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
711.3708
Gennady Makanin
G.S.Makanin
Equations in a free group. Elementary theory
null
null
null
null
math.GM
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We prove the decidability of the elementary theory of a free group.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 11:08:03 GMT" }, { "version": "v2", "created": "Thu, 14 Sep 2017 14:05:46 GMT" } ]
2017-09-15T00:00:00
[ [ "Makanin", "G. S.", "" ] ]
[ -0.0136446441, -0.0364598744, -0.0225309655, 0.027165696, 0.0737601817, -0.0293903667, 0.0519584082, -0.0459270813, -0.035100352, -0.0367564969, 0.0486214049, -0.0885418728, -0.1214175597, 0.0364845917, 0.0728208721, -0.0029646822, -0.0047027059, 0.022889385, 0.1153862327, 0.098231554, 0.095611386, 0.0311701018, 0.0068902983, 0.0337655507, 0.0073599508, -0.103422448, -0.0005986526, 0.0503022671, 0.0703490153, -0.0332711786, 0.1186490804, -0.0081571247, -0.0893328711, 0.000370199, -0.1224063039, 0.0352486633, -0.0379677042, 0.0501292348, -0.0938810855, -0.0421698615, -0.0277095046, 0.0518100969, -0.1364464462, 0.0394508205, 0.1498933434, 0.088986814, 0.0196018163, 0.0043813647, -0.0560616888, -0.0541830808, -0.0532932132, 0.0368059352, 0.0893328711, -0.0836970359, -0.0607087798, -0.0351497903, -0.1401047856, 0.0280555636, -0.0475585051, -0.0015580417, -0.0139041888, -0.1300196201, 0.0070324298, 0.1724366695, -0.0274870377, 0.0127547765, 0.0029785864, 0.0495112725, 0.0512662902, 0.1003573462, -0.0998629779, -0.0398957543, 0.1065864265, 0.0804836228, -0.049684301, -0.0086576752, 0.0852295905, 0.0290443059, 0.0648614988, 0.0032782988, 0.0698052123, 0.0273634437, 0.0196759719, 0.0289948694, 0.0331228673, -0.0758859739, 0.0368059352, 0.0439248793, -0.041279994, -0.0535403974, -0.0193669908, -0.0612031519, -0.0627356991, 0.0430844463, 0.0938316509, -0.0185389183, 0.0986764878, 0.0592751019, -0.071634382, -0.0301072039, -0.0394013822, -0.0467427932, 0.0761825964, -0.0546774529, 0.1123211309, 0.0847352147, -0.0752927288, 0.0050456757, -0.1133098751, 0.0032999276, -0.0902227387, -0.064416565, -0.0922496617, 0.0421945788, 0.039253071, -0.0592256673, -0.0067481664, -0.078852199, -0.0746500492, 0.0190456491, -0.0391789153, -0.001183401, 0.0360890962, -0.1037190706, 0.0572976172, -0.0342846401, -0.0139783444, -0.0783578306, 0.0324060284, -0.0339880176, 0.057050433, -0.0098256273, -0.0236309413, 0.1159794778, -0.0813734978, 0.0122171473, 0.0368306525, -0.0533426479, 0.0269432291, 0.0283521861, 0.0400935002, 0.0593245402, -0.0201209057, 0.0898766816, -0.0655536205, 0.0408844948, -0.0847352147, 0.0485719666, 0.0634278208, -0.0962540656, -0.0065998551, 0.00428558, 0.1234939173, -0.0252870861, -0.038412638, -0.0625873879, -0.0063712085, -0.0008466106, 0.1482124776, -0.0296869893, 0.1269545108, 0.0347048566, -0.0034482388, 0.0186625123, 0.0631806329, 0.1121233776, -0.034531828, -0.027511755, 0.0278578158, -0.0179085955, 0.0215422232, 0.0580886118, -0.1112335101, 0.0396732874, 0.0019589458, -0.0224444512, -0.1142986119, -0.0892339945, 0.0322082825, -0.0369789638, 0.004940622, 0.1204288155, -0.027165696, -0.0344329514, -0.0340374559, 0.01595583, 0.0798409432, 0.0089295795, -0.059769474, -0.0367812142, -0.0785555765, 0.0360643752, 0.041749645, 0.0688164681, 0.1579021513, -0.0699040815, 0.0402170941, -0.014645746, -0.0174883809, 0.1010000333, 0.0368800908, 0.0074341064, 0.0493629612, 0.0178467985, -0.0509696677, 0.0124581531, -0.0285004973, -0.0215669423, -0.0158075187, -0.0912609175, -0.0236185826, -0.1125188768, 0.0102767404, -0.0049498915, -0.0195647385, 0.0553695709, -0.0998629779, -0.0340127349, -0.0540842041, 0.2080313861, -0.0099801179, 0.0366329029, 0.021233242, 0.0037572209, 0.0227657929, 0.0512662902, -0.0027638439, -0.0439743139, -0.0602638461, -0.0397721604, -0.0055894842, -0.0555673204, -0.0759354085, -0.0242118277, 0.065850243, -0.0123716388, 0.0213444754, -0.0047830408, -0.0143120456, 0.004838658, -0.0666412339, -0.0154120214, 0.0148805724, 0.0757376626, -0.0667401105, -0.0064453641, -0.0601649694, 0.0461495481, 0.0130143212, 0.0467922315, -0.0824611112, 0.0870587602, 0.0338891447, 0.0312689766, -0.0682232231, -0.1007034108 ]
711.3709
Yuri Litvinov
Yu.A. Litvinov, F. Bosch, H. Geissel, J. Kurcewicz, Z. Patyk, N. Winckler, L. Batist, K. Beckert, D. Boutin, C. Brandau, L. Chen, C. Dimopoulou, B. Fabian, T. Faestermann, A. Fragner, L. Grigorenko, E. Haettner, S. Hess, P. Kienle, R. Kn\"obel, C. Kozhuharov, S.A. Litvinov, L. Maier, M. Mazzocco, F. Montes, G. M\"unzenberg, A. Musumarra, C. Nociforo, F. Nolden, M. Pf\"utzner, W.R. Plass, A. Prochazka, R. Reda, R. Reuschl, C. Scheidenberger, M. Steck, T. St\"ohlker, S. Torilov, M. Trassinelli, B. Sun, H. Weick, M. Winkler
Measurement of the $\beta^+$ and orbital electron-capture decay rates in fully-ionized, hydrogen-like, and helium-like $^{140}$Pr ions
4 pages, 3 figures
Phys.Rev.Lett.99:262501,2007
10.1103/PhysRevLett.99.262501
null
nucl-ex
null
We report on the first measurement of the $\beta^+$- and orbital electron capture decay rates of $^{140}$Pr nuclei with the most simple electron configurations: bare nuclei, hydrogen-like and helium-like ions. The measured electron capture decay constant of hydrogen-like $^{140}$Pr$^{58+}$ ions is about 50% larger than that of helium-like $^{140}$Pr$^{57+}$ ions. Moreover, $^{140}$Pr ions with one bound electron decay faster than neutral $^{140}$Pr$^{0+}$ atoms with 59 electrons. To explain this peculiar observation one has to take into account the conservation of the total angular momentum, since only particular spin orientations of the nucleus and of the captured electron can contribute to the allowed decay.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 11:17:20 GMT" } ]
2008-11-26T00:00:00
[ [ "Litvinov", "Yu. A.", "" ], [ "Bosch", "F.", "" ], [ "Geissel", "H.", "" ], [ "Kurcewicz", "J.", "" ], [ "Patyk", "Z.", "" ], [ "Winckler", "N.", "" ], [ "Batist", "L.", "" ], [ "Beckert", "K.", "" ], [ "Boutin", "D.", "" ], [ "Brandau", "C.", "" ], [ "Chen", "L.", "" ], [ "Dimopoulou", "C.", "" ], [ "Fabian", "B.", "" ], [ "Faestermann", "T.", "" ], [ "Fragner", "A.", "" ], [ "Grigorenko", "L.", "" ], [ "Haettner", "E.", "" ], [ "Hess", "S.", "" ], [ "Kienle", "P.", "" ], [ "Knöbel", "R.", "" ], [ "Kozhuharov", "C.", "" ], [ "Litvinov", "S. A.", "" ], [ "Maier", "L.", "" ], [ "Mazzocco", "M.", "" ], [ "Montes", "F.", "" ], [ "Münzenberg", "G.", "" ], [ "Musumarra", "A.", "" ], [ "Nociforo", "C.", "" ], [ "Nolden", "F.", "" ], [ "Pfützner", "M.", "" ], [ "Plass", "W. R.", "" ], [ "Prochazka", "A.", "" ], [ "Reda", "R.", "" ], [ "Reuschl", "R.", "" ], [ "Scheidenberger", "C.", "" ], [ "Steck", "M.", "" ], [ "Stöhlker", "T.", "" ], [ "Torilov", "S.", "" ], [ "Trassinelli", "M.", "" ], [ "Sun", "B.", "" ], [ "Weick", "H.", "" ], [ "Winkler", "M.", "" ] ]
[ -0.0033883548, 0.050664261, 0.0243232213, -0.0255509298, -0.0015604666, 0.1535486877, -0.0010977966, 0.0415476114, -0.0161060821, -0.0257940404, 0.0551374964, 0.0481115989, -0.0185250323, -0.0675361454, 0.0718148872, -0.0262316409, -0.0752184391, 0.048014354, -0.0487679988, -0.0000844715, -0.0119488891, -0.1637593359, 0.0866932645, -0.0084724063, 0.0488166213, -0.0850887299, 0.0349350013, -0.1241809279, -0.0319933631, -0.1473250538, 0.07021036, -0.0541164316, -0.0091288052, 0.0082171401, -0.0686544478, 0.0796916783, -0.0255266186, 0.0013956071, -0.1256395876, -0.0277146157, -0.0355427787, -0.0482331552, -0.11212264, -0.0120157441, -0.0391894393, 0.0240193326, -0.0201660302, -0.0556237176, 0.047479514, -0.0737111494, -0.0745863542, 0.0275687482, 0.0369285084, 0.067487523, -0.0281765256, -0.0408425927, 0.0437356085, 0.0172851682, -0.0279820375, -0.0269123502, 0.0262802634, -0.0881519243, 0.0226214472, -0.0024569372, -0.0331846066, 0.007597208, 0.0349836238, 0.0651536584, 0.114845477, -0.0230833571, 0.0562071837, 0.0049716132, 0.0364665985, -0.0724956021, -0.0758019015, 0.0008448096, -0.0100100813, -0.0308993645, -0.0338410027, 0.0783788785, -0.002996339, -0.0488409325, 0.0466529354, -0.0670499206, 0.0101377144, 0.0289787911, 0.1506313682, -0.0443190746, 0.070307605, 0.0312397201, 0.0592703782, -0.0036618544, -0.0104963025, 0.0453887619, 0.0264018178, -0.117860049, -0.0277632382, -0.0362964235, 0.0596107356, 0.0387032181, 0.0425443649, 0.025477998, 0.018731676, -0.0062661772, 0.0678278729, 0.0015513499, 0.043492496, 0.0634032637, -0.0795944333, -0.0292705242, 0.0823172703, -0.0085088732, -0.1676491052, 0.0515880808, -0.0832410902, -0.0116206892, -0.0706479549, 0.005339318, -0.0833869576, 0.1230139956, -0.0748780817, 0.0666609406, 0.0964176878, -0.0400160141, 0.1251533628, -0.1397400051, 0.081539318, -0.112025395, 0.0543595441, 0.0531439893, 0.03491069, -0.0197892077, -0.0450240932, -0.0980708376, 0.0197648965, 0.0760936365, 0.0761908814, -0.0241530444, 0.0453887619, -0.0756560415, 0.0733707994, 0.0104416031, 0.0727873296, 0.1111501977, 0.0249431543, 0.0526091456, -0.0392866842, 0.0497890636, 0.0066429987, 0.0063451882, 0.0058589671, -0.0639381036, -0.0253078192, 0.0077552302, -0.006223633, -0.1198049337, 0.0803723857, 0.120777376, -0.0194366965, -0.0109521355, 0.1188324913, 0.0558182076, 0.0427631661, -0.0143313734, 0.0739056394, 0.0820255354, -0.067098543, -0.0484033339, -0.1246671453, -0.1054127812, 0.0065396768, 0.0626739264, 0.0054517565, -0.0351538025, 0.0973415077, 0.0216003824, -0.0386545956, -0.0528522581, 0.0019555213, 0.0691892952, -0.0012277089, 0.0041815033, 0.0542622991, -0.0368069559, 0.0044063809, 0.0029401195, 0.0500807948, 0.0148540614, -0.0367583334, -0.0546026528, 0.0011570548, 0.0241165776, 0.1191242263, 0.0660774782, 0.008320462, -0.0753643066, 0.0676820055, 0.025380753, -0.0613611303, -0.0471877791, 0.0232413784, 0.0086061172, -0.0041176868, -0.1472278237, -0.0282494593, 0.0515880808, 0.1644400507, -0.0989460424, -0.0472850241, -0.0256481748, 0.0392137505, -0.0424228087, 0.0774550587, -0.0814906955, -0.0835328251, -0.0031300497, -0.0936462283, 0.0427388549, 0.0603400655, 0.0194123872, -0.0856721997, 0.0572282486, 0.0444406271, 0.0641812161, 0.0022138264, 0.0045309751, 0.0742459968, 0.0661261007, 0.0309236757, -0.0494000874, -0.0688489377, 0.0165436808, -0.0669526756, -0.0619445965, -0.0380711295, -0.0288086142, 0.0686058253, 0.0207494944, 0.0289301686, -0.1546183825, -0.0367583334, -0.0384357944, 0.009268594, 0.0361019336, -0.0124837328, -0.0095056267, -0.0535329692, 0.0345460251, 0.1867089868, -0.0672444105, -0.0752184391, -0.0574227385, 0.0059653278, -0.0591245145, -0.0147081949, 0.0082900738 ]
711.371
Bernat Corominas-Murtra BCM
Ricard V. Sol\'e, Mart\'i Rosas-Casals, Bernat Corominas-Murtra and Sergi Valverde
Robustness of the European power grids under intentional attack
7 pages, 4 figures
null
10.1103/PhysRevE.77.026102
null
physics.soc-ph
null
The power grid defines one of the most important technological networks of our times and sustains our complex society. It has evolved for more than a century into an extremely huge and seemingly robust and well understood system. But it becomes extremely fragile as well, when unexpected, usually minimal, failures turn into unknown dynamical behaviours leading, for example, to sudden and massive blackouts. Here we explore the fragility of the European power grid under the effect of selective node removal. A mean field analysis of fragility against attacks is presented together with the observed patterns. Deviations from the theoretical conditions for network percolation (and fragmentation) under attacks are analysed and correlated with non topological reliability measures.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 11:17:27 GMT" } ]
2009-11-13T00:00:00
[ [ "Solé", "Ricard V.", "" ], [ "Rosas-Casals", "Martí", "" ], [ "Corominas-Murtra", "Bernat", "" ], [ "Valverde", "Sergi", "" ] ]
[ -0.0161837041, 0.017917674, 0.0446530469, -0.023576593, -0.0037636524, 0.0492500775, -0.0538471118, 0.0549493246, -0.078122668, -0.0557558201, 0.120651938, -0.0063478029, -0.070917964, 0.0331470221, 0.0341954678, 0.0343567692, 0.0415883586, 0.0858112723, -0.0279047936, 0.0182671547, 0.0432282351, -0.0293564871, 0.0921557173, -0.0086967256, -0.0628529936, -0.0338459872, 0.1169958189, 0.0957043022, 0.0738213509, -0.0693049654, 0.118393749, -0.0513200872, -0.0498146266, 0.0063074781, -0.0097922171, 0.1007583514, -0.0194903426, 0.0388731509, -0.0160492882, 0.138932541, 0.029813502, -0.095596768, -0.1269963831, 0.1656007022, 0.0729610845, -0.0470725372, 0.0185494293, -0.0650036484, 0.0589280427, -0.0138986306, -0.0543578938, -0.0364267789, 0.0207941793, -0.1193615422, -0.097639896, -0.0115060229, -0.0156057151, 0.0264934245, -0.0167885777, -0.0214797016, -0.0793055296, -0.0089722779, -0.0083270809, 0.0237782169, -0.0570999831, 0.0066065541, -0.0829616487, -0.0574763454, 0.068014577, 0.1442016512, -0.0507286564, -0.0636057258, 0.0818863213, -0.0453520119, 0.0394914672, 0.0559708849, -0.014516945, -0.0118017383, 0.0736062825, 0.040271081, -0.0138583053, 0.0072719138, -0.031023249, -0.0472607203, -0.0661327466, -0.0700576976, -0.1768916547, -0.053632047, -0.0504867062, 0.0146379191, -0.0810260549, -0.0152965579, 0.0452982448, 0.0404861458, -0.047475785, -0.0027992164, 0.1110815108, 0.0701114684, 0.0095301056, 0.0184284542, 0.0317490958, -0.0241008159, 0.0381204225, -0.0802195594, 0.0661327466, 0.0425292701, 0.09495157, 0.003404089, -0.0757031813, -0.02563316, -0.0570999831, -0.0592506416, 0.0012870347, -0.0040862509, 0.0873167366, -0.0482553989, -0.0344911851, -0.063928321, 0.1453845054, 0.0840907469, -0.028845707, 0.0199339148, 0.0389806852, 0.0732299238, -0.0183478054, -0.0879619345, 0.0799507275, -0.0389806852, -0.0971022323, -0.0379322395, 0.0772086382, -0.0756494105, 0.0693049654, 0.0379053541, 0.0431475863, 0.0744127855, 0.0200011227, 0.0340610519, 0.0316415615, -0.0255121868, -0.0668854788, 0.0011198546, 0.0474489033, 0.1544172764, -0.0284693409, 0.0118017383, 0.0294640213, 0.1012960151, -0.0218157414, -0.017285917, 0.0909190848, 0.009637638, -0.0221383404, 0.0948440358, -0.0032948758, -0.1342010945, 0.0124738188, 0.1089846194, -0.0093015982, -0.1488255709, 0.1026401743, 0.043362651, -0.1200067401, -0.0102290697, 0.0127628138, 0.02678914, -0.0356740467, 0.0555407554, -0.1059199274, 0.0275149867, -0.0596807711, -0.0895749256, -0.0044290121, 0.0862414017, -0.0419378392, 0.0630680621, -0.149255693, -0.0220039245, 0.0601646714, 0.0115799513, -0.0202161893, 0.0978011936, 0.0270714127, -0.0305931158, -0.061347533, -0.0615625978, -0.0742514804, 0.09866146, -0.060325969, -0.0153772077, -0.0748429149, 0.0444110967, -0.0513469689, -0.0277166106, 0.0886608958, -0.0978011936, -0.0080784112, 0.0489274785, -0.0512125529, 0.0206732042, 0.000083485, 0.0779613703, 0.0073055178, -0.0257944595, 0.0376096405, 0.0305393506, -0.0593581721, -0.0110557284, -0.0189661197, 0.0229986031, 0.0121915452, 0.0235362686, 0.0693587363, -0.0370719768, -0.007870066, 0.0463198051, -0.042663686, 0.1795799881, 0.0809185207, 0.0351632647, -0.0517233349, 0.0683909357, 0.0813486576, 0.0443573296, 0.0788754001, 0.1164581552, 0.0602722019, -0.0460778587, 0.068874836, -0.0794668272, 0.0826928169, -0.0359159969, 0.0087773744, -0.0757031813, -0.0819938555, 0.0062604323, 0.0034847388, 0.0126082348, -0.035647165, 0.0059445542, 0.0068182596, -0.0400560126, -0.0139255133, -0.0701114684, -0.0042139464, 0.0544654243, -0.0305662341, 0.024221791, 0.0077423705, -0.0288188234, 0.0230926946, 0.0367762595, 0.0739826486, 0.0866715387, -0.0017994962, 0.0109885205 ]
711.3711
Lutz Hille
Simon M. Goodwin, Lutz Hille, Gerhard R\"ohrle,
Orbits of parabolic subgroups on metabelian ideals
10 pages, 6 eps figures
null
null
null
math.RT
null
We consider the action of a parabolic subgroup of the General Linear Group on a metabelian ideal. For those actions, we classify actions with finitely many orbits using methods from representation theory.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 11:20:30 GMT" } ]
2007-11-26T00:00:00
[ [ "Goodwin", "Simon M.", "" ], [ "Hille", "Lutz", "" ], [ "Röhrle", "Gerhard", "" ] ]
[ -0.0675007626, 0.0404391848, 0.0973706096, 0.031810116, 0.027189225, -0.0077099958, 0.0500383861, 0.0209344253, -0.0382946804, -0.0146923931, 0.0032119665, -0.0682155937, -0.0973706096, 0.0362522975, 0.0823590979, -0.0308399834, 0.0572377853, -0.0329078957, 0.0651009604, 0.1524638981, 0.0298443213, -0.0940006822, 0.002342358, 0.0823080391, -0.0811847225, 0.0244320072, -0.0009238592, 0.1039062366, 0.1162115932, -0.0724024773, 0.1086547747, -0.0069185724, 0.0085333316, -0.0720961243, -0.1215217933, 0.1344909221, 0.0689304247, 0.0548379831, -0.032193061, 0.027852999, -0.0035805528, 0.0516978204, -0.0094970809, 0.0431708731, 0.021776909, 0.0605566576, 0.1191730499, -0.0703090355, -0.002769982, -0.086392805, -0.1026808098, 0.0469492786, 0.0630585775, -0.0176666137, -0.0358948819, -0.0151902242, -0.0902733281, -0.0019737717, 0.1083484218, -0.0292571373, 0.0370181911, 0.0330355465, 0.020985486, 0.0984428599, -0.1353078783, 0.053918913, -0.1594080031, -0.0391116366, 0.0174623746, 0.06653063, -0.0111118406, 0.0946133956, -0.0057218638, 0.0125861857, -0.0197345261, 0.0667859241, 0.0003386686, 0.045596201, 0.0413327254, -0.0289507788, 0.0947155133, 0.0298187919, 0.1119225919, 0.1146798059, -0.0346183926, 0.0325760096, 0.0057346285, 0.0191728715, -0.1577740908, 0.0466684513, 0.0270360447, -0.0670412257, -0.0921114758, 0.0282870047, 0.055961296, 0.0194281694, 0.0663774461, 0.0440388843, 0.0119415587, 0.0951750502, 0.0194281694, -0.0170028396, -0.0448813662, -0.0510340445, 0.1741131544, 0.0307633951, 0.0123117398, 0.0772020817, -0.0266275685, -0.0540720895, -0.1274446994, 0.0204493608, -0.0744448602, 0.0308655128, 0.0229512788, -0.012094737, -0.0445494801, -0.0477662347, -0.0557059981, 0.0437835865, -0.0634159967, -0.094511278, 0.0565740094, -0.0886394233, 0.0354098156, -0.1394947618, 0.0404136553, -0.0999235883, 0.0633649305, 0.0049687349, 0.0439112335, 0.0110033387, -0.0335972011, -0.059995003, 0.0167603064, 0.0284912437, 0.0301251505, -0.0572888441, 0.0257467907, 0.0273424033, -0.0139009692, 0.0548379831, -0.003985838, 0.0050836192, -0.0707175136, 0.007684466, -0.1100844443, 0.0813889652, 0.0322951823, 0.0039156312, 0.0547358654, -0.0335461423, 0.0019466464, 0.0564718917, -0.0469237491, -0.022606628, -0.0452898443, 0.0103012696, -0.0171049573, 0.0205642451, 0.0676539391, 0.0208578371, -0.0215854365, -0.0330355465, 0.0839419439, 0.1290786117, -0.053918913, 0.0370692536, -0.0291294884, -0.0388052762, -0.0044198446, -0.092775248, -0.1302019209, -0.0590759292, -0.00453792, 0.0395967029, -0.0812357888, -0.1434774101, -0.0343375653, -0.0079972064, 0.0449068956, 0.0474343449, 0.0175644942, -0.0156242298, -0.0778147951, 0.0725556538, 0.0247511286, -0.0328823663, -0.0091205165, 0.0805209503, -0.0306612756, -0.0205004197, 0.0669901669, 0.0788870454, 0.0854226723, -0.1226451024, 0.0873629376, -0.0153944623, 0.0669901669, 0.0172326062, -0.0111246053, 0.0408476591, 0.1235641763, 0.0180367958, -0.0322696529, 0.0148200421, 0.1023233905, -0.0344652124, -0.0251851361, 0.0629564598, -0.0631096363, -0.0281338263, -0.0003973073, 0.0866480991, 0.0832271054, 0.064488247, -0.0334440209, 0.0175772589, 0.0290018395, 0.1200921237, -0.0056388918, 0.0751596987, 0.0101927677, 0.0787338689, 0.0045315372, 0.11233107, 0.0371458419, -0.0680624172, 0.0096630249, -0.0202578865, -0.038932927, -0.0478938818, 0.005798453, -0.0613225512, -0.0218917932, 0.0921625346, -0.0310697518, -0.017321961, -0.0841972381, -0.1004341841, -0.0870055184, 0.0544805676, 0.0391882248, -0.0261297375, 0.0212280191, 0.0029901764, 0.0027300918, 0.1189688146, -0.0451877229, -0.0090822224, -0.0544295087, 0.0761808902, 0.0604034774, 0.0384989195, -0.0268828664, 0.0731173158 ]
711.3712
Paolo Castorina
P. Castorina
Thermal Hadronization, Hawking-Unruh Radiation and Event Horizon in QCD
Invited talk, 8 pages, 6 figures
null
10.1142/9789812797049_0040
null
hep-ph
null
Because of colour confinement, the physical vacuum forms an event horizon for quarks and gluons; this can be crossed only by quantum tunneling, i.e., through the QCD counterpart of Hawking radiation by black holes. Since such radiation cannot transmit information to the outside, it must be thermal, of a temperature determined by the strong force at the confinement surface, and it must maintain colour neutrality. The resulting process provides a common mechanism for thermal hadron production in high energy interactions, from $e^+e^-$ annihilation to heavy ion collisions. The analogy with black-hole event horizon suggests a dependence of the hadronization temperature on the baryon density.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 11:28:40 GMT" } ]
2017-08-23T00:00:00
[ [ "Castorina", "P.", "" ] ]
[ -0.0765371695, -0.0169062428, -0.0616998263, 0.055970557, -0.0041959556, -0.0237372946, -0.0197831187, 0.0757047087, -0.0452955067, -0.0641971976, -0.0462748706, 0.1257501245, -0.0923538655, 0.0909827575, 0.0286708325, 0.0380482264, 0.018375285, 0.0601328462, 0.0219377168, 0.0785938278, -0.0993563086, -0.0639523566, 0.0180937182, 0.0632178411, -0.0932352915, -0.0490170829, 0.0478663333, -0.020431947, 0.1024413034, 0.0156575553, 0.0439488851, -0.0305071361, -0.05827206, -0.1212450564, -0.0310213026, 0.1122349203, -0.0655193403, 0.0396152064, -0.041941192, -0.0103996033, -0.0365546979, -0.0101119159, -0.0856942013, 0.0483560152, -0.0350366868, -0.0253899675, 0.001357335, -0.1043020859, 0.0262713954, -0.0158167016, 0.0234190021, 0.0262224264, -0.0010382771, -0.0420146435, -0.1058690697, -0.0249614976, -0.026295878, 0.0202238318, 0.0099160438, -0.0809932649, -0.0379258059, -0.0854003951, -0.0332493521, 0.0491884723, -0.029038094, -0.0520041399, 0.0398110785, 0.0060322597, 0.0372647382, 0.0680167153, 0.0103996033, -0.0669394135, -0.0034522521, 0.0584189631, 0.0370198973, 0.0120645193, 0.0189261772, -0.028989125, -0.0256103259, 0.0586638041, 0.0522979498, -0.086134918, 0.0164043196, -0.0705140904, -0.0454179272, 0.0682125837, 0.0523958839, 0.0284015071, -0.1359354854, -0.0045754584, 0.0368240252, 0.1030289158, -0.0634626821, -0.0347183943, 0.0937739462, -0.027666986, 0.1309407502, -0.0288177375, -0.0101364003, -0.005169197, -0.0499474779, -0.0417698026, 0.0819726288, -0.0883384794, 0.1583628953, -0.0987686887, -0.0779082701, 0.0236515999, -0.0039878408, 0.0106260814, 0.1094927117, -0.0162451733, -0.0392969139, 0.0095977504, -0.0947043374, -0.0278138909, 0.0755578056, -0.0631199032, -0.0356732719, 0.1959704012, 0.090493083, -0.0334452242, 0.0254389364, 0.0065494855, 0.029576743, -0.0986217856, 0.0583699942, -0.1111576259, -0.1120390519, -0.0279852785, 0.1708987206, -0.0438509472, -0.0740887597, -0.0205176417, -0.0037919686, -0.0089550447, 0.0989645645, -0.0142374802, 0.0721300319, -0.0826581791, 0.0003366558, 0.0414759964, 0.0801608041, 0.0471073277, 0.0870163441, 0.056215398, 0.0128786145, -0.0121318512, 0.1444559395, -0.0201258957, -0.0351835899, -0.013441748, 0.0593493581, -0.0051906202, 0.0115075074, -0.1269253641, 0.0506330319, 0.1618885994, -0.0554319061, -0.0801608041, -0.029233966, 0.0600838773, -0.0735990778, -0.0458096713, 0.0869184062, -0.0630709305, -0.0384399705, 0.0482825637, -0.0941656902, -0.0832457989, 0.0073941858, -0.0011293272, -0.0616508573, 0.0326617323, 0.0032716822, 0.0810422301, -0.0059465654, -0.0737459809, -0.0525427908, 0.0485518873, 0.0815808848, 0.0558726192, 0.0626302212, -0.0649317205, -0.0185466744, 0.0063352501, -0.0118808895, 0.0449527316, -0.0561664291, -0.0799649358, -0.0672332272, 0.0932352915, -0.0622384772, 0.1111576259, 0.027764922, -0.0461769328, 0.051024776, 0.0500454158, -0.0106934123, 0.0403986946, -0.0042632865, -0.0044714012, 0.051024776, -0.0637564883, -0.0045234296, 0.0398600474, 0.1875478923, 0.0039878408, -0.0221458301, -0.0408883765, 0.0313640796, 0.0500209294, 0.0794752538, 0.0266631395, -0.0675759986, 0.041500479, -0.0620426051, 0.1624762118, 0.0880446732, 0.0363833122, -0.0469849072, 0.0691919476, 0.0415739305, 0.0835396051, -0.0078961086, -0.0183140747, 0.0261244904, 0.0297726151, 0.0264672674, 0.1099823862, -0.0452220552, 0.0423329361, -0.03831755, -0.0395417549, 0.0222927351, -0.0887791961, -0.0128663722, 0.0159023963, -0.0104424506, -0.10968858, -0.0135029582, -0.039003104, 0.0352815278, 0.0846169069, 0.0141150597, 0.0184732229, -0.0162696559, -0.0189261772, 0.0825602412, -0.0399334989, -0.003323711, 0.025757229, -0.0481601432, 0.0145312883, -0.0285973791, -0.0635606125 ]
711.3713
Ian D. Lawrie
Javier Moreno Almeida and Ian D. Lawrie
Dissipation due to fermions in inflaton equations of motion
9 pages, 4 figures
null
null
null
hep-ph
null
According to quantum field theory, the inflaton equation of motion does not have the local form that is generally assumed for cosmological purposes. In particular, earlier investigations of the nonequilibrium dynamics of an inflaton that decays into scalar particles suggest that the loss of inflaton energy is not well approximated by the local friction term derived from linear response theory. We extend this analysis to the case of an inflaton that decays into fermions, and reach broadly the same conclusion.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 11:37:16 GMT" } ]
2007-11-26T00:00:00
[ [ "Almeida", "Javier Moreno", "" ], [ "Lawrie", "Ian D.", "" ] ]
[ 0.0017441353, 0.1021226496, -0.0838864595, -0.0372642092, -0.0143489996, -0.000406415, -0.0459024012, 0.0512532815, -0.0594595671, 0.0308095571, -0.0061907056, 0.038056042, -0.1295729131, 0.0517331846, 0.0137251299, 0.1123925, 0.0220393911, 0.0331370719, 0.0502934828, 0.101450786, -0.0633947477, -0.0508693643, 0.0019345955, -0.0146729322, 0.0014351999, -0.1380191445, 0.0219194163, -0.0158366878, 0.1044261679, -0.0702093169, 0.1158477738, -0.0182001945, -0.0099099278, -0.1483849734, -0.0495736338, 0.0840784162, -0.0873897299, 0.0131252557, -0.0584037863, -0.0505334325, -0.0745764077, -0.0549485125, -0.2103880048, 0.0940603316, 0.0376241319, 0.0590276569, -0.0304496326, 0.0437428541, 0.0334969945, -0.0063766665, -0.0155367516, 0.0243909005, 0.0842703804, -0.0540846922, -0.0109537095, 0.0398796611, 0.0243789032, 0.0340968706, -0.0491897166, -0.0469341874, 0.0446546637, -0.0465262718, 0.0343368202, 0.0458304174, -0.0681937411, 0.0818228945, -0.0943962634, 0.051829163, 0.0114935972, 0.1634538174, -0.0873897299, -0.0084042428, 0.0465262718, 0.0478220023, -0.0055938303, -0.0737605765, 0.050725393, -0.0801432431, -0.0462143384, 0.0361844338, 0.0389198624, 0.063730672, -0.0502454937, -0.0038062041, -0.0028389064, 0.0120874727, -0.0629628375, 0.0205277074, -0.0895012841, -0.0055488399, 0.0535088107, 0.0991472676, -0.0538447425, -0.0443667248, 0.1004909873, -0.0784635916, 0.1425302029, -0.0043040998, 0.0120454812, -0.0069645438, -0.0091780806, 0.0236110631, 0.1198789328, 0.0239469931, 0.101834707, -0.0264424719, -0.0944442526, -0.0480859466, 0.0401196107, 0.0073304675, 0.1474251747, 0.0561002716, -0.076879926, -0.04280705, -0.0486138351, 0.0188000686, -0.1336040646, 0.0375521481, -0.080527164, 0.0286979992, 0.0013159749, 0.0393517725, 0.0190760121, 0.0799032897, 0.0270663407, -0.0788955018, 0.012753333, 0.0145049673, -0.0935804322, 0.0200118162, 0.1479050666, -0.0193399563, -0.0800472647, -0.0348167196, -0.0707372129, -0.0107917432, 0.1075935066, 0.0509653427, 0.0805751532, -0.0500535332, -0.0018326169, -0.0289379489, 0.0221833624, -0.0070245313, 0.0057437988, 0.0632027835, 0.0646424815, -0.0632987618, 0.097947523, -0.0378160924, 0.0559083112, -0.0463103168, 0.0008713178, 0.0136651425, 0.0171924047, -0.0512532815, 0.047678031, 0.0397836827, 0.0911329463, -0.0633947477, -0.1045221463, 0.0614271574, -0.0649784133, 0.0096459826, 0.1168075725, 0.0065626279, -0.0287459902, -0.0150568513, -0.0800472647, -0.1160397381, -0.0121954503, -0.0442707427, -0.0612831861, -0.0286979992, -0.033688955, 0.0578758977, 0.0071025151, -0.069201529, -0.0029843759, 0.0437428541, -0.0012417403, 0.0330410898, -0.0261305366, -0.0073364661, 0.0558123291, -0.1080734059, -0.0701133385, 0.0999151096, 0.0250267666, 0.0372162201, 0.0104198214, 0.0630108267, -0.0140010724, 0.0698254034, -0.0390398353, -0.0482539088, -0.0154407714, 0.0130892629, -0.0353446081, 0.0594595671, 0.0074144495, 0.0716490149, 0.0310735032, -0.0019735873, -0.0812949985, -0.012417404, 0.040383555, 0.0167604946, -0.0313374475, -0.0301137026, 0.0541806705, 0.0522610731, 0.1172874793, -0.0608512759, -0.0512052923, 0.0204317272, -0.0870058089, 0.1134482771, 0.0885414854, 0.0925246552, -0.0375041589, 0.0166885108, -0.0193759482, 0.0584037863, 0.0951161087, -0.0716490149, 0.0267544053, -0.0257706121, -0.0752002746, 0.043694865, 0.0297777727, -0.0418952405, -0.0519731343, -0.0749603286, 0.0160526428, -0.065554291, 0.034192849, 0.0098259458, -0.1194950119, -0.0309055373, -0.1156558171, 0.0083262594, 0.0041001425, -0.0369522721, -0.086237967, 0.0387518965, -0.0618590638, 0.0111576673, 0.1260216534, -0.0472941101, 0.0034792726, 0.1313005388, 0.0809590742, 0.003974169, -0.0551884621, -0.0106537724 ]
711.3714
Gui-Fang Dang
Gui-Fang Dang and Heng Fan
Remote controlled-NOT gate of d-dimension
5 pages, 2 figures; corrected typos, added references
null
null
null
quant-ph
null
Single qubit rotation gate and the controlled-NOT (CNOT) gate constitute a complete set of gates for universal quantum computation. In general the CNOT gate are only for two nearby qubits. For two qubits which are remote from each other, we need a series of swap gates to transfer these two qubits to the nearest neighboring sites, and then after the CNOT gate we should transfer them to their original sites again. However, a series of swap gates are resource for quantum information processing. One economy way which does not consume so much resource is to implement CNOT gate remotely. The remote CNOT gate is to implement the CNOT gate for two remotely separated qubits with the help of one additional maximally entangled state. The original remote CNOT gate is for two qubits, here we will present the d-dimensional remote CNOT gate. The role of quantum teleportation is identified in the process of the remote CNOT gate.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 12:54:01 GMT" }, { "version": "v2", "created": "Wed, 23 Jan 2008 10:28:59 GMT" } ]
2009-09-29T00:00:00
[ [ "Dang", "Gui-Fang", "" ], [ "Fan", "Heng", "" ] ]
[ 0.0184522066, 0.0198394097, -0.0426684842, 0.0699820518, -0.0492696613, -0.0037161524, 0.0214299113, 0.0254480205, -0.0846194476, -0.0133936945, 0.0297053009, 0.0024291021, -0.0262612086, 0.0552011542, 0.0377415195, -0.0630938709, -0.0495088361, 0.0103262998, 0.1188212037, 0.1581412703, -0.0535269454, -0.0435534231, 0.0826582313, -0.0749568567, -0.0370479152, 0.0045921239, 0.0828495696, 0.0695037097, 0.0397027396, 0.0533356071, 0.0454428941, -0.0535269454, -0.0922251567, -0.1657948047, -0.0147928577, 0.1667515039, -0.0382198654, 0.0544358008, -0.0968651101, 0.0649594218, -0.0949995592, -0.051374387, -0.0376697667, -0.0318100266, 0.0211548619, -0.0302075651, -0.074239336, 0.0383872874, -0.0599846169, -0.0085026044, 0.0035397622, 0.0482173003, -0.0181771573, 0.0289638638, -0.0121141188, 0.0399179943, -0.0460886583, 0.005046553, 0.0043409923, -0.0339386649, -0.0048611937, -0.1082975864, -0.029466128, 0.0825147256, 0.0154864592, 0.021740837, -0.1135593951, -0.0057461341, 0.0449406281, 0.0652464256, -0.1625420451, 0.1040881425, 0.0206286814, 0.0124250436, 0.1507747322, 0.0272418186, -0.022793198, 0.0995916873, -0.0099555813, 0.0248979218, 0.0180575699, -0.0462799966, 0.048767399, -0.115664117, -0.0060540694, -0.0129631832, -0.0418074615, -0.0041795503, -0.0543401316, -0.1230306551, 0.0877765343, 0.0238455608, -0.0528572574, 0.0237379316, -0.0042303745, 0.0152951209, 0.090837948, 0.0914598033, -0.0030315192, 0.0444144495, -0.0135491574, -0.1649337858, 0.1097326279, -0.0189305525, 0.1934432238, 0.0365217365, 0.0234030895, 0.0991133377, -0.0004118262, 0.029466128, -0.0060630385, -0.0161800608, -0.0441035219, 0.0410421081, -0.0247783344, -0.1236046702, 0.0189544689, -0.1289621443, 0.0064397361, 0.0868198425, 0.006959938, -0.0167899523, 0.0502263531, -0.0350388624, -0.0395353176, 0.0255197715, -0.0440078527, -0.1170991585, 0.0430272445, 0.1318322271, 0.1456085891, -0.0099376431, 0.0344409309, 0.0008640129, -0.018320661, 0.0311164223, -0.0429315753, -0.0076654986, -0.0628068596, 0.0750525221, 0.0105953692, -0.0342735089, 0.0898812562, -0.0246826652, 0.0780182704, 0.0493174978, -0.0579277277, 0.0644332394, -0.0141710071, 0.0688340217, -0.1057145149, -0.1266660839, 0.0470214337, -0.0766789019, 0.0466626771, 0.0082574515, -0.0259263664, 0.0729956329, 0.0153190382, 0.0210472345, 0.0309011675, -0.0453711413, -0.0421183854, -0.0618023351, 0.0861501545, -0.0071393177, -0.0470692702, 0.0371914208, -0.0872025192, -0.06122832, 0.0049777906, 0.018392412, -0.070029892, -0.0389852189, 0.0598889478, 0.0030823436, -0.0526659191, -0.1267617494, 0.0089331158, 0.0036862558, -0.0382437818, -0.0296813846, 0.0355172083, -0.0825147256, -0.0384829566, -0.0167182013, 0.0189425107, -0.0261416212, -0.0032617233, -0.012377209, -0.0848586261, 0.0861501545, 0.0378371887, 0.1396771073, -0.0002182455, -0.0475236997, 0.0441752747, 0.0056504649, 0.1080105826, -0.1296318322, 0.0074681807, -0.0213820767, 0.0438643508, -0.1209259257, 0.0029134275, -0.0488391519, 0.1347979754, -0.0839497671, 0.0000961364, 0.022793198, 0.0002044183, 0.0389613025, -0.0049628424, 0.0053156228, 0.044366613, -0.0490304902, -0.0096207391, -0.0193849821, -0.0515657254, 0.0387221277, -0.0452993885, 0.0256632753, -0.0512308814, 0.0637635514, -0.0316186845, 0.069695048, -0.0264764652, 0.0277201645, 0.0144221392, 0.0703168958, -0.0108943358, 0.041520454, -0.0107807284, -0.0970564485, 0.0259263664, 0.0139677105, 0.1081062481, -0.1540274918, -0.0571623743, -0.0954300761, -0.052091904, -0.0341778398, -0.0198035333, -0.0271461494, -0.0279354211, -0.0025397195, 0.0264764652, 0.0032975993, -0.057545051, -0.0047206795, 0.0402289182, 0.1013137326, 0.0525702499, 0.0186913796, -0.0377654359, 0.0354215391 ]
711.3715
Julia Kempe
Julia Kempe, Hirotada Kobayashi, Keiji Matsumoto and Thomas Vidick
Using Entanglement in Quantum Multi-Prover Interactive Proofs
19 pages
null
null
null
quant-ph
null
The central question in quantum multi-prover interactive proof systems is whether or not entanglement shared between provers affects the verification power of the proof system. We study for the first time positive aspects of prior entanglement and show that entanglement is useful even for honest provers. We show how to use shared entanglement to parallelize any multi-prover quantum interactive proof system to a one-round system with perfect completeness, with one extra prover. Alternatively, we can also parallelize to a three-turn system with the same number of provers, where the verifier only broadcasts the outcome of a coin flip. This "public-coin" property is somewhat surprising, since in the classical case public-coin multi-prover interactive proofs are equivalent to single prover ones.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 11:44:45 GMT" } ]
2007-11-26T00:00:00
[ [ "Kempe", "Julia", "" ], [ "Kobayashi", "Hirotada", "" ], [ "Matsumoto", "Keiji", "" ], [ "Vidick", "Thomas", "" ] ]
[ 0.012090412, -0.0376834348, -0.004298538, 0.0844346806, -0.009600481, -0.0000326629, -0.0017435711, 0.041573178, -0.0338184685, 0.0135645503, 0.1481570899, -0.0077485167, -0.0244038031, 0.0492040105, 0.0360482559, -0.0699162781, 0.0402353033, 0.0711550489, 0.0470485501, 0.1192193851, -0.0472963043, -0.0051068361, 0.0733352825, 0.0359491557, -0.0200681016, -0.1123813689, -0.0021663019, 0.0521770641, 0.086813122, -0.0239206813, 0.0192505121, -0.0335459374, -0.02598943, -0.0476679355, -0.1062370613, 0.1474633813, -0.0732857361, -0.0103065809, -0.0661999583, 0.0326292478, 0.0747722611, -0.0529698767, -0.0363951139, 0.0600556508, 0.0598078966, 0.0405573845, 0.0322576165, -0.0524743684, -0.0210591182, 0.0466025919, -0.0017156987, 0.1044532284, 0.0677855909, -0.0237348657, -0.1040568203, -0.1254628003, -0.0350324623, 0.0282192193, -0.0235614385, -0.041498851, 0.0447196588, -0.0762092322, 0.0038649677, 0.1515265554, -0.1213996261, -0.041300647, -0.0562897846, -0.0039392938, 0.05881688, 0.0298791733, -0.0865653679, 0.0548528098, 0.0537131391, 0.0442984775, 0.0309197418, 0.0232889075, -0.0669927746, 0.1004396081, 0.0194611028, 0.0023196, 0.0523257181, 0.0406812616, 0.0478165857, 0.0608980171, -0.0304242335, 0.0353793204, -0.074227199, 0.0203034673, -0.1110930443, -0.0081944745, 0.0117931068, 0.0577763133, -0.0184205342, -0.0158315022, 0.1520220637, -0.067042321, 0.0632764548, -0.0123195844, 0.0505666621, 0.0541590974, -0.0811643228, -0.0114338631, -0.0752182156, -0.0088014733, 0.1071289778, 0.0079343328, 0.0419943593, 0.0145927304, -0.0313904732, -0.0000178799, -0.0530689806, -0.0045524859, -0.0294579901, -0.0226819105, -0.0110870069, -0.1098047197, 0.016388949, -0.105444245, -0.0052245194, 0.020687487, -0.0694207624, -0.0806688145, 0.056983497, 0.0502693541, 0.001419942, -0.0791327357, -0.0506905392, -0.1706531942, 0.0000996824, 0.062186338, 0.0225951951, 0.0502693541, 0.0178630874, 0.1013810784, -0.033000879, 0.0248497594, -0.0342644267, 0.0133167962, -0.020712262, -0.0305976607, -0.0153979324, -0.0732857361, -0.0213564243, -0.0091235535, -0.0790831819, 0.0220625233, 0.0347847082, -0.0327531248, 0.0225828085, -0.0266088154, -0.1270484179, -0.1247690842, -0.0470981002, 0.0665963665, 0.0467512421, 0.0402600802, -0.0665468127, 0.0731866285, 0.0369401723, -0.0612944253, 0.0375100076, 0.0441746004, -0.0785876736, 0.0061876648, 0.0315391272, 0.0601052009, 0.0048435973, 0.0674387291, -0.0596096925, -0.0269308966, 0.0088819927, -0.0167977437, -0.0872095302, 0.0548032597, 0.0554969721, -0.0497738458, -0.0768533945, -0.1672837287, -0.0073087532, -0.1282376498, -0.0037163151, 0.0758623779, 0.0463300608, -0.0128460629, -0.046850346, 0.0542086512, -0.0395663679, 0.0793309361, 0.0538617931, -0.0354040936, -0.0177392103, 0.0913222507, 0.0036203102, 0.0939979926, 0.1406253576, -0.0792813897, 0.0871104226, 0.1290304661, -0.0918673053, -0.1291295588, -0.0153236063, -0.0033849436, 0.0278971381, 0.0235862136, 0.0969214961, -0.0168349072, 0.1006378159, -0.1550942212, -0.1429046988, -0.0143325888, 0.0176772717, 0.1077235863, 0.0292597879, 0.0602043048, 0.0343635269, -0.045165617, -0.0588664301, 0.0062465062, -0.05192931, 0.1510310471, -0.0976647586, 0.0089191562, -0.006472582, 0.0069928663, -0.0062712817, 0.1228861511, 0.0442489237, -0.0383523703, 0.0770516023, -0.0185072497, -0.0923628211, 0.0279219132, -0.0496995188, 0.0329017751, 0.0463796109, 0.0185196362, 0.0596096925, -0.0545059554, -0.0477422625, -0.0886465013, 0.0604025088, 0.0302508045, 0.0166986417, -0.027649384, 0.0246020053, 0.0639701709, -0.0511364974, 0.0570330471, -0.055447422, 0.0117497491, -0.006571684, 0.0082378322, 0.0109197721, -0.0719974115, -0.0333972834, -0.0317125544 ]
711.3716
Francesco Sorrentino Ing
Francesco Sorrentino and Edward Ott
Network synchronization of groups
null
Phys. Rev. E, 76, 056114, 2007
10.1103/PhysRevE.76.056114
null
cond-mat.dis-nn
null
In this paper we study synchronized motions in complex networks in which there are distinct groups of nodes where the dynamical systems on each node within a group are the same but are different for nodes in different groups. Both continuous time and discrete time systems are considered. We initially focus on the case where two groups are present and the network has bipartite topology (i.e., links exist between nodes in different groups but not between nodes in the same group). We also show that group synchronous motions are compatible with more general network topologies, where there are also connections within the groups.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 12:22:52 GMT" } ]
2009-11-13T00:00:00
[ [ "Sorrentino", "Francesco", "" ], [ "Ott", "Edward", "" ] ]
[ -0.0124305021, -0.0218737833, 0.0575497523, -0.0426989906, -0.0443815887, 0.1064182669, 0.0063950941, 0.0233978759, -0.1345103532, -0.1123683304, 0.0115465289, -0.0025543799, -0.0726687536, -0.0314085074, 0.0623780787, 0.1106125712, -0.0201058351, 0.0117233237, 0.1607491374, 0.0301892348, 0.0490636006, 0.0101260738, 0.1100273207, -0.0357003547, -0.0774483085, -0.0801794827, 0.0248122346, 0.1395825297, 0.0682793632, -0.0030390415, 0.0333105773, -0.0371147133, -0.0361636803, -0.0917869806, -0.0474053882, 0.1597737223, -0.0870074183, 0.1072961465, -0.08998245, -0.0249341615, -0.0467225946, -0.0231418274, -0.0479662567, 0.0112356134, 0.0073888027, -0.0599883012, 0.0011552625, -0.0556476824, 0.0346761644, 0.0099127013, -0.1104174927, 0.0310914982, -0.0290187299, -0.1023215055, -0.0816426128, -0.0157042537, 0.0654018819, 0.0702789798, -0.0248366203, -0.0616952851, -0.0367001593, -0.0789602101, 0.0502341054, 0.0951034054, -0.0890070349, -0.0063402271, -0.1211471036, -0.0605247803, -0.0174600091, 0.0749122202, -0.0333593488, -0.00331033, 0.0609149486, 0.0624268502, 0.0065414072, 0.0170698408, -0.0314328931, 0.0243245251, 0.0411870889, 0.0815450698, 0.0516972356, 0.0062030586, 0.0708154589, 0.0378950499, -0.0912017226, 0.0084922463, -0.0288480315, -0.0598419867, -0.1565548331, 0.0393581763, 0.1188061014, 0.1167577133, -0.0700838938, 0.0732540041, 0.0425039046, -0.1095396131, 0.0529652797, -0.0022129831, 0.0437719524, 0.0685719922, -0.0275068302, -0.0650604814, -0.1031993851, -0.0678404272, 0.077399537, 0.038846083, -0.0378950499, -0.0867147967, -0.0308720283, 0.0027433673, -0.0287504904, -0.0323107727, -0.02519021, -0.0302136205, 0.0904213935, -0.0869586468, -0.0374073386, -0.1620171815, 0.010321158, 0.0360661373, 0.0294820555, 0.0159481093, -0.072083503, 0.0513070673, -0.0188499819, -0.0121988403, -0.0063036485, 0.0021931699, 0.0176672861, -0.0515509211, 0.1105150357, -0.0336519741, -0.0207032785, -0.042016197, -0.0032768, 0.0632071868, -0.0534529909, -0.0219103619, 0.0300185364, 0.0036303895, 0.0376024209, -0.0205813516, 0.0039382563, 0.101931341, 0.0567206442, 0.0454301648, 0.0123268645, 0.0063889977, -0.0644752309, -0.0565743335, 0.0156189054, -0.0857881457, 0.0546722636, 0.1056379378, 0.0197156668, -0.0609149486, -0.0558915399, 0.0774483085, -0.0216908921, 0.0497707799, 0.0067791655, 0.0166796744, -0.0092420997, 0.048063796, -0.0033956792, 0.0281896237, -0.1354857683, 0.0032676554, -0.0255803764, -0.0069559603, -0.0088885101, -0.101638712, -0.1475809813, 0.1228053197, 0.1162700057, -0.0595493615, -0.0991513953, -0.0215811562, -0.0217396617, 0.0552575178, 0.1126609519, 0.0431135446, -0.0167040601, -0.1268045306, -0.0000300294, -0.0311646536, -0.0560866222, 0.0440645777, 0.0308720283, 0.0331886485, -0.0089860521, 0.1432891339, 0.0078094527, 0.033017952, 0.039480105, -0.0586227141, -0.0332130343, -0.0359442085, -0.0092481961, -0.0488929041, 0.1087592766, -0.0450156108, 0.0630121008, 0.0054074819, -0.0767655149, 0.0369440131, 0.0804233402, -0.0416260287, -0.0239709355, 0.0588665679, 0.036188066, 0.0404555239, 0.0025757172, -0.0737417191, -0.1101248637, -0.0723273605, -0.114611797, 0.0204472318, -0.0451619253, 0.0434061699, -0.0270678923, 0.00452046, -0.0077789705, 0.0579886921, 0.0732052326, 0.0762778074, -0.0142411254, -0.0738392547, -0.03874854, 0.0053678555, 0.0997854173, 0.0248610042, -0.0095103402, -0.095786199, -0.0005841086, -0.0018883513, -0.0892021134, -0.0301404633, -0.1092469841, 0.0410407782, -0.0448692963, 0.0498195514, -0.0547698066, 0.0766192004, 0.050916899, -0.0267996509, -0.0717421025, 0.0424551331, -0.0534529909, -0.0259705447, 0.0135095604, 0.0717421025, -0.0129486937, 0.0747171342, -0.028579792, 0.0037645097 ]
711.3717
Mario Martinez Dr.
