 0.0030092443, 0.0636810586, -0.0638746172, -0.0220294837, -0.1165227816, 0.0346229449, -0.1254265159, -0.0627616495, -0.0085105663, 0.115651764, -0.0064298026, -0.0176260062, 0.017238887, -0.0676006377, -0.0114865433, 0.0568580851, 0.0025707113, 0.0622777492, -0.1250393987, 0.0539063029, 0.0693426728, 0.0081839347, 0.0515835918, 0.0101437243, 0.0729719102, -0.0392683707, -0.0026266621, -0.031356629, 0.0649875849, 0.0024633463, 0.0036171421, 0.0005976904, 0.0241223462, -0.0588420704, -0.089182511, 0.0013284528, 0.1154582053, 0.0512932539, -0.0198882334, 0.0555031709, 0.032155063, -0.0425830781, 0.0246788282, 0.0903438702, 0.0551160499, -0.1366529614, 0.0646972433, -0.0709395334, -0.1396531314, 0.0230335742, -0.0242191255, -0.1358787268, -0.0448090099, 0.0367762931, -0.0008513591, -0.0898115784, -0.1014251485, -0.0626648664, 0.003326803, 0.0120672211, 0.0875372589, -0.0100287981, 0.03174375, -0.0985217541, 0.0160533357, 0.0214971956, 0.0631971583, -0.0251869224, -0.054825712, 0.0156904124, 0.0730686858, 0.1417822838, 0.1021026075, 0.0269047618, -0.1283299029, 0.036631126, 0.1349109262, 0.1085868478, 0.023469083, -0.0295903999, 0.0301952735, 0.0589872412, -0.1515570432, -0.0507125743, 0.0178679563, 0.0771334395, 0.0158355813, -0.034864895, 0.0183397569, -0.0329776891, 0.0329051055, 0.0891341195, 0.0606808849, 0.0180615149, 0.0965377688, -0.1102320999, -0.0053773234, 0.0159081668, 0.081682086, -0.0548741035, 0.0649875849, 0.0234085955, 0.0422927365, -0.0255256519, -0.0403329469, 0.0315743834, -0.0120672211, -0.0016059385, -0.0103191379, 0.0680361465, -0.0265176427, -0.0612615645, -0.0264934488, 0.0621809699, -0.0180131253, -0.0414701104, -0.0397764668, -0.0540998653, -0.0306065865, -0.0272918809, -0.0247151218, 0.061213173, 0.0178800542, -0.0004256796, -0.0110147418, -0.0035475816, -0.020626178, 0.1213617697, -0.0304614175, 0.0411797725, 0.0988604873, -0.0553096123, -0.0073613077, -0.143621102, 0.0190535076 ]
712.4219
Sergey Naumenko
Sergey Naumenko, Andrew Podlazov, Mikhail Burtsev, George Malinetsky
On the optimality of the standard genetic code: the role of stop codons
16 pages, 5 figures, 2 tables
null
null
null
q-bio.PE
null
The genetic code markup is the assignment of stop codons. The standard genetic code markup ensures the maximum possible stability of genetic information with respect to two fault classes: frameshift and nonsense mutations. There are only 528 (about 1,3% of total number) optimal markups in the set of markups having 3 stop codons. Among the sets of markups with 1,2,...,8 stop codons, the standard case having 3 stop codons has maximum absolute number of optimal markups.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 11:22:35 GMT" } ]
2007-12-28T00:00:00
[ [ "Naumenko", "Sergey", "" ], [ "Podlazov", "Andrew", "" ], [ "Burtsev", "Mikhail", "" ], [ "Malinetsky", "George", "" ] ]
[ 0.0571228117, 0.0882452279, 0.0405371971, 0.0421713665, -0.0789280161, 0.0310736392, 0.0535130017, -0.1262457967, -0.0424396619, -0.0763426125, 0.1278067976, 0.0042043314, -0.0221832599, 0.0386591181, 0.0245369542, -0.0374395885, 0.0167441536, -0.0335858725, 0.0008712022, 0.0192807782, -0.0062104594, -0.0404884145, -0.0083171986, 0.0995136946, 0.0339029506, -0.0071586445, 0.0800012052, 0.0291467793, 0.0788304582, -0.0128904376, -0.0330980606, -0.0200490821, 0.0043140892, -0.0453177541, -0.0663424656, -0.10419669, 0.0998063833, -0.0080245109, 0.0818061084, 0.0712205842, -0.0023765601, -0.0474153496, 0.0085306158, -0.0796597376, -0.0125245787, 0.0852695778, 0.0249759853, -0.089708671, -0.0079086553, 0.062049713, -0.0655619651, 0.0277321246, -0.0157929212, 0.0313419364, -0.0493665971, 0.0796109512, -0.0279272497, 0.0158660933, 0.0524398126, -0.0748791769, 0.1101479977, -0.0814646408, -0.0806841403, 0.0011196815, -0.0450494587, 0.0336834341, -0.1285873055, 0.0103416191, -0.0171222091, 0.0521959066, -0.0166709833, -0.0161709748, 0.017646607, -0.0092928233, -0.0219271593, -0.003109803, 0.0117684696, 0.1304409951, 0.0790255815, -0.0485129245, 0.0447567701, 0.0696595833, -0.0004409365, -0.0963429138, -0.0128782429, 0.0395615697, 0.0136831328, -0.0035976151, -0.1132699996, -0.0501470976, -0.10419669, 0.0097562447, -0.0498300195, 0.1178554296, -0.0412689149, -0.0472933948, 0.0800012052, 0.0533178747, 0.0532690957, -0.1042942554, -0.1124894992, -0.0576106235, 0.0673668683, -0.0116282236, 0.0697083697, 0.0195368789, -0.0357322469, 0.0401713364, -0.0327078104, 0.011109923, -0.017524654, 0.0345858857, -0.0865378901, 0.0243906118, 0.0031311447, -0.0631228983, -0.1474168599, -0.0180734433, 0.1490754187, 0.0151709598, -0.0047256807, -0.0511227213, -0.0264150314, -0.0190246757, -0.001413131, -0.0811719522, 0.0743913651, -0.057269156, 0.0589277148, -0.0036768846, 0.0913184509, -0.0282199364, 0.0638058409, 0.0282687191, -0.144294858, -0.0075549916, -0.0330004953, -0.0401469469, -0.0280492026, 0.0780499578, -0.0373176336, -0.06946446, -0.063366808, 0.0265857652, -0.048488535, -0.008463542, -0.1905394495, 0.0331224501, -0.0552691258, 0.0914160088, 0.0140733821, 0.0257077049, -0.0330248885, 0.0123965284, -0.0146465618, -0.10683088, -0.0604399331, 0.0197685901, -0.016805131, 0.0067501017, 0.015000226, 0.1555145383, 0.076732859, 0.0724401176, 0.1232213676, 0.0127197038, -0.1334654242, -0.0270247962, -0.0628302172, 0.0030030939, 0.0886842608, -0.0915623531, -0.1336605549, -0.0361224934, 0.0086952532, -0.0476348624, -0.0567813441, -0.1422460377, -0.0978551283, -0.036854215, 0.0004237869, -0.0290492177, 0.0270979684, 0.0738059878, -0.0176222157, -0.0669766143, 0.0498300195, -0.0567325614, -0.0692693368, 0.0369517766, 0.0031585842, -0.08814767, 0.1423436105, 0.0305858254, -0.0170734283, -0.1384411156, 0.0760499239, -0.0733669549, -0.0006699796, -0.0701473951, -0.04636655, 0.0315858424, 0.0698059276, -0.0728303641, -0.0605862774, -0.0293906871, -0.0773670152, -0.0262442976, 0.0168417171, 0.0330248885, 0.0353419967, 0.0467324108, -0.020817386, 0.0376834944, 0.0417811163, -0.0352200419, -0.0830256417, 0.0222564321, -0.0104635721, 0.007518406, -0.1188310534, -0.0250979383, 0.0567813441, 0.0008940683, -0.0581472181, -0.0212686136, 0.0322687775, -0.0045427512, 0.0847817659, 0.0051372726, 0.0483178012, -0.0558544993, 0.0598057769, -0.1098553091, -0.0079086553, -0.0491714701, -0.0384152122, -0.0103111304, 0.0022058259, 0.0464641154, 0.0197685901, -0.0503422208, -0.026829673, 0.0576594062, -0.0431469902, 0.0749279559, -0.1801002771, -0.0621960573, -0.0611716509, -0.0118538374, 0.0285614058, -0.0171222091, 0.1106358096, -0.0986356288, -0.0235735252, -0.0072440114 ]
712.422
Gong Bin
Bin Gong and Jian-Xiong Wang
QCD corrections to J/psi plus eta_c production in e+e- annihilation at sqrt{s}=10.6 GeV
8 pages, 6 figures, two columns
Phys.Rev.D77:054028,2008
10.1103/PhysRevD.77.054028
null
hep-ph
null
Next-to-Leading-Order(NLO) QCD corrections to J/jpsi plus eta_c production in e+e- annihilation at sqrt{s}=10.6 GeV is calculated in this paper, and an analytic result is obtained. By choosing proper physical parameters, a K factor (ratio of NLO to LO) of about 2, which is in agreement with the result in Ref.\cite{Zhang:2005ch}, is obtained. Our results show that the Next-Next-to-Leading-Order(NNLO) corrections might be quite large. The plot of the K-factor vs the center-of-mass energy sqrt{s} shows that it is more difficult to obtain a convergent result from the perturbative QCD without resummation of ln(s/m_c) terms as the sqrt{s} becomes larger.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 11:41:00 GMT" }, { "version": "v2", "created": "Fri, 28 Dec 2007 02:06:53 GMT" }, { "version": "v3", "created": "Tue, 1 Apr 2008 03:41:31 GMT" } ]
2008-11-26T00:00:00
[ [ "Gong", "Bin", "" ], [ "Wang", "Jian-Xiong", "" ] ]
[ 0.1196872145, -0.0504977554, 0.0279119425, -0.0079954779, -0.0222968943, 0.0332129523, -0.0620544553, 0.0914989188, -0.0142951356, -0.0691894591, 0.0583864599, 0.0490908511, -0.1336557418, 0.0757215098, 0.0625569224, 0.097679235, -0.024093207, 0.0102754142, 0.0149106551, -0.0092516411, -0.0765756965, -0.0599441007, 0.0495933183, -0.028916873, -0.011154728, -0.1008950174, 0.0382878482, -0.0538642704, 0.1068241075, 0.0178752001, -0.0249473974, -0.026304055, -0.0373834111, -0.1345601827, -0.1074270606, 0.1657130271, -0.0424583107, 0.0373834111, -0.0507741086, 0.0009601796, -0.1207926422, -0.0011203404, -0.0805954188, 0.0762239769, -0.0371824279, -0.0868762359, 0.0472819768, -0.0758220032, 0.0457243361, -0.0172345564, 0.0353735499, 0.0124925412, 0.0077505261, 0.0377853848, -0.0277360808, -0.0031090037, 0.0628584027, 0.013566561, -0.0168828312, -0.0295198318, 0.0097603872, -0.1363690645, -0.0009122884, 0.0352730602, -0.0103382217, -0.0412272699, 0.0099864965, -0.0125741921, 0.0773796439, 0.012461137, -0.0406243131, 0.0518544093, 0.0080896905, 0.0383380949, -0.0178123917, 0.0385139585, 0.0857205689, 0.0004745941, 0.0066953492, -0.0192569792, 0.0280626826, -0.0234902482, 0.0233269483, -0.0903432444, 0.0265804101, -0.0708475932, 0.0398203693, -0.0176239684, -0.1995791793, 0.0544169843, -0.0198096912, -0.0552711748, -0.0484376475, 0.0733599216, 0.1098388955, -0.0460006893, 0.0527085997, 0.0228747297, 0.0987344161, -0.0346198529, -0.0015686336, 0.0096096471, 0.0925038457, -0.1460163891, 0.1419966668, -0.0145714916, 0.0480607972, -0.0538140237, -0.0413277633, -0.034770593, 0.0670791045, 0.0056213299, -0.1882234663, -0.0290173665, -0.063260369, -0.0809471458, -0.0222089626, -0.00100179, -0.0566780753, 0.1466193497, 0.0606977977, 0.091297932, 0.0494928248, -0.0036083283, 0.0639135763, -0.027811449, -0.0060358634, -0.1106428429, 0.0428602844, 0.0454731025, 0.1168734133, -0.0730081946, -0.0309518576, -0.0686869919, -0.1035078317, 0.0792890117, 0.0852181017, 0.0859215558, 0.0122852745, -0.1273246855, 0.0097603872, 0.0095845237, 0.003875263, 0.0722545013, -0.0170963798, -0.010086989, -0.0474075936, -0.0937600136, -0.0626071692, -0.0069717048, -0.0283892844, 0.0162296258, 0.0199981164, -0.0475834571, 0.0037025406, -0.0652199835, -0.0029566938, 0.010997708, -0.0155136138, 0.0364287272, 0.007178972, 0.0940614864, 0.0021747323, 0.0596426204, 0.0888358504, -0.0033665169, -0.0766761899, 0.0388656855, -0.0722545013, -0.0366297141, 0.0753697827, 0.0041453382, 0.0086863674, -0.0090443743, 0.0412272699, 0.0108469678, -0.0153251896, -0.046402663, -0.1233049631, 0.0879816636, 0.0449455157, -0.0016094589, -0.000138963, 0.0240555219, -0.0751687959, 0.038011495, 0.1207926422, 0.0551706813, 0.0178123917, -0.0620042086, -0.0000207316, 0.0404986963, 0.0698929131, 0.065471217, -0.0584869534, 0.0000388625, 0.0652702302, 0.1056181863, 0.0694909394, 0.036152374, 0.0259272046, 0.0751185492, 0.1041107923, -0.0986841694, -0.0147976009, 0.0254875477, 0.0525578633, -0.1323493421, 0.017686775, -0.0725559741, 0.0421819538, -0.0065446096, 0.112853691, 0.1112457961, -0.0156266689, 0.0165185444, -0.0735106617, 0.0880821496, 0.0446440354, 0.0688377321, -0.0907954648, 0.0618032217, 0.0124171721, 0.1101403758, 0.0443425551, 0.0085293474, 0.0829067603, -0.0352479368, 0.0046949093, -0.0027447164, -0.0741136223, 0.0797412321, -0.0750683025, 0.0216688123, -0.0150739569, -0.0684860125, -0.0503721386, -0.0126244389, -0.0073673963, -0.0707470998, -0.0372577943, -0.0775303841, -0.002411833, 0.0880821496, -0.0313035846, 0.0249976441, -0.0277360808, -0.0007607638, 0.029946927, -0.0707470998, -0.0367050841, 0.0576830059, 0.0707470998, -0.0483120307, -0.0017837515, -0.0781333447 ]
712.4221
Jens Christian Claussen
Jens Christian Claussen
Poincar\'{e}-based control of delayed measured systems: Limitations and Improved Control
20 pages, tutorial review of results from Phys Rev E 58. 7256 (http://dx.doi.org/10.1103/PhysRevE.58.7256), Phys Rev E 70, 046205 (http://dx.doi.org/10.1103/PhysRevE.70.046205) and Phys Rev E 70, 056225 (http://dx.doi.org/10.1103/PhysRevE.70.056225)
Handbook of Chaos Control, E.Sch\"oll and H.G.Schuster (eds.), 109-128 (2007)
null
null
nlin.CD
null
When a chaotic system is to be stabilized to a unstable orbit, delayed measurement of the system limits the applicability of chaos control techniqes. These limitations are analyzed and control schemes as linear predictive logging control (LPLC) and memory difference control (MDC) are introduced which can overcome those limitations for chaos control schemes that act in the Poincar\'{e} section as Ott-Grebogi-Yorke (OGY) control and Bielawski-Derozier_Glorieux control (difference control).
[ { "version": "v1", "created": "Thu, 27 Dec 2007 11:47:17 GMT" } ]
2007-12-28T00:00:00
[ [ "Claussen", "Jens Christian", "" ] ]
[ 0.0255892593, 0.104873009, 0.0187317058, -0.010976688, -0.1026024967, 0.1480126977, 0.0363588408, -0.0071452023, -0.0797746703, 0.0304831285, 0.1077571735, -0.0363588408, -0.1503445655, -0.0176731572, -0.01017127, 0.0029340202, -0.0162617601, 0.0015264576, 0.0447044969, 0.1283758581, -0.0662129745, -0.0687903091, 0.0636970028, 0.0444590375, -0.0242852513, -0.1649494767, 0.1003933549, 0.0055036852, 0.0053502722, 0.0821065456, 0.12862131, -0.0711835548, -0.1392988414, -0.0382611603, -0.0817383528, 0.1100890413, -0.0367270298, 0.0984296724, -0.1150596216, 0.0216618907, -0.0899612829, -0.0805724189, -0.1213802323, 0.1106413305, 0.0329530761, -0.068176657, -0.0949932262, 0.0065583983, 0.0460545309, 0.0274148714, -0.0186243169, 0.0830270201, 0.032124646, -0.0873839483, -0.0309587084, -0.0174737219, 0.0476193428, 0.0356531404, 0.0770132393, -0.0351622216, -0.0045832084, -0.1136482209, 0.0216618907, 0.0328917094, -0.1046275496, -0.0604753383, -0.1311986446, -0.0231193136, -0.0500125811, 0.0837020352, -0.0201737862, 0.0444590375, -0.0699562505, -0.0102019534, -0.0449806415, 0.0052774013, -0.0383838899, 0.0605980679, 0.0113832317, 0.0430476405, -0.0136077181, -0.0929068103, 0.0331371725, 0.009388865, -0.0478648022, -0.0445510857, -0.0544615537, 0.0306365415, 0.0131398086, -0.0189618263, -0.0351622216, 0.1154278144, -0.0627151653, 0.056271825, 0.0608128458, -0.0885498822, 0.0113525493, 0.0668266267, 0.03921232, -0.0838247687, -0.0021669562, -0.1282531172, 0.0462693088, -0.081247434, 0.1935456246, -0.0017067177, -0.0006798106, 0.0604139715, -0.0828429237, -0.0311581455, 0.0235488694, -0.0725335851, -0.049644392, 0.0078010424, 0.039273683, -0.1039525345, -0.1196620017, -0.0385373011, -0.0377702378, 0.0273688491, -0.0725949481, -0.0234261379, 0.057683222, -0.0368497595, 0.1267803609, -0.0821065456, 0.0307285897, -0.1405261457, 0.0364202037, 0.0029167614, 0.0365122519, -0.068053931, -0.039795287, -0.1751360893, -0.048294358, -0.0004175705, 0.1288667768, -0.0474352464, 0.054400187, 0.0142904045, 0.0597389564, -0.0062899259, 0.0102172941, 0.0995956063, -0.0413907804, 0.0232880674, -0.0408384949, -0.0682993904, 0.0834565759, -0.0007248756, 0.0124187684, -0.0037183433, 0.041145321, 0.0101482589, -0.0109613463, 0.0009746508, 0.0462999903, 0.0233034082, -0.0342417434, -0.0946863964, 0.090697661, 0.0293018501, 0.0062707495, -0.0208027791, 0.1435943991, 0.047189787, 0.0233340915, 0.0506875999, -0.0736381561, -0.0269239508, 0.0320632793, -0.0378929675, -0.1099663153, -0.021953376, 0.0390282236, 0.0204039067, -0.0572843514, -0.0563945547, -0.0264790542, 0.0087291896, -0.0042687119, 0.0280898884, -0.0023050278, -0.0173663329, 0.0070454841, 0.0327382982, -0.0171822365, -0.0009013003, 0.0651697665, 0.0171208717, -0.0380770639, 0.0057338043, 0.0920476988, 0.0436612889, 0.0367270298, -0.0517614894, 0.0722881258, 0.0355917774, 0.0431703702, -0.0417282879, -0.0333519503, 0.0303757396, 0.0154946959, -0.0641265586, -0.0188390948, 0.0124954749, 0.0307439305, 0.0221221298, -0.1088617444, 0.0428942256, 0.0144208055, -0.1280076653, 0.0280898884, -0.0182407852, -0.0469443239, -0.0098337624, -0.0781178102, -0.019866962, -0.0158168618, 0.0171668958, 0.0001511356, -0.0099181393, -0.0221988354, 0.0762768611, -0.0237943288, -0.0156097552, 0.0579593666, 0.0370645374, 0.03921232, -0.0233034082, 0.0859111845, -0.0413600989, 0.0517308041, 0.0176731572, 0.0028419725, 0.0529581085, -0.0461772606, -0.0898385495, 0.0460238494, -0.034886077, -0.0407157652, 0.018823754, -0.104934372, -0.1045661867, -0.1159800962, 0.0200510565, -0.0934590921, 0.046361357, 0.0078393957, -0.022367591, 0.0602912419, 0.0246380996, -0.0433237813, 0.0129020186, 0.01590891, 0.0038084735 ]
712.4222
Luca Roversi
Luca Roversi
Weak Affine Light Typing: Polytime intensional expressivity, soundness and completeness
Updating: *) pag.29, line 527: index j --> index k. *) pag.29, line 544: point 6 canged. *) pag.30, line 547: p=max{m_1... --> p=max{m,m_1... *) pag.30, line 548: the definition of the mapping of the linear composition of QlSRN has been updated. *) pag.30, line 544: arguments of the iterator changed. *) pag.30,31 occurences of wg: every occurrence of rho erased
null
null
null
cs.LO
null
Weak affine light typing (WALT) assigns light affine linear formulae as types to a subset of lambda-terms in System F. WALT is poly-time sound: if a lambda-term M has type in WALT, M can be evaluated with a polynomial cost in the dimension of the derivation that gives it a type. In particular, the evaluation can proceed under any strategy of a rewriting relation, obtained as a mix of both call-by-name/call-by-value beta-reductions. WALT is poly-time complete since it can represent any poly-time Turing machine. WALT weakens, namely generalizes, the notion of stratification of deductions common to some Light Systems -- we call as such those logical systems, derived from Linear logic, to characterize FP, the set of Polynomial functions -- . A weaker stratification allows to define a compositional embedding of the Quasi-linear fragment QlSRN of Safe recursion on notation (SRN) into WALT. QlSRN is SRN, which is a recursive-theoretical system characterizing FP, where only the composition scheme is restricted to linear safe variables. So, the expressivity of WALT is stronger, as compared to the known Light Systems. In particular, using the types, the embedding puts in evidence the stratification of normal and safe arguments hidden in QlSRN: the less an argument is impredicative, the deeper, in a formal, proof-theoretical sense, gets its representation in WALT.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 14:35:16 GMT" }, { "version": "v2", "created": "Mon, 31 Mar 2008 16:00:54 GMT" } ]
2008-03-31T00:00:00
[ [ "Roversi", "Luca", "" ] ]
[ -0.0215240642, 0.0647946671, 0.0149750765, -0.0013982648, 0.0469413735, -0.017213691, -0.0230952669, -0.039321743, -0.0623474866, 0.1011686698, 0.0085859885, 0.0215657782, -0.090768151, 0.056702286, 0.0439936332, 0.0093993982, 0.0366798975, 0.0076196301, -0.0115267765, 0.0114642065, 0.0460792966, -0.0865968168, -0.058064919, 0.0307009928, 0.0469969884, -0.14316006, 0.0684098229, -0.0401281975, 0.0240963846, -0.0039905729, 0.0591216572, -0.0723586753, 0.0381537676, -0.0379591063, 0.0296164453, 0.0473863147, 0.1210241988, -0.0149333626, -0.0485820957, -0.0275446847, -0.0665188134, -0.0734710321, -0.041379597, -0.0306453742, 0.1208017319, 0.1370421052, 0.1064523533, 0.1440499425, -0.1181320772, -0.0924922973, -0.0210096017, 0.0313405953, 0.0575087406, 0.0578980669, -0.0462183431, 0.0052941134, -0.0253477842, -0.0031980199, 0.0859294087, -0.044744473, 0.0017797677, -0.061513219, 0.0090170261, 0.0389324166, -0.1847621351, -0.0342605263, -0.1104012132, 0.031312786, 0.0003721609, 0.0490826555, -0.0232760236, -0.0137306293, 0.0547278561, -0.0015207976, -0.0001421946, 0.0457733981, 0.0229701269, 0.0463017672, 0.0225947071, 0.1307016909, 0.0268494636, 0.0823698714, -0.026793845, -0.1012242883, 0.0519469678, -0.0545888096, -0.0631261319, -0.0092742583, -0.0300891977, 0.0002153015, 0.0377088264, 0.0100320494, -0.0231091715, 0.0278644878, 0.0362627655, -0.0247220844, 0.0223444272, 0.045078177, -0.0291715041, -0.0208149385, -0.007640487, 0.0166157987, 0.102559112, -0.1486106068, 0.0958849862, 0.0651839897, 0.1064523533, -0.0024558709, -0.0386821367, -0.0640716329, -0.192103669, -0.0377922542, -0.0750839487, 0.0235263035, 0.0338155851, -0.1579543799, -0.1392668188, 0.0555065051, -0.0036985797, -0.0125765614, -0.0455787368, -0.0177837722, 0.1104568318, -0.0087806508, 0.0520860143, -0.0207871292, 0.0278783925, -0.027697634, 0.0230813622, 0.0085581793, 0.0723586753, -0.0225947071, 0.0178811029, -0.0096218688, -0.0877091736, 0.0216074921, -0.0052697808, -0.0418245383, -0.0056452006, 0.0916580334, -0.002337683, 0.0558958277, 0.0434096456, 0.0429925136, -0.1042276397, 0.1200230792, 0.0125904661, 0.0529480875, -0.0513073653, 0.0373195037, -0.0185068026, -0.039071463, -0.0472472683, 0.0290046502, -0.0335931145, -0.135039866, -0.0646278113, 0.102225408, 0.0572306551, -0.048943609, 0.0384874754, 0.0230257437, -0.0138696739, 0.1104568318, 0.0582317747, -0.0096635818, 0.0361793377, 0.0835378468, -0.0707457662, -0.063849166, -0.0620693974, -0.0336209238, -0.1329263896, -0.0296442546, -0.0003719436, -0.0298667252, -0.0541438684, -0.0878204107, -0.0634598434, -0.0271692649, -0.0154478271, 0.0864299685, -0.0663519651, 0.0126808444, -0.0906012952, -0.0532261766, 0.000592242, 0.0528090447, 0.0583430082, -0.0592885092, -0.0666300505, 0.1290331483, 0.0894889459, 0.0587879494, 0.1239163205, -0.0278227739, 0.0857625529, 0.1559521407, -0.0013626346, -0.0976647511, 0.0125070391, -0.0511405095, 0.0312015526, 0.0125974184, -0.0609570406, 0.0592885092, 0.045689974, 0.0353728831, -0.0855956972, -0.0695221722, -0.0166297033, -0.0203839019, 0.011012312, 0.062903665, -0.0584542453, 0.0697446465, -0.0163794234, -0.0213015936, 0.0515020266, 0.1064523533, -0.0952175707, -0.0101919509, 0.0317021124, -0.0046093203, -0.050500907, 0.031145934, 0.0399057269, 0.0290046502, 0.0476644039, -0.0938271284, 0.0334540717, -0.0223166179, -0.0868749097, 0.0479146838, -0.0620693974, -0.0587323345, -0.0090517867, 0.0107481284, -0.0827591941, -0.0551171787, -0.0316743031, -0.0300057698, 0.011054026, -0.0403784774, -0.0408234224, 0.060400866, -0.0236514434, -0.0032136624, 0.0045676068, -0.0827591941, 0.0951063335, -0.1081764996, -0.0254590195, -0.0256536826, -0.1081764996, 0.0150724072 ]
712.4223
Ting Zhang
Ting Zhang, Daoyuan Fang
A note on spherically symmetric isentropic compressible flows with density-dependent viscosity coefficients
19 pages
null
null
null
math.AP
null
In this note, by constructing suitable approximate solutions, we prove the existence of global weak solutions to the compressible Navier-Stokes equations with density-dependent viscosity coefficients in the whole space $\mathbb{R}^N$, $N\geq2$ (or exterior domain), when the initial data are spherically symmetric. In particular, we prove the existence of spherically symmetric solutions to the Saint-Venant model for shallow water in the whole space (or exterior domain).
[ { "version": "v1", "created": "Thu, 27 Dec 2007 12:03:28 GMT" } ]
2007-12-28T00:00:00
[ [ "Zhang", "Ting", "" ], [ "Fang", "Daoyuan", "" ] ]
[ 0.0836442038, 0.0411697216, 0.010636094, -0.0027260089, 0.0109506333, 0.0475770086, -0.017055029, -0.0278891679, -0.0755826682, 0.0156920254, -0.0907271653, 0.1155641377, -0.1408204883, -0.0198858846, 0.0049743834, 0.1273069382, 0.0620691255, 0.008632361, 0.0814540759, 0.0166006945, -0.0196645427, -0.1085743681, 0.0020022767, 0.0406804383, -0.0412163213, -0.072413981, 0.076468043, 0.0719479918, 0.0099545922, -0.10344854, 0.0813608766, -0.0272134896, -0.0138047878, -0.0270270966, -0.0440588258, 0.1328987479, 0.0101468107, 0.1013982072, -0.0619759262, -0.0213537365, 0.0326888077, 0.077027224, -0.0516310744, 0.1278661191, -0.0789377615, 0.0217964202, 0.0123835355, -0.0313141532, 0.0125349807, -0.0183131881, -0.1068036258, -0.0815938711, 0.0705500394, -0.1075492054, -0.02898423, -0.0140727293, -0.1133274063, 0.033201389, -0.0277260728, -0.116496101, -0.0655640066, -0.1154709384, -0.0612303503, -0.0352750197, -0.025326252, 0.0273066871, -0.0411930233, 0.0013215026, -0.0631408915, 0.0750700906, -0.08765167, 0.0179171003, 0.0790309533, 0.0404008478, -0.0115156397, -0.0129077686, -0.0562909171, 0.0397950672, 0.0007051655, 0.0027871693, -0.049534142, 0.0178122539, 0.0756758675, -0.0436394401, -0.1230198815, -0.0268407017, 0.0520970561, 0.036859367, -0.0686395019, -0.0037045761, -0.0458994657, 0.082758829, -0.0312442556, -0.0536348075, 0.0561511219, -0.0230895281, 0.0954336077, -0.0218779687, 0.046388749, 0.0021784771, -0.0932900757, -0.0270270966, 0.0967383608, 0.0324558131, 0.1638401151, 0.1081083864, 0.0194082502, 0.0634670779, 0.0259320326, 0.021644976, 0.0747438967, -0.0023925388, 0.0349488296, -0.0560113266, -0.0826656371, -0.0462955497, -0.0918921232, -0.0856479332, -0.0656572059, 0.069105491, 0.0530756228, -0.0507457033, 0.0924513042, 0.0398882665, 0.0132456068, -0.0317568369, -0.0937094688, 0.011282648, -0.1575027257, -0.0235671625, 0.0779591948, -0.0576422736, 0.0168103874, -0.0821064562, -0.0317801386, -0.0419152975, 0.0283318516, 0.0455965735, 0.0564307123, 0.0151677923, -0.0019047112, 0.1068968251, 0.0986023024, -0.0060228487, 0.0650980249, -0.0012916506, -0.0233458187, 0.0617895313, 0.0233225189, 0.0384670123, -0.0722741857, 0.0630476922, 0.0178588517, -0.0218546689, -0.0181384441, -0.0004131971, 0.1222743094, 0.0454334803, 0.0757690668, -0.0607643686, -0.1020505875, 0.0284949467, -0.0102050584, -0.0284483489, 0.019256806, -0.0418453999, -0.0272600874, -0.1654244661, -0.0441287234, -0.1283321083, 0.0404474474, -0.0557317361, -0.0913795456, -0.014317371, 0.1146321669, 0.0271202922, 0.041635707, -0.1082947776, 0.0110904286, 0.0808016956, 0.0126747759, 0.1269341558, 0.0722275823, 0.0198742356, -0.0173346195, 0.0797765329, 0.0535882078, 0.0371389575, 0.0427773707, -0.0496273413, -0.0760486573, -0.0575490743, 0.0983227119, 0.0041268743, -0.1491150111, -0.0539609939, -0.052656237, 0.0160182137, 0.0536348075, 0.0052073756, -0.0243476853, -0.084948957, 0.0349721313, -0.0323393196, -0.0718081966, 0.0066228034, 0.0135601461, 0.1055920646, -0.0261417255, 0.0219828151, -0.0091798929, 0.0999070555, -0.0183830857, -0.042218186, 0.0070188902, 0.0945948362, -0.0354847126, 0.0195130967, -0.0191053618, 0.0232759211, -0.0754428729, 0.0727401674, 0.044385016, 0.0929638892, 0.0215634294, -0.0290774275, 0.086020723, -0.0840635896, -0.0608575642, 0.0183830857, 0.1014914066, 0.0479963943, -0.0651446208, -0.0124534331, -0.0083818948, -0.0814540759, 0.0475304089, 0.0408668332, -0.0746507049, -0.0631874874, -0.0342265554, 0.0135834459, -0.0033667374, -0.0293337181, -0.0142125245, -0.0007430267, -0.0166822411, -0.0184879322, 0.0366496742, -0.0885370374, 0.0520038605, 0.0078693116, 0.0536348075, -0.0560113266, -0.056477312, -0.0880244523 ]
712.4224
Jens Christian Claussen
Jens Christian Claussen
Drift reversal in asymmetric coevolutionary conflicts: Influence of microscopic processes and population size
9 pages, color online figs on p.3+4
European Physical Journal B 60, 391-399 (2007)
10.1140/epjb/e2007-00357-2
null
q-bio.PE physics.soc-ph q-bio.QM
null
The coevolutionary dynamics in finite populations currently is investigated in a wide range of disciplines, as chemical catalysis, biological evolution, social and economic systems. The dynamics of those systems can be formulated within the unifying framework of evolutionary game theory. However it is not a priori clear which mathematical description is appropriate when populations are not infinitely large. Whereas the replicator equation approach describes the infinite population size limit by deterministic differential equations, in finite populations the dynamics is inherently stochastic which can lead to new effects. Recently, an explicit mean-field description in the form of a Fokker-Planck equation was derived for frequency-dependent selection in finite populations based on microscopic processes. In asymmetric conflicts between two populations with a cyclic dominance, a finite-size dependent drift reversal was demonstrated, depending on the underlying microscopic process of the evolutionary update. Cyclic dynamics appears widely in biological coevolution, be it within a homogeneous population, or be it between disjunct populations as female and male. Here explicit analytic address is given and the average drift is calculated for the frequency-dependent Moran process and for different pairwise comparison processes. It is explicitely shown that the drift reversal cannot occur if the process relies on payoff differences between pairs of individuals. Further, also a linear comparison with the average payoff does not lead to a drift towards the internal fixed point. Hence the nonlinear comparison function of the frequency-dependent Moran process, together with its usage of nonlocal information via the average payoff, is the essential part of the mechanism.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 12:08:59 GMT" } ]
2012-06-12T00:00:00
[ [ "Claussen", "Jens Christian", "" ] ]
[ 0.0544606037, 0.0164673906, 0.1530725062, 0.0271478277, -0.0299657024, 0.1231617928, 0.0747767985, -0.0458832644, -0.0939658508, 0.0421169326, 0.1032579616, -0.1345982403, -0.0540757217, 0.0719176903, 0.0701582357, -0.0070103249, 0.0508042388, -0.036481183, -0.0230790898, 0.0640001446, -0.0083642798, -0.0123230517, 0.0539932474, 0.0090790587, 0.0236426648, -0.0854984745, 0.0146804452, 0.0862132534, 0.0158213414, -0.0934709981, 0.0758764595, -0.0083161695, -0.0808249265, -0.0266529806, -0.1647288948, 0.0469554327, 0.045498386, 0.0513265766, 0.0112646306, 0.0872029439, 0.0298557375, -0.1307494342, -0.0835190862, 0.1334985793, -0.0480276011, 0.0104742507, 0.0014407249, -0.0308454297, 0.0223643109, 0.0370035209, -0.1648388654, -0.079175435, 0.0592166297, -0.0383780934, -0.0479726158, 0.0825843811, 0.1031479985, -0.0043608346, 0.0079656541, -0.0859933197, 0.1055672467, -0.0137732271, 0.0608661175, -0.0282337405, -0.0476702116, 0.0718077198, -0.0846187472, 0.0227766838, -0.0097251078, 0.089072369, -0.0420344584, -0.0610860474, 0.0141993444, 0.0924263224, -0.0077732136, -0.0679039359, -0.0436014719, 0.0122130858, -0.1240415201, 0.1413061619, 0.0285086557, 0.0426942557, 0.0500344783, -0.0933060497, 0.0438488945, -0.0306254979, -0.0014304155, 0.0226254798, -0.0771960467, -0.0220756512, -0.009731981, 0.0102749374, -0.1253611147, 0.0103505384, 0.0514090508, -0.1104057506, 0.0970448926, -0.0148041574, 0.0582819171, 0.0283437073, 0.0154502066, -0.0305155329, 0.0393128023, -0.0670242086, 0.0930861235, -0.0041546486, -0.0189141314, -0.0021683897, -0.0514640324, 0.0480825827, 0.0023041288, -0.0363162346, 0.0183917936, -0.0483849905, -0.0713128746, -0.1157940775, -0.0974847525, -0.0011108272, -0.0144742597, -0.0520413555, 0.0079862727, -0.03101038, -0.032852307, 0.0130172111, 0.0940758139, -0.0332096964, 0.0779108256, -0.0627905205, -0.0630104542, -0.0353540331, 0.0021271526, -0.0135670407, -0.1160140038, 0.0343093574, -0.1252511442, -0.0466255359, 0.0266804732, 0.1238215864, 0.0233402587, -0.0311478358, 0.0602613054, 0.1409762651, 0.013505185, 0.0500069857, -0.0357938968, 0.0888524354, -0.025649542, 0.0355189815, -0.0199588072, 0.0254158657, 0.0936909318, -0.0770860836, 0.0198076051, 0.0829142779, -0.0350241326, -0.060096357, 0.0037113486, 0.0664193928, -0.0261306427, -0.0436014719, -0.0391753465, 0.0126460763, -0.0744469017, -0.0550654158, 0.0060584331, -0.0063642757, -0.1165638342, -0.0229691248, -0.0747218207, 0.0314502418, 0.0376633145, -0.0259794407, -0.1419659555, -0.0226117354, 0.0189691149, 0.029388383, -0.0356564373, -0.1353680044, 0.0366461314, -0.0344743058, -0.0224880241, -0.0596015081, 0.0006512042, -0.02391758, 0.0208935179, -0.0472578369, 0.035381522, 0.0118969344, -0.0154227149, -0.0299657024, 0.0647149235, 0.0452509597, 0.0626255721, -0.0536633506, -0.0350516252, -0.0789555013, 0.1535123736, 0.0238763429, -0.0387354828, 0.0718077198, 0.0951754749, -0.0335670859, 0.0607011691, -0.011656384, -0.0059553399, -0.0605362207, -0.0214708392, 0.054323148, -0.0421169326, 0.0637252331, 0.0933060497, -0.0417320542, 0.0740620196, 0.0036357471, -0.0086735589, -0.0716427714, 0.0108797494, 0.0741170049, 0.0189553685, 0.1225019917, -0.0749417469, 0.0316701755, -0.0271478277, 0.1030930132, -0.0294158738, -0.0524262339, 0.0962751284, -0.0486599021, 0.0415396132, -0.0713678598, 0.0857184082, 0.0104055218, -0.0354090147, -0.0484949537, 0.0731822923, -0.0637802109, -0.0301856343, -0.023051599, -0.042474322, -0.0158350877, -0.1027081385, 0.0208660271, 0.0078556882, 0.0414296463, -0.0825293958, 0.0155464271, -0.0872579291, -0.0153814778, -0.0629554689, -0.0975947231, -0.0277388934, 0.0360413194, 0.068453759, 0.0423093736, 0.0131752873, -0.0260894056 ]
712.4225
Tam\'as V\'ertesi
T. V\'ertesi and K.F. P\'al
Generalized Clauser-Horne-Shimony-Holt inequalities maximally violated by higher dimensional systems
8 pages, no figures, REVTeX; published version
Phys. Rev. A 77, 042106 (2008)
10.1103/PhysRevA.77.042106
null
quant-ph
null
Imagine two parties, Alice and Bob who share an entangled quantum state. A well-established result that if Alice performs two-outcome measurement on the portion of the state in her possession and Bob does likewise, they are able to produce correlations that cannot be reproduced by any classical theory. The allowed classical correlations can be expressed quantitatively by the Bell inequalities. Here we propose new families of Bell inequalities, as a generalization of the Clauser-Horne-Shimony-Holt (CHSH) inequality and show that the maximum violation of these Bell inequalities allowed by quantum theory can not be attained by a bipartite quantum system having support on a qubit at each site.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 14:26:03 GMT" }, { "version": "v2", "created": "Wed, 16 Apr 2008 16:21:43 GMT" } ]
2009-11-13T00:00:00
[ [ "Vértesi", "T.", "" ], [ "Pál", "K. F.", "" ] ]
[ -0.045252189, -0.0105878515, 0.0185902249, 0.0732005835, -0.0354147553, 0.0448738262, 0.0191577692, -0.0439153053, -0.1015021205, 0.0207847282, 0.0709808543, -0.0074726646, -0.0533743761, 0.0640694275, 0.0399803333, -0.0064353202, 0.0981220827, 0.0812723264, 0.0662387088, 0.0851568505, -0.1104819328, -0.0259052385, -0.0051110503, -0.0194982942, -0.0403334722, -0.076883316, 0.0577633828, -0.0126183983, 0.1660760343, 0.0329932347, 0.0688115731, -0.0533743761, -0.0093266424, -0.0467908643, -0.1007453948, 0.1242038831, -0.0259556863, 0.1063451618, -0.0539797544, 0.0710313022, -0.0385173298, -0.036474172, -0.0409640744, 0.081877701, -0.0166984107, -0.0265106186, 0.0371804498, -0.0150588388, -0.1090693772, -0.0445711352, -0.0198009852, 0.0764797255, 0.0129526192, -0.0612443201, -0.0321608372, 0.0264601707, -0.0085762227, 0.0667431951, 0.0654315352, -0.0453278609, 0.017921783, -0.1073541343, 0.0056155343, 0.0754203126, -0.0557454489, -0.0518609248, -0.039778538, -0.0294618476, 0.153363049, 0.1051344052, -0.152555868, 0.0071573625, 0.0268385336, 0.0477241576, 0.0721916184, 0.0224369131, -0.0310761966, 0.0134066539, 0.0466647409, 0.034203995, 0.0090996251, 0.0320599377, 0.0600335598, 0.0411154218, -0.008141106, 0.0644730181, -0.0851568505, 0.0270655509, -0.1032173634, -0.0691647157, 0.0334724933, -0.0015560169, 0.0336490609, -0.0076050917, 0.0205703229, -0.0921187252, 0.1617374718, -0.0035376919, -0.05539231, -0.0204315893, -0.0251989607, -0.0150840627, -0.0097113112, -0.0145417424, 0.1376231462, -0.0194478463, -0.0352381878, 0.05539231, -0.0351625122, 0.0278727245, 0.0155254854, -0.0868216455, -0.0738564134, -0.0455801003, -0.0456809998, -0.0890413746, -0.0359444618, -0.0643721223, -0.0001399154, 0.0445711352, -0.0144912945, -0.1042263284, 0.0291591585, 0.0133940419, -0.0541815497, -0.0340274237, 0.0341535471, -0.1276343763, -0.0945402458, 0.0498934388, 0.0837947428, 0.0692656115, 0.0500700064, 0.0386434495, -0.0554932058, 0.043007236, 0.0350111686, 0.0187037326, -0.0204315893, -0.0697700977, -0.0217180233, 0.019233441, 0.0542319976, 0.0028487563, 0.0206712186, 0.1308630705, -0.0189938117, 0.0033043681, 0.0741086528, -0.0105247907, -0.0481781922, -0.0266367383, -0.0156263821, 0.0800111145, -0.0108527057, -0.1003418043, 0.001171348, 0.1220850572, 0.0109977443, -0.0949438289, 0.1282397509, 0.0566030703, -0.1037218496, 0.0140877068, 0.0419478193, 0.0062619038, -0.0361462571, 0.027696155, -0.0765806288, -0.1445850283, 0.0502465777, -0.0115274526, -0.0747644827, -0.0432342514, 0.0307230577, 0.0103103854, -0.057662487, -0.1428697854, -0.0710313022, 0.0133940419, 0.0440666527, 0.0885873362, 0.0707286149, -0.0858126804, -0.118654564, 0.0382398628, 0.0136210602, 0.0354904272, 0.0372056738, -0.0447729267, -0.0613956675, 0.0981725305, 0.1121971756, 0.0839965343, 0.0606893897, -0.0975167006, 0.0299158841, 0.1630491316, -0.0412919894, -0.0902016833, 0.0211252552, 0.0008418572, 0.0705772713, -0.0788003504, 0.0313788876, -0.0306221601, 0.1159303561, -0.0450503938, -0.1119953841, 0.0632118061, 0.005038531, 0.0137597928, 0.0385173298, 0.0419478193, 0.0006093217, -0.0429315642, -0.1099774465, 0.0045308941, -0.0437135138, 0.0461854823, -0.0857117772, 0.0707790628, -0.0053695985, 0.0551905148, -0.0462611541, 0.0598822162, -0.0252998583, -0.0035818343, -0.0007918029, -0.0226639304, 0.043007236, 0.0180352926, -0.0280997418, -0.0198766571, -0.0650279522, 0.007649234, 0.0515077859, -0.0325392, -0.0753698647, -0.1263227165, -0.02802407, 0.0198388211, 0.0492880568, -0.0190694835, -0.0062303739, 0.0283015352, -0.0156389941, 0.0586714558, -0.0206333827, -0.0557454489, -0.0458323434, 0.1761657, -0.0075798677, -0.0375588126, -0.050549265, 0.0339769758 ]
712.4226
Vasilii Gvaramadze
V.V.Gvaramadze
On the origin of two-shell supernova remnants
5 pages, 4 figures
UV Astronomy: Stars from Birth to Death, Proceed. of the Joint Discussion n.4 during the I.A.U. General Assembly of 2006, A.I.Gomez de Castro & M.A.Barstow, eds., 2007 (Editorial Complutense: Madrid), 205-210
null
null
astro-ph
null
The proper motion of massive stars could cause them to explode far from the geometric centers of their wind-driven bubbles and thereby could affect the symmetry of the resulting diffuse supernova remnants. We use this fact to explain the origin of SNRs consisting of two partially overlapping shells (e.g. Cygnus Loop, 3C 400.2, etc.).