T. Aaltonen, et al (for the CDF Collaboration)
Measurement of Inclusive Jet Cross Sections in Z/g* (-> ee)+jets Production in ppbar Collisions at sqrt(s)=1.96 TeV
Submitted to Phys. Rev. Letters
Phys.Rev.Lett.100:102001,2008
10.1103/PhysRevLett.100.102001
null
hep-ex
null
Inclusive jet cross sections in Z/gamma^* events, with Z/gamma^* decaying into an electron-positron pair, are measured as a function of jet transverse momentum and jet multiplicity in ppbar collisions at sqrt{s} = 1.96 TeV with the upgraded Collider Detector at Fermilab in Run II, based on an integrated luminosity of 1.7 fb^-1. The measurements cover the rapidity region | yjet | < 2.1 and the transverse momentum range ptjet > 30 GeV/c. Next-to-leading order perturbative QCD predictions are in good agreement with the measured cross sections.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:38:51 GMT" } ]
2019-08-13T00:00:00
[ [ "Aaltonen", "T.", "" ] ]
[ 0.0685108677, 0.0206929818, -0.0003101538, 0.0026558803, -0.0557915531, 0.083542794, -0.0313405916, 0.0975629464, 0.0138997091, -0.0609949119, -0.0407355428, 0.103585355, -0.0973220542, 0.0522262901, 0.0138515299, 0.0683181509, 0.029919304, 0.0471915603, 0.044348985, 0.059067741, -0.0352190211, -0.0483237728, 0.0450957641, -0.0257758908, -0.0989601463, -0.0910587534, 0.0731360763, 0.000792699, 0.069281742, -0.0471915603, 0.119195424, -0.0351949297, -0.0449512266, -0.139237985, -0.13307105, 0.1066688225, -0.0019422254, 0.0411691554, -0.0344481543, 0.0578632616, -0.110715881, 0.0567551367, -0.1509937197, -0.0169229563, -0.0688481256, -0.0410005301, 0.0531416945, -0.0848436281, -0.0522262901, 0.0025956563, 0.0457702726, -0.0189946629, 0.009702093, 0.012038786, 0.0074376692, 0.0432167724, 0.0130806621, 0.0240534823, -0.0386397466, 0.0105392076, -0.0664873421, -0.1189063489, 0.1246878579, 0.0302324686, -0.0161761772, -0.0776167437, 0.013321558, -0.0003782823, 0.0619103163, -0.0608021952, 0.0417232178, -0.0442285389, -0.0732324347, 0.027341716, 0.0112618962, 0.0696189925, 0.0553097613, -0.061283987, -0.0070703025, -0.0861444697, 0.0571405701, 0.0280403141, -0.0665837005, -0.0422050096, 0.017007269, 0.1044525802, 0.0597904287, -0.073666051, -0.0332436711, 0.1313365996, -0.0235235114, -0.0048239459, -0.0334123001, 0.1116794646, 0.0112558734, -0.087638028, 0.0639338419, -0.0452403016, 0.0220299549, 0.0510218106, 0.0042909631, 0.0448307768, 0.092359595, -0.1244951412, 0.1828883737, -0.1165937483, -0.0653792173, -0.0605131164, 0.0243425574, -0.0261372346, 0.1043562219, -0.0165616125, -0.0362789631, 0.0511663482, -0.0319428332, -0.136539951, -0.0632593334, -0.0248845741, 0.0120267412, 0.0677400008, -0.040783722, -0.0124663766, 0.0060946732, -0.0576223657, 0.0278957766, -0.0569960326, -0.0681736171, -0.1413578689, -0.0560806282, -0.0191873796, 0.0858072191, -0.0802184269, 0.0020280445, 0.0274380744, -0.0864817277, -0.0018187661, 0.0472638272, -0.0280884933, -0.0663909838, -0.0672100335, 0.0119002713, 0.117846407, 0.0779540017, 0.0948649123, -0.0559360906, -0.0139237987, -0.037676163, 0.0638374835, 0.0008837878, -0.0299433935, -0.0190187525, 0.0227526426, -0.0086060157, -0.0870116949, -0.0290038995, -0.0449271351, -0.0533344112, 0.1006945968, -0.0296061393, -0.0494800732, -0.0571887493, -0.0331473127, -0.0142851425, 0.0414341427, 0.066198267, 0.0802666023, -0.0392660759, 0.0072509749, -0.0969847962, -0.0218974613, 0.0626811832, -0.0114425682, 0.0379893258, 0.0018067213, 0.0173927043, -0.0298711248, -0.0999237299, -0.0070401905, -0.1613040715, 0.0521299317, -0.0224033445, 0.0024179954, -0.0302324686, -0.0505400151, -0.0854217857, 0.0095515335, 0.0371943675, 0.0627775416, -0.0016170156, -0.0969847962, -0.0154053103, 0.0171397626, 0.0661500916, 0.0292207059, 0.0146585321, -0.0441562682, 0.0309792478, 0.1060906723, 0.080796577, 0.1034889966, 0.055213403, -0.0068595186, 0.0959248543, -0.0537680238, -0.0921186954, 0.045168031, 0.0211145487, -0.0888425112, -0.0972256958, -0.1278676838, 0.0162123125, 0.0315092206, 0.0831573606, -0.0146344425, -0.0531898737, -0.015598027, -0.0325450711, 0.1044525802, 0.006865541, 0.0405187346, -0.1220861822, 0.0246195886, 0.0783394352, 0.0858553946, 0.0081964927, 0.0548279695, 0.0273176264, -0.0365921296, 0.0056128809, 0.0077869687, -0.0235957801, 0.0622957498, -0.0425663553, -0.0282089412, -0.0697153509, 0.0482274145, -0.0244027823, 0.0097442502, 0.0328341499, -0.1401052177, -0.0359657966, -0.0463002436, 0.0923114121, 0.0694744587, 0.0126109142, -0.0393142551, -0.0047396324, -0.0137672164, 0.1021399796, -0.0520817526, -0.0339904502, 0.0163327605, 0.0198378004, -0.0506363735, 0.0714979842, -0.0509254523 ]
711.3718
Pascal Brault
Thu Huong Vo Thi (MAPMO), Jean-Louis Rouet (MAPMO, ISTO), Pascal Brault (GREMI), Jean-Marc Bauchire (GREMI), St\'ephane Cordier (MAPMO), Christophe Josserand (LMM)
A continuous non-linear shadowing model of columnar growth
Fast Track Communication
Journal of Physics D: Applied Physics 41 (2008) 022003 (3pp)
10.1088/0022-3727/41/2/022003
null
cond-mat.stat-mech
null
We propose the first continuous model with long range screening (shadowing) that described columnar growth in one space dimension, as observed in plasma sputter deposition. It is based on a new continuous partial derivative equation with non-linear diffusion and where the shadowing effects apply on all the different processes.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 12:50:27 GMT" }, { "version": "v2", "created": "Wed, 23 Jan 2008 14:35:40 GMT" } ]
2009-11-13T00:00:00
[ [ "Thi", "Thu Huong Vo", "", "MAPMO" ], [ "Rouet", "Jean-Louis", "", "MAPMO, ISTO" ], [ "Brault", "Pascal", "", "GREMI" ], [ "Bauchire", "Jean-Marc", "", "GREMI" ], [ "Cordier", "Stéphane", "", "MAPMO" ], [ "Josserand", "Christophe", "", "LMM" ] ]
[ 0.0289213955, 0.0496869013, 0.0514962301, -0.0033472548, 0.0226165876, 0.0256506894, 0.0300069917, -0.003823943, -0.0670842752, 0.016381368, -0.0077870646, -0.0017406073, -0.0340431817, -0.0454001874, -0.0145163694, 0.0978149995, 0.1030481309, -0.0075713373, 0.0759917349, 0.0293667689, 0.0282394178, 0.0195128955, 0.023020206, 0.0173973739, -0.0554767475, -0.0403897464, -0.0705915838, 0.0623521917, 0.0332916155, -0.0689771101, 0.146527648, -0.0143911084, -0.1348366141, -0.0060716835, -0.0498817526, 0.1102854386, -0.0056228316, 0.1569939107, -0.0937509686, 0.113848418, 0.0582881644, -0.005817682, 0.0323451981, 0.1258178055, 0.0216980055, -0.0061203963, -0.1073905155, 0.0352957919, 0.0867363513, 0.017981926, 0.0305915438, 0.0357133299, 0.0813362077, -0.0325957201, -0.086792022, -0.0488796644, 0.0993181318, -0.0010386233, 0.0073834457, -0.0886291862, -0.0088517843, -0.1601115167, -0.0240501314, 0.0198886786, -0.0663605481, 0.0155184576, -0.1161309555, 0.0477105603, -0.010208779, -0.0357411653, -0.0779402405, -0.0252609886, -0.0701462105, -0.0722617358, -0.036882434, -0.0108977156, -0.0159777496, 0.0238831155, 0.0026391817, 0.0496869013, 0.0198608432, 0.0017397375, 0.0508003347, 0.0399165377, -0.0467919782, -0.0533333905, 0.0360751972, 0.0161865167, -0.1190258786, 0.039025791, -0.0097982017, 0.0004121003, 0.0099791344, 0.082004264, 0.0284760222, -0.0588448793, 0.0547251813, -0.0919138119, 0.1303828806, -0.0165344644, 0.0184272993, -0.0107585369, 0.0088309078, -0.0983717144, 0.0857899338, 0.0309255738, 0.050577648, 0.057341747, -0.0363257192, 0.0389144458, 0.0342658684, -0.0801670998, 0.0083994521, 0.0043041105, 0.0257202778, -0.0310647525, -0.0321503468, 0.0646347255, -0.054780852, 0.0051252665, -0.0173695385, 0.0597912967, 0.0509395115, -0.0212665498, 0.1574392766, -0.04949205, 0.0354071371, -0.0751566589, -0.0851218775, -0.0352122858, 0.0021816308, -0.114683494, -0.0944747031, -0.1199166253, -0.1252610981, -0.0506889895, 0.0221016239, 0.0567293577, 0.0432289951, 0.015713308, -0.0113639655, 0.0719833747, 0.0675296485, 0.0427001156, -0.0400835499, 0.0365484059, -0.0060160123, 0.033569973, 0.0000569764, 0.0202783793, -0.0268476289, -0.0961448476, -0.0373834781, -0.0099165039, 0.0324008688, -0.0787196383, 0.1243703514, 0.1739180684, 0.0447878018, 0.020751588, -0.0502992906, 0.0497147366, -0.0639109984, -0.0728184506, -0.029199753, -0.0087404409, -0.1252610981, 0.0378010161, -0.1206960231, -0.105107978, -0.0284203514, -0.0777732208, 0.049742572, -0.0499095879, 0.0887961984, 0.0665832311, -0.081781581, -0.0710369572, -0.0728184506, -0.0512178689, 0.0519972742, 0.097703658, -0.016381368, 0.0077801058, 0.0653584599, 0.0442310832, 0.0238831155, 0.0033437754, 0.0145163694, 0.041252654, -0.0206959173, 0.0622965172, -0.0085803848, 0.1227001995, -0.0437578782, -0.0797217265, 0.0777175501, 0.0532777198, 0.0444537699, -0.0104662608, 0.0962561965, 0.0576757751, -0.1022130549, -0.062853232, -0.047098171, 0.0270424783, -0.0245511755, 0.0675853193, -0.0902993307, -0.0079053668, 0.0393319838, 0.0483507849, 0.0428671315, 0.0010255752, -0.105107978, -0.0240501314, -0.0455115326, 0.0389979556, 0.0768268034, 0.1252610981, -0.034655571, 0.0070876903, 0.1243703514, 0.1212527379, 0.0549200326, 0.0894085839, 0.1302715391, -0.1283787042, -0.015922077, -0.0003399012, 0.0215449091, 0.0046659759, -0.0417258628, -0.0219763629, 0.0643006936, -0.0639666691, -0.0171607696, 0.0551148839, -0.034488555, -0.0830620229, -0.061962489, 0.0688100979, 0.0322060212, -0.0494363792, 0.0320390053, 0.1152402088, -0.0356854945, -0.0307863932, 0.0167153981, 0.0179401729, 0.0427001156, -0.0263744202, -0.0290327389, -0.0252470691, -0.0150870029, 0.0307307225 ]
711.3719
Mauricio Porto Pato
O. Bohigas, J. X. de Carvalho and M. P. Pato
Disordered ensembles of random matrices
8 pages, 4 figures
null
10.1103/PhysRevE.77.011122
null
cond-mat.stat-mech
null
It is shown that the families of generalized matrix ensembles recently considered which give rise to an orthogonal invariant stable L\'{e}vy ensemble can be generated by the simple procedure of dividing Gaussian matrices by a random variable. The nonergodicity of this kind of disordered ensembles is investigated. It is shown that the same procedure applied to random graphs gives rise to a family that interpolates between the Erd\"{o}s-Renyi and the scale free models.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 12:52:25 GMT" } ]
2009-11-13T00:00:00
[ [ "Bohigas", "O.", "" ], [ "de Carvalho", "J. X.", "" ], [ "Pato", "M. P.", "" ] ]
[ 0.0477226675, -0.0392272882, -0.0264378004, 0.0279697534, -0.0437535122, -0.0516686067, -0.0048831012, -0.0707019642, -0.1931189597, -0.0191145986, 0.0070330584, -0.0052312724, 0.0060697845, 0.1005518436, 0.0544539765, 0.0327745155, 0.0019657165, 0.0136831282, 0.009470257, 0.0429875366, -0.0310104489, -0.0538504794, -0.003101625, -0.0616030917, -0.0132189002, -0.0717232674, 0.0386934243, 0.0225266758, 0.1411253959, -0.0407824516, -0.0074276524, -0.0127198547, -0.0262985304, 0.0353277698, -0.0448908731, 0.082911171, 0.0003884285, 0.0091452971, -0.036604397, 0.0863928795, 0.0394826122, -0.0122440206, -0.098694928, 0.0557538159, 0.0925206915, -0.0236060079, 0.067359522, -0.060628213, 0.1108577102, 0.0264610108, -0.0898745954, 0.1117861643, -0.0458889641, -0.1411253959, 0.0267627593, -0.0654097646, 0.0171764456, 0.0478619337, 0.0392969213, -0.0813327953, 0.0523649491, -0.0511579551, 0.0425000973, 0.1327692866, -0.0832361281, 0.0245344639, -0.1682363302, -0.0127314599, 0.1450249106, 0.1429823041, -0.1842057705, -0.0265074335, 0.0046509868, 0.0140312994, 0.0428714789, -0.0384613127, -0.0302212592, -0.0358616337, -0.08964248, 0.0618352033, 0.0139616653, 0.0620673187, 0.0895032063, 0.0519935675, -0.0101665994, -0.0614638217, -0.0266002789, -0.0089654084, 0.0636456981, 0.00620325, -0.0186155532, 0.032078173, -0.0599782914, 0.0507401489, 0.0650848001, -0.0917779282, 0.1685148627, -0.0642027706, 0.0103116706, -0.0272966214, -0.0285964608, -0.000603134, 0.007166524, -0.0602104068, 0.0964666307, -0.027737638, -0.0646669939, -0.0490689278, -0.1229276434, 0.0442873761, 0.0393433459, -0.0640635043, -0.0490225032, -0.0141125396, 0.0197645184, -0.0546860881, -0.0513900705, -0.0188824851, -0.0283179246, 0.017872788, -0.0457729064, -0.0506473035, 0.0797079951, 0.042012658, 0.0177103076, -0.0138107911, -0.020402832, -0.0666631758, -0.0356295183, -0.0524577945, 0.0728374124, 0.0468406305, -0.0519935675, -0.0996233821, -0.1095578671, -0.0545932427, 0.0726053044, 0.0066268584, 0.0384613127, -0.0136947334, -0.0089247888, -0.0473280698, 0.0421055034, -0.004038786, -0.0141589623, 0.013601888, 0.0780831948, -0.0026098334, -0.0196832791, -0.0036093749, 0.0195788275, 0.0276447926, 0.0929384977, 0.0176058561, 0.0343064703, -0.1635011882, -0.0257414579, 0.0487903915, 0.0520864129, -0.0702377334, 0.1219991893, 0.1033372134, -0.0114606349, -0.00107788, 0.0335172825, 0.06123171, -0.0552895851, -0.0049556368, -0.0083154887, -0.0507865734, 0.0692628548, -0.0158766061, -0.05241137, -0.0039894618, 0.1017588377, 0.024673732, -0.1144786924, -0.0460282341, -0.0305694304, -0.0971165523, 0.0192306563, 0.0666167587, 0.001502939, 0.0055417251, 0.006168433, 0.0894567892, -0.00221669, -0.005567838, 0.0777118132, -0.0400629006, -0.03054622, 0.0889925584, 0.0212152321, 0.1667507887, 0.0716304183, -0.1406611651, 0.0134858312, 0.0620208979, -0.0538504794, 0.0326352455, -0.0119538782, 0.00656883, 0.002601129, -0.0906637833, -0.0365347639, -0.0407360308, -0.0050339755, -0.0368597247, -0.0453551002, 0.06564188, 0.0195440091, -0.1444678307, 0.0495795794, -0.0672202557, 0.0070910868, -0.0573786125, -0.0724660307, 0.0695878193, -0.0212616548, 0.0966523215, -0.0650848001, 0.0734409094, -0.0177683365, 0.0768297762, 0.0452854671, -0.0099693025, -0.0057274164, -0.1255273223, 0.0535255186, -0.0172344744, 0.0759941638, -0.023211414, 0.0363954976, -0.0837003589, 0.0043231258, -0.0076771751, -0.130076766, -0.0489760824, -0.0489296578, 0.0308247562, 0.0227007624, 0.0513900705, 0.0131492652, -0.046422828, 0.0307783335, 0.0944704488, -0.0321478061, 0.0252540167, 0.0398772098, -0.0152963214, -0.0520399883, 0.0630886182, -0.0739051402, -0.0595604852, -0.0873677582, 0.0584927611 ]
711.372
Geert Jan van Oldenborgh
G. J. van Oldenborgh
How unusual was autumn 2006 in Europe?
null
Clim. Past, 3, 659-668, 2007
10.5194/cp-3-659-2007
null
physics.ao-ph
null
The temperatures in large parts of Europe have been record high during the meteorological autumn of 2006. Compared to 1961-1990, the 2m temperature was more than three degrees Celsius above normal from the North side of the Alps to southern Norway. This made it by far the warmest autumn on record in the United Kingdom, Belgium, the Netherlands, Denmark, Germany and Switzerland, with the records in Central England going back to 1659, in the Netherlands to 1706 and in Denmark to 1768. Assuming that the mean of the temperature distribution changes proportional to the global mean temperature, but the shape remains the same includes to first order the effects of global warming. Even under this assumption the autumn temperatures were very unusual, with estimates of the return time of 200 to 2000 years in this region. The lower bound of the 95% confidence interval is more than 100 to 300 years. Climate models that simulate the current atmospheric circulation well underestimate the observed mean rise in autumn temperatures. They do not simulate a change in the shape of the distribution that would increase the probability of warm events under global warming. This implies that the warm autumn 2006 either was a very rare coincidence, or the local temperature rise is much stronger than modelled, or non-linear physics that is missing from these models increases the probability of warm extremes.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 15:59:46 GMT" } ]
2020-11-04T00:00:00
[ [ "van Oldenborgh", "G. J.", "" ] ]
[ -0.039994102, 0.0280006491, 0.1155385152, 0.0074481252, -0.0107033197, 0.0428132787, -0.0565746911, -0.0932717919, 0.0571002997, 0.0288607385, -0.0714828894, -0.0607317835, -0.1296821833, -0.0018874158, -0.051079683, 0.0846709087, -0.0028848792, 0.1558670998, -0.1758402586, -0.0325161144, -0.0536599495, -0.0496939868, -0.0521786846, -0.0092280302, -0.0602539591, -0.0679469705, -0.0030043358, -0.0049395342, -0.009365405, -0.0866299942, 0.0193519853, -0.0653667077, 0.008164865, 0.0560012981, -0.0549500808, 0.0081529198, 0.0247275364, 0.0261132345, -0.0172614921, -0.0225892607, 0.0045602592, -0.0785547197, -0.0262087993, 0.0823773369, -0.045250196, -0.0870600417, 0.1472662091, -0.0729641467, -0.0142989662, 0.0123996055, 0.0495506376, -0.0305809136, 0.0539466441, 0.0093415137, -0.046277523, 0.0856265575, -0.0321338512, 0.066752404, 0.0372227058, -0.0892102569, -0.0352636166, -0.0710528418, 0.0336867869, -0.0503629446, 0.0388234258, -0.0464208722, 0.0631687045, 0.0793670267, 0.0837630332, 0.0048618875, -0.0180618521, -0.0355980955, 0.0430521928, -0.0637898743, -0.050840769, 0.0661790073, 0.031990502, -0.0795581564, -0.0763567165, -0.0139644882, 0.0207257364, 0.0111811468, -0.0748754591, -0.0159594137, 0.0202837475, 0.0044915718, 0.0930806547, 0.0678991824, -0.046038609, 0.0031446975, 0.0816605985, -0.0082783494, 0.1133405119, 0.0554756895, 0.0673257932, 0.0257309731, -0.0242974926, 0.0006327472, -0.0374855101, 0.0101836836, -0.032563895, -0.0215141512, 0.0705272332, 0.0515575111, 0.0108705591, -0.001573842, -0.0154457511, 0.0743020624, 0.0583426505, -0.0998657942, -0.0611140467, 0.0295535866, -0.0499328971, -0.0433388911, -0.0506974235, -0.0414992571, -0.1710619926, -0.0595850013, 0.0498373322, 0.0379633382, -0.0180618521, 0.0600628257, 0.0101000639, 0.0412364528, 0.0729641467, -0.0178109929, -0.0474481992, 0.0144303693, 0.0303420015, 0.0301030874, 0.0730597153, -0.0345229842, 0.0202718005, -0.0241660904, -0.0488338955, -0.0877289996, 0.1097090319, -0.0001143238, 0.0146334451, 0.0092519214, -0.0498373322, 0.0855309963, 0.0555234738, 0.1590207517, 0.0280245412, 0.1546247452, -0.0290996507, 0.0653667077, 0.0535643809, -0.0250859056, -0.0162341651, -0.0749710202, 0.0042765499, 0.1051218957, 0.0938451812, -0.098145619, 0.0639810041, 0.1033061519, 0.0088935513, -0.1332181096, 0.0501240306, 0.0821862072, 0.0669913143, 0.023544915, -0.0869166926, 0.0841930807, -0.1823386997, -0.0391101241, -0.1170675606, -0.1619832814, -0.065940097, -0.0705750138, 0.0422637798, 0.021824738, -0.0393490344, 0.0394445993, -0.108562246, -0.0955175757, 0.066370137, 0.0546156019, -0.015995251, 0.0280006491, 0.0664179251, -0.0002590717, -0.0260893423, -0.0138450311, 0.0099149058, 0.0254681669, -0.0524175987, 0.0394445993, -0.0151112722, -0.0039002611, 0.1091356352, -0.0123518221, -0.0124832243, -0.070383884, 0.0984323174, -0.0023428444, 0.0727252364, 0.0041003511, 0.0121248551, 0.0089831436, 0.0338779204, -0.1716353744, 0.0144064771, -0.0501240306, 0.0578648224, 0.0916949585, -0.0291474331, -0.0411886685, -0.0158280116, 0.0131641282, 0.0287890639, 0.0870122537, 0.0207376815, 0.044461783, -0.0774557218, 0.0395640582, 0.1496553421, 0.0834285542, -0.0556190386, 0.0595850013, 0.0263521466, -0.051653076, -0.0245125145, -0.009831286, 0.0551889949, 0.10378398, 0.0455846749, -0.040806409, -0.0087024206, 0.0452024154, -0.05690917, -0.0506496392, -0.0257787555, 0.0611140467, 0.0632642657, 0.0418576263, -0.0768345445, 0.0543289036, -0.0188024845, -0.0110915545, -0.0234493501, 0.0708617121, -0.0948486179, 0.0307720453, -0.0808005109, -0.0616874397, 0.039420709, -0.0301269796, -0.0363626182, -0.0433388911, -0.0243213829, -0.0715784505, 0.0076452284, -0.0472809598 ]
711.3721
Zhaoqing Feng
Zhao-Qing Feng, Gen-Ming Jin, Feng-Shou Zhang
Dynamical analysis on heavy-ion fusion reactions near Coulomb barrier
20 pages, 12 figures
Nucl.Phys.A802:91-106,2008
10.1016/j.nuclphysa.2008.01.022
null
nucl-th
null
The shell correction is proposed in the improved isospin dependent quantum molecular dynamics (ImIQMD) model, which plays an important role in heavy-ion fusion reactions near Coulomb barrier. By using the ImIQMD model, the static and dynamical fusion barriers, dynamical barrier distribution in the fusion reactions are analyzed systematically. The fusion and capture excitation functions for a series of reaction systems are calculated and compared with experimental data. It is found that the fusion cross sections for neutron-rich systems increase obviously, and the strong shell effects of two colliding nuclei result in a decrease of the fusion cross sections at the sub-barrier energies. The lowering of the dynamical fusion barriers favors the enhancement of the sub-barrier fusion cross sections, which is related to the nucleon transfer and the neck formation in the fusion reactions.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 13:14:16 GMT" } ]
2008-11-26T00:00:00
[ [ "Feng", "Zhao-Qing", "" ], [ "Jin", "Gen-Ming", "" ], [ "Zhang", "Feng-Shou", "" ] ]
[ 0.049486883, 0.002450655, 0.0157615989, 0.0317901187, 0.0022204369, 0.0722818151, -0.0722818151, 0.1062873602, 0.0326709524, 0.0626727119, 0.0397443213, 0.0239693746, -0.1219288483, 0.0680110976, -0.0033398308, 0.0611245744, 0.0009342184, 0.0369950496, 0.0655554384, 0.0391570963, -0.0790081844, -0.0980662405, 0.0475650616, 0.0163888596, -0.012091455, -0.0208864547, 0.0890977457, -0.0058255191, -0.0058955853, 0.0069265622, 0.1007354334, -0.0053717559, -0.0328044109, -0.1437094808, -0.1604720354, 0.1206476316, -0.0594162904, 0.1251318902, -0.0783141926, 0.0063727042, -0.0176700745, -0.0058288556, -0.0814638436, 0.0965714902, -0.0357939117, -0.0590426028, 0.0073269415, -0.0857879445, -0.0306957476, -0.010556668, -0.020352615, -0.0682780221, 0.0711073652, 0.0142668495, -0.0587222986, 0.0080609703, -0.0137330107, -0.0027976504, -0.0243964456, -0.0403048508, -0.0184574872, -0.0699329227, -0.0489530452, 0.0606975034, -0.0594162904, 0.0097158719, -0.0089284591, -0.0666765049, 0.1012158915, 0.006769747, -0.0202191547, -0.0322705731, 0.1371966451, -0.0009884364, -0.0420932136, -0.0851473361, 0.009115302, -0.0137730483, -0.0328311026, -0.0113107162, 0.0479921326, 0.0261180773, 0.0138931619, -0.0728156492, -0.0468443818, 0.0456432439, -0.015414604, 0.1355951279, -0.0870157704, -0.0363544412, -0.0099093877, 0.0330980234, -0.1330326945, 0.0260780398, 0.0578147732, -0.0682246387, 0.0528500713, 0.0505545624, 0.0359807536, 0.0130456928, -0.0974256322, -0.0544248968, 0.0355269909, -0.0328311026, 0.1515035331, -0.0504477955, -0.0430808142, -0.0351266116, -0.187591061, 0.0555192642, 0.137303412, -0.0672637224, -0.1014294252, 0.0417195261, -0.1206476316, -0.1028174087, -0.0066563063, 0.0234488826, -0.114988938, 0.1106114611, -0.074363783, 0.0081210276, -0.0006047396, 0.0004045499, 0.0850939527, -0.1043655425, 0.032617569, -0.0799157098, -0.0787946507, -0.0309359748, 0.065502055, -0.0261314232, 0.000209365, -0.0626193285, -0.0484992824, 0.0278130174, 0.0590426028, 0.0202458482, 0.0043140873, -0.0278397091, 0.0441218019, 0.0674238801, 0.0019952236, 0.0486060493, 0.0561598726, -0.0404383093, 0.0409454592, -0.0543982051, 0.0936353728, 0.0256643146, -0.0383563377, -0.0455097817, 0.0296547618, -0.0200856961, 0.0456966273, -0.1044189259, -0.0141467359, 0.047618445, 0.0823179856, 0.0196452793, -0.0134727638, -0.0397176296, -0.1716826558, -0.1092234775, 0.0617117994, 0.0109703932, -0.0805029348, 0.006986619, -0.128655225, -0.1117859036, 0.0089551508, -0.084666878, -0.0635268539, -0.020619534, 0.0776735842, 0.0651283711, 0.0246633664, -0.0427872017, -0.1007354334, 0.1030309424, 0.0345660821, 0.087229304, -0.0166557804, -0.0252238978, -0.1194731891, 0.0494068079, 0.0317100435, 0.0878699124, -0.0027826363, -0.0313630477, 0.0001489953, 0.0701998398, 0.0840262696, 0.0869090036, -0.0132191908, -0.0797555596, 0.0320570357, -0.0029995083, -0.0283468552, 0.08552102, 0.050341025, -0.0082344683, 0.1186190471, -0.1160566211, -0.0176433828, 0.0179236475, 0.0060790926, 0.0565335602, -0.1226762235, 0.0367281288, 0.0608576573, 0.047351528, 0.0923541635, -0.02896077, 0.0445221812, 0.0761254579, -0.0035066556, -0.0145337693, 0.0062025432, 0.0764991418, -0.0167091638, -0.00664296, 0.0849338025, 0.0373420455, -0.0497538038, 0.0280799363, 0.0369950496, 0.021887403, -0.034752924, 0.0889909789, -0.0769262165, -0.0270256046, 0.0033448355, -0.0202191547, -0.0467376113, 0.0078474348, 0.0355002992, -0.0308558997, 0.0346461572, -0.0329111814, 0.010563341, 0.008768307, 0.0731893405, 0.0158016365, -0.0356337577, 0.0448958687, 0.0011560953, -0.007153444, 0.0938489139, -0.0068998705, 0.0687584728, 0.0491131954, 0.0881368369, -0.0230485033, -0.0578681566, -0.0171629265 ]
711.3722
Andrew Stacey
Andrew Stacey and Sarah Whitehouse
The Hunting of the Hopf Ring
61 pages, no figures; uses xy, pxfonts
null
null
null
math.AT math.KT math.RA
null
We provide a new algebraic description of the structure on the set of all unstable cohomology operations for a suitable generalised cohomology theory, E^*. Our description is as a graded and completed version of a Tall-Wraith monoid. The E^*-cohomology of a space X is a module for this Tall-Wraith monoid. We also show that the corresponding Hopf ring of unstable co-operations is a module for the Tall-Wraith monoid of unstable operations. Further examples are provided by considering operations from one theory to another.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 13:14:18 GMT" } ]
2007-11-26T00:00:00
[ [ "Stacey", "Andrew", "" ], [ "Whitehouse", "Sarah", "" ] ]
[ -0.06064751, 0.0121087143, 0.0494742319, 0.0264260992, 0.0212682039, 0.0117189493, -0.0120632416, 0.041523017, -0.0509553403, -0.0930240303, 0.0950508118, -0.0935437158, -0.1705613732, -0.0403017513, 0.0713530704, 0.0532159805, -0.0487206876, 0.0533199199, 0.0433938913, 0.1336635798, 0.0190855172, -0.1221265197, 0.0858523473, 0.0038326939, 0.0491624214, -0.0431860164, -0.0175654311, 0.1022744626, 0.0424844399, -0.0026893818, 0.0810712203, -0.0549309514, 0.0734837875, 0.0122971013, -0.1133957729, 0.0594002604, -0.0218528509, 0.0559703261, 0.0555545762, 0.0327922702, 0.0218008831, 0.0229312032, -0.0236067958, -0.0317009278, 0.0371316597, 0.0202678051, 0.0591923855, -0.0083929505, -0.0331820361, 0.0269198027, -0.023749711, -0.0340395197, 0.0064993394, -0.0214500949, -0.0821105987, -0.0106860707, -0.0003310977, 0.0114006409, -0.0451608263, -0.0359623618, -0.0101858713, 0.0159284156, -0.0980649963, -0.057373479, -0.0859043151, -0.0211902503, -0.162558198, 0.0396521427, 0.0114071369, 0.0817987844, -0.0141744716, 0.0254776701, 0.0390285179, 0.0524104647, 0.0308694262, 0.0268418491, -0.0550868548, 0.0211642664, 0.0006483911, 0.0798759386, 0.0334938467, -0.0418608151, 0.1083028391, -0.0406915173, 0.1427061409, -0.0643892586, 0.0315969884, 0.0078797592, -0.077641286, 0.0646491051, 0.0623624772, 0.1122524589, 0.0435497984, 0.0049272855, 0.0966098756, -0.0887625962, -0.0070872358, -0.0261272807, -0.0001568197, 0.0465379991, 0.0620506667, -0.0676632896, 0.0425883755, -0.1701456308, 0.1308572739, 0.0584648252, -0.0293103643, 0.0643372908, -0.0553986691, 0.0460702814, -0.1493581384, -0.0666758865, -0.1065358967, -0.0009005207, 0.0711971596, -0.0908413455, -0.001563934, 0.0466939062, -0.0471356399, 0.0709373206, -0.0447710641, -0.0630380735, 0.0307914745, 0.0652727261, 0.1458242685, 0.0038261979, 0.0246331785, -0.0141225029, -0.0392623767, -0.0374954417, 0.1211910844, -0.0051903771, 0.0213721413, -0.0209174138, -0.1005075276, 0.0499159656, -0.0229182113, 0.0691184103, 0.0994161814, 0.0874114037, 0.0966618434, -0.0653246939, 0.0559183545, 0.027803272, 0.0209693834, 0.0796160996, -0.0671436042, 0.0433159396, 0.0161362905, -0.0060770935, 0.0316489562, -0.0526183397, 0.0771735683, 0.0885027498, -0.053086061, -0.0990004316, -0.069326289, 0.0367159098, -0.0071651889, 0.0202288292, -0.0130896242, 0.1213989556, 0.0251658577, 0.047317531, 0.0337017216, 0.0076004271, -0.0367418937, 0.0349489711, -0.0221646633, -0.0278292559, 0.0188646503, -0.0445372015, -0.1015988737, 0.0371836275, -0.0118943434, 0.0011205758, -0.1207753345, -0.1044571474, -0.0925563127, -0.0861641541, -0.0145902215, 0.0326363631, 0.044225391, -0.0113291834, -0.0624144487, -0.0789924711, 0.0881909356, -0.0012025889, -0.0314150974, 0.0429781415, -0.1248288974, 0.0135638388, 0.0519167632, 0.094998844, 0.0428482182, -0.083046034, 0.02047568, 0.1551786363, 0.0218658447, 0.0745231584, 0.0163311735, -0.026270194, 0.112356402, 0.0500458889, -0.0072041657, 0.0031782128, 0.0446931086, 0.038430877, -0.0626742914, -0.0126673784, -0.044589173, -0.0299080051, 0.0937515944, 0.1680668741, -0.038820643, -0.0125764329, -0.0565939508, 0.0262312181, 0.0471616238, 0.1779409349, -0.0741593838, 0.0902696848, -0.0060576051, 0.0598679781, -0.0270237401, 0.0315969884, 0.0062849685, -0.0592963248, -0.0189685877, -0.0070677474, 0.0625703558, 0.0382230021, -0.0480191074, -0.02933635, -0.0198780391, 0.0318048634, -0.0144343153, -0.065428637, -0.0297261141, -0.046745874, -0.0341434553, -0.0286347717, 0.0340655036, 0.0431860164, -0.0577372611, 0.0664680079, 0.0063466812, -0.0236327816, 0.0834617838, -0.0613231026, -0.0364040956, 0.0182540175, 0.0333119556, 0.0675073862, -0.0573215112, 0.0169547983 ]
711.3723
Philippe Jetzer
Philippe Jetzer and Mauro Sereno
Solar system tests of the cosmological constant
10 pages, to appear in the proceedings of the I Italian-Pakistan Workshop on Relativistic Astrophysics, which will be published in the Journal Nuovo Cimento
null
10.1393/ncb/i2007-10384-8
null
astro-ph
null
We discuss the influence of the cosmological constant $\Lambda$ on the gravitational equations of motion of bodies with arbitrary masses and eventually solve the two-body problem. Observational constraints are derived from measurements of the periastron advance in stellar systems, in particular binary pulsars and the solar system. For the latter we consider also the change in the mean motion due to $\Lambda$. Up to now, Earth and Mars data give the best constraint, $\Lambda \sim 10^{-36} \mathrm{km}^{-2}$. If properly accounting for the gravito-magnetic effect, this upper limit on $\Lambda$ could greatly improve in the near future thanks to new data from planned or already operating space-missions. Dark matter or modifications of the Newtonian inverse-square law in the solar system are discussed as well. Variations in the $1/r^2$ behavior are considered in the form of either a possible Yukawa-like interaction or a modification of gravity of MOND type.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 13:35:23 GMT" }, { "version": "v2", "created": "Tue, 27 Nov 2007 10:02:07 GMT" } ]
2009-11-13T00:00:00
[ [ "Jetzer", "Philippe", "" ], [ "Sereno", "Mauro", "" ] ]
[ 0.0853115767, 0.0662793443, 0.0200197492, -0.0619188622, -0.0183909796, 0.0720762238, -0.0632526577, -0.0377566554, 0.0271119457, -0.0025473558, -0.1101919785, -0.025239503, -0.1524630189, 0.014338295, 0.0233029351, 0.0891590565, -0.0058289403, 0.0606876686, -0.0443743318, 0.0201608222, -0.0161722638, -0.0253036283, 0.0183396805, 0.0499403588, -0.0324984267, -0.0705885291, -0.0151206171, 0.0246752053, 0.0625857636, -0.0377053544, 0.0785399973, -0.0348838679, -0.0910058543, -0.0190835278, -0.0772575065, 0.1536942124, 0.0502738059, 0.0156079652, -0.0363972113, -0.082695283, -0.1485642344, -0.0556089878, -0.022046091, 0.0635091588, -0.0261757243, -0.0360637605, -0.0581739768, -0.0016656405, 0.0564810857, -0.0913649499, -0.1181947514, -0.0596616715, 0.0685365349, -0.0260859504, -0.0544803925, -0.0487604626, -0.0104523348, 0.0554037876, -0.0252138544, -0.0191989522, -0.0824900866, -0.0974696279, -0.1093711853, -0.0343195684, -0.050581608, -0.0114590935, 0.0459389761, 0.0019814549, -0.0498634093, 0.0533004962, -0.0095481761, -0.0040077972, 0.0124722645, 0.0175958332, -0.043014884, 0.0029561513, 0.093160443, -0.0025104841, -0.0142741706, 0.0885947645, 0.0007947462, -0.0121516408, -0.0457081236, 0.0013105497, 0.0121644661, 0.0377310067, 0.0595077723, 0.0683313385, -0.0884408653, -0.0257012025, 0.03139548, -0.100958012, 0.0385261513, 0.0055467915, 0.0488630645, -0.1146037653, 0.0827465802, 0.0407833457, 0.1423056573, 0.0053127361, -0.005812909, -0.0039981785, 0.0380131528, -0.0496325605, 0.0835673809, 0.0551472902, 0.0480679162, -0.0255088266, -0.032549724, -0.0126133393, 0.0358072631, -0.0240596086, -0.079360798, -0.0480679162, -0.0691008344, 0.032601025, -0.1576955914, 0.0379362032, -0.1069087908, -0.0221230406, -0.0028792014, 0.0507868044, 0.0534543954, -0.0007594776, 0.0928526446, -0.1790363193, -0.0142100453, -0.0626883581, -0.1295832992, 0.0958793312, 0.1072165892, 0.0002230339, 0.037500158, -0.0499147102, -0.0723840222, -0.022623213, 0.0573531799, -0.031728927, 0.1317379028, 0.0899285525, 0.0802328959, 0.0113757318, 0.0026723992, 0.0226616878, -0.0111320578, 0.0266758986, 0.0781809017, -0.0519153997, 0.0346017182, -0.1217857376, -0.0215843916, -0.0197888985, -0.0058449712, 0.0640734583, 0.0408602953, -0.0364485122, 0.0809510872, 0.0713580251, 0.0540699922, -0.0840803757, -0.0247649811, 0.0890051574, -0.0349608175, 0.0127480011, 0.0350377671, 0.0430405363, 0.0550446883, -0.0367563106, -0.1090633795, -0.1068061888, 0.053146597, -0.0067202742, -0.045631174, -0.1069087908, 0.0698703304, 0.0647916496, 0.0554550886, -0.0146589186, -0.0365511104, 0.119425945, 0.0180703551, 0.0430918336, 0.0346786678, -0.0560706854, -0.0434252843, 0.0101188859, -0.0356277153, 0.0624318607, 0.0264963489, -0.1123465672, -0.0084259929, 0.0603285693, 0.1633385718, 0.0718710274, -0.0066817994, -0.0403216444, 0.0203147214, 0.0033473121, 0.0078873448, 0.0256242529, 0.0728457198, -0.0036166362, 0.0772062019, -0.1159375533, -0.0045400327, -0.0164672378, 0.045682475, 0.0711015314, -0.1107049733, -0.0238928832, 0.0359098613, 0.0666897446, 0.0245469566, 0.0307285823, -0.0847472772, 0.0486578643, -0.0635091588, 0.010029112, 0.0252266787, 0.0398855992, -0.0048093568, 0.1546176076, 0.0386800505, 0.1235299259, 0.0288048405, -0.0315493792, 0.101060614, 0.0424505882, 0.0369871594, 0.0524796993, 0.089056462, 0.0681774393, -0.0748464167, 0.0574044809, 0.0255729519, -0.0936734453, -0.0042033778, 0.0733074173, 0.0153386416, -0.0917753503, -0.0540186949, -0.0036775547, -0.049760811, 0.0346530192, -0.0849524736, -0.017583007, -0.0543264933, -0.0153771164, 0.0571479797, -0.0593538731, 0.0888512582, 0.0206096955, -0.0180318803, -0.1001885161, -0.0625344589, 0.0518384501 ]
711.3724
Constantin Loizides
B.Alver, B.B.Back, M.D.Baker, M.Ballintijn, D.S.Barton, R.R.Betts, R.Bindel, W.Busza, V.Chetluru, E.Garc\'ia, T.Gburek, J.Hamblen, U.Heinz, D.J.Hofman, R.S.Hollis, A.Iordanova, W.Li, C.Loizides, S.Manly, A.C.Mignerey, R.Nouicer, A.Olszewski, C.Reed, C.Roland, G.Roland, J.Sagerer, P.Steinberg, G.S.F.Stephans, M.B.Tonjes, A.Trzupek, G.J.van Nieuwenhuizen, S.S.Vaurynovich, R.Verdier, G.I.Veres, P.Walters, E.Wenger, B.Wosiek, K.Wo\'zniak, B.Wys{\l}ouch
The Importance of Correlations and Fluctuations on the Initial Source Eccentricity in High-Energy Nucleus-Nucleus Collisions
18 pages, 10 figures, submitted to PRC
Phys.Rev.C77:014906,2008
10.1103/PhysRevC.77.014906
null
nucl-ex nucl-th
null
In this paper, we investigate various ways of defining the initial source eccentricity using the Monte Carlo Glauber (MCG) approach. In particular, we examine the participant eccentricity, which quantifies the eccentricity of the initial source shape by the major axes of the ellipse formed by the interaction points of the participating nucleons. We show that reasonable variation of the density parameters in the Glauber calculation, as well as variations in how matter production is modeled, do not significantly modify the already established behavior of the participant eccentricity as a function of collision centrality. Focusing on event-by-event fluctuations and correlations of the distributions of participating nucleons we demonstrate that, depending on the achieved event-plane resolution, fluctuations in the elliptic flow magnitude $v_2$ lead to most measurements being sensitive to the root-mean-square, rather than the mean of the $v_2$ distribution. Neglecting correlations among participants, we derive analytical expressions for the participant eccentricity cumulants as a function of the number of participating nucleons, $\Npart$,keeping non-negligible contributions up to $\ordof{1/\Npart^3}$. We find that the derived expressions yield the same results as obtained from mixed-event MCG calculations which remove the correlations stemming from the nuclear collision process. Most importantly, we conclude from the comparison with MCG calculations that the fourth order participant eccentricity cumulant does not approach the spatial anisotropy obtained assuming a smooth nuclear matter distribution. In particular, for the Cu+Cu system, these quantities deviate from each other by almost a factor of two over a wide range in centrality.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 13:35:55 GMT" } ]
2016-03-28T00:00:00
[ [ "Alver", "B.", "" ], [ "Back", "B. B.", "" ], [ "Baker", "M. D.", "" ], [ "Ballintijn", "M.", "" ], [ "Barton", "D. S.", "" ], [ "Betts", "R. R.", "" ], [ "Bindel", "R.", "" ], [ "Busza", "W.", "" ], [ "Chetluru", "V.", "" ], [ "García", "E.", "" ], [ "Gburek", "T.", "" ], [ "Hamblen", "J.", "" ], [ "Heinz", "U.", "" ], [ "Hofman", "D. J.", "" ], [ "Hollis", "R. S.", "" ], [ "Iordanova", "A.", "" ], [ "Li", "W.", "" ], [ "Loizides", "C.", "" ], [ "Manly", "S.", "" ], [ "Mignerey", "A. C.", "" ], [ "Nouicer", "R.", "" ], [ "Olszewski", "A.", "" ], [ "Reed", "C.", "" ], [ "Roland", "C.", "" ], [ "Roland", "G.", "" ], [ "Sagerer", "J.", "" ], [ "Steinberg", "P.", "" ], [ "Stephans", "G. S. F.", "" ], [ "Tonjes", "M. B.", "" ], [ "Trzupek", "A.", "" ], [ "van Nieuwenhuizen", "G. J.", "" ], [ "Vaurynovich", "S. S.", "" ], [ "Verdier", "R.", "" ], [ "Veres", "G. I.", "" ], [ "Walters", "P.", "" ], [ "Wenger", "E.", "" ], [ "Wosiek", "B.", "" ], [ "Woźniak", "K.", "" ], [ "Wysłouch", "B.", "" ] ]
[ -0.0040014442, -0.0174371861, 0.0830738842, 0.0550182275, -0.0046228063, 0.0669900253, 0.0120173451, 0.0294089876, 0.0471845083, 0.0169557128, 0.0234360993, 0.0140018007, -0.0438792482, -0.0039981906, -0.004661845, 0.0996782482, -0.0432025827, -0.0073262211, -0.0666256696, -0.0138716726, -0.0788577273, -0.0026497368, 0.0403397605, -0.0071245222, -0.064803876, -0.0858326033, 0.0462736078, -0.0304500125, 0.1175318435, -0.0723513141, 0.0859367028, -0.0587659217, -0.0287583452, -0.1245067194, -0.1641698182, 0.2079970092, -0.009479844, 0.0713102892, -0.0849477276, 0.0188555848, 0.0012817633, 0.0053157397, -0.0701651573, 0.0974920914, -0.0156023782, -0.1209672317, 0.0232669339, -0.0843231156, 0.0921828598, -0.0150818657, -0.0601192564, 0.0170988534, 0.1134718433, -0.0379974507, -0.0542374589, -0.0833861902, 0.0778687522, 0.04273412, -0.0609000251, -0.1191974878, -0.0602233596, -0.0646477193, 0.0598590001, -0.0119002294, 0.0059891534, -0.0245421901, 0.0754223391, -0.0009003249, 0.1006672233, 0.0609000251, 0.0086990744, 0.0285241138, 0.01496475, -0.0423177108, 0.0076385289, -0.0551223308, 0.0079183048, -0.0368523225, -0.1134718433, 0.0656887442, 0.0657407939, 0.0080093946, 0.0059566209, -0.002558647, -0.0070204195, -0.0077556442, 0.0533005372, -0.0281597562, -0.104519017, 0.0611602813, -0.0250887293, -0.0007323781, -0.0221087914, 0.080054909, 0.1084749177, -0.0885913223, 0.1113897935, -0.0720910579, 0.025713345, 0.0008580332, -0.0152119938, 0.051296562, 0.0080419267, -0.0704774633, 0.1757252067, -0.0637107939, -0.0857805461, -0.0139237242, -0.0566838719, 0.0448421985, 0.1280462146, -0.0245291777, -0.110765174, -0.0172419939, -0.0247764215, 0.0226423182, -0.0970236287, 0.0897884965, -0.0322978348, 0.0520252772, -0.0219656508, -0.0458571985, 0.0465078391, -0.0188685972, 0.0389343761, -0.0687077194, -0.002718054, 0.0239175744, -0.0848436281, -0.0368002728, 0.0940567032, -0.0416410416, 0.0137935961, 0.0048114923, -0.041875273, 0.0285241138, 0.0438271984, 0.0213410351, 0.0249846261, -0.032870397, -0.0212239195, 0.0943690166, 0.0241387915, 0.0389864258, 0.0541333556, 0.0480693802, -0.0114317676, -0.0119913192, 0.048980277, 0.0371646322, -0.0435148887, -0.0356030911, 0.0035004502, -0.0565797687, 0.0021243438, -0.0508541241, 0.0180357769, 0.0730800331, 0.0058817975, -0.1152415872, -0.0022170602, -0.0069618621, -0.110452868, -0.0043983352, 0.0292528328, 0.1000426039, -0.1890503317, -0.0146914804, -0.0961908102, -0.0703733638, -0.00470739, -0.1434533894, -0.1113897935, -0.0876543969, 0.0794302896, -0.0499952771, -0.0238004588, -0.1009274796, -0.0207294319, 0.0665215701, 0.0554866903, 0.0119913192, 0.0878105536, -0.0254530869, -0.1187810749, 0.0596507937, -0.0081720548, 0.117011331, -0.044321686, -0.0945251659, -0.0092846518, 0.0544977151, 0.0744854137, 0.0960867107, -0.0297733452, -0.0677187443, 0.0528841242, 0.0348743722, 0.0273529608, 0.0283419359, 0.0185953286, 0.0770879835, 0.122945182, -0.0582454093, 0.0018966194, -0.0569441281, 0.1358539015, -0.0276652686, -0.0623054095, 0.0048635439, 0.0203260351, 0.0186994318, 0.0554866903, 0.0434368141, -0.0437751487, 0.0402616821, -0.1195097938, 0.073704645, 0.0193110332, 0.01445725, -0.0061030155, 0.0764633641, -0.0009206574, 0.064803876, 0.0194541756, 0.0189206488, 0.0982208103, -0.1096200496, -0.0443477109, -0.0360195041, 0.0226553306, 0.0966592729, 0.0185172521, -0.0272228327, -0.0630341321, -0.0076840739, 0.0567879714, 0.0074693621, 0.0232148822, 0.0193370599, 0.0314650126, -0.0413547605, -0.0389864258, 0.0460914299, -0.0560072027, 0.0091154845, -0.0994179919, 0.0231628306, 0.0698008016, 0.0504897647, 0.0111780176, 0.0681351572, -0.0143661601, 0.0532745086, -0.0203130208, 0.0021194641 ]
711.3725
Beata Ziaja
B. Ziaja, H. Wabnitz, E. Weckert, T. Moeller
Femtosecond non-equilibrium dynamics of clusters irradiated with short intense VUV pulses
32 pages, 17 figures
null
10.1088/1367-2630/10/4/043003
null
physics.plasm-ph hep-ph
null
The kinetic Boltzmann equation is used to model the non-equilibrium ionization phase that initiates the evolution of atomic clusters irradiated with single pulses of intense vacuum ultraviolet radiation. The duration of the pulses is < 50 fs and their intensity in the focus is < 10^{14} W/cm^2. This statistical model includes various processes contributing to the sample dynamics at this particular radiation wavelength, and is computationally efficient also for large samples. Two effects are investigated in detail: the impact of the electron heating rate and the effect of the plasma environment on the overall ionization dynamics. Results on the maximal ion charge, the average ion charge and the average energy absorbed per atom estimated with this model are compared to the experimental data obtained at the free-electron-laser facility FLASH at DESY. Our analysis confirms that the dynamics within the irradiated samples is complex, and the total ionization rate is the resultant of various processes. In particular, within the theoretical framework defined in this model the high charge states as observed in experiment cannot be obtained with the standard heating rates derived with Coulomb atomic potentials. Such high charge states can be created with the enhanced heating rates derived with the effective atomic potentials. The modification of ionization potentials by plasma environment is found to have less effect on the ionization dynamics than the electron heating rate. We believe that our results are a step towards better understanding the dynamics within the samples irradiated with intense VUV radiation.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:10:39 GMT" } ]
2009-11-13T00:00:00
[ [ "Ziaja", "B.", "" ], [ "Wabnitz", "H.", "" ], [ "Weckert", "E.", "" ], [ "Moeller", "T.", "" ] ]
[ -0.0201500636, 0.0923319608, -0.0851653069, 0.0069580302, -0.0093755471, 0.0016336645, -0.0190210715, 0.0600820407, 0.0436625592, 0.0154991047, 0.0876196399, 0.0786367878, -0.0775077939, -0.0566950627, 0.0021061234, 0.0717646554, -0.0348760523, 0.0018560883, -0.104849048, 0.0038287574, -0.0817783326, -0.071715571, -0.0555169843, 0.0263349786, -0.1084814593, -0.0463623255, 0.0323726349, -0.0310227517, 0.0618000738, -0.0370113216, 0.0638617128, -0.0271939952, -0.0091178427, -0.0855580047, -0.1333193034, 0.138522476, -0.0566950627, 0.1297850609, -0.1195750386, -0.0195855666, -0.0141614936, -0.0971424505, -0.0649416149, 0.0655306578, 0.0010308193, -0.0034698115, 0.0083140489, 0.0176343732, 0.0193892196, 0.0054486166, 0.0118605578, 0.0288383979, 0.019659197, -0.1072052121, -0.0777041391, 0.0291574597, 0.1281161159, 0.0513937064, -0.0864415616, -0.0172048658, 0.0530135632, -0.023217978, 0.055271551, 0.0163581204, -0.0109954057, 0.0440061688, 0.0499211065, 0.0103756869, 0.0301882792, 0.0119280517, 0.0705374926, -0.0480312705, -0.0763297155, -0.0567441471, 0.0112960618, -0.0425581113, -0.0268258452, -0.091644749, -0.0493811555, 0.0707338378, 0.1089723259, -0.0470249951, 0.1219311953, -0.038582094, -0.0534553453, 0.0291329175, -0.0148855215, 0.0448897257, -0.0624381974, 0.0100259446, -0.0490375459, 0.0890922397, -0.0471477136, 0.0106333923, -0.0129588712, -0.0290102009, 0.0655797422, -0.030531887, 0.0159040689, 0.0280530117, -0.0105352188, 0.028102098, 0.0644507483, -0.0890431553, 0.1320430487, -0.0319063105, -0.1343992054, 0.0453560501, -0.0152413994, 0.041036427, 0.1263490021, 0.0070991544, -0.0294765234, 0.0031507483, -0.1128992587, -0.1256617755, -0.0520809181, 0.0594930016, -0.1100522354, 0.0060652671, -0.072500959, 0.0685249418, 0.0620945916, 0.0141614936, 0.0952280685, -0.1156481057, 0.137933448, -0.0674450323, 0.0058075623, -0.0167876296, 0.1139791608, -0.0994986072, -0.0389502458, -0.0512955338, -0.0248746518, -0.0077495524, 0.1201640815, 0.0692121536, 0.0125048198, -0.0016474702, -0.0192419607, 0.0436625592, 0.0940499902, 0.1065179929, 0.0196346529, 0.0968479291, 0.0000896406, 0.0383857489, 0.0722064376, -0.0523754396, 0.0365940854, -0.0806002542, 0.0621436797, 0.008510395, 0.0147628048, -0.1437256634, 0.0789803937, 0.1238946617, -0.0562041961, -0.057480447, 0.0640089735, -0.035416007, -0.0965043232, -0.0614564642, -0.0272185393, -0.0524736121, -0.1040636674, 0.0224448629, -0.0887486339, -0.0875214711, -0.0139037892, -0.0732863471, -0.0022012286, -0.0168980733, 0.0489393733, 0.0731881708, -0.0702429712, -0.0219785403, -0.0896321908, 0.0254023336, 0.0273657981, 0.034090668, 0.0456014834, 0.0467795618, -0.0257950258, -0.0659724325, -0.0751025528, 0.0665614754, -0.151579529, -0.0705374926, -0.019855544, 0.0338943191, -0.0517373122, 0.0868342519, -0.0204813983, -0.0888468102, 0.0069580302, 0.041183684, 0.0040833945, 0.0770660117, -0.0247273911, 0.0082956413, 0.0847235322, -0.079618521, 0.0500438251, -0.0172662232, 0.055418808, 0.0160267856, -0.0558605902, 0.0236474853, 0.0241260808, -0.0127870683, 0.1144700274, -0.0677395537, -0.0997931287, -0.0884541124, -0.0454296805, 0.0866869986, 0.0871778652, 0.0055928081, -0.0459205471, 0.0559587628, 0.038017597, 0.0454051346, 0.0018959712, 0.0907611847, -0.0537989512, -0.0321762897, 0.0238192882, 0.0289120264, -0.048718486, -0.0195119362, -0.0905157551, -0.0285929646, -0.0976824015, 0.0383857489, -0.0083017768, 0.033526171, -0.0432698689, -0.043245323, 0.0032213104, 0.010492268, 0.0118666934, 0.0296483263, -0.0485957675, 0.0028930434, -0.036520455, -0.0337470621, 0.046264153, -0.0545352511, 0.0405701026, -0.0799621269, -0.0328144133, -0.1208512932, -0.0071482412, 0.0205795709 ]
711.3726
Stergos Afantenos
Michael Zock and Stergos D. Afantenos
Let's get the student into the driver's seat
6 pages
The Seventh International Symposium on Natural Language Processing (SNLP 2007). Chonburi, Thailand
null
null
cs.CL
null
Speaking a language and achieving proficiency in another one is a highly complex process which requires the acquisition of various kinds of knowledge and skills, like the learning of words, rules and patterns and their connection to communicative goals (intentions), the usual starting point. To help the learner to acquire these skills we propose an enhanced, electronic version of an age old method: pattern drills (henceforth PDs). While being highly regarded in the fifties, PDs have become unpopular since then, partially because of their lack of grounding (natural context) and rigidity. Despite these shortcomings we do believe in the virtues of this approach, at least with regard to the acquisition of basic linguistic reflexes or skills (automatisms), necessary to survive in the new language. Of course, the method needs improvement, and we will show here how this can be achieved. Unlike tapes or books, computers are open media, allowing for dynamic changes, taking users' performances and preferences into account. Building an electronic version of PDs amounts to building an open resource, accomodatable to the users' ever changing needs.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 13:44:55 GMT" } ]
2007-11-26T00:00:00
[ [ "Zock", "Michael", "" ], [ "Afantenos", "Stergos D.", "" ] ]
[ 0.024012927, -0.0012276091, 0.059196651, 0.028169835, 0.0628535897, -0.028569812, 0.0965659618, 0.177818507, -0.0163419321, 0.0235843789, 0.0827953145, -0.0939375386, -0.0365122184, -0.0421976112, 0.0560254008, -0.0199560132, 0.0173704457, -0.0162419379, 0.0116850529, 0.0334552489, 0.2045598477, -0.0469402, -0.0455688499, -0.0084352372, -0.0069031809, -0.0938804001, 0.0168847591, 0.1398777962, -0.0423118919, -0.0788526833, 0.007413866, -0.0193703324, -0.034855172, 0.0226987153, 0.0306554083, 0.0054354067, -0.0512256734, 0.0821667761, -0.0133635299, 0.0002935102, 0.0279841311, -0.0798240528, -0.0430547073, 0.0270270426, -0.0289126504, 0.0914805382, 0.0741100907, 0.0452831537, 0.055796843, 0.0525970235, -0.1206788868, 0.1032513008, 0.0523970351, -0.005785387, -0.0286555216, -0.0642249361, -0.0007142453, -0.0151134301, -0.0546826199, 0.0321981795, 0.0894235149, -0.0150562907, 0.0430261381, 0.0337695181, -0.041111961, 0.0154276984, -0.0929090306, 0.0377692915, -0.0378264301, 0.0987372696, 0.1754186451, 0.0694817826, -0.012799276, 0.0133920992, -0.0707959905, -0.0181989707, 0.0014856302, 0.0450545922, 0.0316553526, -0.0019981011, 0.0469687693, -0.0510256849, -0.0177704226, -0.0420833342, -0.0990801081, -0.0140206348, -0.0691960827, -0.058396697, 0.0755957216, -0.1673048139, -0.0393977724, 0.0055175452, -0.1049654856, 0.0273555946, 0.0936518461, -0.0451117344, -0.0952517539, 0.0744529292, 0.0253557079, 0.0666819438, 0.0475115962, -0.0973087773, -0.0430832766, 0.0002821269, 0.0839952454, -0.0128135607, 0.0103994114, 0.0079924045, -0.0831952915, 0.0037390741, -0.1764471531, 0.0105208335, 0.0213416498, 0.0305411294, 0.1379350573, -0.040826261, 0.088852115, -0.0950231925, -0.0378549993, 0.041369088, -0.094851777, 0.0283698235, 0.0310839545, -0.0097637335, 0.0570253432, -0.1122222245, -0.0592537895, 0.016670486, -0.0236986596, -0.0474544577, 0.0279269908, -0.0455402806, 0.0355694145, -0.0821667761, -0.0871950686, 0.0142063387, -0.0676533133, 0.0601108856, -0.0369121954, 0.0457688384, 0.0827953145, -0.0143777579, -0.0389977917, 0.1009657159, -0.0733672753, -0.0709674135, -0.0372264646, 0.0658819899, -0.0660534054, 0.0702817366, -0.0283412542, -0.0173990149, -0.0051532798, 0.0058282418, 0.0202274267, -0.0339980759, -0.055796843, 0.058510974, -0.0679961517, -0.0116064865, 0.0104279816, -0.0754814446, 0.0114922067, -0.0448260345, 0.0454259999, 0.0625107512, -0.0389692225, -0.0518827774, -0.1035370007, 0.0656534284, -0.0811382681, -0.1339352727, -0.0951946154, 0.0335695297, -0.0607394204, -0.0729101598, -0.0432546958, -0.1278784722, -0.0318839103, -0.0809097067, -0.0499114618, 0.0775384679, -0.0193560477, -0.0188132208, -0.061653655, -0.1045655087, -0.076909937, -0.0227987096, -0.0651391745, 0.0066674799, -0.0409405418, -0.0103636989, 0.0997086465, 0.0004861332, -0.0723387673, -0.02899836, 0.0853094608, -0.0375978723, 0.058510974, -0.0086352257, 0.0088066449, 0.0338837951, -0.0014231338, -0.0596537665, 0.0000873835, -0.0541397929, -0.0480544232, 0.0322267488, 0.0403405763, -0.0177704226, 0.0048497254, -0.035512276, 0.0463973731, 0.0282555446, -0.0545969121, -0.0227987096, 0.012420726, 0.0901663229, -0.0136135155, -0.0208988171, -0.1323353648, -0.0414262265, 0.1311925799, -0.0286983754, -0.0061317957, 0.0030016159, 0.0674818978, 0.0040140585, 0.0757671446, -0.0588538125, 0.0641106591, 0.0044676042, -0.0941089615, -0.0318267718, 0.0939946845, 0.0901663229, -0.0743957907, -0.0513399504, -0.025998529, 0.0484544002, -0.0320553295, 0.0749671832, -0.0209273864, 0.041111961, -0.1072510704, 0.0594823472, -0.0719387829, -0.0975373387, 0.0544254929, -0.0577681586, 0.0685675517, -0.1135364324, 0.0208273921, 0.0230415538, -0.0271556061, 0.0190989189 ]
711.3727
Demetrio Stojanoff
Jorge Antezana, Enrique R. Pujals and Demetrio Stojanoff
The iterated Aluthge transforms of a matrix converge
23 pages
null
null
null
math.FA math.DS
null
Given an $r\times r$ complex matrix $T$, if $T=U|T|$ is the polar decomposition of $T$, then, the Aluthge transform is defined by $$ \Delta(T)= |T|^{1/2} U |T |^{1/2}. $$ Let $\Delta^{n}(T)$ denote the n-times iterated Aluthge transform of $T$, i.e. $\Delta^{0}(T)=T$ and $\Delta^{n}(T)=\Delta(\Delta^{n-1}(T))$, $n\in\mathbb{N}$. We prove that the sequence $\{\Delta^{n}(T)\}_{n\in\mathbb{N}}$ converges for every $r\times r$ matrix $T$. This result was conjecturated by Jung, Ko and Pearcy in 2003. We also analyze the regularity of the limit function.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 13:49:21 GMT" } ]
2007-11-26T00:00:00
[ [ "Antezana", "Jorge", "" ], [ "Pujals", "Enrique R.", "" ], [ "Stojanoff", "Demetrio", "" ] ]
[ 0.0037838067, -0.0522676334, -0.0205736887, 0.0791314393, -0.023822166, 0.0400280505, 0.0450650156, 0.1022966132, -0.0556742735, 0.0405390486, -0.0529976264, -0.0346504226, -0.0677921921, -0.0880373791, -0.0122152474, 0.0676461905, 0.0183958709, -0.1214711443, 0.0172400456, 0.0179700404, 0.0160112213, -0.074751474, 0.0669161975, -0.0014303337, 0.0440430231, -0.0353560857, -0.0439213589, 0.0200383589, 0.0772821233, -0.0549442805, 0.0125315785, -0.0125194117, -0.0008212442, -0.1088178977, 0.002615815, 0.1458043009, -0.0235058349, 0.0577182621, -0.0896433666, 0.0932446793, 0.0812727585, 0.0497856513, -0.0599082448, 0.0743134767, 0.0516349711, 0.0207805205, -0.0638988838, 0.0418773703, 0.0184080377, 0.0795694366, -0.0204398558, 0.0745568052, 0.0314627774, 0.0133589059, -0.014003735, -0.0306597836, -0.0278614704, -0.0015162602, 0.1084285676, -0.1382123679, 0.0151473936, -0.0314627774, 0.0711501688, -0.0830734149, -0.1398670226, 0.0332877673, -0.1727654487, -0.0336040966, 0.0720261633, 0.0612709038, -0.1173831746, -0.0716368258, 0.029978456, 0.0110837556, -0.0332877673, 0.0564042702, -0.0636555552, 0.0818567574, 0.1099858955, 0.0920766816, 0.0938773379, -0.0185662024, 0.0550416112, 0.1609881967, 0.1243911237, -0.0853607357, 0.0234815013, -0.0299541224, -0.0861393958, -0.0145877311, -0.050272312, 0.0534356236, -0.0409770459, 0.0458680093, 0.0368160754, 0.0575722605, 0.0527542941, 0.0415367074, -0.0029397502, 0.0644342154, -0.0282264687, -0.0241993293, 0.1007392928, -0.0284697991, -0.0228975061, 0.0577182621, -0.0703228414, -0.065796867, -0.0123794964, 0.0362807438, 0.0524622984, -0.0789854452, 0.0491529889, -0.0273261406, 0.003799015, -0.0311707798, -0.1025886089, 0.0369134061, -0.0607355721, 0.0131642409, -0.0455030128, -0.0803481042, 0.044383686, 0.0276424717, 0.0565989353, -0.063704215, 0.074021481, -0.0246008262, -0.015840888, 0.0314384438, 0.0552362762, -0.0266204793, -0.0412690416, -0.0471090004, -0.1148525253, 0.0003005526, -0.033579763, 0.0561122708, 0.053532958, 0.0320467763, -0.0270098094, 0.0704688355, 0.0036773491, -0.0127384104, -0.0360617451, 0.0428506993, 0.0564529374, 0.0723668262, 0.0759194642, 0.0228001736, -0.0699335113, 0.0576209277, -0.0002220401, 0.0711988285, 0.0020835269, -0.0097393477, 0.0232503358, 0.0374487378, 0.0254524872, -0.0968946517, 0.0176172089, -0.0251848232, -0.0765521303, 0.0131520741, 0.0466223396, 0.0530462936, -0.0157557223, -0.0209143534, -0.0954833254, -0.1194271594, 0.0234936681, -0.0480093285, -0.0584969223, -0.062244229, 0.0630228892, -0.0550902784, -0.1426896602, -0.1398670226, -0.0488123223, 0.0184567031, 0.0313167796, -0.0383490622, -0.0021124226, 0.019576028, -0.0192718636, 0.1183565035, -0.0169237144, 0.0006934951, -0.0334824324, 0.0153663922, -0.0103841769, 0.1934973001, -0.1137818694, 0.0304164533, 0.0569395982, -0.1235151291, 0.0457950123, 0.1049245968, -0.0396143869, -0.0065942868, 0.1003499627, 0.0301974546, 0.0815647617, 0.0843387395, 0.0057335012, 0.033579763, 0.079910107, 0.0373027362, -0.0479119979, -0.0141619006, 0.0574262626, 0.0038050981, -0.0045503015, -0.0039693471, 0.0536789559, -0.0027298767, -0.1250724494, 0.0399793871, 0.0496639833, 0.056355603, -0.0563069358, 0.0721234903, 0.0058034593, -0.0194786955, -0.0238586646, -0.0250874907, 0.0796181038, -0.0213523488, 0.1053139269, -0.0055570859, 0.0033883927, -0.0320711061, -0.0390303917, -0.1162151843, -0.0051099639, -0.0896433666, -0.0783527792, -0.1229311377, -0.0258904845, -0.0098549305, -0.0418530405, 0.0955806598, 0.0774767846, 0.0396143869, -0.0341637582, 0.0212428514, -0.0509049743, 0.0109316735, 0.0413907096, 0.0581075922, -0.1446363181, -0.0219363458, 0.086188063, -0.0519269668, -0.0368647389, 0.0274964739 ]
711.3728
Sascha Orlik
Sascha Orlik
The fundamental group of period domains over finite fields
13 pages
null
null
null
math.AG
null
We determine the fundamental group of period domains over finite fields.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 13:59:26 GMT" } ]
2007-11-26T00:00:00
[ [ "Orlik", "Sascha", "" ] ]
[ 0.0021653613, -0.0700011998, 0.1737611294, 0.0449609458, 0.0715725571, 0.003519702, 0.0017234185, -0.0020623996, -0.092760466, 0.007673014, 0.0225058179, -0.1326018423, -0.0556055903, -0.0592044927, 0.0945852622, 0.049776379, -0.0358369648, 0.0328970179, 0.1308784187, 0.0317565203, 0.0893136263, -0.0271438416, -0.0063487696, 0.0252810288, -0.0722821951, -0.0299824122, -0.0214286819, 0.0576331392, 0.0690888017, -0.0152446497, -0.0063741137, -0.0419703089, -0.0334799364, -0.0065768692, -0.0974238291, 0.0885532945, -0.01472509, 0.1128332242, -0.0548959486, -0.024685435, -0.0533752851, 0.0039885733, -0.0874381438, -0.0574303865, 0.0857147276, 0.0636144131, 0.0474953838, -0.0017044102, -0.0343163013, -0.0582920946, -0.0894656926, 0.0924056396, -0.0097512538, 0.0955990329, -0.0786689818, 0.0734480396, -0.0405003354, 0.1255054176, -0.0405256785, 0.0158402435, 0.0771483183, -0.0264848862, 0.0280562397, 0.0051670875, -0.0273465961, 0.0363691971, -0.1241875067, 0.0178551227, 0.1375693381, 0.0948893949, -0.0624485761, 0.0175763331, 0.0715218633, 0.1190172508, 0.0155614549, 0.0031585444, 0.0262060985, 0.0412606671, -0.0811527371, 0.0006759824, -0.0023570282, 0.0708629116, 0.0301344786, 0.0581400283, -0.019249063, -0.1105015352, 0.0704067126, 0.1028475314, -0.0591031164, 0.0332771838, 0.0663009211, -0.0202374943, -0.0708629116, 0.0188815705, -0.0155361108, -0.0614347979, 0.0840926841, 0.0659461021, -0.0229746886, 0.0185394213, 0.0486358814, -0.0569234975, 0.0548452586, -0.0673146993, 0.002287331, 0.0859174803, 0.0574303865, 0.0529190861, -0.0929125324, -0.0825720206, -0.1392927617, 0.0080975322, -0.0417928994, -0.0047235605, 0.0293488018, 0.0394105241, -0.0575824529, -0.0341388918, -0.0190082919, 0.0587989837, -0.0999075845, 0.0970690101, -0.0085727395, 0.0286898483, 0.0523108207, -0.0509422235, -0.0574810728, -0.1130359769, 0.0416661762, -0.0936221704, 0.1126304641, -0.0441499241, 0.025787916, 0.0604717135, -0.0094091045, -0.0133945094, 0.0039568925, 0.0007694398, -0.0116964355, 0.0187041592, -0.019730607, 0.0085790753, 0.110907048, 0.0366733298, 0.0225691777, 0.0789224282, -0.1744707823, 0.0553014576, 0.0245967302, -0.0263074767, 0.0019293416, -0.1090822518, 0.1266205609, 0.0228859838, 0.0207190383, -0.0374590084, -0.0197559521, 0.05890036, -0.0019277576, 0.0232661497, 0.0502072349, 0.0496496595, 0.0000225723, 0.0747152567, 0.0015293754, -0.0314270444, -0.0282336492, -0.052817706, -0.0243432857, -0.0112909256, -0.0681764036, -0.0673653856, -0.0972717628, -0.0896684453, 0.0256992113, 0.0086931251, -0.0664529875, -0.0418435857, -0.0125961611, -0.092760466, 0.0447328463, 0.0891615599, -0.0455692112, 0.0692915618, 0.0146744009, 0.0221763402, 0.1516608298, -0.1226668432, -0.0376364179, 0.0734480396, -0.016904708, -0.0354314558, 0.1240861267, 0.1009213552, 0.0740056187, -0.1403065324, -0.0008062684, -0.0844981968, 0.0242038909, -0.032516852, -0.0565686785, 0.026459543, 0.0337333828, -0.0565179884, -0.0127165476, 0.074867323, -0.001427998, -0.0658954084, -0.086576432, -0.013622609, 0.0510435998, -0.0026484886, 0.1202337816, -0.0843968168, 0.014940517, -0.0725356415, 0.0339361355, -0.026003344, -0.0800882727, 0.0299570672, -0.0133184763, 0.0296782795, 0.0471912511, 0.0848530158, 0.0399174131, 0.0525135733, -0.0035450463, 0.0130903767, -0.016904708, -0.0199587066, 0.0587989837, 0.0111832116, -0.0248248298, -0.092760466, 0.0250402559, 0.0048154341, -0.0208457597, -0.0346964672, -0.0195912123, -0.0647802576, -0.0307934321, 0.0932166651, 0.0110501535, 0.1262150556, -0.0430601165, -0.0001818658, -0.0244826805, 0.0675681382, 0.0398160368, 0.0168666914, -0.0422744416, 0.1245930195, -0.0328209847, 0.0555549003, -0.1073588356, 0.0486105382 ]
711.3729
S. Chaturvedi
S. Chaturvedi, G. Marmo, N. Mukunda, R. Simon
Schwinger Representation for the Symmetric Group: Two explicit constructions for the Carrier Space
Latex, 6 pages
Phys.Lett.A372:3763-3767,2008
10.1016/j.physleta.2008.02.071
null
quant-ph
null
We give two explicit construction for the carrier space for the Schwinger representation of the group $S_n$. While the first relies on a class of functions consisting of monomials in antisymmetric variables, the second is based on the Fock space associated with the Greenberg algebra.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:14:37 GMT" } ]
2008-11-26T00:00:00
[ [ "Chaturvedi", "S.", "" ], [ "Marmo", "G.", "" ], [ "Mukunda", "N.", "" ], [ "Simon", "R.", "" ] ]
[ 0.0448055267, -0.0546464175, 0.0973205045, -0.0072502871, 0.0012726266, -0.0394769348, 0.00033782, -0.0838969871, -0.0272551831, 0.022776898, -0.0088035148, -0.0564150549, -0.0133781685, 0.0324477255, 0.0068081273, -0.0584557913, -0.0107025346, 0.0011131939, 0.0355995335, 0.0224481132, 0.0018805963, -0.0021923757, 0.0062072431, 0.0487509519, 0.0518347323, 0.0131287444, -0.0245115254, 0.0308604855, 0.0462113656, -0.0534673221, -0.0072672931, -0.0251917709, 0.0158610661, -0.1301537007, -0.0103737488, 0.1503796726, -0.0919692367, 0.0276633315, -0.0768677816, 0.0430822372, -0.0076754405, 0.1014019772, -0.0716525614, 0.0247382745, 0.1411283314, -0.0121650631, -0.0354181342, -0.140584141, 0.0348966122, -0.0155662922, -0.0416990705, 0.037322823, 0.0343524143, -0.0306790881, -0.083398141, -0.0126412353, -0.0337628685, -0.0030242596, 0.0153055312, -0.0533312745, 0.0256679431, -0.0178677905, -0.0785910711, 0.059544187, 0.0043762485, -0.0126639102, -0.0374588706, 0.1262536347, -0.0414723195, 0.1321490854, -0.0679338872, 0.0209629089, 0.1374096572, 0.0096254786, 0.0077094529, 0.0296133682, -0.0566418022, 0.0389780849, 0.0543743186, 0.0512905344, -0.032084927, -0.0188428089, 0.0463020653, -0.0294999946, -0.0512905344, 0.0481614061, 0.0513358861, 0.0665733963, -0.0736026019, 0.0330145992, 0.0599523336, 0.0189448465, -0.0886587054, 0.0117682526, 0.1424888223, -0.0260534156, 0.0326744765, -0.0043422361, 0.0637163594, 0.0759154335, -0.0112920813, 0.0330372714, 0.0327425003, -0.0221193265, 0.106753245, 0.0393408835, 0.0149427336, -0.0121537261, -0.0600430332, 0.010866927, -0.0356222056, -0.0074203485, 0.055054564, 0.0349419601, 0.0263028387, -0.0588185899, -0.0296133682, -0.057231348, -0.0254865438, 0.111469619, -0.023014985, -0.0713351145, 0.124802433, -0.1218093559, 0.0857563242, -0.0363704786, -0.0044867881, -0.1672497839, -0.0370733999, 0.0637163594, 0.0892029032, -0.1230791435, -0.0111900438, -0.0476625599, 0.0261214394, -0.0495672449, 0.1298816055, -0.0287063736, 0.0202033017, 0.1196325645, 0.0285476502, -0.0000554028, 0.1205395609, -0.012981358, 0.0227202103, 0.0853481814, -0.1199953631, 0.102490373, 0.0138770156, 0.0594534874, 0.0256225932, 0.034397766, 0.1300629973, 0.0449642502, -0.1123766154, -0.1177278832, -0.0480707064, 0.0179698281, 0.0545103662, 0.0642605573, -0.0420391932, 0.0841237381, -0.0399304293, -0.0287063736, 0.0624012165, -0.0768677816, -0.0592720881, -0.0396583341, -0.0164619498, -0.1224442497, -0.0278900787, -0.0760061368, -0.1189976707, 0.0133441556, 0.018786123, 0.0303616393, -0.0016765225, -0.0698839203, -0.1288839132, 0.0031631431, 0.0143985366, 0.023037659, -0.0423793159, -0.0599976815, 0.0419484936, -0.0069158329, 0.0350553356, -0.062809363, 0.0457578711, 0.0163485743, -0.0633989125, 0.0551452637, 0.1356863678, 0.0575941466, 0.0100449631, -0.0754165873, 0.0375042222, -0.0050111446, 0.0564604029, -0.0138883526, 0.0659384951, -0.0852574781, -0.0000734276, 0.0382524915, -0.01138278, -0.0851667821, -0.0180605277, -0.0031659775, 0.0115641793, 0.0862098262, 0.0138656776, -0.0966856107, 0.001030289, -0.0604965314, -0.0918785408, 0.032039579, -0.0242621023, 0.0468009152, -0.0647594035, 0.099860087, -0.090880841, 0.0601337329, 0.0045406409, 0.0062015746, -0.0240580272, 0.1223535538, -0.0018919337, -0.084214434, -0.0582290441, -0.0801329613, 0.0326971486, 0.0525149778, 0.0289557986, -0.0782736242, 0.0035627875, -0.0237179045, -0.0215978045, -0.0378216691, -0.0561883077, -0.0054703103, -0.0082536498, 0.0216091424, 0.182215184, 0.1441214234, 0.0906994417, 0.016144501, -0.0627640188, 0.0795434117, 0.0673896894, 0.0041154874, -0.0750537887, 0.1339630783, -0.0279807784, 0.0668908432, -0.0334454216, 0.0147953471 ]
711.373
Christiane Helling
Christiane Helling
Cloud formation in giant planets
4 pages, Proceeding to "Extreme solar systems", eds. Fischer, Rasio, Thorsett, Wolszczan
null
null
null
astro-ph
null
We calculate the formation of dust clouds in atmospheres of giant gas-planets. The chemical structure and the evolution of the grain size distribution in the dust cloud layer is discussed based on a consistent treatment of seed formation, growth/evaporation and gravitational settling. Future developments are shortly addressed.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:16:55 GMT" } ]
2007-11-26T00:00:00
[ [ "Helling", "Christiane", "" ] ]
[ -0.004732023, -0.0427774861, 0.0753811225, 0.0404587947, -0.0266176295, 0.0502540842, 0.0818166733, -0.0239913557, -0.0356321335, 0.0140659381, 0.0191055425, 0.0432506874, -0.0498282015, -0.0702705383, -0.0326746181, 0.1401625127, -0.0430377461, -0.0000585495, 0.065869756, 0.0079143085, 0.0050129867, 0.0441497751, 0.0498755202, 0.0828577206, -0.1390268356, -0.0730151162, 0.0803024247, 0.0437948704, 0.0921324864, 0.048692517, 0.169784978, -0.0220867172, -0.0626519844, -0.0023083398, -0.0433689877, 0.0287706982, -0.0280135758, 0.1616459042, -0.1339162439, 0.1162184849, -0.0639296323, 0.0830470026, 0.1073222756, 0.0239085462, -0.0306635089, 0.0083815958, 0.0155565254, 0.0046078074, 0.0362709537, 0.0170589425, -0.0759016499, 0.0173428636, 0.0469889864, -0.1101614907, -0.0747186393, -0.1041991413, 0.0084703211, 0.0866906568, -0.022063056, -0.0038654711, -0.0124097299, -0.0989939198, 0.0410029776, 0.0811068714, 0.0578253195, -0.0438658521, -0.0020377273, -0.0427774861, -0.0326272994, -0.0063054203, -0.1053348258, -0.0501594432, -0.0610430948, -0.1102561355, -0.0352062508, -0.0859808549, 0.0361289941, -0.0655858368, -0.0069856485, 0.0387789272, 0.0156156756, -0.0559798293, 0.0095764315, 0.0021929969, 0.0255292635, -0.0692768171, 0.1226540357, 0.0355848111, -0.1471659094, -0.0248904396, 0.0839460865, -0.0063113356, -0.0599547289, 0.0225244295, -0.0186796598, -0.0502540842, 0.1121489406, -0.0649233535, 0.0635983869, 0.0046876604, 0.0305925272, -0.0280135758, -0.0568789132, -0.0031704553, 0.0686143339, -0.0894352347, -0.0913280398, 0.0381401032, 0.0545602255, -0.0052821203, -0.1299413443, -0.0418310836, -0.0519102924, 0.0655385181, -0.0585351214, 0.037028078, 0.0217554756, 0.0646394342, -0.092747651, 0.0735829547, 0.0119779324, 0.0423279442, -0.0463974848, -0.0058263033, 0.0696553737, -0.005370846, -0.0137701863, -0.058961004, -0.0774632171, -0.0130840428, -0.0056074471, -0.0207617506, 0.0043386733, -0.0794033408, -0.0585351214, -0.036673177, 0.1190576926, 0.0550334267, 0.1281431764, -0.048692517, 0.0492603593, 0.0392284691, 0.0887254253, 0.1152720749, -0.0276350137, 0.0269252099, -0.0485505536, -0.0112444693, -0.0895298719, 0.0465631038, -0.0792613849, -0.0353482105, 0.0290782806, -0.0309001096, 0.0949243754, -0.0741508007, 0.0490710773, 0.0341888666, -0.0007168275, -0.0191765223, 0.0132260043, -0.0021042714, 0.001851404, -0.0457823202, -0.0480063707, 0.0563583933, -0.0023423512, -0.0074529359, -0.1029688194, -0.0729204714, -0.0396070331, -0.0852237344, -0.0372883417, 0.0289599802, -0.0331951417, 0.0388972275, -0.0269961897, 0.0396306925, -0.0221103765, -0.0303795859, 0.0459242836, 0.0926056877, 0.0050543919, -0.1582388431, 0.0475331694, 0.071074985, -0.0036140825, 0.0099195028, 0.0183247589, 0.0711696222, -0.1246414855, -0.0289363191, 0.1091204509, 0.0541343428, -0.0565476716, -0.0461135618, 0.0784569383, -0.0216963254, 0.0548441447, 0.1246414855, 0.1248307601, 0.01032764, 0.0067727077, -0.062699303, -0.0346857272, -0.0352772288, 0.1259664446, 0.0031734128, -0.0512478091, 0.0030432823, 0.0747186393, -0.0002602613, -0.1017384902, 0.0528093763, -0.1547371447, 0.0210693311, -0.0611377358, 0.0315625928, 0.0697973371, 0.0494023189, -0.0110847633, 0.0498282015, 0.0096060066, 0.0157103166, 0.0245828591, -0.01032764, 0.0222050175, -0.0617055781, 0.1028741747, 0.040411476, -0.0232460629, 0.0426591858, -0.156724602, -0.0038743438, -0.0495916009, -0.0218501147, -0.0806336701, 0.0455930419, -0.0399146117, 0.0059564337, -0.093457453, 0.070317857, -0.078173019, 0.0168460011, 0.0217554756, 0.0150360027, 0.0037501282, -0.0503014028, 0.1074169204, 0.0387316085, 0.0539923795, -0.0454747379, 0.0406480767, -0.0060214992, 0.0620368198, -0.0184312295 ]
711.3731
Dr. Georgios M. Nikolopoulos
G. M. Nikolopoulos, C. Lazarou, and P. Lambropoulos
Effects of relative phase and interactions on atom-laser outcoupling from a double-well Bose-Einstein condensate: Markovian and non-Markovian dynamics
to appear in J. Phys. B
J. Phys. B: At. Mol. Opt. Phys. 41 (2008) 025301.
10.1088/0953-4075/41/2/025301
null
quant-ph cond-mat.other
null
We investigate aspects of the dynamics of a continuous atom-laser scheme based on the merging of independently formed atomic condensates. Our theoretical analysis covers the Markovian as well as the non-Markovian operational regimes, and is based on a semiclassical (mean-field) two-mode model. The role of the relative phase between the two condensates and the effect of interatomic interactions on the evolution of the trapped populations and the distribution of outcoupled atoms are discussed.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:17:39 GMT" } ]
2011-11-10T00:00:00
[ [ "Nikolopoulos", "G. M.", "" ], [ "Lazarou", "C.", "" ], [ "Lambropoulos", "P.", "" ] ]
[ -0.0046535707, 0.0573918521, -0.0304812156, -0.0812307373, 0.0101866601, 0.0723042786, 0.0169733912, 0.017826654, -0.008887073, 0.1113181338, 0.0337892547, 0.0581794791, -0.1475490332, -0.032187745, -0.0501719229, 0.0354170203, -0.0098912995, 0.0216335244, 0.0748772025, 0.0667908788, -0.0975608975, -0.1121582761, -0.0002442879, 0.0175247304, -0.1183542833, -0.0782902539, 0.067105934, -0.0133306095, 0.0739320442, -0.0118275518, 0.0715166554, -0.0296935886, -0.0577069037, -0.0252041072, -0.0640079305, 0.0995562226, -0.011617518, -0.0310325567, -0.1007114053, 0.0195988175, -0.0743521154, -0.0005419047, -0.0861665383, 0.0843812451, -0.0098190997, 0.0265168212, -0.028748434, 0.0360208675, 0.1399878114, -0.0179841798, 0.0085457675, 0.0039808047, -0.0022332545, -0.0155031513, -0.0420330986, -0.1128933951, 0.1165689901, 0.0326078124, 0.034970697, -0.0276194997, 0.1032843292, -0.0866916254, 0.0107970713, 0.0619600937, -0.1976422071, -0.0434770845, 0.0004598601, -0.0216203984, 0.0152537357, 0.1133134589, 0.0737745166, 0.0541363209, -0.047362715, 0.0125954896, 0.0026992678, -0.054083813, -0.074509643, 0.0387250595, -0.0933077037, 0.0435821004, 0.0445009992, -0.0319514573, 0.1182492673, -0.1093228087, 0.0140066575, -0.0324502885, 0.0235500876, 0.0041219215, -0.063640371, -0.0238520112, 0.0052410103, 0.0839086697, -0.0643229783, -0.0041875574, 0.0262148958, -0.1366272569, 0.1182492673, -0.0040923855, 0.0066259233, 0.0255716667, 0.0472839549, -0.0967732668, -0.0138491318, -0.0527710989, 0.1540600955, -0.0660557598, -0.0315838978, -0.0180235617, -0.0201895386, 0.0332379155, 0.0750872344, -0.0053624362, 0.0136522241, 0.0265562013, -0.0829635188, -0.0299036223, 0.0101538422, 0.0433195569, -0.1067498922, -0.033552967, 0.0074890326, 0.0011207295, 0.0557115786, 0.0717791915, 0.0764524564, 0.0108627072, 0.0913648829, -0.0551864915, -0.0133240456, -0.0060647381, 0.0863765702, -0.0083291698, -0.0032538895, -0.0681035966, -0.0825434476, -0.0313476063, 0.0765574723, 0.0361258872, 0.09855856, -0.007561232, 0.0628002286, -0.0389350951, 0.0757698417, 0.0873742327, 0.0403003171, 0.1535350084, 0.0067932941, -0.0780277103, -0.0312688462, -0.0627477244, 0.0164745599, -0.1470239609, 0.0072658714, -0.0132977916, 0.0656356961, -0.0653206408, 0.0293260273, 0.0497256033, -0.001288921, -0.0478878021, 0.0219879579, 0.1032843292, 0.0079222284, -0.0053394637, 0.0286696702, 0.0416917913, -0.11373353, 0.0798130035, -0.0759273693, 0.0071871085, -0.0142035643, -0.0721992627, -0.0474677347, -0.0092415055, 0.0484391414, -0.0152668627, 0.0086114034, -0.1427182555, -0.1153087839, 0.0452361219, 0.0284596365, -0.0243508425, 0.0474939868, -0.0110399239, -0.1150987521, -0.0646905378, -0.0187849365, 0.0597022288, -0.0639029145, -0.0580744632, 0.0059039309, 0.0740370601, 0.0620651133, 0.1219248623, -0.0091693066, -0.1390426606, 0.0045091724, 0.0660557598, 0.0073971427, -0.0242589526, 0.0587045662, -0.0472839549, 0.128540948, -0.0566567294, 0.0319514573, 0.0315838978, 0.049226772, 0.0333691873, -0.0558165945, 0.0389350951, 0.0634303316, -0.0210559312, 0.0865866095, -0.0393289067, -0.0944628939, -0.1610962451, -0.0660557598, 0.0699939057, 0.0770300478, 0.028774688, -0.0141510554, 0.0496993475, 0.086954169, 0.0776076466, 0.0754022822, -0.0156212952, 0.0380687043, -0.1310613602, 0.0525085554, -0.0262017697, -0.0107708173, 0.050644502, -0.0452361219, 0.0526398271, -0.0184830111, -0.0206227358, 0.0048209419, -0.0869016573, -0.0018985125, -0.0648480654, -0.0611199588, 0.0222242456, -0.0026123007, 0.0069639473, 0.0132452827, -0.013691606, -0.0550814755, -0.0008926454, -0.0000387661, -0.0780277103, -0.056131646, -0.0146367596, -0.0071542906, 0.0036755989, 0.0058711129, 0.0337630026 ]
711.3732
Gustavo Murgida
D.A. Wisniacki, G.E. Murgida, P.I. Tamborenea
Quantum control using diabatic and adiabatic transitions
3 pages, 3 figures
null
10.1063/1.2836223
null
cond-mat.mes-hall cond-mat.str-el
null
We exploit the concept of Landau-Zener transitions at avoided energy crossings as a quantum-control tool. In an avoided crossing the two quantum states interchange their characteristics as an external parameter is varied. Depending on the rate of change of the parameter it is possible to control the final state. We use this simple idea to travel along the energy spectrum of a realistic system: two interacting electrons confined in a quasi-one-dimensional semiconductor system.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:19:59 GMT" } ]
2009-11-13T00:00:00
[ [ "Wisniacki", "D. A.", "" ], [ "Murgida", "G. E.", "" ], [ "Tamborenea", "P. I.", "" ] ]
[ 0.0405105725, 0.0455777831, -0.0411067158, 0.0560915619, -0.0477184765, 0.0454422943, -0.051024355, 0.1040539145, -0.0821050406, -0.0295632351, 0.0255528241, -0.0261218678, 0.0073162909, 0.0656840354, 0.0589638837, -0.0208785273, 0.0360937007, 0.1000435054, 0.1079559401, 0.0959789008, -0.0217456426, -0.0995015576, 0.0014869684, 0.0721332058, -0.074300997, -0.1148928627, 0.0237373002, 0.0199165698, 0.1558640897, -0.0256476644, 0.1273576617, -0.0733254924, -0.0330587961, -0.0800456405, 0.0179113634, 0.1054629758, -0.0310535897, 0.0488836616, -0.1600912809, -0.0707241446, -0.0457132682, -0.1060049236, -0.0805333927, 0.1170606539, 0.0395079702, 0.0377466418, -0.0044846153, 0.0327336267, 0.0515934005, -0.0488565639, 0.0556038097, 0.0053551183, 0.0141854752, -0.0862238407, -0.042380292, -0.0323813632, -0.0007938684, 0.0544928201, -0.0372588895, 0.0002586952, -0.0614026487, -0.0579341836, -0.0076211365, 0.0229921211, -0.0351994894, 0.0191307459, -0.1033493802, 0.0486668833, -0.0603187531, -0.0221385546, -0.0219082274, 0.0680144057, 0.0531921461, -0.0464990921, -0.0277477112, 0.0431390181, -0.0720248222, 0.0158384144, -0.0011474044, 0.0247128047, 0.0413776897, -0.0615110397, 0.0115163838, -0.091480732, -0.0765771791, -0.0218675807, -0.0209191721, -0.0293464549, -0.0997725278, -0.1060049236, 0.0575548224, 0.0605355315, -0.1027532443, 0.0375027657, 0.0002762662, -0.0068691843, 0.1617171317, 0.0189410634, 0.0584761314, -0.0339259133, -0.0194694623, -0.0430577286, 0.1367875487, 0.0344407633, 0.1539130807, -0.0673640743, -0.0125731817, 0.0214611199, 0.0121667208, 0.0540592596, 0.0830263495, -0.0598851964, -0.0015758816, 0.070561558, 0.0254444331, -0.0919142887, 0.0525960028, -0.1005312577, 0.0272870548, 0.0155267948, -0.0946782231, 0.0139145013, 0.031514246, -0.0544386245, 0.0102224844, -0.0525418073, 0.0579341836, -0.1588989943, -0.0924562365, 0.0917517096, 0.152612403, 0.0336820371, -0.0095179528, -0.1042706966, -0.0091792354, -0.0954911485, 0.1057339534, 0.0677434355, 0.0001062725, 0.0294548459, 0.0540050678, 0.0276528709, 0.1257318109, 0.0035192715, 0.0284793396, 0.0650336966, 0.1051378101, 0.0657382309, 0.0054770568, 0.0399415307, -0.0217320938, 0.0316768289, -0.0006355181, 0.019374622, 0.0564709269, -0.0653588623, 0.0113199279, 0.0261896122, 0.0365814529, -0.0757100657, -0.0044710669, 0.060589727, -0.0174236111, -0.020539809, 0.0810753405, -0.0991763845, -0.0106086219, 0.0890961662, -0.0853025317, 0.0233579371, -0.0621613748, -0.1002060845, -0.0191713925, 0.0311077852, 0.0869825706, -0.0433016047, -0.0157435741, -0.1406895667, -0.0168545656, 0.0469597504, 0.0353891701, 0.0175861958, 0.0155809904, 0.024658611, -0.039535068, -0.1159767583, -0.0587471053, 0.0193339754, -0.0700738057, -0.0315684415, -0.0618904009, 0.1929333061, 0.0234798752, 0.1045958623, -0.0000859495, -0.029319359, 0.044819057, 0.0785823837, 0.0895839185, -0.02557992, 0.0367440395, -0.0606439225, 0.086711593, -0.0614026487, -0.0531108528, 0.0918601006, 0.0582051575, -0.014348059, -0.0398873352, -0.0157706719, 0.0284522418, 0.0553599335, -0.0009094556, -0.0207430404, -0.0116586452, 0.0278831981, 0.062920101, 0.0222062971, 0.1073056012, 0.0838934705, -0.0886084139, -0.0167326275, 0.0280999765, 0.0530566573, 0.0640039966, -0.0028028847, -0.0239134319, 0.0454693921, 0.0076482338, 0.0770649314, 0.0173965134, 0.0111912154, -0.0392911918, -0.0075940392, -0.0098634437, 0.0008438292, 0.032923311, -0.1157599837, -0.0078785615, -0.0388847329, -0.042380292, 0.0533276312, -0.0756558701, -0.0166513361, -0.036283385, 0.0700738057, -0.0408899374, -0.0687731355, -0.0052433419, 0.0236560069, -0.0252412036, 0.0573922358, -0.0076346849, 0.0162855219, -0.0154184056, 0.0564709269 ]
711.3733
Craig Sooman Mr
C. R. Gilson, J. J. C. Nimmo and C. M. Sooman
On a direct approach to quasideterminant solutions of a noncommutative modified KP equation
null
J. Phys. A: Math. Theor. 41 (2008) 085202
10.1088/1751-8113/40/14/007
null
nlin.SI
null
A noncommutative version of the modified KP equation and a family of its solutions expressed as quasideterminants are discussed. The origin of these solutions is explained by means of Darboux transformations and the solutions are verified directly. We also verify directly an explicit connection between quasideterminant solutions of the noncommutative mKP equation and the noncommutative KP equation arising from the Miura transformation.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:24:29 GMT" }, { "version": "v2", "created": "Fri, 22 Feb 2008 11:40:35 GMT" } ]
2009-11-13T00:00:00
[ [ "Gilson", "C. R.", "" ], [ "Nimmo", "J. J. C.", "" ], [ "Sooman", "C. M.", "" ] ]
[ 0.0058250022, 0.0368829742, -0.0042087603, 0.0219939556, -0.019786723, -0.0364650376, -0.0281324107, -0.0160905886, -0.0961778387, 0.017853763, 0.0093056373, -0.0748107955, -0.0715717748, 0.0310840942, 0.0097301053, 0.0144319003, 0.0132368607, -0.0564737916, 0.1113803163, 0.1552637368, 0.0857294053, -0.0969614759, 0.0641011447, 0.0404615626, 0.0171093121, -0.0668177381, 0.0022921255, -0.0639444217, 0.0685417354, -0.026904719, 0.1052679792, -0.0196691789, -0.134262383, -0.0856771618, -0.0646235719, 0.1336354762, -0.0345320776, 0.1365610361, -0.1437704563, -0.008992184, -0.0153722595, -0.0407488942, -0.1440839171, -0.0170962512, -0.1136789694, 0.0278450791, -0.0672356784, 0.0121789565, -0.0365172811, -0.0894386023, -0.0304049458, 0.0556379147, 0.0385024808, -0.104432106, -0.1409493834, -0.0704224482, -0.039442841, -0.0210535955, -0.0009224009, -0.022307409, 0.0917372555, -0.1812803447, -0.013752752, 0.1028125957, -0.1050067693, 0.0110361595, 0.0141315078, 0.0079734614, -0.1114847958, -0.0509361178, -0.0423161611, 0.1203659698, 0.0501524881, 0.052346658, -0.0351328626, 0.004979332, -0.0222943481, 0.1563085914, -0.0074053281, 0.0825426355, 0.1591296643, -0.0195777547, 0.0024684428, 0.0150849279, -0.0551154949, 0.0337745659, -0.0794081017, 0.0434916094, -0.1125296429, 0.0106835244, 0.0101611027, 0.0431259163, -0.0101676332, 0.0290466491, 0.1249632835, -0.0311885774, -0.0107488269, -0.0025696619, 0.0502047278, 0.0588246882, -0.0725643784, 0.0177884605, 0.1158731431, 0.0407488942, 0.1113803163, 0.0652504787, -0.0085546561, -0.0676536188, -0.0790946484, 0.0202177204, 0.0189508479, 0.0121528357, 0.0065433322, 0.0926776156, 0.0002563132, -0.0122246686, -0.0595560782, -0.1009318829, -0.0127732111, 0.1156641766, -0.0879758224, -0.0203222055, 0.0248019714, -0.032808084, 0.0505704246, -0.0179321263, 0.0169917662, -0.0689596683, -0.0539139248, -0.0266173873, 0.0628995746, 0.0253113341, -0.0803484619, 0.0020864217, -0.0608098917, 0.0267218724, 0.0953419656, -0.0559513681, 0.0788856819, 0.0248542149, 0.067078948, 0.0552199781, -0.0217588656, 0.0013787036, -0.0307183973, 0.0488464311, 0.0002603946, -0.1021856889, -0.0384763628, -0.0399652645, -0.0097301053, -0.0146800512, 0.0652504787, -0.0150849279, -0.0680193081, -0.0417153761, -0.0147453537, 0.0077253114, 0.0505965464, 0.0394689627, 0.0858338922, 0.0280018058, 0.024122823, 0.0253113341, 0.0342186242, -0.0076730694, 0.005456042, -0.0756466687, -0.0151763512, -0.0945583358, 0.0725121349, -0.1180673167, -0.1727126241, 0.0146147478, 0.0009395428, -0.0164171029, -0.0587724447, -0.1159776226, -0.1881763041, -0.0083913989, -0.0120679419, -0.0338790491, -0.0170962512, 0.0457902662, 0.047148563, 0.0016717495, -0.0319199674, 0.0661908314, 0.059921775, -0.007594706, 0.0232085865, -0.0014701274, -0.000388143, 0.1079323292, -0.0147322929, -0.0360209793, 0.0898042992, 0.0769004822, 0.0405399278, -0.0462082028, 0.0364911593, -0.0527645946, 0.0703702047, 0.0163256787, -0.0065727187, 0.0040193824, 0.0352373458, 0.0242534298, -0.0654072016, 0.0031639168, 0.0245930031, 0.1006706655, 0.0691163987, 0.0908491388, 0.0428124629, 0.0385286026, -0.0017419499, 0.007718781, -0.0536004715, 0.0340357758, -0.0919462293, 0.0827516019, -0.0283675008, 0.0155028654, 0.0120744724, -0.0230126772, 0.0214584731, -0.0002554969, 0.0323640257, -0.0050087185, 0.0590858981, -0.0107814791, 0.0080452943, 0.0181019139, -0.0000944339, -0.0151241096, 0.0153591987, -0.034714926, -0.0965435356, 0.0068894369, -0.0473052897, 0.0568917282, -0.0079081589, 0.016404042, -0.0932522789, -0.0019786723, -0.0420288295, -0.0359164961, -0.1022901759, -0.0268263556, -0.0766915083, 0.0997825488, 0.0407488942, 0.0705791786, -0.0701089948, 0.0402003527 ]
711.3734
Hannes Horst
Hannes Horst, Poshak Gandhi, Alain Smette, Wolfgang J. Duschl
The mid IR -- hard X-ray correlation in AGN and its implications for dusty torus models
accepted for publication in Astronomy & Astrophysics, 13 pages, 4 figures
null
10.1051/0004-6361:20078548
null
astro-ph
null
Context: We investigate mid-infrared and X-ray properties of the dusty torus invoked in the unification scenario for active galactic nuclei. Aims: We use the relation between mid IR and hard X-ray luminosities to constrain the geometry and physical state of the dusty torus. Methods: We present new VISIR observations of 17 nearby AGN and combine these with our earlier VISIR sample of 8 Seyfert galaxies. Combining these observations with X-ray data from the literature we study the correlation between their mid IR and hard X-ray luminosities. Results: A statistically highly significant correlation between the rest frame 12.3 mircon (L_MIR) and 2-10 keV (L_X) luminosities is found. Furthermore, with a probability of 97%, we find that Sy 1 and Sy 2 have the same distribution of L_MIR over L_X. Conclusions: The high resolution of our MIR imaging allows us to exclude any significant non-torus contribution to the AGN mid IR continuum,thereby implying that the similarity in the L_MIR / L_X ratio between Sy 1s and Sy 2s is intrinsic to AGN. We argue that this is best explained by clumpy torus models. The slope of the correlation is in good agreement with the expectations from the unified scenario and indicates little to no change of the torus geometry with luminosity. In addition, we demonstrate that the high angular resolution is crucial for AGN studies in the IR regime.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 15:03:01 GMT" }, { "version": "v2", "created": "Wed, 28 Nov 2007 08:18:50 GMT" } ]
2009-11-13T00:00:00
[ [ "Horst", "Hannes", "" ], [ "Gandhi", "Poshak", "" ], [ "Smette", "Alain", "" ], [ "Duschl", "Wolfgang J.", "" ] ]
[ -0.0550502278, 0.0270581692, -0.0271073226, -0.0542637967, -0.0062760948, 0.1298595518, 0.0313589685, 0.0195133388, -0.0443596691, 0.0219340753, -0.1059716865, -0.0507248528, -0.0410910621, -0.0255098827, 0.005025791, 0.094273515, -0.0189480912, 0.0643891022, -0.0261734333, 0.0737771392, -0.0438681506, 0.0075325421, 0.0235806666, -0.0029936633, -0.1523711681, 0.0020152316, -0.0338902958, 0.082722798, 0.1471610516, -0.0165027808, -0.0112865251, -0.0237281229, -0.0205701068, -0.1197342426, -0.1243545339, 0.1555168927, 0.0426393487, 0.084934637, -0.0566722415, -0.0307691451, -0.0008939518, 0.0297615286, -0.0261980109, -0.0098488294, -0.0061163506, -0.0961412936, 0.0191078354, -0.0737279803, 0.0326860733, -0.0380682163, -0.032907255, 0.035020791, -0.0125091812, 0.0037539832, -0.1413611174, -0.0657653585, 0.0211107787, 0.0524943247, -0.0881786719, -0.0820838213, -0.1217003241, -0.1098055467, 0.0916193053, -0.0049029109, -0.0264929216, -0.0420003757, 0.0449003428, 0.0396656543, -0.0247971788, 0.0079011824, 0.040845301, -0.0195870679, -0.0419512242, -0.0636518225, 0.0956497714, -0.0260997061, -0.0185917392, 0.0126074851, -0.0210862029, 0.0264191944, 0.0541163385, -0.004147199, -0.0127549414, 0.0208773073, -0.0166748129, -0.0389529504, -0.0170803163, 0.0687144771, -0.0975667015, -0.0079134703, 0.0953548551, 0.0516095869, -0.0032563193, -0.0670924634, 0.0429342613, -0.1160969958, 0.0604569465, -0.1161952987, 0.169574365, 0.0159252454, 0.0353648551, -0.0168591328, 0.0175718367, -0.1048903465, 0.0591789931, -0.0041594869, -0.0240844749, -0.0339148715, 0.0533299074, 0.0064327666, 0.1294663399, -0.0465469323, -0.0026204155, 0.077365227, -0.1149173528, -0.013406205, -0.1109851897, -0.0157409236, -0.016662525, 0.0115077095, 0.005025791, -0.0642907992, 0.0470138788, 0.0674856827, 0.0640941933, -0.0084602861, 0.0278937537, -0.0978124589, -0.1809776276, -0.0214425549, 0.1320222467, -0.070975475, -0.0374292396, 0.009965566, -0.1019412279, -0.0476774275, 0.0286556091, -0.0593756028, 0.0114216935, 0.0702873468, 0.0409927592, 0.0112865251, 0.0416808873, -0.0474316701, 0.0804618075, 0.0122818537, -0.0538214296, -0.0475299731, -0.0004369919, 0.0463011749, -0.0585400201, -0.0513638295, 0.0457850769, -0.1096089333, -0.0076799984, -0.111280106, 0.0047861747, 0.0456621982, -0.0357826464, -0.1272053421, 0.0049459189, 0.0129146855, -0.0789380968, 0.0484638624, -0.0034437112, 0.0875888467, -0.0451706797, -0.0362987444, -0.1159003899, -0.045588471, -0.1227816716, -0.0047093751, -0.0021949436, -0.0326369219, 0.0023577595, 0.0603094921, -0.0432783253, -0.0221798345, -0.0031165434, -0.0250920895, -0.0148807643, 0.031752184, 0.0256327614, -0.0788889453, -0.046129141, 0.0242687948, -0.0219340753, 0.068861939, 0.057851892, -0.0452198312, -0.0389529504, 0.055738356, 0.0622755699, 0.1635778248, -0.0972226337, -0.0647823215, -0.0494223237, 0.0418774933, -0.1264189184, 0.0997785404, 0.0661585778, 0.0968785733, 0.0445562787, -0.0608501621, -0.0187391955, -0.0854753107, 0.0972226337, -0.0279920585, -0.0340623297, 0.0673382282, 0.0825753435, -0.0284835771, -0.0290734023, 0.0254361536, -0.0243916754, -0.0528383888, -0.0830177069, 0.0449003428, 0.1211104989, 0.0249200575, -0.0050903028, 0.0576552823, 0.0296632256, 0.0584908687, 0.0545587093, 0.0588840842, 0.1174732521, -0.0329564102, 0.0373800881, -0.0297123771, 0.0438927263, 0.049201142, -0.0915701538, -0.0605552495, 0.0397885367, -0.014991357, 0.1163919121, -0.0246128589, -0.0061992947, -0.121995233, 0.023285754, 0.0695992187, -0.0470630303, -0.0276479945, -0.0023439354, -0.0032962554, -0.0352665521, -0.0195256285, -0.0296878014, -0.0171663314, 0.0478740372, 0.0226959307, -0.0780042037, -0.0400097184, -0.0342835113, 0.0267141052 ]
711.3735
Ho-Chih Lin
H.-C. Lin, A. J. Fisher
Local entanglement of multidimensional continuous-variable systems
RevTex, 11 pages, 3 figures (13 files)
Phys. Rev. A 78, 012349 (2008)
10.1103/PhysRevA.78.012349
null
quant-ph
null
We study the `local entanglement' remaining after filtering operations corresponding to imperfect measurements performed by one or both parties, such that the parties can only determine whether or not the system is located in some region of space. The local entanglement in pure states of general bipartite multidimensional continuous-variable systems can be completely determined through simple expressions. We apply our approach to semiclassical WKB systems, multi-dimensional harmonic oscillators, and a hydrogen atom as three examples.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:37:42 GMT" } ]