[ { "version": "v1", "created": "Thu, 27 Dec 2007 12:35:59 GMT" } ]
2007-12-28T00:00:00
[ [ "Gvaramadze", "V. V.", "" ] ]
[ 0.0405127183, 0.0621535517, 0.0324746929, -0.0105986325, -0.031399373, 0.0385771394, 0.0214795358, -0.1439854801, -0.0233747903, 0.0242753718, -0.056992013, 0.0351361148, -0.0442494601, -0.0668849647, -0.0739283189, 0.0585512258, -0.0510508642, 0.0007812879, 0.0294906776, 0.0128232026, -0.0252162777, -0.0323671624, -0.0055547049, -0.0161029324, 0.055325266, -0.0329048224, 0.0301089883, 0.079788819, 0.1089300141, -0.0558629259, 0.0199606456, -0.019530518, 0.0187105853, -0.0578522682, -0.105381459, 0.1498997509, 0.0912409872, 0.0312380753, -0.1153819412, 0.0465076342, -0.0121309645, -0.00399885, 0.0129374554, 0.1378561556, -0.0930152684, 0.0382814258, -0.0664010718, -0.0468302295, -0.0243291371, 0.0422869995, -0.0295175612, 0.0528251417, -0.0245173182, -0.0274206847, -0.0891441107, -0.1172099859, 0.0245710853, 0.0368028618, -0.0377437659, -0.0468302295, -0.0280389953, -0.0861869752, 0.054599423, 0.018804675, 0.0972627848, -0.0055849482, 0.0203504488, -0.0113849612, 0.0553790294, -0.0176218227, -0.0748423412, 0.0320714489, -0.0169900712, -0.0165599436, 0.0766166225, 0.065917179, 0.0165465008, 0.0460506193, 0.0546800718, 0.0630675778, 0.0235360879, 0.0269233491, 0.0526907295, 0.0364264995, -0.0754337683, 0.0273400359, 0.06027174, 0.0542230606, -0.0473141223, -0.0216811597, 0.0649493858, 0.0073995525, 0.0320445672, 0.0659709424, 0.0746272728, -0.090058133, -0.0100744134, -0.1095214412, 0.1354904473, 0.0531477407, -0.1551688164, 0.0252297185, 0.0356200077, 0.0040862197, 0.0793049261, -0.0901656672, 0.0008829393, 0.0500830747, -0.0126820672, -0.0209015515, 0.0656483471, 0.0108674625, -0.0435773842, 0.0424214117, -0.1010801718, 0.0204848647, 0.0050506485, 0.0724766329, -0.0327166393, 0.1220489293, 0.0276088659, -0.0607018694, -0.0163448788, -0.0429859571, 0.0750574023, -0.0817781612, 0.0291143153, -0.0551102012, -0.0222591441, 0.0020431099, 0.0112035004, -0.0218962245, -0.0812404975, -0.0487120412, -0.0691431388, 0.0541155301, 0.0310230106, -0.0598416142, -0.0501906052, 0.0992521271, -0.0622073188, 0.0054337312, 0.00231026, -0.0272190627, 0.0001709592, 0.1136614308, -0.0972627848, -0.0370985754, -0.109575212, -0.0132062854, -0.1068869084, 0.0579060353, 0.0329317041, -0.0654332787, -0.0568307154, -0.0452441312, 0.0543574765, 0.0028932856, 0.0064048804, 0.0114588896, -0.0086428924, 0.0479055494, -0.0304584671, -0.0102558741, -0.0581211001, 0.0526638441, -0.076186493, -0.0384964906, -0.1210811436, -0.0974778458, 0.0129777798, -0.1163497269, -0.0635514706, -0.011633629, -0.0039719669, 0.0796275213, 0.0253910162, -0.1525880545, -0.0496529453, 0.0270174406, -0.008434549, 0.0089520467, 0.0822620541, -0.1382862777, -0.02986704, 0.1096289754, -0.0250549782, 0.0859719142, 0.0049699992, -0.0621535517, -0.0353242941, 0.0373942889, 0.0818319246, 0.1506524682, -0.0556478612, -0.1582872421, -0.0284960065, -0.0424214117, 0.0118419724, -0.0430666059, 0.1497922093, 0.0512659289, 0.0896817669, -0.0964562893, -0.1084461212, 0.0097921416, 0.0462388024, 0.0949508399, 0.0141673535, 0.0406202488, 0.0679065213, -0.0191003885, -0.0153636485, 0.0647343248, -0.0252566021, -0.0830685496, -0.0034091035, 0.0621535517, 0.011297591, -0.0441419259, 0.0476904847, -0.0273803603, 0.083982572, -0.0003427586, 0.0161163732, 0.0596803129, 0.1374260187, 0.0060285181, -0.0335231312, 0.1561366022, -0.0382814258, 0.1297912449, -0.0582286306, -0.1039835364, -0.0350285806, 0.0306197647, -0.0461850353, 0.0612932965, -0.0353780612, -0.0207671374, -0.0552714989, 0.0986069366, -0.0210762918, 0.1073170379, -0.0195708424, 0.0618847236, -0.0107263271, -0.0194095429, 0.0167212412, -0.0724766329, 0.0608093999, 0.0180519503, 0.0602179766, 0.03653403, 0.0075541297, -0.028334707 ]
712.4227
Maciej Mulak
Jacek Mulak (1), Maciej Mulak (2), ((1) Institute of Low Temperature and Structure Research, Polish Academy of Sciences, (2) Institute of Physics, Wroclaw University of Technology)
Multipole characteristics of the open-shell electron eigenstates
LaTex2e, 13 pages (2 tables) paper submitted to physica status solidi (b)
null
10.1002/pssb.200743527
null
physics.chem-ph physics.atom-ph
null
The second moment of the sublevels within the initial state | \alpha SLJ > which constitutes a natural and adequate measure of the crystal-field (CF) effect can be redefined as sigma^{2}=1/(2J+1)\sum_{k} S_{k}^{2} A_{k}^{2}, where S_{k}=[1/(2k+1)\sum_{q}|B_{kq}|^2]^{1/2} is the so-called 2^{k}-pole CF strength, whereas A_{k}= < \alpha SLJ||C^{(k)}||\alpha SLJ > the reduced matrix element of the k-rank spherical tensor operator. Therefore, the CF effect depends on the sum of products of the two factors representing the identical multipole components of two different charge distributions. The term A_{k} expresses the asphericity of the central ion open-shell, whereas the term S_{k} the asphericity of its surroundings. When these two distributions do not fit each other the observed CF splitting can be unexpectedly weak even for considerable values of the total S=(\sum_{k}S_{k}^{2})^{1/2} and A=(\sum_{k}A_{k}^{2})^{1/2}. The tabulated quantities of the A_{k}(|\alpha SLJ >), as the 2^{k}-pole type asphericities, are the intrinsic characteristics of the electron states revealing their multipolar structure and hence their potential susceptibility to CF splitting separately for each effective multipole.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 12:50:05 GMT" } ]
2015-05-13T00:00:00
[ [ "Mulak", "Jacek", "" ], [ "Mulak", "Maciej", "" ] ]
[ 0.0284009092, 0.041464217, 0.0184162147, 0.0526969992, 0.0331713744, 0.0322283767, -0.0240326058, -0.0860347822, -0.0141865872, 0.0340311676, 0.0177783035, -0.0541669689, -0.0040320139, 0.0780470297, -0.0002193903, 0.0525305867, -0.0016034449, 0.0236859154, -0.0087296739, -0.0041464218, -0.0982383043, -0.123144567, 0.0184855536, 0.0880317241, -0.1387872547, -0.0858683735, 0.004319767, -0.056718614, -0.0221327394, -0.0030595462, 0.1120504662, -0.0447092429, -0.0020264077, -0.0847034901, -0.1617520601, 0.1087777019, -0.0584659353, 0.1651912332, -0.0301759653, 0.0238661934, -0.0223546214, -0.0006639129, -0.1150458679, 0.0530852936, 0.0380527824, -0.0506445915, 0.0503395014, 0.004208826, 0.0560252331, 0.0138260284, -0.0369433686, 0.076216504, 0.0919146612, -0.0232976209, -0.0338647552, 0.0092219748, 0.0103452532, 0.0776587352, 0.0412146002, -0.0592979938, 0.0349186957, -0.0548880845, 0.0521145575, 0.0274440423, 0.0009759346, 0.0206766389, -0.0373593979, 0.0061121588, 0.0077242707, 0.0329494923, 0.0409372486, 0.0126750153, 0.0395227484, -0.0273885727, -0.0161696579, -0.0416028947, 0.006517787, -0.0853691399, 0.0320064947, 0.0647341013, 0.0680623353, -0.0033455661, 0.055942025, -0.0186935682, 0.087920785, 0.0035501136, -0.0485089757, 0.0612394623, -0.159200415, 0.0572455823, -0.0177644361, -0.0378586352, -0.0192205366, 0.0516153239, 0.0852027312, 0.0088544823, 0.0322561115, -0.0017672563, -0.0448756553, 0.0284286439, -0.0369711071, 0.0368324295, 0.0020749443, 0.0025447104, 0.0650669262, 0.0676740408, 0.0203576833, -0.0581331104, 0.0143391313, 0.0654552206, 0.0913044885, -0.0172929373, -0.1066698208, 0.0059769494, -0.1052830592, -0.081264317, -0.1192616299, 0.0197891109, -0.0977390632, 0.0606847554, 0.0014144984, 0.0197475068, 0.0974062458, 0.0381914563, 0.13745597, -0.0386074856, 0.0535013229, -0.0848144367, -0.1083894074, -0.0619051084, 0.0717233866, -0.0763274431, -0.0084800571, -0.1171537489, -0.0612949319, 0.04778786, 0.0436553024, -0.0042400286, 0.0444596261, -0.0188599788, 0.0068124738, 0.0292052329, 0.1643037051, 0.0849253759, 0.0376090184, 0.04778786, -0.0301482305, 0.041242335, -0.0601300485, 0.0411036611, -0.0738312677, -0.0339479633, -0.0067188675, -0.0233808272, -0.0208569169, -0.1292463243, 0.1462203115, 0.0731656253, -0.0040840176, -0.0495074429, 0.0577448159, 0.0211481377, -0.0312299058, 0.0066113933, 0.0195394922, 0.0560807027, -0.1375669092, -0.0175425541, -0.0719452724, -0.1593113542, -0.0393563397, -0.2018017769, -0.0894184858, -0.1252524406, 0.0240603406, 0.0239216648, -0.0692826882, -0.0617941655, -0.1375669092, 0.0244625024, 0.0762719736, 0.0422962755, 0.0690053329, 0.0289278794, -0.0651223958, 0.0148383658, 0.0632918701, 0.1104418188, 0.0035501136, -0.0071348962, -0.0866449624, -0.0168075692, -0.0006015085, 0.1181522235, 0.0081472332, -0.0659544542, 0.0571901128, 0.0533349104, -0.0846480206, 0.0243654288, 0.0435166284, 0.0186242294, 0.0964077711, -0.086700432, 0.0171819963, 0.0061884304, 0.0309248175, 0.006618327, -0.0563025847, 0.0247537214, 0.0327276103, -0.0319787599, 0.0367214866, 0.0179724507, -0.0668974519, 0.0260988828, -0.0172652006, 0.0181388613, -0.0636801645, 0.0119816335, -0.040881779, 0.0169046428, 0.1013446525, 0.1057268232, -0.0499234721, 0.0565799363, 0.0296212602, -0.010726613, 0.0768821463, -0.0457077138, -0.0029520721, 0.0768821463, -0.0200525951, -0.036887899, -0.1102754027, -0.0101996427, -0.0098390849, -0.0336151384, 0.068228744, -0.0912490189, -0.0193176102, 0.0154208066, 0.0266813226, 0.074552387, 0.0246011782, 0.0228677243, -0.004708061, 0.0398833081, 0.1317979693, -0.0519758835, 0.0550267622, 0.096296832, 0.0360558406, -0.0116488105, -0.0673412159, 0.0132505223 ]
712.4228
Chen Zhuo
Z. Chen and Z.-J. Liu
The Cohomology of Transitive Lie Algebroids
17pages, no figures
null
10.1142/9789812779649_0006
null
math.DG math.SG
null
For a transitive Lie algebroid A on a connected manifold M and its a representation on a vector bundle F, we study the localization map Y^1: H^1(A,F)-> H^1(L_x,F_x), where L_x is the adjoint algebra at x in M. The main result in this paper is that: Ker Y^1_x=Ker(p^{1*})=H^1_{deR}(M,F_0). Here p^{1*} is the lift of H^1(\huaA,F) to its counterpart over the universal covering space of M and H^1_{deR}(M,F_0) is the F_0=H^0(L,F)-coefficient deRham cohomology. We apply these results to study the associated vector bundles to principal fiber bundles and the structure of transitive Lie bialgebroids.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 12:53:04 GMT" } ]
2017-08-23T00:00:00
[ [ "Chen", "Z.", "" ], [ "Liu", "Z. -J.", "" ] ]
[ 0.0042981836, -0.0554588512, 0.0164559036, 0.0661674663, 0.0553606078, 0.0239593051, -0.0025650947, 0.0454379432, -0.1482505053, 0.0128085874, -0.0499571748, -0.0376029685, -0.0744199827, -0.0041538877, 0.0677393749, 0.0231979117, 0.1015845016, -0.0541325547, 0.0281224027, 0.144222483, 0.0630236566, -0.1719273478, 0.1132755652, -0.0277294256, 0.0336240791, 0.011126156, 0.007785853, 0.0646446869, 0.0602236949, -0.0037179289, 0.0260838363, -0.0377748944, 0.071423538, -0.0613535047, -0.198649779, 0.1180895269, -0.0762866214, 0.0748620778, 0.0136436634, 0.0551641174, -0.0291785281, 0.1637730896, -0.0344591551, -0.0402064398, 0.0287364293, 0.0269189104, 0.0003146885, 0.066904299, -0.065921858, 0.0232838765, -0.0560974404, 0.0039481889, 0.0211716257, -0.0351468623, -0.0640060976, 0.0463467017, 0.0199926943, -0.0007636952, -0.0202874281, -0.1189737245, -0.0531992353, -0.040329244, -0.0013355071, 0.0172786992, -0.0627780482, -0.0106533552, -0.1674081236, 0.06341663, 0.1026651934, 0.0675920099, -0.0229645818, 0.0127594657, 0.0620412119, 0.0355398394, 0.0009862797, 0.0316346325, -0.052265916, 0.1274227351, -0.048950173, -0.0580132008, 0.0084981238, 0.0060788598, 0.0728480741, -0.0276311822, 0.0702937245, -0.0979985893, 0.0225716047, -0.0073990165, -0.0784479976, -0.0044516902, 0.003810033, -0.0079762014, -0.0415818579, 0.011783164, 0.1154369339, -0.0278031081, 0.0161488913, -0.0265259352, -0.0055507976, -0.002245801, 0.0494413935, -0.0274101328, 0.0531992353, -0.0299399197, 0.1243771613, 0.0524132811, -0.0240452681, 0.0055722883, -0.0835075676, 0.0029043441, -0.0205084775, -0.007816554, 0.0037117887, 0.089795202, 0.0458309203, -0.0706375837, -0.0944617987, 0.0189856924, -0.0576202236, 0.0450695269, -0.0863075331, -0.0191084966, 0.0775146782, -0.0411151983, 0.0405257344, -0.06788674, 0.0008596368, -0.0499080531, -0.0511852279, -0.0307013132, 0.1455979049, -0.0597815961, 0.005771847, -0.037676651, -0.0945109203, 0.0899916887, 0.0619920902, -0.0266487394, 0.0024499649, 0.0331082977, 0.0420976393, -0.047280021, 0.0547711439, -0.0025758401, 0.0661183447, 0.042564299, -0.0022718972, 0.0920056924, 0.120938614, 0.0988336653, 0.0638587326, -0.0355398394, 0.0431537665, -0.0049736127, -0.1110159457, -0.0263540074, 0.0396415368, -0.0521676727, 0.0622377023, -0.0022964582, 0.0095051266, 0.0225838851, -0.0179786887, 0.0135822613, -0.0616482347, -0.0527571365, -0.109149307, -0.0453888215, -0.0473045819, -0.1009950414, -0.0399853885, -0.0729954392, -0.1408821791, -0.0189242885, -0.0186663978, -0.017720798, -0.1324331909, -0.0754515454, 0.0193172656, 0.0351714231, 0.0154366205, 0.0057779872, -0.0034446872, -0.04629758, -0.1051212922, 0.0184699092, 0.1063002273, 0.0710796788, -0.0244505256, 0.0755006671, -0.0782515034, 0.0587009117, 0.0275574978, 0.0785462409, -0.0147857526, -0.0269189104, -0.0216382854, 0.0689183101, 0.012587538, -0.1042370945, 0.061451748, 0.0523150377, 0.1830289513, 0.0361047424, -0.0461256541, 0.0541816764, 0.0534448475, 0.0653815195, -0.0447993577, 0.0070613022, -0.025175076, -0.0939705819, 0.0169225633, 0.0667569339, -0.0421222001, 0.0446765497, -0.0677884966, 0.1032546535, -0.0739287585, 0.104531832, -0.0674446449, -0.0120164938, 0.1048265621, 0.0447747931, -0.0109112468, 0.030725874, 0.0105796726, -0.0722586066, 0.0177576393, -0.093430236, 0.0819847882, -0.0308978017, -0.0807076097, 0.0121454392, 0.0544272885, 0.0027692583, -0.0129068317, -0.0632201433, 0.0277294256, -0.0850303546, -0.0724551007, 0.0010254239, 0.0220312625, 0.0260347128, -0.0300381649, 0.0055108857, -0.0521185473, 0.0044731814, 0.0931355059, 0.0082954951, -0.0177944805, 0.0959354639, 0.0857671872, 0.0078840973, -0.0681814775, 0.029890798 ]
712.4229
Sarna
Marek J. Sarna
An Eclipsing "Blue Straggler" V228 from 47 Tuc: Evolutionary Consideration
3 pages, conference
null
null
null
astro-ph
null
We perform evolutionary calculations of binary stars to find progenitors of system with parameters similar to the eclipsing binary system V228. We show that a V228 binary system may be formed starting with an initial binary system which has a low main sequence star as an accretor. We also show that the best fitting model implies loss of about 50 per cent of initial total orbital momentum but only 5 per cent of initial total mass.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 12:53:20 GMT" } ]
2007-12-28T00:00:00
[ [ "Sarna", "Marek J.", "" ] ]
[ 0.0223157685, 0.1003222093, 0.045731809, -0.0201152246, -0.0479041375, 0.0767933279, 0.1314683706, -0.0088303862, -0.0190995894, 0.0384530872, 0.0205807239, -0.0832821056, -0.0292559434, -0.0616152175, 0.0294816401, 0.0466063842, 0.0522205904, -0.0588504337, -0.0575526766, 0.1209734678, -0.0161232129, -0.0784860477, 0.1042154804, -0.0066510015, 0.0299330335, -0.0832821056, -0.0458728671, -0.1054568142, 0.0142753208, -0.0287904441, 0.0740849674, -0.019677937, -0.0327260308, -0.0247279014, -0.122666195, 0.0884167105, 0.080912292, 0.0521359518, -0.1138640195, -0.0035212222, 0.0723922402, -0.0085200528, 0.1064160243, 0.1286471635, 0.0418385379, 0.0262513552, 0.0475091711, -0.1021277905, 0.0295380652, 0.039920114, -0.0033043418, -0.0548161007, -0.013711079, -0.0187046193, -0.0594710968, -0.1275186688, -0.0671447888, 0.0533208624, 0.0292277317, -0.003396031, -0.1132433563, -0.0391301773, 0.0105301645, 0.0179711059, 0.0326413959, 0.0731821731, -0.0184648167, 0.0809687153, -0.0611638241, -0.0247420073, -0.090053007, -0.0768497512, -0.0659598783, 0.1070931181, 0.1254874021, -0.0210321173, 0.0577219464, -0.0184930284, -0.0270977188, 0.0650570914, 0.0879653171, 0.0192829669, 0.1193935871, 0.0607124306, 0.0343341194, 0.0088162804, 0.1125098392, 0.0280710347, -0.1143154129, -0.0899965838, -0.0116515961, 0.0225837827, -0.0066333693, -0.0128647154, 0.1389163584, 0.0145856533, -0.0428259633, -0.1746892929, 0.0730129033, -0.0616716407, -0.0726179332, 0.0642107278, 0.0260820836, -0.0689503625, 0.0182250142, -0.0229928587, 0.0583426133, 0.0370706953, -0.0116092777, 0.0125191174, -0.0421488695, -0.0458164439, 0.0170542113, -0.0078570684, -0.0007665756, 0.0281415656, 0.0008498894, 0.0761162341, -0.0235712063, 0.0428823866, 0.0184366051, -0.0556060411, -0.0365628749, -0.0667498186, 0.0765112042, 0.0022552044, 0.0804608986, -0.0590197034, -0.0147690326, -0.0819843486, 0.0375220887, -0.0547878891, -0.0557188876, 0.0238956455, -0.0287763383, -0.0737464204, 0.07352072, 0.0033537128, -0.020228073, 0.0697403029, 0.0149383051, -0.0510356799, 0.0018267332, -0.0386505723, -0.0007105921, 0.0648313984, -0.0449418686, 0.0757212639, -0.0221323892, -0.04333378, 0.0046726284, -0.0188879985, 0.0084636286, 0.0313436389, -0.0621794611, -0.1204092279, -0.0597532205, -0.0896580443, -0.0111649372, -0.1030305773, -0.0534901321, 0.0015296246, -0.0178159382, 0.025574265, -0.0272810962, 0.015911622, 0.0003116555, 0.0319925174, -0.1843942553, 0.0062137139, 0.0631950945, -0.0422617197, -0.0215540417, -0.0356318764, -0.1115506291, 0.0190572701, -0.146815747, -0.2073024809, -0.0468320809, -0.0889809504, -0.0052121845, 0.0859904662, 0.0631386712, -0.0665805489, -0.0541954376, 0.0152768502, -0.0040378561, -0.0532080121, -0.0086329011, -0.0714894533, -0.0474245325, 0.073295027, 0.0314847007, 0.0558317378, -0.0295944884, 0.0708123595, 0.0213142391, -0.0252075084, 0.0631950945, -0.0156153953, 0.0053285598, 0.0312307905, 0.0348137282, -0.0705302432, -0.0009891866, -0.0876831934, 0.0603174604, -0.0130622005, 0.0275350064, 0.0154461227, 0.0855390728, -0.0393840857, -0.1305655837, -0.0454778969, -0.0167297721, 0.0353779681, 0.0462396257, 0.082774289, 0.0937770084, 0.0040660682, 0.007335145, -0.0138027677, 0.0017861783, 0.0470295623, 0.0468602926, -0.014331745, 0.1408347785, -0.0315693356, -0.0190572701, 0.0807430148, -0.0404279344, -0.0446879603, -0.046775654, -0.1077702045, -0.0319360942, -0.0210603289, -0.1906009167, 0.0246432666, -0.0511203185, -0.0642107278, -0.084297739, 0.0928177983, 0.0527566187, 0.0795016885, -0.0230774935, 0.0317386091, -0.0130480947, 0.0165605005, -0.0344751813, 0.0294816401, 0.0669755191, 0.0071588191, -0.0290866718, -0.0179569982, 0.0371271186, 0.0171952732 ]
712.423
Vasilii Gvaramadze
V.V.Gvaramadze, A.Gualandris, S.Portegies Zwart
On the origin of hyperfast neutron stars
2 pages, to appear in Dynamical Evolution of Dense Stellar Systems, Proceed. of the IAU Symp. 246 (Capri, Sept. 2007), eds. E.Vesperini, M. Giersz, and A. Sills
IAU Symp. 246 (2008) 365-366
10.1017/S1743921308015962
null
astro-ph
null
We propose an explanation for the origin of hyperfast neutron stars (e.g. PSR B1508+55, PSR B2224+65, RX J0822-4300) based on the hypothesis that they could be the remnants of a symmetric supernova explosion of a high-velocity massive star (or its helium core) which attained its peculiar velocity (similar to that of the neutron star) in the course of a strong three- or four-body dynamical encounter in the core of a young massive star cluster. This hypothesis implies that the dense cores of star clusters (located either in the Galactic disk or near the Galactic centre) could also produce the so-called hypervelocity stars -- the ordinary stars moving with a speed of ~1000 km/s.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 12:55:38 GMT" } ]
2008-06-20T00:00:00
[ [ "Gvaramadze", "V. V.", "" ], [ "Gualandris", "A.", "" ], [ "Zwart", "S. Portegies", "" ] ]
[ -0.0075729615, 0.0603682846, 0.0185789987, -0.0166403204, -0.0008835122, 0.0293494333, -0.0287570599, 0.0250412598, 0.092410326, 0.0210427362, -0.0276800152, 0.0551446229, -0.1329071522, -0.0854095444, -0.0173538625, -0.0070950235, -0.0358924717, -0.0283800941, -0.0542291366, -0.0477130227, -0.0460166819, -0.0406314619, -0.0177173633, -0.0125273615, -0.0735620633, 0.004119691, 0.0507287458, -0.0155767407, 0.0478745811, -0.0892330483, 0.0871866643, -0.0328498259, 0.0695231557, -0.0510787852, -0.1101276875, 0.0974185765, 0.0095452974, 0.0006790422, -0.1023729742, -0.0165191535, -0.0114031974, -0.0237218812, -0.0445895977, 0.0941335931, 0.0017333667, 0.0201407112, 0.0821245611, -0.0606913976, -0.0103261536, 0.0207196232, -0.0835247189, -0.0036922395, -0.0166403204, 0.1065734476, -0.1604794711, -0.1049040258, 0.0329575278, -0.0200060811, -0.0215004794, -0.024543127, -0.0261721555, -0.0848710239, -0.0315035209, -0.0032849824, 0.1143820137, 0.0263606384, 0.0755007416, 0.058160346, 0.0094914455, 0.0756084472, -0.0068661519, -0.0553061813, -0.0022971316, -0.0668305457, 0.0623069629, 0.0473629832, 0.0501363724, 0.0476860963, 0.0054558981, 0.0624146648, 0.0702232346, 0.0712464228, 0.0300764367, -0.0258625057, -0.0774932727, 0.0010374957, 0.0649457201, 0.0439433716, -0.0202080272, -0.007384479, 0.0414661728, 0.0183635894, 0.0581064932, -0.0083538182, -0.0282723904, -0.0111743258, -0.0270876419, -0.0505671874, 0.1381846666, 0.0431355871, -0.0481707677, 0.0184309054, 0.057567969, -0.0233583786, 0.14863199, -0.1291375011, -0.0936489254, 0.0779779404, 0.0606375448, -0.0234930087, 0.0669921041, -0.0696308538, -0.0890714899, 0.0237622708, -0.1044732109, 0.0001398894, -0.0662920251, 0.0546868779, 0.0027649724, 0.1703882664, 0.0179462358, 0.0268587694, 0.0102588385, -0.0156844445, -0.0127831595, -0.1293529123, 0.0360540301, -0.0203426573, 0.0042442242, -0.0969339088, 0.0379927084, -0.1181516647, -0.0500017405, -0.0066642063, -0.03336142, 0.0388004892, 0.0324728601, -0.1066811532, -0.022496745, 0.0411699861, -0.17372711, -0.0935950726, 0.048440028, 0.0767931938, 0.0020531141, 0.1409849823, -0.0813167766, -0.0106156096, -0.0628454834, -0.0093770092, -0.0424893647, 0.045316603, 0.0024115676, 0.0011014452, -0.0207465496, -0.1085659787, 0.0606375448, 0.095264487, -0.0321766734, -0.1298914403, 0.0173673257, -0.0361617319, -0.023775734, 0.0078893434, 0.0443741903, 0.0616607368, -0.1013497859, -0.0858403593, -0.1357074678, -0.1043655053, 0.0592912398, -0.0625762194, -0.0955876037, 0.0495170727, -0.007283506, 0.092410326, -0.0264279526, -0.1518631279, -0.0728081316, -0.0223755762, -0.0301033631, 0.0314227417, 0.0774394199, -0.0864865854, -0.0362694375, 0.0815860406, 0.0050890301, 0.0544176176, 0.0623069629, -0.0572448559, -0.0473091304, -0.010319422, -0.0073979418, 0.0666689873, -0.0233179908, -0.0679614395, 0.0278415717, -0.0778163895, 0.0194002446, 0.0244354233, 0.0593450926, 0.0923564732, 0.0266702883, -0.0551176965, -0.0357847661, -0.0792703927, 0.0930026993, 0.0526674241, 0.0211235136, 0.0658612028, 0.0411161333, 0.0000159742, -0.0033001283, 0.0031957899, -0.0479822829, -0.0555754416, -0.0196695048, 0.083901681, 0.0529366843, -0.0591296852, -0.0153074795, 0.0222274829, -0.0221467055, 0.08998698, -0.0318535604, -0.0292148031, 0.0157113709, 0.0145535488, -0.0187001657, 0.166187793, -0.014311214, 0.033226788, 0.0065867938, -0.1127664447, 0.0434317775, 0.1180439591, -0.0372118503, 0.0490593277, -0.0044360724, -0.1156744659, -0.06580735, 0.077277869, 0.0331460126, 0.0560601093, 0.0034465389, 0.0086836629, -0.0886945277, -0.0270203259, 0.1122279242, -0.0749622211, 0.0512403399, 0.0223217253, -0.0434317775, 0.0013791204, -0.04499349, -0.0345192403 ]
712.4231
Tieyan Si
Tieyan Si and Yue Yu
Anyonic Loops in Three Dimensional Spin liquid and Chiral Spin Liquid
13 pages, 12 figures, final version to be published on Nucl. Phys. B
Nuclear Physics B, 803 (2008), 428
10.1016/j.nuclphysb.2008.06.009
null
cond-mat.str-el
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We established a large class of exactly soluble spin liquids and chiral spin liquids on three dimensional helix lattices by introducing Kitaev-type's spin coupling. In the chiral spin liquids, exact stable ground states with spontaneous breaking of the time reversal symmetry are found. The fractionalized loop excitations in both the spin and chiral spin liquids obey non-abelian statistics. We characterize this kind of statistics by non-abelian Berry phase and quantum algebra relation. The topological correlation of loops is independent of local order parameter and it measures the intrinsic global quantum entanglement of degenerate ground states.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 12:56:08 GMT" }, { "version": "v2", "created": "Tue, 29 Jan 2008 02:53:09 GMT" }, { "version": "v3", "created": "Wed, 18 Jun 2008 13:32:06 GMT" } ]
2012-06-07T00:00:00
[ [ "Si", "Tieyan", "" ], [ "Yu", "Yue", "" ] ]
[ -0.013900578, -0.0204627179, -0.1005305275, -0.0115716849, 0.0297904182, 0.0457530357, -0.0131970579, -0.073020488, -0.066470474, -0.0395911746, 0.0253267065, -0.0287957862, -0.0746216029, 0.0231312402, 0.0147860423, -0.0088485787, -0.0167753045, 0.0557478666, 0.0966490433, 0.0892742127, -0.0533219352, -0.1391513348, -0.0099402471, 0.0140825221, 0.0233738329, 0.0190799385, 0.079667531, -0.0444430336, 0.0391545072, 0.0464808159, 0.1147949994, -0.0359522775, 0.041944325, -0.0340843126, -0.0934468135, 0.1382779926, -0.0172847491, 0.0494889691, -0.0047184336, -0.0589986108, 0.0377717279, 0.0506534129, -0.0444430336, 0.0118506672, 0.0657426938, -0.0055553792, -0.060066022, -0.0008596889, 0.0015995974, -0.0074476046, -0.0613275059, 0.0400035828, 0.0381356142, 0.0136458548, -0.1080994308, 0.0191891044, -0.0279467106, 0.1518632025, -0.0361948721, -0.1100401729, 0.0422354378, -0.1438091099, 0.0435696989, 0.0628315806, -0.0878186598, -0.001390361, -0.1497283876, 0.0136215957, 0.0282620825, 0.0216635522, -0.0308820866, 0.0516723059, 0.0710797459, 0.046796184, -0.0108681656, -0.0213603117, -0.0230342038, 0.0586589836, 0.0225004982, -0.00760529, -0.0087030232, 0.0214937385, 0.0912634805, 0.0017860908, -0.0085392725, -0.0313915312, -0.0199290123, 0.0261757821, -0.0478393361, -0.0236528162, 0.0727778897, 0.0151741905, -0.0704004839, -0.0190556776, 0.0820449442, -0.017915491, 0.1377928108, 0.0001596755, -0.0267822649, 0.0114018703, -0.0781634599, -0.0087697357, -0.0352487601, -0.0210085511, 0.1144068465, 0.0746216029, -0.0114443237, -0.0276313405, -0.0429389589, -0.0254722629, 0.0717104822, 0.026806524, -0.0632197335, 0.006531816, 0.0214209594, -0.1255661249, -0.0021211724, -0.094950892, -0.0910208821, 0.081317164, 0.0392272845, -0.020984292, 0.0718560368, -0.0343754254, 0.0331867188, -0.0690904781, -0.0251326319, -0.0993660837, -0.0279224515, 0.0513326749, 0.1325528026, 0.0031991948, -0.0905357003, -0.0549715683, -0.0065924642, 0.0148709491, 0.0009210952, 0.064287141, 0.0521089733, -0.0286987498, 0.0520119332, -0.0380870961, 0.1676802635, 0.0363646857, 0.1375017017, 0.1238194555, 0.0175394714, -0.0022060799, 0.0123601118, -0.0339630172, -0.0150043759, -0.0516723059, 0.0745730847, 0.056184534, 0.005810102, -0.0696241856, 0.048421558, 0.0567667559, 0.0310276411, 0.0162537303, 0.0509445257, 0.0573489815, -0.0467719249, 0.0019149684, 0.012590576, -0.0637049153, -0.1199379712, -0.0099463118, -0.0415804349, -0.1481757909, 0.0215301272, -0.083646059, -0.1119809151, -0.0325559787, 0.1160564795, 0.0024304783, 0.0305909738, -0.1605965495, -0.0766108632, 0.0972312689, 0.0563786067, 0.05429231, -0.0390332118, -0.0941260755, -0.0610849112, 0.0192254931, 0.0856353194, 0.0653545484, 0.0177456755, 0.0209115148, -0.0878186598, 0.0619097278, 0.1051883176, 0.0962123722, -0.0288200453, -0.1101372093, 0.0011720273, 0.114697963, 0.0442246981, -0.0684597418, 0.033574868, -0.0147496527, -0.001456316, -0.0972797871, -0.1026653498, 0.009285246, 0.0473541506, -0.1341053993, -0.0948538557, -0.0506534129, 0.0729234517, -0.0136458548, 0.075883083, 0.004721466, -0.1225579754, 0.0475239642, -0.1099431366, 0.0093701538, -0.041604694, 0.0461169258, -0.0222457759, 0.0026275851, 0.0292809717, 0.1010157168, -0.0295720845, 0.0386693217, 0.0447584055, -0.0267094877, -0.0059223012, -0.009546034, 0.0173211377, 0.0004522085, -0.0109348781, -0.027752636, -0.0545834191, -0.0477180369, -0.0000611694, -0.0035570196, -0.0349576473, -0.0633652881, -0.0289170835, 0.0364859849, -0.0613275059, 0.1473995, 0.0541467518, -0.0350546837, -0.0350789428, 0.0313672721, 0.1323587298, -0.0259089302, -0.0987838581, 0.0436667353, -0.0691389963, -0.0477665588, -0.0427691415, -0.0017375723 ]
712.4232
Wlodzimierz Godlowski
M.Szydlowski, W. Godlowski, J.Golbiak
Dark matter from Modified Friedmann Dynamics
submitt in proceedings "Matter and Energy in the Universe: From Nucleosynthesis to Cosmology" 20-26 May 2007 XIX Rencontres de Blois
null
null
null
astro-ph
null
The contemporary cosmic expansion is considered in the context of Modified Friedmann Dynamics (MOFD). We discuss some relativistic model exploring analogy to MOND modification of Newtonian dynamics. We argue that MOFD cosmologies can explain fraction of dark matter in the accelerating Universe. We discuss some observational constraints on possible evolutional MOFD scenarios of cosmological models coming from SN Ia distant supernovae. We show that Modified Newtonian Dynamics can be obtained as a Newtonian limit of more general relativistic models with polytropic component of Equation of State. They constitute a special subclass of generalized Cardassian models basing on generalization of the Raychaudhuri equation rather than on generalization of the Friedmann first integral. We demonstrate that MOND cosmologies are compatible with observed accelerated phase of expansion of current universe only for high value of cosmological constant. The Bayesian framework of model selection favored this model over $\Lambda$CDM model if $\Omega_{m,o}$ is fixed but this evidence is not significant. Moreover obtained from statistical analysis value of the MOND characteristic $\beta$ parameter is far from value required for explanation of the flat rotation curves of spiral galaxies.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 12:58:27 GMT" } ]
2007-12-28T00:00:00
[ [ "Szydlowski", "M.", "" ], [ "Godlowski", "W.", "" ], [ "Golbiak", "J.", "" ] ]
[ 0.0400305688, 0.0955355614, -0.0655506924, -0.0285135359, -0.0297311954, 0.0679352731, -0.0039510527, 0.019507926, 0.0192161947, 0.0664132014, -0.0177575406, 0.0048421007, -0.1399294138, 0.0414004363, 0.0377728231, 0.0488332361, 0.0045313435, 0.0382548161, 0.0188990962, 0.1085746735, -0.0520549603, 0.0111238305, 0.0430493504, 0.0153983235, -0.0881281346, -0.0637241974, 0.0142567679, 0.0073566949, 0.0251522865, -0.055707939, 0.0966010168, -0.0162735172, -0.0829023421, 0.030010242, -0.0857435465, 0.1768651009, -0.0194191374, 0.0357941277, -0.0041603381, -0.0455100387, -0.0884325504, -0.0605278425, -0.0266363099, 0.1041099206, -0.0802640766, 0.0128298225, -0.0515222326, -0.0116185043, -0.0202182271, -0.0616947673, -0.1313043237, -0.0267631486, 0.1119232401, -0.0902590379, -0.0104642641, 0.0723492876, 0.0767633095, -0.0037100574, -0.0262811594, 0.014852914, 0.0082889656, -0.1461191922, -0.053830713, 0.0364790596, -0.0211695246, -0.0483766124, -0.0626587495, 0.0197235532, -0.0964995474, 0.0716897249, 0.0483512431, -0.0480975658, -0.0223237649, 0.0531204119, 0.0312025342, -0.0799089298, 0.0625572726, 0.0448251031, -0.0879251882, 0.0860987008, 0.0054065366, 0.0297311954, -0.0048833233, -0.0304668639, -0.0117072919, 0.0731610656, 0.0045440276, 0.0573822223, -0.0746831372, -0.005336775, 0.0683411583, 0.0450026803, -0.060020484, -0.0157407913, 0.0083523858, -0.0485541858, 0.0567733906, -0.0058060815, 0.1532222033, 0.0138255134, -0.0137240412, -0.0238712076, 0.0781331733, -0.0893457904, 0.1195336133, 0.0204084869, -0.0347794108, -0.1239983663, -0.0418316908, 0.0351091921, 0.0267885178, -0.0550991111, -0.0152207483, -0.0097476207, -0.061035201, -0.0373923071, -0.0776765496, 0.0882296041, -0.0506597236, -0.0214739386, -0.0201801751, -0.0113204317, 0.0496957451, 0.0522579029, 0.0692036673, -0.1391176432, 0.0057236357, -0.0601219572, -0.0638764054, 0.0917303786, 0.0986304507, -0.048503451, -0.0402081423, -0.0551498458, -0.1081687883, -0.0075215865, 0.0312786363, -0.0561138242, 0.0569763333, 0.0691529363, 0.0317606293, -0.0061073252, 0.0006171538, 0.0267885178, 0.0138381971, 0.041527275, -0.0579403155, -0.0712331012, 0.0040525245, -0.0294014122, -0.0331558622, -0.065347746, 0.0841200054, -0.0518520176, -0.0232877452, -0.0927450955, 0.0507611968, 0.0520549603, 0.0590057671, -0.0900053605, -0.0304414965, 0.0987826586, -0.0714360476, 0.0012097324, 0.0263318941, 0.0058568171, -0.0507611968, -0.0650940686, -0.0910708085, -0.1718929857, -0.0012882143, 0.0256342776, -0.0744801983, -0.0646881834, 0.0375952497, 0.1568751782, 0.025621593, -0.1525118947, -0.0515476018, 0.0205099583, -0.019431822, 0.0777780265, 0.0274988189, -0.0810758546, -0.0482751392, 0.0308220163, -0.0441655368, 0.1216645166, 0.0901575685, -0.0903605074, -0.0330036543, 0.0700661764, 0.0398529917, 0.0361239091, -0.0426180959, -0.0455100387, 0.0635719895, 0.0342720523, 0.0559108816, 0.0176433846, 0.0628109574, 0.0665654093, 0.0204719063, -0.0939627513, -0.0996958986, 0.0187722556, 0.1014209166, 0.1066467091, -0.0834604353, 0.0964995474, 0.0673264414, 0.0043727942, 0.0924406797, -0.013318155, -0.0214739386, -0.101623863, -0.1025371104, 0.000495467, 0.0959414542, 0.1369867325, -0.0241122022, 0.0897516832, -0.0089421896, 0.0597160682, 0.0730595961, -0.0448251031, 0.0225140229, -0.0019628424, 0.0474379994, 0.0782346502, 0.0289447904, -0.0101091135, -0.1276513487, 0.0455607735, 0.0924406797, -0.0555557311, 0.0362507477, -0.0100076422, -0.0075659803, -0.0108511252, -0.029071629, 0.0648911223, -0.0558094122, 0.0223364476, -0.0631153733, 0.0296550915, -0.0350584574, -0.0096080974, 0.0165779311, -0.0302639212, 0.0755456463, 0.0240614656, -0.0130771594, -0.0341198444, 0.037925031, -0.0091958689 ]
712.4233
Charles Austen Angell
C. Austen Angell
Insights into glass formation and glass transition in supercooled liquids, by study of related phenomena in crystals
20 pages, 8 figures, MS of opening talk to Brazilian glass physics conference: introduces links to isosymmetric transitions in crystals, glass transitions in systems with lambda transitions
null
10.1016/j.jnoncrysol.2008.05.054
null
cond-mat.dis-nn cond-mat.mtrl-sci
null
We divide glass and viscous liquid sciences into two major research areas, the first dealing with how to avoid crystals and so access the viscous liquid state, and the second dealing with how liquids behave when no crystals form. We review some current efforts to elucidate each area, looking at strategies for vitrification of monatomic metals in the first, and the origin of the property fragility in the second. Essential here is the non- trivial behavior of the glassformer thermodynamics. We explore the findings on nonexponential relaxationand dynamic heterogeneities in viscous liquids, emphasizing the way in which direct excitation of the configurational modes has helped differentiate configurational from nonconfigurational contributions to the excess heat capacity. We then propose a scheme for understanding the relation between inorganic network and non-network glassformers which includes the anomalous case of water as an intermediate. In a final section we examine the additional insights to be gained by study of the ergodicity-breaking, glass-like, transitions that occur in disordering crystals. Here we highlight systems in which the background thermodynamics is understood because the ergodic behavior is a lambda transition. Water and the classical network glassformers appear to be attenuated versions of these.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 13:44:02 GMT" } ]
2009-11-13T00:00:00
[ [ "Angell", "C. Austen", "" ] ]
[ 0.0283775162, 0.0668769479, -0.0130397137, 0.0078883814, -0.0008133683, 0.0156734772, 0.057839524, -0.0257566627, -0.0151441433, -0.0498349443, 0.0413397662, -0.0079529341, -0.0697172806, 0.0331286192, 0.002624081, 0.0689426437, -0.0275770575, 0.1240451187, -0.015970422, 0.0649145395, -0.0730740428, -0.1035947204, -0.0766890123, -0.0028322646, -0.1093786657, -0.0017639118, 0.0632619783, 0.0622291304, 0.0379571877, -0.0021835065, 0.0871724263, -0.0420627594, 0.0342389308, -0.0164481141, -0.0669285879, 0.1947952509, 0.0548442602, 0.0195337497, -0.024194479, -0.0097023221, -0.0539663397, 0.0398679562, -0.0412623025, 0.0344713219, 0.0964164212, 0.0435087495, 0.0165513996, 0.0690459311, 0.0032905911, 0.0020221239, -0.0924915969, -0.0386027172, 0.0333610103, -0.102252014, -0.0671868026, -0.0658440962, -0.0376215093, 0.0533466302, -0.0312694907, -0.0988436118, -0.0177520849, -0.0506095812, 0.0061357664, 0.0567550324, -0.0461425111, 0.0408749841, -0.1258009672, 0.0743134618, 0.0410040915, 0.0568583161, -0.0330511555, -0.1491433382, -0.0193013586, 0.0290230457, -0.0558254682, 0.0194175541, 0.0395839252, 0.0678581521, -0.0397904925, 0.0081659593, 0.0467880443, -0.0682196543, 0.0719379038, 0.0252015069, 0.020695705, -0.0055999761, 0.0078238286, 0.0215994474, -0.0772054344, -0.083247602, 0.0348070003, 0.0682712942, -0.0552574024, 0.0591822267, -0.0062196851, -0.0448772721, 0.1397444159, -0.0322765186, 0.0208377205, -0.0045219404, -0.0364595577, -0.0233940221, -0.029694397, 0.0140467416, 0.1188808754, -0.000579767, -0.1098950952, -0.0759143755, -0.0452387705, -0.0757078007, 0.0067135161, -0.0048963479, -0.0241557471, 0.0287390128, -0.0819048956, -0.0519522838, -0.0884634852, -0.1070031151, -0.0236005913, 0.0272413827, -0.0116260024, -0.031166207, 0.0230325237, -0.0268798862, 0.0337225087, 0.0048640715, 0.0678065121, -0.0347037129, -0.0001446392, 0.0221416932, 0.1745514125, -0.0789096355, 0.0289714038, -0.1084491089, -0.009243995, -0.1695937365, 0.0207731687, 0.0365886614, 0.0611962825, 0.0371309072, -0.026208533, 0.0364853777, 0.11330349, 0.0703369901, 0.1342703253, 0.0420369394, 0.0541729107, 0.0486988127, 0.0384736098, 0.041623801, -0.0895996168, -0.0302624647, 0.0924399495, -0.0928530917, 0.0955901369, -0.0546893328, 0.0883601978, 0.1203268617, 0.0074300547, -0.0447481647, 0.0350910313, -0.0028693825, 0.0509968996, 0.0223482624, -0.0676515847, 0.0519006439, -0.1001863182, 0.0306756049, -0.0344713219, -0.0787547082, -0.0131688202, -0.0161124393, 0.0219480339, -0.0278094485, 0.1339604706, -0.0775152892, 0.0383703262, -0.0806654766, -0.0096313134, 0.1020454466, 0.0068878094, -0.0060131154, 0.0516940728, -0.1450119466, 0.002864541, -0.0308821741, -0.0516424328, 0.1324111968, 0.0158671364, -0.0021044291, -0.1484203488, 0.0264021922, 0.0827828199, 0.0440509953, 0.0651211068, -0.0114387982, 0.0225935634, 0.1248713955, 0.0577878803, 0.06429483, 0.0463490821, -0.033670865, 0.0439993516, -0.119913727, 0.009224629, -0.0100638187, 0.0631586909, 0.0637267604, -0.0587174445, -0.0111934971, 0.04291486, 0.0499898717, 0.0541729107, 0.0555672571, -0.0583559461, 0.0085984645, 0.015466908, 0.0732289702, 0.0977074802, 0.0721961185, -0.0270606335, -0.0643981099, 0.0320441276, 0.0432247147, 0.0807171166, -0.0426566489, 0.0346520729, -0.0669285879, 0.0415721573, 0.0266733151, 0.0065844101, -0.0327929445, -0.1047824919, -0.0430439673, -0.0773087218, -0.057839524, -0.0347553566, 0.0532949902, 0.0768955797, -0.0417529047, -0.0032018307, 0.0310371015, -0.0793227777, 0.0433279984, -0.0515649691, 0.0369759798, -0.0886184126, -0.0814917535, 0.0918718874, -0.0090761576, -0.0540179834, -0.0974492654, 0.030185001, -0.0018897902, -0.0145373447, -0.1327210516 ]
712.4234
Yu Nakahama
Belle Collaboration: Y. Nakahama, K. Sumisawa, et al
Measurement of Time-Dependent CP-Violating Parameters in B0 -> K0S K0S decays
5pages, 2figures, submitted to PRL
Phys.Rev.Lett.100:121601,2008
10.1103/PhysRevLett.100.121601
Belle Preprint 2007-51, KEK Preprint 2007-69
hep-ex
null
We report a measurement of the CP-violating parameters in B0->K0S K0S decays based on a data sample of 657 million BBbar pairs collected at the Y(4S) resonance with the Belle detector at the KEKB asymmetric-energy e+e- collider. In this study, one neutral B meson is fully reconstructed in the B0->K0S K0S decay mode, and the flavor of the accompanying B meson is identified by its decay products. The CP-violating parameters are measured from the asymmetry in the distributions of the proper-time interval between the two B decays: S = -0.38 +0.69-0.77(stat) +-0.09(syst) and A = -0.38 +-0.38(stat) +-0.05(syst).