2008-08-01T00:00:00
[ [ "Lin", "H. -C.", "" ], [ "Fisher", "A. J.", "" ] ]
[ -0.0706357658, 0.0509826504, 0.0364724062, 0.070793204, 0.0220277589, -0.0261866618, 0.0657028109, -0.0155860493, -0.1307758838, 0.0791372508, 0.0861168578, -0.0004776344, -0.038728971, 0.0208207574, 0.1180761307, 0.0627640262, -0.0114271455, 0.1179711744, 0.1303560585, 0.062606588, -0.0229592491, -0.0557319336, 0.0676445067, 0.0203090943, -0.0467843898, -0.0999186486, 0.0226312596, 0.0520846955, 0.1088399589, -0.0554695427, 0.1210149154, -0.0278134886, -0.0715278983, -0.0576736331, -0.0467056707, 0.2733068764, -0.0414316021, 0.0574637167, -0.0830731168, 0.014142897, -0.0375219733, 0.0752013773, -0.0342945568, 0.027288707, 0.1010731682, -0.0607698485, -0.0755162463, -0.0266852062, -0.0335860997, -0.0086851558, -0.0883734301, 0.0041687437, 0.005342945, -0.1400120556, -0.0404607542, 0.029676469, -0.0238776188, 0.0639185458, -0.0022795254, -0.0814987719, -0.0732071996, -0.1064784303, -0.0329563618, 0.1120936126, -0.1602686793, 0.0030519401, -0.0060612415, 0.0313295349, -0.0035554036, 0.0551546738, -0.0884783864, 0.0270000752, -0.0281808376, 0.0400146917, 0.0670672432, 0.0214111395, -0.0444753431, 0.0145233646, -0.0613995902, 0.0825483352, 0.090577513, -0.006294114, 0.0803442523, -0.0197187141, -0.0432945825, 0.0114927441, -0.0657552853, 0.0196662359, -0.0596153289, 0.0165962558, 0.070793204, 0.0415103212, -0.0605074577, -0.0496706925, 0.0547873266, -0.0882684663, 0.0638135895, -0.0712130293, -0.0083440468, 0.0291516855, -0.0365511216, -0.0294927936, -0.0047164857, -0.0725774616, 0.09509065, -0.0651255473, -0.049854368, 0.0599826761, 0.0119322492, 0.0535278469, 0.0826532915, -0.0431109071, -0.0239956938, 0.0270525534, -0.023562748, -0.0718427673, -0.0816562027, -0.023759542, -0.0491459109, 0.0746765956, 0.0055823773, -0.092046909, 0.0861168578, 0.0041687437, -0.0506415404, -0.0060940403, -0.0048050429, -0.0211487468, -0.0397522971, 0.0653879419, 0.0918894708, 0.0248353463, -0.0574112386, -0.0480176285, -0.102699995, -0.0038899526, 0.0081013348, -0.016819289, 0.0120372055, -0.0628689826, 0.0358426683, 0.0341108814, 0.0191283338, -0.0115452223, 0.0290204901, 0.0672246814, 0.0009380493, 0.0567290224, 0.087533772, -0.0236939434, -0.0238513798, -0.0157959629, -0.0255569238, -0.0512450412, 0.0185641926, -0.0543150231, 0.0436619297, 0.1301461458, 0.0715803728, -0.0409330614, 0.0288105775, 0.0913646892, -0.0297289472, -0.014313451, 0.0154548539, 0.0166618545, 0.0330088399, -0.025753716, -0.0252814125, -0.1008632556, -0.0538427159, -0.0388076901, -0.038755212, 0.0348193385, 0.0208601169, 0.0215292145, 0.0586182401, -0.1416913569, -0.0640235022, -0.0157434847, 0.0099643134, -0.0080291769, 0.0409592986, 0.003542284, -0.033402428, 0.0985017344, 0.0694812462, 0.0348193385, 0.0535278469, -0.0107055698, -0.0514549538, 0.1506126672, 0.0695337206, 0.0578835458, 0.0873763412, 0.050877694, 0.0578835458, 0.1374931037, 0.0193382464, -0.086904034, 0.0035816426, -0.003942431, 0.0517435856, 0.0293353591, -0.0922043398, 0.0639185458, 0.0487785637, 0.0526619554, -0.0596153289, -0.0165700167, 0.0299650989, 0.02623914, -0.014142897, 0.102699995, -0.1542861462, 0.0175671056, -0.1372831911, 0.0093936129, -0.0102529442, 0.0644433275, -0.0000229849, 0.0494083017, 0.0559943281, 0.0805016831, -0.0235889871, 0.0020663324, 0.0006473688, -0.128886655, 0.0074453563, -0.0521634109, 0.0489097573, -0.0137099512, 0.0221983138, 0.0212930627, -0.0487260856, 0.04586602, -0.0141035384, -0.0191545729, -0.0748865083, -0.1353939623, -0.0250190217, -0.0135918753, 0.0001406254, 0.0504841059, 0.0006826277, 0.0064318692, -0.0085867587, 0.0827582479, 0.0259898696, -0.0849098563, -0.1196504831, 0.1136679575, -0.0404607542, -0.0587231964, -0.0006531086, -0.0156910066 ]
711.3736
Pierre de la Harpe
Martin R. Bridson, Pierre de la Harpe, and Victor Kleptsyn
The Chabauty space of closed subgroups of the three-dimensional Heisenberg group
Minor edits. Final version. To appear in the Pacific Journal. 41 pages, no figures
null
null
null
math.GR
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
When equipped with the natural topology first defined by Chabauty, the closed subgroups of a locally compact group $G$ form a compact space $\Cal C(G)$. We analyse the structure of $\Cal C(G)$ for some low-dimensional Lie groups, concentrating mostly on the 3-dimensional Heisenberg group $H$. We prove that $\Cal C(H)$ is a 6-dimensional space that is path--connected but not locally connected. The lattices in $H$ form a dense open subset $\Cal L(H) \subset \Cal C(H)$ that is the disjoint union of an infinite sequence of pairwise--homeomorphic aspherical manifolds of dimension six, each a torus bundle over $(\bold S^3 \smallsetminus T) \times \bold R$, where $T$ denotes a trefoil knot. The complement of $\Cal L(H)$ in $\Cal C(H)$ is also described explicitly. The subspace of $\Cal C(H)$ consisting of subgroups that contain the centre $Z(H)$ is homeomorphic to the 4--sphere, and we prove that this is a weak retract of $\Cal C(H)$.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:26:54 GMT" }, { "version": "v2", "created": "Tue, 18 Nov 2008 11:28:45 GMT" } ]
2008-11-18T00:00:00
[ [ "Bridson", "Martin R.", "" ], [ "de la Harpe", "Pierre", "" ], [ "Kleptsyn", "Victor", "" ] ]
[ -0.0628755391, -0.0081304582, 0.1009330004, 0.0779601336, 0.0721477196, -0.0027620492, 0.0488058105, 0.0156381577, -0.0773604438, -0.0303767752, -0.0060199983, -0.0175294969, -0.0332829803, 0.0566018261, 0.0723322406, 0.0115556298, 0.0206432901, 0.0685956925, 0.1361765116, 0.0963199735, 0.0360507965, -0.0644901022, 0.0303767752, 0.0153729077, -0.0305612944, 0.0892620459, 0.0414941646, 0.0151537899, 0.0908766091, 0.0818812028, 0.0548950061, -0.0312993787, 0.0015367141, -0.0107252849, -0.1024091691, 0.1218761355, -0.074269712, 0.1683754325, 0.0021335243, 0.0923527777, 0.0480677262, 0.1564738303, 0.0222001858, -0.0426474214, 0.0808202103, -0.0340671949, 0.005575995, 0.0759765357, -0.0221886542, -0.0625987574, -0.1001026556, 0.063936539, 0.0613993704, -0.0765300989, -0.1049924642, 0.0573860407, -0.0765762255, 0.0097392509, 0.0201819874, -0.041724816, -0.0070521631, -0.0453691073, -0.0692415163, 0.0646746233, -0.0492209829, -0.0174141712, -0.0751000568, -0.0356586874, -0.0110135991, 0.0698873401, -0.0696105585, 0.058631558, 0.0006317683, 0.0433393754, -0.0077037527, 0.0363737084, 0.0239416026, 0.0421861187, -0.0364429019, -0.0092145186, 0.0245182309, 0.0582163855, 0.0783753097, 0.0306996852, -0.0678114742, -0.0562789142, 0.0265248977, 0.0763455778, -0.1203077137, -0.0259943996, 0.095212847, -0.0042612823, -0.1059150696, -0.0230881944, 0.0382650495, -0.0787904784, 0.0149577362, -0.0089953998, 0.0061180252, 0.0164223723, 0.0033992233, 0.0152575821, 0.0271476563, -0.063890405, 0.1221529171, 0.0838186741, -0.0006202357, 0.0657356158, -0.048206117, -0.0179562028, 0.0087013198, 0.036143057, -0.0546182245, 0.062737152, 0.03376735, -0.0104658017, -0.0134008396, -0.0668427423, -0.0608919412, 0.1164327711, -0.0338365436, 0.0043045296, 0.1438341439, -0.0507432818, 0.0042756982, -0.0154767008, -0.0177255515, -0.123167783, -0.0171604548, 0.0371809863, 0.0625987574, 0.0107137524, -0.0552640483, -0.1037008166, 0.0559098721, 0.0074096727, 0.0023166039, -0.0643978417, -0.0230881944, -0.0232957806, -0.0034165222, 0.0108060129, 0.1418966651, -0.0027735818, 0.0607996807, 0.0980729237, -0.0387032852, 0.1629320681, 0.0669811368, 0.1119120046, -0.0719170719, 0.0153959729, 0.1481703818, 0.0098257447, -0.0744081065, -0.1163405105, 0.0396950878, 0.0953973681, 0.0087878136, -0.0348283425, 0.1199386716, 0.018913405, 0.0218311436, -0.0052300179, 0.0951205865, 0.0269631352, 0.0003086763, -0.0009557612, -0.0542953126, -0.1012097821, -0.0495438948, -0.0780523941, -0.083634153, 0.0141965868, 0.0494977646, 0.0547566153, -0.0706254244, -0.0472143181, -0.0402255841, -0.0077152853, 0.0082111862, 0.1035162956, 0.0490825921, -0.037642289, -0.1378372014, 0.0613071099, 0.004535181, -0.0551717877, 0.029823212, 0.0855254978, -0.141804412, 0.0335366987, 0.0262711812, 0.1218761355, 0.0052242517, -0.0643978417, 0.0500974581, 0.0815582946, 0.0648591444, -0.0530036651, 0.0333752409, 0.0336750895, 0.0891697854, 0.0052703819, -0.0152460495, 0.0900923908, 0.0841877162, 0.0462225191, -0.0481138565, -0.0423937067, -0.0415402949, -0.0876013562, 0.0262019858, 0.056924738, -0.0069541363, 0.0238954723, -0.0428088792, 0.0154882334, -0.0492209829, 0.130271852, -0.0125243645, 0.0661507919, 0.0705331638, -0.0081938868, 0.0201704558, 0.0880165324, 0.0064467033, -0.034759149, 0.0905998275, 0.0305612944, 0.0575705618, 0.002668347, -0.0709483325, -0.0327986144, -0.0262019858, 0.0037394341, 0.0373655073, 0.0079690022, -0.0328908749, -0.0879703984, -0.0690569952, 0.0196514893, 0.0795746967, 0.0490825921, 0.0503742397, -0.043639224, -0.0186481569, -0.026063595, -0.0156266242, 0.0016952869, -0.0253485758, 0.1145875603, 0.0375500284, -0.0209316034, -0.0571092591, 0.1215071008 ]
711.3737
Heinrichs Jean
J. Heinrichs
Anomalous scaling of conductance cumulants in one-dimensional Anderson localization
null
J. Phys.: Condens. Matter 16 (2004) 7995-8005
10.1088/0953-8984/16/45/021
null
cond-mat.mes-hall cond-mat.dis-nn
null
The mean and the variance of the logarithm of the conductance ($ln g$) in the localized regime in the one-dimensional Anderson model are calculated analytically for weak disorder, starting from the recursion relations for the complex reflection- and transmission amplitudes. The exact recursion relation for the reflection amplitudes is approximated by improved Born approximation forms which ensure that averaged reflection coefficients tend asymptotically to unity in the localized regime, for chain lengths $L=Na\to\infty$. In contrast the familiar Born approximation of perturbation theory would not be adapted for the localized regime since it constrains the reflection coefficient to be less than one. The proper behaviour of the reflection coefficient (and of other related reflection parameters) is responsible for various anomalies in the cumulants of $\ln g$, in particular for the well-known band center anomaly of the localization length. While a simple improved Born approximation is sufficient for studying cumulants at a generic band energy, we find that a generalized improved Born approximation is necessary to account satisfactorily for numerical results for the band center anomaly in the mean of $\ln g$. For the variance of $\ln g$ at the band center, we reveal the existence of a weak anomalous quadratic term proportional to $L^2$, besides the previously found anomaly in the linear term. At a generic band energy the variance of $\ln g$ is found to be linear in $L$ and is given by twice the mean, up to higher order corrections which are calculated. We also exhibit the $L=$independent offset terms in the variance, which strongly depend on reflection anomalies.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:33:14 GMT" } ]
2009-11-13T00:00:00
[ [ "Heinrichs", "J.", "" ] ]
[ -0.0485353656, 0.0556721725, 0.0616660751, 0.0265153963, 0.0024620078, 0.0555197857, -0.0356078409, -0.0971723199, -0.0775651485, 0.0054160999, -0.0275059137, 0.0338807851, -0.031391792, 0.0905688703, 0.0689298734, 0.0556721725, -0.0289789904, 0.0507957786, -0.0022381889, 0.0842701942, 0.0484083742, -0.0569928624, -0.0032699781, -0.0008167009, -0.0218675826, -0.0941245779, 0.0664408803, 0.0020667531, 0.1362342685, -0.0669488311, 0.0490687191, -0.0257915556, -0.0515577123, -0.0889434069, -0.1564509869, 0.1274974048, 0.020940559, 0.0708093122, -0.0587199181, 0.0363443792, -0.100321658, -0.0233279616, -0.0986453965, 0.1139857247, 0.0868607759, -0.0066986931, -0.0747205913, 0.0326108895, 0.0583135523, -0.005171645, -0.0630883574, 0.0319251455, 0.085184522, -0.0306044556, -0.0756349117, -0.0249915216, 0.0822383612, 0.1022519022, 0.0088638635, -0.1008804142, -0.0283948388, -0.1392820179, -0.0191500075, -0.0194293857, -0.081070058, -0.0384270065, -0.0615136847, 0.0297409277, 0.0935150236, 0.0762952566, -0.0538435243, -0.0772095844, 0.0376142748, -0.0613105036, -0.0681679323, 0.1172366515, -0.0541990958, -0.0005936756, -0.0970707312, 0.0796477795, 0.0307314452, -0.0265915897, 0.0016667364, -0.0215755068, 0.0818319991, -0.0278614834, -0.0042573209, -0.0853369087, 0.0136767635, -0.0179690067, 0.1161191463, -0.0563325174, -0.0025953467, 0.1419233978, 0.0175753385, -0.0805113092, 0.0679647475, 0.0239629075, 0.0267947726, -0.0551134199, 0.0728919432, -0.0180325005, 0.1007788256, -0.1083981916, 0.0592278764, -0.0086289328, -0.0836606473, -0.017270565, -0.0533863604, 0.0171054788, 0.1160175577, 0.0304266699, -0.0791906193, -0.010197252, -0.036725346, -0.0346427187, -0.0120766964, -0.0409413949, -0.0522180609, 0.0988485813, 0.0041938266, -0.0063145501, 0.0837114379, -0.0330172554, 0.0608533397, -0.0511767454, 0.0424398705, 0.0393667258, -0.1246528402, -0.0313409939, 0.1218082756, -0.0315187797, -0.0989501774, -0.1035725921, -0.1388756484, 0.0082352655, 0.0428970344, -0.0103559894, 0.0683203191, 0.01214654, -0.0064161415, 0.1227225959, 0.0737554654, -0.065221779, 0.0949373096, 0.0845749676, -0.0507957786, 0.0292329695, 0.0710124969, 0.0636979043, 0.0248137377, 0.0116893779, 0.0088067176, -0.08833386, 0.0500846356, -0.0813240409, 0.0631899461, 0.0337537937, 0.0254613832, -0.0172197688, 0.0803589225, 0.0220453665, -0.0897561386, -0.0368523374, 0.0471130833, 0.0252835974, -0.0700981691, -0.0517101027, -0.0180832967, -0.1588891894, -0.0318235531, -0.0488655381, -0.0746189952, -0.0677615702, 0.0470876843, -0.0031890224, -0.0763460547, -0.0769556016, -0.0202548169, 0.0512529388, 0.0629867613, -0.0406620204, 0.0024747069, 0.017130876, -0.1138841361, 0.0303504765, 0.0750253648, 0.0123560727, 0.0317981578, 0.014464098, -0.0291821733, 0.0617676638, 0.1434472799, 0.0705045387, -0.0482813865, -0.080003351, 0.0399000831, 0.0223755408, 0.046376545, -0.0112512643, -0.0044224076, 0.0016857849, 0.056230925, -0.0743142217, -0.0542498901, 0.0772095844, 0.0255756732, 0.0176515318, 0.0239629075, -0.038300015, 0.0474940501, 0.0042858939, 0.0859972537, -0.0431256145, -0.0241787899, 0.0285726245, -0.1175414324, 0.0208262689, 0.0323823094, 0.0465289317, 0.0394429229, 0.0154546155, -0.0258804485, 0.0797493681, 0.1058584005, 0.0223755408, 0.1222146377, -0.0630883574, -0.0003891036, 0.0049843355, 0.0803081244, 0.0298425183, 0.0149974534, 0.0145783881, 0.0444717035, -0.0401032679, 0.0510751531, 0.0531323813, 0.038985759, -0.0609041378, -0.0301218964, 0.0265915897, -0.0042001759, 0.0527260154, 0.0318997465, 0.0141466241, -0.0712156817, 0.0280900653, 0.1043345258, 0.0112258671, -0.0796985775, 0.024775641, -0.0052891104, -0.0130291171, -0.1051472574, 0.0821875706 ]
711.3738
Lars Kadison
Lars Kadison
Simplicial Hochschild cochains as an Amitsur complex
5 pages formatted for AGMF proceedings
null
null
null
math.RA math.KT
null
It is shown that the cochain complex of relative Hochschild A-valued cochains of a depth two extension A | B under cup product is isomorphic as a differential graded algebra with the Amitsur complex of the coring S = End {}_BA_B over the centralizer R = A^B with grouplike element 1_S, which itself is isomorphic to the Cartier complex of S with coefficients in the (S,S)-bicomodule R^e. This specializes to finite dimensional algebras, H-separable extensions and Hopf-Galois extensions.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:38:39 GMT" } ]
2007-11-26T00:00:00
[ [ "Kadison", "Lars", "" ] ]
[ -0.049431175, -0.0496290997, 0.0034543683, 0.1029197648, 0.0992087126, -0.0104156779, 0.0246661063, 0.0066118524, -0.0494559146, -0.0974274129, 0.0077189822, -0.1513118446, -0.0001212856, 0.0040079332, 0.0164646879, -0.005733571, -0.0510640368, 0.0488126688, 0.0637805685, 0.0760517716, 0.0174914114, -0.1090553626, 0.0838202313, 0.0910938904, 0.0244558137, -0.0310738515, 0.0429986902, 0.0434192754, 0.0450273976, -0.0059098457, 0.0451510996, -0.0359229557, 0.0505939722, 0.0382980295, -0.1334988028, 0.1654633135, 0.0200025551, 0.1469575465, -0.0009733773, 0.0539833941, 0.0059160311, 0.1016332656, -0.0402030349, -0.0068963664, 0.0067664799, 0.0030879022, -0.017206898, 0.0873828381, -0.0757548809, 0.0150421197, -0.0811482742, 0.1229099482, 0.0517567657, -0.0187036879, -0.1488378197, 0.0511629991, 0.0035966253, 0.0328304172, -0.0117763961, -0.075853847, -0.0476498716, -0.1154878512, -0.0315686576, 0.0401040725, -0.0638795272, 0.0196190793, -0.1052948385, 0.039262902, -0.0117392857, 0.0781794339, -0.0319645032, 0.0897084326, 0.0384217277, 0.0500496849, -0.047006622, -0.0189387202, -0.0225508083, 0.0710542202, -0.0091724768, 0.0647206977, -0.013025783, 0.0826326981, 0.093617402, -0.0659577176, 0.0574965216, -0.0656113476, -0.0335726254, 0.080356583, -0.1313216686, 0.0163409859, 0.0637310818, 0.0912918076, -0.0530432649, -0.0130505227, 0.0248887707, -0.0205344725, -0.0153266331, -0.0061294162, -0.0606138036, 0.0625435486, 0.0089436285, 0.006574742, 0.0419101156, -0.0015864735, 0.1070761383, 0.0471550636, -0.0047161249, 0.0306532662, -0.0917866156, -0.02867404, 0.0564574301, -0.0360466577, -0.1048000306, 0.093617402, 0.0869375095, -0.05734808, -0.106284447, 0.0255072787, -0.0775856674, 0.039262902, -0.0462149344, -0.0760022849, 0.0462396741, 0.0352797061, 0.0908464864, 0.0120794652, -0.0188150201, -0.1047010645, -0.023503311, -0.0624940693, 0.0508661158, -0.0409947224, -0.026051566, 0.0254825372, -0.0112692192, 0.0732313693, -0.0620487444, -0.0059469566, 0.0915886909, 0.0581892505, 0.0603169203, 0.008226159, 0.104107298, -0.0091044409, 0.0043048169, 0.0886693373, -0.088619858, 0.0245176647, -0.0596241914, 0.012716529, -0.038966015, -0.0622466654, 0.0211406108, -0.0278081279, -0.0808019117, -0.0229219142, -0.1156857759, -0.034092173, 0.0086158188, -0.0126423072, 0.0551214516, 0.0775361881, 0.0272885822, 0.009599247, 0.0240104888, 0.0071994355, -0.0737261772, 0.0268679969, -0.0268679969, -0.1484419703, -0.036590945, -0.0223034061, -0.1467596292, -0.0354776308, 0.0210540183, -0.0354528911, -0.1066802964, -0.1487388462, -0.0607622452, 0.0265463721, 0.0681348667, 0.0356260724, 0.0471550636, 0.0010081683, -0.1123210862, -0.0498517603, 0.0985654667, 0.028426636, 0.0512619615, 0.0754579976, -0.0648691431, 0.0463386327, 0.0700646117, 0.0511135161, 0.0535380691, -0.0712521449, 0.0055201859, 0.1367645264, 0.0563584678, -0.0687781125, 0.0288472231, -0.0737756565, 0.1425042897, 0.014460722, -0.0115413629, 0.0018555246, 0.0400793329, 0.0526968986, -0.0407720618, -0.0662546009, 0.0156235173, -0.030232681, -0.0079230899, 0.1234047562, -0.0493816957, -0.0760022849, -0.0001010874, -0.059970554, -0.0804555491, 0.0119372085, -0.0644238144, 0.0508661158, 0.0067355544, -0.0147328656, -0.0251485426, 0.0085354131, -0.0866901129, -0.1069771796, 0.0687286332, -0.0084055262, 0.0227858424, 0.0545276813, -0.065264985, 0.0037698075, 0.0041687451, 0.1108366698, 0.0226002894, -0.0503218286, 0.0072056204, -0.1107377112, -0.041266866, -0.0333252214, 0.0514598824, 0.0863437429, -0.0520041697, 0.006797405, -0.0248887707, 0.0649186224, -0.007855054, -0.0084550073, -0.0178130362, 0.1398323327, -0.0020658174, -0.0220312625, -0.0651660264, -0.0252475049 ]
711.3739
Alberto Moretti
A. Moretti (1), R. Margutti (1,2), F. Pasotti (1,2), A.P. Beardmore (3), S. Campana (1), G. Chincarini (2,1), S. Covino (1), O. Godet (3), C. Guidorzi (2,1) J.P. Osborne (3), P. Romano (2,1), G. Tagliaferri (1) ((1) INAF-OAB; (2) U. Bicocca; (3) U. Leicester)
When GRB afterglows get softer, hard components come into play
10 pages, accepted for publication in A&A
AIP Conf.Proc.1000:216-219,2008
10.1063/1.2943448
null
astro-ph
null
We aim to investigate the ability of simple spectral models to describe the GRB early afterglow emission. We performed a time resolved spectral analysis of a bright GRB sample detected by the Swift Burst Alert Telescope and promptly observed by the Swift X-ray Telescope,with spectroscopically measured redshift in the period April 2005 -- January 2007. The sample consists of 22 GRBs and a total of 214 spectra. We restricted our analysis to the softest spectra sub--sample which consists of 13 spectra with photon index > 3. In this sample we found that four spectra, belonging to GRB060502A, GRB060729, GRB060904B, GRB061110A prompt--afterglow transition phase, cannot be modeled neither by a single power law nor by the Band model. Instead we find that the data present high energy (> 3 keV, in the observer frame) excesses with respect to these models. We estimated the joint statistical significance of these excesses at the level of 4.3 sigma. In all four cases, the deviations can be modeled well by adding either a second power law or a blackbody component to the usual synchrotron power law spectrum. The additional power law would be explained by the emerging of the afterglow, while the blackbody could be interpreted as the photospheric emission from X-ray flares or as the shock breakout emission. In one case these models leave a 2.2 sigma excess which can be fit by a Gaussian line at the energy the highly ionized Nickel recombination. Although the data do not allow an unequivocal interpretation, the importance of this analysis consists in the fact that we show that a simple power law model or a Band model are insufficient to describe the X-ray spectra of a small homogeneous sample of GRBs at the end of their prompt phase.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:40:04 GMT" } ]
2009-06-23T00:00:00
[ [ "Moretti", "A.", "" ], [ "Margutti", "R.", "" ], [ "Pasotti", "F.", "" ], [ "Beardmore", "A. P.", "" ], [ "Campana", "S.", "" ], [ "Chincarini", "G.", "" ], [ "Covino", "S.", "" ], [ "Godet", "O.", "" ], [ "Guidorzi", "C.", "" ], [ "Osborne", "J. P.", "" ], [ "Romano", "P.", "" ], [ "Tagliaferri", "G.", "" ] ]
[ -0.0025722575, 0.0509528257, -0.0429260097, -0.0783237666, -0.0489585847, -0.0124515342, -0.0375415608, -0.0158292782, 0.0742854252, -0.0414054021, -0.0667073205, 0.0177736618, -0.1116774231, 0.0111116543, 0.0261494685, 0.0181600451, -0.0661588982, 0.0390870981, -0.0460669361, 0.053794615, -0.1038001776, -0.0617217198, -0.1161644608, 0.0598770455, -0.1537558734, -0.0663084686, -0.0512519591, -0.0048017553, 0.0922335833, 0.0238186996, -0.0063753352, -0.0351235457, -0.0553401522, -0.1598383039, -0.1249391139, 0.1159650385, 0.0193191972, 0.0021531556, 0.0257755481, -0.0346748419, 0.0595280528, -0.0332290195, -0.1130733937, 0.0158168133, -0.031808123, -0.0398349389, -0.0027046876, -0.0946765319, 0.0175119173, 0.0675050169, -0.0531963445, 0.043948058, 0.0325559638, -0.0198551491, -0.05558943, -0.026947163, -0.0060699671, 0.1144693568, -0.0209769085, -0.0584810786, 0.0263488926, -0.007023463, -0.0360458829, -0.0324562527, -0.0387381054, -0.0669565946, -0.0175742377, 0.0173124932, 0.0448205359, 0.0864502937, -0.0407074168, 0.0069673751, -0.005842499, -0.0332788751, 0.0013453328, 0.0993629918, 0.0668568835, 0.0154927494, 0.0534456223, -0.0264735315, 0.0338771455, -0.0184093248, -0.080417715, 0.0247908924, -0.0690006912, 0.0600266159, 0.0254764128, -0.006711863, -0.0750831217, -0.0084256623, 0.0626191273, -0.0249529239, -0.0179980136, -0.0372424275, 0.0251024924, -0.0294399634, 0.0099961264, -0.068252854, 0.1345114708, 0.0115416618, -0.0127506703, 0.0605251752, 0.0045805192, -0.0945269614, 0.1206514984, -0.0516508073, -0.0410314798, 0.0073537589, -0.0273210835, -0.0310104266, 0.1566475332, 0.0053252433, -0.0452443138, 0.0544926003, -0.08455576, -0.0489835106, -0.1370042711, -0.0300880913, -0.0667073205, 0.0276700761, -0.0260996111, 0.1012076661, -0.0195684768, 0.0407074168, 0.1035010368, 0.0085752308, 0.0409816243, -0.0911866128, -0.1049967185, -0.0295147467, 0.165222764, -0.1136716604, -0.0189452767, -0.0199174695, -0.0894915089, -0.0319576897, 0.0324063934, -0.0850543231, -0.0424523763, 0.0089865429, 0.0078336224, 0.0676545799, 0.0262242518, 0.0484600253, 0.0670064539, 0.0780246258, -0.0100148227, 0.0021188797, 0.0285924114, 0.0350487642, -0.0390372425, 0.0190075971, 0.0070421589, -0.078224048, 0.072789751, -0.0794704482, 0.0971693322, 0.0303622987, -0.0482356735, -0.057284534, 0.088444531, 0.0401091464, -0.0693496838, 0.0522490814, -0.047462903, 0.0118221026, -0.1195546687, -0.0362702347, -0.1630290896, -0.0577332377, -0.0288915467, -0.0074783987, -0.0265981723, -0.0610237345, 0.02874198, 0.0749335587, -0.0067554871, -0.0670064539, -0.0274457242, -0.0415798984, -0.0038731874, 0.0160162374, 0.0806171373, -0.0035086155, 0.0148196938, -0.0759306774, -0.0358963162, 0.087397553, 0.0010851468, -0.0874474123, 0.0327553861, 0.0289663319, 0.0308110025, 0.1309218407, -0.0046428391, -0.1419898719, -0.0256010517, -0.0375166349, -0.0649125054, 0.0381149054, 0.0497313514, 0.1011578068, 0.1537558734, -0.1108797267, -0.028642267, -0.0355473235, 0.1051961407, 0.0605251752, -0.0174495969, 0.0343757048, 0.1037004665, -0.0296643153, 0.0190699175, 0.0081576863, -0.124241136, -0.0438234173, -0.0057490189, 0.0969699025, 0.1250388324, -0.0115852859, -0.0498310626, -0.0034992674, 0.041953817, 0.0600764714, 0.0953745097, 0.1444826722, 0.0502548404, 0.0226844773, 0.0360708088, 0.0605750307, -0.0217870679, 0.0337774344, -0.0378905535, -0.0535951927, 0.0408320576, 0.0161159486, 0.1020053625, -0.0093293022, 0.0317084119, -0.1606360078, -0.0163901579, 0.0795203075, 0.0251149554, 0.007715215, -0.0262990352, 0.0249529239, -0.0332539454, -0.0286671948, -0.0121150063, 0.0364447311, 0.1144693568, 0.0179232284, 0.0293651801, -0.0351734012, -0.0161159486, 0.009242055 ]
711.374
Surachate Limkumnerd
Surachate Limkumnerd, Erik Van der Giessen
Study of size effects in thin films by means of a crystal plasticity theory based on DiFT
20 pages, 11 figures
null
10.1016/j.jmps.2008.06.004
null
cond-mat.mtrl-sci
null
In a recent publication, we derived the mesoscale continuum theory of plasticity for multiple-slip systems of parallel edge dislocations, motivated by the statistical-based nonlocal continuum crystal plasticity theory for single-glide due to Yefimov et al. (2004b). In this dislocation field theory (DiFT) the transport equations for both the total dislocation densities and geometrically necessary dislocation densities on each slip system were obtained from the Peach-Koehler interactions through both single and pair dislocation correlations. The effect of pair correlation interactions manifested itself in the form of a back stress in addition to the external shear and the self-consistent internal stress. We here present the study of size effects in single crystalline thin films with symmetric double slip using the novel continuum theory. Two boundary value problems are analyzed: (1) stress relaxation in thin films on substrates subject to thermal loading, and (2) simple shear in constrained films. In these problems, earlier discrete dislocation simulations had shown that size effects are born out of layers of dislocations developing near constrained interfaces. These boundary layers depend on slip orientations and applied loading but are insensitive to the film thickness. We investigate stress response to changes in controlled parameters in both problems. Comparisons with previous discrete dislocation simulations are discussed.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:40:59 GMT" } ]
2009-11-13T00:00:00
[ [ "Limkumnerd", "Surachate", "" ], [ "Van der Giessen", "Erik", "" ] ]
[ 0.0833686218, 0.0396920443, 0.045387879, -0.0053127063, -0.0005216126, -0.0084926672, 0.0825512782, -0.0033108632, -0.2015763372, 0.0258866716, 0.0484018177, -0.0189648289, -0.0819382742, 0.0335364565, -0.0680945888, 0.1290374547, 0.0611982867, 0.082500197, 0.0489126556, 0.0193607267, -0.0107595073, -0.0630883873, 0.0316208191, -0.0773918256, -0.0704955235, -0.0502408333, 0.1368021816, 0.0820915252, 0.0377764069, 0.014597171, 0.0822958648, -0.0506495014, -0.0312887728, -0.0793840885, -0.0845435485, 0.1571335047, 0.0220426228, 0.1393563747, -0.0003110918, -0.0437531993, 0.0175727978, -0.0177132767, -0.1252572685, 0.1019630879, -0.0429103188, 0.0284025446, 0.0104657756, 0.1078888029, 0.0381595343, 0.064723067, -0.0136776641, 0.0120685268, 0.0617602095, -0.1029336825, -0.0769831538, 0.0101145748, 0.0313398577, 0.0309567302, 0.002006632, -0.0840837881, 0.0144183775, -0.0641611442, 0.0473035164, 0.0378530324, -0.099357821, 0.0099230111, -0.0935853645, 0.0776983276, 0.036959067, 0.081887193, -0.0457710065, -0.0767277405, 0.0020289812, -0.0001542489, -0.065336071, -0.0624242984, 0.0793840885, 0.0848500505, -0.0297051799, 0.0863314718, 0.0782602504, -0.06518282, -0.0022061779, 0.0253502931, -0.0391045809, -0.0686565116, -0.0475078523, 0.0162829328, -0.1135080084, -0.0590016879, 0.1023717597, -0.005861856, -0.0297051799, 0.05777568, 0.028632421, -0.0559877492, 0.129139632, -0.013933083, -0.0188498907, 0.0460519679, 0.0090226606, 0.0382361598, -0.0347113833, -0.0156188449, 0.1286287904, -0.0325147845, -0.0478654392, -0.0365503952, 0.0076114731, -0.0120174438, 0.0970590562, -0.0193351861, -0.0316463597, 0.0687586814, 0.0242775343, -0.0017735626, -0.0751441419, -0.0260782354, -0.0681967586, 0.0649784803, -0.0506495014, 0.0689630136, 0.0257589631, -0.0049359635, 0.0372144841, 0.0394621678, 0.0559877492, -0.0256184824, -0.129752636, -0.0375976115, 0.0297051799, 0.0120557565, -0.0081989355, -0.1004816666, -0.0047571706, -0.0470736399, 0.032744661, 0.0189009737, 0.1040575206, -0.014903673, -0.0340217538, 0.0808144361, 0.147529766, 0.0841348767, 0.0611982867, 0.0799970925, 0.0770342425, 0.0811720192, 0.056549672, 0.050215289, 0.0306757689, -0.010791434, 0.057928931, -0.010689267, 0.0256823376, -0.2092388868, 0.1455885768, 0.0624242984, 0.0695760176, -0.0394877084, -0.0316208191, 0.0158614926, -0.0601766147, -0.0057213758, 0.0336641669, 0.0869444832, -0.01870941, 0.0279683322, -0.036346063, -0.1116689965, 0.0037450746, -0.0602276959, -0.0204334855, -0.0800481811, 0.058797352, 0.028632421, -0.0275852047, -0.0599211939, -0.0200886708, 0.0338174179, -0.0235879049, -0.0021726543, -0.0715171993, -0.0140224788, -0.0431146547, -0.0643654764, 0.0129177943, 0.0877107382, 0.0256440248, 0.082806699, -0.0264358222, 0.082040444, 0.008997119, 0.0021119923, -0.0688608438, -0.0575713441, 0.0859738886, 0.1478362679, 0.0503174588, 0.0283770021, 0.0348646343, 0.0538933165, 0.0024679818, -0.0303692669, -0.04071372, -0.0537911505, -0.0290155485, 0.0118578067, -0.0574180931, -0.0423994809, 0.0202291496, 0.0720791221, 0.1189228818, 0.0049742768, -0.0711596087, -0.0010663725, 0.03813399, -0.0581332669, 0.0777494088, 0.1065606251, -0.0255801696, 0.0162063073, 0.1367000192, 0.0149547569, -0.0655914843, 0.0174323171, 0.0891921595, -0.0007490948, 0.0471247248, -0.0374699049, 0.0229621287, 0.0012347891, -0.0810698494, 0.0298328884, 0.0194884371, -0.1028315127, -0.0541487373, 0.0435233228, -0.0257845037, -0.0701379403, 0.0128347827, 0.0212125126, -0.0452601686, -0.0222086441, -0.0608917847, 0.0542509034, -0.114631854, -0.0069856979, -0.0472524352, 0.0448004156, -0.022923816, -0.0484529026, 0.0644676462, 0.0008684231, -0.0378530324, -0.0462052189 ]
711.3741
Alberto Carrassi A.
Alberto Carrassi, Michael Ghil, Anna Trevisan and Francesco Uboldi
Data assimilation as a nonlinear dynamical systems problem: Stability and convergence of the prediction-assimilation system
null
null
10.1063/1.2909862
null
nlin.CD
null
We study prediction-assimilation systems, which have become routine in meteorology and oceanography and are rapidly spreading to other areas of the geosciences and of continuum physics. The long-term, nonlinear stability of such a system leads to the uniqueness of its sequentially estimated solutions and is required for the convergence of these solutions to the system's true, chaotic evolution. The key ideas of our approach are illustrated for a linearized Lorenz system. Stability of two nonlinear prediction-assimilation systems from dynamic meteorology is studied next via the complete spectrum of their Lyapunov exponents; these two systems are governed by a large set of ordinary and of partial differential equations, respectively. The degree of data-induced stabilization is crucial for the performance of such a system. This degree, in turn, depends on two key ingredients: (i) the observational network, either fixed or data-adaptive; and (ii) the assimilation method.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:41:37 GMT" } ]
2009-11-13T00:00:00
[ [ "Carrassi", "Alberto", "" ], [ "Ghil", "Michael", "" ], [ "Trevisan", "Anna", "" ], [ "Uboldi", "Francesco", "" ] ]
[ 0.0892639831, 0.0090619856, 0.0473935045, 0.0255999546, 0.0089127151, 0.0831936374, -0.0289585497, -0.1047881544, -0.0573200174, 0.0459754281, -0.0328395925, -0.0858805105, -0.1442951858, -0.0503789224, 0.0100944433, 0.1039920449, 0.0431641601, 0.0580663718, 0.0108718956, 0.0417460874, -0.0614000857, -0.0949860364, 0.0062724864, 0.0346308425, 0.0231867433, -0.1602174044, 0.0271424204, 0.0871741921, 0.024604816, -0.0358996466, 0.0913537741, -0.0345562063, -0.1063803807, -0.0361484289, 0.0634401217, 0.1695717126, -0.0522945635, 0.0902093649, -0.1168293357, -0.0046771541, 0.0124205807, -0.0429651327, -0.0932943001, 0.0989665911, 0.0125200944, -0.0455524959, -0.0628927946, -0.0100944433, 0.0474432595, 0.0023961086, -0.1050866991, 0.0191315506, 0.004692703, -0.1141424626, -0.0040956195, -0.0759291202, 0.1091667637, 0.0058308938, 0.0046460559, -0.1250889897, 0.0292819701, -0.1064798906, -0.0923489183, 0.030774679, -0.0588127263, -0.0366211198, -0.0698587671, 0.0218433049, -0.0882688463, 0.0952348188, -0.0358747654, -0.0208481662, 0.0621464401, -0.0736403018, -0.0847858563, 0.0049134996, -0.04333831, 0.0340586379, -0.0805565193, -0.0145290317, 0.0557775497, 0.0815516561, 0.00736403, -0.1136448905, 0.050951127, -0.0364718512, -0.0313966423, -0.050279405, -0.0566731766, -0.0107848207, 0.0617981441, 0.1198147535, -0.0828453377, 0.0662762672, 0.0611015446, -0.078964293, 0.0196415596, -0.0683163032, 0.0838404745, -0.0293068495, -0.0643357486, -0.0559765771, 0.0988670737, -0.0721475929, 0.1049871817, -0.0207486525, -0.0394075103, -0.0278638974, -0.0600068904, -0.0269931499, 0.0539365448, -0.0067545073, -0.0349791422, 0.0129119307, -0.0137577988, -0.0775711015, -0.1072760001, -0.0324664153, -0.0638381764, 0.0401041098, -0.0245426204, -0.0274658408, 0.0079051368, 0.0767749846, 0.0849351287, -0.0974738821, 0.0030942608, -0.0220423322, -0.0074697635, -0.0009539342, 0.0811536014, -0.0208232868, -0.0356011055, -0.0804072469, -0.0703065842, -0.0195544846, -0.0016062168, -0.0103245685, 0.0938416272, 0.000328668, 0.069261685, 0.0730929747, -0.0278638974, 0.0669231117, -0.1021012813, 0.0738890842, 0.0078367209, 0.0767252296, 0.0664255396, 0.022390632, 0.0208854843, 0.0212711003, -0.0605044626, 0.0309985857, 0.0694607124, -0.0448061414, 0.0340586379, -0.0134716965, 0.0604049489, -0.0697592571, 0.0577678308, 0.0089064958, 0.0406763144, -0.0352528058, -0.0102934707, 0.0141434157, -0.030774679, -0.0247540865, -0.0950855464, -0.0164571144, -0.0514486954, 0.0290580634, -0.1040915549, -0.0091117434, 0.0245301798, 0.0347054787, -0.0300780814, -0.1300646961, -0.0691621751, -0.0673709214, -0.0160839371, 0.0314215198, 0.0287843999, -0.0427412279, -0.0420446284, 0.0031440179, -0.0947372466, 0.1069774628, 0.0888659284, 0.0052742376, -0.0570712313, 0.0992651358, 0.0954836011, 0.0804072469, 0.0036478071, -0.0917020738, 0.1129482985, 0.0026588875, 0.0158351529, 0.0547824129, 0.0099949287, -0.0648830757, 0.0848853737, -0.0939908922, 0.0235723592, 0.043587096, 0.0241072457, 0.065131858, -0.1547441483, -0.0158351529, 0.0311229769, -0.002912337, 0.0453037098, 0.0634898767, -0.1199142709, 0.0263463091, -0.1512611508, -0.0104240831, 0.0514984503, 0.0416216962, -0.0233111344, 0.0351035334, 0.071301721, 0.0318195745, -0.0410494916, -0.0691124126, 0.1069774628, 0.0051560649, -0.01898228, -0.0698587671, 0.0931450278, -0.0383874923, 0.014939527, 0.0974241272, -0.0277643837, -0.0805565193, 0.0175766461, 0.0327649564, -0.003843725, 0.0489608459, -0.0775213391, 0.0644850209, -0.0286351293, -0.0098891957, -0.0555785224, 0.0831936374, -0.0244306661, -0.0458510369, 0.0008287643, -0.0161461327, 0.004331965, -0.0783672109, 0.030774679, -0.014006584, -0.0767749846, 0.0049352683 ]
711.3742
Brian Moore
Brian Moore, Josef Schicho, Clement M. Gosselin
Dynamic balancing of planar mechanisms using toric geometry
null
null
null
null
math.AG math.CV
null
In this paper, a new method to determine the complete set of dynamically balanced planar four-bar mechanims is presented. Using complex variables to model the kinematics of the mechanism, the dynamic balancing constraints are written as algebraic equations over complex variables and joint angular velocities. After elimination of the joint angular velocity variables, the problem is formulated as a problem of factorization of Laurent polynomials. Using toric polynomial division, necessary and sufficient conditions for dynamic balancing of planar four-bar mechanisms are derived.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:42:24 GMT" } ]
2007-11-26T00:00:00
[ [ "Moore", "Brian", "" ], [ "Schicho", "Josef", "" ], [ "Gosselin", "Clement M.", "" ] ]
[ -0.0156912059, 0.1396913826, -0.0153513234, -0.0152521916, -0.0750005618, 0.0272613447, 0.019543197, 0.0018197832, -0.0384632796, -0.0544093959, 0.094430469, -0.0667867512, 0.0277286824, 0.0278561376, 0.0547209531, 0.0193874184, 0.0319488794, -0.0957333446, 0.050330814, 0.0569585077, -0.0255194511, -0.0152097056, 0.0987922773, 0.0242024101, 0.044892706, 0.0040679593, 0.1125574857, -0.044156298, 0.0347812288, -0.0908617079, 0.158724755, -0.0393696316, -0.0497643463, -0.0815716088, -0.0935241133, 0.0791924372, -0.0524267517, 0.1085922047, -0.0126676746, 0.0268789772, 0.0156203965, 0.0509822555, -0.0286633559, 0.0808352008, 0.0161018949, 0.0316939689, 0.0710919201, 0.0433065929, -0.0241032764, -0.0314673819, 0.0130500412, 0.0714884475, 0.0716583878, -0.0312124696, -0.0416355096, 0.0502458438, -0.0474134982, 0.0182544794, 0.0200671814, 0.0905218273, -0.0140838483, -0.1135771349, 0.0225738101, 0.0266807135, -0.1082523242, -0.021129312, -0.1067795008, -0.0075836102, 0.0055726436, -0.025661068, -0.0424568877, 0.1092719659, 0.0513221361, 0.0432499461, -0.0563920401, -0.0801554322, 0.0348661989, 0.1404844373, -0.0554573648, 0.0556556284, 0.0449776798, 0.0086953072, 0.0614619404, 0.0323454067, -0.0713185072, -0.1089320853, -0.0042060362, 0.0225454867, -0.158724755, 0.0180703774, -0.0025827468, 0.0239191744, -0.014282112, 0.0547775999, 0.1555525213, -0.0458840281, 0.002722594, 0.0731878579, 0.0814583153, 0.0047123181, 0.0069711152, -0.0691092759, -0.0000534661, -0.0411540084, 0.1816101223, 0.0522001646, 0.0183819346, 0.0516620167, -0.0508972853, 0.1065529138, -0.0614052936, -0.0497926697, -0.0568735376, -0.0070985709, 0.072678037, -0.0329685248, 0.0278419759, 0.0821380764, -0.0812317282, -0.0198264327, -0.0545226894, -0.0057744486, 0.0143529205, -0.0780028477, 0.050330814, -0.0650873482, 0.0010639005, -0.1003217474, -0.0619717613, 0.0349794924, -0.0474701449, 0.01328371, 0.033591643, -0.0560238324, -0.0735843852, -0.0301928241, 0.0482631996, 0.0203787405, 0.0675231665, 0.0463938527, 0.067183286, 0.1161262468, 0.0446094722, -0.0207752697, -0.0593660027, 0.043929711, 0.0652572885, 0.0027863218, -0.0959032848, 0.0836675465, -0.1374254972, -0.0614619404, 0.0232535731, -0.0381800458, 0.0157195292, -0.1683547348, -0.0773230866, 0.0511238724, 0.1058165058, 0.0208602399, 0.0404459238, -0.0296830013, -0.0098919738, 0.0540128648, 0.0866131857, 0.0760768503, -0.0730745643, 0.0761901438, -0.04679038, -0.0911449417, 0.0278986227, -0.0817415491, -0.1182788312, 0.0386332199, 0.0679196939, 0.0479799658, -0.0259443037, -0.1643894464, -0.0070206812, -0.0171498638, -0.0197273009, 0.0801554322, -0.0191466697, -0.0492828451, -0.1208845899, 0.0691659227, 0.0486314073, 0.0293997675, 0.0468187034, 0.0831010789, -0.0452042669, 0.017730495, 0.0018959026, 0.0785693228, 0.0893888846, -0.1251897663, 0.016909115, -0.0437880903, 0.0288899448, 0.0167391729, 0.0180278923, -0.0285500623, 0.1004350409, -0.0239050128, -0.0548908934, -0.0162859987, 0.0246980693, 0.0850837156, -0.0508406386, 0.0403043032, -0.0199397262, -0.0445811488, 0.1050234437, 0.0573550351, -0.0513787828, -0.0358858444, -0.0051194681, 0.0425135344, -0.0249104965, 0.0926177651, -0.0486030839, -0.0090847546, 0.033421699, 0.0420886837, 0.0260859206, 0.0158469845, 0.0529932231, -0.0602723546, 0.0242732186, -0.008794439, 0.0485747606, -0.0371037535, 0.0164417773, 0.0198405944, 0.0160735715, 0.1071193814, -0.0009267087, -0.0719982758, -0.0041954149, -0.0908050612, 0.0326286443, 0.0768132657, 0.003129744, -0.0026889599, -0.0584596507, 0.0508406386, -0.0853103027, -0.0572700649, -0.0316939689, 0.0294847377, -0.0171640255, 0.0502458438, 0.0282526668, 0.0712052137, -0.0275445785, 0.1527201831 ]
711.3743
Guidal
M. Guidal, S. Morrow
Exclusive rho^0 electroproduction on the proton : GPDs or not GPDs ?
11 pages, 4 figures, proceedings of the workshop on "Exclusive Reactions at High Momentum Transfer", Jefferson Lab, May07
null
10.1142/9789812796950_0021
null
hep-ph
null
We discuss the interpretation of the $ep\to ep\rho^0$ process in terms of, on the one hand, Generalized Parton Distributions and, on the other hand, an effective hadronic model based on Regge theory.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 15:23:55 GMT" } ]
2017-08-23T00:00:00
[ [ "Guidal", "M.", "" ], [ "Morrow", "S.", "" ] ]
[ 0.0309506245, -0.005634184, 0.0028918677, 0.0461918563, -0.0318869464, 0.0649182871, -0.0774025694, 0.0717846379, 0.0463999286, -0.044631321, 0.0088300314, 0.057115607, -0.0082188211, 0.0411201157, -0.0024042004, 0.0072694952, 0.051367633, -0.034539856, 0.0861415714, 0.1020070165, -0.0803675875, 0.0274394192, 0.001133014, -0.0316008478, -0.0197277721, -0.0312367231, -0.0130434772, 0.0537344441, 0.0307425521, 0.010520611, -0.0417183191, -0.0388053209, -0.0748536959, -0.1838310957, -0.1075729281, 0.0527981222, -0.0136937005, 0.1363908201, -0.090771161, 0.1145433187, -0.0264770892, -0.0056179282, -0.081980139, 0.062785551, -0.0218344945, 0.0309766326, -0.0046978625, 0.0009550153, 0.1290042847, -0.0059430399, 0.031158695, 0.0485326611, 0.131813243, 0.0303524192, -0.1098617092, -0.0134596201, 0.0475703292, -0.0858294591, -0.0001155162, -0.0478564277, -0.0009477003, -0.1305648237, 0.1163119227, 0.0624214262, -0.0297021959, -0.0240452532, -0.1338939667, 0.049416963, 0.0347999446, 0.0063169184, -0.0106636602, -0.056179285, 0.0854133219, -0.0511075445, 0.0131345084, -0.0254367311, 0.0834886581, 0.0314968117, -0.0475963391, -0.0207681283, 0.0160605125, 0.0048409118, -0.0858294591, -0.0680913702, -0.0467380434, -0.0619532652, 0.082032159, -0.0252936818, -0.0610169433, 0.1047639623, -0.0160214994, -0.0803155676, -0.0826563761, 0.1126706749, 0.0455156229, -0.1613593847, 0.034565866, 0.0323030874, 0.0454896167, 0.0288439002, -0.0173349511, -0.0112033458, 0.0396115966, -0.0636178404, 0.1221379265, -0.0011013155, -0.0805756599, 0.0067103035, 0.0030235378, 0.0074060424, 0.0776106417, -0.0898348391, -0.1530365348, 0.0976895317, 0.0060470756, -0.0872339457, -0.0171008706, -0.0109627629, -0.0833846256, 0.0460358039, -0.0701720864, 0.0552429631, -0.0406259447, -0.0518878102, 0.0293900892, 0.0485846773, 0.049000822, -0.1026832461, 0.0086284615, 0.0090316003, 0.071524553, -0.0221726112, -0.0432788543, -0.0911352858, -0.1209935322, 0.0688196197, 0.0934240669, 0.0371927656, 0.0411201157, -0.0516797416, 0.0761021227, 0.025384713, 0.0475703292, 0.0997702479, -0.0286618378, -0.0009013719, -0.0796913579, -0.0311066788, -0.0075165802, -0.026867222, -0.0925397649, -0.0244223829, 0.077194497, 0.0403138399, -0.0296501778, -0.1331657171, -0.0156183615, 0.0644501224, -0.0009078741, -0.0257488396, -0.0637218729, 0.1110061035, -0.0508214459, -0.0604967661, 0.0869738534, 0.0722007826, -0.1387836337, -0.018700419, -0.0339156426, -0.0517577678, 0.0407820009, -0.0378689989, -0.1264033914, 0.0574277118, -0.0295981597, 0.0731891245, -0.0501192026, 0.0089860847, -0.1058563367, -0.083540678, 0.0288959183, 0.0624214262, -0.072408855, -0.1086132824, -0.0253066868, -0.0240452532, 0.0524079911, 0.0518878102, -0.0077116471, -0.0555550717, 0.0906151086, 0.0168407802, 0.1074688882, 0.0779747665, 0.0569595508, -0.0729290321, 0.0689756796, 0.1196410656, -0.0738653541, -0.010091464, 0.0559191965, -0.0026090206, 0.0662187338, -0.0416142866, -0.0349299908, 0.0362824537, 0.0507694259, -0.0486627035, 0.0018385061, -0.0279335883, 0.0609649271, 0.0341497213, 0.0084724082, -0.001666197, -0.0237851646, -0.0478044078, -0.0259439051, 0.1059083566, 0.1312930733, 0.0263990611, -0.12463478, 0.0419263914, 0.0343838036, 0.0755819455, 0.0091681471, 0.0260219332, 0.0202739593, -0.0923316926, -0.0242923386, 0.0132125355, -0.0444492586, 0.0358142927, -0.0138887679, -0.0038200612, 0.0471541882, -0.0081212875, 0.0307425521, -0.0087585067, -0.0112033458, -0.0389873832, -0.036932677, -0.031262733, 0.0027910832, 0.0258658789, -0.0289219283, 0.0435649529, -0.0421084538, 0.0126728499, 0.1103818938, -0.0740214065, -0.0423685424, 0.0257878527, 0.0641380176, -0.0400797576, -0.1088213548, -0.0238761958 ]
711.3744
Luis Bonilla L.