[ { "version": "v1", "created": "Thu, 27 Dec 2007 13:48:19 GMT" } ]
2008-11-26T00:00:00
[ [ "Belle Collaboration", "", "" ], [ "Nakahama", "Y.", "" ], [ "Sumisawa", "K.", "" ] ]
[ 0.0425672643, 0.0332578942, -0.0402932204, 0.0219113622, -0.1137022078, 0.0655682757, -0.0349160545, 0.0160485934, 0.0808233172, 0.0257251244, -0.0123532712, -0.0392746367, -0.0424014479, -0.028093921, 0.0934253111, 0.0624414608, 0.0385403112, 0.146486342, 0.0362899564, 0.0191754028, -0.0842817649, -0.080160059, -0.025559308, 0.047565423, 0.0428041443, -0.0762752295, 0.0208809376, -0.0691214651, 0.0882139653, -0.0568037294, -0.0397247076, -0.0721535236, -0.1641101837, -0.130662784, -0.0526346453, 0.169321537, -0.0558562092, 0.0307232849, -0.0675580651, -0.039203573, -0.0593620278, -0.0327130742, -0.1062168106, 0.0600252897, -0.0511659943, 0.0076452889, -0.0333052725, 0.0270042736, -0.0272411536, -0.0371664092, -0.0501237251, 0.0893036127, 0.0186187364, -0.0251092371, -0.0115715684, 0.0242801588, 0.0846607685, -0.0165578835, 0.0384692475, -0.0309601631, 0.0378533602, -0.1376744211, -0.0198623538, 0.0866505578, -0.0074202535, -0.1070695817, -0.0120867817, 0.047352232, -0.0224443413, -0.0096942978, 0.0034229101, 0.0749487057, 0.012838874, -0.0101799006, 0.0305811558, 0.0629625991, 0.124503918, 0.0488919504, 0.0075090835, -0.0257014371, -0.0250855498, 0.0621098317, 0.0070708562, -0.0268858355, -0.0864136815, -0.0217218585, 0.0334710889, 0.0320261233, -0.0141772442, 0.0631994754, -0.002993566, -0.0116663203, -0.0730536655, 0.0518292561, 0.1219456196, -0.0553350747, 0.0292072538, -0.0580828786, 0.0099074896, 0.0470679775, 0.0029772804, 0.0612570643, 0.0539137982, -0.0291125029, 0.1185345501, 0.0212599449, -0.0074972394, -0.0076808212, -0.0741906911, -0.088071838, 0.1176817864, 0.0730062947, -0.1497079134, 0.0196373183, 0.0462152101, -0.1096278802, -0.0464994647, 0.0080302181, 0.000096695, 0.0065615647, -0.052729398, 0.0902037546, 0.0685055777, -0.0684108287, -0.0425435752, -0.0367163382, -0.0093863541, -0.111996673, 0.0478733666, -0.0851819068, 0.0552403219, -0.0953677297, 0.0120394053, -0.0447702445, -0.0007391384, 0.0659472793, 0.0324051306, -0.012838874, 0.013762705, -0.0552877001, 0.0092086941, 0.0332105197, 0.0887824744, 0.0729115382, -0.0457888283, 0.0135495132, -0.0424725115, 0.0030498249, 0.0591251478, -0.0736695528, -0.0415249951, -0.0064016711, -0.0165815726, -0.021556044, 0.0075386935, -0.1313260496, 0.0180502255, 0.073716931, -0.0455282591, -0.0129810022, 0.1003421992, -0.068458207, 0.0761331022, 0.0595041551, 0.0644312501, 0.0617308244, -0.1093436256, 0.0217455477, -0.1250724345, -0.0451492518, 0.1266832054, -0.0299889576, -0.0798284262, -0.0699268579, 0.003636102, -0.008971815, -0.0804916844, -0.0952729732, -0.0999631882, -0.0306995958, -0.0010363483, -0.017019799, -0.0007398786, 0.0336369015, -0.0528241508, -0.0161196571, 0.0554298274, 0.0980681553, -0.0256303735, -0.0890193507, -0.0044178045, 0.0505974814, 0.1317050606, 0.0900616273, 0.1223246232, -0.0367637128, -0.0457888283, 0.0836658776, 0.0394641422, 0.0086697936, -0.0517818816, -0.0639101192, 0.0864136815, -0.1242196634, -0.0059427167, -0.0019468542, 0.10868036, -0.0748539567, -0.038279742, -0.01818051, -0.0174106508, 0.0224088095, 0.1016687229, -0.0174817145, -0.0329973288, 0.0386113748, -0.1066905707, 0.0276438501, -0.0426146388, -0.0343475416, -0.0933305621, 0.0804443136, 0.0415723696, 0.0822445974, -0.0399852768, -0.0053149862, 0.0183937009, 0.0985419154, -0.0441780463, -0.0603095479, 0.0111629516, -0.0305811558, -0.0605464242, 0.0552403219, -0.0134429177, 0.0861294195, -0.0210349075, 0.0541980527, -0.0970258862, -0.0951308459, -0.0658051521, -0.0417618752, 0.0878823325, 0.1042270213, -0.0605464242, 0.0184292328, 0.0195780993, 0.0072958916, 0.0594567806, -0.0182752609, -0.0495552123, 0.0711112544, -0.042188257, -0.0693583488, -0.0534874126, -0.0236642715 ]
712.4235
Anna Pasquali
A. Pasquali (MPIA), P. Castangia (INAF - Osservatorio Astronomico di Cagliari)
Dissecting the star-formation history of starburst galaxies: the case of NGC7673
17 pages, 10 figures, accepted by MNRAS
null
10.1111/j.1365-2966.2008.12887.x
null
astro-ph
null
We have collected archival data on NGC7673 to constrain the star-formation history that produced the young star clusters and the field stellar population in this galaxy during the last 2 Gyr. We have considered the sample of 50 star clusters detected by HST/WFPC2 in the UV, V and I bands and estimated their age, intrinsic reddening, and mass via comparison of their colours with STARBURST99 models. We have found two prominent epochs of cluster formation occurred about 20 Myr and 2 Myr ago, with somewhat minor events between 3 Myr and 6 Myr ago. The star clusters are characterised by an intrinsic reddening E(B-V) < 0.4 mag and a mass lower than 2e+06 solar masses. Out of the 50 star clusters, we have selected 31 located within the boundaries of the IUE large slit that was employed to obtain the spectrum of NGC7673 between 1150 Ang. and 3350 Ang. For each cluster, we have built a synthetic spectrum corresponding to the age, mass and intrinsic reddening derived from the cluster colours, properly redshifted to NGC7673. The spectra have then been added together in a final, clusters integrated spectrum. This and the IUE and FUSE spectra of NGC7673 have allowed us to describe the star-formation history of the unresolved stars in the field as either exponentially decaying or multi-burst. In the first case, we have derived an e-folding time of 700 (900) Myr and an initial star-formation rate of 16 (13) solar masses per year when the Fitzpatrick's (Calzetti's) extinction law is used. In the case of a multi-burst star-formation history, the field population turns out to be composed by a young (< 40 Myr) component 3 (2) times brighter than the star clusters, and a component as old as 850 (450) Myr, about 200 (100) times more massive than the star clusters together.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 13:48:43 GMT" } ]
2009-11-13T00:00:00
[ [ "Pasquali", "A.", "", "MPIA" ], [ "Castangia", "P.", "", "INAF - Osservatorio Astronomico di\n Cagliari" ] ]
[ 0.0098470701, 0.003018986, -0.0036158827, -0.1017967612, 0.0235032383, 0.0724280626, 0.0803774819, 0.0518644564, -0.0517540462, 0.0447983034, 0.0569708534, 0.0557287596, -0.1250929832, -0.088878952, 0.0267050881, 0.0984292999, -0.014035698, -0.020273786, -0.0989813432, -0.0020943137, -0.0171823427, 0.0115791056, -0.0604487285, 0.0282646101, -0.1403293759, -0.0630433336, -0.0174721666, -0.0085704699, 0.0070143985, -0.0451295301, -0.0222887434, -0.0289270617, -0.0030500386, -0.0207292214, -0.1449665427, 0.1691460311, -0.0031604471, 0.0400783345, -0.1096357703, -0.0187004618, -0.002083963, 0.0191973019, -0.0534101762, -0.0188798755, 0.0459575951, -0.0228959899, -0.0170857366, -0.0957794935, -0.0547626838, 0.0451019257, -0.1203454137, -0.0307764076, 0.0130282184, -0.0556735545, -0.0191696994, -0.0085428683, 0.0234618355, -0.033177793, 0.0165888965, -0.0442186594, 0.0048269276, -0.0524717048, 0.0593998432, -0.0354135707, -0.0478621423, 0.0439702384, 0.0494906716, 0.0265946798, -0.0029758578, 0.0915839598, -0.0462888181, -0.0575228967, -0.0449915193, -0.0128419045, 0.0678461045, -0.0632641464, -0.0012645238, -0.086394757, -0.0574676953, 0.0321013108, 0.0840761736, 0.0005278913, -0.0342266783, 0.0617184266, -0.0071351579, -0.0105785271, 0.0354411714, -0.006089726, -0.1189100966, -0.0541002303, -0.0173203535, 0.0495182723, -0.0136216655, -0.0036745374, 0.0923568234, -0.1178060099, 0.0605591349, -0.1199037731, 0.159982115, -0.0201633759, 0.0369040854, 0.0743050128, 0.0389466472, -0.1220015436, 0.0202047806, -0.0121932533, 0.0679565147, 0.0816471875, 0.016174864, 0.003605532, 0.0520024672, 0.0110063609, -0.0497114882, 0.1586572081, -0.0961107165, 0.0891549736, -0.1503765583, 0.0008349653, 0.0006482194, 0.0442462601, -0.0192249026, -0.108421281, -0.0076388973, 0.0469788723, 0.0873884335, -0.1002510414, 0.0564464144, -0.0088809943, -0.0566396303, -0.0966627598, 0.0419828817, -0.1133896634, 0.0449087135, 0.0271053202, -0.0661347732, -0.0796598271, 0.0491594449, -0.0147671551, -0.0024755686, -0.0493526608, -0.050429143, -0.0481105633, 0.0485245958, 0.0658035427, 0.0652514994, 0.0811503455, -0.1386732459, 0.0452399366, 0.1162602901, 0.0642026216, -0.0429213569, -0.0010575077, -0.0322669223, -0.1015759408, -0.003093167, -0.1579947621, 0.0381461829, -0.0273537394, -0.0160920583, 0.0477517359, -0.0674044713, 0.0123312641, -0.1390044689, -0.0095365457, -0.042728141, 0.0878852755, -0.0579645336, -0.0527477264, -0.1934359223, -0.0964419395, 0.0287062451, -0.0548178852, 0.0535757877, -0.0953930616, -0.0013654443, 0.0617736317, -0.0119586354, -0.0948410183, 0.0178861991, -0.0302243643, -0.0310800299, 0.0760163441, 0.031714879, -0.0592894368, -0.0619944483, -0.025531996, -0.0356895924, 0.0193353128, 0.0330949873, -0.0575781018, -0.0299483426, -0.0512848087, 0.0142703159, 0.0858979151, -0.0380357727, -0.105937086, 0.0106130298, -0.057743717, -0.0662451833, 0.0451019257, 0.0552595221, -0.0048165768, 0.0088050887, -0.1086420938, -0.0383669995, -0.0341714732, 0.0414308384, 0.0211156514, 0.0111029679, -0.0296171159, 0.074249804, -0.0006163045, -0.0519472621, 0.0068315342, -0.0133180413, 0.0197907481, -0.1094701588, 0.06569314, 0.0770100206, -0.0038470509, -0.0048614303, 0.0480277576, 0.0043921936, 0.0226751734, 0.1226639897, -0.0169615261, 0.0711583644, -0.0451019257, -0.0362416357, 0.0562807992, 0.0003920369, 0.0834137201, -0.1204558164, -0.0596206635, 0.0025290477, 0.0692262128, -0.1080900505, 0.0726488829, -0.0101230917, -0.0596206635, -0.0989813432, 0.0567500368, 0.0360760204, 0.0376217403, -0.051008787, 0.0104474174, -0.0388638377, 0.0000670646, -0.0019632035, 0.0097573632, 0.0326533541, -0.0229925979, -0.0005097773, -0.0690053925, -0.0550663061, 0.0361588262 ]
712.4236
Richard Melrose
Richard Melrose, Gunther Uhlmann
Generalized backscattering and the Lax-Phillips transform
Minor changes, typos corrected, references added
null
null
null
math.AP
null
Using the free-space translation representation (modified Radon transform) of Lax and Phillips in odd dimensions, it is shown that the generalized backscattering transform (so outgoing angle $\omega =S\theta$ in terms of the incoming angle with $S$ orthogonal and $\Id-S$ invertible) may be further restricted to give an entire, globally Fredholm, operator on appropriate Sobolev spaces of potentials with compact support. As a corollary we show that the modified backscattering map is a local isomorphism near elements of a generic set of potentials.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 13:53:17 GMT" }, { "version": "v2", "created": "Thu, 3 Jan 2008 19:35:47 GMT" } ]
2008-01-03T00:00:00
[ [ "Melrose", "Richard", "" ], [ "Uhlmann", "Gunther", "" ] ]
[ 0.004786632, 0.0201535244, 0.0582968928, 0.0665161535, -0.0030039775, -0.0453692451, -0.0735923424, -0.081103988, -0.0346733145, -0.0076885493, -0.0265220925, 0.0187927186, 0.0202896055, 0.0580791645, 0.0786545351, 0.0746265575, 0.0099270735, -0.071142897, 0.0287402049, 0.0169284157, -0.0563917644, -0.1083200872, -0.0206298064, 0.0014458555, -0.0075252526, -0.0316795446, -0.0187927186, -0.0227934867, 0.1141987666, 0.0247938707, -0.0589500777, -0.0527992398, -0.0699453875, -0.0965627357, 0.0048852903, 0.1577445269, -0.041368477, 0.0622704439, -0.0462673753, 0.0302915219, 0.0228207018, -0.0096072843, -0.0369594693, 0.0649920553, 0.0554664172, 0.0455325395, -0.0470838584, -0.0114579797, 0.0435729809, -0.0307541974, -0.009389556, 0.011281075, 0.0746265575, -0.0677680969, -0.0604197495, 0.0129208453, -0.0291212294, 0.0568272248, 0.0558474436, -0.0360069051, 0.0090765702, -0.0146286553, -0.0447977073, -0.0160030685, -0.1122392118, 0.0523365662, -0.0327954032, 0.0524182133, 0.0599842928, 0.0471110754, -0.0750620142, 0.1216015518, 0.0082600871, -0.0417222865, 0.0935145319, 0.0378848165, 0.0417495035, 0.1349918693, 0.0602564514, 0.0427292809, 0.0353809334, 0.0433280356, 0.089813143, -0.0209700074, -0.0440084375, 0.0596576966, 0.0340201296, -0.005773216, -0.0737556368, 0.0191465281, -0.0027131052, -0.0395722128, -0.0313529521, 0.0586779192, 0.0685301498, -0.0163704865, 0.0472199395, -0.0499687642, 0.0872003958, 0.0683668479, -0.0080219461, 0.0080559663, 0.0329042673, -0.2154426724, 0.124867484, -0.0357891768, -0.0005315645, 0.022616582, 0.0203984696, 0.0303187389, -0.0726125613, -0.0826825202, 0.0133222826, 0.0105870645, -0.0397355109, -0.0338024013, -0.1209483594, -0.0372044146, -0.1034756228, 0.0130024934, -0.0482541509, -0.0037626263, 0.1247586161, 0.0417495035, 0.1088099778, -0.0794165879, -0.0251612868, -0.0710340291, -0.0438723564, -0.0019697654, 0.1786465049, -0.0650464892, 0.0698365197, -0.0177176837, -0.0393272676, 0.005497653, 0.0245489255, -0.0410690978, 0.0725581273, 0.0213782489, 0.0415317751, 0.1736387312, 0.0485807434, -0.0525270775, -0.0431919545, 0.1121303439, -0.0912828073, 0.0422938243, 0.0616172589, 0.0046505518, 0.017200578, -0.0314890295, 0.0164793506, 0.0288218539, -0.0104850037, -0.0613995269, 0.046049647, -0.01480556, -0.0246305726, 0.0439267904, 0.0245761406, 0.0685845762, -0.0113218985, 0.0142340222, 0.0952563584, 0.0253109764, -0.0065454729, -0.0672782063, -0.1033123285, -0.1096808985, -0.0913916752, -0.1297663748, -0.0275563039, -0.1282422841, 0.006113417, 0.0619438514, -0.0084301876, -0.0860573202, -0.0930790752, -0.0287946369, -0.0345100202, -0.0016516773, 0.0971614867, -0.074136667, 0.0189424083, 0.0505947359, 0.0021262581, 0.0157036912, -0.0323055126, 0.036714524, -0.0163160544, 0.1404350847, 0.1560027003, 0.1085922495, -0.0307541974, -0.0541056134, 0.0540239662, 0.0417495035, -0.0687478781, -0.0298288483, 0.0512479208, 0.0368506052, 0.1171381101, -0.0323055126, -0.1089732796, -0.0065352665, 0.0549220964, 0.0455325395, -0.0838800296, -0.054513853, 0.0471382923, -0.0032268092, 0.0302643068, 0.0512751378, -0.0710340291, 0.0714694858, 0.0066441312, 0.0891599506, -0.006324342, 0.1247586161, -0.1048908606, 0.1256295294, 0.0571538173, 0.0102740787, -0.0273521841, 0.0395722128, 0.0778380558, -0.0777291879, -0.0250796396, -0.0778924897, 0.0319244899, 0.032033354, -0.0290123653, -0.0355986618, 0.0469205603, -0.0434641168, -0.0052561099, -0.0379936807, -0.0826280862, -0.1370602995, -0.0386196487, 0.0461585112, 0.0639034137, -0.0075524687, -0.0011048036, 0.0608552061, -0.003674174, -0.0065896991, -0.0196500272, -0.0353265032, -0.0409330204, 0.0873092562, 0.0331764296, 0.0090629626, -0.078763403, 0.1054896191 ]
712.4237
Hans-Thomas Janka
H.-Th. Janka, B. Mueller, F.S. Kitaura, and R. Buras (MPI for Astrophysics, Garching)
Dynamics of shock propagation and nucleosynthesis conditions in O-Ne-Mg core supernovae
10 pages, 11 figures; accepted by Astronomy & Astrophysics; significantly extended to account for referee's suggestions and questions
null
10.1051/0004-6361:20079334
null
astro-ph
null
It has been recently proposed that the shocked surface layers of exploding O-Ne-Mg cores provide the conditions for r-process nucleosynthesis, because their rapid expansion and high entropies enable heavy r-process isotopes to form even in an environment with very low initial neutron excess of the matter. We show here that the most sophisticated available hydrodynamic simulations (in spherical and axial symmetry) do not support this new r-process scenario because they fail to provide the necessary conditions of temperature, entropy, and expansion timescale by significant factors. This suggests that, either the formation of r-process elements works differently than suggested by Ning et al. (2007, NQM07), or that some essential core properties with influence on the explosion dynamics might be different from those predicted by Nomoto's progenitor model.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 18:02:21 GMT" }, { "version": "v2", "created": "Fri, 18 Apr 2008 19:04:31 GMT" } ]
2009-11-13T00:00:00
[ [ "Janka", "H. -Th.", "", "MPI for\n Astrophysics, Garching" ], [ "Mueller", "B.", "", "MPI for\n Astrophysics, Garching" ], [ "Kitaura", "F. S.", "", "MPI for\n Astrophysics, Garching" ], [ "Buras", "R.", "", "MPI for\n Astrophysics, Garching" ] ]
[ 0.0140105393, 0.0604221001, 0.017678082, -0.0316886231, 0.0078166146, 0.0650131255, 0.0620579831, 0.0555672236, -0.008370704, -0.0748284161, 0.0056860098, 0.0647492707, -0.1405803263, -0.0109630497, -0.0270184409, 0.0202902164, -0.087176688, 0.0039379909, -0.0118271643, 0.0018799453, -0.0575724989, -0.1014774665, 0.0504484959, 0.0054947175, 0.0121042095, -0.0122625204, 0.0345909931, 0.1277043521, 0.0798943788, -0.0457255468, 0.0362796448, 0.0048350873, 0.0141028883, -0.0304749031, -0.1516621113, 0.072875917, 0.0479946733, -0.009525056, -0.0997360423, 0.0076912851, -0.0222163368, -0.0373350531, -0.0243403446, 0.1383639723, -0.0809497833, 0.1415302008, -0.0355672464, -0.1269655675, -0.0038885183, 0.0516094454, -0.0841160119, 0.0309498366, 0.0863323659, -0.0462004803, -0.0955671817, -0.0801582262, 0.0613719672, 0.0436411165, -0.0164247844, -0.0631661639, -0.0687598214, -0.1563059092, -0.0077440552, 0.0483376794, -0.0013464696, -0.0148680583, -0.0288390201, 0.0238654111, 0.0456727743, 0.0352242365, -0.0611608885, -0.0505012684, -0.0126253171, -0.1139840484, -0.0051747966, -0.039129246, -0.0030260524, -0.0227308478, -0.0582057461, -0.0272559077, 0.0196437798, 0.0455672368, 0.0111345528, -0.0525329262, -0.0664906949, 0.0246173888, 0.0607914925, 0.0664379299, -0.1233771816, -0.0215698984, -0.0579418913, -0.0110026272, 0.0019145758, 0.0202902164, 0.019564623, -0.1132452637, 0.0200791359, 0.0566754043, 0.1076516062, 0.0597360879, -0.0974141508, -0.161160782, 0.0421107747, -0.0491556227, 0.1373085678, 0.0270184409, -0.0301318951, 0.0339049771, -0.0764115304, 0.0389445499, 0.1659101248, -0.0299999695, -0.0534300245, 0.0039379909, -0.091556631, 0.002135552, -0.0593139231, 0.0595777743, -0.09372022, 0.0977307707, -0.0483376794, 0.0261609238, -0.0623746067, 0.0650131255, 0.0407123603, -0.0817413405, 0.1010025367, 0.0123878503, -0.0119327055, 0.001354715, 0.0382057652, -0.0625856891, -0.0362796448, -0.0416094549, -0.1321370602, 0.0814774856, 0.0445118286, -0.0036411572, 0.0195910092, -0.0229419284, 0.0002327257, -0.0086411517, -0.0205144901, 0.0133311208, -0.0068997289, 0.0667545497, -0.0644326508, 0.0540896542, 0.0535091795, 0.0053990711, -0.0506331921, -0.0928231254, -0.0576780401, 0.0358310975, 0.0940368399, -0.1251713783, 0.0070316549, 0.0799999163, -0.0350923128, -0.0679682642, 0.0837993845, 0.0646965057, -0.0531925559, 0.0569920242, 0.0145250512, 0.0220976025, -0.0950922519, -0.0357519425, -0.128020972, -0.0942479223, 0.0318205468, -0.1027439609, -0.0831133723, 0.0487598442, 0.0345646068, 0.0240105297, 0.0006080964, -0.1254879981, -0.0353033952, 0.1245381311, 0.0007016814, 0.0559893884, -0.0447492935, -0.0739313215, -0.072875917, 0.0461477078, -0.0165699031, -0.0059300731, 0.0138654215, -0.0292875692, -0.0925064981, -0.0030260524, 0.000334556, 0.0853824988, -0.0075197811, -0.1373085678, 0.0359894074, -0.0331398062, 0.0340632908, 0.0366754234, 0.0626384616, 0.0662796125, 0.0622690655, -0.1010025367, -0.02472293, 0.0065138456, 0.0754088908, -0.0042282278, -0.0259894188, 0.045831088, 0.1089180931, -0.0262664631, 0.0287070945, 0.0443799011, -0.0067084362, -0.117044732, -0.1101845801, 0.0957782641, 0.0011024065, 0.0206332244, -0.0186807197, 0.0201055203, -0.0138126509, 0.0299208127, 0.0715038851, 0.0684959739, 0.0839576945, -0.0274406057, 0.0344590656, 0.0167282149, 0.0290501025, 0.0324801765, -0.0505540371, -0.0361213349, 0.0029040207, 0.0386015438, -0.0134036802, 0.0091226818, 0.0044492041, 0.0156068439, -0.0616885908, 0.0321635567, -0.0433772653, 0.1137729734, -0.0117348162, 0.0825856701, -0.0639049485, 0.0520579927, 0.0329287276, -0.0693930686, 0.0712928027, -0.0565170906, 0.0654352903, -0.081688568, -0.0272031389, -0.1033772007 ]
712.4238
Vladimir Ivashchuk
V. D. Ivashchuk and V. N. Melnikov
On the "scattering law" for Kasner parameters appearing in asymptotics of an exact S-brane solution
21 pages, Latex, minor corrections
Grav.Cosmol.14:154-162,2008
10.1134/S0202289308020059
IGC-PFUR/07-12-02
hep-th
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
A multidimensional cosmological model with scalar and form fields [1-4] is studied. An exact S-brane solution (either electric or magnetic) in a model with l scalar fields and one antisymmetric form of rank m > 1 is considered. This solution is defined on a product manifold containing n Ricci-flat factor spaces M_1, ..., M_n. In the case when the kinetic term for scalar fields is positive definite we singled out a special solution governed by the function cosh. It is shown that this special solution has Kasner-like asymptotics in the limits \tau \to + 0 and \tau \to + \infty, where \tau is a synchronous time variable. A relation between two sets of Kasner parameters \alpha_{\infty} and \alpha_0 is found. This relation, named as ``scattering law'' (SL) formula, is coinciding with the ``collision law'' (CL) formula obtained previously in [5] in a context of a billiard description of S-brane solutions near the singularity. A geometric sense of SL formula is clarified: it is shown that SL transformation is a map of a ``shadow'' part of the Kasner sphere S^{N-2} (N = n+l) onto ``illuminated'' part. This map is just a (generalized) inversion with respect to a point v located outside the Kasner sphere S^{N-2}. The shadow and illuminated parts of the Kasner sphere are defined with respect to a point-like source of light located at v. Explicit formulae for SL transformations corresponding to SM2- and SM5-brane solutions in 11-dimensional supergravity are presented.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 14:00:16 GMT" }, { "version": "v2", "created": "Fri, 4 Jul 2008 18:31:04 GMT" } ]
2009-11-13T00:00:00
[ [ "Ivashchuk", "V. D.", "" ], [ "Melnikov", "V. N.", "" ] ]
[ 0.0041916734, 0.0769592598, 0.0503931567, 0.0087024597, -0.0038459685, 0.0128043825, -0.0183223672, -0.0760019198, -0.0788207501, 0.0512175299, -0.0712152347, -0.081160903, -0.023494646, 0.0615354963, 0.0200242996, 0.0911065713, 0.0013396069, 0.0714811608, 0.1136039943, -0.0069273971, 0.0186547749, -0.0761082917, 0.0315921195, 0.0593548939, -0.0752041414, -0.0604186021, 0.0418834947, 0.0019578871, 0.1388138682, -0.0190403685, 0.042362161, -0.0330813117, -0.1179651916, -0.1039774343, -0.0619077943, 0.1445578933, -0.0468031429, 0.0984461531, -0.1059452966, 0.0121129723, -0.0084764212, 0.0297572259, -0.1108383536, 0.1094555333, -0.001263984, 0.0281350706, -0.0022038696, -0.0437715761, -0.0059700599, 0.0016869741, -0.0794589743, -0.0305815991, 0.0828628391, -0.0110625606, -0.0729171708, -0.0240929816, 0.0147988349, -0.0214337111, 0.0650457293, -0.034809839, 0.0762678459, -0.0876495242, -0.1397712082, -0.0175378826, -0.1061580405, -0.0000115434, -0.0424419418, 0.0487444103, -0.0028387702, 0.0406336375, -0.069034636, 0.0729703531, 0.0826500952, 0.0039190985, 0.0039390428, 0.0192664079, 0.0465372168, 0.1448770016, 0.0175378826, 0.081639573, 0.0613227524, 0.0283744056, 0.0392508171, -0.012604937, -0.0497017466, -0.0161151737, -0.0194658525, 0.1013181657, -0.1330698431, -0.0034371058, 0.0165805444, 0.033985462, -0.0637692809, 0.0000447713, 0.1603007615, -0.0243456122, 0.0436386131, -0.0229627918, 0.0714811608, -0.0222580861, -0.0054415301, 0.0134027181, 0.0479466282, -0.0542225055, 0.0800971985, 0.0488507785, -0.0046138326, 0.006462025, -0.0270713624, -0.0502070077, -0.0152907996, 0.0065351548, -0.0822246149, 0.0673326999, -0.0297306329, -0.0115013402, -0.1207308322, 0.0797780827, -0.1215818003, 0.1432814449, 0.0291189998, 0.0475211442, 0.1003608331, 0.0048265741, -0.0062891725, -0.0529726483, -0.0050792047, -0.115199551, -0.1417922527, 0.0505793057, 0.0846711397, -0.0683964118, -0.0007009668, -0.1043497324, -0.0738213211, -0.0243456122, 0.0023119024, -0.0273106974, 0.0913724974, 0.038373258, 0.0008542903, 0.1064771488, 0.0071999719, 0.0586102977, -0.0114880437, 0.072598055, -0.0531853884, 0.0711088628, 0.0257284325, 0.0047667404, -0.0603122301, -0.0156099116, 0.0752041414, 0.0970101506, -0.0479200371, -0.1026478037, 0.0051955478, 0.0327621996, 0.0212342665, 0.0446491353, 0.0594612658, 0.1014777198, 0.004829898, 0.0220719371, -0.0176043641, -0.0544352457, -0.0401017852, -0.0801503807, -0.0431865379, -0.1596625447, -0.0774379298, -0.1048815846, -0.1444515139, -0.0549936928, 0.0093207397, -0.0181894023, -0.004736824, -0.1559395641, -0.0227766428, 0.0356873944, 0.0080841789, 0.0887664184, 0.042734459, -0.0072930465, 0.0457394347, 0.051350493, 0.017285252, 0.0265661012, 0.0461117327, -0.0303954501, 0.0016811569, 0.0618014224, 0.0702047125, 0.0952018499, 0.0062326626, -0.0621205345, -0.0081639569, 0.0492762625, 0.0023717359, 0.0212874524, 0.1012117937, -0.0331876837, 0.0927021354, 0.0190137774, -0.0101251686, 0.0226569753, 0.0453139506, 0.0825437233, -0.0458192118, 0.052201461, 0.0610568263, 0.0395965241, 0.0402347483, 0.0141606098, -0.1331762075, 0.0904683471, -0.0641947612, 0.0009972261, -0.0669604018, 0.0723853111, -0.0319910124, 0.063662909, -0.0511377528, 0.0492230766, 0.0525205731, 0.030262487, 0.0652052909, -0.0182425883, -0.0086492738, -0.0009398856, 0.038984891, 0.0916916132, -0.0364319906, 0.0636097267, 0.0314591564, -0.0909470171, -0.0894578248, -0.0112885991, -0.0423089787, -0.1212626845, 0.0394635573, 0.0313527882, -0.0400220044, 0.0585571118, 0.0116077112, 0.0318846405, -0.0099988533, -0.0226436798, -0.011534581, -0.0918511674, -0.0140409432, 0.0483189262, -0.0715875328, 0.0127511974, -0.0607909001, 0.056004215 ]
712.4239
Kuiroukidis
K. Kleidis, A. Kuiroukidis, D. B. Papadopoulos, L. Vlahos
Dynamo effects in magnetized ideal-plasma cosmologies
7 pages, RevTex, accepted for publication to IJMP A
Int.J.Mod.Phys.A23:1697-1710,2008
10.1142/S0217751X08039542
null
astro-ph
null
The excitation of cosmological perturbations in an anisotropic cosmological model and in the presence of a homogeneous magnetic field has been studied, using the ideal magnetohydrodynamic (MHD) equations. In this case, the system of partial differential equations which governs the evolution of the magnetized cosmological perturbations can be solved analytically. Our results verify that fast-magnetosonic modes propagating normal to the magnetic field, are excited. But, what's most important, is that, at late times, the magnetic-induction contrast grows, resulting in the enhancement of the ambient magnetic field. This process can be particularly favored by condensations, formed within the plasma fluid due to gravitational instabilities.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 14:01:20 GMT" } ]
2009-06-23T00:00:00
[ [ "Kleidis", "K.", "" ], [ "Kuiroukidis", "A.", "" ], [ "Papadopoulos", "D. B.", "" ], [ "Vlahos", "L.", "" ] ]
[ 0.1083827242, 0.0516482517, -0.0776342154, -0.0152933393, -0.0120219747, -0.0088373078, -0.0178017709, -0.0148540745, -0.112544179, -0.0583528168, -0.0487814732, 0.031118419, -0.060202349, -0.066120863, 0.0796687007, 0.1956807524, -0.1043137535, 0.0175936986, 0.0503073409, 0.0252230279, -0.0740738586, -0.0067623607, 0.1250285357, 0.0702360794, -0.0953435078, -0.0045111305, -0.0135247214, 0.0518794432, 0.0986726731, -0.0417070054, 0.1276178807, -0.0028653336, -0.0731953308, -0.0467932262, -0.0546999834, 0.1682151705, -0.0349099636, 0.0190386474, -0.0868356451, -0.0336152911, -0.0088835461, -0.1078278646, -0.0809171349, 0.1410270184, 0.0065311692, -0.0375455506, -0.0548849404, 0.0316039212, 0.1042212769, -0.0102071194, -0.0087563898, -0.0122531662, 0.0238821153, 0.0168654434, 0.0186802987, -0.066583246, 0.038863346, -0.0404585674, -0.0988576263, -0.0482266136, -0.0086061154, -0.0293613616, -0.0441807583, 0.0544225536, -0.0134900426, 0.0742125735, -0.0484115668, 0.004551589, -0.0286677852, 0.102926597, 0.0105770258, -0.0682478249, 0.0257085301, -0.0286215469, -0.0399961844, -0.046469558, 0.0224371664, 0.0486889966, 0.0007069412, 0.0545150302, 0.0021009557, -0.0128427055, 0.0024477434, -0.0012455459, -0.0792063177, 0.0917369127, 0.0092592323, -0.0114728939, -0.0613583103, 0.0404354483, 0.0743512884, -0.0250611939, -0.0081495121, -0.102926597, 0.0667219609, -0.0172353499, 0.1193874553, -0.0263789874, 0.1419517845, 0.1184626892, 0.0305173211, 0.0324593335, 0.0221366175, -0.0915519595, 0.1083827242, 0.0088662067, 0.0107446397, -0.0118948193, 0.0032366854, -0.0185531434, 0.1225316674, 0.035164278, -0.0468394645, -0.0160215925, -0.0990425795, -0.0731953308, -0.0898873806, -0.0278817341, -0.1231790036, -0.0115075726, -0.0956209376, 0.0571043789, 0.0723630413, 0.006849058, 0.0163452625, -0.1137463748, -0.0826279595, 0.0387477502, 0.0130392192, 0.0270263236, -0.0352105163, 0.0316039212, -0.0588151999, -0.0856334493, -0.0539139323, 0.0687564462, 0.040736001, -0.0535902642, 0.0864657387, 0.0202639624, 0.1100473106, -0.0813795179, 0.0724092796, 0.0232810173, 0.0442269966, 0.0339851975, 0.0297775064, -0.0358116142, 0.0310721807, -0.0628841743, -0.0236740429, -0.0134091256, -0.0065485085, 0.0025243256, -0.0078605218, -0.0680166334, 0.0333609805, 0.0342163891, -0.0144148106, -0.029569434, -0.0077680452, 0.0328061208, -0.0857259259, -0.0242751408, -0.0026962745, 0.0527579747, -0.0890088528, -0.0646412373, -0.0569194257, -0.1303921938, -0.0158481989, -0.0687564462, -0.1352934539, 0.0577517189, 0.1350160241, 0.1048686132, -0.0539601706, -0.1436163634, -0.0493363366, 0.1521242261, 0.0548387021, 0.0154782925, 0.0728716627, 0.0054445677, -0.0415451713, 0.006276858, -0.0164492987, 0.0382160097, 0.0068837367, -0.0688026845, -0.0907196701, -0.0095886812, -0.0909508616, 0.0114902332, -0.0649186671, -0.0694962591, 0.0321125425, 0.0183219519, -0.0223331302, -0.0027410681, 0.0484578051, 0.0329217166, 0.1054234728, -0.0684790164, -0.0391407758, 0.1193874553, -0.0225758813, 0.0415451713, -0.047533039, -0.0034331987, 0.0391176566, 0.0173278265, 0.0039158114, 0.0588614382, -0.0169348009, -0.1284501702, -0.1280802637, 0.0372450016, 0.0567807108, 0.0537289791, -0.0687102079, 0.0357653759, -0.0208535027, 0.0673692971, -0.0123803224, -0.0516482517, 0.0324824527, -0.0131316958, 0.046122767, 0.0837839171, -0.0683403015, -0.0100857429, 0.0460765287, 0.0597862042, 0.0576592423, -0.0942800269, 0.0337077677, 0.0688951612, -0.0111261066, -0.0294075999, 0.0305173211, 0.0768944025, -0.0870668441, -0.0004092818, -0.0276505426, 0.0228879899, -0.0301242936, 0.0211078133, -0.0070166718, -0.0892400444, 0.0881765634, 0.0302167721, -0.0027656322, 0.0224949643, -0.0213390049, 0.0584915318 ]
712.424
Umberto D'Alesio
M. Boglione (1), U. D'Alesio (2,3), F. Murgia (3) ((1) INFN Torino, Italy, (2) University Cagliari, Italy, (3) INFN Cagliari, Italy)
Single spin asymmetries in inclusive hadron production from SIDIS to hadronic collisions: universality and phenomenology
5 pages, 6 ps figures
Phys.Rev.D77:051502,2008
10.1103/PhysRevD.77.051502
null
hep-ph
null
In a perturbative QCD approach, with inclusion of spin and transverse momentum effects, experimental data on azimuthal asymmetries observed in polarized semi-inclusive deeply inelastic scattering and e+ e- annihilations can be used to determine the Sivers, transversity and Collins soft functions. By using these functions, within the same scheme, we predict p(transv. polarized) p -> h + X single spin asymmetries in remarkable agreement with RHIC experimental data.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 14:14:15 GMT" } ]
2008-11-26T00:00:00
[ [ "Boglione", "M.", "" ], [ "D'Alesio", "U.", "" ], [ "Murgia", "F.", "" ] ]
[ 0.0107562384, -0.0472086221, 0.0209183451, 0.041217804, 0.0576306619, 0.0648097396, -0.0048365938, 0.0134669589, 0.0346328579, -0.0921892524, 0.0225274488, 0.004341485, -0.0083549609, 0.0330980197, -0.0017220502, 0.0522339754, 0.0223170277, 0.1078346893, 0.090208821, 0.0723353922, 0.0039980034, -0.0406979397, -0.0288648419, -0.0126995398, -0.0330485106, -0.06218566, 0.0446340553, -0.0585218556, 0.0905058831, 0.0053378916, 0.0632253885, -0.0517883785, -0.001375474, -0.088673979, -0.1157564297, 0.2330972105, -0.0724344105, 0.1204104498, 0.011975443, 0.0110347364, -0.0427278876, -0.0352517441, -0.0938231125, 0.0513427779, -0.0192349758, -0.0494613647, 0.0283449776, -0.1056562141, 0.0540163666, -0.0143705318, -0.0375787541, 0.0208317023, 0.099962458, 0.0571355522, -0.0565414205, 0.0355735645, -0.0252629258, 0.0931299627, -0.0272557382, -0.0746128932, -0.0496594086, -0.1026855558, 0.0977839828, 0.0272804927, -0.0231587123, 0.0021274204, -0.0486444384, 0.0829307213, 0.0133803142, -0.0152122173, 0.0223789159, 0.0542639196, 0.0293599498, 0.0431982391, 0.0426041111, -0.0342615284, 0.0549570732, 0.0342367701, -0.0138878012, 0.0276765805, 0.0466887578, -0.0276270695, 0.0023858054, -0.0593635403, -0.0446835682, -0.0076246751, 0.0592645183, -0.0129842274, -0.084267512, 0.0563928895, 0.0559968017, -0.0270824488, -0.110013172, 0.0096793761, 0.0996158868, -0.1532856822, 0.0830297396, -0.0318850055, -0.0618390851, 0.0834753364, 0.0252257921, 0.0139001785, 0.0654038712, -0.0243964847, 0.1254605651, -0.0320830494, 0.0133555587, -0.0316374488, -0.0083611496, 0.0077298856, 0.038791772, -0.1514042616, -0.0636214763, 0.0060991212, -0.0077484525, -0.0522834845, -0.0707510412, -0.0655028895, -0.0556997359, 0.0604032688, -0.0030449189, -0.0324048698, 0.066542618, 0.0148408851, 0.0291866623, -0.1318969727, -0.005520463, -0.1735851318, -0.0789203346, 0.0332960635, 0.1197172999, -0.0316126943, -0.0300778579, -0.0276518241, 0.0349299237, 0.0366628058, 0.0636214763, -0.0043198238, -0.0059443996, -0.0231215805, 0.0411682948, 0.1232820824, 0.0910505056, 0.0812473521, 0.0525805503, -0.0653543547, -0.0355240554, 0.0011008434, 0.082237564, -0.0146057084, -0.0638690293, -0.0735731646, 0.0189502873, 0.0313403867, -0.0652553365, -0.0315879397, 0.0124148522, 0.0088995798, 0.033939708, -0.0507981591, 0.0284439996, -0.0581257679, -0.1635839343, -0.0580762587, 0.0044281292, 0.0189874209, -0.1034777313, 0.0117835887, -0.1154593676, -0.1026855558, -0.0239261314, -0.1355607808, -0.063968055, -0.0028360449, 0.0276765805, -0.0405494086, 0.0072162105, -0.1138750166, -0.0972393602, 0.0819405019, -0.029978836, 0.0741672963, 0.0812473521, -0.0672852844, -0.1276390404, -0.0409207381, 0.0373312011, 0.1368480623, 0.0472333767, 0.0219209399, 0.0019448492, 0.0309938099, 0.0851091966, 0.1032796875, -0.0012106957, -0.0898127332, 0.0336178839, 0.0797125101, -0.0086953482, 0.0695627853, 0.0958530605, -0.0381976403, 0.0882283822, -0.032256335, -0.1015963182, -0.023950886, -0.0005276003, -0.0601557158, -0.0520854443, -0.0193216205, 0.0393116362, 0.0297807921, 0.0886244699, 0.0737712085, -0.0295827482, 0.0649087578, -0.0588189214, 0.0594130531, 0.1154593676, 0.0738702267, -0.0804551765, -0.0036823715, 0.1228859946, 0.0509466939, 0.0196558181, 0.0773855001, 0.1073395833, -0.0405246541, 0.0056132958, -0.0319592729, 0.0446340553, 0.0442379676, -0.0486691929, 0.0658989772, -0.0568384863, -0.0621361509, 0.016103413, -0.0086767813, -0.052927129, -0.0642156079, -0.0213515665, -0.0058577554, 0.0100135747, 0.0711471289, -0.0217600297, -0.0428269096, 0.0450796522, 0.0515903346, 0.0484216362, -0.0075751641, 0.0006966335, -0.0323058479, 0.0199157503, -0.0009762926, 0.0021026651, -0.0540163666 ]
712.4241
Olli Ahonen
Olli Ahonen, Mikko Mottonen, and Jeremy L. O'Brien
Entanglement-Enhanced Quantum Key Distribution
7 pages, 5 figures, new results
Physical Review A 78, 032314 (2008)
10.1103/PhysRevA.78.032314
null
quant-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We present and analyze a quantum key distribution protocol based on sending entangled N-qubit states instead of single-qubit ones as in the trail-blazing scheme by Bennett and Brassard (BB84). Since the qubits are sent individually, an eavesdropper is limited to accessing them one by one. In an intercept-resend attack, this fundamental restriction allows one to make the eavesdropper's information on the transmitted key vanish if even one of the qubits is not intercepted. The implied upper bound 1/(2N) for Eve's information is further shown not to be the lowest since in the case N = 2, the information can be reduced to less than 30% of that in BB84. In general, the protocol is at least as secure as BB84.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 14:32:38 GMT" }, { "version": "v2", "created": "Thu, 17 Jul 2008 09:27:55 GMT" }, { "version": "v3", "created": "Tue, 7 Oct 2008 09:07:49 GMT" } ]
2008-10-07T00:00:00
[ [ "Ahonen", "Olli", "" ], [ "Mottonen", "Mikko", "" ], [ "O'Brien", "Jeremy L.", "" ] ]
[ 0.1113841236, -0.054512579, 0.0569228269, 0.0344870277, -0.0325383171, 0.0399229005, -0.0056281802, 0.1172302514, -0.1145635992, -0.0035897277, 0.1211276725, 0.0077050943, -0.0996405855, 0.0556920618, 0.0596920438, -0.0241152775, 0.0552305244, 0.0147819864, -0.0244101491, 0.0290255137, -0.0648715124, 0.0083332965, 0.0781534985, -0.001593743, -0.0550766811, -0.0216409303, 0.0291280765, -0.0153717268, 0.1077943966, -0.0636920258, 0.0916406214, -0.057333082, 0.0140127586, -0.0627689511, -0.0107884137, 0.1434865445, -0.0390767492, -0.0150640365, -0.1194866523, 0.0454869792, -0.0009086498, -0.0320767835, -0.0683586746, 0.071486868, 0.0438716002, -0.0321537033, -0.0278716721, -0.0244357903, -0.0254357848, 0.042384427, 0.0012588085, 0.1323071122, -0.0117307175, 0.0323331915, -0.0738458261, -0.0650253519, -0.0120319985, 0.0621535741, 0.0128332768, -0.0046570306, 0.0223845169, -0.0462305658, -0.0298716631, 0.0774868354, -0.0049294652, -0.0091538057, -0.0224101581, 0.0049294652, 0.0358972773, 0.1133328304, -0.1359993964, 0.1057431251, 0.0192435049, -0.0517946444, 0.0705125108, 0.0392305963, -0.1117943823, 0.0197947845, -0.005538437, 0.0207563192, 0.0300767906, -0.0019839655, 0.022128107, -0.0256793741, -0.0309485812, -0.0438972414, -0.083435528, 0.0533843786, -0.1242045835, -0.0146794226, -0.0063076643, -0.0037692143, -0.0163460821, -0.0488202982, 0.0239614323, 0.0474613309, 0.0686663613, 0.0587176904, 0.0044871597, -0.033871647, 0.0024278739, -0.0394613631, -0.0614869073, -0.0831278414, 0.1316917241, -0.082409896, -0.0327690877, 0.0632304922, -0.0573843643, 0.0426921211, -0.0199358091, -0.0459485166, 0.0372306034, -0.0854355246, 0.0287178215, -0.1229738146, 0.0406921282, -0.1133328304, 0.054922834, 0.0823586136, -0.0830252767, -0.0665638074, 0.0561535992, 0.0216281097, -0.0268460363, -0.0486151688, -0.0425895564, -0.1591787785, 0.0330511369, 0.0769740194, 0.2205118537, 0.0525125898, 0.082922712, 0.0956406072, -0.0301793534, 0.0065063816, 0.0499228574, -0.0230511799, -0.0024823609, -0.0957431644, -0.0017596076, -0.0957944468, 0.054256171, -0.0102627752, -0.0262178332, 0.0865637213, -0.0279742349, -0.0087371413, 0.0401536711, -0.0341793373, -0.0846662968, -0.1537429094, -0.0291024353, 0.0224229787, 0.0777432472, 0.0425126329, -0.0423331484, 0.1042559519, 0.0292562805, -0.1227686927, -0.0187819693, 0.0293075629, -0.094512403, -0.0192435049, 0.0323075503, -0.0330767781, -0.0273075718, 0.0291280765, -0.1410250217, -0.0076025305, -0.0151922405, -0.038128037, 0.0725637823, 0.0543074533, 0.0459997989, -0.0156665985, 0.0190383773, -0.2176400721, -0.0124678938, -0.0477177389, 0.0365895815, -0.0415382795, 0.1072815806, -0.0396152101, -0.0401280299, 0.0394357219, -0.0117884092, 0.0364870168, -0.0077499659, -0.0221152864, -0.0512305424, 0.1426660419, -0.0204229876, 0.0489997827, 0.0358716361, -0.0383075252, -0.0201409366, 0.0362306088, 0.0318716541, -0.1005636603, -0.0212434959, 0.0090191914, -0.0135896839, -0.0607689619, 0.0337947235, -0.0510254167, 0.0729740337, -0.109025158, -0.0833842456, -0.0114807189, 0.082922712, 0.1051277444, 0.0014591282, -0.0251152739, -0.0154486494, 0.0013068853, -0.1046149209, 0.0076602227, -0.0155127523, 0.0860509053, -0.1203071624, -0.032512676, -0.0395639278, 0.0954354778, 0.0024599251, 0.086820133, 0.0339742079, -0.0346152335, 0.0268203951, -0.0346921533, -0.0281793624, -0.0482561961, 0.0363075323, 0.003032038, -0.0261024497, 0.0114230262, 0.0070320205, -0.090256013, -0.1161020547, -0.073025316, 0.0012860521, -0.0218460578, 0.0635894611, 0.0498972163, -0.0360511243, 0.0194999147, -0.0503331125, 0.034794718, -0.049051065, -0.0169358235, 0.0048749787, 0.0816919506, 0.030666532, -0.083589375, -0.0275383405, -0.0544612966 ]
712.4242
Bojan Novakovic
Bojan Novakovic
Orbits Of Five Visual Binary Stars
9 pages, 5 figures, 4 tables
Baltic Astron.16:435-442, 2007
null
null
astro-ph
null
We presented here the orbital parameters for five visual binary stars calculated by using the new method which we named Sector Grid Search. Orbital parameters were obtained for the following stars: WDS 00152+2722 = ADS 195, WDS 02202+2949 = ADS 1780, WDS 11550$-$5606 = HIP 58106, WDS 16256$-$2327 = ADS 10049 and WDS 16256$-$2327 = ADS 10045. In addition, their masses, dynamical parallaxes and ephemerides were calculated as well.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 15:13:52 GMT" } ]
2009-06-23T00:00:00
[ [ "Novakovic", "Bojan", "" ] ]
[ -0.0995210186, 0.061308749, 0.0177716091, -0.0502097532, -0.0611501932, -0.0106761791, 0.0354903676, 0.0036369038, 0.0240081903, -0.0700293928, -0.0041092718, -0.0654840916, -0.1142668277, -0.1247315928, 0.0200706888, 0.1540118158, -0.0386350825, 0.0601988509, -0.0959799066, 0.0330063067, -0.0243120901, -0.1098272279, 0.0201499667, 0.075790301, 0.0589303933, -0.0064612022, -0.0265186764, -0.0442638621, 0.1365705281, -0.0415948145, 0.051953882, -0.0347240083, -0.0061374814, -0.0212598667, -0.0834010392, 0.0283024441, 0.0256466139, 0.0510025397, -0.0222376343, 0.0180887245, 0.0629471764, 0.0203878023, 0.049628377, 0.0415155366, -0.0163842347, -0.0192250498, 0.049179133, -0.1097215191, 0.0604102612, 0.0588246882, -0.0373137742, 0.0150232865, 0.0242063869, -0.0408548824, -0.000368315, -0.1208205223, -0.0115548493, 0.0660126135, 0.0534601733, 0.0214580633, 0.0834010392, 0.00091831, 0.0387143604, 0.0134112891, 0.0533544682, -0.0129752569, 0.0376044624, -0.0075644958, 0.0439995974, -0.0460608415, -0.0154857449, 0.0876292288, 0.0795956701, -0.0395335741, -0.0282760188, -0.014560828, 0.0767416432, -0.0541208275, 0.0680738539, 0.0494433939, 0.0723020434, 0.050183326, -0.0115614561, -0.0141115831, -0.057609085, 0.0475407094, -0.0011206354, -0.0333234183, -0.089056246, 0.0046311892, -0.0397185571, 0.0132130925, -0.0211277362, 0.0178905278, 0.0630528778, 0.0270604137, -0.0491262786, -0.1063918248, 0.0879463479, 0.0140851568, -0.0548607595, 0.0227397326, -0.0258315969, 0.0586661324, 0.0638985187, 0.0263733324, 0.1084530652, 0.0062894323, 0.0238892715, 0.0619429797, -0.0895847678, -0.0212466531, -0.0154857449, -0.0232550427, 0.1150067598, 0.0128365196, 0.0791728497, 0.0794371143, -0.0043140748, -0.0249463189, -0.0005450401, -0.0419912077, 0.0688666403, -0.060938783, 0.1060747057, -0.0692366064, -0.0184719041, -0.0679681525, 0.0283024441, -0.0289631002, -0.034406893, -0.1045948416, 0.1018465161, -0.0294387713, -0.0865193307, -0.0412777029, 0.0383972488, 0.039427869, 0.0279060528, 0.1625738889, -0.0068972344, -0.0245499257, 0.0878934935, -0.033957649, -0.0680209994, 0.0588775426, -0.0765830874, 0.091011785, -0.1623624861, -0.0527730919, -0.0528787971, -0.0348825641, 0.0145476153, -0.0992567539, -0.0801241919, -0.11521817, 0.0845637918, -0.0262544155, -0.0329270288, -0.0506589971, 0.0465365127, -0.0054173679, 0.0413305536, 0.0364681371, -0.0342483371, 0.1448155046, -0.0258712359, -0.0115548493, -0.1492550969, 0.0467743501, 0.0737290606, -0.020731343, 0.0702408031, -0.1101443395, -0.0543322377, 0.1107785702, 0.0243385173, -0.0657483488, -0.0833481923, -0.0571334139, -0.0294387713, 0.0269018561, 0.1687047631, -0.1431242228, -0.0203217361, 0.0098239342, 0.1422785819, -0.069870837, 0.0148383034, -0.0473821498, 0.0228322241, -0.0127968807, 0.1116242111, 0.1480923444, -0.0520860106, 0.0105176223, -0.1290654838, 0.0365738422, -0.0444224179, -0.069500871, 0.0819740295, -0.0651141182, 0.0769530535, -0.1011065841, -0.1406930089, -0.052693814, 0.0567105934, 0.0451359265, 0.054279387, 0.0351732522, 0.0047038612, 0.0070425784, -0.0589832477, 0.0820268765, -0.0894790664, -0.0376837403, -0.0819211751, 0.0025567336, 0.0839824155, -0.0024923196, -0.0692366064, 0.018141577, 0.0577676408, 0.0280910358, 0.0535130277, -0.0375251845, 0.063264288, 0.0631585866, 0.080441311, 0.039877113, 0.052958075, -0.0251577292, 0.0439731739, 0.0263336934, -0.0189079363, 0.0566577427, -0.0641627759, 0.0357546285, -0.0431539603, -0.006890628, -0.0237175021, 0.0579262003, 0.0104978019, -0.0136623383, -0.042202618, -0.0383708216, 0.0231757648, 0.006431473, -0.0194893125, 0.0246292055, 0.0652726814, 0.0809169784, -0.0451359265, -0.0248141885, 0.0541736819, 0.0463251024 ]
712.4243
Andrei V. Rode
V. G. Shvedov
Momentum transfer in a standing optical vortex
English has been corrected; a second address entered; Eq.(13) and (14) corrected. 11 pages, including 1 figure
null
10.1117/12.793596
null
physics.optics physics.gen-ph
null
A field superposition of singular beams incident on, and then reflected from a mirror has been investigated. It was demonstrated that the standing optical wave, which contains a vortex, possesses an orbital angle momentum where the energy flux circulates only in the azimuth direction of the beam. We show in this paper that the standing light wave containing the optical vortex transfers angular momentum to a substance located in the field of the vortex without moving the substance in the azimuth or radial directions. This property of the standing vortex present an opportunity to form the three-dimensional optical traps, gasdynamic and hydrodynamic vortices, in a localised volume by a direct transfer of the orbital angular momentum from the optical vortex.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 15:15:36 GMT" }, { "version": "v2", "created": "Sat, 29 Dec 2007 12:22:10 GMT" }, { "version": "v3", "created": "Thu, 3 Jan 2008 15:09:54 GMT" } ]
2015-05-13T00:00:00
[ [ "Shvedov", "V. G.", "" ] ]
[ -0.0373150855, 0.0928267315, -0.0574526154, -0.0105418758, -0.0402750596, 0.097145386, 0.0180267282, 0.0273191072, -0.0131621808, -0.0277073011, 0.0827337056, 0.060849309, -0.0756977051, -0.0335787237, 0.0090861507, 0.0655561537, -0.0097715547, -0.0509018525, -0.0097351614, 0.0644886196, -0.0426527448, -0.0583745763, -0.0579378568, 0.0059715053, -0.1180107817, -0.064973861, -0.0100202411, 0.009638113, 0.0876346454, 0.0435019173, 0.0484756455, -0.0527457707, -0.0100202411, -0.0271492731, -0.0730288774, 0.2183587551, -0.0867126882, -0.0141569264, -0.105200395, 0.0192398336, 0.0119005525, 0.0684676021, -0.0410999693, 0.0682249814, 0.0711849555, -0.027173534, -0.0381885208, -0.0425071716, 0.0377760641, -0.0782209635, 0.0589083396, 0.0062232246, -0.0087646777, 0.0144723337, -0.0420947149, -0.042798318, 0.0117125213, -0.010323517, 0.0202103164, -0.0019925237, -0.0012699685, -0.0210473575, 0.0940398425, 0.0561424643, -0.0096927024, 0.0156005202, -0.0341367535, 0.1037446707, -0.0003478197, 0.0058289659, 0.0872464553, 0.0528913438, 0.0218358766, -0.0400081761, 0.0116215385, 0.003521035, 0.0417793095, 0.0010318968, 0.0069450215, -0.019057868, 0.0094197541, -0.1723578423, 0.0869067833, -0.025135519, -0.0588598177, -0.0220057108, 0.0760373697, -0.003417921, -0.0968542397, 0.0204408057, -0.0228063595, 0.0959322825, -0.0492762923, 0.0376547538, 0.0200647432, 0.0094136884, 0.0821028948, -0.0668177828, 0.0442297794, -0.0074241976, 0.0104933511, 0.035155762, -0.0055802795, 0.02549945, 0.178763032, 0.0289446674, 0.0372423008, -0.0124100558, 0.0171290319, 0.0220421031, 0.0737082139, -0.1170402914, 0.1045210585, -0.0419976674, -0.0300121978, -0.1073354632, 0.0925355926, 0.0160736311, -0.1063649803, 0.0135261118, -0.0848687738, 0.0832189471, -0.005292167, -0.048572693, 0.0987466797, -0.0529883914, 0.0652650073, -0.009080085, -0.0120461248, 0.0369754173, 0.0029978838, -0.0360534564, 0.0086191054, -0.1631382555, -0.0389649086, -0.0473838523, 0.1139347479, 0.0614315979, 0.0688557923, 0.0759403259, 0.0296240058, -0.0565791801, 0.0298908874, -0.0494218655, 0.1179137304, 0.1104410067, 0.0257178098, 0.0151031474, 0.1291713417, -0.0953499898, -0.0679338351, -0.0464133658, -0.0278043486, 0.0390134305, 0.0767652318, -0.0192034394, 0.0843835324, 0.096951291, -0.0980188176, 0.0070117423, -0.0118580936, -0.0752124637, -0.0292843357, -0.0864215419, 0.0008885988, -0.0065022386, -0.0831704214, -0.0221998077, -0.086130403, -0.1654674113, -0.0303761289, -0.0756006539, -0.0153093748, 0.0098989308, 0.0915651098, 0.0543955937, 0.0581319556, -0.1329562217, 0.0191549156, 0.0119490763, 0.0126769394, -0.0459038652, 0.2385448068, -0.0489366241, -0.006738794, 0.0162434652, 0.0188273769, 0.0583745763, -0.0478448309, 0.0545411669, -0.1022889465, 0.0544926412, 0.004079063, 0.0451032147, -0.0542985462, -0.0706511885, -0.0278286114, 0.0569673739, 0.0155277336, -0.1406230479, 0.0590053909, -0.0030812847, 0.0428468399, -0.0327295512, -0.0442055166, 0.0486212187, 0.0652164817, 0.0442055166, -0.0670604035, 0.0414881632, 0.0321957842, 0.0538133048, 0.0694866106, -0.0046552876, -0.0989893004, -0.0424343869, -0.0187424608, 0.0651679561, -0.1001538858, 0.0014815035, -0.0268338658, 0.0412698053, 0.0514841415, 0.0556572229, -0.0252568293, 0.0706026629, -0.0236919262, -0.0796766877, -0.0304974392, 0.016376907, 0.0157097001, -0.0181844328, -0.0660413951, -0.0473353267, 0.0031965296, -0.0257905964, -0.0349131376, 0.0373878703, -0.0449333787, -0.0137929954, 0.0008855661, 0.0661384389, 0.0945250839, 0.0031358744, -0.0732229725, 0.0205499846, -0.0519693829, -0.0189365577, 0.1315004975, -0.0195795018, 0.0536677316, 0.0475779474, -0.1410112381, 0.0142782368, 0.0093348371, 0.0091589373 ]
712.4244
Wolfgang Herfort
W. Herfort and P.A. Zalesski
Virtually free pro-p groups whose torsion elements have finite centralizer
null
null
10.1112/blms/bdn070
null
math.GR
null
A finitely generated virtually free pro-p group with finite centralizers of its torsion elements is the free pro-p product of finite p-groups and a free pro-p factor.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 15:29:15 GMT" } ]
2014-02-26T00:00:00
[ [ "Herfort", "W.", "" ], [ "Zalesski", "P. A.", "" ] ]
[ -0.1012507007, -0.0988193899, 0.0529756211, 0.1051408052, 0.0686710998, -0.0436015576, -0.0069359974, 0.0428181328, -0.0636463836, -0.0336601846, 0.0921737999, -0.0285814423, -0.0126360767, -0.0160061475, 0.1374502629, 0.0087932507, -0.0077261743, 0.0291757621, -0.0869329646, 0.1023853123, 0.072993435, -0.0599183701, 0.0008387187, -0.0338492878, -0.0383066945, 0.0267849714, -0.0220439099, 0.0676985756, 0.0999540016, 0.0501120724, 0.0752626583, -0.0678066313, -0.0089148162, -0.0889320448, -0.1111920699, 0.0544614233, -0.0283923391, 0.0230299421, -0.0441148318, 0.02613662, -0.0448982567, -0.0003547776, -0.07623519, -0.0141826626, 0.1708402932, 0.0286894999, 0.0638625026, 0.014331243, -0.0897424817, 0.0513817593, 0.0078139715, -0.0294729229, 0.0684009567, 0.0524893589, -0.1605747491, 0.0158440601, -0.1341004521, -0.0000217911, 0.0010746743, 0.0303373896, 0.0286354702, 0.023570234, 0.0880675763, 0.140043661, -0.0285544265, 0.0175054576, -0.0852580592, 0.0045080604, 0.0642947331, 0.0854201466, -0.1471755207, 0.021246979, 0.0487883575, 0.1079503223, 0.0229624063, 0.0926060304, 0.0293648653, 0.1138935313, -0.0176000092, 0.050706394, 0.063430272, 0.0550287291, -0.025353197, 0.0334710814, 0.0335791409, -0.0546505265, 0.0029513445, 0.0590539053, -0.0254747625, 0.0325255729, 0.0179511979, -0.0322284102, -0.0364156738, 0.079422906, 0.0363346301, -0.015114666, -0.0459788404, 0.1081664413, 0.0134465145, -0.0016149662, -0.0049875695, -0.0279871207, 0.0405759215, 0.025339691, 0.004595858, 0.1362616122, 0.0474376306, -0.0464380905, -0.0243536569, 0.0096239494, -0.005767616, 0.0127036134, -0.1228623763, 0.0488423891, 0.0674824566, -0.0965501592, 0.0534078553, -0.0116297835, -0.0517329499, 0.0430882797, -0.0352000184, 0.0373341702, -0.0094010793, 0.0050753672, 0.0615392476, -0.0259880405, -0.0270416103, -0.0581354089, 0.1316151023, -0.0950373486, 0.0229759123, -0.0183969401, 0.079639025, 0.112921007, -0.0965501592, 0.0342274904, -0.0101237195, 0.0218413007, 0.065321289, 0.07067018, -0.0495177507, -0.0264472887, 0.0644027963, 0.0427370891, 0.0516248904, -0.0170597173, -0.1064375043, 0.004214277, 0.0335521251, -0.0173298623, -0.1382066607, -0.0397924967, 0.0837452412, 0.0652132332, -0.0244482085, 0.0078409864, 0.0260015484, 0.0242320914, -0.0307155941, -0.050706394, 0.0867708772, 0.0557581224, 0.0048254821, 0.005132773, 0.0550557449, 0.0228678547, -0.0412242711, -0.067266345, -0.0746683404, -0.0936325863, -0.0187481288, 0.0051564109, -0.2452925295, 0.0296620261, 0.0060749073, -0.0197881907, -0.1033578366, 0.0778560638, 0.034281522, -0.0471404679, 0.0609989539, 0.1009265259, 0.1002781764, -0.0152902603, -0.061701335, 0.0939567611, 0.0372801423, -0.0253937189, 0.0202879608, -0.0190317817, -0.0267444495, -0.0410891995, 0.1053569168, 0.0716427043, 0.0456006378, -0.0562443882, -0.0073547233, 0.0197746828, -0.0018437461, 0.0961179286, -0.0014697628, -0.0232460592, 0.0441148318, -0.0075911013, -0.0164248738, -0.0064936331, 0.1169191673, 0.0147634763, -0.0479238927, -0.0195450597, 0.002232081, -0.0626738593, 0.0336061567, -0.0329848193, 0.037658345, -0.019180363, 0.0111300135, 0.1210253835, 0.0184779838, 0.0929302052, -0.0644568205, -0.0040589427, 0.0736958161, 0.1650051475, 0.0645648837, -0.0071183457, -0.0481670238, -0.0024498862, 0.0005255183, -0.0033278605, -0.0285544265, 0.0006994248, -0.0811518431, -0.0658615828, 0.0118864216, 0.0053691505, -0.0496258102, 0.0164518878, 0.0064429808, -0.1931003183, 0.0222059973, -0.0456816815, 0.0298241135, 0.0075978548, 0.0105221849, -0.0006926711, -0.0574330278, 0.0178566482, 0.1073019728, -0.0837452412, -0.0484641828, 0.0544073954, 0.0620255098, 0.0184914898, -0.0078747543, 0.0002935727 ]
712.4245
Yi Yang
Jen-Chi Lee and Yi Yang
High-energy Massive String Scatterings from Orientifold Planes
16 pages, 1 figure; Corrected typos, references added
Nucl.Phys.B798:198-209,2008
10.1016/j.nuclphysb.2008.01.028
null
hep-th
null
We calculate bosonic massive closed string states at arbitrary mass levels scattered from Orientifold planes in the high-energy, fixed angle limit. For the case of O-particle scatterings, we obtain infinite linear relations among high-energy scattering amplitudes of different string states. We also confirm that there exist only closed string Regge poles in the form factor of the O-particle amplitudes as expected. For the case of O-domain-wall scatterings, we find that, like the well-known D-instanton scatterings, the amplitudes behave like field theory scatterings, namely UV power-law without infinite Regge poles. In addition, we discover that there exist only finite number of t-channel closed string poles in the form factor of O-domain-wall scatterings, and the masses of the poles are bounded by the masses of the external legs. We thus confirm that all massive closed string states do couple to the O-domain-wall.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 15:48:40 GMT" }, { "version": "v2", "created": "Fri, 11 Jan 2008 02:36:12 GMT" } ]
2008-11-26T00:00:00
[ [ "Lee", "Jen-Chi", "" ], [ "Yang", "Yi", "" ] ]
[ -0.0002151159, -0.0287875775, -0.0116518103, 0.057575155, -0.0266400147, 0.1123891547, -0.0313442014, -0.0761873722, -0.0807892904, 0.0057811644, 0.0197626967, 0.03019372, -0.0435137264, 0.0640689805, 0.0087308679, 0.0241728723, -0.0403435156, 0.0693867505, 0.0395253934, 0.0311652366, -0.0640689805, -0.1011400148, 0.0046945992, -0.0304238163, 0.0133839222, -0.0312930681, 0.0626884028, -0.0064906273, 0.1450116634, 0.0097151678, 0.0225238502, -0.0312163699, -0.0623304732, -0.0705628023, -0.0312930681, 0.1340693235, -0.0668301284, 0.0437693894, -0.0431302339, 0.026793411, -0.0612055585, 0.0413150303, -0.0682107061, 0.0496496223, 0.0015763181, 0.0582910106, 0.0207725633, -0.0155187026, -0.0003910834, -0.0102712335, 0.0034514414, -0.0537402183, 0.0011928246, -0.1080940291, -0.0670346618, 0.005161183, 0.0439994857, 0.0753181204, 0.0306794792, -0.0392441675, 0.0151224267, -0.0668812618, -0.0251955222, 0.0344121493, -0.0758294463, -0.0392441675, -0.074500002, -0.0364574455, 0.0860048085, 0.1108551845, -0.0350513048, -0.0055606556, 0.0353069678, 0.0328014754, 0.0128342481, 0.0062701185, 0.0447153412, -0.0101306196, -0.0816074163, -0.0290432405, 0.0834481791, 0.0057236403, -0.0775168166, -0.0375056639, -0.0525130406, 0.0296312626, 0.0750624612, 0.01985218, -0.046683941, 0.098839052, -0.0819653422, -0.0011249143, -0.0505188741, -0.0527687036, 0.0317021273, -0.0855957419, -0.0174489543, -0.0374545306, 0.034361016, -0.0150329443, -0.0236871149, -0.0136012351, 0.0426700413, -0.0422098488, 0.0814540163, -0.0036975164, -0.0703582689, -0.0553253256, -0.0624327399, 0.0722501725, 0.008059755, -0.0207725633, -0.1053328738, 0.0505188741, 0.0156337507, 0.0414428636, -0.0447920375, 0.0496240556, -0.1068668514, 0.1217975318, -0.023942776, 0.1043613628, 0.0678527802, 0.0124507546, 0.045584593, -0.0569615662, -0.056296844, -0.0105524622, -0.1461365819, 0.0135884527, 0.1678167433, -0.0210282262, -0.0127064176, -0.0502120815, -0.1194454357, 0.0851355493, -0.041340597, 0.0641201138, 0.1158661619, -0.0185738672, 0.037250001, 0.0207469966, 0.0273303017, 0.0518483184, 0.1212862059, 0.034616679, 0.0447153412, -0.0286086146, 0.0553764589, -0.0192385893, -0.0070754546, -0.0269723758, 0.1075827032, 0.0605408363, 0.0790507868, -0.1533973962, 0.0575240217, 0.0177173987, 0.0342587493, 0.011715726, 0.0666256025, 0.0226133317, -0.0456101596, -0.0163112562, 0.1225133836, 0.1170933396, -0.0969982818, -0.0622282103, -0.0855957419, -0.2045298517, 0.0728637651, -0.0326992124, -0.0913225785, -0.0265633147, -0.0035249442, 0.0051484001, -0.1049238145, -0.0534334257, -0.0627395362, 0.0460192189, 0.0633019879, 0.0651427582, -0.1062532589, -0.0414684303, -0.0275092665, 0.0472975299, 0.0544049405, 0.0976118743, -0.0138696805, 0.0788462609, -0.0270490739, 0.0569104329, 0.0895840749, 0.1091166809, 0.0561945774, -0.146750167, 0.0505700074, 0.0668301284, -0.0302192867, -0.0374033973, -0.0029752702, -0.0460703485, 0.0860048085, -0.1287515461, -0.0953620449, 0.0415962599, 0.1395916343, 0.0289409757, -0.0451755337, -0.0417496562, 0.057575155, 0.0099452641, 0.0961801633, -0.0115815029, -0.0596204549, 0.0004761711, 0.0414684303, -0.0246202815, 0.0786417276, -0.0223832354, -0.0337985605, 0.0900954008, 0.0081108874, 0.1457275301, 0.0464027114, -0.0059313658, 0.0370199047, 0.0139335962, 0.0070626717, 0.0305772144, -0.0344121493, -0.0207853466, -0.0796643794, 0.0396276601, -0.0095298132, -0.0007034708, -0.059109129, -0.0409571044, -0.0294011664, -0.1147412509, -0.0318555236, -0.014585535, 0.0963846967, 0.1192409098, 0.0596715845, -0.0404457785, -0.0319833569, -0.0268701091, 0.0328781754, 0.0110190464, 0.0419286191, 0.1022649258, -0.0403690822, -0.0113705816, -0.0810960904, -0.0481667817 ]
712.4246
BingAn Li
Bing An Li (Univ. of Kentucky)
\Upsilon(1s)-->\gamma(\eta',\eta) decays
8 pages
Phys.Rev.D77:097502,2008
10.1103/PhysRevD.77.097502
null
hep-ph
null
The decays of $\Upsilon(1s)\to\gamma(\eta',\eta)$ are studied by an approach which has successfully predicted the ratio $\frac{\Gamma(J/\psi\to\gamma\eta')}{\Gamma(J/\psi\to\gamma\eta)}$. Strong dependence on quark mass has been found in the decays $(J/\psi, \Upsilon(1s))\to\gamma(\eta',\eta)$. Very small decay rates of $\Upsilon(1s)\to\gamma(\eta',\eta)$ are predicted.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 15:56:52 GMT" } ]
2009-09-25T00:00:00
[ [ "Li", "Bing An", "", "Univ. of Kentucky" ] ]
[ 0.0899583325, 0.0076379715, -0.0172228776, -0.0164865367, -0.1101265699, 0.0294785779, -0.0080935042, 0.0170606337, 0.0552629717, -0.0463020839, -0.0377156064, 0.0157127548, -0.1023388356, 0.0475001968, 0.0064211381, -0.0240870677, -0.0868632048, 0.0363677293, -0.0249232501, -0.0164116547, -0.0798242912, -0.1234056577, 0.0887103006, 0.089159593, 0.0325986631, -0.1057334915, -0.0148266507, -0.0054507912, 0.0268577039, -0.0142400749, 0.026233688, -0.0288795196, 0.0344707146, -0.1381823868, -0.0239373036, 0.1216084883, -0.0977959931, 0.0558121055, -0.1173152551, 0.0407358482, -0.0812220946, -0.0293537732, -0.0964980349, 0.0563113205, -0.0060623279, 0.0495719351, 0.051468946, 0.0043743611, 0.0605047159, -0.0003687552, -0.0187579598, -0.0019687745, -0.0035724989, 0.0569602996, -0.0740334094, 0.0207048934, 0.0568604544, -0.0050514201, 0.04143475, -0.0035256976, -0.0068953913, -0.1075306609, 0.0052635861, 0.004187156, -0.053665489, -0.0596560538, 0.0261588041, 0.0953498408, 0.0426078998, -0.1046352163, -0.0423582941, 0.0129171582, 0.0229014345, -0.0454783812, -0.0497466587, 0.0263085701, 0.0258842371, 0.0271821935, 0.028205581, 0.0888600647, 0.0993435532, 0.0622519664, -0.0610039309, -0.005631756, -0.0315003917, 0.0348700881, 0.0575593561, -0.0499962643, -0.0379901715, 0.0336719714, -0.0527669042, -0.0857150182, -0.1394803524, 0.0034601758, 0.1561540812, -0.0299528297, 0.0872126594, -0.0400369503, 0.0518183969, 0.0029032405, -0.0675436333, 0.0321743302, 0.0833687112, -0.0961485878, 0.0465017706, -0.0863639936, -0.0586077049, 0.0073946049, -0.0394878127, -0.076130107, 0.0856650919, -0.0477997251, -0.1430746913, 0.0642488226, -0.0567606129, -0.0487731919, -0.0400619097, -0.0237251371, -0.0395876579, 0.1072311327, -0.0749319941, -0.0189576447, 0.1101265699, -0.0602051876, 0.0504455566, -0.0298779476, -0.071986638, -0.113820754, -0.008992089, -0.0305768475, 0.1099268869, -0.090357706, -0.0021903007, -0.0144023187, 0.0022620626, 0.0196191035, 0.0817213058, -0.0603050329, 0.0452287719, -0.0190325268, 0.0308763757, 0.015662834, 0.0465516895, 0.1378828585, -0.0443551503, 0.000864264, 0.0011286912, -0.0390135609, -0.0177220907, -0.0944512561, -0.0068267491, -0.0571100637, -0.0328732319, -0.047724843, -0.0139904674, -0.0500711463, 0.0012729953, 0.008717522, -0.0406859294, -0.1198113188, 0.034920007, -0.0249107704, -0.0024118267, 0.0207672957, 0.0741332546, 0.0446546786, -0.077128537, -0.0405361652, -0.0744827017, -0.0676933974, 0.0147268083, 0.039862223, 0.0539150946, -0.04220853, -0.0189077239, -0.0141152712, -0.0615031458, -0.1163168252, -0.1033372656, 0.0193445366, 0.0380151346, 0.0706387609, -0.0046333284, 0.0386890732, -0.0485485457, 0.0485984683, 0.0642488226, 0.128198117, 0.0271821935, -0.0221026931, 0.0799241364, 0.1671367884, 0.0987944156, 0.0323240943, 0.0188827626, -0.0473254733, 0.0145146418, 0.1012904868, 0.002960962, 0.0515687875, 0.0676933974, 0.0400369503, 0.0534658022, -0.0876120254, -0.052167844, -0.0388887562, 0.1028380468, -0.1469685584, -0.0285799913, -0.0171355158, 0.0539650172, -0.0075693298, 0.1270000041, 0.0221526138, -0.0549634434, 0.0460025556, -0.0473753922, 0.1183136776, 0.0527669042, -0.0297032241, -0.1411776692, 0.0048985356, 0.020792257, 0.0066645048, -0.0474502742, -0.0172977597, 0.2038789243, -0.0011130909, 0.0295035373, 0.0102338837, 0.0049734176, -0.0621022023, -0.0813219324, -0.0145146418, -0.002921961, -0.1183136776, 0.0160622057, 0.047649961, 0.0054851118, -0.0477747656, -0.0963482708, -0.0081496658, -0.0083368709, 0.0023603453, -0.076928854, 0.0178344138, -0.0415595509, 0.0023899863, -0.0130294813, 0.0394878127, -0.0899084136, 0.0859646201, 0.0694905668, -0.0578089617, -0.0082495082, -0.0667448863 ]
712.4247
Olli Ahonen
Olli Ahonen
Quantum Cryptography Protocol Based on Sending Entangled Qubit Pairs
82 pages, Master's Thesis, instructor Mikko Mottonen
null
null
null
quant-ph
null
The quantum key distribution protocol BB84, published by C. H. Bennett and G. Brassard in 1984, describes how two spatially separated parties can generate a random bit string fully known only to them by transmission of single-qubit quantum states. Any attempt to eavesdrop on the protocol introduces disturbance which can be detected by the legitimate parties. In this Master's Thesis a novel modification to the BB84 protocol is analyzed. Instead of sending single particles one-by-one as in BB84, they are grouped and a non-local transformation is applied to each group before transmission. Each particle is sent to the intended receiver, always delaying the transmission until the receiver has acknowledged the previous particle on an authenticated classical channel, restricting eavesdropping to accessing the quantum transmission one particle at a time. Hence, an eavesdropper cannot undo the non-local transformation perfectly. Even if perfect cloning of quantum states was possible the state of the group could not be cloned. We calculate the maximal information on the established key provided by an intercept-resend attack and the induced disturbance for different transformations. We observe that it is possible to significantly reduce the eavesdropper's maximal information on the key--to one eighth of that in BB84 for a fixed, reasonable amount of disturbance. We also show that the individual access to the particles poses a fundamental restriction to the eavesdropper, and discuss a novel attack type against the proposed protocol.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 15:57:19 GMT" } ]
2007-12-28T00:00:00
[ [ "Ahonen", "Olli", "" ] ]
[ 0.0633191466, -0.0426376686, 0.0096838754, 0.0598332137, -0.0601974167, 0.0074206195, 0.0085717579, 0.0167142786, -0.1703425646, -0.0332204401, 0.140061751, 0.0104252873, -0.0447188243, 0.0989069045, 0.0029802795, -0.0117975492, 0.1054105163, 0.0319977626, -0.0219171662, 0.0221382901, -0.021995211, 0.0192767009, 0.0352755822, -0.0092741484, -0.0496615693, -0.1158162951, 0.0509362742, -0.0779912919, 0.0871483758, -0.0324660242, 0.074713476, -0.0590007529, 0.0079929372, -0.0419873074, -0.0220602453, 0.07767912, -0.0926634371, -0.014542073, -0.0835063532, 0.029162189, 0.0207074955, -0.1054625437, -0.0711234808, 0.0639955252, -0.0044289585, 0.0206944887, -0.0040452457, -0.000237585, -0.0246226694, 0.0142819285, 0.0713836253, 0.157335341, -0.0863679424, -0.0050793197, -0.0295524057, -0.0453951992, -0.0211757552, 0.0313213877, 0.0381111577, 0.053537719, 0.007342576, -0.0521849692, -0.0428717993, 0.0320758075, -0.0151794264, -0.0008218937, -0.0531214885, -0.0184442382, 0.0902180821, 0.1081160158, -0.0592088699, 0.0889693871, 0.0103862658, 0.0011495132, 0.0212537982, 0.0347292796, -0.0921431482, 0.0625907481, 0.0204863716, 0.0565033667, 0.0328302234, -0.0530694611, 0.0848070756, -0.0043411599, -0.0393858626, 0.0174686965, -0.1115499213, 0.0323879793, -0.1091565937, -0.0482307747, 0.0550985858, 0.066076681, -0.0271330625, -0.0479185991, 0.0605616197, -0.0302547943, 0.1044739932, 0.0817894042, 0.0435481742, -0.0464357771, 0.0306189973, -0.0900619924, -0.0542140938, -0.068053782, 0.1272626519, -0.0574919134, -0.031815663, 0.0870963484, -0.0290581305, 0.0701349303, -0.0296304487, -0.0230097733, 0.0032680642, -0.08506722, -0.0322839208, -0.1163365841, -0.0035249568, -0.122059755, 0.0330383405, 0.0891775042, -0.0885011256, -0.0308791418, 0.0660246536, 0.0488551222, -0.0073750941, -0.0554627888, 0.0254551303, -0.1460971087, 0.0335586295, 0.0152314557, 0.1162325218, 0.0873044655, 0.0091765942, 0.0771588311, -0.0487250499, -0.0231268387, 0.0338968188, -0.0186913759, -0.0146331228, -0.0589487255, 0.0178979356, -0.0929235816, 0.0481787436, -0.000003779, -0.0392818078, 0.0272371192, -0.0295263901, 0.0044517214, -0.0059312927, -0.0093196733, -0.0850151926, -0.1060868949, -0.0047541391, 0.0617062561, 0.0433400609, 0.0113553032, -0.0202132203, 0.1257017851, -0.0022486232, -0.0897498205, 0.0586365499, 0.001436485, -0.1032773331, -0.0838705599, -0.0103472443, 0.023035787, 0.0422474518, 0.0489071496, -0.1134229675, -0.0860557705, -0.006275984, -0.0709153637, 0.0093717026, 0.0864720047, 0.0152314557, 0.0109976055, 0.013104775, -0.2301757783, -0.019341737, -0.0602494478, 0.0727884099, 0.0195238385, 0.1068673283, -0.1089484766, -0.0218131095, 0.0211757552, -0.0245576333, 0.0624866895, -0.0184052177, 0.0309051555, -0.0714876875, 0.1248693168, -0.0254421234, 0.0408686884, 0.0151404049, -0.0649320483, 0.0201611929, 0.0046500815, 0.0508582331, -0.1132148504, -0.0271070469, 0.0054142554, 0.0150103327, -0.0742972419, 0.00907904, -0.0778352097, 0.1660761982, -0.0832982436, -0.1374603063, 0.0043216492, 0.058168292, 0.0306970403, -0.0098464657, -0.0577000305, -0.0454992577, -0.0729444921, -0.0881369263, 0.0194327869, -0.0454472303, 0.0309051555, -0.1081160158, -0.0103212297, -0.0222423468, 0.0989589319, 0.0089034429, 0.0698227584, 0.0337927602, 0.0426636823, 0.0224114414, -0.0499477275, -0.0055020545, -0.0412849188, -0.0099895457, -0.017572755, -0.0138396826, -0.0297865346, -0.0021266807, -0.0782514364, -0.1424550861, -0.1064510942, 0.0096903797, 0.0150233395, 0.0911546052, 0.0355617404, -0.0945364833, 0.0240893718, -0.0291101597, 0.0404264405, -0.0281476248, 0.0121747581, -0.0024502352, 0.0938601047, -0.023478033, -0.0419612937, -0.0650361031, -0.0262745861 ]
712.4248
Reinhard Laubenbacher
Reinhard Laubenbacher and Bernd Sturmfels
Computer algebra in systems biology
to appear in American Mathematical Monthly
null
null
null
cs.SC q-bio.MN q-bio.QM
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Systems biology focuses on the study of entire biological systems rather than on their individual components. With the emergence of high-throughput data generation technologies for molecular biology and the development of advanced mathematical modeling techniques, this field promises to provide important new insights. At the same time, with the availability of increasingly powerful computers, computer algebra has developed into a useful tool for many applications. This article illustrates the use of computer algebra in systems biology by way of a well-known gene regulatory network, the Lac Operon in the bacterium E. coli.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 16:01:35 GMT" }, { "version": "v2", "created": "Fri, 19 Dec 2008 02:53:23 GMT" } ]
2008-12-19T00:00:00
[ [ "Laubenbacher", "Reinhard", "" ], [ "Sturmfels", "Bernd", "" ] ]
[ -0.0318848863, -0.0063682403, 0.0758139864, 0.0384177938, -0.0337130278, -0.046617534, 0.0534461699, 0.0241825096, -0.059306968, 0.0722114742, 0.0436064824, -0.0838792995, -0.0007094959, 0.0275833849, 0.0658667609, -0.0090869246, 0.0603823438, 0.0690391138, 0.0059784167, 0.0326645337, 0.0017424446, -0.0646838471, 0.0266021043, 0.0103034433, 0.0260106474, -0.0694692656, 0.0170447044, 0.0557582267, 0.0062674237, -0.0535805896, 0.0110830897, -0.0161575191, -0.0356755853, 0.0324494615, -0.0589305833, 0.0423429161, 0.050031852, 0.0105185183, 0.0492522046, 0.0840406045, -0.0061598863, 0.0074469764, -0.0859762803, 0.1104410812, -0.044332359, 0.0432569869, -0.0786637291, -0.0637160093, -0.0361863896, 0.0199616607, -0.0320461951, -0.0163053833, -0.0045232987, -0.1388309896, -0.0785024241, 0.035568051, 0.0139529994, 0.0571024455, -0.1008702368, -0.0521826036, 0.0694154948, -0.0204186942, -0.0638773143, 0.0384984463, -0.2256138027, -0.0305675529, -0.0654366091, -0.0812446326, -0.1183988601, -0.0597371161, -0.1145275086, -0.0714049414, -0.0144906864, 0.087535575, 0.0085761212, -0.0200288706, -0.0823200047, 0.1110863015, 0.0120710917, 0.0776421204, 0.0851159841, -0.0185233448, 0.1187214702, -0.0087441485, 0.0557044595, 0.0148132993, 0.0286856461, 0.0039788899, -0.1332390457, -0.0879657269, -0.035944432, 0.0615114868, -0.0316698141, 0.0510265753, 0.0560270697, -0.0791476443, -0.0324763432, -0.0236179382, -0.0083610453, 0.0175017379, -0.0887184888, -0.1308732182, 0.0940953717, -0.086083822, 0.1089355499, 0.0317773484, 0.0225291196, -0.0795240253, -0.0181066375, -0.0090398761, -0.0367509611, -0.0571024455, -0.0280404203, -0.0401383974, 0.0810833201, -0.0867828131, -0.0492522046, -0.0732868463, 0.0246664286, 0.0023423026, -0.0725340843, 0.0000484129, 0.0195046254, -0.0756526738, 0.0978054181, -0.0216419343, -0.0179990996, -0.0493597426, 0.051053457, -0.08533106, 0.1025370657, -0.0298416745, 0.0193298776, 0.053069789, -0.0779109672, -0.0216957033, 0.0756526738, 0.0494672805, 0.0000791829, -0.0262257233, 0.065275304, 0.0997410938, 0.0067379004, 0.0197331421, -0.13130337, 0.0715662464, -0.0654366091, 0.0642536953, 0.0188325159, 0.0647376105, 0.046241153, -0.0311590098, 0.0074066496, -0.0490640141, -0.0126558272, -0.0151224695, -0.0374768414, 0.0847396031, 0.0368316174, 0.0185771137, 0.0498974286, 0.0993647128, 0.0561883785, 0.0346539803, -0.0368853845, 0.0284974538, -0.0545484312, 0.0231609028, -0.0494135097, 0.0240884144, -0.0501393899, -0.0488220528, 0.033551719, -0.050677076, -0.0191820133, -0.0190072637, -0.1043114364, -0.1205496117, -0.0710823312, -0.0381220654, -0.0221661795, -0.0702757984, -0.0194777418, 0.0098867351, 0.0171925686, -0.0117955264, 0.0160768665, -0.0747923777, -0.0440097488, 0.0051752455, -0.0059985798, 0.0146251088, 0.0809757859, 0.0501125045, 0.0866752788, -0.0245051216, 0.1029134467, -0.0337399095, -0.0340087563, -0.1045802832, 0.1046340466, -0.034035638, 0.0193029922, -0.0485532098, -0.1072687209, -0.0177302565, 0.0204052534, -0.0297879055, -0.1207646877, -0.112914443, -0.06005973, -0.0399770886, 0.019948218, -0.0103034433, -0.0174076427, -0.0320461951, -0.1367877871, 0.0705446452, 0.0696305707, 0.1242058873, -0.023254998, 0.0334979519, 0.0191551279, 0.0218704529, -0.0791476443, -0.0540376268, 0.0959772766, -0.065275304, 0.0477735624, -0.1146350428, 0.1598008275, 0.0131666306, 0.0282017253, 0.0090802033, 0.0106999874, -0.0091944616, -0.0824275464, 0.0137782507, -0.0432838686, -0.0081526916, -0.0219511054, -0.0023591053, 0.0279866513, 0.1107636914, -0.0476391427, 0.1071074158, -0.044063516, -0.0055986745, -0.0559195317, -0.0003814223, -0.0451657772, 0.0172866639, 0.1510902792, -0.1867927462, 0.0320999622, 0.046079848 ]