I. Plans, A. Carpio, L.L. Bonilla
Homogeneous nucleation of dislocations as bifurcations in a periodized discrete elasticity model
6 pages, 4 figures, to appear in Europhys. Lett
Europhys. Lett. 81, 36001 (2008)
10.1209/0295-5075/81/36001
null
cond-mat.mtrl-sci
null
A novel analysis of homogeneous nucleation of dislocations in sheared two-dimensional crystals described by periodized discrete elasticity models is presented. When the crystal is sheared beyond a critical strain $F=F_{c}$, the strained dislocation-free state becomes unstable via a subcritical pitchfork bifurcation. Selecting a fixed final applied strain $F_{f}>F_{c}$, different simultaneously stable stationary configurations containing two or four edge dislocations may be reached by setting $F=F_{f}t/t_{r}$ during different time intervals $t_{r}$. At a characteristic time after $t_{r}$, one or two dipoles are nucleated, split, and the resulting two edge dislocations move in opposite directions to the sample boundary. Numerical continuation shows how configurations with different numbers of edge dislocation pairs emerge as bifurcations from the dislocation-free state.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:45:31 GMT" } ]
2008-05-09T00:00:00
[ [ "Plans", "I.", "" ], [ "Carpio", "A.", "" ], [ "Bonilla", "L. L.", "" ] ]
[ 0.0520186611, -0.0123158451, 0.0748007447, 0.0253205094, -0.0269915368, 0.0048249285, -0.0103705665, -0.0481918827, -0.1041903943, -0.0039065019, 0.029976422, 0.0377575345, -0.0869954079, -0.0284457114, -0.0096179666, 0.1001084968, 0.0409720279, -0.0077109565, -0.0068180417, 0.0529625975, 0.003865045, -0.0844442174, 0.07628043, -0.0340328068, -0.0158428587, -0.0512788147, 0.0588303246, -0.0060431194, 0.0755150691, -0.0540851206, 0.0640857667, -0.0225652307, -0.0280630346, -0.0318898112, -0.0974552631, 0.14602983, 0.0229223967, 0.100618735, -0.0216468032, 0.0145034865, -0.0626571029, -0.0216212925, -0.1231712028, 0.0592895374, -0.0242490117, -0.0291345306, -0.0319663472, 0.1022004634, 0.0630652905, 0.0638816729, -0.0362268239, 0.0374003723, -0.0281395689, -0.1103132367, -0.0908732042, 0.028649807, 0.0162382927, 0.0397984833, -0.0221060179, -0.1136808023, 0.0724026263, -0.0688819885, 0.0235601924, 0.0293386262, -0.0326296538, 0.0438548699, -0.1753174216, 0.0517125167, 0.0314050876, 0.0678104907, -0.0987818763, -0.0464570783, 0.0096371006, 0.0200778246, -0.0304356366, 0.0201160926, -0.0160086844, 0.016391363, -0.0686268732, 0.0475030616, 0.068473801, 0.0287773646, 0.0094202505, -0.070922941, 0.0070604044, -0.0360992663, -0.064340882, 0.0534728356, -0.131947279, -0.0445692018, 0.1089866161, 0.0896486342, -0.0344665088, 0.0215064883, 0.0127176568, -0.0943428203, 0.1413356364, -0.0617896989, -0.0397984833, -0.020702865, -0.0121117504, 0.0281650815, 0.0174883716, -0.0908732042, 0.1236814409, 0.0253332667, -0.0235219244, -0.0491103083, -0.0702086091, 0.0221697967, 0.1618471742, -0.0120543484, 0.0363798961, -0.0583200864, 0.0004301138, -0.050538972, -0.0704127029, -0.0146438014, -0.0579629205, 0.0413547084, -0.0218636543, -0.0109318271, 0.0525033846, -0.0253205094, -0.0163275842, -0.0413547084, 0.0728618428, 0.025448069, -0.1380701214, -0.0820461065, 0.0551566184, -0.0048026056, -0.054238189, 0.0078257592, -0.0552076399, 0.0188277438, 0.0355380066, -0.0245423988, 0.0341348536, 0.0348236747, 0.0060526864, 0.0148223843, 0.1158237904, -0.031558156, 0.135314852, 0.115925841, 0.0284202006, 0.0761273578, 0.0922508463, 0.0683207288, -0.0654123798, -0.0615345798, 0.1133746579, 0.0189042799, 0.091128327, -0.1339882314, 0.0095222974, 0.0318132751, 0.0698004216, 0.0056668194, -0.0868423358, 0.0240959413, -0.0322980024, -0.015026479, 0.0518145636, 0.0438038446, -0.0964858159, -0.0275017731, -0.0607182011, -0.1051088199, -0.0096052112, -0.1251101047, -0.1075579524, 0.001677404, 0.1250080615, 0.0383443087, -0.0597487502, -0.1089866161, -0.0328082368, 0.0541361421, 0.0670451373, 0.0499522015, -0.0578608736, 0.0329102837, -0.0283436645, -0.0012907401, 0.0091842655, 0.0576057546, 0.0097008804, 0.0344154835, -0.1430704445, 0.0688819885, 0.0384973809, 0.1049047261, 0.010083558, -0.1231712028, 0.0407169126, 0.0314305983, 0.0226034988, -0.0243383031, -0.0371962748, 0.0036609503, 0.0450284146, 0.0329102837, -0.0449263677, 0.0600038692, -0.007870405, 0.1075579524, -0.0120288366, 0.009292691, 0.063116312, 0.0519166142, 0.0680656135, -0.0186491609, -0.1032719612, -0.0487531424, 0.0193634927, 0.1089866161, 0.1042924374, 0.1368455589, -0.0113527728, -0.0620958395, 0.0227820817, 0.136947602, 0.0805153921, 0.01574081, 0.0353083983, -0.0058198906, 0.0107149761, 0.0669941157, 0.0350022577, 0.0028397876, -0.0345940664, 0.0553607121, -0.0661777332, 0.0284457114, -0.0699534863, -0.0403852575, -0.0215830244, -0.0265578348, -0.086638242, 0.0386759639, -0.0626571029, -0.0539830737, 0.0932202935, 0.0606671758, -0.104343459, 0.0066522146, 0.0500797592, 0.0482173935, -0.0334715471, 0.0146438014, 0.0007884756, 0.0636775717, -0.0437017977, -0.031991858 ]
711.3745
Sannino Francesco
Thomas A. Ryttov (CERN and NBI) and Francesco Sannino (University of Southern Denmark and NBI)
Supersymmetry Inspired QCD Beta Function
17 pages and 3 figures. References Added
Phys.Rev.D78:065001,2008
10.1103/PhysRevD.78.065001
CERN-PH-TH/2007-231
hep-th hep-lat hep-ph
null
We propose an all orders beta function for ordinary Yang-Mills theories with or without fermions inspired by the Novikov-Shifman-Vainshtein-Zakharov beta function of N=1 supersymmetric gauge theories. The beta function allows us to bound the conformal window. When restricting to one adjoint Weyl fermion we show how the proposed beta function matches the one of supersymmetric Yang-Mills theory. The running of the pure Yang-Mills coupling is computed and the deviation from the two loop result is presented. We then compare the deviation with the one obtained from lattice data also with respect to the two loop running.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 14:46:29 GMT" }, { "version": "v2", "created": "Sun, 25 Nov 2007 16:45:10 GMT" }, { "version": "v3", "created": "Thu, 13 Dec 2007 16:00:51 GMT" } ]
2008-11-07T00:00:00
[ [ "Ryttov", "Thomas A.", "", "CERN and NBI" ], [ "Sannino", "Francesco", "", "University of\n Southern Denmark and NBI" ] ]
[ 0.000302871, -0.0569068491, -0.0489140451, -0.027879091, -0.0542266257, 0.0200657658, 0.0216930434, 0.0157821979, 0.0211187098, 0.0001130158, -0.0251749381, 0.0210708492, -0.114579469, 0.0579119287, -0.0145019135, -0.0240980629, -0.0751419291, 0.065234676, 0.021776801, 0.0068441373, -0.0545137934, -0.1081660837, 0.035632588, 0.0171462391, 0.0514985435, -0.0929462537, 0.0216212515, -0.1154409721, 0.0297696032, -0.0778700113, 0.0820339248, -0.035943687, -0.0100568132, -0.1621534079, -0.0190008562, 0.1393715292, 0.0680106208, 0.0263236053, -0.0011359532, 0.0465209894, -0.1067302525, -0.0492012091, -0.0598742366, 0.0420938358, 0.0352018401, 0.0473824888, -0.0524557643, -0.1238645241, 0.0355607979, -0.0069039636, 0.0106371297, -0.0505891815, 0.0291952714, 0.0909839496, -0.0760991499, -0.0102602234, 0.0216810778, 0.0811245665, 0.0538437366, -0.036015477, -0.0034130947, -0.0567154028, 0.0374513119, 0.0800716206, -0.1456891894, -0.0546095148, -0.0382410176, -0.0304635894, 0.0536044315, 0.043242503, 0.0230331533, -0.0452766009, 0.0441757962, -0.0380017124, 0.1175468639, -0.0084235538, 0.0917497277, 0.0156027181, -0.0359915458, 0.0634638146, 0.0047711534, -0.0006001333, 0.0120191183, 0.022303272, -0.0051420769, -0.0181273911, 0.0165719055, 0.0792101175, -0.0967272818, 0.0414716415, 0.1090275869, -0.0011935362, -0.0639424324, 0.0880165622, 0.1260661334, 0.0161411557, 0.0210708492, -0.0364462286, 0.0845705643, -0.0302721448, -0.0377624072, 0.011151636, 0.0226502661, -0.0315404646, 0.1076874733, 0.0139634758, -0.070738703, -0.0622672923, -0.0931376964, 0.0063056997, 0.0928983912, 0.0422852822, -0.036924839, 0.0481004044, -0.0679149032, -0.0876815319, 0.0414237827, -0.0041818637, -0.1178340241, 0.0200777315, 0.1064430848, 0.0066945711, 0.0338856578, 0.0230810158, 0.1014655307, -0.0663354844, -0.0906489193, -0.1155366972, -0.0311815068, 0.0043344209, 0.1230030283, -0.0867721736, -0.0391743109, 0.0148967672, -0.0177325383, 0.0413998514, 0.0007560558, 0.0588691533, 0.0865328684, -0.0046544918, -0.0212862249, 0.0261560902, 0.0839962289, -0.01066106, 0.038432464, 0.0109302783, -0.0285970066, -0.0401793942, -0.0316122547, 0.0277355071, -0.0173017867, 0.0136284484, 0.0977802277, 0.0543702096, -0.0207118914, -0.0014664941, 0.0412562676, 0.1053901389, 0.0899310037, -0.0760034248, 0.0465449207, 0.0272568967, -0.107878916, -0.0570982918, 0.0747111738, -0.0108465217, -0.1096019149, -0.0214058775, -0.0440800712, -0.0852406174, 0.0666226521, 0.011325133, 0.0329762958, -0.0346514359, 0.1051986963, 0.0229135007, 0.0441757962, -0.1148666367, -0.0861978382, 0.1051029712, 0.0050224243, 0.0141070588, -0.0138318576, -0.0381931588, -0.0437211134, 0.0627937615, 0.0413998514, 0.0840919539, -0.0125635387, -0.0158420242, -0.0816988945, 0.0805980936, 0.1139094159, 0.1297993064, 0.0237630364, -0.079353705, 0.0440800712, 0.048148267, -0.0175291281, -0.0295781586, -0.0586777069, -0.0139634758, -0.0001353572, -0.1102719754, -0.0682020634, 0.016655663, 0.0462098904, -0.0150044551, -0.0955307558, -0.1010826454, 0.0298174657, -0.0186179671, 0.1331495792, 0.0201375578, -0.0628894866, 0.0585819855, -0.1254917979, 0.1800534576, 0.0484115034, -0.0313011594, -0.0818903446, -0.0143942256, 0.0118396394, 0.0307986178, 0.0291234795, 0.1359255165, 0.099455364, -0.060735736, -0.1181211919, 0.0139754415, 0.0085731195, -0.0194076765, 0.0388871431, -0.0562846549, -0.0489140451, -0.0097576817, -0.0447740592, 0.0371162817, -0.0657611489, -0.0745197311, 0.008626963, 0.0082620224, -0.0931376964, 0.1004125848, -0.0076039322, 0.0243254043, 0.0305353813, -0.0093688099, 0.1139094159, -0.0296260212, -0.0500627086, 0.0734189302, -0.0046365438, 0.0328087844, -0.0835176185, -0.0383128114 ]
711.3746
Michael G. Eastwood
Michael G. Eastwood
Symmetries and Invariant Differential Pairings
This is a contribution to the Proc. of the Seventh International Conference ''Symmetry in Nonlinear Mathematical Physics'' (June 24-30, 2007, Kyiv, Ukraine), published in SIGMA (Symmetry, Integrability and Geometry: Methods and Applications) at http://www.emis.de/journals/SIGMA/
SIGMA 3 (2007), 113, 10 pages
10.3842/SIGMA.2007.113
null
math.DG
null
The purpose of this article is to motivate the study of invariant, and especially conformally invariant, differential pairings. Since a general theory is lacking, this work merely presents some interesting examples of these pairings, explains how they naturally arise, and formulates various associated problems.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 15:00:36 GMT" } ]
2008-04-25T00:00:00
[ [ "Eastwood", "Michael G.", "" ] ]
[ 0.0796700194, -0.0627073795, 0.0360765234, -0.0014905675, -0.0004798561, 0.0188789759, 0.0256665051, -0.0275704749, 0.0016118838, 0.0180877149, 0.0291529968, -0.0859011933, 0.0083391415, 0.0796700194, 0.0143045019, 0.1457897127, 0.0314525962, 0.041219715, 0.0151452161, 0.1489547491, 0.0016984278, -0.0710650608, 0.0540529676, 0.0349390879, 0.0640426278, -0.0829339698, 0.0382030345, 0.0571685545, 0.0690374598, -0.1563728154, 0.1496471018, -0.0261857696, 0.0100823864, -0.0732904822, -0.028658459, 0.1099851802, -0.0321944021, 0.0957424939, -0.0818459839, 0.0768017024, -0.0473767109, 0.0148608573, -0.0647844374, 0.0668614954, -0.0035606713, -0.0271501187, 0.1015780419, 0.0007418065, 0.0281639211, -0.0035606713, -0.0764555261, -0.0053564613, 0.0632513687, -0.0514319167, 0.0469316244, 0.0241087116, -0.0773456916, 0.0304882471, 0.0604325049, -0.0056964559, 0.0534100682, -0.0824394301, 0.0121161733, 0.0477228872, -0.0620150231, -0.0231196359, -0.081450358, 0.0547947735, 0.0108798286, 0.038351398, 0.1048419848, 0.0345187299, 0.0388953872, 0.0860495567, 0.0050350116, 0.0409229919, -0.0139459623, 0.1127545908, 0.0027477751, 0.0392910168, 0.0865440965, 0.0265072193, -0.0433956794, 0.0540529676, -0.0768511519, 0.0105460156, -0.002611777, 0.0422829725, -0.0218709279, 0.0440633073, -0.0063269916, 0.0114485472, -0.0015887023, 0.0407746322, 0.1361956745, -0.0819448903, 0.0355572589, 0.0725981295, -0.0561794788, 0.0717079639, -0.0812525377, -0.0088336794, -0.0561794788, 0.1089961007, 0.1752641499, -0.0337521955, 0.1029627472, -0.1227442548, -0.0772467852, 0.0610259511, -0.0699770823, -0.0666142255, 0.0143539561, -0.0288068205, 0.0228600036, 0.0075046094, -0.0702738017, -0.0294497181, -0.0197320525, -0.0230330918, -0.0844175816, -0.0330103897, 0.0326394849, 0.0085122297, 0.0121347187, -0.1505372673, -0.1105786264, -0.0837746859, -0.0835768655, -0.0185575262, 0.030611882, -0.0078446036, 0.051283557, 0.0191509724, -0.0132165197, 0.0198185965, 0.0543991439, 0.0357056186, 0.0585038066, -0.0135626961, 0.0666142255, -0.0100082066, 0.0793238431, 0.0123819867, 0.0754664466, -0.0121223545, 0.0055697304, 0.066713132, 0.0228600036, 0.0326147601, 0.0090562208, -0.0161961094, 0.1349098831, 0.0566740185, -0.0460909121, -0.0659713298, -0.0120729012, 0.0597896054, 0.021129122, 0.0162331983, -0.0012162536, 0.0285100974, -0.0417884327, -0.0501708463, 0.0779885948, 0.0303893406, -0.0161961094, -0.0134390611, -0.07561481, -0.0180753525, 0.0414175317, -0.086593546, -0.1147327423, 0.0219327454, -0.0448545665, 0.0068493467, 0.0240468942, -0.1792204529, -0.0617183037, 0.0429258719, 0.0332576595, 0.0449287482, 0.0416153446, -0.0450029299, -0.0210178513, 0.0476239771, -0.0108303754, -0.1049408987, 0.0547947735, 0.0148979472, -0.0744773746, 0.0560311191, 0.0930225402, -0.0018266985, -0.0380546749, -0.1188868582, 0.0567234717, -0.0296969879, -0.0059468155, 0.036348518, 0.0080486005, -0.0186440703, 0.1065234169, -0.0539046079, -0.0643888041, 0.0153677585, -0.0172964558, -0.0298453495, -0.0648338869, -0.0719552338, 0.0155284833, -0.0374365039, 0.0371150523, 0.0590477996, 0.0286337323, 0.0050010122, -0.0566740185, -0.0165422857, 0.0002851319, 0.0508879274, -0.0976711884, 0.1539001316, 0.0742301047, 0.0470552593, 0.040304821, 0.0234658122, 0.0810547248, -0.0811041817, 0.0128703434, -0.1162163541, 0.077494055, -0.0776424184, -0.083527416, 0.0447309315, -0.0663669556, -0.0360270701, -0.0966821164, -0.0241952557, -0.1151283681, 0.0378568582, -0.0178404469, 0.0459920056, 0.0439891256, 0.0535089783, -0.0901047662, 0.0708177984, -0.0760104433, 0.0930719897, -0.093467623, -0.0727959424, 0.0203131344, 0.1458886117, -0.0650317073, 0.0165793765, -0.0771973282, 0.0700265318 ]
711.3747
Matti Ropo
M. Ropo, K. Kokko and L. Vitos
Proving the Perdew-Burke-Ernzerhof density functional designed for metallic bulk and surface systems
12 pages, 1 figure
null
10.1103/PhysRevB.77.195445
null
cond-mat.mtrl-sci
null
We test the accuracy of the revised Perdew-Burke-Ernzerhof exchange-correlation density functional (PBEsol) for metallic bulk and surface systems. It is shown that, on average, PBEsol yields equilibrium volumes and bulk moduli in close agreement with the former generalized gradient approximation (PBE) and two gradient level functionals derived from model system approach (LAG and AM05). On the other hand, for close-packed metal surfaces, PBEsol has the same performance as AM05, giving significantly larger surface energies than PBE and LAG.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 15:01:27 GMT" }, { "version": "v2", "created": "Thu, 13 Mar 2008 09:02:09 GMT" } ]
2009-11-13T00:00:00
[ [ "Ropo", "M.", "" ], [ "Kokko", "K.", "" ], [ "Vitos", "L.", "" ] ]
[ 0.0065643894, 0.0245054327, 0.0253814962, 0.0269876104, 0.0105066737, 0.0250164699, -0.0714964867, 0.1181711778, 0.0218042377, -0.0230818298, 0.0620544702, -0.0229479857, -0.0739299953, 0.0057157036, 0.0841507316, 0.0329010375, -0.0368919894, -0.0297618117, -0.0503249578, -0.0482564755, 0.0726645663, -0.0821065828, 0.0267199259, -0.0290074237, -0.0306135397, -0.024967799, 0.0538778827, -0.0464070104, 0.0695496798, -0.1460105181, 0.0265495796, -0.069890365, 0.0308568906, -0.0924246609, -0.0516877249, 0.0888230652, 0.0123987263, 0.1787168682, -0.0594749525, -0.0224004462, -0.0501789488, -0.0339961164, -0.0318302922, -0.0192490537, -0.0678462237, 0.0213297028, -0.0457256287, -0.0080853328, 0.1909817606, 0.0030449277, -0.0722752064, 0.0046449597, 0.0860488638, -0.0806464776, -0.0278880093, -0.0368189849, 0.0274986476, 0.0176186021, 0.0880930126, -0.0688682944, 0.0213783737, -0.0749033988, -0.0169858895, 0.0367946513, -0.1081451252, -0.031075906, -0.1147642657, 0.0175090954, 0.0542672426, 0.0379627347, -0.1023047045, -0.0726158991, 0.048840519, -0.0877036527, -0.0394958444, -0.0744653642, 0.1236222386, -0.0100443065, -0.0336067528, 0.0326090157, 0.0210741851, -0.0239578933, 0.0514930449, -0.065948084, -0.0596696325, -0.050081607, 0.0635145754, 0.0227411389, -0.1024993882, -0.0268416014, -0.0097218668, -0.0733459517, 0.0351641998, 0.137541905, 0.0327063575, -0.1244009659, -0.0000565601, -0.0179836284, 0.0369163267, 0.0341421254, -0.0796243995, 0.0405179188, 0.0102633229, -0.0721778646, 0.0869736001, 0.0025202024, 0.0652666986, -0.0679922327, 0.0123013863, 0.032268323, 0.0211593583, 0.0263305642, 0.0084625259, -0.0471857339, -0.005542316, -0.0203806348, -0.016487021, 0.0326333493, -0.0591342598, 0.1306307465, -0.0526124574, 0.1050302312, 0.0860488638, -0.026865935, 0.0527097993, -0.0216217246, 0.0573821329, -0.1431876421, -0.0988977924, -0.0237388778, 0.0106526837, -0.0153676076, 0.003037323, -0.0591829307, -0.062492501, 0.0301025026, 0.0185920056, -0.0182148125, 0.1684961319, -0.0905751884, -0.0021643017, 0.0549486242, 0.0285450574, 0.0352128707, -0.1383206248, -0.0317086168, 0.0070206723, 0.00490352, 0.0099956365, 0.0100929774, -0.0456282869, 0.015063419, 0.0412236378, 0.0341421254, 0.0847834423, -0.0786996707, 0.1148616076, 0.0634172335, 0.0659967512, -0.0323899984, 0.1405594647, 0.1153483093, -0.0458473042, -0.0508116595, 0.1261530817, 0.018811021, -0.1005525813, -0.0109325377, -0.0634172335, 0.009594108, 0.0266225841, -0.0043286034, -0.040031217, -0.0784563199, -0.0004270047, 0.0466260239, 0.0436084755, 0.0252111498, -0.0160733238, -0.0018296944, 0.0136398161, -0.0029749644, 0.0411262959, 0.0513957031, -0.0125204017, 0.0548026152, 0.0086754579, 0.1984769702, -0.0181296393, 0.0237632114, -0.0577228256, 0.0594262816, 0.0912079066, 0.0292264391, -0.1407541335, -0.0790890306, 0.0596209615, 0.1294626594, -0.0361862741, 0.0282287002, -0.0281800311, -0.0242012441, 0.0203928016, -0.0153189367, -0.0494975671, 0.0186163411, 0.0400555506, -0.1516562551, -0.0134694707, -0.0013718905, 0.0819118991, 0.0169372205, 0.0718371719, -0.0105857626, 0.0260872133, 0.0356752351, -0.1239142641, 0.0892610997, -0.0105735948, 0.1782301664, -0.0829339772, 0.0038266925, 0.0296888053, 0.020137284, 0.027620323, 0.0712044612, 0.0374516994, -0.0546566062, 0.0135424761, -0.122454159, 0.0493272208, 0.0303458534, -0.0132504543, 0.0366729759, -0.0242134109, 0.0064366306, 0.0038692788, 0.0480617955, -0.032122314, -0.0542185716, -0.0275473185, 0.0249069612, -0.0072214371, 0.0252111498, -0.0116686737, -0.0003344173, -0.0603023432, 0.020039944, 0.0991898105, -0.0358699188, 0.0337527655, 0.0129462657, 0.0393498354, -0.0322439894, -0.0722265393, -0.0521257557 ]
711.3748
Balazs Dora
B. D\'ora, K. Ziegler, P. Thalmeier
On the effect of weak disorder on the density of states in graphene
7 pages, 5 figures
Phys. Rev. B 77, 115422 (2008)
10.1103/PhysRevB.77.115422
null
cond-mat.mes-hall cond-mat.str-el
null
The effect of weak potential and bond disorder on the density of states of graphene is studied. By comparing the self-consistent non-crossing approximation on the honeycomb lattice with perturbation theory on the Dirac fermions, we conclude, that the linear density of states of pure graphene changes to a non-universal power-law, whose exponent depends on the strength of disorder like 1-4g/sqrt{3}t^2\pi, with g the variance of the Gaussian disorder, t the hopping integral. This can result in a significant suppression of the exponent of the density of states in the weak-disorder limit. We argue, that even a non-linear density of states can result in a conductivity being proportional to the number of charge carriers, in accordance with experimental findings.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 15:08:34 GMT" } ]
2009-11-13T00:00:00
[ [ "Dóra", "B.", "" ], [ "Ziegler", "K.", "" ], [ "Thalmeier", "P.", "" ] ]
[ 0.0691840276, -0.0342366174, -0.0409180894, 0.0556789264, 0.0086183874, 0.0246408861, -0.0064267698, -0.0054731201, -0.0739700496, 0.0069894823, -0.0642558485, 0.0411076322, -0.0303509384, 0.0663408488, 0.0506085902, 0.0142040495, -0.0095068803, 0.0875225365, -0.0032578094, -0.0326017886, -0.0592329018, -0.0166207515, 0.0772870854, 0.0140145039, -0.0327439457, -0.0301613938, 0.0937301442, -0.0648244843, 0.0930667371, 0.0524566583, -0.0198074821, 0.0038471769, -0.0339759924, -0.1304071546, -0.0099925902, 0.1015962735, 0.050229501, 0.0983740017, -0.0336205959, 0.0080082882, -0.0307537224, -0.0706056207, -0.0976158231, 0.075439021, 0.052124951, -0.0023308147, -0.040610075, 0.0047949031, 0.0014149259, 0.0302561652, -0.072785385, -0.0344972424, 0.0719798207, -0.0985635445, -0.0300192349, -0.0011543011, 0.0362268426, 0.0083814552, -0.0217977073, -0.0048896759, -0.021098759, -0.0574322194, 0.0429083146, 0.115053989, -0.1482244134, 0.0155308666, -0.142348513, -0.0211106054, 0.0536887012, 0.1527734995, -0.0117755011, 0.0515563153, 0.0943935513, -0.0447089933, -0.0644453987, 0.0182318874, -0.0175329391, -0.0469361506, -0.0185280517, 0.067904599, -0.0372693427, -0.0924033225, 0.0452065505, -0.0083577624, -0.0782821998, -0.0746808425, -0.0139078852, -0.0901761651, 0.016668139, -0.0046734759, 0.1160017103, -0.084252879, -0.0024922243, 0.130028069, -0.0036280151, -0.0373167284, 0.1543846279, -0.0210158341, -0.0643980131, -0.1160964817, 0.0580008551, 0.1122108102, -0.0482629687, 0.0311565064, 0.1063349023, 0.0157322586, -0.1273744255, -0.0101525187, -0.1001746804, 0.0177935641, 0.0978053659, 0.06349767, -0.0505612046, 0.0261809416, -0.0327439457, -0.0990374088, 0.0021279419, -0.0821204931, -0.0346157067, 0.0581904016, -0.0910291225, 0.0181252677, 0.0449459255, 0.051177226, 0.0413208716, 0.0108573902, 0.0408707, -0.0589011982, -0.0809358358, -0.0713637993, 0.0605597161, 0.033881221, -0.0440929718, -0.0538782477, -0.0464385934, -0.0646823272, 0.0127350735, 0.106619224, 0.1373255551, -0.0512719974, -0.0804619715, -0.0215726215, 0.1428223699, 0.0698948205, -0.0051117991, 0.050229501, 0.0092225624, 0.0822626501, -0.0192033071, 0.0629290342, 0.0210276805, -0.008807932, 0.1233939752, 0.0076706605, 0.0731644779, -0.1294594258, 0.0571005158, 0.0178527962, -0.0342603102, -0.0410365537, 0.0667199418, 0.0031719219, 0.0008292606, -0.0707477778, 0.0594224446, 0.0495187044, -0.0189545285, -0.0036457849, -0.0025307257, -0.1395053267, -0.0144528281, -0.0664830059, -0.1068087667, -0.0347815603, 0.0767658427, 0.0389515571, -0.0685206205, -0.0378142856, 0.0402783714, -0.0219990984, 0.0915029868, 0.0070724082, -0.0146423727, 0.0528357476, -0.0585221052, -0.0001532651, 0.0200325679, 0.0768606141, -0.0471730828, -0.0454671755, 0.0323648565, 0.0254938398, 0.0807936788, 0.0351843424, 0.000680438, -0.1347666979, 0.035516046, 0.1305966973, -0.0076825074, 0.0910291225, -0.0572426766, 0.0178054105, -0.069278799, -0.0781400427, -0.0608914234, -0.0277920775, 0.0157796443, -0.0942513943, 0.0499451831, 0.0171656944, -0.0009262545, 0.0308011081, 0.0476943329, -0.028408099, -0.031085426, -0.0051621473, -0.0424107574, -0.0048156348, 0.0937775299, 0.1026387736, -0.1348614693, 0.0248541255, -0.0066518546, 0.0844424218, 0.052504044, -0.0127113806, 0.0413445644, 0.0044010044, -0.0381459892, 0.0232192967, 0.0213712305, 0.0510824546, 0.060417559, -0.0506085902, -0.0288582686, -0.0643980131, 0.0592802875, -0.0071434877, -0.0413445644, -0.0732118636, -0.1183710322, -0.0069835591, -0.0347578675, 0.0465570614, 0.0228757467, 0.0371982604, -0.0805093572, 0.0633555129, 0.0730697066, -0.0716955066, -0.1222567037, 0.0883281007, 0.0221412592, 0.0431689397, -0.0852479935, 0.0348526388 ]
711.3749
Gunter Scharf
G. Scharf
From massive gravity to dark matter density
10 pages, further clarification, better numerical results
null
null
null
hep-th
null
Massive gravity previously constructed as the spin-2 quantum gauge theory is studied in the classical limit. The vector-graviton field v which does not decouple in the limit of vanishing graviton mass gives rise to a modification of general relativity. The modified Schwarzschild solution contains a contribution which can be interpreted as the dark mass density. We calculate the density profile in the simplest spherically symmetric geometry.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 15:10:25 GMT" }, { "version": "v2", "created": "Mon, 26 Nov 2007 13:57:23 GMT" }, { "version": "v3", "created": "Thu, 6 Dec 2007 15:29:15 GMT" }, { "version": "v4", "created": "Mon, 24 Dec 2007 08:37:12 GMT" }, { "version": "v5", "created": "Sat, 1 Mar 2008 14:32:41 GMT" }, { "version": "v6", "created": "Mon, 28 Apr 2008 11:24:36 GMT" } ]
2008-04-28T00:00:00
[ [ "Scharf", "G.", "" ] ]
[ 0.0643613562, 0.0243804157, 0.0092207203, -0.0030322454, -0.0385727324, 0.0892928168, 0.020363953, 0.0016010745, -0.0513323471, -0.0232905839, -0.0252253432, 0.0741086304, -0.1175549924, 0.0283356514, 0.0422218367, 0.027821349, 0.0277968571, 0.0033337863, 0.0708758682, -0.0134698432, -0.0628919229, -0.0417320244, 0.0518711396, 0.0111126201, -0.0513813272, -0.0552508458, 0.0812598914, -0.0465321839, 0.0931623355, -0.0503527224, -0.0100044198, -0.011657537, -0.0236089621, -0.0425157212, -0.0008326812, -0.0003202914, 0.0114738569, 0.0506955907, -0.0125759356, 0.0423932709, -0.0271845926, 0.0338705331, -0.0377645418, 0.1235307083, -0.0236579422, -0.0354869142, -0.0108799599, -0.092035763, 0.0148290731, -0.051185403, -0.135286212, -0.0984033272, 0.0552508458, 0.0493975878, -0.0864029229, 0.0459444113, -0.0795945302, 0.0062022503, 0.0071941209, 0.0209027473, -0.024845738, -0.0833660811, -0.0678880066, 0.0112779327, -0.0428096093, -0.013200446, -0.0062940903, 0.0962481499, -0.0790067539, 0.0461158454, -0.0440831222, -0.0396258309, 0.0845416337, -0.0170454737, -0.0690145791, -0.0389645807, 0.0811129436, -0.004044014, 0.00198221, 0.0605408214, -0.016065849, -0.0329888687, -0.0664185733, 0.0199965946, -0.1113833562, -0.0039919717, 0.0692104995, 0.0420748927, -0.0348501578, 0.0340909474, 0.0534385405, -0.0490302294, -0.021992581, 0.007328819, 0.0556916781, -0.099921748, 0.1336208433, 0.1226490438, 0.0136412773, 0.0461648256, 0.0450137667, 0.0437157638, 0.0792026743, -0.0377400517, 0.146943748, -0.0895377174, -0.1056035683, 0.0043348405, -0.0259355698, -0.0801333189, 0.023523245, 0.0052318093, -0.0144984489, 0.044009652, -0.0530956723, 0.011039149, -0.0259845518, 0.0479771309, -0.0150127523, 0.0826313645, -0.0016469945, 0.032033734, 0.0766556486, -0.0660267249, 0.0492261536, -0.0717085451, -0.0469975062, -0.0399442092, -0.1528214961, 0.116673328, 0.0707779005, -0.112656869, 0.0496669859, -0.0795945302, -0.007965575, -0.0197639335, -0.0480261147, 0.0564263985, 0.098109439, 0.0562304705, -0.0008143132, 0.0284091234, 0.0500098541, 0.0585325919, 0.0942399204, 0.0915949345, -0.0338950232, 0.0211598985, 0.0089696907, -0.0494220778, -0.0888030007, 0.0410217941, 0.0524099357, 0.0530466922, -0.0393809229, -0.1091302186, 0.0842967257, 0.1314656734, -0.005124663, -0.086011067, 0.049960874, 0.0336256251, 0.0689655989, -0.0242334716, 0.0709248483, 0.0262049679, -0.0441565961, -0.115791671, -0.0636756197, -0.1253919899, -0.0455770493, -0.0212945975, -0.1373434216, -0.0725412294, 0.0641654357, 0.1078567058, -0.0201312918, -0.0920847431, -0.0548100173, -0.0166781154, 0.0413646623, 0.0631368309, 0.0294132382, -0.026180476, -0.0028087683, 0.0223599393, -0.0149147902, 0.079300642, 0.0595611967, -0.0216007307, -0.00008146, 0.0589244403, 0.0749413073, 0.0235109981, -0.0459444113, -0.0265233461, 0.0856681988, 0.0560835302, 0.0033705221, 0.0908602104, 0.0450382568, 0.0139474105, 0.0363440849, -0.1113833562, -0.0898316056, -0.0685737431, 0.231583342, 0.0305887889, -0.0593162924, -0.0009023264, -0.0078063863, -0.0198986325, -0.000082608, -0.0100962594, -0.0702880919, 0.0611285977, -0.0651940405, 0.0564263985, 0.0626470149, 0.1599727571, 0.0030536747, 0.1225510836, 0.0415360965, 0.0646552444, 0.0171924178, -0.0861090347, 0.0988441557, -0.0244049057, 0.0615694262, 0.0855702385, 0.0653899685, 0.0142045617, -0.1078567058, -0.0584836081, -0.0177557021, -0.1108935475, 0.0704840124, 0.0680839345, -0.0095513435, -0.0732759461, -0.0662226453, 0.0225926004, 0.0386951864, 0.0573080592, -0.0598061047, -0.0399931893, -0.0215884857, 0.0145474309, 0.1057994962, 0.0218701269, -0.0115350839, 0.0152699035, -0.0067165536, 0.0632347912, -0.0559855662, -0.0318133198 ]
711.375
Yurij Holovatch
V. Blavats'ka, C. von Ferber, Yu. Holovatch
Star polymers in correlated disorder
Submitted to the Proceedings of the International Conference "Path Integrals - New Trends and Perspectives", September 23-28, 2007, Dresden, Germany
null
10.1142/9789812837271_0081
null
cond-mat.soft cond-mat.dis-nn
null
We analyze the impact of a porous medium (structural disorder) on the scaling of the partition function of a star polymer immersed in a good solvent. We show that corresponding scaling exponents change if the disorder is long-range-correlated and calculate the exponents in the new universality class. A notable finding is that star and chain polymers react in qualitatively different manner on the presence of disorder: the corresponding scaling exponents increase for chains and decrease for stars. We discuss the physical consequences of this difference.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 15:10:31 GMT" } ]
2017-08-23T00:00:00
[ [ "Blavats'ka", "V.", "" ], [ "von Ferber", "C.", "" ], [ "Holovatch", "Yu.", "" ] ]
[ -0.0254084393, -0.0011838765, -0.0483086929, 0.0326847918, 0.0371524952, 0.0540304929, 0.0421949923, -0.1198703572, -0.0432400703, 0.019164104, 0.0044742366, 0.021019116, 0.0066950261, 0.0548665524, 0.0083279591, 0.0595171489, 0.0009013791, 0.0329199322, -0.0242849812, 0.0455131121, -0.0685570687, -0.0673029721, -0.0075572147, -0.0550755709, -0.0352713577, -0.0087394584, 0.0734166726, 0.0382236987, 0.1771405935, 0.07456626, 0.024533188, -0.0605622232, 0.0510258935, -0.0403661095, -0.1307391673, 0.106650129, 0.0352713577, 0.038902998, 0.0129981479, 0.0415156931, -0.0264273901, 0.0014622917, -0.0352974832, 0.0682435408, 0.0891973376, 0.0439977497, 0.0893018469, 0.0062476024, 0.0654218346, 0.0546575375, -0.0703336969, 0.0531160496, -0.0083671492, -0.1255137771, 0.0115350401, 0.020457387, 0.0470546037, 0.0030209264, -0.0534818284, -0.037570525, -0.0101045901, -0.1188252792, 0.0157676022, 0.0068321922, -0.1290670335, 0.0086088236, -0.1575976461, -0.0332073271, 0.0572702326, 0.1404583752, -0.0059144837, -0.0375443995, 0.0151666831, 0.0109929061, -0.0750365481, 0.0351929739, -0.0088962195, -0.0223907791, -0.0094840759, 0.0881000087, -0.0265841521, -0.0264796447, 0.0963561162, 0.0232137777, -0.0486744717, -0.0099935513, 0.0713787749, -0.0460879058, 0.0477861576, -0.0718490556, 0.0412021689, 0.0148531599, -0.0596739091, 0.0459311455, 0.0366299562, -0.0779105052, 0.090346925, -0.0192816742, 0.0151144294, -0.0442851484, -0.0202875622, 0.0628613979, -0.0623911098, -0.0685570687, 0.1110917106, 0.0154410163, -0.0832403973, -0.0220119394, -0.0515223071, -0.1016337574, 0.0563819148, 0.0108361449, -0.1135998964, 0.0565909334, -0.0160419345, -0.0907127038, -0.0200001653, 0.0128936404, -0.0640109777, 0.0588901006, 0.0026845422, -0.0358200222, 0.075611338, 0.0356371328, 0.0075376197, -0.0275900383, 0.1272904128, -0.0221295096, -0.0893541053, -0.0760816187, 0.0624433644, -0.0717968047, -0.0523844957, -0.0593603849, -0.1586427242, -0.0891973376, -0.0010287479, 0.0295234323, 0.1724377424, 0.0438671149, -0.045722127, -0.0410454087, 0.1026265845, 0.066257894, -0.0344352946, 0.0027531253, -0.0054997187, -0.0007123671, -0.0893018469, 0.0282693394, 0.0065937843, 0.0597784184, 0.0864278898, 0.0062051462, 0.0616595559, -0.2338882834, 0.0166820455, 0.0252255518, 0.0707517266, -0.0067342161, 0.0332334563, 0.0111300722, -0.0006715438, -0.0573224872, 0.1192433089, 0.0202091802, 0.0605622232, 0.0022779417, -0.0358200222, -0.1580156833, 0.0546575375, -0.0145788277, -0.1080609858, -0.1067023873, 0.0773357153, 0.0700724274, 0.0070150807, -0.1035149023, -0.0698111579, -0.0147355888, 0.0839719549, 0.0911307335, 0.0460617803, -0.1191387996, 0.0416985825, 0.1000138894, -0.0338605009, 0.0862711221, 0.0502159595, -0.0319271088, -0.0139648439, 0.0314829499, 0.1161080822, 0.008151602, 0.0070216125, -0.0768654272, 0.0321622528, 0.1595832855, -0.0465320647, 0.0051731323, -0.0300459694, -0.0471591093, 0.0047812285, -0.0710129961, -0.1012157276, -0.1134953871, 0.007282882, -0.0389291272, -0.0132920761, -0.0253692493, 0.0290008932, 0.0073547307, 0.0439454988, -0.0394516662, -0.0216200352, -0.0384588428, -0.0522799864, 0.0616595559, 0.0642199963, 0.0474987589, -0.01719152, 0.0558593757, 0.0238277614, 0.039425537, 0.0172176473, -0.0080013722, 0.0696543977, -0.0313261896, -0.0114305317, 0.0206272118, 0.0237885695, 0.0260354858, 0.0146572078, -0.059308134, -0.0680867806, -0.0566954389, -0.0807322189, 0.0524628758, -0.0115219764, -0.0920190513, -0.0552323312, 0.0219204947, 0.0154410163, 0.1220650226, 0.0426652767, 0.0460617803, -0.0763428882, 0.0256827734, 0.0176356789, -0.0439716242, 0.0425607711, -0.0105814068, -0.0671462119, 0.0170086324, -0.0241935384, -0.0341478996 ]
711.3751
Frank Simon
Frank Simon, James Kelsey, Michael Kohl, Richard Majka, Miroslav Plesko, David Underwood, Tai Sakuma, Nikolai Smirnov, Harold Spinka and Bernd Surrow
Triple GEM Detectors for the Forward Tracker in STAR
5 pages, 8 figures, presented at the IEEE Nuclear Science Symposium in Honolulu, HI, USA, October 27 - November 3, 2007
null
10.1109/NSSMIC.2007.4436321
null
physics.ins-det
null
Future measurements of the flavor-separated spin structure of the proton via parity-violating W boson production at RHIC require an upgrade of the forward tracking system of the STAR detector. This upgrade will allow the reconstruction of the charge sign of electrons and positrons produced from decaying W bosons. A design based on six large area triple GEM disks using GEM foils produced by Tech-Etch Inc. has emerged as a cost-effective solution to provide the necessary tracking precision. We report first results from a beam test of three test detectors using Tech-Etch produced GEM foils and a laser etched two dimensional strip readout. The detectors show good operational stability, high efficiency and a spacial resolution of around 70 um or better, exceeding the requirements for the forward tracking upgrade. The influence of the angle of incidence of the particles on the spatial resolution of the detectors has also been studied in detail.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 15:16:14 GMT" } ]
2016-11-17T00:00:00
[ [ "Simon", "Frank", "" ], [ "Kelsey", "James", "" ], [ "Kohl", "Michael", "" ], [ "Majka", "Richard", "" ], [ "Plesko", "Miroslav", "" ], [ "Underwood", "David", "" ], [ "Sakuma", "Tai", "" ], [ "Smirnov", "Nikolai", "" ], [ "Spinka", "Harold", "" ], [ "Surrow", "Bernd", "" ] ]
[ 0.0291270427, 0.0438797027, 0.0226527508, 0.0203976594, -0.031483978, 0.0282686539, -0.033229854, 0.0561008379, 0.0949174985, -0.0150581868, 0.0913675502, 0.0800775439, -0.0844422355, -0.0419010408, 0.0691367164, 0.0121483924, 0.0290833972, -0.0207322855, 0.0236857273, 0.0879339948, -0.0056049917, 0.0282977521, 0.0277012438, -0.0850242004, -0.0888651237, 0.0224636141, 0.1152860597, -0.0316003673, 0.0703006387, 0.0044992696, 0.0192919374, -0.0591561235, 0.0357031785, -0.1596895307, -0.0769349709, 0.132337451, -0.0373617634, 0.0663433149, -0.050397642, 0.1024829671, -0.0359359644, 0.1100484282, -0.0701842457, 0.1333849877, -0.0041537317, -0.0478079244, -0.0595052987, -0.0104534365, -0.0022132625, -0.0569446795, 0.0604073331, 0.0669252723, -0.0620368198, 0.0636663064, -0.0425702929, -0.0164257903, -0.0536857098, 0.0616294481, 0.0213287938, -0.0558680557, -0.0629097596, -0.079030022, 0.0629679561, -0.0372744687, -0.0326478966, -0.0224054176, -0.0911347643, 0.0666924939, 0.0055722566, 0.0300581772, 0.0545877442, 0.0364597254, 0.0699514598, -0.0758292452, 0.0293161795, 0.0557516627, -0.0065470375, 0.0618040375, -0.0354994945, 0.0260863081, 0.0269446969, -0.0365470201, -0.0027497557, 0.0184044503, 0.0109190037, -0.0730940402, 0.0055722566, -0.0597671792, -0.0664597079, 0.0887487307, -0.0108535336, 0.0296799038, -0.0088457754, 0.1642288119, -0.0293307286, -0.0913675502, 0.038292896, 0.0244568232, 0.0878757983, 0.0280795172, -0.0042701233, 0.016614927, -0.0628515631, -0.066110529, 0.1605042666, -0.1307079643, 0.0124320975, 0.0011611899, 0.0243549813, 0.0650048107, -0.0590688288, -0.0558680557, -0.0462657325, 0.0262899939, 0.056886483, -0.0180843733, -0.0692531094, 0.0114864139, -0.0081256013, -0.0284432415, -0.0319495425, 0.0882249698, 0.0026206337, -0.0953248665, 0.1138311625, -0.0042883097, 0.0535402186, -0.1509601474, -0.0308729205, -0.0265373271, 0.0335499309, -0.0360523537, 0.0491464287, 0.0680891946, -0.0247769002, 0.0268283058, -0.0041719181, -0.0490009412, -0.0372453704, -0.0385838747, 0.0160184186, -0.0144980513, -0.0018577219, 0.0727448612, -0.000630607, 0.0204995032, -0.0719301179, 0.0461784378, 0.0185644887, -0.0318913497, -0.1111541539, -0.0298544914, -0.0247041564, -0.0854315683, 0.0340154991, -0.169000864, -0.0166003779, 0.0507468171, -0.0488845482, -0.0784480646, -0.0538311973, -0.0085329721, -0.0505140349, 0.0451309122, 0.0697768703, 0.0698932633, -0.0917167217, 0.0374781527, -0.2013577819, 0.0310184099, 0.1465372592, -0.1021919847, -0.0626187772, 0.0486808643, 0.0466149077, -0.0580794998, 0.0286905747, -0.0183462538, -0.1110959575, -0.0912511572, -0.0051212385, -0.0109553766, 0.1020173952, -0.0231474154, -0.1220949814, 0.035877768, 0.0199029949, 0.0139379157, 0.0378564261, 0.0348011442, -0.0046556713, 0.0996895581, 0.0627933666, 0.0376818404, -0.0092604216, -0.0623859949, 0.0852569789, 0.048739057, 0.1133074015, 0.0458292626, 0.0266391691, 0.0628515631, 0.0828709453, -0.031483978, -0.126867041, 0.0271629319, 0.0859553292, -0.0467022024, -0.0053467476, -0.0735014081, 0.0718137324, 0.0088675991, 0.0580504015, 0.0849660039, -0.0230601225, 0.0006096929, -0.0599999651, -0.0348302424, 0.0667506903, 0.0192773882, -0.1436274648, 0.0694276989, 0.0470513776, 0.0980600789, 0.0302036665, 0.0522599109, 0.0753636807, -0.0073399567, 0.0076163872, -0.0134650739, -0.0700678527, -0.0563045256, -0.025300663, -0.0178370401, -0.1076623946, 0.0490300395, -0.0618622303, -0.054238569, 0.0100460658, -0.0405916348, -0.0470513776, 0.0340154991, 0.0051176012, -0.0647720248, -0.0358195715, -0.0074999956, -0.0468476936, -0.0694858953, 0.1067894623, -0.029490767, 0.0311638992, 0.0438506044, -0.0390494429, 0.0038627523, 0.0922986865, 0.0860135257 ]
711.3752
Vakhtang Rostiashvili
Swati Bhattacharya, Hsiao-Ping Hsu, Andrey Milchev, Vakhtang G. Rostiashvili, Thomas A. Vilgis
Adsorption of Multi-block and Random Copolymer on a Solid Surface: Critical Behavior and Phase Diagram
27 pages, 12 figures
Macromolecules 41, 2920-2930 (2008)
10.1021/ma702608j
null
cond-mat.soft cond-mat.stat-mech
null
The adsorption of a single multi-block $AB$-copolymer on a solid planar substrate is investigated by means of computer simulations and scaling analysis. It is shown that the problem can be mapped onto an effective homopolymer adsorption problem. In particular we discuss how the critical adsorption energy and the fraction of adsorbed monomers depend on the block length $M$ of sticking monomers $A$, and on the total length $N$ of the polymer chains. Also the adsorption of the random copolymers is considered and found to be well described within the framework of the annealed approximation. For a better test of our theoretical prediction, two different Monte Carlo (MC) simulation methods were employed: a) off-lattice dynamic bead-spring model, based on the standard Metropolis algorithm (MA), and b) coarse-grained lattice model using the Pruned-enriched Rosenbluth method (PERM) which enables tests for very long chains. The findings of both methods are fully consistent and in good agreement with theoretical predictions.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 15:40:38 GMT" } ]
2008-06-27T00:00:00
[ [ "Bhattacharya", "Swati", "" ], [ "Hsu", "Hsiao-Ping", "" ], [ "Milchev", "Andrey", "" ], [ "Rostiashvili", "Vakhtang G.", "" ], [ "Vilgis", "Thomas A.", "" ] ]
[ 0.0349105038, -0.0200222023, 0.0246295463, 0.0790356994, -0.023168359, -0.0006746468, -0.001544283, -0.0634497106, 0.0441251956, 0.0849331021, 0.1045208946, -0.0819317475, -0.0608696006, -0.0109852254, 0.0237607323, 0.0281442907, 0.0382277928, 0.0318038389, 0.0640815794, 0.0039985166, 0.0404656455, 0.0053149005, -0.0466789789, -0.0248138402, 0.0095306206, -0.0388596579, 0.1409057528, -0.0308560431, 0.1174214557, -0.078298524, 0.0910411254, -0.0318564959, -0.0192718636, -0.042176947, -0.0719798803, 0.118263945, 0.0032712144, 0.0299345739, -0.0493907295, 0.0155596593, -0.0255773421, 0.0511283576, -0.0741914064, 0.0871972814, -0.0571837239, 0.0264988113, -0.0076087001, 0.0660298243, 0.0429667756, 0.0778246224, -0.0583421402, 0.0700842887, 0.0024007554, -0.1242666543, -0.0706634969, -0.0321987532, -0.0011296221, 0.0616594292, 0.0229050834, -0.0272754785, -0.0205750838, -0.0581315197, 0.0310929921, -0.0560779609, -0.1406951249, -0.0150462696, -0.0986761525, 0.0192981903, -0.0261565521, 0.0284075681, 0.0221284162, 0.0100769196, 0.1132090315, -0.0289077945, -0.108575359, -0.036174234, -0.0426771715, 0.0636076778, -0.1069430411, 0.1202648506, 0.0606589764, 0.026485648, 0.02351062, -0.0917783007, 0.0118145468, -0.0655559301, -0.0057032341, -0.0500489213, -0.1508049518, -0.1116293669, 0.0521024801, 0.0574470013, -0.1313224733, 0.0857229307, 0.0437566079, -0.0403076783, 0.0285392068, -0.0130782761, 0.0464683585, -0.0100374287, -0.0243531056, -0.0002784975, -0.0268147439, 0.0462840647, 0.0523657575, -0.0050779516, -0.0351737812, 0.0291973986, -0.0623966046, -0.007964124, 0.0792463198, 0.0046731634, -0.0402286984, 0.0216676816, 0.0774033815, -0.0608696006, 0.0821950212, 0.064186886, -0.1035204455, 0.0509703904, 0.0000164548, 0.0534715205, 0.0372010134, -0.0275914092, 0.0256826524, 0.0137298862, 0.1073116288, -0.0579735525, -0.0554987527, 0.0606589764, 0.0210884735, -0.0195219759, -0.1033098251, -0.1129984111, -0.0605536662, -0.086881347, 0.1152099371, 0.0603957027, 0.0911464319, 0.0242083035, 0.0880397633, 0.0722958148, -0.0029108543, 0.0356213525, -0.1349030435, 0.1093125343, -0.0326726511, 0.0064996462, -0.040255025, 0.006104731, -0.0234184731, -0.0119264396, 0.1145780683, 0.0119659314, 0.0463893749, -0.2217843831, 0.0458101667, -0.0041762283, 0.0098202247, -0.0064601549, -0.0326726511, 0.0394651927, -0.0299609005, -0.0039952258, 0.0116697447, 0.0989920795, -0.004643545, -0.0562359281, -0.0527870022, -0.0946216881, 0.0668196529, -0.1144727618, -0.0684519708, -0.074981235, 0.0021391241, -0.0363058709, 0.0291973986, -0.0482849665, -0.0362005606, 0.0227339529, 0.0533135533, -0.0120054223, 0.0319618061, -0.0566045158, -0.0522341207, -0.0672935545, 0.0174157619, 0.1830300391, -0.02351062, 0.0098531349, 0.0476267748, 0.1235294789, 0.1032045111, 0.0217071734, 0.0068451972, -0.1829247326, 0.0728750229, 0.1086806655, 0.0226286426, 0.0471792035, 0.0304084718, -0.0993080139, -0.0464683585, 0.0444411263, -0.09404248, -0.1218445078, -0.1078381836, 0.0244979076, 0.0012357555, -0.1120506153, 0.0488115214, -0.027012201, 0.0588686951, 0.0137562137, -0.0315405615, -0.0377802216, -0.0649240613, 0.0275914092, -0.0181792639, 0.0982022509, -0.0187584721, -0.0252087545, 0.0401760414, 0.0619753636, -0.0780352503, 0.0454152487, 0.0382541195, -0.029697625, 0.0394388661, -0.0205487553, 0.0093463268, 0.1089965999, 0.0118737845, 0.053682141, 0.0263276808, -0.0427034982, 0.0104191797, 0.0187716372, -0.0786144584, -0.0073783328, -0.0165601112, 0.0667669997, -0.0267357603, -0.0023777187, -0.0391755886, 0.0148093207, -0.0844592005, -0.063765645, -0.0119659314, -0.0137430495, -0.0471528769, -0.0439672284, -0.0076811011, 0.0547615774, -0.003550946, -0.0072861859 ]
711.3753
Rhaana L. C. Starling
R.L.C. Starling (1), P.T. O'Brien, R. Willingale, K.L. Page, J.P. Osborne, M. De Pasquale, Y.E. Nakagawa, N.P.M. Kuin, K. Onda, J.P. Norris, T.N. Ukwatta, N. Kodaka, D.N. Burrows, J.A. Kennea, M.J. Page, M. Perri and C.B. Markwardt ((1) University of Leicester, UK)
Swift captures the spectrally evolving prompt emission of GRB 070616
13 pages, 11 figures (2 in colour), MNRAS accepted
null
10.1111/j.1365-2966.2007.12763.x
null
astro-ph
null
The origins of Gamma-ray Burst prompt emission are currently not well understood and in this context long, well-observed events are particularly important to study. We present the case of GRB 070616, analysing the exceptionally long-duration multipeaked prompt emission, and later afterglow, captured by all the instruments on-board Swift and by Suzaku WAM. The high energy light curve remained generally flat for several hundred seconds before going into a steep decline. Spectral evolution from hard to soft is clearly taking place throughout the prompt emission, beginning at 285 s after the trigger and extending to 1200 s. We track the movement of the spectral peak energy, whilst observing a softening of the low energy spectral slope. The steep decline in flux may be caused by a combination of this strong spectral evolution and the curvature effect. We investigate origins for the spectral evolution, ruling out a superposition of two power laws and considering instead an additional component dominant during the late prompt emission. We also discuss origins for the early optical emission and the physics of the afterglow. The case of GRB 070616 clearly demonstrates that both broadband coverage and good time resolution are crucial to pin down the origins of the complex prompt emission in GRBs.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:07:17 GMT" } ]
2009-11-13T00:00:00
[ [ "Starling", "R. L. C.", "", "University of Leicester, UK" ], [ "O'Brien", "P. T.", "" ], [ "Willingale", "R.", "" ], [ "Page", "K. L.", "" ], [ "Osborne", "J. P.", "" ], [ "De Pasquale", "M.", "" ], [ "Nakagawa", "Y. E.", "" ], [ "Kuin", "N. P. M.", "" ], [ "Onda", "K.", "" ], [ "Norris", "J. P.", "" ], [ "Ukwatta", "T. N.", "" ], [ "Kodaka", "N.", "" ], [ "Burrows", "D. N.", "" ], [ "Kennea", "J. A.", "" ], [ "Page", "M. J.", "" ], [ "Perri", "M.", "" ], [ "Markwardt", "C. B.", "" ] ]