712.4249
Rachid Ahl Laamara
Lalla Btissam Drissi, Houda Jehjouh, El Hassan Saidi
Non Planar Topological 3-Vertex Formalism
43 pages, 12 figures, To appear in NPB
null
null
null
hep-th
null
Using embedding of complex curves in the complex projective plane $\bf{P }^{2}$, we develop a \emph{non planar} topological 3-vertex formalism for topological strings on the family of local Calabi-Yau threefolds $X^{(m,-m,0) }=\mathcal{O}(m)\oplus \mathcal{O}(-m)\to E^{(t,\infty)}$. The base $E^{(t,\infty)}$ stands for the degenerate elliptic curve with Kahler parameter $t$; but a large complex structure $\mu $; i.e $| \mu | \longrightarrow \infty $. We also give first results regarding A-model topological string amplitudes on $X^{(m,-m,0)}$. The 2D $U(1) $ gauged $\mathcal{N}=2$ supersymmetric sigma models of the degenerate elliptic curve $ E^{(t,\infty)}$ as well as for the family $X^{(m,-m,0)}$ are studied and the role of D- and F-terms is explicitly exhibited.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 16:07:41 GMT" }, { "version": "v2", "created": "Thu, 8 May 2008 11:28:28 GMT" } ]
2008-05-08T00:00:00
[ [ "Drissi", "Lalla Btissam", "" ], [ "Jehjouh", "Houda", "" ], [ "Saidi", "El Hassan", "" ] ]
[ 0.024844218, 0.029332364, -0.0339676626, -0.046598237, -0.0435080379, -0.0273703337, 0.0078297304, -0.0480452366, -0.0046598236, -0.0008637535, -0.0029767689, -0.0049817194, -0.0605286583, -0.0093870927, 0.0231151786, 0.1062439829, -0.0582232699, 0.0148501229, 0.0808356777, 0.071172677, 0.0491979271, -0.1005540937, 0.0206135884, 0.0881442428, 0.1192914918, -0.0846125931, 0.048167862, 0.0370088108, 0.0854955018, -0.0136361159, 0.0107543832, -0.0484131165, -0.0298473984, -0.0394122973, -0.1322408915, 0.1359687597, -0.0161499679, 0.0879970938, -0.0207852665, 0.0116556911, 0.0142247248, 0.1344972253, -0.0754891485, 0.0435570888, 0.0502770469, 0.0316622779, -0.0190807525, 0.1545099467, -0.0248074308, -0.0040282952, 0.0101167224, 0.1175256595, 0.0328394957, -0.017670542, -0.0816695392, 0.0354637131, -0.0197551996, -0.0081914794, 0.0110364249, -0.0583704226, -0.0180138983, -0.1171332523, -0.053318195, 0.0515033156, -0.0905967876, 0.0235075839, -0.0844163895, 0.0324470885, 0.0741647705, 0.1436206698, -0.102614224, 0.0323489867, 0.0687691867, 0.1299845576, 0.0432382599, -0.0752929449, -0.0004954895, 0.0433854125, 0.0300190747, -0.0640603155, 0.0198410396, 0.0437532924, 0.0149850119, 0.0174007621, -0.0154632572, -0.0258497596, -0.0601362512, 0.0328885466, -0.0489036255, -0.0186638199, 0.0256290305, -0.0218275953, -0.082111001, 0.0506204031, 0.1478390396, 0.018430829, -0.0620001815, 0.0451267138, -0.082748659, -0.0183449909, -0.0646489263, 0.0092460718, 0.0783340931, -0.0836315751, 0.1393042058, 0.0756853446, -0.0542992093, 0.0222322643, -0.0587628298, -0.0613625199, -0.0351939313, -0.0271250792, -0.0444645286, 0.0756853446, 0.1272377074, 0.0074925059, -0.1366554648, 0.0193505306, 0.0076090018, 0.0207362156, 0.0028740689, 0.0486093201, 0.0686710849, -0.0400009081, 0.0374993198, -0.0408838205, -0.12547189, -0.0611172691, -0.0771568716, -0.0234830584, 0.1077155024, -0.0111467894, -0.0041355938, -0.011882551, 0.0051901853, -0.000849958, 0.0214965027, -0.0145190302, 0.0464756116, 0.0131088197, 0.0525333807, -0.0111897085, 0.0184676182, 0.0564083941, 0.1137977988, 0.0800018162, -0.0132804979, 0.12547189, 0.0836806223, 0.0375974216, -0.0727422982, -0.0670524091, 0.0387746394, 0.0343845934, 0.0002381645, -0.1548042446, -0.0013488963, 0.0065053594, 0.1343010217, 0.0441947505, 0.1011427045, 0.0589099824, 0.0040221638, 0.0298964474, 0.0648451298, -0.009595558, -0.0741647705, 0.0048345672, -0.0351203568, -0.1150731221, -0.049737487, -0.0908420384, -0.1364592612, -0.0369842872, -0.0467453897, -0.0152793173, -0.1120319739, -0.1442092806, -0.0895667151, 0.0620001815, 0.015561359, 0.1199781969, -0.0460341536, -0.0720065385, -0.079952769, 0.0407121442, 0.0825524554, 0.0691615939, 0.0454210192, 0.098984465, -0.0682296306, 0.0571932048, 0.1204687059, 0.1042819545, -0.0151076391, -0.0118641565, 0.0426251255, 0.0901553258, 0.0029031928, -0.0383331813, 0.0272722319, -0.0356108621, 0.0697011501, -0.0783831403, -0.060185302, 0.0039792443, 0.1053610668, 0.0328885466, -0.0762739554, 0.0169225186, 0.0367390327, 0.004374716, -0.0096936598, 0.0557216816, -0.046598237, 0.0495658107, -0.0631283522, -0.0453719683, 0.0358806439, 0.065875195, -0.020540012, 0.0059719319, 0.0276891626, -0.0242065582, 0.0671505108, 0.0747533813, -0.0143473521, 0.0249055326, -0.0438513942, 0.0439249687, 0.0656789914, -0.0516504683, -0.0867217705, 0.0014807204, 0.0394122973, -0.006253974, -0.0263157412, -0.0048621581, -0.0515033156, -0.0231519658, -0.0193995815, -0.0266345721, -0.0351448804, 0.0995730758, 0.0322508849, 0.0670524091, -0.0082895812, -0.0832882151, -0.033011172, 0.053955853, -0.0381124541, 0.0691615939, -0.0321773104, 0.0145190302, -0.0726441965, 0.0187128708 ]
712.425
Nikolai Gagunashvili
N. D. Gagunashvili
Goodness of fit tests for weighted histograms
15 pages, 5 figures, changed content
Nuclear Instruments and Methods in Physics Research A 596 (2008) 439-445
10.1016/j.nima.2008.08.144
null
physics.data-an math.ST stat.TH
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Weighted histogram in Monte-Carlo simulations is often used for the estimation of a probability density function. It is obtained as a result of random experiment with random events that have weights. In this paper the bin contents of weighted histogram are considered as a sum of random variables with random number of terms. Goodness of fit tests for weighted histograms and for weighted histograms with unknown normalization are proposed. Sizes and powers of the tests are investigated numerically.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 16:38:04 GMT" }, { "version": "v2", "created": "Thu, 19 Jun 2008 10:11:03 GMT" } ]
2008-11-28T00:00:00
[ [ "Gagunashvili", "N. D.", "" ] ]
[ -0.0089064911, -0.054316435, 0.0149721187, -0.049753502, -0.0505871139, -0.0646707788, -0.0071953917, -0.013809449, 0.0152463336, 0.0412199423, 0.012197067, 0.1131080538, -0.1021394655, 0.0871783122, 0.0328838192, 0.0561152808, -0.0012805823, 0.02410895, 0.0201383233, 0.0228585321, -0.0488321409, 0.0094933109, 0.0413954407, -0.0341561735, 0.0167929046, -0.0637494177, 0.006449528, -0.0092520015, 0.1103000939, -0.0430626646, 0.0178568568, -0.0116596064, -0.0785350725, -0.074630253, -0.0121202869, 0.0813869014, -0.054316435, 0.1017007232, -0.0234508347, 0.0268072225, -0.0455854386, -0.0263026673, -0.0855110884, 0.1307455301, 0.0692337081, -0.0240431391, 0.0739721358, -0.0962603018, -0.0052758893, 0.0444227718, -0.0794125572, 0.0218713582, 0.0575192608, -0.091785118, 0.1011742279, 0.0805094168, -0.0096413866, 0.0025981837, -0.0423387401, 0.0131842392, 0.0527369566, -0.0642759129, -0.0166612808, 0.0122080352, -0.14153862, -0.0807726607, -0.045892559, -0.0662502572, 0.0436330326, 0.0573876388, 0.0238457043, 0.092925854, 0.1340799928, 0.001649401, -0.1412753761, 0.0955583155, -0.0163431913, -0.0886261687, -0.0792809352, 0.0561591573, -0.0757271126, 0.0624770597, -0.0705060661, 0.0444227718, -0.0075573553, -0.0697602034, -0.0073105618, -0.0986295193, -0.1063514054, -0.1131080538, -0.0219042655, 0.0216958616, -0.0052018515, 0.123111397, 0.0089668185, -0.0896791518, 0.1240766346, 0.0143907834, 0.0533511974, -0.0454538167, 0.0042146789, 0.0678736046, 0.1044209301, -0.0354285315, 0.170407936, 0.0214326158, -0.0701989457, 0.0291764364, -0.0455854386, 0.1280253232, 0.103631191, -0.047033295, -0.1214441732, 0.0814746544, -0.0468139201, 0.0119996322, -0.0032028269, 0.0304268561, 0.0038993321, 0.0257542375, 0.0091971587, -0.1068778932, 0.0463751778, -0.094329834, 0.0344852321, 0.0039267535, -0.0554571673, -0.0349020399, -0.050455492, 0.085072346, 0.0085664652, 0.0507187396, -0.016463846, -0.0320502073, -0.0304049179, 0.0356259644, 0.0071679703, -0.0022115409, 0.0126029048, 0.0728752837, 0.0661186352, -0.0016288349, -0.014994056, 0.0660747588, -0.0596252307, 0.0307339765, -0.0673471168, 0.0951195732, 0.0232314635, 0.0315675884, -0.0194253642, -0.0247012544, -0.0149721187, -0.0633106753, -0.0430187918, -0.1253928691, -0.0201383233, 0.0158386379, 0.0101294881, -0.0832735002, 0.0005895615, 0.0554132909, -0.0260394216, -0.0191730876, 0.064319782, 0.0129538989, -0.1381164193, -0.0458486862, -0.0463751778, -0.0343536101, 0.095646061, -0.003504463, 0.0725681633, -0.0700673237, 0.0388287902, 0.0268072225, -0.0081003001, -0.1301312894, -0.0235605203, -0.0871783122, -0.0732262731, -0.0194363333, 0.0377538688, 0.0097181667, -0.1760238558, -0.0165845007, 0.1272355914, 0.0793686807, 0.061029207, -0.0621260665, -0.0010879466, 0.0779208317, 0.0019373264, 0.0792809352, -0.0811236575, -0.0991560072, 0.0551939197, 0.07217329, -0.0177471712, 0.0865640715, -0.1032802016, -0.0754199922, 0.0454538167, 0.0006334358, -0.0910831317, -0.0019880561, 0.0276408345, 0.0402327701, -0.0786666945, -0.0424264893, -0.0287815668, -0.0320502073, 0.0649340227, 0.0579141304, -0.0009206756, 0.0021950882, -0.016814841, 0.0542286858, 0.0338929296, 0.1110020801, -0.0024213153, 0.0646707788, -0.0384119861, 0.0113195796, -0.0882751718, -0.0042119366, 0.0879680514, -0.0545796789, 0.0964358002, -0.104771927, -0.0164528787, -0.0001258816, -0.0621260665, 0.0166393444, -0.0240431391, -0.0130745536, -0.0098223677, -0.0480862781, -0.1130203009, -0.0401011482, -0.0565540269, 0.0742353871, -0.0459803082, -0.0896791518, 0.005585752, 0.0070747375, -0.0618189462, 0.0345949195, 0.0701989457, 0.0179336369, -0.0842387378, -0.0487882681, -0.0053279903, -0.066776745, -0.0219481383, -0.0346387923 ]
712.4251
Joerg Zintl
Joerg Zintl
The one-dimensional stratum in the boundary of the moduli stack of stable curves
34 pages
null
null
null
math.AG
null
The moduli stack of Deligne-Mumford stable curves of genus g admits a stratification, so that the number of nodes of the curves belonging to one stratum is constant. The irreducible components of the stratum corresponding to curves with exactly 3g-4 nodes are one-dimensional substacks. We show how they can be related to moduli stacks of (permutation classes of) pointed stable curves. Using this, we construct all components of this stratum in a new way as quotient stacks.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 17:15:08 GMT" } ]
2007-12-28T00:00:00
[ [ "Zintl", "Joerg", "" ] ]
[ 0.010864865, 0.0328112729, 0.0504179262, 0.0627995431, 0.0564106293, -0.0465301014, -0.0331579596, -0.0174333118, -0.0853836015, -0.0153903449, 0.0156627409, -0.0608680099, -0.0932583064, -0.0110815438, -0.0140531305, 0.0270166788, 0.0671083406, 0.0177057069, 0.0836997032, 0.2015726566, 0.1054913402, -0.029839687, 0.0996472239, -0.055073414, 0.0749335214, 0.0654244423, 0.0277843401, -0.0166408885, 0.0634433851, -0.0074784942, 0.0250108577, -0.0290967897, 0.0019485563, -0.0352875963, -0.0183619317, 0.042592749, -0.0543305166, 0.1279763579, 0.0311026108, 0.0893457159, 0.0237974599, 0.1178729534, -0.1026188061, -0.0543305166, 0.1064818725, 0.0608184822, 0.0346437544, 0.0572030507, -0.0406364538, 0.0651768073, -0.067851238, 0.0807281137, 0.0573516302, -0.0271157324, -0.0514084585, 0.0144369602, -0.0411317199, -0.0105924699, 0.0338265672, -0.0190181583, 0.0450690724, -0.0730515197, -0.0673064515, 0.0148826987, 0.032216955, 0.077954635, -0.0488578454, 0.0327369832, 0.0894942954, 0.0895438269, -0.142438069, 0.0605213232, 0.0325141139, 0.0793413743, -0.0291215535, 0.0433851704, 0.0792918503, 0.0790442154, 0.0280072093, 0.018547656, 0.0932583064, 0.0191791188, 0.0061443755, -0.0121277897, 0.0242308173, -0.0348418579, 0.027239548, 0.0241441447, -0.0652263388, -0.0511608236, 0.0207144376, -0.0470006019, -0.078251794, 0.1165852696, 0.0414288752, -0.0599765331, 0.0363028906, 0.063740544, -0.1145051569, -0.0236736443, 0.0132483263, -0.023747934, 0.0355352275, -0.0774593726, 0.0490559489, -0.0076085012, 0.0472977608, 0.0520523004, -0.0894447714, -0.0134464316, -0.0109143918, -0.0108896289, -0.0280072093, 0.0761221573, 0.099052906, 0.0319940895, -0.0720114633, 0.0370210223, -0.0581935793, 0.044326175, -0.1131184176, -0.0943478867, 0.0628985912, -0.018857196, 0.0742401481, -0.0125054289, 0.0389525555, -0.0545286238, -0.0630967021, 0.0148826987, -0.0113415578, -0.058837425, -0.0219773632, -0.0272890758, -0.0766174197, -0.0436080396, -0.0329598524, -0.0073051518, 0.0992510095, 0.041156482, -0.0051786094, -0.0596298464, 0.0716647729, 0.0289234482, 0.1314432025, 0.1057884991, -0.1249057129, 0.0973194763, -0.0528942496, 0.0619575903, 0.0070637101, -0.0237974599, 0.1030150205, -0.0051290831, -0.0558163114, -0.0729524642, 0.0297158714, 0.0558658391, 0.0844426006, -0.0210982691, 0.0745868385, -0.0185724199, 0.0707732961, -0.004850497, -0.009143821, 0.0462081805, -0.0475453921, 0.002276669, -0.020268701, -0.088305667, 0.0175076015, -0.0252832528, -0.149272725, 0.0533895157, -0.0292453691, -0.0115025183, -0.2214822918, -0.0931592584, -0.0642853379, -0.0838482827, 0.0823129639, 0.0669597611, -0.0695846677, -0.041181244, -0.0656720772, 0.0802328512, 0.0564106293, -0.0608680099, -0.0033585124, 0.0632948056, -0.0737944096, 0.054776255, 0.0157370307, 0.1453106105, 0.0044790483, -0.1548196822, 0.0254565962, -0.0441033058, 0.1023216471, -0.0238346048, 0.0492788181, 0.0290224999, 0.0023107184, -0.0189933944, -0.0135454843, 0.0401164256, 0.0651272833, 0.1448153406, -0.0298644509, 0.0524485111, -0.0355104655, 0.017978102, -0.0123506589, 0.0299882665, -0.0254318323, 0.0155636873, -0.0220392719, -0.0243174881, 0.0398687944, 0.1000929624, 0.0522999316, 0.0235869717, 0.0173342582, 0.063740544, 0.0107162856, 0.0256299395, 0.0032377918, -0.0317959823, 0.0313997716, 0.0668607131, 0.0801833272, 0.030434005, -0.0856807604, -0.0631957501, -0.0137683535, 0.0066736895, -0.0234383941, 0.0375410505, -0.0215563886, -0.0949422047, -0.1001920104, 0.0187581442, -0.0250232406, 0.0975671113, 0.070723772, 0.1160899997, -0.0375905782, -0.0247013178, -0.0210611243, 0.0928620994, -0.0607689545, 0.0391754247, -0.0652263388, 0.037392471, -0.0776079521, 0.0513589308 ]
712.4252
Masato Arai
Masato Arai, Claus Montonen, Nobuchika Okada, Shin Sasaki
Dynamical Supersymmetry Breaking from Meta-stable Vacua in an N=1 Supersymmetric Gauge Theory
24 pages, 13 figures, references added
JHEP 0803:004,2008
10.1088/1126-6708/2008/03/004
HIP-2007-70/TH, KEK-TH-1216
hep-th hep-ph
null
We investigate supersymmetry breaking meta-stable vacua in N=2, SU(2)\times U(1) gauge theory with N_f=2 massless flavors perturbed by the addition of small N=1 preserving mass terms in a presence of a Fayet-Iliopoulos term. We derive the low energy effective theory by using the exact results of N=2 supersymmetric QCD and examine the effective potential. At the classical level, the theory has supersymmetric vacua on Coulomb and Higgs branches. We find that supersymmetry on the Coulomb branch is dynamically broken as a consequence of the strong dynamics of SU(2) gauge symmetry while the supersymmetric vacuum on the Higgs branch remains. We also estimate the lifetimes of the local minima on the Coulomb branch. We find that they are sufficiently long and therefore the local vacua we find are meta-stable.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 16:53:29 GMT" }, { "version": "v2", "created": "Mon, 3 Mar 2008 20:01:00 GMT" }, { "version": "v3", "created": "Sun, 30 Mar 2008 15:15:08 GMT" } ]
2014-11-18T00:00:00
[ [ "Arai", "Masato", "" ], [ "Montonen", "Claus", "" ], [ "Okada", "Nobuchika", "" ], [ "Sasaki", "Shin", "" ] ]
[ 0.0211750492, -0.0210660249, 0.0008070868, -0.0458146669, -0.1328649521, 0.0345729925, -0.0297032166, 0.0162568167, -0.0475348346, 0.0449909233, -0.0103815887, -0.0137250181, -0.1612598747, 0.0452816561, 0.0520411953, -0.0262871031, -0.0112719582, 0.0929376334, 0.0647365376, -0.0407995246, -0.0834888071, -0.083973363, 0.0610539168, 0.0713264793, 0.0345487632, -0.0270139351, 0.0502483435, -0.0088734115, 0.0269170254, 0.0237310771, 0.084215641, -0.0340157561, -0.0923077092, -0.0769473165, -0.0381586999, 0.1370321214, -0.0029860695, -0.0543186069, -0.0948273987, -0.0363658443, -0.028516056, -0.0048455489, -0.0746699125, 0.1409085691, 0.0157480352, 0.0605693646, 0.0188249573, 0.0073531205, 0.0001933488, -0.0628467724, -0.0430284776, -0.0898364782, 0.0213083029, -0.0359297469, -0.1419745833, 0.0069533628, 0.0244700219, 0.0449424684, 0.0069957613, -0.0542216934, 0.0243731122, -0.1124167368, 0.0403876528, 0.0367050357, -0.0106662652, -0.0501998886, -0.0382071547, -0.025923688, 0.0001041036, 0.1148395166, -0.0676923171, -0.0183040611, 0.0123137515, 0.0480436198, 0.024058152, -0.0392974019, 0.070405826, 0.0894972906, -0.0951181278, -0.0077952771, -0.0559176356, 0.0210781377, -0.0271593034, 0.0360024311, -0.018473655, -0.0662386566, -0.0542216934, 0.0930345431, -0.0625560358, -0.0165717769, 0.0116959438, 0.0276438575, 0.0429557934, 0.0321259908, 0.1183283105, -0.0851847529, 0.1014657989, -0.0672077686, -0.0803392008, -0.0599394403, -0.0350090936, -0.0308903754, 0.0090066642, -0.0725378692, 0.1085402966, -0.0436099432, 0.0146456724, 0.0062083597, -0.0814052224, 0.0026832228, 0.133349508, 0.0100969132, -0.1415869445, 0.0282495506, -0.1346093565, -0.0578074008, -0.0947789401, 0.043585714, 0.043343436, 0.0289521553, 0.0467353202, -0.0146456724, 0.0622653067, -0.023694735, 0.0510720871, -0.0773834214, -0.0618776605, -0.01648698, -0.0408237502, 0.0051544528, 0.1210418195, -0.049618423, -0.0617807508, 0.0409691185, -0.0897880271, 0.0347668156, 0.0109630544, -0.0041883714, 0.1556390375, 0.0003842369, 0.0611992851, -0.0549969822, -0.0010228652, 0.0506844446, -0.0345003083, 0.0406783856, 0.0672077686, 0.1122229174, 0.0482374392, -0.0440460406, 0.0028346463, -0.0884797275, 0.0790309086, 0.0377710536, -0.0454754792, -0.0624591261, 0.0691944435, -0.019927321, 0.0004758481, -0.0571774803, 0.0594548881, 0.0906602219, -0.0754936561, -0.0237674173, 0.0767050385, -0.0168019421, -0.1131920293, -0.0349848643, -0.0633797795, -0.1025318205, 0.0423500985, -0.0334342904, -0.0691944435, -0.0057056341, 0.0848455653, -0.0239127856, -0.0622653067, -0.1470139623, -0.0883828178, 0.1227862164, 0.0642519817, 0.03062387, -0.0214415547, 0.0821805149, -0.0985584706, -0.0089036962, -0.0355178751, 0.1396487206, -0.0315202959, -0.0057964879, -0.0707934722, 0.0079830419, 0.0216596052, 0.1413931251, 0.032198675, -0.1527317017, -0.033700794, 0.0435614847, 0.1252089888, 0.0051059974, -0.0076075122, -0.0510236323, 0.0821320564, -0.0961356908, 0.0205451287, 0.0167656001, 0.0966202468, 0.0019230773, -0.0583404116, -0.0730708763, 0.0160024259, -0.025317993, -0.0087946719, -0.0093216253, -0.0703573748, 0.062652953, -0.0820835978, 0.1072804555, 0.0676923171, 0.0652695447, -0.005012115, 0.011441553, -0.0186069086, 0.0033858274, 0.0832465366, -0.0158449449, 0.0457904376, 0.0360266566, -0.0608600974, 0.0547062494, 0.0479709357, -0.0568867475, -0.0435130298, 0.0181223527, -0.0022259241, -0.0295820776, -0.0679830536, 0.0188249573, 0.0002920579, 0.0593095198, -0.0293155722, 0.0153846182, 0.002198668, 0.0928407237, -0.0472683311, 0.0567413792, -0.0126105417, -0.0106359804, 0.1227862164, -0.0182313789, -0.0382798389, 0.0212961882, -0.0340399817, -0.0171169024, -0.1092186794, 0.0149606327 ]
712.4253
Vyacheslav P. Spiridonov
E.M. Rains and V.P. Spiridonov
Determinants of elliptic hypergeometric integrals
17 pages; minor modifications
Funct. Analysis and its Appl. 43 (2009), no. 4, 297-311
null
null
math.CA
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We start from an interpretation of the $BC_2$-symmetric "Type I" (elliptic Dixon) elliptic hypergeometric integral evaluation as a formula for a Casoratian of the elliptic hypergeometric equation, and give an extension to higher-dimensional integrals and higher-order hypergeometric functions. This allows us to prove the corresponding elliptic beta integral and transformation formula in a new way, by proving both sides satisfy the same difference equations, and that the difference equations satisfy a Galois-theoretical condition that ensures uniqueness of simultaneous solution.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 19:37:41 GMT" }, { "version": "v2", "created": "Fri, 20 Mar 2009 14:36:35 GMT" } ]
2011-02-15T00:00:00
[ [ "Rains", "E. M.", "" ], [ "Spiridonov", "V. P.", "" ] ]
[ 0.0050422908, -0.0374961942, 0.1367214918, 0.0346789919, 0.0307149664, 0.0133006778, 0.0375709869, -0.0314628966, 0.0280722827, 0.0711031556, -0.0485156849, -0.0169655308, 0.0189101472, 0.0023185811, 0.0132134194, 0.059435457, 0.064920269, -0.0297925211, 0.013176023, 0.0555960834, -0.0329088941, -0.0256290473, -0.0124218604, 0.1000230908, 0.0851143673, -0.0647208244, -0.0656183362, 0.0363244377, 0.0664659888, -0.0837680921, 0.0840174034, -0.0321858935, -0.0097230822, -0.1282449663, -0.0361000597, 0.1819961518, -0.0129142478, 0.0731973574, -0.0065630805, 0.1088985205, 0.0599340759, 0.0500614084, -0.1485886425, 0.08476533, -0.0608315915, -0.0828705728, -0.0391914994, -0.0207550414, 0.0798289999, 0.0218021423, 0.0111067519, 0.0959344134, 0.0563938767, -0.0693081245, -0.0241955165, -0.075640589, -0.1158791929, 0.0726987347, -0.0028499225, -0.0055502593, 0.0273742154, -0.1397132128, -0.0568426326, -0.0784827247, -0.1465941668, -0.0028545971, -0.0137494355, -0.0244572908, 0.0272744913, -0.0646709576, -0.0987765417, 0.0598842129, 0.1089982465, 0.0329088941, 0.018648373, -0.0025865892, 0.0195458885, 0.0118796118, -0.0373466089, 0.011948172, 0.1633477807, 0.0570919439, -0.0079405168, 0.0328341015, 0.0289199371, -0.0409616008, 0.0247564632, -0.0689092278, -0.0924939364, -0.0073421737, 0.0133505398, -0.0642720684, -0.0411111861, -0.0156317241, 0.0890534595, 0.037022505, -0.0405876338, -0.0358507484, 0.0366734713, -0.0038019745, -0.0082957838, 0.029642934, 0.029917175, -0.0140236765, 0.1128874794, 0.0264019072, -0.0614797957, 0.047842551, -0.0802777559, 0.0226248633, -0.0469450355, 0.0138242282, -0.0420336314, -0.0344795436, 0.0968319252, -0.0260528736, -0.0750921071, -0.036798127, -0.1533753872, 0.1119899601, 0.0187107008, -0.0683108866, 0.0534021594, -0.0405876338, 0.1328322589, -0.0733968019, -0.099025853, -0.0471195504, -0.0858124346, -0.0657679215, 0.0553467758, 0.0441527665, 0.0151829664, 0.0019711056, -0.006943278, 0.0427316986, 0.0774854869, 0.0350529589, 0.0907986313, 0.0549478792, 0.0309144147, 0.0865105018, 0.0081461975, -0.0000355218, -0.1003222615, -0.0009099807, -0.0584880784, -0.0230237599, -0.003337635, -0.0064072618, -0.0428563543, -0.0019150109, 0.061579518, -0.0242578425, -0.0037957416, -0.073047772, 0.0301914159, 0.0441029035, 0.0971310958, -0.0202065594, -0.0234974492, 0.0386679508, -0.0147965364, -0.0373216756, 0.0210666787, 0.0349033698, -0.0741447359, -0.0238838792, -0.0439283848, -0.1147822291, -0.036149919, -0.0378452279, -0.0673136488, 0.0328839608, -0.033582028, 0.0498619601, -0.0357510261, -0.0704549477, -0.0587373897, 0.0185486488, -0.0317620672, 0.0686599165, 0.0721003935, -0.0582886301, -0.0282218698, 0.0757901818, 0.0604326949, 0.0554464981, -0.0012652472, -0.0410363935, 0.0134004019, 0.1154802963, 0.1455969214, 0.0917460024, 0.0595850423, -0.059335731, 0.0809259564, 0.0596349016, -0.0421333574, 0.1079012826, 0.0653690323, 0.0049674977, 0.0557456687, 0.0219891239, -0.0892030448, -0.0088318, 0.0444768667, 0.009268092, -0.1112918928, 0.0222384334, 0.0084703006, -0.0897016674, -0.028545972, 0.0965327546, -0.0964828879, 0.1212642863, -0.09054932, 0.0144475028, -0.0058089183, 0.1441010684, -0.0491888225, 0.0085201627, -0.0293686949, -0.0310141388, 0.0183118042, 0.0146095539, 0.1189706326, -0.079180792, -0.1023167372, 0.0696072951, 0.0611806251, 0.0359006114, -0.0377205722, -0.0109322341, -0.0198450591, 0.0552969128, -0.0040824478, -0.0058182674, -0.1308377832, -0.1002225354, -0.0095174015, 0.0130264368, -0.0578398742, 0.0235348456, -0.0820229203, 0.022475278, 0.01995725, -0.0236345679, -0.0061112065, -0.0274988711, -0.1107932702, 0.0745934919, 0.0177757889, 0.0619285516, -0.0600836612, -0.0335072353 ]
712.4254
Carl-Friedrich B?digheimer
Jochen Abhau, Carl-Friedrich Boedigheimer, Ralf Ehrenfried
Homology of the mapping class group for surfaces of genus 2 with boundary
This is the version published by Geometry & Topology Monographs on 29 April 2008
Geom. Topol. Monogr. 14 (2008) 1-25
10.2140/gtm.2008.14.1
null
math.AT math.GT
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We report on the computation of the integral homology of the mapping class group of genus g surfaces with one boundary curve and m punctures, when 2g + m is smaller than 6. In particular, it includes the genus 2 case with no or one puncture.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 16:55:14 GMT" }, { "version": "v2", "created": "Tue, 7 Apr 2009 12:50:02 GMT" } ]
2009-04-07T00:00:00
[ [ "Abhau", "Jochen", "" ], [ "Boedigheimer", "Carl-Friedrich", "" ], [ "Ehrenfried", "Ralf", "" ] ]
[ 0.030192608, 0.1010320485, 0.2220059782, 0.0513299778, -0.0502871014, 0.049396839, 0.0100218095, 0.0028504289, 0.0144476844, -0.0495748892, 0.058095973, -0.1134448498, -0.0494731441, 0.0662863851, 0.0454542488, 0.0319731347, -0.0100917583, 0.0449963994, 0.088517502, 0.0734084845, 0.0170167275, -0.0333212428, 0.0264026355, 0.029429527, -0.0130614191, -0.0162663627, 0.0649128333, 0.0691352263, 0.1412210315, -0.0163045172, 0.0022542712, 0.0055927546, -0.0231595375, -0.0373401418, -0.0471839011, 0.0966570452, 0.0161646195, 0.1233140379, -0.0034879204, 0.121889621, -0.0361955203, 0.0663881302, 0.0402398556, 0.0423764847, -0.067710802, 0.0512791052, 0.0356867984, 0.0204251595, -0.0505668968, 0.0030761741, -0.0038631023, 0.0752907544, 0.0398837477, -0.067710802, -0.012711673, 0.0265043788, -0.0360174663, 0.0547892824, 0.0169404186, -0.1067297235, -0.0044767475, -0.0135828583, -0.0359920301, -0.0349745899, -0.0263771992, -0.0012010592, -0.0580451004, -0.0059870137, 0.0394513346, -0.0424782261, -0.1136483401, 0.0138499374, -0.0633866712, -0.0050999308, -0.0054655746, -0.0079424111, -0.0072238422, 0.0872457027, -0.0065370686, 0.0139262453, 0.0818532556, 0.0862282589, 0.0538227111, -0.0436482877, -0.0633866712, -0.0593677759, 0.0386882536, -0.0284375194, -0.1475291699, -0.0084066195, 0.0622166134, 0.0651671961, -0.0405450873, 0.1152762473, 0.0498801209, -0.0898910537, -0.0220530685, 0.0255886801, -0.0284375194, 0.0088899042, -0.0371875279, -0.0461155847, 0.0861265138, -0.0868895948, 0.0880596563, 0.0561119579, -0.0395530798, 0.1335902065, -0.1198547333, -0.0245839562, 0.0316678993, 0.0249527786, -0.0026946331, 0.0053638299, 0.0777326152, 0.0319476984, -0.0701017976, -0.1146657765, -0.0894840732, 0.0405450873, -0.0455051214, -0.0177798085, 0.0723401681, -0.1133431047, 0.054331433, 0.0842442438, -0.0220021959, -0.0224091727, 0.0015913438, -0.007548152, 0.0135192685, -0.0879579112, -0.0744767934, -0.058859054, -0.0455051214, 0.0575872511, 0.0454033762, 0.0815988928, 0.0993532687, 0.0432921834, -0.0283357762, 0.0464208163, 0.0501344837, 0.0352798216, 0.0845494792, 0.0695930719, -0.0302180443, 0.158212319, 0.0312863588, 0.0508721285, -0.101846002, 0.0577907376, 0.1074419394, 0.0367805511, -0.0598256253, -0.107136704, 0.0125781335, 0.1102907732, 0.0326344706, 0.0630814433, 0.0502362289, 0.0236555394, 0.0865334943, -0.0469804108, -0.0045117219, 0.0607921928, -0.0470567197, 0.0715262145, -0.0623692311, -0.0445385501, -0.0107658142, -0.0161519013, -0.0368059836, -0.055094514, 0.0134556778, 0.0536700971, -0.0457086079, -0.0685756281, -0.1184303164, -0.0428343341, 0.1030669361, 0.110901244, 0.0476671867, -0.0141551699, -0.1009303033, 0.0353052579, 0.116191946, 0.0011621102, -0.0439026468, 0.0959957093, -0.0893823281, 0.0328633972, 0.1555669755, 0.1136483401, 0.0006875686, -0.1538373232, 0.0549927726, 0.0057994225, 0.0217605531, 0.0405959599, 0.0641497523, -0.07951314, 0.1005233303, -0.060741324, -0.0820058733, 0.0034752022, 0.0037518195, 0.0301417373, -0.0317696445, -0.065065451, -0.0045912098, -0.0280305427, -0.0448946543, 0.1051018164, 0.0059806546, 0.0143332221, -0.0096911406, -0.0297347587, 0.0909593701, 0.1296221912, -0.0413081683, 0.0511264913, 0.0275218226, 0.000755928, -0.000794877, 0.0625727177, 0.0549927726, -0.1102907732, -0.0516606458, -0.0071538934, 0.0804288387, 0.0202979799, -0.0794113949, -0.0661846399, 0.0024688879, -0.0002658864, 0.0698983073, 0.0868387222, -0.0120884897, -0.0096466271, 0.0089153405, -0.0004000218, 0.0107658142, 0.0766134262, 0.0329651386, 0.0198401306, -0.0774273798, -0.0356104895, 0.0514317229, -0.052957885, 0.0158975404, 0.0045149014, 0.0236682575, -0.0211119335, -0.0697965622, 0.031388104 ]
712.4255
Gelasio Salazar
Bernardo Abrego, Silvia Fernandez-Merchant, Jesus Leanos, Gelasio Salazar
On 3-decomposable geometric drawings of $K_n$
null
null
null
null
math.CO
null
The point sets of all known optimal rectilinear drawings of $K_n$ share an unmistakeable clustering property, the so--called {\em 3--decomposability}. It is widely believed that the underlying point sets of all optimal rectilinear drawings of $K_n$ are 3--decomposable. We give a lower bound for the minimum number of $(\le k)$--sets in a 3--decomposable $n$--point set. As an immediate corollary, we obtain a lower bound for the crossing number $\rcr(\dd)$ of any rectilinear drawing $\dd$ of $K_n$ with underlying 3--decomposable point set, namely $\rcr(\dd) > {2/27}(15-\pi^{2})\binom{n}{4}+\Theta(n^{3}) \approx 0.380029\binom{n}{4} + \Theta(n^3)$. This closes this gap between the best known lower and upper bounds for the rectilinear crossing number $\rcr(K_n)$ of $K_n$ by over 40%, under the assumption of 3--decomposability.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 17:04:42 GMT" } ]
2007-12-28T00:00:00
[ [ "Abrego", "Bernardo", "" ], [ "Fernandez-Merchant", "Silvia", "" ], [ "Leanos", "Jesus", "" ], [ "Salazar", "Gelasio", "" ] ]
[ -0.0046784384, 0.0339326188, 0.0890328512, -0.0323215015, 0.0039658286, 0.0070331488, 0.0885866955, -0.001260235, -0.1557579041, -0.0039379438, -0.0128517626, -0.0172265675, -0.0692532808, 0.0507130325, 0.1379116774, -0.0340317637, 0.043227531, -0.1031115353, 0.059289135, 0.1006824672, 0.0551745892, -0.0250962581, 0.1040038541, -0.0370804965, 0.0455574542, 0.1133235469, 0.0704430267, -0.1005833223, 0.1330535412, -0.0639489815, -0.0586446896, -0.0348249301, -0.0820926502, -0.1252210289, -0.0761439055, 0.0939901322, -0.0576532297, 0.0366095528, -0.1371185184, 0.0842242837, 0.0571575016, 0.0309830345, -0.1070773676, -0.006995969, 0.0339078344, -0.0412198305, 0.0216385517, 0.0083840089, -0.0413685478, 0.0859593302, -0.1768759489, 0.181436643, 0.0265958365, -0.1372176707, -0.0313052572, 0.0391625538, -0.0248731803, 0.0489036217, 0.0519027784, -0.0830345303, 0.1241304278, -0.0768874958, 0.0090780295, 0.030065937, -0.1142158583, 0.0215889793, -0.0634532571, 0.0567609183, 0.0634036809, -0.0521506444, -0.1347390264, 0.1397954524, 0.0319001339, -0.0015476026, 0.0474164374, 0.0226919744, 0.0444916375, 0.0038202081, -0.0255300198, 0.0172141735, 0.0310078207, 0.0037799303, 0.0468959212, 0.0326932967, -0.0843729973, -0.1261133403, 0.0026614426, -0.033858262, -0.0941388533, 0.0116062444, -0.0642959923, -0.0239932612, 0.0183047764, 0.0665763468, -0.0064878473, 0.0381710976, 0.103706412, 0.050390806, 0.0522993617, -0.0235842858, -0.0548275784, 0.0743592829, 0.0724755153, -0.0666754916, 0.0553233065, 0.0971132219, -0.0163466483, 0.0116496207, -0.0527950898, 0.073863551, -0.0084211892, 0.0292975567, -0.0565130562, 0.0746071488, 0.0739627033, -0.0890824199, -0.1087628454, -0.0217129104, -0.0348745026, 0.0257035252, -0.0255795941, -0.0783746839, 0.0626105145, -0.0176107567, 0.0130500542, 0.0098216217, -0.0066923355, -0.0758464709, 0.0630071014, -0.0388155468, 0.0705917478, -0.021303935, 0.0850670189, -0.1120346561, -0.0154295508, 0.0227291547, -0.0267445557, -0.0088425577, -0.0250962581, -0.0739131272, -0.0039906148, 0.0519027784, -0.0456318147, -0.0095427744, -0.0990961343, 0.079762727, -0.0105776079, 0.1165953577, 0.0043655094, 0.1226432472, -0.0845217183, 0.0226052217, 0.1001371667, 0.0229026601, -0.087644808, -0.0938909873, 0.0453095883, -0.0024182259, 0.063552402, 0.0679148138, 0.0946345776, -0.0216509439, 0.0073987488, 0.0192094818, -0.0192838404, 0.055868607, -0.0567609183, 0.0587438345, -0.0153180119, -0.0532412454, 0.0424095765, -0.032395862, -0.035791602, 0.0665267706, 0.0254556611, 0.0382454582, -0.0867524967, -0.0638002679, 0.0522497892, -0.0172141735, -0.0012586858, 0.0726738051, -0.0259513892, -0.0097968355, 0.0029898628, 0.0268684868, 0.0507130325, -0.070393458, -0.0817456394, 0.075202018, -0.0383693911, 0.0577028021, -0.0189740099, -0.0031184424, 0.002562297, -0.060875468, -0.0298676454, -0.0109432079, -0.0197052099, -0.1219492257, -0.0118479123, -0.0560173281, 0.0223077852, 0.0087434128, -0.0276616532, -0.0399805084, -0.028603537, -0.0621643588, 0.0200026464, 0.0808037519, -0.018143665, 0.0491019115, -0.0033399712, 0.1017234996, 0.0237453971, -0.007361569, -0.0045545059, 0.1311697811, -0.0115380818, 0.0902225971, -0.0745575726, 0.022035135, 0.0254308749, -0.0163714346, 0.0670225024, 0.0118726986, 0.053191673, 0.0045947842, 0.0168919507, -0.0037086692, 0.0580993854, -0.0202257242, -0.0519027784, 0.0339078344, 0.0000883985, -0.0290744789, -0.0486557558, -0.1167936474, -0.0543318503, 0.0247492474, -0.0207462404, -0.0088611478, -0.0828858167, 0.0668242052, -0.0423352197, 0.0387659743, -0.0656344593, -0.0061594271, -0.0538856946, 0.0198167488, -0.1138192788, 0.0051617734, 0.0153675852, -0.0748550147, -0.0798122957, 0.0446155705 ]
712.4256
Tom Chang
Tom Chang, Cheng-chin Wu
Rank-ordered Multifractal Spectrum for Intermittent Fluctuations
4 pages, 5 figures
Phys.Rev.E77:045401,2008
10.1103/PhysRevE.77.045401
null
astro-ph
null
We describe a new method that is both physically explicable and quantitatively accurate in describing the multifractal characteristics of intermittent events based on groupings of rank-ordered fluctuations. The generic nature of such rank-ordered spectrum leads it to a natural connection with the concept of one-parameter scaling for monofractals. We demonstrate this technique using results obtained from a 2D MHD simulation. The calculated spectrum suggests a crossover from the near Gaussian characteristics of small amplitude fluctuations to the extreme intermittent state of large rare events.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 17:12:21 GMT" } ]
2009-06-23T00:00:00
[ [ "Chang", "Tom", "" ], [ "Wu", "Cheng-chin", "" ] ]
[ -0.0339728519, 0.0948833749, 0.0482262783, -0.017391799, -0.0310698599, 0.0111804418, 0.0262838453, 0.0188825242, -0.0627150834, 0.1271039695, 0.0319852158, 0.0493508615, -0.0702471733, 0.071345605, 0.1126674712, 0.1778409481, -0.0132923033, 0.0354635753, -0.0716594383, 0.0614597388, -0.0735424608, -0.0711886808, -0.0123311775, -0.057641387, -0.0435710326, -0.0852067322, -0.0369281508, 0.0590536557, 0.0930003524, -0.0110366, 0.084160611, -0.0222824235, -0.1180026978, -0.1002709121, -0.0526199974, 0.0575890839, -0.0729670972, 0.1324391961, -0.0455586649, -0.0650688633, -0.0520707816, -0.0008597825, -0.0300760418, 0.0802899525, 0.1114121228, -0.0330051854, 0.0550783873, 0.0096504865, 0.0656965375, 0.0943603143, -0.0567521825, -0.0197063461, -0.0871420652, -0.0919542313, 0.018437922, 0.0253161807, 0.011899651, 0.1142366529, -0.0481216684, -0.0369543023, 0.0011842442, -0.0475724526, 0.0100166295, 0.0561245084, -0.1372513622, -0.0028931845, -0.0148811024, 0.0583736748, 0.1190488189, 0.0789823011, -0.1098429337, -0.0538753457, 0.037294291, 0.0289253071, 0.0158095378, 0.0122788707, -0.064231962, -0.0486185774, -0.0566998795, 0.0293437559, 0.0785638541, 0.039700374, -0.0183725394, 0.0317759924, 0.0146849547, -0.0258653965, -0.0100754742, -0.0886589438, -0.0568044893, -0.0108927581, 0.0811268538, 0.0412434079, -0.0362481698, 0.0280361027, -0.0457155854, -0.086932838, 0.1258486211, 0.0474416874, 0.0744316652, 0.0866713077, 0.0197063461, 0.0274868868, 0.036378935, -0.0868282244, 0.0529338345, -0.0184902269, -0.0519661717, 0.0823298991, -0.078929998, 0.0559675917, 0.0676318631, 0.0060838601, -0.1250117272, -0.0221647359, 0.004746784, -0.0505277514, -0.1580692232, -0.0776223391, -0.0336590149, -0.0032200981, 0.010670457, 0.0231323987, 0.0467617065, -0.0038445028, 0.0102585461, -0.0499523841, -0.0041419943, -0.0419756919, -0.1479218155, 0.034783598, 0.1161196753, -0.0339990035, -0.0811268538, -0.0279314891, -0.0321421362, -0.0920065343, 0.0006526011, -0.0583213679, -0.0092451135, 0.0532738231, 0.0325605832, -0.0074928575, 0.1389251649, 0.0316190757, 0.0670041889, 0.0021363797, -0.0022589723, 0.0417664684, 0.0319590643, -0.0302852672, -0.0149203325, -0.1068091765, 0.0090424279, -0.0479909033, 0.1216641292, -0.0402757451, 0.0879789591, -0.0471016988, 0.0529861413, -0.0250938796, 0.0951449051, 0.0399096012, -0.1145504937, 0.0375035182, 0.0195101984, -0.0708748475, -0.005449648, 0.005812522, -0.0977079049, -0.0856774896, -0.047729373, -0.0718686655, 0.0347312912, -0.1311838478, 0.1075414643, 0.1142366529, -0.059995167, -0.0602566972, 0.0072836326, -0.0217724387, 0.0135211423, 0.0477816761, 0.0419233888, 0.0338159315, 0.033109799, -0.0512600355, 0.0124030979, 0.0404065102, 0.0536138155, 0.0096177952, -0.0768900588, 0.1367283016, 0.0395957641, 0.1611029804, -0.0505015962, -0.0551306941, 0.0352805033, 0.0191048253, 0.0007388245, -0.0309129413, -0.0274084285, 0.0866190046, 0.0374250561, -0.0083755236, -0.0059007886, 0.0444340818, 0.0622443296, 0.0667949691, -0.0661149845, -0.0039164238, 0.0938372537, 0.0502139144, 0.0743793622, -0.0227662567, -0.1112028956, 0.0253946409, -0.0715548247, 0.095511049, 0.0840559974, 0.0525676906, 0.0203732494, 0.0333974846, -0.0640227422, -0.0217332095, 0.0708748475, 0.0518354066, 0.0079570748, -0.1056061387, 0.0195101984, -0.0480693616, 0.0291868374, -0.0052894605, -0.0038379645, -0.0581644513, -0.013259612, -0.0246885084, 0.017849477, -0.0181110073, -0.033606708, -0.0739609078, -0.0465786345, 0.0588967353, -0.0458463505, -0.0256823245, 0.0307821762, -0.0357512608, -0.0513646491, 0.0846836716, 0.0269638263, -0.0208178516, 0.0503969863, 0.0299191233, -0.1041938737, -0.013625755, 0.0082055293, 0.0532738231 ]
712.4257
Robert Hoffman
R.D. Hoffman, B. Muller, and H.-T. Janka
Nucleosynthesis in O-Ne-Mg Supernovae
12 pages, 1 figure, to be published in Astrophysical Journal Letters
null
10.1086/587621
LLNL-JRNL-400005-DRAFT
astro-ph
null
We have studied detailed nucleosynthesis in the shocked surface layers of an Oxygen-Neon-Magnesium core collapse supernova with an eye to determining if the conditions are suitable for r process nucleosynthesis. We find no such conditions in an unmodified model, but do find overproduction of N=50 nuclei (previously seen in early neutron-rich neutrino winds) in amounts that, if ejected, would pose serious problems for galactic chemical evolution.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 17:27:48 GMT" } ]
2009-11-13T00:00:00
[ [ "Hoffman", "R. D.", "" ], [ "Muller", "B.", "" ], [ "Janka", "H. -T.", "" ] ]
[ 0.0263699368, 0.0737955272, 0.016925117, -0.0458388589, -0.0080343932, -0.0160058215, 0.0855322853, -0.0028019631, -0.0167362206, -0.0708739236, 0.0254128613, 0.017794041, -0.1564565897, -0.0225164499, -0.0494152978, -0.0074236281, -0.1054797471, -0.0196326319, 0.0449825265, 0.0030979009, -0.090116173, -0.0041179415, 0.0247958004, 0.0621595085, 0.0247832071, -0.0095455647, 0.0000581447, 0.0259921439, 0.0832151547, -0.0235868637, 0.0870434567, -0.0256521311, -0.0058085639, -0.0123916036, -0.1225056052, 0.0570215248, 0.088856861, -0.0071843597, -0.144367218, -0.0063972911, -0.0294426512, -0.0214712229, 0.0637210533, 0.110416241, -0.0983268693, 0.1632064879, 0.051052399, -0.0902672932, 0.0224786717, 0.0520850308, -0.1042708084, 0.0107922805, 0.0723347291, -0.0136760985, -0.0633684471, -0.1015003324, 0.0701183453, 0.0053174333, -0.0571222715, -0.0134872021, -0.0098855784, -0.141848594, 0.0791349933, 0.0418594405, 0.0039227484, 0.0164717659, -0.0291907899, 0.0087899789, 0.0885546282, 0.0308782645, -0.083718881, -0.0869427174, -0.0310545675, -0.1229085848, -0.0613535494, -0.0458892323, 0.0386356078, -0.0428668894, -0.0306012165, -0.005657447, 0.0428920761, 0.0806461647, 0.0017567364, -0.0652825907, -0.0717302561, 0.0247076489, 0.0885546282, -0.0311301257, -0.117669858, -0.019217059, -0.0314575471, -0.0001747292, 0.0442269407, 0.0179577507, -0.0292411614, -0.1015003324, 0.011711576, 0.0228564646, 0.1058827266, 0.0654337108, -0.0611016862, -0.0997876674, 0.0740473866, -0.0705213174, 0.0703198314, 0.0293922797, -0.038887471, 0.0143561261, -0.0344547033, 0.0341776535, 0.1565573364, 0.0623609945, -0.0562155657, 0.0046657408, -0.1227070987, 0.0315331034, -0.0652825907, 0.0857841522, -0.0225542299, 0.0549562573, -0.0269240327, 0.0205015559, -0.0789838806, 0.0544021614, 0.099082455, -0.0467707478, 0.1273413599, 0.0438491479, 0.0208289754, 0.0159932282, 0.0204259977, -0.0031388283, -0.0302989818, 0.015325794, -0.1834561825, 0.0860360116, 0.115755707, -0.0169880819, 0.0215971544, -0.0239016898, 0.0213075131, -0.0494656675, 0.0208415687, 0.0385600515, -0.0372251831, 0.0432446823, -0.0264203083, 0.0045775892, 0.0513546318, 0.014003519, -0.0527902469, -0.0659878105, -0.0337243043, 0.0067939735, 0.0415823944, -0.0777749419, -0.0411038548, 0.041532021, -0.017794041, -0.0762637705, 0.1027596369, 0.1089050695, -0.0316086635, -0.0086199725, 0.0265966132, 0.0858345181, -0.1196847558, -0.0054622539, -0.1349979639, -0.0681034476, 0.0502464399, 0.0115604596, -0.0778253153, 0.0413053446, 0.0167110339, 0.0486093387, -0.0513294451, -0.0982261226, -0.0474507734, 0.0859352648, -0.0170132685, 0.0368977636, 0.0027704805, -0.0386607945, -0.085633032, 0.015325794, 0.0015135324, -0.0294426512, 0.0339257941, -0.0753066987, -0.0757600442, -0.0475767069, 0.0134997955, 0.0864389911, -0.0238009449, -0.1882919222, 0.0100115091, -0.0302486084, 0.019846715, 0.0093314815, -0.0050907577, 0.0413809046, 0.0262691919, -0.1112222001, -0.0631165802, -0.0350843556, 0.0617565289, 0.0145702083, 0.0468463041, 0.0154769113, 0.0991832018, 0.0164591726, -0.0146835465, 0.0312308706, -0.0430935659, -0.1118266657, -0.0877990425, 0.0594393983, 0.0455618091, -0.0090166545, -0.0509768389, 0.0389126576, -0.0509768389, 0.0778756887, 0.0753570646, 0.0936926082, 0.0620587617, 0.003998307, 0.053696949, -0.0002382849, 0.0472492836, -0.0079462416, -0.0048703789, -0.0285611358, -0.0216601193, -0.0098540951, -0.0301226787, -0.0090166545, -0.0113967489, 0.0307775196, -0.1129348576, 0.0152250491, 0.0135375746, 0.1661280841, 0.0144442776, 0.092030324, -0.0051316852, 0.0147842914, 0.0155398771, -0.0192422457, 0.0556614697, -0.0982764959, 0.0912747383, -0.128147319, -0.0193178039, -0.0097281644 ]
712.4258
Jeffrey Bub
Jeffrey Bub and Itamar Pitowsky
Two dogmas about quantum mechanics
25 pages; for 'Everett @ 50,' S. Saunders, J. Barrett, A. Kent, D. Wallace (eds.), Oxford, 2009. Revised version involves some clarification in the formulation and minor corrections
null
null
null
quant-ph
null
We argue that the intractable part of the measurement problem -- the 'big' measurement problem -- is a pseudo-problem that depends for its legitimacy on the acceptance of two dogmas. The first dogma is John Bell's assertion that measurement should never be introduced as a primitive process in a fundamental mechanical theory like classical or quantum mechanics, but should always be open to a complete analysis, in principle, of how the individual outcomes come about dynamically. The second dogma is the view that the quantum state has an ontological significance analogous to the significance of the classical state as the 'truthmaker' for propositions about the occurrence and non-occurrence of events, i.e., that the quantum state is a representation of physical reality. We show how both dogmas can be rejected in a realist information-theoretic interpretation of quantum mechanics as an alternative to the Everett interpretation. The Everettian, too, regards the 'big' measurement problem as a pseudo-problem, because the Everettian rejects the assumption that measurements have definite outcomes, in the sense that one particular outcome, as opposed to other possible outcomes, actually occurs in a quantum measurement process. By contrast with the Everettians, we accept that measurements have definite outcomes. By contrast with the Bohmians and the GRW 'collapse' theorists who add structure to the theory and propose dynamical solutions to the 'big' measurement problem, we take the problem to arise from the failure to see the significance of Hilbert space as a new kinematic framework for the physics of an indeterministic universe, in the sense that Hilbert space imposes kinematic (i.e., pre-dynamic) objective probabilistic constraints on correlations between events.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 17:37:57 GMT" }, { "version": "v2", "created": "Mon, 19 May 2008 13:48:43 GMT" } ]
2008-05-19T00:00:00
[ [ "Bub", "Jeffrey", "" ], [ "Pitowsky", "Itamar", "" ] ]
[ -0.018875787, 0.0465865098, 0.0134047288, 0.0624538474, -0.005134671, 0.0306683946, -0.0501661822, -0.0089745671, -0.0686484575, 0.0510801412, 0.0965242013, -0.0487444662, -0.0465357341, 0.0536189154, 0.0207925625, 0.0126113612, -0.0706794783, 0.0323439837, 0.0380816162, 0.1393279284, -0.03262325, -0.0087460773, 0.0049125282, -0.022734724, -0.0025943101, -0.058290258, 0.0103328116, 0.0792605355, 0.0843380839, -0.0059343851, 0.0308207199, -0.0469927117, -0.0306683946, -0.0235852133, -0.0939854234, 0.1485690773, -0.0887047723, -0.0185203589, -0.0138997892, 0.0528065041, -0.0784988999, -0.0343242288, -0.0407981016, 0.0355682299, -0.0117672188, -0.0009710812, 0.0135062793, -0.0167939924, 0.032800965, -0.0660589114, -0.1116045192, 0.0187996235, 0.1110967621, 0.0147375846, -0.0288658645, -0.0813423321, 0.0185838286, 0.0385385938, 0.0230266824, -0.0173652172, 0.0134681975, -0.1067300737, -0.0402395725, 0.1067300737, -0.1214549616, 0.0009020583, 0.0013304764, 0.0100027705, -0.0606259294, 0.0759601295, -0.0357205532, 0.0243468452, -0.0573762991, 0.0970827267, 0.0313030891, -0.0347304344, 0.0376754105, 0.0590011142, -0.0907865688, 0.0006489742, -0.0166416653, -0.0198786035, 0.061438337, -0.0959656686, -0.0699686185, 0.1163774133, -0.062910825, -0.0515371189, -0.0966257527, -0.0472465903, 0.0991137475, 0.0596104227, -0.0121289939, 0.0092030568, 0.0580871552, -0.1059176624, 0.1017033011, 0.0773310661, 0.0193073787, -0.045063246, -0.0463326313, -0.0398079827, -0.0282819457, -0.0379800647, 0.1147525981, -0.0195993371, 0.0378023498, 0.0652465001, -0.0336133726, -0.006054977, -0.0726089478, 0.0064580073, -0.1115029678, -0.01832995, -0.1159712076, -0.0907357931, -0.1588257253, 0.0646371916, -0.0400110818, 0.0469165482, 0.0150041562, -0.0093299961, 0.0961179957, 0.0254004374, 0.0436669178, -0.0573255233, 0.0271902736, -0.1038358733, -0.068039149, 0.1054099128, 0.0954579115, 0.0051917937, 0.0032401108, -0.0714918822, -0.120947212, -0.015219952, 0.023813704, -0.0049791713, 0.0465103462, 0.026758682, 0.0265048034, -0.1018048525, -0.0481351614, -0.0323439837, 0.0500138551, 0.119119294, -0.0056582931, 0.0179110523, 0.1036835462, -0.0989614204, 0.0488206297, -0.0473989174, -0.0182410944, -0.0250450093, 0.1026680321, -0.1319147199, 0.081799306, 0.0901264921, -0.0338418633, -0.0272410493, 0.0367614515, 0.0311507601, 0.0218588468, 0.0199547671, 0.0986567736, 0.0920051783, -0.0778895989, -0.0539235659, -0.006505609, -0.0540251173, -0.0101360567, -0.0079590576, -0.0351366363, -0.0110754026, 0.0321916603, 0.0374469198, 0.010618424, -0.1417651623, -0.0125859734, -0.0251846407, -0.0248546004, -0.051689446, 0.0884001255, -0.0650433972, -0.0354666784, 0.0095584849, -0.0305922311, 0.1267356128, 0.050420057, 0.0001121623, -0.0475258566, 0.1257200986, 0.0979459137, 0.0485667512, 0.0481351614, -0.1034296677, 0.0359490439, 0.0810376778, 0.0407981016, -0.0621999726, -0.0157023184, 0.0325470865, 0.1193223968, -0.0639771149, -0.021084521, -0.0229251329, 0.1593334824, -0.0435399786, -0.1722304523, -0.0032528045, -0.0271141101, -0.0834241211, 0.0703748241, 0.0355936177, -0.014483708, -0.0793113112, -0.072558172, 0.054075893, -0.0782450214, 0.0584425852, -0.0240421928, 0.1074409261, 0.0688007846, 0.1035312191, -0.0527557321, 0.0624538474, 0.0168701559, 0.0041477224, 0.0223285202, -0.0486936904, 0.0143440748, 0.0123701775, -0.1013478711, 0.0314046368, -0.0172382779, 0.0597627461, 0.045114018, -0.0061692218, -0.0376500227, -0.1053083614, 0.0403411239, 0.0218334589, -0.0509532019, 0.0046173958, -0.0665158853, 0.0149406865, -0.0285612103, 0.1051052585, -0.0159181152, -0.0483636521, -0.084490411, 0.010618424, -0.042499084, 0.02823117, -0.0208941121, -0.0003913283 ]
712.4259
Risi Kondor
Risi Kondor
The skew spectrum of functions on finite groups and their homogeneous spaces
10 pages
null
null
null
math.RT math.GR
null
Whenever we have a group acting on a class of functions by translation, the bispectrum offers a principled and lossless way of representing such functions invariant to the action. Unfortunately, computing the bispectrum is often costly and complicated. In this paper we propose a unitarily equivalent, but easier to compute set of invariants, which we call the skew spectrum. For functions on homogeneous spaces the skew spectrum can be efficiently computed using some ideas from Clausen-type fast Fourier transforms.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 17:52:02 GMT" } ]
2007-12-28T00:00:00
[ [ "Kondor", "Risi", "" ] ]
[ 0.0024021117, -0.0259803794, -0.0009870875, 0.0159126837, 0.0653207377, 0.0069662728, -0.0420839228, -0.0273640919, 0.009196911, 0.0046580983, -0.0027614592, -0.0640324503, -0.0521039031, 0.0539647564, 0.115468353, 0.0495273359, -0.0307995137, 0.0438254885, 0.0320162252, 0.1628962606, 0.0550144687, -0.0456386283, 0.0422986336, 0.0353562199, -0.0804938525, -0.0494796224, 0.0015149257, 0.0116303358, 0.1533534229, -0.0080159847, 0.0063280952, -0.0413920656, -0.0260280948, -0.1463871598, -0.0594041757, 0.101535812, -0.0739570037, 0.0637461692, -0.0048728124, 0.0500044785, -0.1061163694, 0.0306086577, -0.0924701095, -0.0280320905, 0.0358095057, 0.0194673929, 0.1085020825, -0.0674201623, 0.011147229, 0.0451376289, -0.1180449203, 0.0506724752, 0.0235708132, -0.0372409299, 0.0057286858, 0.0559210368, -0.0363582186, 0.010431516, -0.0141114732, -0.002542272, 0.1126055047, 0.0017937556, 0.0046521341, 0.0408910662, -0.0727164373, 0.0247875247, -0.0500521921, 0.0292249452, -0.0451137722, 0.0935198218, 0.0327557959, 0.0443742014, 0.0537738986, 0.0878895521, 0.0345450789, 0.0884144083, -0.0831658468, 0.0781081393, 0.0788715631, -0.0180121083, 0.0709510073, -0.016020041, 0.0195270348, 0.1009632424, -0.0225330293, 0.0355470777, 0.0226403866, 0.0302030873, -0.0918021128, 0.0489547662, 0.0651298761, -0.0145409014, -0.0643664524, -0.0009408643, 0.129496336, -0.1176632121, 0.0316822268, 0.0292249452, 0.0619330257, 0.0078907348, 0.0101929456, 0.0882235467, 0.0455909148, -0.0440163463, 0.1416157335, 0.0514836162, -0.0024334241, -0.0174395386, -0.009328125, 0.103158094, -0.0360003598, 0.0053827576, -0.0487161949, 0.0215310305, 0.0483583398, -0.0415590666, -0.0386246406, -0.1239614859, -0.0281513762, 0.027817376, 0.043777775, -0.0725255758, 0.0526287593, 0.0152685428, 0.019729821, -0.0537261851, 0.0330897942, -0.0680404454, -0.0494796224, -0.0939492509, 0.0880804062, -0.0983866751, -0.0425610617, 0.0693287253, -0.0042674383, 0.0450183451, -0.0496227629, -0.0200876761, 0.0470700562, 0.0709510073, -0.0102525875, -0.0123221911, 0.1177586392, -0.1057346612, 0.0251930952, 0.0226284582, -0.0430143476, 0.0532490425, 0.0060418099, 0.0825455561, 0.0367399305, -0.0077774138, -0.000017322, 0.0936152562, -0.0214952454, 0.0485969074, -0.0066799875, 0.0509587601, 0.0287239458, 0.0782035664, 0.0490979068, 0.0811141357, -0.0113261575, 0.0106044803, 0.0167953968, -0.011147229, -0.1013449505, -0.0719530061, -0.0289148036, -0.0582590327, -0.0332090817, 0.0089106262, -0.0778695717, -0.033996366, 0.1235797703, 0.0500044785, 0.0094533749, -0.1797870994, 0.036692217, -0.0842632726, -0.0101750521, 0.0708078668, 0.096096389, 0.0122983344, -0.0302508008, 0.0387439281, -0.0074672718, -0.082259275, -0.0089165904, 0.1212894842, -0.103158094, 0.101440385, 0.0877941251, 0.136462599, -0.0501953363, -0.1515402943, -0.0795395672, -0.0387439281, -0.0580204614, -0.0110040866, 0.0292726588, 0.0251215249, 0.1230072007, -0.0469030552, 0.0246443823, 0.0126204053, 0.0440402031, 0.0578773208, -0.0889392644, 0.0764858574, -0.0362150744, 0.0589270331, 0.0447797738, -0.0044821524, 0.0423224941, 0.0553484671, 0.0052247047, 0.0762950033, 0.0179286096, 0.1077386588, -0.0285569467, 0.0087376619, 0.0738615766, 0.0136224031, 0.0623147413, 0.0506247617, 0.0206602477, -0.003040289, -0.0001053067, -0.0505770482, 0.116995208, 0.0088032689, 0.0130498325, -0.0303939432, -0.0335907936, -0.0125369048, -0.0585453175, -0.0493364781, -0.1519220024, -0.1507768631, 0.0021232818, 0.0542510413, 0.0380282141, 0.0608833134, -0.0354993604, 0.0203262474, -0.087460123, 0.0772969946, -0.006256524, -0.0610264577, -0.0660841614, 0.1227209121, -0.0270300917, 0.0138729028, -0.089273259, 0.0580681786 ]
712.426
Celso C. Nishi
C. C. Nishi
Physical parameters and basis transformations in the Two-Higgs-Doublet model
11 pages. 1 figure. v2: references and comments added
Phys.Rev.D77:055009,2008
10.1103/PhysRevD.77.055009
null
hep-ph
null
A direct connection between physical parameters of general Two-Higgs-Doublet Model (2HDM) potentials after electroweak symmetry breaking (EWSB) and the parameters that define the potentials before EWSB is established. These physical parameters, such as the mass matrix of the neutral Higgs bosons, have well defined transformation properties under basis transformations transposed to the fields after EWSB. The relations are also explicitly written in a basis covariant form. Violation of these relations may indicate models beyond 2HDMs. In certain cases the whole potential can be defined in terms of the physical parameters. The distinction between basis transformations and reparametrizations is pointed out. Some physical implications are discussed.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 19:08:47 GMT" }, { "version": "v2", "created": "Thu, 3 Jan 2008 17:48:11 GMT" } ]
2008-11-26T00:00:00
[ [ "Nishi", "C. C.", "" ] ]
[ -0.0104916031, -0.0612930506, 0.0293120667, -0.0091513926, -0.1168801412, -0.0003922128, -0.0338906385, 0.0509855114, -0.0312677398, 0.0320269987, -0.0182912815, 0.007707647, -0.061062973, 0.0351330675, 0.030301407, 0.0332924351, 0.0753278732, 0.095896937, 0.0289669484, -0.0118835811, -0.0655725226, -0.0515377, -0.036651589, 0.0828284472, -0.0347879492, -0.0752818584, 0.0277475305, -0.0900069103, 0.1154076383, -0.0056599439, 0.0254007243, -0.0277475305, -0.1325255185, -0.1085973009, -0.0221566092, 0.1364828795, -0.1087813601, 0.0685175359, -0.0151622072, 0.0620753206, -0.0104225799, -0.0319349691, -0.1356545836, 0.1113582477, -0.0727049708, -0.0574737377, -0.0093584638, -0.0233875327, 0.0002165978, -0.0504793376, 0.021627428, 0.039504569, 0.0555410758, -0.085681431, -0.0083806282, 0.058670152, -0.0102845319, 0.0274944436, -0.011135825, -0.0892706588, 0.008673979, -0.077766709, -0.0698059723, 0.0832886025, 0.0292430427, -0.0048920554, -0.0127693852, -0.0545747429, -0.019878827, 0.0017457246, 0.0047338759, 0.0783649161, 0.0552189648, 0.1217578202, 0.0792852342, -0.0373648331, -0.0096690711, 0.0879362002, -0.1296725422, 0.063915953, -0.069023706, -0.0029795233, -0.0791931972, -0.0619372725, -0.0421504751, 0.0080527654, 0.0288289022, -0.0202124417, -0.1015108675, -0.01027878, 0.0883043259, -0.0334304832, 0.0110380407, 0.0359153338, 0.0951606855, -0.0238591954, 0.049927149, -0.105468221, -0.0279776081, 0.0475803427, 0.064238064, 0.0846690834, 0.0317509063, 0.0636858717, 0.0323491096, -0.0491908938, 0.0370197147, 0.0301403515, -0.0965411589, 0.0138047412, -0.060602814, 0.0282997191, -0.1126466915, -0.0290589798, -0.0236751307, -0.05517295, -0.0179806761, 0.0786410123, -0.0387453064, 0.1005905494, -0.0009217541, -0.0394355431, 0.0779507756, -0.095896937, 0.0320960246, -0.0589922629, -0.0570135824, -0.0470741689, -0.1040877476, -0.0123207318, 0.0937802121, 0.0275404584, -0.0255387705, -0.0138392532, -0.038147103, -0.0124012595, 0.0359613523, -0.0307845734, 0.066952996, -0.0308535974, 0.1235064194, -0.0006143829, 0.0126658501, 0.0837947801, -0.0155303339, 0.0921696573, -0.0237671621, 0.0372727998, -0.017808117, -0.0203965046, -0.0501112118, -0.0358923264, 0.0996702313, -0.0170143433, -0.0256077945, -0.0474883094, 0.0567374863, 0.0266201422, 0.0358233042, -0.0384001881, 0.0360763893, 0.0556791238, -0.0309686363, 0.0688396469, 0.0267581902, 0.0062696533, -0.0932280198, -0.0727509856, -0.1189048365, -0.1862719804, -0.0184753463, 0.0318429358, -0.0833346248, -0.0956208408, 0.0675512031, 0.0320039913, -0.0773525685, -0.1601350009, -0.0720147341, -0.0145409945, 0.0646522045, -0.0063961968, -0.0274024121, -0.0652504116, -0.0239282176, 0.0041788104, -0.0053665931, 0.1226781309, -0.0052371738, -0.1267275214, 0.0533323176, 0.1539688855, 0.1080451086, 0.1263594031, 0.0977375656, -0.07652428, 0.0164046343, 0.029979296, 0.1135670021, 0.0731651261, 0.0391824581, -0.0274484269, 0.1431091577, -0.0553570129, -0.1463302523, 0.0274254195, 0.0565994382, -0.0116304941, -0.0712784827, -0.0276554991, -0.0376409292, 0.0287138615, 0.0069253785, 0.070266135, -0.0294271074, 0.034258768, -0.0711864457, 0.0828284472, -0.0141383559, 0.0568295196, -0.0612470359, 0.03982668, 0.0000775169, 0.0069138748, -0.0662627593, -0.0084669078, -0.0068563549, 0.024020249, -0.0414832458, 0.0050185989, 0.0898228511, -0.0163931306, -0.0520898886, -0.038722299, -0.0027206845, 0.0117340302, 0.0083001005, -0.042794697, -0.0274024121, -0.0793772638, -0.0409310572, -0.0514456704, 0.0113659035, 0.122125946, -0.0008182185, 0.0392514803, 0.0292660519, -0.0683334693, 0.0679193288, 0.0197752919, 0.039504569, 0.090697147, -0.0314518027, 0.0491908938, -0.1050080657, -0.0015415294 ]
712.4261
Sergey Afonin
S. S. Afonin
Illustrative Model for Parity Doubling of Energy Levels
8 pages, 1 figure
Mod.Phys.Lett.A22:2791-2797,2007
10.1142/S021773230702587X
null
hep-ph
null
A one-dimensional quantum mechanical model possessing mass gap, a gapless excitation, and an approximate parity doubling of energy levels is constructed basing on heuristic QCD-inspired arguments. The model may serve for illustrative purposes in considering the related dynamical phenomena in particle and nuclear physics.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 17:56:54 GMT" } ]
2010-10-27T00:00:00
[ [ "Afonin", "S. S.", "" ] ]
[ 0.0006512362, 0.011036071, 0.0479563996, 0.0444492549, -0.0760389715, 0.1113137379, -0.0093905088, 0.0333432928, 0.02612569, 0.0453641601, 0.0835615471, -0.048464682, -0.0079164905, 0.0377653465, -0.0105023747, 0.003189469, -0.0035675038, -0.0102609415, 0.0420857444, 0.0642468333, -0.1223942861, -0.099419944, 0.051234819, 0.0678556338, -0.0117476657, -0.0350968651, 0.093473047, 0.0629253015, 0.075886488, -0.0569275729, 0.0517685115, -0.0645518005, -0.0165191628, -0.1307301074, 0.0011071016, 0.1306284517, -0.0528104901, 0.0302427746, -0.0718710646, 0.0334449485, -0.0089457622, -0.1142617762, -0.0652125701, 0.135202989, 0.0290991403, -0.0021506678, 0.0347410701, -0.0954045132, 0.0386294276, 0.0044061691, -0.002063307, 0.0327587686, 0.0465077944, -0.0174594838, -0.0465077944, 0.0095239328, -0.0320471749, -0.0092570847, 0.0393918492, -0.0294041093, 0.0649584308, -0.0600789227, -0.0385023542, 0.0423652977, 0.0683639199, -0.0084120659, -0.0195307322, 0.0306239855, 0.0055180355, 0.1008431315, -0.0563176349, 0.0595706403, 0.0113156261, 0.1126352698, 0.1064342335, 0.0085645504, -0.0329874977, 0.0438647307, 0.0610446595, 0.0661783069, 0.039468091, -0.0279809199, 0.0842731446, -0.0761914626, -0.064907603, -0.0266593862, -0.0219323654, 0.0012151115, -0.1072474867, -0.047803916, 0.0892543048, -0.0074653905, -0.0471431464, 0.0050288141, 0.1131435558, -0.0233682618, 0.1179214045, 0.050345324, 0.0707020164, 0.0438647307, -0.0002422281, 0.0864079297, -0.0145114483, 0.0266593862, 0.0756323487, -0.0309543684, -0.0207633171, 0.0011960509, -0.0365454704, 0.0206235386, 0.0223135762, -0.0046730167, -0.0567242615, -0.0132661583, -0.1066375449, -0.1476050615, -0.0222373344, 0.0315897204, 0.0169639084, 0.096878536, -0.0411200076, 0.0289974827, 0.0652125701, -0.136626184, -0.0102101127, -0.1463851929, -0.0287941713, -0.0743108168, -0.0066076647, 0.0294803511, 0.0701429024, 0.0355543196, -0.0483121946, -0.0089457622, -0.0488713048, -0.0167987179, -0.0410183519, -0.0346139967, 0.0948454067, 0.0304715019, 0.0802068859, -0.0113156261, 0.0414758027, 0.0621628799, 0.0768013969, 0.072074376, 0.0059500751, -0.0450083651, 0.0280063339, -0.0166589394, 0.0098924367, -0.1408957541, 0.09637025, 0.0244483594, -0.0402305126, -0.1213777214, 0.0001674749, 0.001675742, 0.0835107192, -0.0234190896, -0.0095811142, -0.0219959002, -0.1451653093, -0.0932697356, 0.0726843178, 0.0256301165, -0.1996531337, -0.0173578281, -0.0607905164, -0.1386593133, -0.0451608486, -0.0427210964, 0.0067347353, -0.1097888947, 0.0707020164, -0.0199373588, -0.0862554386, -0.0876786336, -0.1796268225, -0.0459740981, 0.0727859735, 0.0234445035, 0.0594181567, 0.1156849638, 0.0225041825, -0.0556060411, 0.028260475, 0.0678048059, -0.0090347109, 0.0123703107, -0.0256809443, 0.1096872389, 0.0722776875, 0.0895084441, -0.0216655172, -0.1518746316, 0.0281588174, 0.0988100022, 0.070295386, 0.0164810419, -0.027320154, 0.0042981589, 0.054996103, -0.1116187125, 0.0477276705, 0.0778687894, 0.0539795384, -0.0875261426, -0.0260240342, -0.0218052939, -0.0110868998, 0.0482105389, 0.036926683, -0.0562159792, -0.0441951118, 0.0084819542, 0.0085200761, 0.0482613668, 0.0195561461, 0.088644363, -0.1289002895, 0.0018504638, -0.0241688043, 0.0785295591, 0.0620103925, -0.0384515263, -0.0388835669, -0.0371554084, -0.0249693487, 0.0180567149, 0.0005110616, -0.0243085828, 0.000105131, -0.0185014624, -0.0137236118, 0.0564701222, 0.0406879671, -0.037943244, -0.0525563508, -0.0522513799, -0.0112457378, 0.1183280274, 0.0271930825, 0.0670932159, 0.0035420896, 0.021424083, 0.006274105, -0.0053560208, 0.0902708694, -0.0620612204, 0.0204202253, 0.0915924013, -0.0249439348, 0.0292516239, -0.0801052302, 0.0155915478 ]
712.4262
Mikhail V. Ioffe
F. Cannata, M. V. Ioffe, D. N. Nishnianidze
Two-dimensional Schr\"odinger Hamiltonians with Effective Mass in SUSY Approach
16 pages
Annals Phys.323:2624-2632,2008
10.1016/j.aop.2008.04.004
null
hep-th quant-ph
null
The general solution of SUSY intertwining relations of first order for two-dimensional Schr\"odinger operators with position-dependent (effective) mass is built in terms of four arbitrary functions. The procedure of separation of variables for the constructed potentials is demonstrated in general form. The generalization for intertwining of second order is also considered. The general solution for a particular form of intertwining operator is found, its properties - symmetry, irreducibility, separation of variables - are investigated.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 18:13:49 GMT" } ]
2014-11-18T00:00:00
[ [ "Cannata", "F.", "" ], [ "Ioffe", "M. V.", "" ], [ "Nishnianidze", "D. N.", "" ] ]
[ -0.0229585133, -0.0458919778, -0.0123247011, -0.0153056756, -0.0212551001, 0.0250376798, -0.0178106967, 0.0342185795, 0.0297846943, 0.0740484074, -0.0470693372, -0.0599200912, -0.0360722952, 0.0801105574, 0.0482717454, 0.0223948844, 0.0027242098, 0.0115606701, 0.0839682892, 0.0154559771, -0.0366233997, -0.028206531, 0.0609721988, 0.0534571372, -0.0063533583, -0.0453659222, -0.0201403648, -0.0125939911, 0.0782568455, -0.0442637131, 0.0666335449, -0.0293838903, -0.0862729102, -0.0857218057, -0.0083730314, 0.1798604727, 0.0312626548, 0.0959923863, -0.0768039301, 0.0561124608, 0.0378007591, 0.023747595, -0.0969442949, 0.0440633111, 0.0569140688, -0.035571292, 0.0158818308, -0.025012631, 0.054158546, 0.0083041433, 0.0034725848, -0.0527557321, 0.0353458412, -0.0531064346, -0.0943390727, -0.0271293726, -0.0218938794, 0.064779833, -0.0434370562, -0.0897799358, 0.0402556807, -0.0931366608, -0.0153056756, 0.107615687, -0.1117239147, 0.023446992, 0.0613730028, 0.030010147, -0.0462927781, 0.036898952, -0.0481214449, 0.0861727074, 0.1613233238, 0.0597697906, 0.0413578898, 0.0140030645, -0.07945925, 0.017685445, 0.0214054007, 0.1508022398, -0.0318388119, -0.0407316349, 0.0161699075, 0.0448398665, -0.136573717, 0.0349700861, 0.0116295582, 0.0494491048, -0.1141287386, 0.0257265605, 0.0308368038, 0.1133271307, -0.0279560294, 0.0502507128, 0.1451909989, -0.1441889852, 0.0714431852, -0.041833844, 0.0165206101, 0.0790083483, 0.0014560432, 0.0438629091, 0.0526054315, -0.0446144156, 0.0407316349, -0.0348448344, 0.0257015117, 0.0363478474, 0.0063721458, -0.0217561033, 0.0682367608, -0.0460673273, -0.0277806781, -0.0143161928, -0.0020838641, -0.1358723193, -0.0266283695, 0.0013785441, -0.1342691034, 0.0734973028, 0.0251504071, -0.0963430926, 0.037299756, -0.0061310376, 0.0291834902, -0.0683870614, -0.0903310403, -0.0751005188, -0.0727958977, -0.0390532687, 0.0676856562, 0.0219439808, -0.0901807398, 0.0032314765, -0.0230211392, 0.0029856714, 0.0431364551, 0.0112663303, 0.1855719239, 0.0156563781, 0.1093190983, 0.0333167724, 0.0681866631, 0.0668339506, 0.078407146, 0.0807618648, 0.0350953378, -0.0051540798, 0.0127317673, -0.0442887619, -0.027079273, -0.0674852505, 0.1757522374, -0.0137901381, -0.0536575392, -0.067735754, 0.0602707937, 0.0532066375, 0.0041645966, -0.0399049781, 0.0042115659, 0.0756015182, -0.0050914544, -0.0091558499, 0.0801606551, 0.0337175764, -0.0145666944, -0.0274550244, -0.0386775173, -0.0746997148, 0.0277806781, -0.0852207989, -0.0805113614, -0.0194640104, 0.0586675815, -0.0521545298, -0.1107219085, -0.1837683022, -0.1044092551, 0.0269289706, 0.0560122579, 0.0620243102, -0.0410823375, -0.0148672974, -0.0378007591, -0.0004164597, -0.0461424775, 0.0134143848, 0.00090807, -0.0418087915, 0.0081726294, 0.0501004122, 0.1274554431, 0.0988982096, -0.0127004543, -0.0978461057, 0.0355462432, 0.0690884665, 0.1100205034, 0.0678860545, 0.04882285, -0.0344941318, 0.1407821625, 0.0172094908, -0.0713930875, -0.0200902652, 0.1139283329, 0.0403057821, 0.0008329193, -0.0501505099, 0.0394791253, 0.0301854983, -0.0239229463, -0.0028103199, -0.1052108631, 0.0743991137, -0.051453121, 0.0398298278, 0.0589180849, 0.039328821, -0.0824652761, 0.1219443977, 0.0171092898, 0.0820143744, 0.0324400179, -0.0443639159, 0.0241358727, -0.0091934251, -0.0411574878, 0.024211023, 0.0290582385, 0.0067071924, -0.0380512625, 0.0367486514, -0.0792087466, -0.0838179886, -0.0107277501, -0.0329911225, -0.0244490001, -0.0291584395, -0.0233593173, -0.026578268, 0.0191759318, 0.0352456383, 0.0800103545, -0.0261273645, 0.0079096025, 0.0401053801, 0.0577657744, -0.0057897288, -0.0529060327, 0.0915334523, 0.0751005188, 0.0618239082, -0.0895294324, 0.0560623594 ]
712.4263
Juan Garcia-Bellido
Andres Diaz-Gil, Juan Garcia-Bellido, Margarita Garcia Perez and Antonio Gonzalez-Arroyo
Magnetic field production during preheating at the electroweak scale
4 pages, 6 figures, uses revtex4
Phys.Rev.Lett.100:241301,2008
10.1103/PhysRevLett.100.241301
IFT-UAM/CSIC-07-65
hep-ph astro-ph hep-lat
null
We study the generation of magnetic fields during preheating within an scenario of hybrid inflation at the electroweak (EW) scale. We find that the non-perturbative and strongly out-of-equilibrium process of magnetic field production occurs along the lines predicted by Vachaspati many years ago. The system starts in the false vacuum at the end of inflation, and very quickly the initial quantum fluctuations of the Higgs field get amplified via long wavelength spinodal instabilities. The subsequent nucleation of the random Gaussian Higgs field bubbles (lumps) leads to EW symmetry breaking, and to the creation of $Z$-strings, which soon decay, along with longwave magnetic flux tubes with nontrivial helicity. The intensity and scales in these helical magnetic fields are consistent with their later development into the microgauss fields observed in galaxies and clusters of galaxies.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 18:22:33 GMT" } ]
2008-11-26T00:00:00
[ [ "Diaz-Gil", "Andres", "" ], [ "Garcia-Bellido", "Juan", "" ], [ "Perez", "Margarita Garcia", "" ], [ "Gonzalez-Arroyo", "Antonio", "" ] ]
[ 0.0317443907, 0.0166243091, -0.0514808968, -0.0277763419, -0.1862130165, -0.0181933753, 0.0150552448, 0.056590084, -0.1567509025, -0.0948182121, 0.005118913, 0.1057627648, -0.0604284592, -0.0170133337, 0.0796203315, 0.1078894362, -0.062192034, 0.0160796754, -0.023963904, -0.0093560368, -0.0728253722, -0.0211499594, 0.0066458336, 0.0743814632, -0.0902536586, -0.0543078072, 0.0290990248, 0.0639556125, 0.0727735013, -0.0267389435, 0.0427667499, -0.0306551233, -0.0914466679, -0.1286374032, -0.1226204932, 0.0804502442, -0.0530629307, 0.0055727744, -0.0496135801, 0.037527889, -0.0381762609, -0.0040555797, -0.1253177226, 0.0603247173, 0.0578868315, -0.0107954275, -0.0418849625, -0.0262850821, 0.0916541517, -0.0542559363, -0.0278022774, -0.0308885369, -0.009660773, -0.0490430109, -0.0539447181, -0.019956952, 0.0485243127, 0.0202033333, -0.047409106, -0.0735515505, 0.0349862613, -0.0331189446, 0.0066977036, 0.0405104086, 0.0277504083, 0.0031575814, 0.019425286, 0.0335339047, 0.1077856943, 0.0538928472, -0.0014418217, -0.0518958569, 0.0874008164, -0.0208387412, 0.0111131305, -0.0863634199, -0.0303698387, -0.0523886196, -0.1246952862, 0.0296436604, -0.0048660468, -0.0203978457, 0.0443228483, -0.0220447164, -0.0068986993, 0.0581980497, 0.0238731317, 0.001598242, -0.0423258543, 0.0685720369, 0.0274132527, -0.0191789027, 0.0037767787, -0.0809170753, -0.0235230085, 0.0218113009, 0.124384068, -0.0670678094, 0.0293843094, 0.0318740681, -0.0200217888, 0.0208776426, 0.1209606528, -0.0906686187, 0.0532185398, -0.0585092716, -0.0825769156, -0.0295917895, -0.0440634973, 0.0528554507, 0.1117278114, -0.015729554, -0.0793609768, -0.0458789468, -0.0770268291, -0.0756263435, -0.052051466, -0.0244177654, -0.0604803264, 0.0772861838, -0.0069311182, -0.0027750407, 0.0376056917, -0.0167410169, -0.0542559363, -0.0232766271, -0.050261952, -0.0359458551, -0.0339229293, 0.0201384965, 0.0242621563, 0.0294361804, 0.0171948783, -0.0480315462, -0.0868821144, -0.0442969128, 0.0438300818, -0.0397842303, 0.0495876446, 0.0264406912, 0.0509881303, -0.0451527648, 0.0497173183, 0.0337413847, 0.0724622756, 0.1036879718, 0.0306032524, -0.0257923175, 0.1092380509, -0.0169355292, -0.0318481326, 0.0309663434, 0.0171430092, -0.0008015524, 0.0422221161, 0.0103026628, -0.0161963832, 0.0921209827, 0.0656154528, -0.0951294377, -0.0142642278, 0.1089268327, -0.0088373376, 0.0297992695, 0.0443228483, 0.0645261779, -0.1108978912, -0.0584055297, -0.1112091094, -0.1474143118, -0.0535816289, -0.0466051251, -0.0889569148, 0.0885419548, 0.1537424475, 0.124799028, -0.0588204898, -0.1170185432, -0.0268426836, 0.0180636998, -0.0337673202, 0.1366253644, -0.0685720369, 0.0215130504, -0.0911354497, 0.0756782144, -0.0699206516, 0.0755226016, -0.0281394329, -0.0547746345, -0.0240287408, -0.0421961807, 0.0301882941, 0.0706987008, -0.0007152376, -0.1086156145, 0.062399514, 0.0309404079, -0.0258052852, 0.0291508958, 0.0399139039, 0.0293843094, 0.0740183741, -0.0186083335, -0.0579905696, 0.0536334999, 0.0438819528, 0.0232247561, -0.0280356929, 0.0015066591, 0.0887494311, -0.0397323593, 0.1419160962, -0.0185823999, -0.0601691082, 0.0308107324, -0.1499040723, 0.1281187087, 0.071009919, 0.0127859358, -0.0620364249, 0.0543596782, -0.0675865039, 0.1478292793, 0.0130971549, 0.0316147171, -0.0134472772, -0.0207220335, 0.0474869125, 0.0855853707, -0.0079360977, 0.0190492291, 0.0296436604, 0.0072423378, 0.0132916672, 0.0414700024, 0.026336953, 0.0395248793, 0.0134472772, -0.0111260982, 0.1014056951, 0.0150033748, 0.006730122, 0.0343638211, -0.0722029284, 0.1410861909, -0.0256107729, -0.0332745537, 0.1523938328, -0.0705430955, -0.0147180902, 0.0230043102, 0.0221354887, 0.106540814, -0.0175968707, 0.0104453051 ]