[ 0.0471858345, 0.1108789295, -0.0626548976, -0.0050027887, -0.0739192814, 0.0476789773, 0.0037050485, 0.0250463858, 0.0587616786, -0.0169744417, 0.0002974664, 0.0139636854, -0.080823265, -0.0642640963, 0.0417612791, 0.020621093, -0.0678977668, -0.0148201939, -0.0459400043, 0.0252929572, -0.057827305, -0.0912570953, -0.0569967516, 0.0484835766, -0.123752512, -0.0785911456, -0.059488412, 0.0243196525, 0.0730368197, 0.0114979781, 0.0064724796, -0.0438636206, -0.0231257305, -0.0791102424, -0.0907899067, 0.1429590583, 0.0346756205, -0.0416315086, -0.0650427416, -0.0327809192, 0.0375046916, -0.0998221785, -0.0632778108, -0.0013131509, -0.0077475091, 0.0419429652, -0.047549203, -0.0629663542, 0.0639007315, 0.0541936308, -0.0490286276, 0.067534402, -0.0196218323, -0.0089738742, -0.0609418824, -0.0690397844, 0.0168316904, 0.1138896868, -0.0551799163, -0.0818614513, 0.0153522668, -0.0022094029, -0.0765147656, -0.0677420422, 0.0296403877, -0.0840935707, 0.0120495185, 0.0918281004, 0.0335595608, 0.0539859943, 0.0136132948, 0.0024867947, -0.0069234441, -0.1072452515, 0.0350130312, 0.0848722085, 0.0730368197, -0.0038964651, 0.0128606055, -0.0548165478, 0.038309291, -0.0641083643, -0.0952541307, -0.0707008913, -0.0464850552, 0.0736078247, -0.000206726, -0.0283166915, -0.0237616245, -0.0058917408, -0.0317686796, 0.053830266, -0.0127373207, 0.0059988042, 0.0443308055, 0.0369855985, 0.0026246796, -0.0313534029, 0.1128514931, 0.0068001589, 0.0896998048, -0.0333259702, -0.0247089732, -0.1186653674, 0.0652503818, -0.0386726595, -0.0594365038, -0.0165072549, 0.0014599578, -0.0396589413, 0.0304968953, -0.0159492269, -0.0713238046, 0.1333038807, 0.0167278722, 0.0178828612, -0.1308122128, -0.0624472611, -0.0202966575, 0.0456804559, -0.0564257465, 0.04116432, -0.0751132071, 0.0635373592, 0.0545050912, 0.0243196525, 0.0447979942, -0.0608380623, -0.0544531792, -0.0420208275, 0.1288396567, -0.1292549223, 0.0118224137, -0.0029507368, -0.0482499823, -0.0252670031, -0.0271227714, -0.0954098627, -0.0659252033, 0.0821729153, -0.0563219264, -0.0111216335, 0.0699741542, 0.0350389853, 0.0735040084, 0.0466148295, -0.0798369795, 0.0126789222, -0.0293029752, -0.0121338712, -0.0255135726, 0.0301854387, -0.0300816186, -0.0490805358, 0.0702337027, -0.0852355808, 0.050897371, 0.0435002521, -0.0661847517, -0.0323915966, 0.0159881599, 0.0249295905, -0.0593845919, 0.0618243441, -0.0288357884, -0.0817576349, -0.0568929315, -0.0149499672, -0.1508493274, -0.0878310576, -0.0842492953, -0.0328587815, -0.0910494551, -0.0196867194, 0.061720524, 0.0561142862, 0.0394772589, -0.1183539107, -0.0685206875, -0.1031443924, -0.004441516, 0.0077669756, 0.0956694111, 0.0333000161, 0.0385169312, -0.0537783541, -0.0336633809, 0.1382872015, 0.0165072549, -0.0463293269, 0.0164942779, 0.0623953491, 0.1135782227, 0.0651984662, 0.0024819281, -0.1476309299, 0.0562700182, -0.1061551496, -0.0037634466, -0.0989397168, 0.0560104698, 0.1652801931, 0.1583243161, -0.0839378387, 0.021179121, -0.001711395, 0.0535188057, 0.0717909932, -0.0508714169, 0.0216073748, 0.1361069977, 0.0167538263, 0.0424361043, 0.0059144511, -0.1363146305, -0.0329626016, 0.017766064, -0.0157156345, 0.037193235, -0.1159660667, -0.013185041, -0.0283426475, 0.0535188057, 0.0191546455, 0.0914647356, 0.1115018427, 0.0682611391, -0.0142751429, 0.0442529432, 0.0442010313, -0.0112514077, -0.0011120011, -0.0649908334, -0.0902708098, 0.0356619023, 0.0335076526, 0.0832630172, 0.0315091312, 0.0251242518, -0.1475271136, 0.0413979143, 0.0146644646, 0.003220018, -0.0073127663, -0.011446069, 0.0223211329, -0.0550760962, -0.0497034527, 0.0418391451, 0.024047127, 0.1319542229, -0.0668076649, -0.0347794369, -0.0555432811, -0.0215165336, -0.0063848821 ]
711.3754
St\'ephane Schanne
S. Schanne, B. Cordier, D. Gotz, A. Gros, P. Kestener, H. Le Provost, B. L'Huillier, M. Mur
The trigger function of the space borne gamma-ray burst telescope ECLAIRs
4 pages, proceedings of the "30^th International Cosmic Ray Conference (ICRC)", 3-12 July 2007, Merida, Yucatan, Mexico
null
null
null
astro-ph
null
Gamma-ray bursts (GRB) sign energetic explosions in the Universe, occurring at cosmological distances. Multi-wavelength observations of GRB allow to study their properties and to use them as cosmological tools. In 2012 the space borne gamma-ray telescope ECLAIRs is expected to provide accurate GRB localizations on the sky in near real-time, necessary for ground-based follow-up observations. Led by CEA Saclay, France, the project is currently in its technical design phase. ECLAIRs is optimized to detect highly red-shifted GRB thanks to a 4 keV low energy threshold. A coded mask telescope with a 1024 cm^2 detection plane of 80x80 CdTe pixels permanently observes a 2 sr sky field. The on-board trigger detects GRB using count-rate increase monitors on multiple time-scales and cyclic images. It computes sky images in the 4-50 keV energy range by de-convolving detector plane images with the mask pattern and localizes newly detected sources with <10 arcmin accuracy. While individual GRB photons are available hours later, GRB alerts are transmitted over a VHF network within seconds to ground, in particular to robotic follow-up telescopes, which refine GRB localizations to the level needed by large spectroscopic telescopes. This paper describes the ECLAIRs concept, with emphasis on the GRB triggering scheme.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:08:34 GMT" } ]
2007-11-26T00:00:00
[ [ "Schanne", "S.", "" ], [ "Cordier", "B.", "" ], [ "Gotz", "D.", "" ], [ "Gros", "A.", "" ], [ "Kestener", "P.", "" ], [ "Provost", "H. Le", "" ], [ "L'Huillier", "B.", "" ], [ "Mur", "M.", "" ] ]
[ -0.0125744212, 0.0494943708, 0.0230498668, -0.0374187827, -0.0739565119, 0.1002844051, 0.0789836869, 0.0630211085, -0.0293597504, 0.0177376419, -0.0124772461, -0.0077156802, -0.062140055, -0.0691366419, 0.0404765494, -0.0075731571, -0.0198366195, 0.0665453151, -0.0835444257, 0.0335317887, -0.0370819084, 0.0084153386, -0.0237495247, -0.0155997965, -0.1005953699, -0.1664669365, -0.0149908345, 0.0053348974, -0.0068022371, 0.088001512, 0.016804764, -0.0548843369, -0.0523448326, -0.0962937623, -0.0410725549, 0.1004917175, -0.0003561052, 0.0216116793, 0.0174137261, 0.1123600006, -0.0156904925, -0.0400619358, -0.0479914024, -0.0184761714, -0.0399323702, -0.0449077226, -0.0900745764, -0.0184243452, -0.0001562895, 0.0302926283, -0.0072362847, 0.0739046857, -0.0635393709, 0.0522930063, -0.0585121959, -0.0932359919, -0.0344128422, 0.1412792206, -0.0589786358, -0.0234644786, -0.0030885395, 0.0048555015, -0.0298261903, -0.0284009594, -0.0398287177, 0.0072816326, 0.0129177719, 0.0697067305, 0.158485651, 0.0472399183, 0.0356825925, 0.0719870999, 0.0330135226, -0.0732309371, 0.0455037281, 0.0476545282, -0.0136044743, 0.050530903, 0.0409429893, 0.0280122589, 0.04301605, -0.0843218267, -0.0663380101, 0.0248119701, -0.0983150005, -0.0873795897, -0.0052280049, 0.0227777772, -0.0741638169, -0.0148223983, -0.0003453755, -0.0657679141, -0.025019275, 0.0114471931, -0.0065204301, -0.0456073806, 0.0603261255, -0.0246305764, 0.1109088585, 0.0303962827, 0.0345164947, -0.079346478, 0.0152758807, -0.1892706305, 0.0373410434, -0.018489128, -0.0713133588, 0.0032456387, -0.009315826, -0.0379629619, -0.0415649079, 0.0438452773, -0.0598596856, 0.0666489676, 0.0721425787, -0.0138247367, -0.028064087, -0.0650423393, -0.0012284516, 0.0472658314, -0.0693439469, 0.1093540564, 0.0788800344, -0.036278598, 0.0233737826, -0.035786245, 0.1123600006, -0.1065554246, -0.0582012348, -0.062917456, 0.1543395221, -0.0815750211, 0.0639539808, 0.0480173156, -0.0020018013, -0.0591859408, -0.0110649718, -0.1518518478, -0.0389994904, 0.0690329894, 0.0439230166, 0.0871722847, 0.0523966588, 0.0560245179, -0.0048652189, -0.0071326313, -0.1413828731, 0.0720389262, 0.0341537073, -0.0011102223, -0.0072038928, 0.0081043793, 0.0366413817, -0.1002844051, 0.0131250778, -0.0593932457, -0.0147576155, 0.126249522, -0.0452964194, -0.0305258483, 0.029256098, 0.0471880883, -0.0070872833, 0.0528630987, -0.0588749796, 0.0175951198, -0.0650423393, 0.0808494464, -0.1350600421, 0.0900227502, -0.1037567854, -0.052448485, -0.0342314467, 0.0510750823, 0.0070613697, 0.0308886338, 0.0002585255, -0.0032634542, 0.0097433943, -0.1119453833, -0.0677891523, 0.0537959784, 0.0255245846, -0.0263797231, 0.0236329157, 0.0483023599, -0.0761332288, 0.0272348616, -0.0608443916, -0.061155349, -0.0502717718, 0.0270016417, 0.1053634137, 0.1136038378, -0.0312773325, -0.044000756, 0.0264445059, -0.0421090871, 0.0457369462, -0.045477815, 0.0901264027, 0.0775325447, 0.0589268059, -0.1164024696, 0.0934951305, -0.0484837554, 0.145321697, 0.0432751849, -0.0380925275, 0.0303444546, 0.1142257527, -0.0486910604, -0.0156516228, -0.0148742246, -0.1340235025, -0.0083764689, 0.0409170762, 0.0452445932, 0.1162988171, -0.0124837244, -0.0321842991, 0.0080655096, 0.0307590682, 0.0320029072, 0.0048166318, 0.1314321756, 0.0467734784, -0.0147964852, 0.0840626955, -0.0308368076, -0.0450891145, 0.0268979892, 0.0246953592, -0.0738010332, 0.0122505054, 0.0929250345, 0.0310182013, -0.0642649457, 0.050297685, -0.1659486741, -0.0083181644, 0.0955163613, -0.014135696, -0.0589786358, -0.022959169, 0.0108641442, -0.0648350343, -0.0408393368, 0.0753040016, 0.0704323053, 0.0762887076, 0.0089595178, 0.0130408602, -0.0687738582, 0.0460479036, 0.0597560331 ]
711.3755
Frank Close Prof
T.J.Burns and F.E.Close
Hadron production in $\psi$, $\eta_c$ and $\chi$ decays
null
null
null
null
hep-ph
null
We derive relations among branching fractions in the exclusive decay of charmonia to light flavour meson pairs assuming factorization between the quark spin and spatial degrees of freedom. With the further assumption that these amplitudes can be described by flux-tube models, we assess prospects for production of hybrid mesons in charmonium decays.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:10:51 GMT" } ]
2007-11-26T00:00:00
[ [ "Burns", "T. J.", "" ], [ "Close", "F. E.", "" ] ]
[ 0.1014492884, 0.0048395195, -0.0122140255, -0.0112672988, 0.0448200554, 0.0603912249, 0.0352033004, 0.1131089777, 0.0040796464, -0.0223103724, 0.0361251161, 0.0708052218, -0.041531425, 0.0716024712, -0.0206037723, -0.0103641711, 0.0490305014, 0.0092804171, 0.0495786034, 0.0555081069, -0.1099200025, -0.0175518226, 0.0558569022, 0.0148486681, 0.0648757219, -0.0295478515, 0.0088942526, -0.0371216685, 0.0085890573, 0.0405099541, 0.0144500453, -0.040883664, 0.0170535445, -0.1028444618, -0.0309928562, 0.1294524819, -0.0207781699, 0.028974833, -0.0211892482, 0.0280530192, -0.010993246, 0.0444214344, -0.0789271444, 0.0905868411, 0.0010058975, 0.0000512875, -0.0184985492, -0.0451439358, -0.0176390205, 0.0193456225, -0.0816676691, -0.0169040617, 0.0427272916, 0.0446456596, -0.1237721145, -0.0078478698, -0.0520201661, 0.046140492, 0.0244155955, -0.0307188034, 0.0182743259, -0.1410125196, 0.0258605983, 0.1018479094, -0.0918325335, -0.0884940699, -0.0103517137, 0.0773326606, 0.0324627757, -0.0727983341, 0.0269069821, 0.061636921, 0.0200058389, -0.0233816691, -0.0261346512, 0.0253374074, 0.0834116414, 0.0394884869, 0.01447496, 0.0899390802, 0.0648258924, 0.0325375162, -0.0114541529, -0.0497031733, 0.0301457848, 0.0423037559, 0.1039406732, 0.0214134734, -0.1128100157, -0.0302205272, 0.0608396754, 0.0500519685, -0.0351285599, 0.0254619773, 0.201702714, -0.1036417037, -0.0162064731, -0.0271561202, 0.013976682, 0.0495287776, 0.0444712602, 0.0405597836, 0.0367479622, -0.0268571544, 0.146692872, -0.0995060056, -0.0689117685, -0.0129302992, -0.0309430286, -0.0696591884, 0.0112486128, -0.0549101755, -0.1584522277, 0.0057208478, -0.04818343, -0.0785783529, 0.0071253674, -0.0086700274, -0.073346436, 0.0947225392, 0.0012464721, -0.0125877336, -0.0027747825, -0.0041481596, 0.0049111471, -0.0271810349, 0.064227961, -0.1531704813, -0.0207657125, -0.0654736534, 0.0984596238, -0.0113358116, -0.0578001812, -0.0486817062, -0.0896899402, -0.001504175, 0.0761367902, 0.0003314713, 0.0424283221, -0.1303493828, 0.0205290299, 0.0243533105, 0.0942242667, 0.1032430828, -0.0158576798, -0.0306689758, -0.057551045, -0.0441972092, 0.100901179, -0.0556077622, -0.1042396426, -0.1307480037, 0.0077046151, -0.0282274168, 0.0101897735, -0.1006520391, -0.0389403813, 0.0202425215, -0.0258605983, -0.0699083284, 0.0180251859, 0.0357264914, -0.0798738748, 0.0087509975, 0.1139062196, -0.0081219226, -0.1028444618, 0.0975627229, -0.0953204706, -0.1327411085, -0.059992604, 0.0337333828, -0.0039924481, 0.0286509525, 0.001211437, -0.0000762987, -0.0319894105, -0.1089234501, -0.1207824498, 0.0222605448, -0.0356019214, 0.1769881397, 0.0051914281, -0.0218245517, -0.1041399837, 0.041008234, 0.06432762, 0.0456671268, 0.0732467845, 0.0674667656, -0.0536146536, 0.0304447524, 0.0226965379, 0.0262093935, 0.0216875263, -0.0723498836, 0.1123117357, 0.096416682, 0.0020164666, 0.0410580598, 0.0782295614, 0.0455674715, 0.0297222491, -0.0795250759, -0.0485571362, 0.068562977, 0.0700578094, -0.077930592, -0.0065959478, -0.0332101919, 0.057301905, 0.024988614, 0.1118134558, 0.0394137464, -0.0318648405, -0.0232570991, 0.0002032038, 0.0468380786, 0.0687622875, -0.0153344879, -0.1389197558, 0.0217996389, 0.0096167549, 0.0720509142, -0.0114230104, -0.0235186946, 0.064477101, -0.08231543, 0.0833119899, 0.0338828675, 0.0165178962, 0.0624341629, -0.096267201, 0.0190840252, 0.0062751817, -0.0422539264, 0.0711540207, 0.0465141982, 0.0216626115, -0.1442014873, -0.0929287449, 0.0037931369, 0.0531163737, 0.0839099213, 0.0744426474, 0.0351534747, -0.0386165008, 0.0458415262, -0.045766782, -0.0558569022, 0.0175144523, 0.0515717156, 0.0067329737, 0.0254993476, -0.029473111, -0.0506000742 ]
711.3756
Erhard Seiler
Max Niedermaier, Erhard Seiler
On the large N expansion in hyperbolic sigma-models
15 pages. Some changes in introduction and discussion; to appear in J. Math. Phys
J.Math.Phys.49:073301,2008
10.1063/1.2951886
ESI preprint 1979
math-ph hep-lat hep-th math.MP
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Invariant correlation functions for ${\rm SO}(1,N)$ hyperbolic sigma-models are investigated. The existence of a large $N$ asymptotic expansion is proven on finite lattices of dimension $d \geq 2$. The unique saddle point configuration is characterized by a negative gap vanishing at least like 1/V with the volume. Technical difficulties compared to the compact case are bypassed using horospherical coordinates and the matrix-tree theorem.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:15:38 GMT" }, { "version": "v2", "created": "Fri, 27 Jun 2008 11:48:17 GMT" } ]
2008-11-26T00:00:00
[ [ "Niedermaier", "Max", "" ], [ "Seiler", "Erhard", "" ] ]
[ 0.0282360483, -0.0196765084, 0.0803761855, -0.0070916326, -0.0695201829, 0.0864826888, -0.0394313037, -0.0433196314, -0.0787060335, -0.0272965878, -0.002242639, 0.0817331821, -0.1307939738, 0.0525576733, 0.0624742173, 0.0275314525, -0.0786538348, -0.0053790719, 0.1323597431, 0.0476515964, 0.0036306288, -0.0350210518, 0.0994263813, 0.0445983447, 0.1041236967, 0.0196504109, 0.0198200364, 0.10803812, 0.2227568477, -0.0548019446, 0.0523228087, -0.0304020308, 0.0156837944, 0.0003525021, -0.1121091172, 0.1162845045, 0.0424845554, 0.0686329082, -0.0601777546, 0.0549063273, -0.0590817146, -0.0018414105, 0.0036828211, 0.0229776725, 0.0325158201, 0.0168189779, -0.0299322996, -0.085595414, -0.025430711, 0.043006476, 0.0069350554, -0.0180846415, 0.0406056307, 0.0232386347, -0.0925891921, -0.05292302, 0.0579856746, 0.0345513225, -0.0163231511, -0.0321765691, 0.0019996185, -0.1766188294, 0.010953865, 0.0621610619, -0.0802718028, -0.0280011836, -0.0804283768, 0.0060836682, 0.0300105885, 0.0914931521, -0.1139880419, -0.0230690092, 0.029906204, -0.0861695334, 0.0070459642, -0.0039242106, -0.0258482508, 0.1029754654, 0.0240737107, 0.0923804194, -0.0104971817, 0.0955641493, 0.0452246517, -0.0225731824, 0.0076070316, -0.0568374433, 0.0997395366, 0.0432413444, -0.0849691108, -0.0429020934, 0.0875787288, -0.0106472345, 0.0328289755, 0.0176279582, 0.1040193066, -0.039901033, 0.0945203081, 0.0231081527, -0.0242302883, -0.0453812294, -0.0899795741, 0.0154228332, 0.1228607371, -0.0540712513, 0.056367714, 0.10803812, -0.0290189348, -0.0927979574, -0.0173017569, 0.0180454981, 0.0112017784, 0.0317590311, -0.0516443066, -0.0570984073, -0.0688938722, -0.0352820121, -0.0622132532, -0.0056367712, -0.0113257347, 0.1354912817, 0.0874743387, -0.0614303686, 0.0268529523, 0.0471557677, 0.0139353517, 0.0014246874, -0.0693114102, -0.0411014594, -0.0568896383, 0.0123630576, 0.0790713727, -0.0817853808, 0.0311066266, -0.0320721865, -0.1069942713, -0.0114301201, 0.0073591182, 0.0016057296, 0.1570989043, 0.0895098448, -0.003048358, 0.0547497533, 0.0598645993, 0.0100731188, 0.0346818008, 0.042380169, -0.0018136834, 0.0806371495, 0.0082855318, 0.0031282776, -0.0390398614, -0.020185383, 0.0988522694, 0.0614825636, 0.0243607685, -0.1266185939, 0.0504177883, -0.02081169, 0.0650316402, -0.0001263014, -0.0085725896, 0.0862217247, -0.0125653027, 0.0434240177, 0.1340298951, 0.052583769, -0.099791728, -0.0593426749, -0.0481996126, -0.1005224213, 0.0422496907, 0.0479908437, -0.0666496009, -0.0703552589, 0.1344474405, 0.0262266453, -0.0575681366, -0.0578291006, -0.1120047346, 0.0020550729, 0.0399532281, 0.050313402, -0.0645097196, -0.0174974781, -0.0549585223, 0.016401438, -0.0218294412, 0.0067589064, 0.0185282771, -0.0567330606, -0.0788626075, 0.0700421035, 0.1284975111, 0.0485388637, 0.0092445659, -0.1279755831, 0.0107124755, 0.051670406, 0.0172495637, 0.0155794099, 0.1367439032, -0.0308978576, 0.0982259586, -0.0311588198, -0.0046385932, -0.046712134, 0.0412319377, 0.0654491782, -0.0255481452, -0.0658667162, 0.0074243587, 0.0051246341, 0.0583510213, 0.0471818633, 0.0047070957, 0.0659189075, -0.0923282281, 0.0272443946, 0.0258091055, 0.0643531382, -0.0511745773, 0.0733824149, -0.0123434858, 0.0213336144, 0.0632570982, 0.028731877, 0.1371614337, -0.0246478263, -0.0292537995, 0.0339250118, 0.0320460908, 0.0454334207, -0.0986956879, -0.0873699561, -0.0106668072, -0.0315763578, -0.0223383158, -0.0325680114, -0.0418060534, -0.0607518703, 0.0353863984, -0.0173669979, -0.002707477, 0.0898751915, 0.0087291664, 0.0390920527, -0.041962631, -0.0330116488, 0.0122847687, -0.0568374433, -0.0871611834, 0.0833511502, -0.0011408917, -0.0355429761, -0.089457646, -0.0493739434 ]
711.3757
Rob Heylen
D. Boll\'e, R. Heylen
Small-world hypergraphs on a bond-disordered Bethe lattice
9 pages, 4 figures
null
10.1103/PhysRevE.77.046104
null
cond-mat.stat-mech cond-mat.dis-nn
null
We study the thermodynamic properties of spin systems with bond-disorder on small-world hypergraphs, obtained by superimposing a one-dimensional Ising chain onto a random Bethe graph with p-spin interactions. Using transfer-matrix techniques, we derive fixed-point equations describing the relevant order parameters and the free energy, both in the replica symmetric and one step replica symmetry breaking approximation. We determine the static and dynamic ferromagnetic transition and the spinglass transition within replica symmetry for all temperatures, and demonstrate corrections to these results when one step replica symmetry breaking is taken into account. The results obtained are in agreement with Monte-Carlo simulations.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:16:16 GMT" } ]
2009-11-13T00:00:00
[ [ "Bollé", "D.", "" ], [ "Heylen", "R.", "" ] ]
[ 0.0514599644, -0.0387422852, 0.0011592916, -0.0064202198, -0.0502814949, -0.022464633, -0.0128772669, -0.0673202425, -0.1061607301, -0.0539151169, -0.0348385945, 0.0084825465, -0.0533749834, 0.0012996956, 0.0557810329, 0.0795468912, -0.003762519, 0.1044912264, 0.0816583261, 0.0317942053, -0.0756677538, -0.1160795391, 0.0765516087, -0.0121223079, -0.0111709377, 0.0079669654, 0.0966347456, -0.072279647, 0.1312032789, -0.0239745509, 0.1428897977, -0.0198498964, -0.0104957707, -0.1090087071, -0.0316468962, 0.146523416, 0.0023692208, 0.0852428451, 0.0098635694, 0.0033727637, -0.0624099411, -0.0116067268, -0.1359171569, 0.1002683714, 0.01691599, 0.0203040987, -0.0368027128, -0.0218262933, 0.0660435632, 0.1004156768, -0.0590218306, 0.0544552505, -0.0321624801, -0.0403626822, -0.046230495, 0.0641776472, -0.0180453602, 0.028798921, 0.0434070714, -0.0655525327, -0.0159339309, -0.0433579683, 0.0362625793, 0.0711502805, -0.1136243939, 0.0557810329, -0.0997773409, 0.045297537, 0.1310068667, 0.1304176301, -0.0787612423, -0.0341265984, 0.0551426932, -0.017382469, -0.0567630939, -0.1021342874, -0.0229065586, 0.0068069063, -0.0960946158, 0.0199603774, -0.058481697, -0.0551426932, 0.0753731355, -0.0283569954, -0.0303456672, -0.0856356695, 0.0029446469, 0.0309349038, 0.0280623771, -0.1112674475, 0.1332655996, -0.0617716014, -0.0131227821, -0.010483495, 0.0447083004, -0.0366063006, 0.0758150667, -0.0595128611, -0.0828858986, -0.0565175787, -0.0476053804, 0.0085070981, 0.0129018184, -0.0995809287, 0.1319889277, -0.0210529212, -0.0422040485, 0.0206846483, -0.0757168606, -0.0510671437, -0.0181190148, -0.0215071235, -0.1161777452, 0.027964171, -0.0377111211, -0.1030181348, -0.0123125827, -0.0585799031, -0.0312786251, 0.0523929223, 0.0634902045, -0.0023860999, 0.0618207045, 0.0380302891, -0.0415411554, -0.0240236539, 0.034396667, -0.0953089669, 0.0160935149, -0.075127624, 0.0304929763, 0.034396667, -0.0376865678, -0.0384722166, -0.0541115291, 0.0285779592, 0.0340038426, 0.029731879, 0.1152938902, -0.0667801052, -0.0162039977, -0.0209669899, 0.1203024015, 0.0738018379, 0.0597092733, 0.1461305916, 0.0722305477, 0.0649632961, 0.0203040987, 0.0423759073, 0.0697753951, -0.0427441783, 0.120793432, 0.0083413757, 0.0039313105, -0.1341494471, 0.0561738573, 0.0692352578, 0.0778282881, -0.0557810329, 0.0856847689, 0.0926082954, -0.0222436693, -0.0364589915, 0.1092051193, 0.052049201, -0.105080463, -0.0262701157, -0.0422777012, -0.0873542726, 0.0469179377, 0.0028940092, -0.0160935149, 0.0155411065, 0.0476299301, 0.0973712876, -0.0685969219, -0.0834260359, -0.0234589688, 0.0220718086, 0.0514108613, 0.0509198345, 0.019874448, -0.0576960482, -0.0212002285, 0.0490293652, -0.0777791888, 0.1202041954, -0.0068375957, -0.0049501983, -0.0659453571, 0.1172580123, 0.0195307266, 0.0072979364, -0.0851937383, -0.0466969721, 0.0358697586, 0.0920190588, 0.0110113528, 0.0595619641, -0.0268839039, 0.0052294717, -0.0067271139, -0.057499636, -0.0972730815, -0.0408782661, 0.0305175278, -0.0486856438, -0.0127913374, -0.0276204497, -0.0164372362, -0.0181558412, 0.0623608381, -0.0194939002, -0.0484155789, 0.0257054307, -0.0910369977, 0.0448065065, 0.0871578604, 0.1046876386, -0.0600529946, 0.0361889265, -0.0139820855, 0.04016627, -0.0115821753, 0.0232871082, 0.058481697, -0.0528348498, -0.0350841098, 0.038545873, 0.0126317525, -0.0332181938, 0.0323834419, -0.0768953338, -0.0524911284, -0.02698211, -0.0062667732, 0.013748846, -0.04078006, -0.1799134761, -0.0331445411, 0.0130368518, 0.0052478854, 0.0165845454, 0.0611823648, -0.0060550161, -0.0173579175, 0.0160566885, 0.0637357235, -0.026515631, -0.1429879963, 0.0623608381, 0.0003402686, -0.0629500747, -0.0709047616, -0.0413447432 ]
711.3758
Sebastiano Calchi Novati
S. Calchi Novati (1,2), F. De Luca (3), Ph. Jetzer (3), L. Mancini (1,2) G. Scarpetta (1,2) ((1) University of Salerno, (2) INFN, Napoli, (3) University of Zurich)
Microlensing constraints on the Galactic Bulge Initial Mass Function
A&A in press - Minor changes to match the published version
Astron.Astrophys.480:723-733,2008
10.1051/0004-6361:20078439
null
astro-ph
null
Aims. We seek to probe the Galactic bulge IMF starting from microlensing observations. Methods. We analyse the recent results of the microlensing campaigns carried out towards the Galactic bulge presented by the EROS, MACHO and OGLE collaborations. In particular, we study the duration distribution of the events. We assume a power law initial mass function, $\xi(\mu)\propto \mu^{-\alpha}$, and we study the slope $\alpha$ both in the brown dwarf and in the main sequence ranges. Moreover, we compare the observed and expected optical depth profiles. Results. The values of the mass function slopes are strongly driven by the observed timescales of the microlensing events. The analysis of the MACHO data set gives, for the main sequence stars, $\alpha=1.7 \pm 0.5$, compatible with the result we obtain with the EROS and OGLE data sets, and a similar, though less constrained slope for brown dwarfs. The lack of short duration events in both EROS and OGLE data sets, on the other hand, only allows the determination of an \emph{upper} limit in this range of masses, making the overall result less robust. The optical depth analysis gives a very good agreement between the observed and the expected values, and we show that the available data do not allow one to discriminate between different bulge models.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:23:20 GMT" }, { "version": "v2", "created": "Tue, 4 Mar 2008 08:17:56 GMT" } ]
2009-06-23T00:00:00
[ [ "Novati", "S. Calchi", "" ], [ "De Luca", "F.", "" ], [ "Jetzer", "Ph.", "" ], [ "Mancini", "L.", "" ], [ "Scarpetta", "G.", "" ] ]
[ 0.0227954425, 0.0644524843, 0.0923801586, 0.001503685, -0.0140029145, -0.0066041653, 0.0412923135, 0.0536148772, -0.034935642, -0.0313404761, -0.0382963419, -0.0036570402, -0.13526164, -0.0250489339, 0.0806567892, 0.0689855218, -0.0457993001, 0.0104989288, -0.0526249036, 0.0589294732, 0.0810215101, 0.0211802218, 0.0241110642, 0.0307933856, -0.1330732703, -0.1494338959, -0.0445488058, -0.0406149626, 0.1168168709, -0.0438454039, 0.0404586531, -0.0229647793, -0.0933701321, -0.0097173713, -0.1420351416, 0.1402636021, 0.0887849852, 0.0915464908, -0.0881076381, -0.0125570316, -0.0857108608, -0.0001157072, -0.0150840692, 0.0166992899, -0.0506189056, -0.0277453084, 0.0041552833, -0.0685686916, 0.0494205169, 0.0128566287, -0.1299470365, 0.0039305855, 0.0498634018, 0.0390518494, -0.033789359, -0.0202553775, 0.002105322, -0.0312102158, -0.0024733054, 0.0174808465, -0.059658926, -0.0507491678, 0.0803441629, 0.0400418229, -0.0706007406, -0.0296210479, 0.0409275889, 0.0400418229, 0.0606488995, 0.0721117482, -0.0915464908, -0.0536669828, -0.0324086063, -0.0405368097, 0.0036537836, -0.0117103439, 0.0035430628, 0.011729883, -0.1180673614, 0.0769053102, 0.0779994875, 0.01501894, -0.0598152392, 0.0116452146, -0.0487171151, -0.0032271831, 0.0873781815, 0.0107008312, -0.130676493, 0.0419175625, -0.0226000529, -0.0551779941, -0.0480658151, 0.0246190764, 0.0748211518, -0.0828972533, 0.034675125, -0.040250238, 0.1273418516, 0.0526509583, 0.0071773077, 0.0913901851, 0.1107728183, -0.1852813512, 0.0984242037, -0.0299597234, -0.0224958453, -0.008792528, 0.0358735137, 0.0442101322, 0.091963321, -0.0927969888, -0.0342061892, 0.0129803754, -0.0217012595, 0.0774784461, -0.0962879434, 0.0884723663, -0.0928490907, -0.069402352, -0.0699754953, 0.0117559349, 0.0852419287, -0.0126026226, 0.121089384, 0.0210629888, 0.0124397986, -0.0333204232, -0.1539148241, -0.0341280326, 0.054969579, -0.034675125, 0.0775305554, -0.010844117, -0.075237982, -0.016021939, 0.0286571272, -0.0274066348, 0.0364466533, 0.0430377945, 0.0075941384, 0.0350398496, -0.0020776417, 0.0507231131, 0.013690291, 0.0231471434, -0.0339196175, 0.0403804965, 0.0229647793, 0.0283184517, 0.0582000203, -0.0067344247, 0.006565087, -0.0138335768, 0.0224958453, -0.1025404111, -0.0304286573, 0.0632540956, 0.0453564152, -0.0682560652, 0.0126612391, 0.0187183134, -0.0425167568, -0.0572100468, -0.0312102158, 0.1242156178, -0.0687249973, -0.0510357358, -0.13223961, -0.0352222137, -0.023694234, -0.0172463804, -0.0003630988, -0.1376584172, -0.0407452248, 0.0773742422, -0.0161652248, -0.057887394, -0.0636709258, -0.0314446837, 0.0078872228, 0.0372282118, 0.0514786206, -0.0353003703, -0.0968610868, 0.055855345, -0.0451480001, 0.0793541893, 0.012407233, -0.02938658, -0.0048489161, 0.0412662625, 0.0790936723, 0.1202557236, -0.0654945597, -0.0559595525, 0.0472842604, -0.0044125463, -0.0227303114, 0.0641919672, 0.0778431743, 0.1212977991, 0.1662113369, -0.0950895548, -0.0426991172, -0.045825351, 0.0457732454, 0.0660677031, 0.0109092472, 0.0527291112, 0.0348053835, 0.0083561577, 0.0039175595, -0.0151491994, -0.0951416641, 0.0117559349, -0.026585998, -0.0003419316, 0.1517264545, 0.0705486387, 0.0264166612, 0.0284226593, 0.0847208872, 0.084095642, 0.0938911662, 0.040276289, 0.135782674, 0.0071838205, 0.0075224959, -0.0143415891, 0.0492381528, 0.0056044222, -0.1257787347, 0.0459295586, -0.0124853887, -0.0026947469, -0.0200469624, 0.0264557377, -0.0357432514, -0.0837830156, -0.0183926653, 0.0722159594, -0.0490297377, -0.0168165229, -0.1103559881, 0.0319917724, -0.0251791943, 0.0368113816, -0.0157874711, 0.0541359186, 0.0605967976, -0.0576789789, 0.0247753877, -0.0398855098, -0.0668492615, 0.0228735972 ]
711.3759
Raquel Mallavibarrena
Antonio Lanteri and Raquel Mallavibarrena
Osculating properties of decomposable scrolls
18 pages, to appear in Math. Nachr
null
null
null
math.AG math.DG
null
Osculating spaces of decomposable scrolls (of any genus and not necessarily normal)are studied and their inflectional loci are related to those of their generating curves by using systematically an idea introduced by Piene and Sacchiero in the setting of rational normal scrolls. In this broader setting the extra components of the second discriminant locus - deriving from flexes - are investigated and a new class of uninflected surface scrolls is presented and characterized. Further properties related to osculation are discussed for (not necessarily decomposable) scrolls.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:25:25 GMT" } ]
2015-03-13T00:00:00
[ [ "Lanteri", "Antonio", "" ], [ "Mallavibarrena", "Raquel", "" ] ]
[ 0.0349636637, 0.0965587795, 0.0677651763, 0.0579563603, -0.0266446322, 0.0647065118, 0.0003660588, -0.0843241364, -0.0278443675, -0.0832694247, -0.016756719, -0.0965587795, -0.1048909947, 0.0644428357, 0.0946075618, 0.0825838596, -0.0017056653, -0.0002618237, 0.0334607027, 0.1082133353, 0.1131704748, 0.0423466414, -0.0324323587, -0.0008495366, -0.013394828, -0.0631244481, 0.0174818318, 0.0875937343, 0.1262488961, -0.0161238927, -0.0075477748, -0.0319841057, -0.0378904864, -0.0272906441, -0.0514698885, 0.061647851, -0.0338562168, 0.0608040802, -0.0622806773, -0.0280289408, -0.0108437464, 0.0558469407, -0.0692417696, -0.0373103954, 0.1140142456, 0.1085297465, 0.1191823259, -0.045932658, -0.0871191174, -0.0025527298, 0.0271324366, 0.0560051464, 0.0484375954, -0.0873827934, -0.0347790904, -0.0425312147, -0.0792087838, 0.0544758141, 0.0023170679, -0.0376268104, -0.01940668, -0.0658666939, 0.0226235483, -0.0480420813, -0.0598021075, 0.1352139264, -0.1236121133, 0.1169674322, -0.0045385528, 0.0051219398, -0.0593802221, 0.0554777905, 0.0071588499, 0.0657084882, 0.0482530221, -0.0482530221, 0.0830584839, 0.0548449643, 0.0309821311, 0.0452998318, 0.0972970799, 0.1362686455, 0.0066051269, 0.03053388, -0.0101977354, 0.0004713239, 0.012353301, 0.0083322162, -0.0997756496, -0.0106262118, 0.0116018197, 0.0313249119, -0.0737770274, -0.0334343351, 0.0434540883, -0.0185760949, 0.0156888235, -0.034225367, -0.0252735093, 0.0416874476, -0.0472246781, -0.12593247, 0.1211862788, -0.1177057326, 0.0710875094, -0.0228608586, -0.0334079675, -0.0245615784, -0.061331436, -0.0292418581, -0.0242319815, -0.0064798798, -0.0493868366, 0.0567961782, 0.1292020828, 0.0007325297, 0.0181937627, -0.0439287089, -0.0419511236, -0.0417665504, -0.0448252112, -0.0702964813, -0.0400790125, 0.0156624559, 0.0284771938, -0.0387078896, 0.0031970923, -0.0516017303, -0.0598021075, -0.0687671453, 0.0553723201, -0.0977189615, 0.0529992208, -0.1848908067, -0.0823201835, 0.0159393176, -0.0600130484, -0.0349109285, 0.0022330207, 0.0816346183, 0.040896412, 0.0279234704, -0.0393143483, 0.0258667842, -0.0839549825, -0.0264073238, -0.0189979803, 0.0921289921, -0.067290552, 0.0433222502, -0.0111272, 0.008022394, 0.1162291393, -0.0001750985, -0.0849569589, -0.0079432912, 0.0448252112, 0.0082926638, 0.0352800786, -0.00760051, -0.0139617352, 0.0211733207, 0.0594329573, -0.0337243788, 0.0365720987, 0.0125576509, 0.0080355788, 0.0297428463, -0.0402108505, -0.0207909886, 0.0032317, -0.0427685268, -0.1108501107, 0.0090639219, -0.0073434245, -0.0640209466, -0.1210808083, -0.1235066429, -0.0026038175, -0.016361203, 0.0166776162, 0.1305731982, -0.0638100058, 0.0117204748, -0.0664467812, 0.0717730746, 0.0307448208, -0.0259722546, 0.0054185772, 0.1231902316, -0.0627025589, 0.0791033134, 0.1337373406, 0.1230847538, 0.0165853277, -0.065392077, 0.061647851, 0.0342517346, 0.0058668293, -0.1339482814, 0.0306129828, 0.0203954708, 0.0142254131, -0.0098088114, -0.087013647, 0.0126301628, -0.0453261994, 0.0358601697, 0.0516808331, -0.09160164, 0.0390770361, 0.0310876034, 0.0226103645, -0.0188397728, -0.0931309685, 0.0824783891, 0.0780486017, 0.0532101616, 0.0213447101, 0.0754645616, 0.0064864717, -0.0391561389, 0.0369148813, 0.0324850939, 0.1734999418, 0.0093210069, -0.0351482406, 0.0369939841, -0.1158072501, 0.0843768716, 0.0494395718, 0.0110415043, -0.0897031575, 0.062966235, 0.0808963254, 0.0557942055, -0.0368885137, -0.0007214057, -0.1197096854, -0.0040144934, -0.0723004267, -0.0780486017, 0.0009929114, 0.053368371, 0.0065128393, 0.0912324861, -0.0203559194, -0.0326696672, -0.0430058353, 0.0876992047, -0.0541594028, 0.0270269662, -0.0085299741, 0.0970861316, -0.0972443447, -0.0427157916 ]
711.376
Markos Maniatis
M. Maniatis, A. von Manteuffel, O. Nachtmann
A new type of CP symmetry, family replication and fermion mass hierarchies
24 pages. Version published in EPJC. Minor changes as suggested by the referee
Eur.Phys.J.C57:739-762,2008
10.1140/epjc/s10052-008-0726-z
HD-THEP-07-30
hep-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We study a two-Higgs-doublet model with four generalised CP symmetries in the scalar sector. Electroweak symmetry breaking leads automatically to spontaneous breaking of two of them. We require that these four CP symmetries can be extended from the scalar sector to the full Lagrangian and call this requirement the principle of maximal CP invariance. The Yukawa interactions of the fermions are severely restricted by this requirement. In particular, a single fermion family cannot be coupled to the Higgs fields. For two fermion families, however, this is possible. Enforcing the absence of flavour-changing neutral currents, we find degenerate masses in both families or one family massless and one massive. In the latter case the Lagrangian is highly symmetric, with the mass hierarchy being generated by electroweak symmetry breaking. Adding a third family uncoupled to the Higgs fields and thus keeping it massless we get a model which gives a rough approximation of some features of the fermions observed in Nature. We discuss a number of predictions of the model which may be checked in future experiments at the LHC.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 20:23:40 GMT" }, { "version": "v2", "created": "Mon, 27 Oct 2008 14:16:37 GMT" } ]
2008-12-18T00:00:00
[ [ "Maniatis", "M.", "" ], [ "von Manteuffel", "A.", "" ], [ "Nachtmann", "O.", "" ] ]
[ 0.0457190797, 0.0054835961, -0.0271222815, -0.0447119474, -0.0757924914, 0.034265887, -0.017812172, 0.0049361149, -0.0679696575, 0.0252017062, -0.0075242082, -0.071998179, -0.0496070758, 0.0632384792, -0.0097902538, -0.0095384708, 0.0683912486, 0.0874564722, -0.0115937209, 0.0690002069, -0.0855358988, -0.0848800912, 0.0437048152, 0.0220163595, -0.0090231942, -0.0105456021, 0.0289023276, -0.0198498555, 0.0802894458, -0.0315255523, 0.0447822139, -0.0359054022, -0.0874096304, -0.0233513936, -0.0550877415, 0.0550877415, -0.0001636771, 0.0683443993, -0.0913444683, 0.088065438, -0.053963501, 0.0032438999, -0.1035237312, 0.0585541464, -0.012483744, 0.0064116791, -0.0341487788, 0.0395826027, 0.0144160315, -0.0128819123, -0.0118045164, -0.0103699397, 0.040566314, -0.0083849542, -0.114953503, 0.0307057947, -0.0162194986, -0.0006649555, 0.0108676497, 0.0127530936, 0.0094974833, -0.0856295824, -0.0093803741, 0.0586946793, 0.029300496, -0.0302373618, -0.0177067742, -0.0519023985, 0.041456338, 0.0843648165, -0.0586478338, 0.0252719708, 0.0198732782, 0.0241243094, 0.042978745, -0.0299797244, -0.0639411286, 0.0009844416, -0.0039611883, 0.1126113385, 0.0358351395, -0.0035835139, 0.0473585948, -0.0132215265, -0.0208569877, -0.0102996742, 0.0274970271, 0.0215010829, -0.1774424911, 0.0475693904, 0.096309863, 0.0143691879, -0.0223208405, 0.0594441704, 0.1439963579, -0.1566440612, 0.1333160847, -0.0569146313, -0.0016673293, 0.037099909, 0.0591162667, 0.0301202536, -0.0123315034, 0.0026085873, 0.0752303675, -0.036045935, -0.0067922813, -0.0716702789, -0.0389502198, 0.0428850576, -0.0388565324, 0.0195453744, -0.0996825844, -0.014041285, -0.09073551, -0.0948108733, -0.1158903688, 0.0486233644, -0.0473820157, 0.1024931818, 0.059491016, -0.0241243094, 0.0653464273, -0.07209187, 0.0638942868, -0.098089911, -0.0192643143, -0.0489512682, -0.0905012935, -0.040285252, 0.1047416627, -0.0063297036, -0.0359990895, 0.0634258538, -0.0571020059, 0.015399741, 0.0169455707, -0.0430021659, 0.0925623998, -0.0792588964, 0.082912676, -0.0203417111, 0.0883933455, 0.0415266007, 0.1058659032, 0.120199956, -0.0063882577, 0.0153880306, -0.0716234371, 0.0228946712, -0.0752303675, -0.0574299097, 0.0866601393, 0.0755114257, -0.059818916, -0.0962161794, 0.0351793319, 0.0943892896, 0.0426274203, -0.0206227712, 0.0568677895, 0.0422058292, -0.0495133884, -0.0045320909, 0.0681570247, 0.0645500943, -0.1072712019, -0.0256232955, -0.0605215691, -0.1931818426, 0.0074246661, 0.0007238757, -0.1202936396, -0.0319003016, 0.0731224194, -0.0107739633, -0.0493728593, -0.121980004, -0.1430594921, 0.0129755996, 0.1159840599, 0.0467262119, -0.0977151617, -0.0111428546, -0.080804728, 0.010264542, -0.0460938253, 0.0850206241, -0.0137368031, 0.0555093326, -0.0218406972, 0.0579451844, 0.1379067302, 0.1294749379, 0.0521366149, -0.0603341945, 0.0983709693, 0.1747255772, 0.0989330858, 0.0135494303, -0.0303310491, 0.0152240787, 0.0983709693, -0.1351898164, -0.0596315451, 0.0305652656, 0.0784157142, -0.017894147, -0.0128819123, -0.0182103403, 0.0039260555, 0.0112131191, 0.1041795388, 0.0262791011, -0.0549940541, 0.0462343544, -0.0761672333, 0.0157627761, -0.0047750906, 0.0421121418, -0.0569614768, 0.0262556802, 0.0245224778, 0.0438921899, 0.0701244473, -0.0169924144, -0.0093452418, -0.0011330227, -0.0212434456, 0.0425805748, 0.0687659904, -0.0418076627, -0.05831993, -0.051668182, -0.0567741022, 0.0526987314, -0.0410815887, -0.0092164231, -0.0330479629, -0.0723729283, -0.0401915684, 0.0200489406, 0.0464451499, 0.0885338709, -0.0052054636, 0.006241872, 0.0200255178, -0.0364441015, 0.120199956, -0.0141818151, 0.0571956933, 0.1024931818, -0.0447587892, -0.0044618263, -0.1022121236, 0.0522302985 ]
711.3761
Massimo Di Toro
J. Rizzo, M. Colonna, V. Baran, M. Di Toro, H.H. Wolter, M. Zielinska-Pfabe
Isospin Dynamics in Peripheral Heavy Ion Collisions at Fermi Energies
34 pages, 15 figures, Nucl.Phys. A, in press
null
10.1016/j.nuclphysa.2008.02.307
null
nucl-th
null
We present a detailed study of isospin dynamics in peripheral collisions at Fermi energies. We consider symmetric and mixed collisions of (124,112)Sn isotopes at 35 and 50 AMeV to study the isospin transport between the different reaction components (residues, gas and possibly intermediate mass fragments) and, in particular, the charge equilibration in the mixed system. We evaluate the effects of drift terms due to asymmetry and density gradients, which are directly related to the poorly known value and slope of the symmetry energy below saturation density. We verify the importance of an isoscalar momentum dependence of the mean field, which is found to influence the isospin transport since it changes the reaction times. We finally suggest two observables particularly sensitive to the isovector part of the nuclear equation-of-state: the correlation between isospin equilibration and kinetic energy loss for binary events, and the isospin content of the produced mid-rapidity fragments for neck fragmentation events.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:33:17 GMT" }, { "version": "v2", "created": "Wed, 2 Apr 2008 16:12:25 GMT" } ]
2009-11-13T00:00:00
[ [ "Rizzo", "J.", "" ], [ "Colonna", "M.", "" ], [ "Baran", "V.", "" ], [ "Di Toro", "M.", "" ], [ "Wolter", "H. H.", "" ], [ "Zielinska-Pfabe", "M.", "" ] ]
[ 0.035204906, 0.0303006079, -0.0252902713, -0.0097754588, -0.0048711607, -0.0231032185, 0.010815965, -0.0043608486, 0.0857324302, -0.0588515736, -0.0037113605, 0.0055206488, -0.1412437707, 0.0327925198, -0.0107099265, 0.0258204658, 0.0304066464, 0.1128253639, -0.0084698545, 0.0380149372, -0.0752345771, -0.0801653862, 0.0480356105, -0.0433964096, -0.0398971252, -0.0320502482, 0.1097502336, -0.0313344859, 0.0831874982, -0.0697205588, 0.0806425661, -0.0425480977, 0.0217644777, -0.1475000679, -0.0753406212, 0.1637240201, -0.0144875608, 0.098775208, -0.1355176717, -0.0131024281, -0.0360267051, 0.0131223109, -0.135411635, 0.0950638503, -0.0415672362, -0.0382535234, 0.1005248502, -0.0718943551, 0.1570435762, -0.0607602745, -0.107523419, 0.0170192383, 0.1134615913, -0.019299075, -0.0656910837, 0.0053715315, 0.0415672362, 0.0160516351, -0.0219765566, -0.0011390895, -0.013572976, -0.0997825786, 0.0501298755, -0.0267350506, 0.0379884243, 0.0448544435, 0.0093910675, 0.0092916563, 0.0306717437, -0.0298234336, 0.0358411372, -0.0127843115, 0.0660092011, -0.0270134024, -0.0119360005, -0.0453581288, -0.0370605849, -0.0506865792, -0.00275204, 0.0928370357, 0.0235008653, 0.0496792123, 0.0267483052, -0.099835597, -0.0338529088, 0.0173373558, -0.0083439341, 0.0208631475, -0.0541858636, 0.0776734725, -0.020359464, 0.0506335609, -0.0562006012, 0.036875017, 0.0841948614, -0.1873706877, 0.0942155346, -0.0518264994, -0.0039201244, 0.0478765517, -0.0618736818, 0.0220163204, 0.0334022455, 0.0055670408, 0.1559831798, -0.0812787935, 0.0260192882, -0.0296908841, -0.0352579243, 0.0029989118, 0.1162186041, -0.0070118206, -0.1233232096, -0.0014928285, -0.0374582298, -0.0946927145, -0.0625629351, -0.0239912942, -0.0924658999, 0.0631461516, -0.0210752264, -0.047505416, -0.0596998855, 0.0357085913, 0.0677588359, -0.1769788712, 0.0041520847, -0.0742272139, -0.0479825884, -0.0574730672, 0.1201420426, -0.057897225, -0.0316791125, -0.0285774767, -0.031599585, 0.0472403169, 0.0446953848, 0.0319707207, 0.0080258176, -0.0031082644, 0.0064484891, 0.0698796138, 0.0682890341, 0.1024865732, 0.0910343751, -0.0120287845, -0.0095236162, 0.0509781875, 0.0588515736, -0.0655320212, 0.0249588992, -0.042389039, -0.0014663187, 0.0387572087, -0.0753936395, -0.0385451317, 0.0201871507, 0.0493345857, 0.0212210286, 0.0031712251, -0.0391813628, -0.0187556259, -0.0796882138, 0.0195906814, 0.0034230673, 0.044721894, -0.0488043912, 0.0011366041, -0.1207782775, -0.0217114594, 0.0377763472, -0.1089019254, -0.0510577187, -0.0174301397, 0.0425480977, 0.0098284781, 0.0072702901, -0.0593817681, -0.0839297697, 0.0733258799, -0.0067434097, 0.0031148919, -0.0447484031, -0.0497057214, -0.0984040722, 0.030512685, -0.0431578197, 0.1842955649, -0.0700916946, 0.0030237648, 0.0151105393, 0.0640474781, 0.1083717272, 0.032421384, -0.0251842327, -0.0739621148, 0.0097025568, 0.0880122632, -0.0171120223, 0.1072583199, 0.0193520933, 0.0258867405, 0.0711520836, -0.0419648848, -0.0917236209, 0.0133476434, 0.0940564796, -0.0137585439, -0.0644186139, 0.0383595638, 0.0646306947, 0.0833995715, 0.1103864685, -0.0441651903, -0.0173241012, 0.0671756268, -0.0174566489, 0.0866337568, 0.091829665, 0.0417262949, -0.0968134925, 0.0559885241, 0.09665443, 0.0854143128, -0.0003025836, 0.0338263996, 0.0924658999, -0.0425746068, -0.0120552946, -0.0397645757, 0.0012840645, -0.0164890438, -0.0028150007, -0.0045464165, -0.0480621196, -0.0312549584, -0.0261120722, -0.0472138077, -0.0051329443, -0.1124012023, -0.0086289132, -0.0139706219, 0.0794231147, 0.0946396962, -0.0296643749, 0.0090066763, 0.0177350007, 0.026059052, 0.1021684557, -0.0871109366, 0.0046657105, 0.0386776775, 0.0444302857, -0.066963546, -0.027755674, -0.047717493 ]
711.3762
Oliver Muelken
Oliver Muelken, Volker Pernice, Alexander Blumen
Universal Behavior of Quantum Walks with Long-Range Steps
4 pages, 3 figures
Phys. Rev. E 77, 021117 (2008)
10.1103/PhysRevE.77.021117
null
quant-ph cond-mat.stat-mech
null
Quantum walks with long-range steps $R^{-\gamma}$ ($R$ being the distance between sites) on a discrete line behave in similar ways for all $\gamma\geq2$. This is in contrast to classical random walks, which for $\gamma >3$ belong to a different universality class than for $\gamma \leq 3$. We show that the average probabilities to be at the initial site after time $t$ as well as the mean square displacements are of the same functional form for quantum walks with $\gamma=2$, 4, and with nearest neighbor steps. We interpolate this result to arbitrary $\gamma\geq2$.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:33:59 GMT" } ]
2009-11-13T00:00:00
[ [ "Muelken", "Oliver", "" ], [ "Pernice", "Volker", "" ], [ "Blumen", "Alexander", "" ] ]
[ 0.0093015386, 0.0042507714, 0.0377902761, 0.0712123215, -0.1141835302, -0.1070724502, 0.0111174015, 0.0212570317, -0.0976756737, 0.1427294016, 0.0213713162, -0.0021682426, -0.0415235907, 0.0307299979, 0.0376886912, 0.0098539162, 0.0429966003, 0.039441064, 0.0964058414, 0.1273898035, -0.0873646215, -0.0783741921, -0.0569393821, -0.0963042527, -0.0294347666, -0.0984375775, 0.0010238042, 0.0190348197, 0.0927995145, -0.0009261856, 0.013041201, -0.041447401, -0.0442410372, -0.0192252956, -0.0583615974, 0.0159491226, -0.0278855674, 0.0214348081, -0.0725837424, 0.0833519399, 0.0659298152, -0.1187549308, -0.1057518274, 0.0532822609, 0.0521648042, 0.0383997969, -0.0065015531, 0.0045809285, 0.0083809085, 0.0225395635, 0.0148824612, 0.0615615807, -0.0640504584, -0.0637964904, -0.0283173118, 0.0039809314, 0.071771048, 0.024304634, 0.078882128, -0.0632885545, 0.0410664491, -0.1204819083, -0.0331172869, -0.0677075833, -0.0506663993, 0.057294935, -0.0707043931, -0.0557203405, 0.0349458493, -0.0358347334, -0.1193644553, 0.0168634038, 0.0420569219, 0.0152888084, -0.0019190375, -0.0129015194, -0.1222088784, 0.0147046847, -0.0153903952, 0.0444442108, 0.0151999202, 0.019149106, -0.0037523613, -0.0176760983, -0.0310601536, 0.0196443405, 0.0847741589, -0.0954407677, -0.0443172269, -0.0444442108, 0.0317712612, -0.0427934267, -0.0580568388, 0.0511743352, 0.0253585968, -0.1760498732, 0.1476055682, -0.0628314167, 0.0277331881, -0.0959994942, -0.0453076996, -0.11458987, 0.1285072565, -0.0445711948, 0.1570531428, -0.0038444242, -0.0487870462, -0.0541457459, -0.1059549972, -0.0056221928, 0.0064444104, -0.0103681991, -0.0251046307, 0.0390347168, 0.0338283926, -0.0017206259, -0.033752203, -0.1189581081, 0.0810662434, 0.0750726238, -0.1005709022, -0.032507766, 0.0662345737, -0.0790852979, -0.0283427089, -0.0939677581, 0.0098856622, -0.1332818419, -0.0536378138, 0.118043825, 0.0744123086, -0.0219935346, -0.0180316512, 0.0194919612, -0.0996566191, -0.0174348298, 0.098742336, -0.0356823504, 0.0023634797, 0.0211935397, -0.0142348455, 0.0542981289, -0.0706028044, 0.0411426425, -0.0362156816, 0.0090793176, 0.0196824353, 0.0787297413, -0.0039650584, -0.0169268958, -0.0236316212, -0.090209052, 0.0607488863, 0.0852820948, 0.0506663993, -0.0513267145, -0.0164443571, 0.0923423693, 0.0568885915, -0.0573965237, -0.0812694132, 0.0779170543, -0.1147930473, -0.0329649076, 0.13958022, 0.0262093861, -0.0692821741, -0.0268696994, -0.0449013524, -0.0089015402, -0.0139173875, -0.0628822073, 0.0235427339, 0.0108443871, 0.109205775, -0.0243681259, -0.0747170672, -0.104431197, -0.0650663227, -0.0756821409, 0.022615755, 0.0091237612, 0.0246982835, -0.0480759367, 0.0175237171, -0.0084444005, 0.0075301193, 0.0218665525, -0.0072888504, 0.0263871625, -0.0773075297, 0.1572563201, 0.0450283363, 0.0060063177, 0.0205586217, -0.1309453398, 0.0378918648, -0.0081904335, -0.0130285025, -0.0728885084, -0.0136126271, 0.0055491771, 0.0395172536, -0.0529774986, -0.0008817414, -0.0514282994, 0.0669456795, -0.0280379485, -0.0513775088, -0.0337014087, -0.0213586185, -0.0263871625, 0.0840122551, -0.0046571186, -0.04383469, 0.0164951514, -0.0523679778, 0.0709583536, -0.0073840884, 0.1027042195, -0.0249649473, 0.0784757808, -0.0257141497, 0.0861455798, -0.0202919561, 0.015238015, 0.088532865, -0.0883296952, -0.0027507793, 0.0007281708, -0.0282411221, 0.0927487165, -0.0138665941, -0.137345314, 0.0002085306, -0.0272760466, -0.0001238089, 0.0151364282, -0.1196692139, -0.0995042399, -0.0725329518, 0.0098920111, 0.0456124581, -0.028088741, -0.0570409708, -0.0097396318, -0.0727869198, -0.0737012029, 0.0599361919, -0.0212316345, -0.0792884752, 0.042717237, 0.0602917448, 0.0007130915, -0.0315680876, 0.1074787974 ]
711.3763
Johannes Schmude
Johannes Schmude
The quark-gluon plasma and D6-branes on the conifold
41 pages, 9 figures; minor corrections; discussion of Bekenstein-Hawking entropy
null
null
null
hep-th
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We investigate the possibility of constructing a supergravity background dual to the quark-gluon plasma using D6-branes wrapping a three-cycle in the deformed conifold. The UV-completion of this setup is given by M-theory on a G2 holonomy manifold. For the class of metrics considered we find that there are only non-extremal D-brane solutions in the limit of the singular conifold with the singularity being resolved by the D-brane horizon. The thermodynamic properties of the system show some puzzling features, such as negative specific heat at an unusual behavior of the entropy. Among the properties of the plasma studied using this holographic dual are the quark-antiquark potential, the shear viscosity and parton energy loss. While one finds the expected behavior for the potential and the viscosity -- deconfinement and the universal shear-viscosity to entropy ratio -- both the jet quenching parameter and the calculation of the drag force lead us to the conclusion that there is no parton energy loss in the dual plasma. Our results indicate that the background constructed is not dual to a realistic QGP, yet we argue that this should improve upon inclusion of the three-form gauge potential in the eleven-dimensional background.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:38:33 GMT" }, { "version": "v2", "created": "Thu, 31 Jul 2008 22:58:54 GMT" }, { "version": "v3", "created": "Fri, 28 Nov 2008 15:24:10 GMT" } ]