712.4264
Pohl Martin
Martin Pohl, Peter Englmaier, and Nicolai Bissantz
3D Distribution of Molecular Gas in the Barred Milky Way
ApJ in press
Astrophys.J.677:283-291,2008
10.1086/529004
null
astro-ph
null
We present a new model of the three-dimensional distribution of molecular gas in the Milky Way Galaxy, based on CO line data. Our analysis is based on a gas-flow simulation of the inner Galaxy using smoothed-particle hydrodynamics (SPH) using a realistic barred gravitional potential derived from the observed COBE/DIRBE near-IR light distribution. The gas model prescribes the gas orbits much better than a simple circular rotation model and is highly constrained by observations, but it cannot predict local details. In this study, we provide a 3D map of the observed molecular gas distribution using the velocity field from the SPH model. A comparison with studies of the Galactic Center region suggests that the main structures are reproduced but somewhat stretched along the line-of-sight, probably on account of limited resolution of the underlying SPH simulation. The gas model will be publicly available and may prove useful in a number of applications, among them the analysis of diffuse gamma-ray emission as measured with GLAST.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 20:05:01 GMT" } ]
2009-06-23T00:00:00
[ [ "Pohl", "Martin", "" ], [ "Englmaier", "Peter", "" ], [ "Bissantz", "Nicolai", "" ] ]
[ -0.0506707244, 0.0407269411, 0.0008422161, 0.012717776, -0.1015919223, 0.0242708512, -0.0327368453, -0.0420293994, -0.0093927449, -0.0639207587, -0.0246716086, -0.0128367506, 0.0351914838, 0.0136382645, 0.0178462137, 0.0148405358, -0.0746911019, 0.0204010401, 0.0736391172, 0.1019425839, -0.0525492728, -0.0152037218, -0.0334632173, 0.0604141317, -0.1161193699, -0.0112274606, 0.0079086907, -0.0346404426, -0.013237508, -0.0362685174, 0.0028538289, -0.0182970669, -0.080852747, -0.1236335635, -0.0603139438, 0.1202271283, -0.0697818324, 0.0541022085, -0.0062305206, -0.0297812615, -0.0790994316, 0.0525492728, -0.0080527132, 0.0904208198, 0.0539519228, -0.0225300621, 0.0635199994, -0.0057859304, 0.0634198114, -0.078848958, -0.144072175, 0.0634699017, 0.0715351403, -0.040827129, -0.0816041604, -0.0391239114, -0.0124359932, 0.0147027755, -0.0119037377, 0.0182720181, -0.0885172263, -0.0600634702, -0.0110959625, 0.035842713, -0.089569211, -0.0343649201, -0.068228893, -0.0186352041, 0.1017922983, 0.0210773181, -0.0811032206, 0.0522487052, -0.0158925243, -0.0124986116, -0.0208017975, -0.1074028984, -0.0349159613, -0.0764444172, -0.0662251115, 0.0128367506, 0.0243835635, -0.0362184234, 0.0528498404, -0.0149657726, -0.0273516718, -0.0210647956, 0.1151174754, 0.0475899056, -0.0625181049, 0.017570693, 0.0874652341, -0.0665256754, -0.0628186762, 0.0110145584, -0.0003064383, -0.0844595581, 0.0282533746, -0.0511716716, 0.1354558915, 0.0017439196, -0.0263247322, 0.0328119881, 0.0407269411, -0.0817043558, 0.1548926234, -0.0088542271, 0.0135130286, 0.0420293994, -0.0009917172, 0.058009591, 0.0618668757, -0.0202507563, 0.0027254613, 0.0481409468, -0.0675776675, 0.1004898399, 0.0392741971, 0.071585238, 0.0179714505, 0.0672770962, -0.0394495279, 0.07148505, 0.0704330578, 0.0450350791, 0.1042970344, 0.0241957102, -0.0109018451, -0.1864522398, -0.0072449367, 0.109005928, 0.0080151418, -0.0424301587, 0.0276021454, -0.0201881379, -0.0846098438, -0.0233566239, -0.0392240994, -0.024007855, 0.0225300621, 0.0241706613, -0.0200253315, 0.0075455047, 0.0629689619, 0.0024969045, 0.081854634, 0.0223046374, -0.0948792398, 0.0273266248, -0.0309083909, 0.0345152058, -0.1415674388, -0.0193240065, 0.0211023651, -0.0831570998, -0.0122606624, -0.0036318612, 0.0088542271, 0.0641712323, 0.0298313554, -0.0943782926, -0.0812034085, 0.0660748258, -0.1136146337, 0.0865134373, -0.0420043543, 0.0793499053, -0.0934264958, 0.0218663085, -0.1703217626, -0.1416676342, 0.0009682354, -0.0595625229, -0.0070445584, -0.0998386145, 0.0485417023, 0.0421295911, -0.0030150709, -0.0421796851, -0.0522487052, -0.0448847935, -0.0216659307, 0.0633697137, 0.0570076965, -0.1149170995, -0.0282784216, 0.0712846667, -0.0505955815, 0.1342536211, -0.0022229494, 0.0392741971, -0.05305022, 0.0990871936, 0.0628687665, 0.0651230291, -0.1528888345, -0.0853612646, 0.0008476952, 0.024320947, -0.0083783278, 0.0853111669, 0.0742903501, 0.0887676999, -0.0086413249, -0.1648113579, -0.08320719, -0.0146025866, 0.0593120493, -0.0159551427, -0.0432817675, 0.0674774721, 0.0274017658, -0.0072637224, 0.0408020802, 0.0601135641, -0.0752922371, -0.0389235318, -0.0772459283, 0.10610044, 0.1475788057, 0.0975843519, -0.037195269, 0.0493181683, 0.0725370347, 0.097383976, 0.0236571915, -0.0218412615, 0.0605143197, -0.0565568432, 0.0374958366, 0.0534509793, 0.0765947029, 0.0174955521, -0.0472642891, -0.0933263078, 0.0197498109, 0.0438077599, 0.0324863717, 0.0647723675, -0.0034314827, -0.1095068753, -0.0478403792, 0.0148280123, -0.0282032806, -0.0006602317, 0.0625682026, 0.0006207039, 0.0196245741, -0.0342897773, 0.0082217818, -0.0105762305, 0.0758933723, -0.0115593374, -0.0119225234, -0.0591617674, 0.002005351, 0.0533507876 ]
712.4265
Ana Nunes
J M Tavares, M M Telo da Gama and A Nunes
Coherence thresholds in models of language change and evolution: the effects of noise, dynamics and network of interactions
19 pages, 4 figures
null
null
null
physics.soc-ph
null
A simple model of language evolution, proposed in \cite{K_N}, is characterized by a pay-off in communicative function, and by an error in learning, that measures the accuracy in language acquisition. In the mean field approximation, this model exhibits a critical coherence threshold, i.e. a minimal accuracy in the learning process is required to maintain linguistic coherence. In this work, we analyse in detail the effects of different fitness based dynamics driving linguistic coherence and of the network of interactions on the nature of the coherence threshold, by performing numerical simulations and theoretical analyses of generalized replicator-mutator dynamics in populations with two types of structure: fully connected networks and regular random graphs. We find that although the threshold of the replicator-mutator evolutionary model is robust with respect to the structure of the network of contacts, the coherence threshold of related fitness driven models may be strongly affected by this feature.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 18:42:58 GMT" } ]
2007-12-28T00:00:00
[ [ "Tavares", "J M", "" ], [ "da Gama", "M M Telo", "" ], [ "Nunes", "A", "" ] ]
[ 0.0751985833, 0.0956313834, 0.0349469595, -0.0073614554, -0.0317297764, 0.059873987, 0.0922422856, -0.0117206154, -0.1498077661, 0.0481840707, 0.0458755568, -0.0745600611, -0.0831555873, 0.0905231833, -0.0033154176, -0.0782929733, 0.051081989, -0.0079877004, 0.1052092537, 0.0600213408, -0.0794226751, -0.0603651591, -0.0167489983, 0.1252491176, 0.0240674764, -0.0499277338, 0.0480612777, 0.1390019506, -0.0080429576, -0.0861026272, 0.0108672027, 0.0038894762, -0.0497803837, 0.0258602574, -0.1500042379, 0.0392692797, -0.0446967408, 0.0162209887, -0.0520152189, 0.0236008614, -0.0104251467, 0.0083560804, -0.0987748876, 0.1582559347, -0.0381886996, 0.056730479, -0.0211204384, 0.0292002335, 0.0220413879, 0.0591372289, -0.1310449541, 0.071563907, 0.0063975281, -0.0810926631, -0.0420198478, 0.0124880737, 0.0461211428, -0.0056914669, -0.0138265193, -0.1155238897, -0.0050437325, -0.0458509997, -0.0380413495, 0.0196591988, -0.0588916428, -0.0024067475, -0.1254455745, -0.0671433508, -0.070385091, 0.0922914073, 0.0418970548, -0.0372063555, -0.0093691247, -0.0546184368, -0.0846291035, -0.060414277, 0.0004412882, 0.0215747729, 0.0000166682, 0.0700903833, -0.0054458803, 0.0251112189, 0.1414578259, -0.1202391461, -0.0391956046, -0.0837449953, -0.060414277, 0.0378448777, -0.0785876811, -0.0515731648, -0.0328840315, 0.0219185948, -0.0094428007, 0.0151158487, 0.0851202756, -0.0705815554, 0.0316560976, -0.057319887, -0.0056392797, -0.0285617094, -0.0291019995, -0.079177089, 0.0099523924, -0.0514749289, 0.066946879, 0.0740197673, -0.0172278918, -0.0930772796, -0.152165398, -0.0144282067, -0.0220045503, 0.0257374644, -0.0298142005, -0.0343329906, -0.0518187508, -0.0891478956, -0.0596775189, -0.0895899534, -0.0137037262, 0.0355363674, -0.0258848164, -0.0212923493, -0.0041749706, 0.0579584129, 0.0854149833, -0.0303299315, 0.0466368757, 0.0144896032, -0.0196346398, -0.051376693, 0.0927334577, -0.0073737344, -0.0560428388, 0.0417251438, -0.1608100384, 0.0060291486, -0.0183944292, 0.0629683807, -0.0210222043, 0.0308702216, 0.0465877578, 0.0535378568, 0.0619860329, 0.0360520966, -0.0038280794, 0.0707780272, -0.0585969388, -0.0463176146, -0.01163466, 0.0495839119, 0.10668277, -0.0236131418, -0.0115241464, 0.0874287933, -0.0796682611, -0.1221056059, -0.0299861114, 0.1010833979, 0.0092094932, -0.053046681, -0.0792262033, 0.0583022349, 0.0072202431, 0.0525555089, 0.058203999, 0.0192294233, -0.1329114139, 0.052506391, -0.0496821478, 0.0025602393, 0.0173506867, -0.0715147853, -0.0907196477, 0.0095041972, -0.0289055295, -0.0681748092, 0.0043714396, -0.2218137234, -0.0662101209, -0.0103023537, 0.0045863278, 0.0368870907, -0.0221027844, 0.0452861488, -0.0929790437, -0.0650804192, -0.0616913289, 0.11689917, -0.0275056865, 0.0078771869, -0.0440827757, 0.0353153385, 0.1273120344, -0.0399323627, 0.0500505269, -0.0826644152, 0.0751003474, 0.0761318132, -0.064098075, 0.0319508016, -0.0091787949, 0.0189961158, -0.0084358957, -0.1076651216, 0.0396376587, -0.0236377008, 0.0134704188, 0.0295440555, -0.0739215314, 0.0711218491, 0.0887058452, 0.0371817946, 0.0619369149, 0.0125617487, -0.0486506857, -0.0429776348, -0.0407182425, 0.0287581775, 0.0667995289, 0.0545693189, 0.00095395, -0.0082762651, 0.0847273394, 0.0727918372, -0.0119969007, -0.000600152, 0.0570743009, -0.0104558449, 0.0613966249, 0.0029408983, 0.0794717893, -0.0694027469, -0.0065510198, -0.0358310677, -0.00200153, -0.0377957597, -0.0862499774, -0.0134090222, 0.0330313817, -0.0363222435, -0.0376238525, -0.0427811667, -0.0223852098, 0.0987748876, -0.0456545278, 0.0961716697, -0.112282142, -0.0150667317, -0.0202608854, -0.0258848164, 0.0993151814, -0.0063177124, 0.1175868139, 0.0386798717, -0.0344803445, 0.0043315319 ]
712.4266
Sandra Martinez
Sandra Martinez and Noemi Wolanski
A singular perturbation problem for a quasilinear operator satisfying the natural growth condition of Lieberman
null
null
null
null
math.AP
null
In this paper we study the following problem. For any $\ep>0$, take $u^{\ep}$ a solution of, $$ \L u^{\ep}:= {div}\Big(\di\frac {g(|\nabla \uep|)}{|\nabla \uep|}\nabla \uep\Big)=\beta_{\ep}(u^{\ep}),\quad u^{\ep}\geq 0. $$ A solution to $(P_{\ep})$ is a function $u^{\ep}\in W^{1,G}(\Omega)\cap L^{\infty}(\Omega)$ such that $$ \int_{\Omega} g(|\nabla u^{\ep}|) \frac{\nabla u^{\ep}}{|\nabla u^{\ep}|} \nabla \phi dx =-\int_{\Omega} \phi \beta_{\ep}(u^{\ep}) dx $$ for every $\phi \in C_0^{\infty}(\Omega)$. Here $\beta_{\ep}(s)= \frac{1}{\ep} \beta(\frac{s}{\ep}), $ with $\beta\in {Lip}(\R)$, $\beta>0$ in $(0,1)$ and $\beta=0$ otherwise. We are interested in the limiting problem, when $\ep\to 0$. As in previous work with $\L=\Delta$ or $\L=\Delta_p$ we prove, under appropriate assumptions, that any limiting function is a weak solution to a free boundary problem. Moreover, for nondegenerate limits we prove that the reduced free boundary is a $C^{1,\alpha}$ surface. This result is new even for $\Delta_p$. Throughout the paper we assume that $g$ satisfies the conditions introduced by G. Lieberman in \cite{Li1}
[ { "version": "v1", "created": "Thu, 27 Dec 2007 19:05:06 GMT" } ]
2007-12-28T00:00:00
[ [ "Martinez", "Sandra", "" ], [ "Wolanski", "Noemi", "" ] ]
[ 0.0433966778, 0.0581836924, -0.0037335877, 0.1022768617, -0.0315027721, 0.0227162857, 0.0300830062, 0.0588801838, -0.046316579, 0.0645056814, 0.0091146417, -0.0057092081, -0.1199034154, 0.0043999408, 0.0131797316, 0.0575407781, 0.1086524203, 0.005347569, 0.0171979424, 0.028502509, 0.04653088, -0.0760781243, 0.0889899731, 0.0006504479, -0.0266541317, 0.0023623731, 0.0910794437, 0.0175327938, 0.0212563351, 0.002809399, 0.1332974434, -0.0113313543, -0.0558799207, -0.0174390357, -0.0435306169, 0.1338332146, 0.0555048846, 0.138440758, -0.0842216983, 0.0585587248, 0.0337529704, -0.0530671701, -0.1061343402, -0.0259040669, -0.0693811104, 0.0585587248, -0.0513795242, 0.0119273895, 0.0657379329, -0.0737207755, -0.0331100561, 0.0065697748, 0.0638091862, -0.1257967949, 0.0397802889, -0.0500133298, 0.0071792034, 0.0501740612, 0.0892042816, -0.0752744824, 0.0204794817, -0.054272633, 0.0765067339, -0.0286096614, -0.1952314675, 0.1045806333, -0.0682560056, 0.0648271367, -0.0762924328, 0.0363782011, -0.0700775981, -0.0467451848, 0.0227832552, 0.0394856185, 0.0210018493, 0.0938654095, 0.0005026949, 0.0564692579, -0.1037234142, 0.0085119102, 0.0441467427, -0.0292793624, 0.0332975723, 0.0424323082, -0.0439056493, -0.0956869945, -0.0320385359, 0.0217787027, -0.1600855142, -0.0041287118, -0.0448164456, -0.0360835344, -0.0054815095, 0.0351995267, 0.1304043382, -0.0256897621, 0.0687381923, 0.0523171052, 0.0442271084, 0.0031509469, -0.0544065759, -0.0356281362, 0.0853467956, -0.1411195695, 0.0592016391, -0.0463701524, -0.0551834293, 0.0244039334, 0.0185909215, -0.0432895236, 0.1080630869, -0.0256897621, 0.0323867798, 0.0478702858, 0.0601660125, -0.0615054145, -0.0608625002, -0.0309938006, -0.0374765135, 0.0330029055, -0.0598445535, 0.0048854747, 0.0835787877, -0.0380122736, 0.0974550098, -0.0734528974, 0.0388694927, -0.0012071375, -0.0277524423, -0.0470666438, 0.1245109588, 0.0894721597, 0.0074872663, -0.0306187663, 0.0033066527, -0.0156710222, 0.0911330208, 0.0209616665, 0.1527991593, -0.0124430601, 0.0762924328, 0.1486202329, -0.0088802464, 0.0011091937, 0.015885327, 0.1472272426, -0.0015152004, 0.013019003, 0.0133672478, 0.0560942255, 0.0496115088, 0.0194213521, 0.0422983654, 0.0114385067, 0.0069046258, -0.0738279298, 0.0435038283, 0.0830966011, 0.0268014669, -0.0754352137, -0.0341280028, 0.0927938819, -0.0620411746, -0.0801499113, 0.1122955978, 0.0581836924, 0.0231315009, -0.050200846, -0.0259040669, -0.0481381677, -0.0524242595, -0.0836323649, -0.0236538686, 0.0298419129, 0.0496382974, -0.0478434972, -0.0762924328, -0.0732385889, -0.0784890503, -0.0349852219, 0.0618268698, 0.0858289823, 0.0244842991, -0.0258906726, -0.0289579071, 0.0769889206, 0.0257835202, -0.0225153752, -0.067613095, -0.0555048846, -0.092847459, 0.0869540796, 0.0792391151, -0.02890433, 0.0151620489, -0.0352798924, 0.0998659357, 0.0845431536, 0.0566835627, 0.0067405486, 0.0880791843, 0.0134744002, 0.0638627633, 0.0309938006, -0.0038139517, 0.0023992066, -0.0142244669, 0.0866862014, -0.0421108492, -0.0417358167, -0.0212027598, 0.0627912432, -0.0316634998, -0.0399945937, 0.0128180925, 0.0272166822, -0.0452718437, 0.0843824297, 0.0888828263, 0.0950976536, -0.0797748789, 0.0279667471, 0.0775782615, 0.0969728231, 0.0972407013, -0.0797748789, 0.1085988432, -0.0748994499, -0.0752209052, -0.0427001864, -0.0063353791, -0.0106884409, -0.1186175868, 0.0048653837, 0.1103668585, -0.0228368323, -0.0103602866, 0.0338065475, -0.0239753257, -0.0826679915, -0.0379587002, 0.0595766716, -0.0415750891, -0.0832037553, 0.0396195576, -0.0267880727, -0.075756669, 0.0102799227, -0.0479506515, -0.0250066649, -0.0312348921, -0.0251673944, 0.0717920363, 0.0014365104, -0.0041119689, 0.0392445251 ]
712.4267
Lasse Rempe
Lasse Rempe
Hyperbolic dimension and radial Julia sets of transcendental functions
11 pages
Proc. Amer. Math. Soc. 137 (2009), 1411-1420.
10.1090/S0002-9939-08-09650-0
null
math.DS math.CV
null
We survey the definition of the radial Julia set of a meromorphic function (in fact, more generally, any "Ahlfors islands map"), and give a simple proof that the Hausdorff dimension of the reduced Julia set always coincides with the hyperbolic dimension.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 18:49:17 GMT" } ]
2009-01-21T00:00:00
[ [ "Rempe", "Lasse", "" ] ]
[ -0.0533240214, -0.0970989689, 0.0601591431, 0.026184557, 0.1451458782, -0.0232193191, -0.0145748975, -0.021786958, 0.0215356667, 0.0441016294, -0.0399050638, -0.0338740721, -0.0374926664, 0.0166983083, 0.0566410646, 0.0908166841, -0.0338740721, -0.0947368294, 0.149769634, 0.1621331722, 0.0139341038, -0.0661901385, 0.0073816827, -0.0099071609, 0.0562389977, -0.0294764731, -0.0405584201, 0.0694066659, 0.1196146756, -0.0898115188, 0.0584001057, -0.0532235019, -0.0356582403, -0.0908669457, -0.0223146696, 0.0662403926, 0.029526731, 0.0561887398, -0.0049096043, 0.0870975778, -0.1149909124, -0.0157308374, -0.0795085728, 0.0448555015, -0.0093480377, 0.0516654961, 0.0367387906, 0.0741309449, -0.0148764467, -0.015504675, -0.0244632103, 0.0689040795, 0.026184557, 0.0096433051, -0.0567415804, 0.0410107449, -0.0101584522, 0.0894094557, 0.0649839342, -0.0457350202, -0.0074130944, -0.0585508794, -0.1164986566, 0.0016271113, -0.1143878102, 0.0510875285, -0.0596565604, -0.0023652797, 0.1041351259, 0.0711154491, -0.1068490744, -0.0508362353, 0.0277425628, -0.044604212, 0.0922239199, 0.0418148786, 0.0709646717, 0.1062459722, 0.0368393101, 0.0653860047, 0.0687533095, 0.0878514498, 0.0868965387, 0.021573361, 0.0470668674, -0.0555856414, 0.091168493, 0.026913302, -0.0275917873, -0.0087135267, 0.0562892593, -0.1039340943, -0.0025914419, 0.0296775065, 0.0750858486, 0.0454334728, 0.0331453271, 0.0400558375, 0.0547312498, 0.0660896227, -0.0624710247, 0.0403071307, 0.0483233221, -0.0421415567, 0.0871980935, 0.0957419947, 0.0196761116, 0.0293759555, 0.0197263695, -0.0552840941, -0.0385732204, -0.0518162735, -0.0029401085, -0.0659890994, 0.0172008909, 0.0309339631, -0.0822727829, -0.0540276356, -0.0885550678, 0.0145874619, 0.0029809433, -0.0887560993, 0.1514784098, -0.0035463488, 0.0566410646, -0.1024766043, -0.0838810429, 0.0224277508, 0.0057671359, 0.0650844574, 0.0492279716, 0.0400558375, -0.0393773504, -0.1383107454, -0.0265614931, 0.0234831739, -0.0103092268, -0.0465140231, 0.1140862629, -0.0235208683, 0.0246139858, 0.123333782, 0.0316375792, -0.0292000528, 0.0484740958, 0.0619684421, 0.0033610214, 0.0969481915, 0.038422443, 0.0611140504, 0.0024767902, -0.0164847113, -0.0098380558, -0.0302303471, -0.0318637416, -0.0122567341, 0.0890073851, -0.0131551009, -0.0025835889, -0.0358341448, -0.0453329571, 0.0440011099, -0.0396286435, -0.024538599, 0.0839313045, -0.0692558885, -0.0622197315, 0.009951137, -0.0483233221, -0.1256456673, -0.0314616747, -0.0683009848, 0.0292251818, -0.0428703018, -0.0094799651, 0.0846851766, -0.0354823358, -0.1148903966, -0.0374675356, -0.0089082774, -0.0405081622, 0.0469914787, -0.0551333167, -0.0385480896, 0.0591539778, 0.0484238379, 0.0096872803, 0.0345776863, 0.0827251077, 0.0485746153, -0.0857908577, 0.0906659141, 0.038723994, 0.1452463865, 0.092977792, -0.09966214, 0.0689543411, 0.1058439091, -0.0657880679, -0.0013294882, 0.1557001024, 0.0176029578, 0.0706128627, -0.0286974702, -0.0624710247, 0.0116033768, 0.0889571309, 0.0271143336, -0.0297780223, 0.0113458037, -0.0105353892, -0.0351053998, 0.0655870363, 0.0942845047, 0.0177034736, 0.0873991251, 0.0346782021, 0.0573446825, 0.0083365897, 0.0622699894, -0.0884545445, 0.0337232947, 0.0137330713, -0.0344771706, -0.0363367274, -0.0356331095, 0.1248415336, -0.0211964231, -0.052369114, 0.1078542396, 0.0365126282, 0.0160575155, -0.0770459175, -0.023269577, 0.0883037746, -0.0899120346, -0.0621192157, -0.0666927174, -0.1131816134, -0.0885048062, 0.0169747286, 0.0203545969, -0.0473684147, 0.0066780671, 0.0446544699, -0.0026244237, -0.0039546974, -0.0143361706, 0.0326678716, -0.0916208178, -0.0688035637, 0.0461873449, -0.0167485662, -0.0130922785, -0.0843836293, 0.0805137381 ]
712.4268
Lawrence Rudnick
Lawrence Rudnick
Extragalactic Jets: Reflections on the 2007 Alaska Conference
Reflections on the conference "Extragalactic Jets: Theory and Observation from Radio to Gamma Ray", Girdwood, AL, May 2007. To be published in ASP Conference Series, T. A. Rector and D. S. de Young, eds
null
null
null
astro-ph
null
I review some of the important and exciting recent advances that were presented at the 2007 conference on Extragalactic Jets in Girdwood, Alaska, using as a framework the scientific challenges presented by R. Blandford at the beginning of the meeting. Sprinkled throughout are thoughts about the marvelous prospects for jets in the next several years, as a host of new observatories mature and simulations reach new levels of sophistication.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 19:03:34 GMT" } ]
2007-12-28T00:00:00
[ [ "Rudnick", "Lawrence", "" ] ]
[ -0.0637483522, -0.0379965939, 0.0892584324, -0.035579849, -0.0064412956, 0.0596667379, -0.0807729736, 0.0397957265, 0.0302630123, 0.0028413532, -0.0142185139, -0.0205423292, 0.0282759108, -0.0217909794, -0.0522822402, 0.0734690353, -0.0264365003, 0.0263693687, 0.0868416876, 0.1078942195, -0.0617612489, -0.100053221, 0.0514498055, 0.0008236232, -0.1351228654, 0.0352307633, -0.0204214919, 0.0204886235, 0.1662720293, -0.0400911048, 0.1716425717, -0.0406818651, -0.0150643745, -0.0613316037, -0.0689577758, 0.1593977213, 0.0469654016, -0.043716222, -0.0537322871, 0.0271346699, 0.0486302711, -0.0251744222, -0.0262485314, 0.1019329131, 0.0047562877, 0.0384799428, -0.0427226722, -0.0465357564, 0.0130504202, 0.0350427963, -0.0810415, 0.0380234458, -0.0223548859, -0.078302525, -0.0403059274, -0.0342640653, -0.012929583, -0.0109827612, -0.0527655892, -0.063694641, -0.037969742, -0.0444143936, 0.0230933372, 0.0388290286, 0.0169574898, -0.0170246232, 0.0058807451, 0.0536248758, 0.0081766527, -0.0177630726, 0.0177630726, -0.0093984511, -0.067615144, -0.026651321, -0.0223011822, 0.002232132, 0.0124999397, -0.0462940857, -0.008143086, -0.0559073575, -0.0290814918, 0.0790006965, -0.0718041658, -0.0504294038, -0.0150106689, -0.02455681, 0.0002909744, -0.0611704886, -0.0891510174, 0.0282490589, 0.0639631748, 0.0267318804, -0.0278999731, 0.0550480708, 0.0726634488, 0.0123656765, 0.0972068384, 0.0485497117, 0.1585384458, -0.0052799154, -0.0500534624, -0.0179644674, 0.0077940011, -0.1280337572, 0.1676683575, -0.0302630123, -0.0058874581, 0.0469654016, 0.0250535849, -0.0345594473, -0.059344504, -0.1190112382, -0.0260068569, 0.082921192, -0.1583236158, 0.0281684995, -0.1983878762, 0.0099892104, 0.0485228598, 0.0450588576, -0.0243554134, 0.013406219, -0.0021314344, 0.0083914744, 0.1320079565, -0.0827600732, 0.0825989544, -0.0873250365, -0.1535975337, -0.0050415974, 0.0507516339, -0.0369224846, 0.0178839099, -0.0712671131, -0.0870027989, -0.0270809643, 0.0062197605, -0.1039200127, -0.0118689006, -0.0690651909, 0.0334853381, 0.0536785796, -0.0297796633, 0.0123388236, 0.099569872, 0.0742746145, -0.0007711765, 0.0548332483, -0.0452736802, -0.0715893432, -0.049596969, 0.0032391089, -0.0529804118, -0.0117413504, -0.0485497117, -0.0718041658, 0.0071293963, 0.0336196013, -0.0680984929, -0.0195756312, -0.1044570655, 0.0630501807, -0.0964012519, 0.0925344601, -0.0301287491, -0.0093313195, -0.0623520091, 0.0083914744, -0.1620829999, -0.1327598393, -0.0694411248, -0.10338296, -0.0001339489, -0.0041017523, 0.0720189884, 0.0616001338, -0.0119091803, -0.0879157931, -0.068904072, 0.0321964063, -0.0680984929, -0.0047361478, -0.0229859259, -0.1014495641, 0.0362511687, 0.1167556122, -0.0122582652, 0.0624057129, -0.0620297752, -0.0507516339, -0.0437430739, 0.0572499931, -0.0060452181, 0.0793229267, -0.0216164365, -0.0069884197, -0.027121244, 0.0563907064, -0.0098683732, -0.0096669784, 0.0728245676, -0.0075926059, 0.0318741761, -0.0303167179, -0.1331894696, -0.0007304778, 0.0714819357, 0.039392937, 0.0072166678, -0.022019228, 0.0498654954, -0.0343177728, 0.0642317012, 0.0853916407, -0.0116070872, -0.0818470791, -0.0425078496, 0.0184075367, 0.0478246883, 0.0229053684, -0.0045078998, -0.0003023029, -0.0013703277, 0.0796451569, 0.0958641991, 0.089473255, 0.0252952594, -0.0308269188, 0.0742746145, 0.0056558535, 0.0088076908, -0.0367076658, -0.0924270526, -0.1110628396, -0.1111702472, 0.0056759929, 0.0350965001, -0.0934474543, 0.0108149312, -0.0638557598, 0.1119221225, 0.0237243753, -0.0453005321, 0.0494089983, 0.035579849, -0.0298870746, -0.0589148626, 0.0553165972, 0.043555107, 0.0440384559, 0.0787321627, 0.0289203767, -0.037003044, 0.019454794, 0.0955419689, -0.0116607919 ]
712.4269
Girma Hailu
Girma Hailu
Gravity Dual to Pure Confining Gauge Theory
8 pages, notation for background geometry corrected
null
null
null
hep-th
null
We find a dual gravity theory to pure confining N=1 supersymmetric SU(N) gauge theory in four dimensions which has the correct gauge coupling running in addition to reproducing the appropriate pattern of chiral symmetry breaking. It is constructed in type IIB string theory on R^{1,3} X R^1 X S^2 X S^3 background with N number of electric D5 and 2N number of magnetic D7-branes filling four dimensional spacetime and wrapping respectively two and four cycles.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 19:10:38 GMT" }, { "version": "v2", "created": "Thu, 3 Jan 2008 20:50:55 GMT" } ]
2008-01-03T00:00:00
[ [ "Hailu", "Girma", "" ] ]
[ 0.0107267173, -0.0475090146, 0.071728386, 0.029239893, -0.0349112228, 0.0136902202, 0.0497403592, 0.0325404219, -0.087161839, 0.0050059953, -0.0887423754, 0.032331232, -0.0958547816, 0.0191407409, 0.0087626707, -0.0013117857, -0.0266134162, 0.0104594212, 0.1389940828, 0.0992017984, -0.0997596309, -0.0300766453, 0.0896256194, 0.0552257411, 0.0474857725, -0.0276361145, 0.1245833263, 0.0062465984, 0.0747499987, -0.0343301445, 0.064523004, -0.0339814983, -0.0458355062, -0.1082201451, 0.0145734595, 0.0810721368, 0.0482992828, 0.1299757361, -0.006537138, 0.0252653118, 0.0297279991, -0.0034864736, -0.004962414, 0.0621986911, -0.0147477835, 0.0799564645, -0.0003116036, 0.093623437, -0.0122375228, -0.0070659202, -0.0271944944, -0.0617803149, 0.0523900762, 0.0231850501, -0.0352598689, -0.0236847773, -0.0171534512, -0.0061652474, -0.0183388516, -0.0838613138, -0.0416052528, -0.177856639, -0.0174091253, 0.0626635551, -0.02598585, -0.0577824898, -0.0797240287, -0.0376539156, 0.0352133848, 0.0451382138, -0.0263344981, 0.008082808, 0.1063606888, -0.0315642096, -0.0022531336, -0.0065603815, 0.075261347, 0.0507165715, -0.0188037138, 0.0183620937, -0.035492301, 0.0056626145, -0.0435111895, 0.0433484875, -0.0727510825, -0.029263135, 0.0342604145, 0.0149802156, -0.0486246869, -0.0017214464, 0.0539241247, -0.0282404367, -0.0452544279, -0.0236847773, 0.0541100726, -0.061873287, 0.1372276098, 0.0454403721, -0.0481598228, 0.0098492885, -0.0013757044, 0.0109126624, 0.0753543153, -0.0199542511, 0.1803669035, -0.0662430003, -0.0756332353, -0.0439063236, -0.1149141714, 0.0314247496, 0.0919499323, 0.0446733497, -0.0380955338, 0.1037574559, 0.0025988757, 0.001056111, -0.0250561237, -0.0068509206, -0.0707986578, 0.052483052, 0.0248701796, -0.087301299, 0.0401176885, -0.0529014282, 0.0021790459, -0.0450684838, -0.0640116557, -0.1435497403, -0.1094287857, 0.0444176756, 0.0968774781, -0.0617803149, -0.0110811759, -0.0490430631, -0.0138877863, -0.0323777199, 0.0101572601, -0.0691716373, 0.0630354434, 0.0051890351, 0.00824551, -0.0593630262, 0.0620127432, 0.0235104542, 0.1056169122, 0.0893466994, -0.1004104391, 0.0699619055, 0.0721932501, 0.0057730195, -0.1322070807, 0.025823148, 0.1038504317, -0.039397154, -0.0317269117, -0.1303476244, -0.0293793511, 0.0652203038, 0.0235569403, -0.0625240952, 0.0884634554, 0.0206631664, 0.0073738918, 0.0084779421, 0.0600603186, -0.0362593271, -0.0955758616, -0.0685673133, -0.0477414466, -0.0075249723, 0.0164793991, 0.0607111268, -0.1331368089, 0.0194545239, 0.1016190872, 0.0432322733, -0.0512744077, -0.1173314601, -0.0509025156, 0.0824202374, 0.0297279991, 0.0670332685, -0.064523004, -0.0169791263, -0.1306265444, -0.0144804874, 0.0616408549, 0.0708916336, 0.0510884598, -0.0085883467, -0.0921823606, 0.0383512117, 0.1124968827, 0.1349962652, -0.0166421011, -0.0804213285, 0.045719292, 0.0939953327, 0.0563879013, 0.0434414633, -0.0391414762, 0.0535057485, 0.0833964497, -0.0494614393, -0.0926007405, 0.0126907639, 0.1674437076, -0.0091636153, -0.0372820236, -0.0339350104, 0.0183272306, -0.0303788073, -0.0567597896, 0.0120631987, -0.0422328189, -0.0133764371, -0.0930191204, -0.0283334088, 0.0296350271, 0.0945531651, 0.0428836271, 0.0510419756, -0.0098609095, 0.0808861926, 0.0764699876, -0.0018652634, 0.0313782617, 0.0731694624, -0.025869634, 0.0797705203, 0.0712635219, 0.0196404681, -0.0631749034, -0.0089021297, 0.0338420384, -0.068799749, 0.0477414466, -0.0026279294, 0.0571781695, -0.036026895, -0.0993877426, 0.0420933589, -0.013132384, 0.1002244949, -0.0495079271, -0.0079317279, -0.0662894845, -0.0766559318, 0.116866596, 0.0616408549, -0.0378863476, 0.0964126214, -0.0310063716, 0.0320987999, -0.0688462332, -0.008164159 ]
712.427
A. J. Buchmann
A.J. Buchmann
Charge form factors and nucleon shape
14 pages, 5 figures, Proceedings of Shapes of Hadrons Workshop, Athens, Greece, 27-29 April 2006
AIP Conf.Proc.904:110-125,2007
10.1063/1.2734297
null
hep-ph nucl-th
null
To obtain further information on the geometric shape of the nucleon, the proton charge form factor is decomposed into two terms, which are connected respectively with a spherically symmetric and an intrinsic quadrupole part of the proton's charge density. Quark model relations are employed to derive expressions for both terms. In particular, the proton's intrinsic quadrupole form factor is obtained from a relation between the N -> Delta and neutron charge form factors. The proposed decomposition shows that the neutron charge form factor is an observable manifestation of an intrinsic quadrupole form factor of the nucleon. Furthermore, it affords an interpretation of recent electron-nucleon scattering data in terms of a nonspherical distribution of quark-antiquark pairs in the nucleon.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 19:56:34 GMT" } ]
2010-11-11T00:00:00
[ [ "Buchmann", "A. J.", "" ] ]
[ -0.0023052343, -0.0600716956, 0.078106761, 0.0782875642, 0.0519355722, 0.0478223115, 0.0212330166, -0.0149953235, 0.0426694341, 0.0233913474, 0.0123058828, 0.096367836, -0.0160575397, 0.0833048373, -0.0294482391, 0.0040426352, 0.0495399386, 0.0190972835, 0.0413360149, -0.0181819703, 0.0085316272, -0.0359345339, 0.0349175185, 0.0393697843, 0.0028292795, 0.0072377576, -0.0599360913, -0.0365673453, -0.0125544872, -0.022521235, -0.007718015, -0.0248829704, -0.0150744244, -0.1056791767, -0.0523423776, 0.0517547689, -0.0864688903, 0.0127126891, -0.053427197, 0.0339231044, -0.0224760342, 0.0314144678, -0.0216172226, 0.0942886025, -0.01884868, -0.0496755391, -0.0222274307, -0.0419688262, -0.0843896568, 0.0571788512, 0.0011123603, 0.0403189994, 0.0691570267, 0.0188712813, -0.0344203115, 0.0390759818, -0.0030990711, -0.0485003218, -0.0085711777, 0.042827636, -0.0170406532, -0.1064023823, 0.0062546432, 0.1386756599, -0.0661737844, -0.0115431221, 0.005305429, -0.0193232875, -0.0458334833, 0.0361831374, 0.0144642154, 0.0137184039, 0.0664901882, 0.0005208671, 0.0043138391, -0.0789203718, -0.0082095722, 0.029990647, -0.087598905, 0.1012495086, 0.0463758893, -0.0233009476, 0.0711910576, -0.0756207258, -0.0294030383, 0.074581109, -0.0135489013, 0.0391211808, -0.1575695425, 0.0780615658, 0.020340303, -0.0341943093, -0.102695927, 0.0412456132, 0.0351435244, -0.0330190919, 0.0696542338, -0.0152326263, 0.0374261588, -0.053472396, -0.0276402123, 0.0397539921, -0.0144868158, 0.040567603, 0.1355116218, -0.0147241196, -0.006186842, -0.0056190086, -0.0644561574, 0.0789655745, 0.0948310122, 0.0311206635, -0.046466291, -0.0904465467, -0.1372292489, -0.0500823446, -0.1134536862, 0.0924353749, -0.1237594411, 0.0780615658, 0.0164530445, -0.0121250805, 0.1149001122, -0.0119103771, 0.1377716511, -0.072773084, -0.0412908159, -0.0763891339, -0.1416589022, 0.0204420034, 0.0346011147, -0.0259903874, -0.0327930897, -0.1137248948, -0.1254770607, -0.0108255614, 0.0914409608, -0.0556420274, 0.0553256236, -0.0351209231, -0.0134359002, 0.047686711, 0.0457882807, 0.0437994525, 0.0273916069, 0.1124592721, 0.0336518995, -0.0101249507, -0.0217754245, 0.0196622927, -0.0740839019, -0.0614729151, 0.0151648261, -0.0380589664, -0.004367515, -0.0565460436, 0.0714170635, -0.0032770487, -0.0541956052, 0.0531107895, 0.0452910736, 0.0520259738, -0.0021766948, 0.0299002454, -0.0220127273, 0.0729538873, -0.1802602857, -0.1332515776, -0.094650209, -0.1730281711, -0.0675750077, -0.0475963093, -0.0804571956, -0.0628289357, 0.0495851375, 0.0541504063, -0.0906725526, -0.0544668101, -0.0656313747, 0.0783327669, 0.0212443154, 0.0746715143, 0.067032598, -0.0036895049, -0.0303296521, 0.0484551229, 0.006435446, 0.0932037905, 0.0184757747, 0.0209957119, -0.0422400273, 0.0589416772, 0.0755755231, 0.096367836, -0.0439576544, -0.1393988729, 0.0595292859, -0.0068309517, -0.0090457844, -0.0060738404, -0.0134924008, 0.0640493557, 0.0262841918, -0.086875692, -0.092118971, -0.0008574002, 0.1673328876, -0.1139056981, -0.0630549416, -0.0071078059, -0.0234591495, -0.0327930897, 0.0162722431, -0.048726324, -0.0953734219, 0.0678462088, -0.0435960479, 0.073993504, 0.0071417065, 0.0147919198, -0.0879605114, -0.004969249, 0.0372679532, 0.0673942044, -0.0678462088, -0.0228150394, 0.1261098832, -0.0553708225, 0.008542927, -0.0493591353, -0.0706938505, -0.0008588128, -0.0620605238, 0.0424208306, -0.0757111236, -0.0326800868, 0.0416524187, 0.0479127131, -0.0583088696, -0.0171536561, -0.0725922808, 0.0094130402, 0.0457882807, 0.0796887875, 0.0637781471, 0.0198317952, -0.0054834066, 0.0437768511, 0.171310544, -0.042330429, -0.0557776317, 0.1000742912, 0.0579472631, 0.0556420274, -0.0879605114, -0.0028405797 ]
712.4271
Yasuhiro Nakajima
SciBooNE Collaboration: Yasuhiro Nakajima
Status of FNAL SciBooNE experiment
3 pages, 3 figures. Proceedings of the 10th International Conference on Topics in Astroparticle and Underground Physics (TAUP) 2007, Sendai, Japan, September 11-15, 2007
J.Phys.Conf.Ser.120:052043,2008
10.1088/1742-6596/120/5/052043
FERMILAB-CONF-07-671-E
hep-ex
null
SciBooNE is a new experiment at FNAL which will make precision neutrino-nucleus cross section measurements in the one GeV region. These measurements are essential for the future neutrino oscillation experiments. We started data taking in the antineutrino mode on June 8, 2007, and collected 5.19 \times 10^{19} protons on target (POT) before the accelerator shutdown in August. The first data from SciBooNE are reported in this article.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 19:33:16 GMT" } ]
2008-11-26T00:00:00
[ [ "SciBooNE Collaboration", "", "" ], [ "Nakajima", "Yasuhiro", "" ] ]
[ -0.0259069242, 0.0489993356, 0.0525911897, -0.0015429563, 0.0328359865, 0.030262718, -0.0090935584, 0.0132818222, 0.027877083, -0.0847034454, -0.0195139591, -0.0355968922, -0.2033954859, 0.0434507243, -0.0150911519, 0.055378899, -0.0439064056, 0.026791485, 0.0482219942, 0.0345246941, -0.0470961891, -0.0258399118, 0.0081352834, -0.0612759739, 0.0293781571, -0.0089729363, -0.0083363205, -0.0654575378, 0.0298606455, -0.1118299887, -0.0486776754, -0.0511437245, -0.1446391791, 0.0142333955, -0.0432630889, -0.060525436, 0.0818621293, -0.075321734, 0.0068050907, -0.0423517227, -0.066208072, -0.2048965693, -0.0791816413, 0.0399392843, -0.03602577, -0.0427001864, -0.0373124033, -0.0607934855, 0.0795032978, 0.0146488715, 0.026416216, 0.0054547945, -0.0521891154, -0.0305307675, -0.0369907469, 0.0117003331, 0.0763939321, 0.0576305091, -0.0803610533, 0.006563847, -0.0444961153, -0.0982131064, 0.0668513924, 0.0488653108, 0.0319246203, -0.0877592042, 0.0502055548, 0.0170479082, 0.0716762692, -0.0603646077, -0.0090466496, 0.0449517965, -0.0154530182, 0.0321122557, 0.0581129976, -0.020813996, 0.0558077767, -0.0147292856, -0.0901180357, -0.0278234743, -0.0507416539, 0.0566119216, -0.0561830439, -0.0713009983, -0.0470693819, -0.0194469467, -0.0581666082, -0.0362134017, -0.123624146, 0.0458631627, 0.0568799712, -0.02758223, -0.0531540923, 0.1132238433, 0.0504199937, -0.0805218816, -0.0057362458, -0.0716226622, 0.137669906, 0.0271801557, -0.0061517218, 0.0019701594, 0.0391083322, -0.1211580932, 0.0768764168, 0.1137599424, -0.020063458, -0.1198714599, -0.0999286249, -0.0366958901, 0.0462920405, -0.0341762304, 0.0187634211, -0.048650872, -0.0866870061, -0.0644925609, -0.0279038884, -0.0071971123, 0.0699071437, -0.0045065717, -0.02407079, 0.0718370974, -0.0033506111, -0.0189242512, 0.0660472438, -0.0179592744, 0.0630987063, -0.0522427261, -0.0152385784, 0.0170613118, 0.087598376, -0.1081845239, 0.0272069611, -0.0704968572, -0.1141888201, 0.1100072563, -0.0930129588, -0.0718370974, -0.0565047041, -0.0000443432, 0.0509560928, 0.0024409201, 0.1013224721, -0.0326483548, 0.0018210571, 0.0172355436, -0.0478735305, 0.085507594, 0.0319514275, -0.0269255098, 0.0198758245, -0.0531808957, -0.0544139221, -0.001804304, 0.0261883754, -0.0290296935, -0.0370443538, 0.0917263255, -0.0540922619, -0.0892066658, 0.0330504254, 0.0738742724, 0.0114724915, 0.0334256962, 0.0591315813, 0.0830415413, -0.047310628, -0.0169540923, -0.1799144, -0.0099580158, -0.0361597948, 0.0890994444, -0.000771897, 0.0423517227, -0.0013745881, 0.0314421318, 0.0409310646, -0.077948615, -0.088188082, 0.008691485, -0.0013293549, -0.0325947441, 0.0043960018, -0.01722214, -0.0296194013, -0.091404669, 0.0286812298, 0.0326751582, -0.0499375053, -0.0697999299, -0.0487044826, 0.0492673852, 0.0952645689, 0.0558613874, 0.0062488895, -0.113652721, -0.0398856737, 0.0680308044, 0.0362938195, -0.042458944, 0.0054581454, 0.0630450994, 0.0671730489, -0.0171283241, 0.0136034805, -0.0605790466, 0.1384204477, 0.0878128111, -0.0220068134, -0.0731773451, 0.0400733054, 0.1257685274, 0.1017513573, -0.023534691, -0.1869909018, -0.03602577, -0.0911902264, 0.1047535017, 0.0238563493, 0.0202108845, 0.0543603115, -0.0258131064, 0.0724268034, 0.1075948179, 0.0877055898, 0.0927449092, 0.0590243638, 0.087598376, 0.031468939, -0.0699607581, -0.0339349881, 0.0388670862, 0.0151447617, 0.0695318803, -0.0293781571, -0.0620265119, 0.0438527949, -0.0554861166, 0.0446033329, -0.0135297673, -0.0177314337, -0.0134627549, 0.0079744542, 0.0495086275, -0.0209748242, 0.0101724546, 0.000002369, -0.0693174377, 0.0729629025, 0.0736598298, 0.0632595345, 0.0202913005, 0.031763792, -0.1307006329, -0.0100250281, -0.0904932991 ]
712.4272
Emanuele Dalessandro
E. Dalessandro, B. Lanzoni, F.R. Ferraro, R.T. Rood, A. Milone, G. Piotto, E. Valenti
Blue Straggler Stars in the Unusual Globular Cluster NGC 6388
Accepted by Apj; 30 pages, 12 figures
null
10.1086/529028
null
astro-ph
null
We have used multi-band high resolution HST WFPC2 and ACS observations combined with wide field ground-based observations to study the blue straggler star (BSS) population in the galactic globular cluster NGC 6388. As in several other clusters we have studied, the BSS distribution is found to be bimodal: highly peaked in the cluster center, rapidly decreasing at intermediate radii, and rising again at larger radii. In other clusters the sparsely populated intermediate-radius region (or ``zone of avoidance'') corresponds well to that part of the cluster where dynamical friction would have caused the more massive BSS or their binary progenitors to settle to the cluster center. Instead, in NGC 6388, BSS still populate a region that should have been cleaned out by dynamical friction effects, thus suggesting that dynamical friction is somehow less efficient than expected. As by-product of these observations, the peculiar morphology of the horizontal branch (HB) is also confirmed. In particular, within the (very extended) blue portion of the HB we are able to clearly characterize three sub-populations: ordinary blue HB stars, extreme HB stars, and blue hook stars. Each of these populations has a radial distribution which is indistinguishable from normal cluster stars.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 20:05:40 GMT" } ]
2009-11-13T00:00:00
[ [ "Dalessandro", "E.", "" ], [ "Lanzoni", "B.", "" ], [ "Ferraro", "F. R.", "" ], [ "Rood", "R. T.", "" ], [ "Milone", "A.", "" ], [ "Piotto", "G.", "" ], [ "Valenti", "E.", "" ] ]
[ 0.0714955106, 0.046910312, 0.0982305259, 0.0314480998, 0.0118929492, -0.0105079655, 0.0238548033, -0.0487569608, -0.1283280998, -0.0120307589, -0.014525109, 0.0094812857, -0.07546442, -0.0772835016, 0.0510721579, 0.1218234971, -0.0299873222, -0.0526431836, -0.026666116, 0.0815280303, -0.0422247946, -0.0287470371, 0.0571082085, 0.0694559291, -0.0762912706, -0.0182321817, 0.0047337525, -0.0497216247, -0.0203957893, 0.0188936666, 0.020836778, -0.0521470718, 0.0267212391, -0.0838983506, -0.0698417947, 0.1073259488, 0.064770408, 0.110964112, -0.0572184548, 0.008096301, -0.0190590378, 0.0596439019, -0.004968028, 0.0112590268, 0.0595336519, -0.0145526705, 0.1318560094, -0.0744170696, 0.0645499155, 0.0859930515, -0.0839534774, 0.1185160652, -0.0113830548, -0.0178600959, -0.0653767735, -0.0581004359, -0.0608566217, 0.0474615507, -0.0103908274, -0.0770078823, -0.0477647334, -0.0319993384, 0.0408742614, 0.0378148928, 0.0522297546, 0.0328261964, -0.039992284, 0.0127129154, -0.0000676127, -0.0045546, -0.0373463407, -0.1060580984, -0.0256049838, 0.0047165263, 0.045173917, 0.0916708037, 0.0781103596, -0.0612976141, -0.0282509234, 0.0893556029, -0.0208781213, 0.058155559, 0.0283611715, -0.0175017919, -0.0258668214, -0.0027200126, 0.0573838279, -0.0571082085, -0.11939805, -0.0559506081, 0.0480954759, -0.1073259488, 0.0142770521, 0.0050920565, 0.0342869759, -0.0358028784, -0.0163441934, -0.0629513264, 0.1879719943, -0.0490050167, -0.0291880276, 0.0099705085, 0.0375117138, -0.1076566875, 0.0519816987, -0.058872167, 0.0592580326, 0.0548205711, 0.0438233837, 0.0613527372, -0.0197343044, 0.0217601005, -0.0468000658, 0.0951435938, 0.0208505597, 0.0201063883, 0.0110454224, 0.0601951368, 0.0468000658, 0.0779449865, 0.0407364517, -0.0331844985, -0.0210986156, -0.0273689441, -0.0287470371, 0.0042548645, 0.0931591392, -0.0647152886, -0.070117414, -0.1532440335, 0.0633923188, -0.0935450122, -0.0564467236, 0.0159032028, -0.0605810061, 0.0161650404, -0.0038793341, -0.0624000877, -0.0150074419, 0.0404332727, -0.0423901677, -0.0918912962, 0.1244694367, 0.0601951368, 0.0609117486, 0.0821343884, -0.1152086407, 0.056722343, 0.0141392425, 0.0764566436, -0.0296290163, 0.044650238, -0.0711647645, -0.0299873222, -0.0487018339, -0.1030814201, -0.0275067519, -0.0576594472, -0.0471583717, -0.0353067629, 0.0622347184, -0.0432721451, -0.0316410325, 0.0649357811, -0.0471583717, 0.0727633536, -0.0020533598, -0.0583209321, -0.1792624444, -0.0807562992, 0.0351138301, -0.0568325892, -0.0741965696, -0.0361611806, -0.0290226564, 0.0950884745, 0.0115897693, -0.1644892842, -0.0035089713, -0.0741414502, 0.0367675424, 0.0106457751, 0.1209415123, -0.1720963567, -0.0807011724, 0.0322473943, 0.0765668899, -0.0115553169, -0.0395237319, 0.014883413, -0.0239512697, 0.0961909518, 0.066203624, 0.0700071678, -0.0401852168, -0.0659831315, -0.0137878284, -0.0186042674, 0.0100807566, 0.0801499337, 0.0759605318, 0.1010418385, 0.0498594344, -0.092387408, -0.1368171573, 0.0166611541, 0.0655421391, 0.0017501791, 0.0438785069, -0.0195551515, 0.0244198218, -0.0248332508, -0.0712198913, -0.0431618989, -0.0723223612, 0.0225180537, -0.0401576534, 0.1046248823, 0.0805357993, -0.0196378361, 0.000535734, 0.0776693672, 0.0556749888, 0.1176340878, 0.0171434879, -0.0222837776, 0.1203902736, 0.0020395787, 0.0119687449, 0.0788820907, 0.0385590643, 0.0085097291, 0.0218014438, -0.1317457706, -0.0174880102, -0.0203131028, -0.070723772, 0.0390827395, 0.0139394188, -0.0304558743, -0.0666446164, -0.0003206221, 0.035361886, 0.0493633188, 0.0166887157, 0.0289124083, -0.0160134509, 0.0387244374, 0.0406813286, 0.0299597587, 0.0088749239, 0.0350311436, -0.0488947704, -0.1360454261, -0.0289399698, 0.0716057569 ]
712.4273
Olivier Cappe
Olivier Capp\'e (LTCI), Eric Moulines (LTCI)
Online EM Algorithm for Latent Data Models
Version that includes the corrigendum published in volume 73, part 5 (2011), of the Journal of the Royal Statistical Society, Series B + the correction of a typo in Eqs. (32-33)
Journal of the Royal Statistical Society: Series B, Royal Statistical Society, 2009, 71 (3), pp.593-613
10.1111/j.1467-9868.2009.00698.x
null
stat.CO cs.LG
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
In this contribution, we propose a generic online (also sometimes called adaptive or recursive) version of the Expectation-Maximisation (EM) algorithm applicable to latent variable models of independent observations. Compared to the algorithm of Titterington (1984), this approach is more directly connected to the usual EM algorithm and does not rely on integration with respect to the complete data distribution. The resulting algorithm is usually simpler and is shown to achieve convergence to the stationary points of the Kullback-Leibler divergence between the marginal distribution of the observation and the model distribution at the optimal rate, i.e., that of the maximum likelihood estimator. In addition, the proposed approach is also suitable for conditional (or regression) models, as illustrated in the case of the mixture of linear regressions model.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 19:44:34 GMT" }, { "version": "v2", "created": "Thu, 4 Sep 2008 14:36:55 GMT" }, { "version": "v3", "created": "Fri, 2 Dec 2011 14:59:41 GMT" }, { "version": "v4", "created": "Wed, 1 Mar 2017 13:40:32 GMT" } ]
2017-03-02T00:00:00
[ [ "Cappé", "Olivier", "", "LTCI" ], [ "Moulines", "Eric", "", "LTCI" ] ]
[ -0.0132454811, -0.0104170851, 0.0066479943, -0.0561133623, 0.0163137857, 0.0161117576, 0.009596345, 0.0439664125, -0.1186916307, 0.0300517119, 0.0405571833, -0.1130348444, 0.0253419261, -0.0175512098, -0.0173491817, 0.0295971483, 0.150208056, 0.0225640368, -0.0168819912, 0.0957109109, -0.0958119258, -0.0801042244, 0.059800379, 0.0430067778, 0.0345720947, -0.0623257346, -0.0130055724, 0.0616691411, 0.0265919771, -0.0633358732, 0.0105054723, -0.034319561, -0.0709119365, 0.0062976014, 0.0112693915, 0.1383893937, -0.0271223001, 0.0621742122, -0.0601034239, 0.0779829323, 0.0211119596, -0.108388193, -0.0790940821, 0.1563699096, -0.0122227129, -0.0360873081, 0.0362388268, -0.1159642488, 0.0897510797, 0.0636894256, 0.0152910175, -0.0426027216, 0.0028236613, -0.0065217265, -0.0731847584, -0.1304092705, -0.0147228129, 0.0823770463, 0.0967210531, -0.0283344705, 0.1037415415, -0.0022554568, -0.0588912517, 0.0427542403, -0.0318194591, -0.0261626672, -0.1491979063, 0.057376042, -0.1098023877, 0.0503050499, -0.1051557362, -0.0531839542, 0.043082539, -0.0046782182, -0.0834376961, -0.0121216988, -0.0567699559, -0.0009462186, -0.0711644739, -0.0281576961, 0.0635884106, 0.0798516944, 0.049547445, -0.0624267496, 0.0113451527, -0.0512141772, -0.0754070655, -0.0106317401, -0.0721241087, 0.004403586, -0.0239908621, 0.0415673256, -0.0326780789, 0.0702553466, 0.0843973309, 0.0676794872, -0.0016399017, -0.0959129408, 0.1362680942, 0.0637904406, -0.0234479103, -0.0640934855, 0.1308133304, -0.1100044176, 0.0765687302, -0.0362388268, -0.0676289797, -0.0479059629, -0.0694472343, 0.0343448147, -0.0716695413, -0.0579821244, -0.0539920665, 0.0859125406, 0.0180689078, -0.0726796836, -0.0956098959, 0.0388904512, -0.0183340702, 0.045279596, -0.0046087708, 0.0477544442, 0.0316174328, 0.0054231975, 0.0630328357, -0.0263141878, 0.028587006, -0.1250555217, 0.0112315118, -0.0359610394, 0.1016707495, 0.1242474094, -0.0269455258, -0.0478807092, -0.1128328145, -0.0237509534, 0.03295587, 0.0352034345, -0.0440674275, -0.0163137857, 0.0465170182, 0.0256197155, -0.0336377136, 0.0397238173, -0.1012666896, 0.0051675052, -0.021389747, -0.02493787, 0.0106885601, -0.0121216988, -0.0497242175, -0.0283092167, 0.054042574, 0.1658652425, -0.0134348832, -0.0723766461, 0.0002633865, 0.0432340577, 0.0368954204, -0.1010646671, -0.0611640699, 0.0723766461, 0.1125297695, 0.0462392308, 0.03318315, 0.0529819243, -0.0944987461, 0.019710388, -0.0522243194, -0.0886904299, -0.0030146413, -0.0216422826, -0.0278041475, -0.061770156, -0.0229175873, -0.0635379031, 0.0054831747, -0.0884378925, -0.0377035327, -0.0608610287, -0.0419713818, -0.0268950183, 0.0786900297, 0.0506333448, -0.048411034, 0.0374257453, -0.038713675, 0.0181320403, -0.000121434, -0.03295587, -0.0479059629, 0.0777809024, 0.031920474, 0.0427542403, 0.0116671352, 0.0499009937, 0.1340457797, 0.0555577874, 0.0035575924, 0.099448435, 0.0198871624, 0.0633863807, 0.0310618524, -0.1005595922, 0.066265285, 0.0520222895, 0.092983529, 0.0404561684, -0.0442442, 0.0395722948, 0.0149374688, -0.0192684513, 0.0273243301, 0.0039079851, -0.0018577134, -0.0152152572, -0.0937411338, 0.0238898471, 0.0712654889, 0.1616226435, -0.0239277277, 0.0249126162, 0.0449260473, 0.036516618, -0.0789930671, -0.0321730077, 0.0902056396, -0.1315204352, 0.0026689833, -0.0764677152, 0.0360873081, -0.1160652637, -0.0762656853, 0.0089081861, 0.0699017942, 0.0233847778, -0.0110863037, -0.0315669253, -0.0515424721, -0.018043654, 0.0374004915, 0.108287178, -0.046542272, -0.0464665107, -0.0724776536, 0.0201144442, -0.0785890147, -0.0434108339, -0.0709119365, 0.0569214784, 0.010429712, -0.0796496645, 0.0291678384, -0.045506876, 0.0091354679, 0.0537395328 ]
712.4274
Peter Richter
Peter C. Richter
Two remarks on the local Hamiltonian problem
4 pages
null
null
null
quant-ph
null
In this note we present two natural restrictions of the local Hamiltonian problem which are BQP-complete under Karp reduction. Restrictions complete for QCMA, QMA_1, and MA were demonstrated previously.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 19:45:45 GMT" } ]
2007-12-28T00:00:00
[ [ "Richter", "Peter C.", "" ] ]
[ -0.016192127, 0.0955439284, 0.0190335345, 0.0672596097, -0.0063542421, 0.0481612012, -0.0674671978, -0.0437758304, -0.1183270887, 0.0576585047, 0.0251574796, -0.0269868784, -0.1077399254, 0.1580808312, 0.0819985941, 0.0154266339, 0.021446785, 0.0255337395, 0.1176005155, 0.1013045907, 0.0794036984, -0.0819466934, 0.0134674907, 0.0068310536, -0.0214857068, -0.0330589265, -0.0489137173, 0.0294260774, 0.0327994376, -0.0272204187, 0.0726050809, -0.0385600999, -0.0189686622, -0.0028965485, -0.0623293109, 0.1523720771, -0.0062147668, -0.0191632789, -0.0390271805, 0.0433087498, -0.0555825904, 0.0401689298, -0.1051969305, 0.0302304942, -0.0202790834, 0.0464745201, -0.049562443, 0.0107947513, -0.1065981686, -0.0506003983, -0.0333443657, 0.1088816747, 0.0364063382, -0.1455215514, -0.0616546385, -0.0625369027, -0.022640435, 0.0215246305, 0.0229258724, -0.0218100697, 0.0288292523, -0.1248662099, -0.0289070997, 0.1260079592, -0.1459367424, 0.0043496881, -0.0544408374, -0.0065715644, -0.0042945468, 0.0821542889, -0.1502961516, 0.1039513797, 0.0928452462, 0.0142459581, 0.0176322926, -0.059734419, -0.0004828932, 0.0530395955, 0.0128836399, 0.0860466287, -0.0751480758, 0.0265068244, 0.0928452462, -0.1019273698, -0.0251445062, -0.0789885223, -0.074888587, 0.0201752875, -0.0247422978, -0.0625888035, 0.0033376801, -0.0090886103, 0.0446061976, -0.0309830122, 0.1239320487, -0.0426340774, 0.043646086, 0.0493289009, -0.0132469246, 0.1190536544, 0.0271685217, -0.0884339288, 0.0096724611, -0.0336557515, 0.1474936754, 0.0765493214, -0.0149206305, 0.1293294281, -0.0014693578, -0.0021861966, -0.0420632027, -0.0987097025, -0.0245087575, 0.0251964033, -0.062433105, -0.0718785152, -0.0273242146, -0.063574858, -0.0720861033, 0.0157769453, -0.0181901939, -0.071151942, -0.0080311913, -0.03228046, -0.0147260129, 0.0472010896, -0.0047486527, -0.0480314568, -0.0128706656, -0.0012585227, 0.0520794876, 0.0424524359, 0.0231594127, -0.0277393982, -0.0476941206, 0.044632148, 0.0021456515, -0.0592673384, 0.051664304, -0.0684532598, 0.1215447485, 0.0066494113, -0.011158037, 0.0542851463, -0.0441131666, 0.0020775355, -0.0864099115, -0.0334741101, 0.1334812492, -0.0214727335, -0.0097048972, 0.0043140082, -0.0171781871, 0.0615508445, -0.0548041239, -0.1161473766, 0.0568281412, 0.0578141995, 0.0038177352, 0.055945877, 0.0766531155, 0.0602533966, 0.0128187677, -0.0755632594, 0.1036918908, -0.0071424409, 0.0103860563, 0.0000584864, -0.0547003262, -0.0870845839, -0.0096724611, -0.064664714, -0.0901984498, 0.0066104881, -0.0440612696, 0.0602014996, -0.0886415169, -0.0215246305, -0.0375740379, -0.0361987464, 0.0498997755, 0.0244568586, 0.0439315252, 0.0357316658, -0.0904579461, 0.0501852147, 0.0184107609, -0.0001554908, 0.0544927381, -0.0278431941, -0.0230037197, 0.0929490402, -0.0154396091, 0.0997476578, 0.0720861033, -0.1014602855, 0.0629001856, -0.0025024491, -0.0347196572, -0.0374961942, -0.0145054478, -0.0342006795, 0.1267345399, 0.0123322252, -0.0235745963, -0.0694393143, 0.019383844, 0.0351607911, -0.0218100697, -0.0618103333, -0.0198638998, 0.0103860563, 0.0074668024, 0.136802718, 0.0918072835, 0.0329551324, -0.0723455921, 0.0981388241, -0.0571395271, 0.0944540799, -0.0168019272, 0.1323395073, 0.0676747859, 0.0757189542, -0.0194357429, -0.0365879796, 0.0577104017, -0.0190335345, 0.0155563792, -0.0545965321, 0.0550636128, -0.0088161463, -0.0233151074, -0.0544408374, 0.0242492687, -0.0301785972, 0.1058716029, -0.0563610606, -0.1144866422, -0.1647237539, -0.0325139984, -0.0206812918, -0.0101784645, -0.0352126881, 0.0520016402, -0.0737468377, -0.0072462363, 0.0218489934, -0.0258062035, -0.05589398, -0.0168278757, 0.0335000567, -0.0544408374, -0.0468637533, -0.1078437194, 0.0787290335 ]
712.4275
Radhakrishnan Nagarajan
Radhakrishnan Nagarajan (UAMS), Anand Nagarajan (Symbram LLC), Mariofanna Milanova (UALR)
Information retrieval from a phoneme time series database
6 Pages, 5 Figures
null
null
null
q-bio.QM q-bio.OT
null
Developing fast and efficient algorithms for retrieval of objects to a given user query is an area of active research. The present study investigates retrieval of time series objects from a phoneme database to a given user pattern or query. The proposed method maps the one-dimensional time series retrieval into a sequence retrieval problem by partitioning the multi-dimensional phase-space using k-means clustering. The problem of whole sequence as well as subsequence matching is considered. Robustness of the proposed technique is investigated on phoneme time series corrupted with additive white Gaussian noise. The shortcoming of classical power-spectral techniques for time series retrieval is also discussed.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 20:00:23 GMT" } ]
2007-12-28T00:00:00
[ [ "Nagarajan", "Radhakrishnan", "", "UAMS" ], [ "Nagarajan", "Anand", "", "Symbram LLC" ], [ "Milanova", "Mariofanna", "", "UALR" ] ]
[ -0.069570154, 0.0156915244, 0.0795916319, -0.0452021398, 0.0324379429, 0.0024081217, 0.0219813213, 0.017089257, -0.0481558405, 0.0371322148, 0.0352070332, -0.1580228806, 0.0165618118, -0.0225878842, -0.0127773844, 0.0338093005, 0.0418001115, -0.0351542905, -0.0199638382, 0.0609200373, -0.0135817397, 0.0310138371, -0.1144558266, -0.023128517, 0.0216121078, 0.0397166982, 0.0517424718, 0.1246882826, 0.0765324458, -0.0930942595, -0.0362619273, -0.0455186069, -0.1013224199, -0.0371585861, 0.0570169352, 0.1113966405, -0.0698866248, -0.0040943013, -0.0510831662, 0.0032652216, -0.0553291067, -0.0815959275, -0.0269261282, 0.0804882944, 0.0166409276, 0.0392156243, -0.0385035723, 0.0270843636, 0.0235109143, 0.0660362691, -0.0359190851, 0.0496326871, -0.0944656134, -0.0832310095, -0.0090522952, -0.0038206885, 0.0552236177, 0.0116104092, 0.0104632145, -0.0263063796, -0.0134037267, -0.1286968738, 0.0344158635, -0.0374750532, -0.1139283776, 0.0437780358, -0.0441736206, 0.0479712337, -0.0267810822, 0.0486569144, 0.0081556374, 0.0360245779, 0.0133443894, -0.0055579646, 0.0124872886, 0.0462306589, -0.0254624654, 0.0121246697, 0.0034053246, -0.0028976577, 0.0572806597, -0.0584410392, 0.1206796914, 0.0408243351, -0.0715744495, -0.0276118089, -0.0769016594, 0.0367893726, -0.0166145563, -0.0666164532, -0.1063859016, 0.1106582135, -0.0232471917, 0.0362882987, 0.0965226591, 0.0066326363, -0.0382398516, 0.076057747, 0.1059111953, 0.0061084866, -0.0452285111, -0.0784839988, 0.0340202823, -0.0772708729, 0.0711524934, -0.0740007013, -0.0040019983, 0.0961007029, -0.0404023789, 0.0351806618, -0.0674076229, 0.0112807555, -0.0184606165, -0.0168914646, 0.0764797032, -0.0664582253, -0.0376069136, -0.1016388834, -0.0490788706, 0.0560147874, -0.1269035637, 0.0040382599, 0.065983519, -0.0012205435, 0.0618694387, -0.0214670599, 0.0280073937, -0.0183815006, -0.0790114403, 0.030908348, 0.0578608476, -0.0447538123, 0.0647703931, 0.055962041, -0.0813322067, -0.0898240879, -0.0353125222, 0.0145443296, -0.0924085751, 0.0527709946, 0.0579135939, -0.0111884531, -0.0378706381, 0.0419056006, -0.0609200373, 0.0339147896, -0.0645066723, 0.0100148851, 0.0341521427, -0.0089797713, -0.0415100157, -0.1616095155, -0.0337829292, 0.0120191807, 0.0510304198, -0.0324115679, -0.008063334, -0.0248559024, -0.1263761073, -0.0375805423, -0.0354707576, -0.0278227869, -0.007885321, -0.0241174772, 0.0296952222, 0.0627133548, -0.1561240852, 0.0100280708, -0.0769016594, -0.079116933, -0.0809629932, -0.1346042752, -0.0793279111, -0.0461251698, -0.0437516645, -0.0192517862, 0.0377915204, -0.1161436588, -0.1199412644, -0.1568624973, -0.0474437848, -0.0067776837, -0.0205308441, -0.0026042657, 0.0614474826, -0.0795388892, -0.0045228512, 0.0229834691, -0.0135685541, 0.1144558266, 0.1324944943, 0.065297842, 0.0852353051, 0.1253212243, -0.0522699207, -0.0127707915, 0.0112873493, -0.00987643, -0.0161266681, -0.0539577454, 0.0067974632, 0.0244207587, -0.0765324458, -0.0109181367, -0.0369739793, -0.12194556, 0.0303017851, 0.0888746828, -0.0089863651, 0.0133905411, 0.0378442667, -0.0450966507, 0.0917228982, -0.0318050049, -0.1511660814, 0.0317522623, -0.1069660932, 0.0555928312, 0.0383189656, -0.1613985449, 0.0172079317, 0.0713107288, 0.033466462, 0.1197302863, 0.0212165229, 0.0186715964, 0.0486305393, -0.0719964057, 0.0516633578, -0.1450477093, 0.0229439102, -0.0398485623, 0.0218758322, 0.068884477, 0.0133048305, 0.0094346944, 0.0159420613, -0.018368315, -0.0823343545, -0.0599178895, -0.0202407483, 0.0453603752, 0.0704668164, 0.1125570238, -0.0053272066, 0.0190671813, -0.0721546412, -0.0536676534, 0.0930942595, 0.0622913986, -0.0683570281, -0.0988961607, -0.0586520173, 0.0258448645, 0.0125664063, 0.0526918769 ]
712.4276
Robert Adler
Robert J. Adler, Gennady Samorodnitsky, Jonathan E. Taylor
Excursion sets of stable random fields
35 pages, 1 figure
null
null
null
math.PR math.ST stat.TH
null
Studying the geometry generated by Gaussian and Gaussian- related random fields via their excursion sets is now a well developed and well understood subject. The purely non-Gaussian scenario has, however, not been studied at all. In this paper we look at three classes of stable random fields, and obtain asymptotic formulae for the mean values of various geometric characteristics of their excursion sets over high levels. While the formulae are asymptotic, they contain enough information to show that not only do stable random fields exhibit geometric behaviour very different from that of Gaussian fields, but they also differ significantly among themselves.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 20:05:54 GMT" } ]
2007-12-28T00:00:00
[ [ "Adler", "Robert J.", "" ], [ "Samorodnitsky", "Gennady", "" ], [ "Taylor", "Jonathan E.", "" ] ]
[ -0.0519370511, -0.0509811528, 0.062451914, -0.0023864224, -0.0186267085, -0.0486710705, 0.0134489341, -0.0545923188, -0.0627174377, 0.0352885164, 0.0335891433, -0.0322084054, -0.021454569, 0.0285706874, 0.0461751185, 0.0817291588, 0.0199410655, -0.0241363887, 0.0498659387, 0.1192746535, -0.055866845, 0.0651602894, 0.0330315381, -0.0839595869, 0.0132763423, -0.0890576988, 0.0481665693, 0.1012719348, 0.0988290906, -0.0665941313, -0.0236186124, -0.0318897739, 0.0033008305, 0.0076272585, -0.0917660743, 0.1701495945, 0.0074745803, 0.1260721385, -0.0471841209, 0.0191843137, 0.0337219089, 0.0470513552, -0.1047768891, 0.0231141113, 0.1036616787, -0.0017358817, 0.034943331, -0.0549109504, 0.0207376461, 0.0561854802, -0.1103529558, 0.0518573895, 0.0060440544, -0.0172592439, -0.0292079523, -0.0369613357, 0.0411566608, -0.0088818725, 0.0462282225, -0.1505006105, 0.0390058942, -0.0613366999, 0.0482727773, 0.0004310662, -0.0972890332, 0.0381562077, -0.0545923188, 0.0241629425, 0.0916598663, 0.1247976124, -0.088685967, -0.0406256057, 0.1137516946, 0.0054764911, 0.0506094135, -0.0070563755, 0.0169804413, 0.0468123816, -0.0589469597, -0.0002155331, 0.0361647569, 0.0413690805, 0.0419001356, 0.0091274846, -0.0476620682, -0.0475558564, 0.0515122078, -0.0391121022, -0.0163299013, 0.0184408389, 0.0283582658, 0.0290751886, 0.0343326218, 0.0050284145, 0.0801360011, -0.07833042, 0.1723800302, 0.0154271089, 0.0286237933, -0.101537466, -0.0327660106, -0.0120018134, 0.0172459688, -0.0300576389, 0.1998886019, -0.0248400364, -0.084490642, -0.0084172003, 0.0260747354, 0.0225963332, -0.0366161503, -0.072170198, -0.0789145753, -0.0092336955, 0.0354743861, 0.0093598207, -0.0923502371, 0.0186001547, 0.008901787, 0.0288362149, 0.0528663918, -0.0227158219, -0.0500518084, -0.0096386243, 0.0981387198, 0.0436260588, 0.0188922342, -0.1059452072, -0.045378536, -0.0106808171, 0.132019937, -0.0046865488, 0.0377313644, -0.0723295137, -0.0529194996, -0.0774807334, -0.0380499959, 0.0492286757, 0.0476089604, -0.0627705455, 0.0142720677, 0.056344796, -0.0011475738, 0.0344919376, 0.0246674437, 0.0695680305, -0.0302169546, 0.0570882708, 0.0512997843, 0.1109902188, -0.0310400873, 0.0173920076, -0.0000416182, 0.0005293941, -0.0176575352, -0.1227796078, -0.0159183331, -0.0390855521, 0.0512997843, 0.0057685706, 0.044661615, 0.0994663537, -0.0266987234, -0.0238443092, 0.0954834521, 0.01905155, -0.1216112897, -0.0777993649, -0.0674438179, -0.0746130422, 0.0405990519, -0.085127905, -0.1136454865, -0.0238177571, 0.0383951813, -0.0040691989, -0.0557075292, -0.0571413748, -0.047741726, -0.1078038961, 0.0096983677, -0.0066248947, -0.0271235667, 0.0284644775, 0.0665941313, 0.0024710591, 0.1379677504, -0.0431481116, 0.0323411673, -0.0357930176, -0.0621863864, 0.0556013212, 0.0924033374, 0.1707868576, -0.0004406086, -0.2073233575, 0.0038202673, 0.0039497116, -0.0069501651, 0.020259697, 0.0719577745, -0.0847561657, 0.0166618098, 0.018958617, -0.1260721385, -0.036191307, 0.1338255256, 0.0650540739, -0.119593285, -0.0043811928, 0.0449005887, -0.0979262963, 0.0591593795, 0.0330846421, -0.0552826859, 0.0332970656, -0.0683997124, 0.0561854802, -0.0275616851, 0.125116244, -0.0395369455, 0.0993070379, 0.0341733024, 0.0474761985, 0.0267120004, -0.0187860243, 0.053370893, -0.0885797516, 0.0497862808, -0.0127452882, 0.0193303544, 0.0357133597, -0.0432808734, -0.0935185552, 0.0026336943, -0.057035163, 0.0019566009, -0.0428560302, -0.0856058523, -0.0000388955, 0.0201136582, 0.0617084354, -0.0483258851, 0.0255171284, 0.0467592776, 0.043599505, -0.0838533789, 0.0006409984, 0.0828974769, 0.0109065147, -0.0552826859, 0.0276147909, -0.0055893399, -0.0697273463, -0.0479541458, 0.0061237128 ]
712.4277
Ergin Sezgin
E. Bergshoeff, H. Samtleben and E. Sezgin
The Gaugings of Maximal D=6 Supergravity
34 pages, latex, reference added, typo's corrected and minor improvements made
JHEP 0803:068,2008
10.1088/1126-6708/2008/03/068
null
hep-th
null
We construct the most general gaugings of the maximal D=6 supergravity. The theory is (2,2) supersymmetric, and possesses an on-shell SO(5,5) duality symmetry which plays a key role in determining its couplings. The field content includes 16 vector fields that carry a chiral spinor representation of the duality group. We utilize the embedding tensor method which determines the appropriate combinations of these vectors that participate in gauging of a suitable subgroup of SO(5,5). The construction also introduces the magnetic duals of the 5 two-form potentials and 16 vector fields.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 20:52:09 GMT" }, { "version": "v2", "created": "Sat, 29 Mar 2008 20:13:20 GMT" } ]
2014-11-18T00:00:00
[ [ "Bergshoeff", "E.", "" ], [ "Samtleben", "H.", "" ], [ "Sezgin", "E.", "" ] ]
[ 0.046353478, -0.03210558, 0.0745384917, 0.0642111599, -0.0879735947, 0.0584737509, 0.028137207, -0.0377234593, -0.0538360141, -0.1075764075, -0.0481464192, -0.017797919, -0.1153219044, -0.0216706693, 0.0637808517, 0.0398032703, 0.0118752401, -0.0267984774, 0.1183818579, 0.0271809716, -0.1067157909, -0.0883560851, 0.1187643483, 0.0315796509, 0.0367672257, -0.0566090941, 0.1081501469, 0.0126581574, 0.0851527005, -0.0399227999, 0.0611512102, -0.0174034722, -0.0180847887, -0.0334682129, -0.0477400161, 0.0875432864, 0.0007459378, 0.1066201702, 0.0075602308, 0.0374126844, 0.0174751896, 0.0552703664, -0.0503935702, 0.0005595467, 0.0243720319, -0.0191605538, -0.0297388993, 0.0153356139, 0.0590953045, -0.0073809368, 0.0136502506, -0.0797499716, 0.1004046425, 0.046162229, -0.0677014142, 0.0300974865, -0.0356675535, 0.0345439799, 0.0011683992, -0.0348547548, -0.0881170258, -0.0513019934, -0.0643067807, 0.0562266, -0.0413571522, -0.0101779234, -0.0811843276, -0.0043329387, 0.0693748295, 0.0427915044, -0.0984921753, -0.0100464411, 0.0857742503, 0.0314123109, 0.0397793651, 0.0420982316, 0.1009783819, 0.0235711858, -0.0096400408, 0.0141044622, -0.056752529, 0.0532144606, -0.0344244502, 0.0726738349, -0.065263018, -0.0345917903, 0.056752529, 0.0651673973, -0.1073851585, 0.0381537639, 0.0245035142, -0.0672711134, -0.042385105, -0.0010817405, 0.113313809, -0.0345678851, 0.0782678127, 0.0171763655, -0.070283249, 0.0144510968, -0.0010929464, -0.030384358, 0.0169492606, -0.0728650838, 0.1437220722, -0.0567047186, -0.1029864773, 0.0152041316, -0.0616293252, 0.0043956912, 0.0248381961, 0.0242644548, -0.0705223083, 0.097535938, 0.0259617716, -0.0121919923, -0.0489353128, 0.0060362318, -0.0759728476, 0.0677970424, 0.0072255484, -0.0681795329, 0.0211925525, -0.0415244922, 0.0377473645, -0.0228301045, -0.1503200978, -0.1224936694, -0.0797021613, 0.0426002555, 0.0255314671, -0.0353567787, 0.0481703244, -0.0605774671, 0.0113732163, 0.000998817, -0.0178098716, -0.0774071962, 0.0821883753, 0.0263203606, 0.0023069163, -0.0282567348, 0.0773593858, 0.0933763161, 0.1068114191, 0.0744906813, -0.0845311508, 0.1515631974, 0.0896470025, 0.065980196, -0.1268923432, -0.0550791174, 0.1177124903, 0.0291412529, -0.0260095838, -0.1172343716, -0.0768334568, 0.0273005012, 0.0745863095, -0.0153714726, 0.128039822, 0.0278264303, 0.0426958799, -0.0261052083, -0.0082774069, 0.0685620308, -0.1367415637, -0.0531188361, -0.0596690439, -0.1095844954, 0.0630158707, -0.0167102013, -0.0933285058, 0.0103153819, 0.0687532723, 0.0182879884, -0.0968665779, -0.0337550864, -0.0775028244, 0.0398988947, 0.0162559897, 0.0158256851, 0.0118692629, 0.0015807755, -0.1128356978, 0.0032870567, 0.0508716851, 0.0105126053, 0.0484571941, 0.0165428612, -0.0554616116, -0.0141881322, 0.1251711249, 0.0233679861, -0.0202482697, -0.1049945727, 0.0422894806, 0.0787459314, 0.0853917599, -0.0024279398, -0.0277069006, 0.0360261425, 0.1185731068, -0.1451564282, -0.0841964632, -0.0945716128, 0.1531887949, 0.054505378, -0.0538360141, -0.0113791926, -0.0199733526, -0.1188599765, -0.0775506347, 0.1073851585, -0.0436999276, 0.0924200863, -0.0651195869, -0.0388231277, 0.0477161109, 0.0612468347, 0.0163874719, 0.1048989445, -0.0452538058, -0.009412935, 0.0819015056, 0.0171883181, -0.0594777986, 0.0234397035, -0.0376756489, 0.0658845678, 0.0495807678, -0.0015090579, -0.08572644, -0.0162081774, -0.0278742425, -0.0336833671, 0.0018616695, 0.0485528186, -0.0245035142, -0.0089109121, 0.0388709418, 0.0332052484, -0.0025818336, 0.0972968787, -0.0355480239, 0.0154910022, -0.005169644, 0.0154312374, 0.0350220948, -0.0174871422, -0.0060392199, 0.0740603805, 0.0502979457, -0.0320338644, -0.0406638794, -0.0240134448 ]
712.4278
Andrei Mikhailov
Andrei Mikhailov, Sakura Schafer-Nameki
Algebra of transfer-matrices and Yang-Baxter equations on the string worldsheet in AdS(5) x S(5)
LaTeX, 47 pp; v2: clarified the relation to the calculation of Poisson bracket (Section 2.2.2); added example in Section 7
Nucl.Phys.B802:1-39,2008
10.1016/j.nuclphysb.2008.04.029
CALT-68-2666, NI-07085
hep-th
null
Integrability of the string worldsheet theory in AdS(5) x S(5) is related to the existence of a flat connection depending on the spectral parameter. The transfer matrix is the open-ended Wilson line of this flat connection. We study the product of transfer matrices in the near-flat space expansion of the AdS(5) x S(5) string theory in the pure spinor formalism. The natural operations on Wilson lines with insertions are described in terms of r- and s-matrices satisfying a generalized classical Yang-Baxter equation. The formalism is especially transparent for infinite or closed Wilson lines with simple gauge invariant insertions.
[ { "version": "v1", "created": "Thu, 27 Dec 2007 20:52:58 GMT" }, { "version": "v2", "created": "Wed, 23 Apr 2008 17:56:16 GMT" } ]
2008-11-26T00:00:00
[ [ "Mikhailov", "Andrei", "" ], [ "Schafer-Nameki", "Sakura", "" ] ]
[ 0.0155577315, 0.0003487155, -0.0582995415, 0.0584913157, -0.0381871574, -0.0034909009, 0.0527380705, -0.0468409956, -0.0500052795, -0.0223177932, 0.0041051796, -0.0276874881, -0.0043958384, 0.0528339595, -0.0060409065, 0.0555667505, 0.0183744244, 0.0391460322, 0.0847644657, 0.0322421379, 0.0447314754, -0.1108458415, 0.0822713897, 0.0785317868, 0.0355262831, -0.0324578881, 0.038522765, 0.0766140372, 0.0699498579, 0.0204599742, -0.0049501872, -0.0405603722, 0.0155936889, -0.0594501905, -0.0834220424, 0.110462293, 0.0377556644, 0.0579639375, 0.0371084251, -0.0012540275, 0.0533133969, 0.1033666208, -0.1315575242, 0.1097910777, 0.0045486586, 0.0156536195, -0.0887917355, -0.0049531837, 0.0424301773, -0.0105895652, 0.0291257985, -0.0027417804, 0.0019731829, -0.0790112242, -0.0999146774, 0.1339547038, -0.0262252055, 0.0849562436, 0.0227972306, -0.0933943316, -0.021418849, -0.0566215105, -0.0840453133, 0.0650596023, -0.11899627, -0.0039373767, -0.1022159755, 0.071915552, -0.0384748206, 0.0974695459, -0.0739771351, -0.0056154062, 0.1569676846, 0.1118047163, 0.0065263365, -0.0247389507, 0.0089355074, 0.0975654349, -0.0781482309, -0.0034639325, 0.0130047295, -0.0216345955, -0.0176193099, 0.0040482464, -0.0479916446, 0.0155697176, -0.0163368173, 0.072011441, -0.0528819039, 0.0632856861, -0.0086538382, 0.0676965043, -0.0493820123, 0.033224985, 0.1067226827, -0.0236362442, -0.024319442, 0.0173316486, 0.0076530133, -0.0835658759, -0.0777646825, 0.021946229, 0.0985722542, -0.0275196843, 0.0930107832, 0.0418069065, 0.0118420944, -0.0450670794, -0.1237906367, 0.0141553776, -0.1002982259, -0.014275237, -0.0475601517, 0.0486868285, 0.0720593855, -0.0192853548, -0.0544161014, -0.0395295806, -0.0536010601, 0.1375984251, 0.0381392166, 0.0341598876, 0.0639569014, -0.0217784271, 0.0010929665, -0.0655390397, -0.075079836, -0.0392419212, -0.1653098911, 0.0682238862, 0.1267631501, -0.0726826489, -0.0055704587, -0.108065106, -0.182953164, 0.0488546342, 0.0510120988, 0.0446116142, 0.0789153352, 0.0620870925, -0.0231088642, 0.0476080962, 0.0367248766, -0.0177151971, 0.0607446693, 0.0998187885, -0.0378036089, 0.1088322029, 0.0212750174, -0.0284066442, -0.0320503637, 0.0132324621, 0.0847644657, 0.0337044224, -0.0014562899, -0.1390367299, 0.026440952, 0.0662581995, 0.0807851404, -0.029701123, 0.0775249675, 0.074408628, -0.0246430635, 0.0874972567, 0.082846716, 0.0085159997, -0.0765660927, 0.0008892058, -0.0006738338, -0.1305986494, 0.0236482304, -0.1089280918, -0.1656934321, -0.0232526958, 0.0123215318, 0.0279991217, -0.0243074577, -0.1387490779, -0.1072021201, 0.0213469341, 0.0563338511, 0.0081444364, 0.0276155733, -0.0120039042, -0.0875452012, 0.0516353659, 0.0115963826, 0.0607446693, 0.0394336954, 0.0238879491, -0.0487827174, 0.0469608568, 0.1050925925, 0.0916683599, 0.0053157578, -0.0308038294, 0.0162649006, 0.0123814614, -0.0265368391, 0.0576762743, -0.0038654611, -0.059833739, 0.0286943056, -0.0261053462, -0.116407305, -0.0281429533, 0.0406322889, 0.0574365556, -0.0502929427, -0.0139036737, 0.0139755895, 0.0055644661, 0.0451389961, 0.0216945261, -0.0770934746, 0.04724852, -0.0746003985, -0.0002237997, 0.0221499912, 0.0173556209, -0.0131245889, 0.0817440152, -0.0367728211, 0.0163368173, 0.0499093942, 0.0379953831, 0.0608885027, 0.1005858853, -0.0185422264, -0.0360057205, 0.0492861271, -0.0104337484, -0.0702375248, -0.0596899092, -0.0199086219, 0.0067121182, -0.0280950088, -0.007047724, -0.0462656729, -0.0267046429, 0.0163847599, -0.0404165424, 0.102407746, 0.0244872458, 0.0608885027, 0.0483272523, -0.030492194, -0.0104217622, 0.0396973863, -0.0245951191, -0.1011612117, 0.1667481959, -0.0548955388, 0.0490464084, -0.0626144782, -0.0086598312 ]