2008-11-28T00:00:00
[ [ "Schmude", "Johannes", "" ] ]
[ 0.0191094391, 0.0573162474, -0.0025124145, 0.0362632684, 0.0136409774, 0.059344288, -0.0119147291, 0.0412609391, -0.0379533023, 0.012373453, -0.0240588207, 0.0559159331, -0.0678910241, 0.0739268512, 0.0204976797, 0.0518115684, 0.0006175409, 0.0201596748, 0.0963801444, 0.0334867872, -0.0688084662, -0.1292150617, 0.0595374331, 0.0598271526, -0.1053614616, -0.035056103, 0.0054775164, -0.0055952151, 0.0453653038, -0.0516184233, 0.0553847812, -0.0244692564, -0.0455825925, -0.0405366383, -0.0100013716, 0.1867727339, -0.0275233872, 0.1200405955, -0.0398364812, 0.0476830602, 0.0328590609, 0.0005379434, -0.0600202978, 0.0551433489, 0.0486246496, 0.0531153083, -0.018602429, 0.1060374752, 0.0203769635, -0.0579922609, 0.0166951083, 0.0695810542, -0.0121501265, 0.0052934233, -0.1188817173, -0.0007205273, -0.0502663963, -0.0158500914, -0.054225903, -0.0980701745, -0.1050717384, -0.1474674195, 0.0019359926, 0.059344288, -0.0284891203, -0.0469346195, -0.0032442589, 0.0418886654, -0.0060328129, 0.0650903955, -0.0169003252, 0.0476830602, 0.0151861496, -0.0464517511, -0.0177574139, 0.0372772887, 0.0834393203, 0.0060448842, -0.0283201169, 0.0092589641, -0.0252297726, -0.0115767233, -0.0072973194, 0.0134840459, -0.0792866722, 0.0510389842, -0.0349836722, 0.078465797, -0.1016916707, -0.0179505609, 0.0494455248, -0.0090839248, -0.084694773, -0.0051214024, 0.0878334045, -0.071657382, 0.1278630346, 0.0366495624, 0.0204011071, 0.0231172312, -0.0168520398, 0.0151982214, 0.0196285211, -0.0867228135, 0.1989409775, -0.0308068786, -0.040560782, 0.0304688737, -0.0258092117, 0.0151137197, 0.1230343729, 0.0186748598, -0.0520530045, 0.077355206, -0.0683256015, -0.0176487677, -0.0453894474, 0.036287412, -0.1058443263, 0.124482967, -0.0245658308, 0.0316277519, 0.0562056527, 0.0227792244, 0.0157897323, -0.0613240376, 0.0103514493, -0.0777414963, -0.151137203, 0.0511355549, 0.0463068932, 0.000704306, -0.0782726482, -0.0954626948, 0.0391363241, 0.0079914397, -0.0230810158, -0.0401986316, 0.0607928857, -0.0160070229, 0.0187835041, -0.0071524591, 0.1399346888, 0.0337040797, 0.0931449383, 0.1399346888, 0.0386051722, 0.0458964556, 0.075230591, 0.0478279218, -0.0443029962, -0.0302757267, 0.1152119339, -0.0499283895, 0.0057853437, -0.1343334466, 0.0293582808, 0.0965732858, -0.0011287003, -0.0650421083, -0.0023358664, 0.0246744752, 0.0087579899, -0.0002231371, 0.0629657879, 0.026436938, -0.0620483384, -0.0225860775, -0.1136667579, -0.1133770421, -0.0080276551, 0.034211088, -0.1104798466, 0.0154155111, 0.0514735617, 0.1014019549, -0.0507492647, -0.135299176, -0.0971044451, 0.0247106906, 0.075230591, 0.0672150105, -0.0096150786, -0.1005327925, -0.1014985293, 0.0233465917, -0.0444720015, 0.0925654992, 0.0585234128, 0.0297687165, -0.0586682744, 0.0953661203, 0.0118905865, 0.0539844669, -0.0019284479, -0.0986013263, 0.1108661368, 0.1113490015, 0.0370841436, 0.044906579, -0.009331394, 0.0474657714, 0.0279821102, -0.1110592857, -0.0027493208, -0.0099470485, 0.0603100173, -0.0204856098, -0.1100935489, -0.0372048579, 0.0026919805, -0.0133995442, -0.0013588164, 0.0408987887, -0.0465966128, -0.0340662263, -0.0962352827, 0.0673115849, 0.0651869699, 0.02928585, 0.0172624756, 0.1194611564, -0.0336075053, 0.0928069279, 0.0522944368, -0.0694361925, 0.035563115, 0.0134961167, 0.0152827231, 0.0832944587, 0.0570265278, 0.0058728633, -0.1072929278, -0.031941615, 0.0342835188, -0.1117352992, 0.0166830365, 0.063303791, 0.0321830474, -0.0391121805, -0.0229120124, 0.0510872714, -0.0368427113, 0.0207994729, 0.0677944496, 0.0182764959, -0.0524392948, -0.0034947458, 0.0423473865, -0.0647041053, 0.0125907427, 0.1154050827, 0.0185420718, 0.0200993158, -0.0862399489, -0.0671667233 ]
711.3764
Christof Kuelske
C. Kuelske, A. A. Opoku
The Posterior metric and the Goodness of Gibbsianness for transforms of Gibbs measures
32 pages
null
null
null
math.PR math-ph math.MP
null
We present a general method to derive continuity estimates for conditional probabilities of general (possibly continuous) spin models sub jected to local transformations. Such systems arise in the study of a stochastic time-evolution of Gibbs measures or as noisy observations. We exhibit the minimal necessary structure for such double-layer systems. Assuming no a priori metric on the local state spaces, we define the posterior metric on the local image space. We show that it allows in a natural way to divide the local part of the continuity estimates from the spatial part (which is treated by Dobrushin uniqueness here). We show in the concrete example of the time evolution of rotators on the q-1 dimensional sphere how this method can be used to obtain estimates in terms of the familiar Euclidean metric.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:49:17 GMT" } ]
2007-11-26T00:00:00
[ [ "Kuelske", "C.", "" ], [ "Opoku", "A. A.", "" ] ]
[ 0.0523453616, 0.0028207637, 0.0162671357, 0.0301048439, -0.045232404, -0.0137375267, 0.0476367846, -0.0624637939, -0.0392965898, 0.0107383132, 0.0449318551, -0.0052220132, -0.0622133389, 0.0693763867, 0.0559018403, 0.0173440967, 0.0424523391, -0.0047117085, 0.0759884343, 0.0832015723, -0.0530967303, -0.1116033196, 0.0508676693, 0.041325286, 0.0254964493, -0.0786432698, 0.0741851479, -0.0742352381, 0.0690257475, -0.0600594133, 0.0812480152, -0.0227789991, -0.0050592166, -0.0396722741, -0.0639164448, 0.129736349, -0.0514938086, 0.0686751083, 0.0357902013, 0.0394719094, 0.0113519309, 0.0404236428, -0.0797452778, 0.0899138004, -0.0325593166, 0.0243318267, -0.0199613646, -0.0490393378, -0.018546287, -0.020938145, -0.120920293, 0.0200114567, 0.0321836323, -0.1084976569, 0.0209882353, 0.013098863, 0.0417510606, 0.0693763867, -0.0184836723, -0.1493721157, -0.0235178452, -0.1464668363, 0.026798822, -0.0104315039, -0.0252084248, 0.0153780151, -0.0436044373, 0.0618126094, -0.0243318267, -0.0300797988, -0.0602096878, 0.0766897127, -0.0061956621, -0.0069564232, -0.0740849674, 0.0289026536, -0.0113206236, 0.1233246699, -0.0845540389, 0.0558016598, -0.0000943614, -0.0016670995, 0.0702279434, 0.0533471853, -0.0362660699, 0.0229918864, -0.0089788577, -0.0181956477, -0.0640166253, -0.0018345922, 0.0638162568, 0.0732835084, -0.0215893313, 0.0738345087, 0.0798955485, -0.0275000986, 0.1235250384, 0.0026861436, 0.0280260574, 0.0489892475, -0.0468854159, -0.0402984135, 0.0025953532, -0.0395971388, 0.1483702958, -0.0037818898, -0.0221152883, 0.0008398112, -0.0852553174, 0.0181831252, 0.0298543889, -0.0246323738, -0.0536978245, 0.1074958369, -0.0114208059, -0.0495152064, -0.0620630644, -0.0581058562, -0.010869802, 0.0341622345, -0.01686823, -0.0886615217, 0.0672725588, -0.0497656614, 0.056953758, -0.0703782141, -0.0547497422, -0.1356471181, -0.0328849107, -0.0072945389, 0.04187629, -0.0505671203, -0.0255841091, -0.1174139008, -0.0356900208, 0.0353143364, 0.0205123685, -0.0319832675, 0.0110451216, -0.0246448983, 0.0272997338, 0.0987298638, -0.0106318686, 0.0549501069, -0.0331854559, 0.0565530285, -0.0578053072, 0.0654692724, 0.0283766966, 0.0860066861, 0.0223657452, -0.0498157516, -0.0990304127, 0.0502415299, -0.0749365166, -0.0597588681, 0.0346381031, 0.0545493774, 0.0341121443, -0.0776414424, 0.0311066695, 0.1535797864, 0.0371426642, 0.0072757546, 0.0321585871, 0.083452031, -0.1014347896, -0.04771192, -0.0726323202, -0.1416580677, 0.0141758248, -0.0121721746, -0.0807471052, -0.0521950871, 0.0514437184, -0.0242441669, -0.0656195432, -0.1739168316, -0.0718809515, 0.0559018403, 0.0012976766, 0.0672224611, 0.0757880658, 0.0146767376, -0.1116033196, 0.061361786, 0.0078455424, 0.1407564282, 0.0943719223, -0.0141507797, -0.0827507526, 0.1197180972, 0.0077077919, 0.0679237396, -0.019260088, -0.0746860579, 0.0886114314, 0.0577051267, 0.0786432698, 0.0740849674, -0.0255841091, -0.0088348454, 0.0501663908, -0.0861068666, -0.0877598822, 0.0072194021, 0.10659419, -0.0005525692, -0.1881427616, -0.0601595975, -0.0097364876, -0.0102060931, -0.0349386521, 0.0518444479, -0.0014612558, 0.0625639781, -0.0903646275, 0.1036888957, 0.0100057283, 0.1001825109, -0.0631149784, 0.0225911569, 0.0440803058, 0.060309872, -0.0235428903, 0.0180578977, 0.0698272064, -0.0887617022, 0.0347132385, -0.0665712804, 0.0412251018, -0.0567032993, -0.1358474791, -0.0574045777, -0.0257969964, -0.0108009269, -0.0380693525, 0.0049746879, -0.0921679065, -0.0819993839, -0.0124226315, 0.0906150788, -0.0766396224, 0.0150023308, -0.0116149094, 0.0268739592, -0.0663709119, 0.0100808647, 0.0096363053, 0.0657197237, -0.1064940095, -0.0156535171, 0.0586067699, -0.0353644267, -0.0409496017, -0.0643171743 ]
711.3765
Artin Armagan
Russell Zaretzki and Michael A. Gilchrist and William M. Briggs and Artin Armagan
MCMC Inference for a Model with Sampling Bias: An Illustration using SAGE data
null
null
null
null
stat.AP
null
This paper explores Bayesian inference for a biased sampling model in situations where the population of interest cannot be sampled directly, but rather through an indirect and inherently biased method. Observations are viewed as being the result of a multinomial sampling process from a tagged population which is, in turn, a biased sample from the original population of interest. This paper presents several Gibbs Sampling techniques to estimate the joint posterior distribution of the original population based on the observed counts of the tagged population. These algorithms efficiently sample from the joint posterior distribution of a very large multinomial parameter vector. Samples from this method can be used to generate both joint and marginal posterior inferences. We also present an iterative optimization procedure based upon the conditional distributions of the Gibbs Sampler which directly computes the mode of the posterior distribution. To illustrate our approach, we apply it to a tagged population of messanger RNAs (mRNA) generated using a common high-throughput technique, Serial Analysis of Gene Expression (SAGE). Inferences for the mRNA expression levels in the yeast Saccharomyces cerevisiae are reported.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:48:11 GMT" } ]
2007-11-26T00:00:00
[ [ "Zaretzki", "Russell", "" ], [ "Gilchrist", "Michael A.", "" ], [ "Briggs", "William M.", "" ], [ "Armagan", "Artin", "" ] ]
[ 0.0548933409, 0.0799917728, 0.0354761481, 0.0820117667, -0.1441265792, 0.0143924588, 0.0755477846, 0.0172330756, -0.0962527245, 0.0183440726, 0.130087629, -0.0605493262, 0.0226365607, 0.1147356704, -0.045601368, -0.0227628089, 0.0010502392, 0.0416876301, -0.0299716648, 0.0646903142, -0.0011946372, 0.0894352421, 0.0278001707, 0.0204145666, 0.0779717788, -0.0223209355, 0.0335319042, -0.0440863743, 0.0341631509, -0.0139253354, 0.0193666946, -0.0536308475, -0.0221063122, -0.0182809476, -0.1673565209, 0.1349356174, -0.0126880882, 0.0127322758, -0.0312594101, -0.0452983715, -0.0773657784, -0.0220684372, -0.0292141661, 0.1520045698, 0.0433036238, 0.0686798021, -0.0099358466, -0.1134226769, 0.0412583798, 0.0241263062, -0.1264516413, 0.0339864008, -0.0791837722, -0.0473436154, 0.014594458, 0.0593878292, -0.0607513264, 0.1063526943, -0.023886431, -0.0472426154, 0.076759778, -0.0993837118, -0.0080168517, 0.0192404445, -0.0473688655, -0.0990807116, 0.0200610682, 0.0614583232, -0.1014037058, -0.0083829761, 0.0154908309, -0.04148563, 0.0305271614, -0.0106049692, -0.0998382121, -0.0512573533, -0.0018495572, 0.086506255, -0.0680233017, 0.0234193075, 0.0378243923, -0.0462831184, 0.0831732601, -0.0738307908, -0.1222096458, 0.0002209369, 0.0637813136, 0.010926906, -0.1091806889, 0.0320674069, -0.0256034266, 0.0863042548, -0.0160084534, 0.0763052776, 0.1108976826, -0.0763052776, 0.0506261028, -0.0813552663, 0.1109986827, -0.0064702937, 0.0527218468, 0.0118359039, 0.118371658, -0.0497423559, 0.1148366705, -0.0922127366, -0.0204524416, 0.0180158224, -0.0365113951, 0.0903442428, 0.0491868593, -0.0667103082, -0.070548296, 0.0565598384, -0.050903853, -0.010901656, -0.1628115326, 0.0085471002, 0.0712047964, 0.0395161361, -0.0833247602, -0.0044723935, 0.0719117969, -0.033153154, 0.0941317305, 0.0515351035, -0.040500883, -0.1091806889, 0.0647408143, 0.043606624, 0.0365871452, -0.0309816618, -0.0029053197, -0.0136475861, -0.087162748, -0.0543883443, 0.0138117103, 0.0163998287, -0.0397181362, -0.0089637246, -0.0197959431, 0.0198843181, -0.0203009415, 0.0360063948, -0.0500201061, -0.016639702, -0.1157456636, 0.0633773208, -0.043530874, 0.0963537246, -0.0263356734, 0.0040399884, -0.0543378443, -0.0014313553, -0.0445408709, -0.1146346703, -0.0721642897, 0.0019836975, -0.000792611, -0.0723157898, -0.0285576675, 0.0846377537, 0.0216013137, -0.0036959581, -0.0098095965, -0.0001631382, -0.2052314132, 0.0227249339, -0.01032722, -0.054034844, -0.0548933409, -0.0146954581, -0.0090647237, -0.0649428144, 0.034188401, -0.0219169371, -0.013496086, -0.1395816058, 0.0190258212, -0.0677708089, -0.1794764847, 0.0172835756, 0.0438086241, 0.0579738319, -0.00392952, -0.029062666, -0.0071899169, 0.0208690651, 0.061256323, -0.0489091091, -0.0095949722, 0.0328249075, 0.1200886518, 0.0835267603, -0.0670133084, -0.0022898528, 0.0891827419, 0.1371576041, 0.0540853441, 0.020692315, 0.0607008263, -0.0547923408, -0.0222830605, -0.0387333892, -0.0682253018, -0.0053656097, 0.0766587779, 0.0563578382, -0.0538833439, 0.0303756632, 0.0130668376, -0.0135970861, 0.0694373026, 0.0720127895, -0.0349963978, 0.0042356756, -0.0893847421, 0.0257801767, -0.022838559, 0.0807997659, -0.0720127895, 0.0162735786, -0.0126691507, 0.0573173352, -0.0227375589, -0.0120947156, 0.0558528379, -0.0244924296, 0.0135844611, -0.1038277, 0.09342473, 0.0323451571, -0.0209574401, -0.0157685801, 0.0206544399, 0.0760527849, 0.0192151945, -0.0058453581, -0.0484546125, -0.1078676879, -0.0358296484, 0.0277496707, 0.0185334459, 0.0172330756, -0.0443136245, 0.0432026275, -0.0167912021, -0.089283742, -0.0049111107, 0.0671143085, -0.06231682, -0.0224724356, 0.0170184504, -0.0301989131, -0.0828702599, 0.0050215791 ]
711.3766
Panayiotis Varotsos
P.A. Varotsos, N.V. Sarlis, E.S. Skordas
Seismic Electric Signals and 1/f "noise" in natural time
15 pages
null
null
null
cond-mat.stat-mech
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
By making use of the concept of natural time, a simple model is proposed which exhibits the $1/f^a$ behavior with $a$ close to unity. The properties of the model are compared to those of the Seismic Electric Signals (SES) activities that have been found to obey the ubiquitous $1/f^a$ behavior with $a \approx 1$. This comparison, which is made by using the most recent SES data, reveals certain similarities, but the following important difference is found: The model suggests that the entropy $S_-$ under time reversal becomes larger compared to the entropy $S$ in forward time, thus disagreeing with the experimental SES results which show that $S$ may be either smaller or larger than $S_-$. This might be due to the fact that SES activities exhibit {\em critical} dynamics, while the model cannot capture all the characteristics of such dynamics.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:52:38 GMT" }, { "version": "v2", "created": "Fri, 18 Jan 2008 17:28:30 GMT" }, { "version": "v3", "created": "Fri, 1 Feb 2008 08:14:29 GMT" }, { "version": "v4", "created": "Fri, 24 Oct 2008 13:22:07 GMT" }, { "version": "v5", "created": "Sun, 7 Dec 2008 17:02:25 GMT" } ]
2008-12-07T00:00:00
[ [ "Varotsos", "P. A.", "" ], [ "Sarlis", "N. V.", "" ], [ "Skordas", "E. S.", "" ] ]
[ 0.0589110665, -0.0654260665, -0.0164807439, -0.0156801715, 0.0099243335, 0.0715545863, -0.0346454494, 0.0266673341, -0.0352251753, -0.0026967549, -0.0078745931, -0.0973937437, -0.1017554775, 0.0317744315, 0.0102832112, 0.1075527221, 0.0067738066, -0.016963847, -0.0115392813, -0.0476754494, -0.0499943495, -0.068462722, -0.0071499371, 0.1108654365, 0.0330995172, -0.0391452163, 0.0217120685, 0.1352690905, 0.0904370472, -0.0195173956, 0.0083991056, -0.0508501343, -0.1147302687, -0.0867930651, -0.1066693366, 0.1262143403, -0.034038119, -0.0130783124, -0.045356553, 0.0142446626, -0.0936393365, -0.0255216882, -0.0546873584, 0.0976698026, 0.0316916145, -0.0093239043, 0.0163565166, -0.0142998742, 0.0277991779, 0.0834803507, 0.014003111, -0.0573651344, 0.0523960665, -0.0927559435, 0.0023603076, -0.0691252649, 0.0505740754, 0.1007064506, -0.0663094595, 0.0063907742, 0.0228439122, -0.061561238, -0.0207872689, 0.0421266593, -0.0815479308, 0.0193379577, -0.0129747894, 0.0337896645, -0.0408291779, 0.1590101868, -0.0591319129, 0.0113598425, 0.0168396216, 0.1079944223, 0.0840324685, -0.0189652778, -0.0306978002, 0.0492765941, 0.0195450019, 0.043148078, 0.1426674724, 0.0025690773, 0.0327406414, 0.0507121049, -0.047454603, -0.0422370806, -0.0265155006, -0.0822104737, -0.0466540307, 0.0046239942, 0.0722171292, -0.0456878245, -0.094025813, 0.0199728943, 0.0339000896, -0.006135419, 0.0877316669, -0.0018806544, 0.0604017861, -0.0461847298, 0.0287101734, -0.0126642231, 0.0042064544, -0.0462675467, 0.0045101196, 0.0878973007, -0.0321057029, -0.0039165923, -0.130852133, 0.0091858748, 0.1452072263, -0.0596840344, -0.0923694596, -0.0275783297, -0.0628863201, -0.0075778295, -0.1924685836, -0.0025035134, 0.034617845, 0.0298972279, 0.0047861789, -0.0012267388, 0.0649291575, 0.0819344148, 0.0666959435, -0.1336127222, -0.0137132481, 0.022623064, -0.0504636504, -0.0759163201, 0.0967312008, 0.0150176287, 0.024638297, -0.0114702666, 0.0084198108, -0.0536659397, -0.0016132218, -0.0845845863, 0.0031280976, 0.1088225991, 0.0485864468, 0.0644874647, 0.005465975, 0.0416021459, 0.0261566248, 0.0467368476, 0.0611747541, -0.0591319129, 0.0752537772, -0.0488901138, 0.0575859807, -0.1400173008, 0.0190204903, -0.059352763, 0.1164970472, -0.0416297503, 0.0987188295, -0.0458810665, -0.090602681, -0.1046264991, 0.0832595006, 0.0583037362, -0.063659288, 0.0277715717, 0.0613403879, 0.0445007682, -0.0633280128, -0.1460906118, -0.094909206, -0.0596840344, -0.0536107272, -0.0585245825, 0.0187030211, -0.1241162866, 0.0917069167, -0.0364950486, -0.0968968347, -0.0661990345, -0.0131818345, -0.0285169315, 0.0304217413, 0.0621133558, -0.0912100077, 0.053776361, 0.03354121, -0.0142446626, 0.0079850173, 0.1027492955, 0.104295224, -0.0380409807, -0.0459362753, 0.1171595901, 0.1568017155, 0.118705526, 0.054659754, -0.0289586261, 0.0099588409, 0.0888911113, -0.0419334173, 0.0374888591, -0.0021705166, 0.0898849294, 0.1129082739, -0.0601809397, -0.0058593596, -0.0329062752, 0.0451633111, 0.0664198846, 0.0083715003, 0.0800020024, 0.0176125877, -0.0412708744, 0.0668615773, -0.0439486504, -0.0529481843, -0.0132646523, -0.0638801381, 0.0973385274, -0.030587377, 0.0402770601, -0.0557087772, 0.0573651344, -0.0222917926, 0.1364837438, 0.0220847484, 0.0117187193, 0.0864065811, -0.0494974442, 0.0083162878, 0.0124778831, 0.0477858745, 0.0189928841, -0.0234512426, -0.0402494557, 0.0146311456, 0.006804863, -0.0061009116, 0.0336240306, -0.1077183634, -0.0227334872, 0.036329411, 0.0313603431, -0.0746464506, 0.0165221523, -0.0198348649, 0.0386759154, -0.0609539077, 0.0406635441, -0.0082403719, 0.0301180761, 0.033734452, 0.0292622913, -0.0144931162, 0.0443627387, -0.0154455211, -0.0054832292 ]
711.3767
Rafael Pepino
Evgueny Kochetov, Alvaro Ferraz and Rafael T. Pepino
Low-energy effective representation of the Gutzwiller-projected BCS Hamiltonian close to half filling
null
null
10.1142/9789812837271_0066
null
cond-mat.str-el
null
We investigate analytically a connection between the t-J model and the strongly correlated Bardeen-Cooper-Schrieffer (BCS) Hamiltonian, with the effect of strong electron correlations accounted by the Gutzwiller projection. We show that in the immediate vicinity of half filling the projected 2D BCS Hamiltonian with strong pairing develops an antiferromagnetically (AF) ordered ground state. This result explicitly demonstrates that antiferromagnetism in this model appears as a natural consequence of the strong Coulomb repulsion in a low doped regime. At moderate doping the ground state of the Gutzwiller-projected BCS Hamiltonian becomes qualitatively similar to Anderson's resonating valence bond state which is known to fit nicely the properties of the t-J model in this regime. These two properties taken together indicate that the projected BCS Hamiltonian captures the essential low-energy physics of the t-J model in the whole underdoped region.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 16:55:04 GMT" } ]
2017-08-23T00:00:00
[ [ "Kochetov", "Evgueny", "" ], [ "Ferraz", "Alvaro", "" ], [ "Pepino", "Rafael T.", "" ] ]
[ -0.0198756345, -0.0396765955, -0.0291725043, 0.0298943501, -0.006269475, 0.0280772913, 0.0044617504, 0.087218821, -0.0927944481, 0.0044897529, 0.0529187247, 0.0272558797, -0.0507531874, 0.0548104569, 0.015519673, 0.0185066182, -0.0019726288, -0.0245800745, 0.0613319539, 0.0054045049, -0.0744745135, -0.0740762576, 0.0573991425, 0.0642193332, 0.0052551576, -0.0302428268, 0.0288489182, 0.0021219761, 0.0743251666, -0.0670569316, 0.073030822, -0.0269571859, -0.0875672922, -0.1479533762, -0.0938398838, 0.060983479, 0.0291973948, 0.1684637517, -0.0681521446, 0.0583947897, -0.0409211591, -0.001804613, -0.0431115851, 0.1382955909, 0.1134043783, 0.0466212444, -0.0531178527, 0.0248289872, -0.0126322918, -0.0039265892, -0.0112072695, 0.0232608411, -0.0118544409, -0.0378844291, -0.0426137596, 0.0209210664, -0.0015424775, 0.0122153638, 0.013690168, -0.0114188446, -0.0044773072, -0.056851536, 0.0065837265, 0.0834353566, -0.0740264729, -0.0267580561, -0.0510767736, 0.0255632773, 0.0895088091, 0.0488365628, -0.1135039404, -0.0095955636, 0.0327070579, 0.0268825125, -0.0419416986, -0.005488513, -0.0258868635, -0.0402988791, -0.0084070079, 0.0505789481, -0.0452771187, 0.0034661018, 0.0706412718, -0.0454015769, -0.041543439, -0.0936407521, -0.0179341212, 0.0375608429, -0.1010085493, 0.0008820824, 0.0169882551, 0.0092657553, 0.0125513952, 0.1444686055, 0.0466461368, -0.0997639894, 0.100112468, -0.1190795749, 0.0217798129, -0.0348725915, -0.0006642843, 0.0755697265, 0.0193155836, -0.0626760796, 0.1991297156, 0.0068139699, -0.0217549223, -0.010398305, -0.0635223836, 0.0615808666, 0.1076296121, -0.0381333418, 0.0353704169, -0.0155819003, -0.0534165464, -0.1380964667, -0.0025917978, -0.0260113198, -0.0416678935, 0.0697949678, -0.0485627614, -0.0129932147, 0.0403486602, -0.0353704169, 0.0005106588, -0.0178967845, -0.0660115033, -0.1289364994, -0.0713382214, -0.0244431738, -0.0572000109, -0.0073180171, -0.0609336942, -0.0308651067, -0.1170882732, 0.0446797311, 0.0091661904, 0.0144991325, 0.063422814, -0.0238084476, 0.0315869525, -0.0217798129, 0.1406851411, 0.0577974021, 0.0322590135, 0.109720476, 0.0259864293, 0.0828877464, -0.0231363848, -0.009458662, 0.024816541, -0.0621284731, 0.0956320465, -0.0472186357, 0.0210330766, -0.1374990791, 0.0231861677, 0.0972748697, 0.0595895685, -0.115196541, 0.078009069, -0.003761685, -0.0349472649, 0.0569511019, 0.0427382179, 0.0525204651, -0.1131056845, 0.0479653701, -0.0569511019, -0.1007596403, -0.02141889, -0.0257872995, -0.0934914052, 0.0188799873, 0.0387556218, 0.0194649305, -0.095134221, -0.1165904552, -0.0780588537, -0.039353013, 0.0053298315, -0.032557711, -0.0304668471, -0.0016723785, -0.0900066346, 0.0132421264, 0.0419168063, 0.1420790553, -0.0296454374, -0.0096017858, -0.0517239459, 0.1012574658, 0.0835847035, 0.1140017658, -0.041742567, -0.0792038441, -0.0093217604, 0.1336160451, 0.0969263911, 0.1717493832, -0.0231737215, 0.0111699328, 0.0172869489, -0.0699940994, -0.1087248251, -0.0111512644, 0.1059370115, -0.044356145, -0.0502553619, -0.0208712835, 0.0464221165, 0.0071873385, 0.0961298719, -0.0201245472, -0.0559056699, -0.043733865, -0.0946861804, -0.0091412989, 0.0660115033, 0.0281270724, -0.0707906187, 0.0487867817, -0.0037741305, 0.0738273412, -0.0159552693, 0.0537152439, -0.0599878281, -0.0485876538, -0.0277785957, 0.0033914282, 0.0639704242, 0.019701397, 0.0293467436, -0.0785068944, -0.0530680716, 0.030566413, 0.0500811264, -0.0423150659, 0.036938563, -0.1102183014, -0.0064281565, 0.0031705184, 0.0184319448, 0.006664623, 0.1035474539, 0.040647354, -0.0911018476, -0.0254512671, 0.0902555436, -0.0502055809, -0.0404233336, 0.0839829594, -0.0636717305, 0.03584335, -0.0539641529, 0.0514750332 ]
711.3768
Jarno Talponen
Jarno Talponen
Convex-transitivity and function spaces
Corrected version
null
null
null
math.FA
null
If X is a convex-transitive Banach space and 1\leq p\leq \infty then the closed linear span of the simple functions in the Bochner space L^{p}([0,1],X) is convex-transitive. If H is an infinite-dimensional Hilbert space and C_{0}(L) is convex-transitive, then C_{0}(L,H) is convex-transitive. Some new fairly concrete examples of convex-transitive spaces are provided.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 17:03:13 GMT" }, { "version": "v2", "created": "Mon, 28 Jan 2008 14:04:00 GMT" } ]
2008-01-28T00:00:00
[ [ "Talponen", "Jarno", "" ] ]
[ -0.0365148447, -0.0703156069, 0.05499148, 0.0404815786, 0.1402136683, -0.0548662171, 0.0906921029, -0.0151988603, 0.0325481072, -0.0246355161, -0.0109815942, 0.0222345963, 0.0359093957, 0.0297296382, 0.0529454798, -0.0290406793, 0.0206061471, 0.0399387628, 0.1349525154, 0.0407529883, -0.043508824, -0.0554507859, 0.0055638687, -0.0612129942, -0.0052637537, -0.0195413921, -0.0559518486, 0.0888548791, 0.0446779691, -0.0025509764, 0.0848881379, -0.0253035966, -0.018236544, -0.0703156069, 0.0049923453, 0.0913601816, 0.0599185824, 0.120505251, 0.0696892813, 0.0778732821, -0.0300636794, 0.0287066381, -0.1021329984, -0.1114861444, 0.0727791563, -0.004885348, -0.0333414562, -0.0243641064, -0.056619931, 0.098040998, -0.0493127853, -0.0062423889, 0.0397091098, -0.0890218988, -0.0064041903, 0.1087303087, -0.0762448311, -0.0540728681, 0.0113991452, -0.0765788704, 0.0491457656, -0.0379553959, -0.0389992744, 0.0475590713, -0.0077194762, 0.0235707592, -0.026618883, -0.0120045943, 0.024677271, 0.0505236834, -0.0862660557, 0.0430912748, 0.0028732736, 0.175204441, 0.0248442907, 0.0652632415, -0.0213786159, 0.1102334931, -0.0090191038, -0.0146873603, 0.0394168235, 0.0561188683, 0.0005274845, -0.0140610337, 0.0057152309, -0.016712483, -0.0730296895, 0.0618810728, -0.0199485049, 0.0576638095, 0.0349281505, -0.032819517, -0.0286022518, -0.0024009189, 0.0362851918, -0.0569539703, 0.0608789511, -0.0289362911, -0.0981245115, 0.0350325368, -0.0466404594, 0.0420056432, 0.1341174096, -0.0575802997, 0.1529072225, 0.0665576458, 0.0378092527, -0.015783431, -0.0486029498, 0.0263057202, -0.0204704423, -0.0148752583, 0.0378092527, 0.0926128328, 0.0054960162, -0.1199206784, -0.0134347072, -0.0400013961, -0.0514005423, -0.0433418043, 0.0252618417, -0.0432582945, 0.0347402506, -0.0410661511, 0.0244684946, -0.101715453, -0.013194615, -0.080879651, 0.0167646762, -0.0320679247, 0.0695640147, 0.0186749734, 0.0355962329, -0.0562023781, -0.123094067, 0.0684783831, -0.0941160172, 0.0200111363, 0.0366609879, -0.0567869507, 0.0336754955, -0.0509412363, 0.0275583733, -0.0603778921, -0.0744911209, 0.0147186769, -0.0132468091, 0.0793764666, 0.0277671479, 0.0926128328, -0.032360211, 0.0921117738, -0.0115452884, 0.0707331598, -0.0977069587, -0.0901910365, -0.0406277217, 0.1050558612, 0.0411079079, 0.0097654769, 0.0955356956, 0.0310240481, 0.0266815163, 0.076662384, 0.0796687528, 0.0201155245, -0.0411287844, 0.0479766205, -0.0437593572, -0.0823410749, -0.0447197221, -0.1241796985, -0.1436375827, 0.0486447029, 0.0458888672, 0.0578725822, -0.1290232986, -0.0253453515, -0.0470580086, 0.0514005423, -0.0107936962, 0.1240961924, 0.0588329509, -0.0867671221, 0.027683638, -0.0235498827, -0.0562441349, -0.0059135677, 0.025324475, 0.056285888, -0.0777480155, 0.0246146377, 0.0937819779, 0.1704443693, 0.0185079537, -0.1021329984, -0.0201155245, 0.1177494153, -0.0533630326, -0.0822575688, 0.1053899005, 0.0297922716, -0.0064146291, -0.0407321118, -0.0570374802, 0.0064616036, 0.036243435, 0.1755384803, -0.0235498827, -0.049354542, -0.0598768294, -0.0576638095, 0.0227565356, 0.0135704111, 0.0223598611, -0.0036535722, 0.1144090071, 0.0956192017, 0.0147917476, 0.1905703247, -0.0074741649, -0.0078186449, 0.109064348, -0.0679355636, -0.0146769211, 0.0112425638, 0.0207627285, -0.0948676094, 0.0724451169, -0.0326316208, 0.0964543074, -0.063091971, -0.0211698413, -0.0176728498, 0.0423605591, -0.0262222104, -0.0416716002, -0.0280385576, -0.0067434502, -0.1177494153, -0.0316503756, 0.0198023617, 0.0612129942, 0.0374334566, -0.0096402112, 0.0170360859, 0.0080169812, -0.0182991773, -0.0016114863, -0.0701903403, 0.0407738648, 0.0702738538, -0.0369950272, 0.034447968, -0.0205852687, -0.0549079701 ]
711.3769
Alexander N. Poddubny
A.N. Poddubny, L. Pilozzi, M.M. Voronov, and E.L. Ivchenko
Resonant Fibonacci Quantum Well Structures
5 pages, 3 figures, submitted to Phys. Rev. B
null
10.1103/PhysRevB.77.113306
null
cond-mat.mes-hall
null
We propose a resonant one-dimensional quasicrystal, namely, a multiple quantum well (MQW) structure satisfying the Fibonacci-chain rule with the golden ratio between the long and short inter-well distances. The resonant Bragg condition is generalized from the periodic to Fibonacci MQWs. A dispersion equation for exciton-polaritons is derived in the two-wave approximation, the effective allowed and forbidden bands are found. The reflection spectra from the proposed structures are calculated as a function of the well number and detuning from the Bragg condition.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 17:16:28 GMT" } ]
2009-11-13T00:00:00
[ [ "Poddubny", "A. N.", "" ], [ "Pilozzi", "L.", "" ], [ "Voronov", "M. M.", "" ], [ "Ivchenko", "E. L.", "" ] ]
[ -0.0415084362, -0.0077891136, 0.0411064178, 0.061760135, -0.0770368502, -0.0061182231, -0.0378902704, -0.0168973505, -0.1345757842, 0.0322117545, -0.0259804633, -0.0341967233, -0.0366842113, 0.0306036789, 0.1117612198, 0.1077410281, -0.0037971928, -0.0143721709, 0.0171863027, 0.0342721008, -0.1076405272, -0.0349002555, -0.0710065663, 0.0018860333, -0.0761825591, -0.0618606396, 0.0166963413, 0.0381917842, 0.0342972279, 0.030955445, -0.019573288, -0.0272367708, -0.0624636672, -0.0844239444, -0.075428769, 0.0608555898, -0.0794992149, 0.0830168724, -0.0111623025, 0.0414330587, -0.0602023117, -0.0241211262, -0.0108042546, 0.0346489921, 0.0982935876, 0.0053330301, -0.0755795315, 0.1144748479, 0.0707050487, 0.0408551581, 0.0366842113, 0.1005046889, -0.0402772538, -0.0144224232, -0.0632677004, -0.0188446306, -0.0391214527, 0.0418853313, -0.0477146022, 0.0503277257, 0.1365858763, -0.0429155044, -0.0091019562, 0.0100567508, -0.0733684227, 0.0517599173, -0.0446240827, 0.0053895642, 0.036659088, 0.1003539339, -0.0729664043, 0.1231182516, 0.0489457846, 0.0156912953, 0.0517096631, -0.0374631248, 0.0373877473, -0.0020776205, -0.0250507947, -0.129148528, -0.004004484, -0.0979418233, 0.0197868608, -0.0714588389, 0.0399506167, 0.0410812944, -0.0352771468, -0.0156284794, -0.028442828, -0.1232187524, 0.0290961079, 0.0368852206, -0.0288699735, 0.0191461444, -0.0434682779, -0.0903537199, 0.135078311, 0.1296510547, -0.0121861938, -0.0684436932, 0.0039793579, -0.0426893681, 0.0313825905, -0.0137440171, 0.1939740628, 0.0047928174, 0.017475253, -0.0449758507, -0.1239222884, 0.0744739771, 0.0185179897, 0.0534684956, 0.0617098808, 0.0138696479, -0.0134550659, -0.0830671266, -0.0131284259, -0.0429155044, -0.0459055193, 0.0863837823, -0.0304277949, 0.0052764965, 0.0485940203, -0.0643230006, 0.1002031788, 0.0184928626, 0.0084926467, -0.085026972, -0.0359806791, 0.0689964741, 0.1087460741, 0.0681924373, 0.0116648255, 0.0150882667, -0.081358552, -0.1226157248, -0.0360309333, 0.0281161871, 0.1183945313, 0.0019802565, 0.0871878192, -0.1150778756, 0.1354803294, -0.054222282, 0.0427898727, 0.0992483869, -0.0371113569, -0.0475387201, -0.0553278327, -0.027764421, -0.1288470179, -0.0835193992, 0.0754790232, -0.0197868608, 0.0316087268, -0.06894622, -0.0189451352, -0.0010882773, 0.0406290218, 0.004167804, 0.0001035473, 0.0612073578, -0.0536695048, -0.0267845001, 0.158495903, 0.0088506946, -0.0964342505, 0.0464834198, -0.0874390826, -0.0718608573, 0.0347243696, -0.0530162267, -0.0303524174, 0.0034893972, 0.0663331002, -0.0197617356, -0.0427144952, -0.1587974131, -0.0982433334, 0.0227643121, 0.0565841421, -0.0352017693, 0.0182792917, -0.0429406315, -0.0361816883, -0.0449507236, -0.0103833908, 0.0311815813, 0.106735982, -0.0620113946, -0.081358552, 0.1061329544, 0.0833686441, 0.1283444911, -0.0252518039, -0.1021127701, 0.0188195035, 0.0417094491, 0.0182918534, -0.0043374058, -0.0359053016, 0.0197366085, 0.0296740104, 0.0239201169, -0.0470864475, 0.0110617978, -0.011470098, -0.0273875296, -0.0500262119, -0.0334178098, 0.0491216667, 0.0460060239, 0.1638226509, 0.0001321087, -0.0306539312, -0.0434431545, 0.0142465401, -0.0106472159, 0.0028235537, 0.0197240468, -0.0941226482, -0.0327394046, 0.043493405, 0.1943760812, 0.0176008847, 0.0020305088, 0.0237191077, -0.0030779561, -0.0002483173, 0.0444984511, 0.0170732345, -0.0064637079, -0.0602525622, 0.0011950636, -0.0518604219, 0.0643732548, 0.0077702692, -0.0094725676, -0.021080859, -0.1062334627, -0.0497498214, 0.0229653232, -0.0168973505, 0.0463829152, 0.0291463602, 0.0176260099, -0.0789966881, -0.013894774, 0.1198015958, -0.0371113569, 0.0175506324, 0.0570364147, -0.0209426656, 0.0793987066, -0.0775393695, 0.003960513 ]
711.377
Vladimir Ivashchuk
J.-M. Alimi, V.D. Ivashchuk and V.N. Melnikov
An S-brane solution with acceleration and small enough variation of G
5 pages, Latex, journal version
Grav.Cosmol.13:137-141,2007
null
IGC-PFUR/07-05/01
gr-qc astro-ph hep-th
null
An S-brane solution with two non-composite electric branes and a set of l scalar fields is considered. The intersection rule for branes corresponds to the Lie algebra A_2. The solution contains five factor spaces with the fifth one interpreted as ``our'' 3-dimensional space. It is shown that there exists a time interval where accelerating expansion of ``our'' 3-dimensional space is compatible with small enough value of effective gravitational ``constant'' variation.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 17:24:17 GMT" } ]
2008-11-26T00:00:00
[ [ "Alimi", "J. -M.", "" ], [ "Ivashchuk", "V. D.", "" ], [ "Melnikov", "V. N.", "" ] ]
[ 0.0706162378, 0.1158164144, 0.0033214183, -0.0246940237, -0.012659899, -0.0155240204, 0.037714947, -0.0474866554, -0.0211680252, 0.041950956, -0.032564342, -0.0077138739, -0.0992574543, 0.0439004861, -0.0564641096, 0.0465239249, 0.034586072, -0.0047023338, 0.1462386847, 0.0035921861, -0.0660432726, -0.0043593617, 0.118223235, 0.1032046527, -0.0139595838, 0.0357172824, 0.063299492, -0.0121303974, 0.023334166, -0.0781255364, 0.08833047, -0.0205061473, -0.0294354688, -0.0329494327, -0.0418787524, 0.2131484151, 0.035332188, 0.0665727779, -0.0275340769, 0.0256086159, 0.087752834, 0.0863087401, -0.0699423328, 0.0374261253, 0.0575712509, 0.01435671, 0.0014606419, -0.002668567, -0.0721084699, -0.0130570251, -0.0847683698, -0.0410363637, 0.0213365015, -0.0969950408, -0.0832761377, -0.0629625395, -0.0000249614, 0.0023812524, 0.0456093326, -0.0233582351, -0.0104516372, -0.1546144336, -0.0732156113, 0.05978553, -0.0203497037, 0.0111074969, -0.0186408591, 0.0862606019, -0.0653212294, -0.0674873665, -0.0638771281, 0.1317014545, 0.1010866463, -0.0064803758, -0.0086104162, 0.0846721008, 0.0316738151, 0.0456574671, 0.0473422445, 0.040482793, -0.0427933447, -0.0040464741, 0.0225519482, -0.0416862071, -0.071001336, 0.0302537885, -0.0041156705, 0.0674392357, -0.1116766706, -0.0359098278, -0.0118656466, -0.0063480004, -0.0768739879, 0.0032612476, 0.1485492289, -0.0004343567, 0.0272693262, 0.0089112688, 0.0453686491, 0.0427692793, -0.0243570674, 0.0284727383, 0.0992574543, -0.0226963591, 0.109847486, 0.0242607947, 0.1215927899, -0.0144409491, -0.0852497369, 0.014585359, 0.0722047463, 0.0100244256, -0.0284005329, 0.0384851284, -0.036511533, -0.0504470505, -0.1275617182, -0.0089293206, -0.0292669907, 0.0542498305, 0.0461628996, -0.0007258081, 0.0967543572, -0.054634925, 0.0698460564, -0.0123169264, -0.0190259498, -0.1237107962, -0.174157843, 0.1193785146, 0.0340084359, -0.0131894005, 0.0390386991, -0.0986798182, -0.0223353337, 0.0418787524, -0.0446466021, -0.0923739374, 0.0138873793, 0.1215927899, 0.0435635298, -0.0173171051, 0.0842388719, -0.0021165016, 0.0797621757, 0.0491714329, -0.0845276862, 0.0778848529, 0.0109570697, -0.0010379432, -0.0572342947, 0.0011861133, 0.0271249153, 0.0769221187, -0.0115286913, -0.1185120568, -0.0076055666, 0.0994499996, 0.0395922698, -0.004458643, 0.0174735487, 0.040482793, 0.0180993229, -0.0182196647, 0.0345379375, 0.0081170164, -0.1007978246, -0.0723972917, -0.0723491535, -0.1186083257, -0.0450557619, -0.0934329405, -0.1985149086, 0.0096573848, 0.0720603392, 0.0400495641, 0.0487863384, -0.1654932797, 0.0214087069, 0.0939143077, 0.071578972, 0.1211114302, -0.0117633566, -0.0234545078, -0.0157406349, 0.0000868243, -0.0000353737, -0.0607963949, -0.0236711223, -0.0254160706, -0.0449835584, 0.0761519372, 0.0936254859, 0.0302056521, 0.004220969, -0.0888118371, 0.0387739502, 0.0430580974, 0.0355728716, 0.0669097304, 0.1045524701, -0.0374020599, 0.1068630219, -0.0501582287, -0.0630106777, 0.014272471, 0.0423119813, 0.0856829658, -0.023791464, -0.0094889067, 0.0854422823, 0.0169681143, 0.0071362355, -0.0106923198, -0.0965618119, -0.01841221, -0.0548756048, -0.0125515917, -0.0631550848, -0.0076657371, -0.0605557151, 0.0994499996, -0.0121905683, 0.1139872223, -0.025488276, 0.0494361818, -0.0004580489, 0.0018171527, -0.0187732335, 0.0203376692, 0.0585821159, 0.0464276522, -0.0439004861, 0.0012914119, 0.0840944573, -0.0498694107, -0.0457778089, -0.0240682494, -0.0299649686, -0.0940105766, 0.0104335854, 0.0210837852, 0.0003956218, 0.064214088, 0.0548756048, 0.00714827, -0.0384610593, 0.0157286003, 0.0258974358, 0.0092722932, -0.0473422445, 0.0729267895, -0.0105599444, -0.0464517213, -0.0416380689, 0.0322514512 ]
711.3771
Frederic P. Schuller
Raffaele Punzi, Frederic P. Schuller, Mattias N. R. Wohlfarth
Propagation of light in area metric backgrounds
18pp, no figures, Journal version
Class.Quant.Grav.26:035024,2009
10.1088/0264-9381/26/3/035024
null
hep-th
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
The propagation of light in area metric spacetimes, which naturally emerge as refined backgrounds in quantum electrodynamics and quantum gravity, is studied from first principles. In the geometric-optical limit, light rays are found to follow geodesics in a Finslerian geometry, with the Finsler norm being determined by the area metric tensor. Based on this result, and an understanding of the non-linear relation between ray vectors and wave covectors in such refined backgrounds, we study light deflection in spherically symmetric situations, and obtain experimental bounds on the non-metricity of spacetime in the solar system.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 17:30:26 GMT" }, { "version": "v2", "created": "Tue, 20 Jan 2009 22:59:21 GMT" } ]
2009-01-28T00:00:00
[ [ "Punzi", "Raffaele", "" ], [ "Schuller", "Frederic P.", "" ], [ "Wohlfarth", "Mattias N. R.", "" ] ]
[ 0.0039468515, 0.0189692695, 0.0469111502, 0.0223218072, -0.0197738782, -0.0397915803, -0.0241870377, -0.0431806892, -0.0256255809, 0.0268690679, -0.0408887714, 0.0870440751, -0.1223981157, -0.0164579134, 0.1277621835, 0.0138490302, -0.0217488278, -0.0375484265, 0.0497150905, 0.1249338537, 0.0432782173, -0.0397915803, -0.0016671257, 0.0690013319, -0.0645637885, -0.0756820217, 0.0377678648, 0.0779251754, 0.1044528931, -0.0010979562, -0.0035841679, -0.0249916464, -0.0506172292, -0.0718784183, -0.0412545055, 0.1401482821, -0.0128127905, 0.0302337985, -0.0100515187, 0.0322087482, -0.0266252477, 0.0744141564, -0.062564455, 0.0497638546, -0.0025403094, -0.0047087921, 0.0478864349, 0.0587608479, 0.0740728006, -0.075974606, -0.0883119479, -0.0245161969, 0.01711623, -0.1072812155, -0.093383424, 0.0311603174, -0.0279174987, -0.0383286513, -0.0086922171, -0.0677334592, 0.067587167, -0.0326476246, -0.1104021221, 0.0253086146, -0.0706593096, 0.0836793482, -0.0023132511, 0.0181158967, 0.0482765473, 0.0718296543, 0.0662705302, 0.0512999259, 0.0680748075, 0.0008990897, 0.0129347015, -0.0754382014, 0.0865564346, 0.1004542336, -0.0141659975, 0.0471305884, 0.106793575, -0.0062661986, -0.0104111545, 0.0265033375, -0.0647588447, 0.0178964585, 0.0045289742, -0.041717764, -0.1054281816, 0.0205662977, 0.0192618556, 0.0319161639, -0.1020146832, -0.0008739457, 0.0255036708, -0.0506172292, 0.0693914443, -0.0077839838, 0.142976597, 0.0412545055, -0.0339398757, 0.0093505336, 0.0236140583, -0.0425223745, 0.2192437947, 0.0556887053, 0.0282588471, -0.0193837658, -0.0346957222, 0.0498370007, -0.0082472432, 0.0307945851, 0.0245405789, 0.0838256404, -0.0431806892, 0.0108378408, -0.0638323277, -0.0038310366, -0.0174453892, 0.0582732074, -0.0404255129, 0.0527628548, 0.0403279848, 0.0118496977, 0.1671636403, -0.0648563728, -0.0371583141, -0.1265918314, -0.1028924435, 0.0309896432, 0.1906679869, -0.0431563072, 0.0299655944, -0.0573954508, -0.0451556407, 0.042985633, 0.0873854309, 0.0157995969, 0.0708543658, 0.0143000986, 0.0279662628, 0.1086466163, 0.0707568377, 0.0127152624, 0.0391332619, 0.115278542, -0.0339886397, 0.0796319246, 0.1625798047, 0.0215293895, -0.0920667872, -0.0201030374, -0.0011467204, 0.0126543073, -0.0240529366, -0.0928470194, 0.0537381358, 0.0185669661, -0.0095943548, -0.05890714, -0.020858882, 0.0161897112, -0.0388406776, 0.0227241125, 0.0615404062, -0.0205419157, -0.0256011989, -0.0584682636, -0.1223981157, -0.056371402, -0.0455945171, -0.1089392006, -0.1303954422, -0.0614428781, 0.0641736761, 0.0352321267, 0.0704154894, -0.0513486899, -0.0583707355, 0.0557374693, -0.0247843992, 0.0766573027, 0.0670507625, -0.0325500965, 0.0440096818, 0.1105971858, -0.0744629204, 0.0723172948, 0.0128737465, 0.0234921481, -0.037987303, 0.1159612462, 0.0211514682, 0.055396121, -0.0462284535, -0.0591509603, 0.0719759464, -0.0149218421, -0.0344031341, 0.0101185692, 0.0628570393, -0.0304776188, 0.0287221074, 0.0369876362, -0.098406136, -0.0673921108, 0.0771449506, -0.0421322584, -0.0527140908, 0.039255172, 0.0545183644, 0.032038074, 0.0274542384, 0.0564689301, -0.1577033848, -0.0464722738, -0.0186035391, 0.0549084768, -0.0277468245, 0.04666733, 0.006796509, 0.080022037, 0.1207401305, 0.1424889565, 0.0459846295, -0.0309408791, 0.0457895733, -0.0131785227, 0.0378653929, -0.0111852856, 0.0936272442, 0.0120996144, -0.1186920404, -0.0061900043, 0.0142879076, -0.0250160284, -0.0452775508, 0.0315016657, -0.1295176893, -0.080948554, 0.0417909101, 0.007918085, 0.0052604368, -0.0436927155, -0.0512999259, 0.0534943156, -0.0020237139, 0.093432188, 0.0128249815, -0.0006251722, 0.0159702729, 0.0009943323, 0.0116302595, -0.0842645168, -0.0059339926, -0.0028618483 ]
711.3772
Ramin Golestanian
Ramin Golestanian
Three-Sphere Low Reynolds Number Swimmer with a Cargo Container
4 pages, 1 figure
Euro. Phys. J. E 25, 1 (2008)
10.1140/epje/i2007-10276-2
null
cond-mat.soft cond-mat.stat-mech
null
A recently introduced model for an autonomous swimmer at low Reynolds number that is comprised of three spheres connected by two arms is considered when one of the spheres has a large radius. The Stokes hydrodynamic flow associated with the swimming strokes and net motion of this system can be studied analytically using the Stokes Green's function of a point force in front of a sphere of arbitrary radius $R$ provided by Oseen. The swimming velocity is calculated, and shown to scale as $1/R^3$ with the radius of the sphere.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 17:32:39 GMT" }, { "version": "v2", "created": "Wed, 19 Mar 2008 09:42:48 GMT" } ]
2009-11-13T00:00:00
[ [ "Golestanian", "Ramin", "" ] ]
[ 0.0455365516, 0.0661754236, 0.0709256381, 0.0182364602, 0.0886160955, -0.0941853151, -0.0524707772, 0.0386842303, 0.0573847927, 0.0337975137, -0.0215534214, -0.0205842685, -0.0924381092, 0.0227136761, 0.036500223, 0.0867596939, 0.0688508302, -0.1800713986, 0.0085790539, 0.0556102879, 0.042533543, -0.0465466566, 0.0069478732, 0.0073164245, 0.0337156132, 0.0269861408, 0.0493039638, -0.0031412167, -0.0365821235, -0.0535354801, 0.0802076682, -0.0383020267, -0.0674312264, -0.1007919386, -0.0058831698, 0.0935847163, -0.0590227991, 0.0992085338, -0.0192875154, 0.0561289862, 0.0746384487, 0.0166530553, -0.0198335163, 0.0851216838, 0.1537541151, 0.0156020019, 0.0409501381, -0.0291291978, 0.096915327, 0.0413596369, -0.0646466166, 0.1016109437, 0.0398308337, -0.0295659993, 0.0185640622, -0.0474748574, 0.0200655665, 0.0574393906, -0.1009557396, -0.0493585654, -0.0443080477, -0.0817364752, -0.108108364, 0.0085039781, -0.0984987319, 0.0166394059, -0.0122918664, 0.0001178383, -0.0815726742, 0.0622442067, -0.1067433581, -0.0153972516, 0.0804260671, -0.0450178497, -0.0950043201, -0.0311221033, 0.0048969537, -0.0154518513, -0.0083060525, 0.1297300309, 0.0087496797, -0.0474475585, 0.0667760223, -0.0029518225, -0.073164247, -0.0217308719, 0.0654110163, -0.0520339757, -0.0472291596, -0.0241196305, -0.0722360387, -0.035326317, -0.0812450722, -0.0086814286, 0.0737648457, -0.1442536861, 0.0255665351, 0.0058592823, 0.0960417241, 0.0981711298, -0.0422059409, -0.0144144483, 0.1093641669, 0.005125592, 0.1288564354, 0.0390391313, 0.0700520352, 0.0417418405, -0.0313132033, 0.0582583956, 0.0369097218, 0.0226317756, 0.0057807942, -0.0610976033, -0.0264674388, -0.0165984556, -0.0099031078, 0.0397216342, -0.1126947775, 0.0825554729, 0.0420694426, -0.0440896489, 0.097242929, 0.0084766783, 0.0897627026, -0.0546547845, 0.0303304009, -0.0528256781, -0.1022115424, -0.0082719279, 0.0751298517, -0.0800984651, 0.0262626875, -0.1144419834, 0.0177996587, -0.0002395156, -0.0259077866, -0.0311221033, 0.0199154168, -0.0488125645, 0.1111659706, 0.0396670327, -0.0199973173, -0.0387115292, 0.1237240136, 0.1049961522, -0.0300300997, 0.0827738792, -0.0296751987, 0.0332788117, -0.0657932237, -0.0393121317, 0.020666169, 0.035653919, 0.0440896489, -0.0133702196, 0.0677042231, -0.0552553833, 0.0327874087, 0.0184002612, -0.1207756028, -0.0202976186, -0.0631724149, -0.0151788509, 0.0082309777, 0.0288834963, -0.0565111898, -0.0505870692, -0.1052691489, 0.0355993174, 0.0863228887, -0.0214988217, -0.0547093824, -0.0531259775, 0.0792794675, 0.0079375012, -0.070106633, -0.0666668266, 0.0069171605, 0.0022369013, 0.002428002, 0.0337702148, -0.0457276516, -0.1362820566, -0.0091591803, 0.0900903046, 0.1134591773, -0.0483211614, 0.0369916223, 0.0431887433, -0.0263582375, 0.1391212642, 0.0101146838, 0.0161889549, 0.0758396536, -0.1114935726, 0.0143871484, 0.0368005224, 0.1339888424, -0.0313405059, 0.0684686303, -0.0019758441, 0.0313678049, -0.1108383685, -0.0411412381, -0.0503413677, 0.002562796, 0.0783512592, -0.0514606722, -0.0275184922, 0.0254300348, 0.0263855383, 0.0251433849, 0.0236009285, -0.1102923676, -0.0530713759, 0.0174174588, 0.054409083, -0.0418783389, 0.0414688401, -0.0657932237, 0.1529897153, 0.1063611582, 0.0589681976, -0.0273546912, -0.0491128638, 0.1534265131, -0.0074529247, -0.0124351913, -0.0150423506, 0.1073985621, 0.0840842798, -0.0738194436, -0.0935847163, 0.0679226294, -0.0099031078, 0.0250614844, -0.0293748975, -0.0324598104, -0.0334699117, -0.0556648858, 0.0388207287, 0.0384385288, -0.0082514528, 0.0000163561, -0.0019314814, -0.0651926175, -0.023327928, 0.0848486871, -0.0546820834, 0.0027811967, -0.0101692844, -0.0047024409, -0.0182774104, -0.0569479913, 0.0926019102 ]
711.3773
T. P. Singh
T. P. Singh (Tata Institute of Fundamental Research, Mumbai)
Quantum measurement and quantum gravity : many-worlds or collapse of the wave-function?
23 pages. Based on talks given at: [FTAGVI, HRI, Allahabad, 13-18 Nov. 2007]; [Himalayan Relativity Dialog, Mirik, April, 2007]; [Workshop Session on Quantum Gravity, IAGRG, Delhi, Feb. 2007]; [Parmenides Workshop: The present - perspectives from physics and philosophy, Wildbad Kreuth, Germany, October, 2006]; [ICGC,Pune, Dec.2007]
J.Phys.Conf.Ser.174:012024,2009
10.1088/1742-6596/174/1/012024
null
gr-qc hep-th quant-ph
null
At present, there are two possible, and equally plausible, explanations for the physics of quantum measurement. The first explanation, known as the many-worlds interpretation, does not require any modification of quantum mechanics, and asserts that at the time of measurement the Universe splits into many branches, one branch for every possible alternative. The various branches do not interfere with each other because of decoherence, thus providing a picture broadly consistent with the observed Universe. The second explanation, which requires quantum mechanics to be modified from its presently known form, is that at the time of measurement the wave-function collapses into one of the possible alternatives. The two explanations are mutually exclusive, and up until now, no theoretical reasoning has been put forward to choose one explanation over the other. In this article, we provide an argument which implies that the collapse interpretation is favored over the many-worlds interpretation. Our starting point is the assertion (which we justify) that there ought to exist a reformulation of quantum mechanics which does not refer to a classical spacetime manifold. The need for such a reformulation implies that quantum theory becomes non-linear on the Planck mass/energy scale. Standard linear quantum mechanics is an approximation to this non-linear theory, valid at energy scales much smaller than the Planck scale. Using ideas based on noncommutative differential geometry, we develop such a reformulation and derive a non-linear Schr\"{o}dinger equation, which can explain collapse of the wave-function. We also obtain an expression for the lifetime of a quantum superposition. We suggest ideas for an experimental test of this model.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 17:44:08 GMT" } ]
2009-07-24T00:00:00
[ [ "Singh", "T. P.", "", "Tata Institute of Fundamental Research, Mumbai" ] ]
[ -0.03824329, 0.083654128, -0.000501667, 0.0091005778, -0.0160165261, 0.0192198306, -0.0142369121, -0.0080757653, -0.0787939429, 0.0396915302, 0.0134146074, -0.0148996646, -0.1201791763, 0.0721664131, 0.0649497733, -0.0234786309, 0.004133, 0.02447276, 0.0553275868, 0.1047640368, -0.0935217813, -0.078008458, 0.0251355134, 0.0053204321, 0.0506146774, -0.1223392561, 0.0213430952, 0.0367950536, 0.0478409342, -0.0103217615, 0.0402560942, -0.0305602681, -0.0799230784, 0.0238468274, -0.0925399289, 0.1093787551, 0.0054278225, -0.0413606837, -0.0349786207, -0.002259803, -0.0486264192, -0.0416552387, -0.0985292494, 0.0763883963, 0.0073025539, -0.0040286779, -0.086648792, -0.0094442274, 0.0318121351, -0.0256018955, -0.0440116934, -0.0479145721, 0.0821813494, -0.0234172661, -0.0686808303, -0.0386605784, 0.0077137062, -0.0130341379, 0.0588622652, -0.0182257015, -0.0044643763, -0.1100660563, -0.0313948467, 0.0827704594, -0.1726102829, 0.0153660467, -0.0154519584, 0.0432753041, -0.0216253791, 0.105844073, -0.0719700456, 0.0033383104, -0.0294311326, 0.1039785519, -0.0233436264, -0.0721173212, -0.0210730843, 0.0161515307, -0.1093787551, 0.0196248461, -0.0192566514, -0.0437416844, 0.0192443766, 0.0090944413, -0.0595495664, 0.1277394593, 0.0154396854, -0.0034579742, -0.0839977786, -0.0183238871, 0.1013275385, 0.0710863769, -0.04943645, -0.0016584161, 0.0495346338, -0.1151717082, 0.084586896, 0.0852741897, 0.0023472495, -0.0579295047, 0.0019038802, -0.0003745244, 0.0360341147, -0.0314439386, 0.1423691213, -0.0435944051, 0.0560148843, 0.0101315267, -0.0312721133, -0.0182502475, -0.015280134, -0.0198212173, -0.0859614909, 0.0104629025, -0.103193067, -0.0345367827, -0.0833595768, 0.022705419, -0.082917735, 0.0571931116, 0.0041207271, -0.0270746797, 0.0703990757, 0.0819358826, 0.0566039979, -0.1299977303, 0.0557694212, -0.0317630395, -0.0459263138, 0.1333360374, 0.1215537712, 0.0593531951, -0.0445517153, -0.0737864748, -0.0777629912, -0.0243623015, 0.1072186753, 0.0225458685, 0.0222881306, 0.0623478554, -0.0224476829, -0.0557203293, -0.0469572619, 0.0562603474, 0.0725591555, 0.1628899127, -0.006363654, 0.0574385747, 0.074621059, -0.1011311635, 0.040796116, -0.0537075214, 0.0610714443, -0.0170229282, 0.0933254138, -0.1467874646, 0.00765234, 0.1023093909, -0.0301184319, -0.0360832065, 0.0799230784, 0.0560639761, -0.0261419155, -0.0213185474, 0.054051172, -0.0016446088, -0.1249902695, -0.0384151153, -0.0227913316, -0.0750628933, -0.0342913195, -0.0874342769, -0.0357641056, -0.0444780774, 0.0824759007, 0.0268292148, -0.0342667736, -0.162791729, -0.0399124473, -0.027786525, 0.0111624757, -0.0541493595, 0.0106654111, -0.0045441524, -0.0265837517, 0.0001479496, -0.0677971542, 0.1179209054, 0.000526597, 0.0381205603, -0.060924165, 0.1116370261, 0.1149753332, 0.0999529436, 0.0013891729, -0.0570949242, 0.0616114624, 0.060433235, 0.0478900261, -0.0777629912, -0.006047619, 0.0233681723, 0.0645570308, -0.11016424, 0.0390287749, 0.001534917, 0.1595516056, 0.0267801229, -0.1438419074, 0.0167897381, -0.0171579327, -0.0598441213, 0.0189866405, 0.0289156586, -0.032622166, -0.1196882427, -0.065047957, -0.0355431885, 0.0115859006, 0.046147231, 0.040796116, 0.0822304413, 0.0728046224, 0.0660298169, 0.0602368638, -0.0253809765, 0.0335303806, 0.0672080442, 0.0477427468, 0.0315421224, -0.0013109312, -0.068631731, -0.1042731032, -0.018078424, -0.0131568704, -0.0280319881, 0.0230122507, 0.0250986945, -0.0782539248, -0.0977928564, -0.0106224548, 0.0505164899, -0.0275901537, 0.035420455, -0.1061386317, 0.0182502475, -0.056309443, 0.051989276, 0.0086341957, -0.0362550318, -0.0090883048, 0.0472763665, -0.0049062115, 0.004203571, -0.0495837294, -0.045852676 ]
711.3774
Tom Fisher
Tom Fisher
Finding rational points on elliptic curves using 6-descent and 12-descent
33 pages
null
null
null
math.NT
null
We explain how recent work on 3-descent and 4-descent for elliptic curves over Q can be combined to search for generators of the Mordell-Weil group of large height. As an application we show that every elliptic curve of prime conductor in the Stein-Watkins database has rank at least as large as predicted by the conjecture of Birch and Swinnerton-Dyer.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 17:45:03 GMT" } ]
2007-11-26T00:00:00
[ [ "Fisher", "Tom", "" ] ]
[ 0.0701316223, 0.0286996178, 0.1514428854, 0.0211171228, 0.0522493497, -0.0248824917, -0.0803796351, 0.0513177142, -0.1216304824, -0.019344423, 0.0406038798, -0.0454173386, -0.0653699115, -0.0442010351, 0.123804301, 0.0845202431, 0.067906037, -0.0318568349, -0.0275609493, 0.1552729607, 0.0540349893, -0.0100603933, 0.0444080643, -0.0103580002, 0.0920768604, 0.0074142837, 0.0117295776, 0.0199913941, 0.0979254767, -0.0826569721, 0.0639206991, -0.0315204114, -0.0563123263, 0.0554324463, -0.080897212, 0.0883503109, -0.004742295, 0.0238085203, -0.0942506865, -0.024196703, 0.0636619106, 0.069510527, -0.0446668528, -0.0471512228, 0.1190425977, -0.0594177842, 0.0430106074, 0.0089411344, 0.0201078486, 0.0801726058, 0.0419495776, 0.139849171, -0.0153202647, -0.0118007446, -0.1153160483, 0.0078218756, -0.0106361974, 0.0168729946, 0.0265257973, 0.0079965573, 0.0597283319, -0.0602976643, -0.0164848119, -0.059573058, -0.0303299837, -0.0221134573, -0.0899030417, -0.0006493968, 0.1176969036, 0.1042399108, -0.1642787904, 0.0654734299, 0.1198707223, -0.0340565369, 0.0231097918, 0.0629373044, -0.01279708, -0.0290360432, -0.0686824024, 0.047073584, 0.0897995234, -0.0087276343, -0.0329437442, 0.0406815149, -0.0739616826, -0.0828640014, 0.0981842652, -0.0351693258, -0.0307181664, -0.0226051547, -0.0236661863, -0.0831227899, -0.0169247519, -0.0177787542, -0.0128229586, 0.0189174227, 0.022514578, 0.1222515777, -0.03281435, -0.0190726947, -0.1206988469, 0.011257289, 0.0349622928, -0.0773776919, 0.2077552229, 0.0075695566, -0.0494803153, 0.0420530923, -0.1066207662, 0.108173497, -0.0729265288, -0.083692126, -0.0433987901, -0.0009453859, 0.0497908629, -0.0199913941, 0.00948459, -0.0352210812, -0.0884020701, 0.1119000465, -0.02118182, -0.0758767202, -0.0093551958, 0.0308734402, 0.0302523486, 0.0332284123, -0.0190726947, -0.1467847079, 0.0238343999, 0.0142204147, 0.0347811431, 0.0024277575, 0.1203882992, 0.0438646115, -0.0424671546, 0.0296312552, 0.0520423204, -0.0509812869, 0.0497908629, 0.0304852575, 0.0155014172, 0.0819841251, 0.0547078401, 0.0683718622, -0.0085658915, 0.0265516751, -0.019486757, 0.0473582521, 0.0107850004, 0.0629890636, -0.0322450176, -0.0931637734, 0.0012276268, -0.0459866747, -0.0092969686, -0.0657839775, 0.0330472626, 0.0546043217, 0.0468147956, 0.0226051547, -0.0300453175, 0.0773776919, 0.005774213, 0.0289584063, 0.0267069489, 0.0361268409, -0.0525598973, 0.0149838403, -0.0788786635, -0.0737546533, 0.0117942747, -0.0282338001, 0.0153461443, 0.0636101514, 0.0088052703, 0.0117942747, -0.0518094115, -0.1373648047, -0.0419495776, -0.1523745358, -0.1014967561, 0.0521975942, -0.117386356, 0.0414061211, 0.0174164493, 0.0064664716, 0.1193531454, 0.0397239998, 0.0070907986, 0.0842614546, -0.0957516581, 0.0395946056, 0.0802761167, 0.0600388758, 0.0106879557, -0.0159413572, 0.0396981202, 0.0261893719, 0.0352728404, -0.0359456912, -0.0045870221, 0.0332542919, 0.0548113547, -0.0514471084, -0.0979254767, 0.0447703712, 0.039361693, 0.059573058, -0.0057030465, 0.0628337935, -0.0168729946, -0.0188656636, 0.0640242174, 0.0036683236, 0.0194220599, 0.0707527101, -0.0365150236, -0.0274315551, -0.0016522013, 0.1953333765, -0.0411732122, -0.0119171999, -0.0567781441, -0.0156308115, 0.0153461443, 0.0956481397, 0.049946133, -0.0115872445, -0.020366637, -0.0089476043, 0.1257710904, -0.0137675358, -0.0350399315, 0.0057062814, 0.0129911704, -0.011619593, 0.0620056689, -0.0398016348, -0.0895924941, -0.0800690874, 0.0275609493, -0.0176105406, -0.038248904, 0.0628337935, -0.1208023578, 0.0332801715, -0.0746862888, -0.0272762831, -0.0342635661, -0.0127323829, -0.0772741735, 0.0823981836, 0.0573992357, 0.0214147288, -0.0299935602, -0.030744046 ]
711.3775
Gabriele Migliorini
G. Migliorini
The Critical Properties of Two-dimensional Oscillator Arrays
Contribution to the conference "Viewing the World through Spin Glasses" in honour of Professor David Sherrington on the occasion of his 65th birthday
null
10.1088/1751-8113/41/32/324021
null
cond-mat.stat-mech
null
We present a renormalization group study of two dimensional arrays of oscillators, with dissipative, short range interactions. We consider the case of non-identical oscillators, with distributed intrinsic frequencies within the array and study the steady-state properties of the system. In two dimensions no macroscopic mutual entrainment is found but, for identical oscillators, critical behavior of the Berezinskii-Kosterlitz-Thouless type is shown to be present. We then discuss the stability of (BKT) order in the physical case of distributed quenched random frequencies. In order to do that, we show how the steady-state dynamical properties of the two dimensional array of non-identical oscillators are related to the equilibrium properties of the XY model with quenched randomness, that has been already studied in the past. We propose a novel set of recursion relations to study this system within the Migdal Kadanoff renormalization group scheme, by mean of the discrete clock-state formulation. We compute the phase diagram in the presence of random dissipative coupling, at finite values of the clock state parameter. Possible experimental applications in two dimensional arrays of microelectromechanical oscillators are briefly suggested.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 17:46:14 GMT" } ]
2009-11-13T00:00:00
[ [ "Migliorini", "G.", "" ] ]
[ 0.0329144783, 0.0349822566, -0.0444430411, -0.0012826236, -0.0320930332, 0.033679273, -0.0376448706, -0.0719473064, -0.0525158718, 0.005810312, -0.018440038, -0.0661688671, -0.0457743518, 0.0750631392, 0.1394758075, 0.0975537524, 0.0275609177, -0.0266969837, 0.047162313, 0.1074111015, -0.0891693458, -0.0897358581, -0.0598805547, 0.0016774132, -0.0450378843, -0.0731369928, 0.0520343333, 0.0362002589, 0.1423083842, -0.0372483134, 0.0820879117, -0.0423752666, -0.0767060295, -0.049031809, -0.0360586308, 0.0846938789, -0.0221790336, 0.094324626, -0.0459159799, 0.0194880906, -0.1093372479, -0.1050883904, -0.0966473296, 0.091038838, 0.0755163506, -0.0033052566, 0.0259746779, -0.0016074842, 0.0518643782, 0.0069185551, 0.0082640266, 0.0409306549, 0.019658044, -0.0733069405, 0.0208618864, 0.02087605, -0.0007616961, 0.0913787484, -0.0176469181, -0.0780656636, 0.0505613983, 0.0089225993, 0.0801617652, 0.0733635947, -0.0924551263, 0.0225614309, -0.0937581062, -0.0165988673, 0.0653757453, 0.0827110782, -0.1215739548, -0.0114223436, 0.0284673404, 0.0309033524, 0.0582376644, -0.0112311449, -0.0162164699, -0.0961941183, -0.0133343292, 0.1058815122, 0.0330277793, 0.0288639013, 0.0919452608, 0.0191765074, 0.0128740361, 0.0072938711, -0.072457172, -0.0709842369, -0.0682649687, 0.0408456773, -0.0084552253, 0.0691713914, -0.079878509, 0.0252948608, 0.0764227733, -0.1539785713, 0.0989133865, 0.0047658011, 0.054555323, -0.0146019049, -0.0679817125, -0.000540844, -0.0167829841, 0.014453195, 0.1151723489, -0.0738734603, -0.0592007376, 0.0121517302, -0.0922851712, -0.0166696813, 0.0597672537, 0.0711541921, 0.0053429375, -0.0076691867, -0.0006413118, -0.03823971, 0.0303934887, -0.0516094491, -0.0309033524, 0.0377015248, -0.040534094, -0.0717207044, 0.0574162193, 0.0841273665, 0.0062068719, -0.0252240468, 0.0767626837, -0.0713241473, -0.1019725651, -0.0527141504, 0.078405574, 0.064809233, -0.1009528413, -0.0673018917, -0.0964773744, 0.0143611366, 0.0658289567, 0.0418937281, 0.0430550836, -0.0217116587, 0.0525158718, 0.0311582834, 0.0904723257, 0.0189074129, -0.0035106179, 0.1198744178, -0.0076833493, 0.0761395171, 0.0103105595, -0.0129944207, 0.0092129381, -0.0558583066, 0.1477469206, 0.0346706733, 0.0948911384, -0.0520909838, 0.0279858038, 0.0586342253, 0.0137096448, -0.1018592641, 0.0210176781, 0.0597106032, -0.0403641388, 0.0863934234, -0.000971926, -0.0076266979, -0.0590307862, 0.0157490969, -0.0707009807, -0.1134728044, 0.0749498382, -0.0454910956, -0.0964207277, -0.0282690618, 0.0140353907, 0.0155083276, -0.0597672537, -0.1580574811, -0.0993099511, -0.0128811179, 0.0597672537, -0.0434516445, 0.0159898642, -0.0289347153, -0.0253798384, 0.0207769107, -0.0828810334, -0.0111744935, 0.0096024163, -0.0314415395, -0.0494566932, 0.1263326705, -0.0280424561, 0.1267858893, 0.034472391, -0.15998362, -0.0376165472, 0.0419787057, -0.0060687838, 0.0184542015, 0.043508295, -0.0450945348, 0.1169285402, -0.0685482249, -0.0232554097, 0.0522892661, 0.0163297728, -0.0421486609, -0.0506463721, -0.0244450904, 0.0272210091, 0.0434233174, 0.0060581616, 0.0416954495, -0.0833342448, -0.0275184289, -0.1510327011, 0.0831076428, 0.0135821793, 0.0824278221, 0.0204228386, 0.0475871973, -0.0169387758, 0.0970438942, 0.0872431919, 0.0388628766, 0.0385229699, 0.0127465706, 0.0580677092, 0.0428001508, 0.044188112, 0.0326878726, -0.0154516762, -0.0198988132, 0.0040116291, 0.0152392332, -0.0876964033, -0.0055801654, -0.0622599162, -0.0880363137, -0.046737425, -0.022023242, -0.0874698013, 0.023241248, 0.038777899, 0.018185107, -0.0694546476, -0.0169812646, -0.0397126488, -0.1122831255, -0.1154556051, 0.0187516212, -0.1055416018, 0.0866766796, -0.0814080983, 0.0089509254 ]
711.3776
Guillaume Bossard
Laurent Baulieu (LPTHE), Guillaume Bossard (AEI)
Superconformal invariance from N=2 supersymmetry Ward identities
17 pages
JHEP0802:075,2008
10.1088/1126-6708/2008/02/075
null
hep-th
null
We algebraically prove the cancellation of the beta function at all order of perturbation theory of N=2 supersymmetric gauge theories with a vanishing one-loop beta function. The proof generalises that recently given for the N=4 case. It uses the consistent Slavnov-Taylor identities of the shadow dependent formulation. We also demonstrate the cancellation at all orders of the anomalous dimensions of vector and hypermultiplet one half BPS operators.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 17:59:05 GMT" }, { "version": "v2", "created": "Mon, 4 Feb 2008 13:52:20 GMT" } ]
2008-11-26T00:00:00
[ [ "Baulieu", "Laurent", "", "LPTHE" ], [ "Bossard", "Guillaume", "", "AEI" ] ]
[ 0.062721476, -0.0894396901, -0.0280446485, -0.0307922643, -0.0792545527, 0.0311001875, 0.0001976331, -0.0283051971, -0.0494571142, 0.0135367531, -0.0545259975, 0.0757489726, -0.0317634046, 0.0530100688, 0.0590264052, 0.0523942225, -0.040551044, 0.1067781001, 0.0367138535, 0.0520626158, -0.0600212291, -0.0257233847, 0.1002406627, 0.0177766122, 0.1065886095, -0.0327582322, -0.0012975683, -0.0536259152, 0.1013776138, -0.0379455462, 0.1512137055, -0.0227862764, -0.0589316599, -0.1420233995, -0.0003630675, 0.1236427873, 0.0520152412, 0.0251075402, -0.0441039987, 0.0187714379, -0.0608739406, 0.0386561342, -0.0882553682, 0.0856972411, 0.0680272207, 0.0961192399, -0.0415932462, -0.0162606854, -0.077691257, -0.0104101542, 0.0342978463, -0.0096581122, 0.080059886, 0.028518375, -0.1003354117, -0.0010488615, 0.0465200059, 0.0574157313, -0.024799617, -0.0970193222, 0.0430618003, -0.0919030681, -0.0087225009, 0.0335635692, -0.0931821316, -0.0453356877, -0.0387745686, -0.0502624512, 0.0959771201, 0.0447435305, -0.074043557, 0.0248469897, 0.0122932196, -0.0024278518, 0.0142473439, 0.0891554505, 0.0388456285, 0.088302739, -0.0442224294, 0.0385377035, -0.0160830375, -0.0309580695, 0.0112273339, 0.0273577441, -0.0021391741, 0.0153487595, 0.0167699419, 0.0989142284, -0.0974930525, 0.0520626158, 0.0864552036, -0.0135959694, -0.0289921016, 0.0683114529, 0.1307486892, -0.0501677059, 0.0859341025, -0.0068453574, 0.0248943623, -0.0417116769, 0.0302237924, 0.0022857336, 0.0266708396, -0.1080097929, 0.0897712931, 0.069448404, -0.0082191657, -0.0937979743, -0.1439183056, 0.0459278487, 0.0577947125, 0.0258891899, -0.0443882346, 0.0728592351, -0.0448856466, -0.0384192728, -0.0658954456, -0.0042043286, -0.0448856466, -0.0096285045, 0.0913819671, -0.0628162175, 0.0149342483, 0.0564209037, 0.0639057904, -0.0875921547, -0.0535311699, -0.1039357409, 0.0324503109, -0.1294222623, 0.090008162, -0.0083257547, -0.0196359903, 0.0060814722, -0.043180231, 0.0454541221, 0.0034818945, 0.0144842081, 0.1573721617, 0.0293710828, -0.0319765843, 0.0469937325, 0.0762700737, 0.0367138535, -0.0011680336, 0.0501677059, 0.0599738583, 0.0596896224, 0.0658007041, 0.0837549642, -0.0241245553, -0.0405273587, 0.0492202528, 0.0455251783, -0.0575104766, -0.039816767, 0.0373060144, 0.0850340277, 0.0746120289, -0.0571314953, 0.0806757361, 0.0762227029, -0.0485570319, -0.0667955279, 0.1150209531, -0.0731434748, -0.0446250997, -0.077691257, -0.0374955051, -0.1479923576, 0.080580987, 0.063668929, -0.0510204136, -0.0703011081, 0.0798230246, 0.0512099043, -0.0462831445, -0.0523468517, -0.1011881232, 0.0312423054, 0.0621056296, -0.0070111621, -0.0118491007, 0.0500729606, -0.0864078328, 0.0540996417, 0.0631004572, 0.0153250732, -0.0419722274, -0.0109371757, -0.0039467392, 0.0107832141, 0.0978720337, 0.1634358764, 0.0434407815, -0.1281905621, 0.0525363423, 0.0803441256, -0.0311001875, -0.0094034839, -0.0172555111, -0.0130630266, 0.0329950973, -0.0215545855, 0.0298211239, 0.0042132111, 0.1030830294, -0.078543961, -0.0154435057, -0.0247522444, 0.0017557513, -0.0452646315, 0.0394851603, -0.0143302465, -0.0297737513, 0.042872306, -0.1372861266, 0.0469700471, 0.0030673833, 0.054194387, -0.0093383463, 0.0198728535, 0.0309106968, -0.020204464, 0.0329950973, 0.0886343494, 0.1232638061, -0.0569893755, -0.1161578968, 0.0252970308, -0.0160711929, 0.0174923744, 0.0571788661, -0.0411668904, -0.0518731251, -0.0796809047, 0.0052879793, 0.0305317156, -0.053246934, -0.124779731, 0.0459278487, 0.0131103992, -0.0496939793, 0.0691641644, 0.0234850235, 0.0715328008, 0.0365243629, 0.0063597872, 0.0518731251, -0.0682167113, -0.0248943623, 0.1132207885, 0.0024160084, -0.0234494936, -0.1138840094, 0.0739961788 ]
711.3777
Mikhail Zverev
V.A. Khodel, V.M. Yakovenko, M.V. Zverev
Flattening of Single-Particle Spectra in Strongly Correlated Electron Systems and the Violation of the Wiedemann-Franz Law
6 pages, 5 figures, added references
JETP Letters 86, 772 (2007)
10.1134/S0021364007240058
null
cond-mat.str-el
null
The renormalization of the Wiedemann-Franz (WF) ratio in strongly correlated electron systems is analyzed within the Landau quasiparticle picture. We demonstrate that the WF law is violated: (i) at the quantum critical point, where the effective mass diverges, and (ii) beyond a point of fermion condensation, where the single-particle spectrum $\epsilon(p)$ becomes flat. Results of the analysis are compared with available experimental data.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 18:04:07 GMT" }, { "version": "v2", "created": "Mon, 10 Dec 2007 21:13:58 GMT" } ]
2009-11-13T00:00:00
[ [ "Khodel", "V. A.", "" ], [ "Yakovenko", "V. M.", "" ], [ "Zverev", "M. V.", "" ] ]
[ -0.0428735428, 0.023429811, -0.045214206, 0.0452837311, 0.0239164829, 0.0519117489, -0.0750866309, 0.0326765925, -0.0847273842, 0.0832905471, -0.0087137576, 0.073742494, -0.0417147987, 0.0936265439, 0.0327461138, 0.135804832, 0.074066937, 0.113649644, -0.0342988335, -0.0087948693, -0.119860515, -0.0527460426, -0.0547854342, 0.0011797466, -0.054090187, -0.0680878162, 0.0430589393, 0.0025434438, 0.1384931207, -0.0372883938, 0.0110312458, -0.0178446639, -0.0206835866, -0.0924677998, -0.1302428693, 0.0461643748, -0.0790727139, 0.0350404307, -0.0974272266, 0.0544609837, -0.0592813604, -0.047972016, -0.0241018832, 0.0964075327, 0.1076241732, 0.0207531117, 0.0152490754, 0.0110138655, 0.0425027423, -0.0352490023, -0.0227113888, 0.0438468866, 0.0620159991, -0.0286905095, -0.064657934, 0.0451678559, 0.0342988335, 0.0565467253, -0.0450751558, -0.0694783106, 0.0795825645, -0.0483891629, 0.0180764124, 0.0667436719, -0.1033599973, 0.0163151212, -0.0433833897, 0.0079026362, 0.1723284572, 0.1038234979, -0.0456777029, -0.0649360344, 0.0745767877, 0.0535339899, 0.016709093, 0.0237774346, -0.0238469597, -0.0269292183, -0.1269056797, 0.0377982408, 0.0213093087, -0.0010986344, -0.0753183812, -0.0321203917, -0.0466278717, -0.0557124279, -0.0269755684, 0.0314251482, 0.0073985825, -0.0333718359, 0.0355039276, 0.120972909, 0.015886385, 0.0269523934, 0.0109153716, -0.0448434055, 0.1014133096, -0.0070393719, 0.0135457218, -0.0133834975, -0.0038064753, 0.1026184037, 0.0422478206, -0.0343683586, 0.1201386154, 0.0108632287, 0.0024681254, -0.0810657516, 0.0149478018, 0.0269755684, 0.1189335212, -0.0070393719, -0.1329311579, 0.0012297174, -0.0359674245, -0.0629429966, -0.0426881425, -0.0171957668, 0.0064078565, 0.0574273691, -0.0496869572, 0.0169640165, 0.0553879812, 0.0058168964, 0.0453300774, -0.0484355129, 0.032861989, -0.0461180247, -0.0902430117, -0.0170683041, 0.1788174361, -0.0225491654, -0.0250520539, -0.0805095583, -0.1028964967, 0.0249361787, 0.1268129796, -0.0061934884, 0.1357121319, 0.0678560659, 0.0130126989, 0.0869058296, 0.0920969993, 0.0143104931, 0.0818073526, 0.1118883565, 0.0227577388, 0.0363150463, 0.0284819361, 0.0303127524, -0.0125260269, 0.0185978469, 0.0590959638, 0.0459557995, 0.0726764426, -0.1466506869, 0.1537885517, 0.0641944408, -0.0032589685, -0.0501968041, 0.0475548692, 0.0633601397, -0.0946462378, 0.044681184, 0.0734180436, -0.0433833897, -0.089733161, -0.0654922277, -0.040138904, -0.0633601397, -0.0557124279, -0.0035921074, -0.033441361, -0.0983542204, 0.0914481059, 0.0618305989, 0.0518653989, -0.07809937, -0.0006221009, -0.0407878011, 0.0611353517, -0.0212513711, -0.0119582415, 0.0455386527, -0.0884353667, -0.0649360344, 0.0466510467, 0.0845419914, -0.0001879339, 0.0002735723, -0.0241250582, 0.1510075629, 0.0518190488, 0.0229778998, -0.0669290721, -0.0698027611, -0.0648433343, 0.1251443923, -0.0467669219, -0.0094959103, -0.0439164117, -0.0125607885, 0.0508457012, -0.0777749196, -0.079165414, 0.0658166781, 0.0459789746, -0.0730935931, -0.0397449322, 0.0299187787, 0.0203475505, 0.0698027611, 0.0790263638, 0.022583928, -0.0035660358, -0.0258863494, -0.079211764, 0.0634528399, 0.0674389228, 0.0214947071, -0.1214364097, 0.0586324632, 0.0773114264, 0.0863959789, 0.0336267613, -0.0099709956, 0.0627112463, -0.0378214158, 0.0000034853, 0.0277403407, 0.0327461138, -0.0015556143, 0.044658009, -0.0375433154, -0.0512628518, -0.0039831838, -0.0509384014, -0.0353417024, -0.0582616664, -0.0485745631, -0.0774041265, -0.0030243227, -0.005851659, 0.0394668318, 0.0346232802, 0.012016179, -0.0638699904, -0.0048638294, 0.0879718736, -0.0502431542, 0.0254460257, 0.0851445347, -0.0696637109, -0.0507066548, -0.0524215959, -0.0087427264 ]
711.3778
Zhi L\"u
Zhi L\"u
Graphs of 2-torus actions
12 pages with 3 figures. To appear in Contemporary Mathematics of AMS (Proceedings of the International Conference on Toric Topology)
Contemp. Math. 460 (2008), 261-272.
null
null
math.CO math.AT
null
It has been known that an effective smooth $({\Bbb Z}_2)^k$-action on a smooth connected closed manifold $M^n$ fixing a finite set can be associated to a $({\Bbb Z}_2)^k$-colored regular graph. In this paper, we consider abstract graphs $(\Gamma,\alpha)$ of $({\Bbb Z}_2)^k$-actions, called abstract 1-skeletons. We study when an abstract 1-skeleton is a colored graph of some $({\Bbb Z}_2)^k$-action. We also study the existence of faces of an abstract 1-skeleton (note that faces often have certain geometric meanings if an abstract 1-skeleton is a colored graph of some $({\Bbb Z}_2)^k$-action).
[ { "version": "v1", "created": "Fri, 23 Nov 2007 18:19:10 GMT" }, { "version": "v2", "created": "Sun, 25 Nov 2007 04:07:03 GMT" } ]
2009-02-06T00:00:00
[ [ "Lü", "Zhi", "" ] ]
[ 0.053793963, 0.0273763835, 0.0460226052, 0.0082633784, 0.0290921386, 0.0165393725, 0.0711029023, -0.0464767739, -0.0869988725, 0.0362074748, 0.0192265473, -0.0422630832, -0.0921461359, -0.0170566235, 0.1605744809, 0.0249667577, 0.0585375205, -0.0078218244, 0.0132214054, -0.0105026914, 0.011398416, -0.1022892743, 0.0844252333, 0.0456441268, -0.0507661626, 0.0623222739, 0.0759978518, -0.0249415264, 0.020639522, -0.0129312417, -0.0483439192, -0.0250676852, -0.13685669, -0.1301955283, -0.0715570748, 0.0418846048, -0.0468804799, 0.1044591963, 0.0031650001, 0.0423892401, 0.056317132, 0.0668639764, -0.0280828718, 0.0464010797, 0.0365859494, -0.0217497181, -0.0305808093, 0.0317919292, -0.0729195848, 0.0315143801, -0.1066795886, 0.1254519671, -0.0070964131, -0.0926507711, -0.1130379736, -0.0141423624, -0.1503808796, -0.0788237974, -0.0029079523, 0.0468804799, -0.0462496877, 0.0161230508, -0.0777640715, 0.1119277775, -0.105670318, -0.0435246676, -0.2095239609, -0.0005799346, 0.0922470614, 0.106578663, -0.0406230204, 0.0080299852, 0.006598087, 0.1018351018, -0.0108117796, 0.010559462, 0.0573768653, 0.0815488249, 0.0184191335, -0.0281333346, -0.0141549781, 0.0658547133, 0.0721626356, -0.0062984605, 0.025357848, -0.0630287603, 0.0023812407, -0.038831573, -0.1260575205, -0.0537435003, 0.0558629632, 0.0482934564, -0.0819020644, 0.0130195525, 0.1914580613, 0.0720112473, 0.0390586555, 0.0351225138, 0.0034598955, -0.0310097467, -0.0725158751, 0.0183434393, 0.0644922033, -0.0395885222, 0.0646435916, 0.0779659227, 0.0116255013, 0.0426163264, -0.0469057113, -0.0713552237, -0.062625058, -0.05550972, -0.0226328261, 0.0596477166, 0.1287825555, -0.0368634984, 0.0396642163, -0.0521286726, -0.0092600305, -0.0210684612, 0.0632306188, -0.0141045153, 0.0541976728, -0.0190625414, 0.0072982665, -0.0009643237, 0.0032895817, -0.0600514226, -0.0635333955, -0.0170566235, 0.0149497762, -0.0811451152, -0.0551060103, -0.0729195848, -0.0376204513, 0.1218186021, -0.035753306, 0.0281081032, 0.0512960255, 0.0619185679, -0.018078506, -0.021560479, 0.0500092097, 0.0444077738, -0.0055635879, 0.0756446049, -0.0013711847, 0.152803123, -0.0209296867, 0.0417332165, 0.0503624529, 0.0778145343, 0.1282779127, 0.0267708227, -0.0156562645, -0.062625058, 0.0267203599, -0.0185326766, 0.0280576404, 0.0720617101, 0.1013809294, -0.0004167171, 0.043549899, -0.0138143506, 0.0257110931, 0.0502362959, -0.0720617101, 0.0086355461, 0.0205007493, -0.0252569225, 0.0128429309, -0.0763510987, -0.072314024, 0.0188480727, 0.0248532146, -0.0023181615, -0.1204056293, -0.0198573396, -0.0561657436, 0.005639283, 0.1008763015, 0.0522295982, -0.0562666692, -0.0065034684, -0.0676209331, 0.1099092439, 0.1311038584, 0.0149119291, 0.0061313007, 0.0170566235, -0.011757968, 0.127975136, -0.0462749191, -0.02911737, 0.0253200009, -0.1000184193, 0.009998057, 0.0214847848, -0.0296724681, 0.0351477452, 0.0126536926, -0.0058316747, 0.0342646353, -0.0965364501, -0.0607074462, 0.1163685545, 0.0959308892, 0.0043114652, -0.0150633194, 0.0203241259, 0.0260643363, 0.0230743811, -0.0083012264, 0.005796981, -0.0128303142, 0.0283856522, 0.0343655609, 0.1424076557, -0.0404464006, 0.12958996, -0.096788764, -0.0038888343, 0.0654510036, 0.0030167641, 0.0346431099, 0.0691348314, -0.0026493275, -0.0554592572, 0.0106603894, 0.0433480442, 0.0420864597, 0.0098529747, -0.098151274, -0.0739793181, -0.0600009598, -0.1314066499, -0.0894211084, 0.0352486707, 0.0504633822, -0.0573264025, 0.0405725576, -0.1054684669, 0.002937915, 0.0374690592, -0.0030278028, 0.0098151276, -0.0574273281, -0.0067620929, -0.0596981794, -0.0411024243, -0.0156184165, 0.0688825175, -0.0725158751, -0.0344160274, -0.0680750981, 0.047309421 ]
711.3779
Francesco Mainardi
Francesco Mainardi and Gianni Pagnini
The role of the Fox-Wright functions in fractional sub-diffusion of distributed order
18 pages. Conference "Special Functions: Asymptotic Analysis and Computation", Santander (Spain) on 4-6 July, 2005
Journal of Computational and Applied Mathematics: Vol 207, No 2, pp.245-257 (2007)
null
null
math-ph cond-mat.stat-mech math.CV math.MP
null
The fundamental solution of the fractional diffusion equation of distributed order in time (usually adopted for modelling sub-diffusion processes) is obtained based on its Mellin-Barnes integral representation. Such solution is proved to be related via a Laplace-type integral to the Fox-Wright functions. A series expansion is also provided in order to point out the distribution of time-scales related to the distribution of the fractional orders. The results of the time fractional diffusion equation of a single order are also recalled and then re-obtained from the general theory.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 18:16:59 GMT" } ]
2008-05-18T00:00:00
[ [ "Mainardi", "Francesco", "" ], [ "Pagnini", "Gianni", "" ] ]
[ -0.0033893266, -0.0126374345, 0.0198173746, -0.065934442, -0.0127917752, -0.0502780974, -0.0526981652, -0.0243241284, 0.0019971714, 0.0014801294, 0.0453391895, 0.0248303674, -0.1249544099, 0.0450181589, 0.073145248, 0.0987781882, 0.0424499251, -0.0418819524, 0.0921600536, 0.0988275781, -0.0347205326, -0.0604522526, 0.0030019309, 0.0017270749, -0.0914192125, -0.0527969413, -0.0011714476, -0.0008511902, -0.0745775327, 0.0318806618, 0.1413515955, -0.0009700327, -0.0081615476, -0.0575876832, -0.0579334088, 0.05664929, -0.0448946878, 0.1178423762, -0.0469443351, 0.1186326072, -0.0503027923, -0.0857888535, -0.2090146542, 0.06825573, 0.0680087805, 0.0052321572, -0.0590199679, -0.012094155, 0.0671691671, 0.0179282408, -0.0123966625, 0.044795908, 0.0385975763, -0.1368077844, -0.0227683727, 0.062329039, -0.0157551207, 0.0793682784, 0.0736391395, -0.045857776, 0.0231017489, -0.0795658305, 0.0520561039, -0.0244105607, -0.1451051533, 0.042375844, -0.0930490568, 0.0426474847, 0.0201507509, 0.0514634363, -0.074182421, -0.0446477421, 0.0688484013, -0.0349921733, 0.0546243377, 0.0227683727, 0.0401533321, 0.0334117226, -0.0026160786, 0.0443020165, 0.0533402227, 0.0034541497, -0.0203976966, -0.0073095858, 0.1069767773, -0.0450922437, 0.0070688142, 0.0268676672, -0.081393227, -0.1087547839, 0.0805536136, 0.0114829643, -0.0618845336, 0.0570444055, 0.0694410652, -0.0606004186, 0.0250279233, 0.0894436538, 0.0923576057, -0.0837639049, -0.0440550707, -0.0501052365, 0.0674655065, -0.0887522027, 0.1369065642, 0.0117175626, -0.0651442185, -0.0750220343, -0.1429320425, 0.0279048383, -0.0259786639, -0.0650454387, 0.0143845733, -0.0236820709, 0.0578840189, -0.0043740217, -0.0586742461, -0.0953209549, -0.0474135317, 0.0498335958, -0.0457343012, 0.022323871, 0.0207434203, 0.0207063779, 0.0118904244, 0.0147920335, 0.0566986799, -0.1207069457, 0.0136807794, -0.0499570705, 0.0887028128, -0.0598595813, -0.0724538043, -0.0217805915, -0.0289173145, -0.0710709095, 0.0866284743, 0.0403015018, 0.0647984892, 0.0783311054, -0.018841939, 0.0164218731, -0.0030096481, 0.0234598201, 0.0255341623, 0.0585260764, -0.1079645604, -0.1289055347, 0.0044264975, -0.0441291556, -0.0184344798, -0.0586742461, 0.0772445425, -0.0123164058, 0.0619833134, 0.0290160924, 0.0740836412, 0.0806030035, 0.0772939324, 0.0191506222, -0.0136931268, 0.1175460443, -0.1855054349, -0.0172491409, 0.0189530645, 0.0021638598, -0.000457235, 0.0431907624, -0.0547231175, -0.0274356417, -0.0602053069, -0.0026315127, 0.0129769845, -0.0476604775, 0.0410176441, 0.0237685014, -0.0886534229, -0.044820603, -0.010013639, -0.0255835503, -0.0631686524, 0.1105327904, -0.0361775123, -0.063860096, 0.0607979745, -0.0029124131, -0.0600571372, -0.0280283112, 0.0125016142, 0.0297322348, 0.0071490714, 0.1734544933, 0.0534883887, 0.090925321, 0.0321522988, 0.0358811766, 0.028275257, 0.0172244459, -0.0315596312, 0.0753183663, -0.0408447795, 0.0495372601, -0.0636625439, 0.0557602867, 0.0267935842, 0.0003829584, 0.0359058715, 0.0267194994, -0.0412645899, -0.0552663952, 0.0403755866, -0.0242747404, 0.1038158759, -0.0779853836, -0.1687131524, 0.0871717483, -0.1760227382, 0.0008658526, -0.0274356417, 0.0368689597, -0.0048926072, -0.0127300387, -0.0523030497, 0.044820603, 0.031930048, 0.075466536, 0.051759772, -0.0538341142, -0.0138289463, 0.040029861, 0.0819858983, 0.0062600677, 0.0039233463, -0.0706757978, -0.0198173746, -0.0464751385, -0.0107853431, 0.0563035682, -0.0071922867, -0.1361163408, -0.0921106637, -0.0371159054, 0.0250155758, -0.0280036163, -0.0031639889, -0.0275838096, -0.0214101728, 0.0226448998, -0.1021366492, 0.0014338271, 0.0496607348, 0.0149895903, 0.073886089, 0.051907938, -0.0486482568, 0.036424458 ]
711.378
Jules P. Halpern
J.P. Halpern, E.V. Gotthelf, J. Reynolds, S.M. Ransom, F. Camilo
Outburst of the 2 s Anomalous X-ray Pulsar 1E 1547.0-5408
7 pages, 5 figures, to appear in The Astrophysical Journal
null
10.1086/527293
null
astro-ph
null
Following our discovery of radio pulsations from the newly recognized Anomalous X-ray Pulsar (AXP) 1E 1547.0-5408, we initiated X-ray monitoring with the Swift X-ray Telescope, and obtained a single target-of-opportunity observation with the Newton X-ray Multi-Mirror Mission (XMM-Newton). In comparison with its historic minimum flux of 3e-13 ergs cm^-2 s^-1, the source was found to be in a record high state, f_X(1-8 keV) = 5e-12 ergs cm^-2 s^-1, or L_X = 1.7e35(d/9 kpc)^2 ergs s^-1, and declining by 25% in 1 month. Extrapolating the decay, we bound the total energy in this outburst to 1e42 < E < 1e43 ergs. The spectra (fitted with a Comptonized blackbody) show that an increase in the temperature and area of a hot region, to 0.5 keV and ~16% of the surface area of the neutron star, respectively, are primarily responsible for its increase in luminosity. The energy, spectrum, and timescale of decay are consistent with a deep crustal heating event, similar to an interpretation of the X-ray turn-on of the transient AXP XTE J1810-197. Simultaneous with the 4.6 hour XMM-Newton observation, we observed at 6.4 GHz with the Parkes telescope, measuring the phase relationship of the radio and X-ray pulse. The X-ray pulsed fraction of 1E 1547.0-5408 is only ~7%, while its radio pulse is relatively broad for such a slow pulsar, which may indicate a nearly aligned rotator. As also inferred from the transient behavior of XTE J1810-197, the only other AXP known to emit in the radio, the magnetic field rearrangement responsible for this X-ray outburst of 1E 1547.0-5408 is probably the cause of its radio turn-on.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 18:41:57 GMT" } ]
2009-11-13T00:00:00
[ [ "Halpern", "J. P.", "" ], [ "Gotthelf", "E. V.", "" ], [ "Reynolds", "J.", "" ], [ "Ransom", "S. M.", "" ], [ "Camilo", "F.", "" ] ]
[ -0.0488290414, 0.0250451528, -0.0124582266, -0.0323296115, -0.0419564247, 0.0377350412, -0.0346204825, 0.0003076751, 0.1011072546, -0.067078799, 0.0350065865, 0.0113578355, -0.134054631, -0.0536424443, 0.0272588059, 0.004858451, -0.0187388193, -0.0065219072, -0.0960107148, 0.0162935071, -0.1554704309, -0.1077996939, -0.0441185944, -0.0173231121, -0.0531276427, -0.0367054343, -0.0907082409, 0.0300387405, 0.0773748532, -0.0372202396, 0.0191120524, -0.0531276427, 0.0008791866, -0.0259203184, -0.1058434471, 0.0306050237, -0.0104569308, -0.0635266602, -0.0452511609, -0.043140471, 0.0027767173, -0.1176839098, -0.0847880095, 0.0509912111, -0.0039671985, -0.0134749617, -0.0594597161, -0.0366024747, 0.0487775579, 0.0151223307, -0.0317118503, 0.1031664684, -0.02808249, 0.0432434306, -0.0456887446, -0.0732049495, 0.043166209, 0.0458174422, -0.0517634153, -0.0295754168, -0.0073166341, -0.0570401438, -0.0638355389, -0.0423682667, 0.0384300239, 0.0055663045, 0.0210811719, 0.0807725489, 0.0814417899, 0.0843761712, 0.0083204992, -0.0459718853, -0.0823169574, -0.0478251763, 0.1728707552, -0.0350065865, 0.0367569141, -0.0187002104, -0.0440671146, 0.0214930139, 0.0922526494, 0.0249293223, -0.0573490262, -0.0853542909, 0.0414673612, 0.0610041246, 0.0436552726, 0.0035907491, 0.012696323, -0.0276449081, 0.0000274997, 0.0301417001, 0.0980699211, -0.1261266768, 0.0541057698, -0.0038610206, -0.0004572896, 0.0080695329, 0.1227289736, 0.0570401438, 0.0054182988, 0.0536939241, 0.0645047799, -0.1206697598, 0.0172845013, 0.0109717334, -0.0609526448, 0.0337453187, 0.0714546219, -0.1047108769, 0.0303218812, -0.0254956055, -0.0201287866, 0.1119181141, -0.0938485414, -0.0867957398, -0.1044534743, -0.0068340064, 0.0463837273, 0.0937455818, -0.0661006719, 0.1575296372, 0.0025901012, 0.0134363519, 0.0491636619, -0.0146976179, 0.067078799, -0.0075804703, -0.026846962, -0.0492408834, 0.1176839098, -0.1119181141, 0.0113127902, -0.0460233651, -0.1015705839, -0.000269266, 0.0752126798, -0.1066671312, -0.003026075, 0.028700253, 0.0386874266, 0.0156628732, -0.0107529424, 0.0558046177, -0.0227414109, 0.1029605493, 0.0037258849, -0.0279280487, -0.0121557796, -0.0816991925, 0.0123488307, 0.0014350127, -0.0064221644, 0.0179151352, 0.0912745222, -0.1528964192, 0.0645562634, 0.0658432692, -0.0646077469, -0.0758819208, -0.018159667, 0.0064832969, -0.0613644868, 0.0137709733, 0.0706309378, 0.0791766644, -0.0171043202, -0.0370915383, -0.2036559582, -0.0909656435, -0.0715060979, -0.0614159666, -0.0022377833, 0.0166538693, -0.0327414535, 0.0202703588, -0.0740286335, -0.0468985289, -0.1819312871, -0.041930683, -0.0093822796, -0.0281339698, 0.0998717323, 0.0100772632, 0.0585845523, -0.0567827411, -0.0272845458, 0.1235526577, 0.0694983676, -0.0400259122, 0.0137323635, 0.1162424609, -0.0026431903, 0.1142862067, -0.0450195, -0.075573042, 0.0105212806, 0.0201030467, -0.0744919553, 0.0331790373, 0.0523039587, 0.1498076022, 0.0900389999, -0.0647621825, 0.0037902351, -0.0675935969, 0.0808240324, 0.0717120245, -0.0378380008, 0.0184041988, 0.0720209032, -0.0248649716, 0.0538483672, 0.0044755666, -0.0481597967, -0.017142931, 0.0540542863, 0.0476707332, 0.0398714729, -0.0522009991, -0.0032030384, 0.0844791308, 0.0141184656, 0.0656373501, 0.0491121821, 0.0238096267, 0.0565253422, 0.0526385792, 0.0715575814, 0.0073488089, -0.0219434667, 0.077014491, -0.0092214039, -0.018172536, 0.0534365252, 0.0002811305, 0.0682628453, 0.0734623522, -0.0426256657, -0.1062552854, 0.0078185666, 0.0199614763, -0.0497814268, 0.0470272303, -0.0939000174, -0.0300644804, -0.014877799, -0.048108317, 0.0297041181, 0.0178250447, 0.1200520024, 0.0332819968, -0.0849939361, 0.0306565035, -0.0142857758, -0.0296011567 ]
711.3781
Giuseppe De Risi
G. De Risi
Bouncing cosmology from Kalb-Ramond Braneworld
14 pages, 3 figures. references added. Matches the published version
Phys.Rev.D77:044030,2008
10.1103/PhysRevD.77.044030
null
hep-th gr-qc
null
We consider a 3-brane embedded in a warped 5-dimensional background with a dilaton and a Kalb-Ramond 2-form. We show that it is possible to find static solutions of the form of charged dS/AdS-like black hole with horizon which could have a negative mass parameter. The motion of the 3-brane in this bulk generates an effective 4-dimensional bouncing cosmology induced by the negative dark radiation term. This model avoids the instability that arises for bouncing brane in a Reissner-Nordstr{\o}m-AdS bulk.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 18:54:44 GMT" }, { "version": "v2", "created": "Wed, 12 Mar 2008 11:45:20 GMT" } ]
2008-11-26T00:00:00
[ [ "De Risi", "G.", "" ] ]
[ 0.0021758093, 0.0818539187, 0.0928696766, 0.0055111721, -0.0268410221, -0.0421128646, 0.0020143944, 0.0203053579, -0.0265774876, 0.0532867424, -0.0369212292, 0.0221632794, -0.125126332, -0.0014420296, 0.0667797253, 0.0807470754, -0.0053365803, 0.0595588721, 0.0453016385, 0.0618252717, -0.0327573791, -0.1054139286, 0.0495709032, 0.0679919869, 0.0431670062, -0.0134534528, 0.024838157, -0.0757926181, 0.0912357569, 0.0044800923, 0.0242320281, -0.0391349234, -0.1080492809, -0.0647241548, -0.0965591595, 0.1928020865, 0.0452752821, 0.0937129855, -0.0674649179, 0.0077545126, -0.035893444, 0.0174328294, -0.0302274451, 0.1101575568, -0.0654620528, 0.0619833916, -0.0851217508, 0.0440366715, 0.0691515356, 0.0342068225, -0.0681501105, 0.0401627086, 0.057187058, -0.0627212897, -0.131767422, -0.0510203429, 0.0478315726, 0.0035873679, -0.0456178784, -0.0168530531, 0.0143626481, -0.1025677547, -0.1153228432, 0.0020671014, -0.0633537695, -0.0157066751, -0.0162205696, 0.0344967097, -0.0565545745, 0.0840676129, -0.0658309981, 0.0354190804, 0.0082354639, 0.0409533121, 0.031650532, -0.0326256119, 0.0882841647, 0.0251543988, -0.0666743144, -0.0261426549, -0.0053168153, 0.0221896321, 0.0505196266, -0.0422709882, -0.0482005216, 0.0161810387, 0.0188954473, 0.0397146977, -0.071259819, -0.0117734186, 0.0380280763, -0.0571343526, -0.0019979235, 0.0616144426, 0.0996161625, -0.0355508476, 0.0155353779, 0.0567654036, 0.091446586, 0.0491755977, -0.0690988302, 0.02830364, 0.1055720523, -0.0421655737, 0.1398842931, 0.0471463799, 0.0496236086, 0.0251939297, -0.1279725134, 0.0079587521, -0.0261558313, 0.0041671447, -0.0720504224, -0.0268673766, -0.012155544, -0.0422973409, -0.015746206, 0.0600332357, -0.1290266514, 0.044669155, 0.0253915805, -0.0087625328, 0.0534448624, -0.0174855366, -0.0194883998, -0.0890220627, 0.0155090252, -0.0165631641, -0.1585425586, 0.0548679531, 0.1316619962, 0.0077940426, -0.0261690095, -0.0349710733, -0.1032529473, 0.0508095138, 0.0066641369, -0.030754514, 0.095768556, 0.0058438848, 0.0341804661, 0.0206743069, 0.0485958233, -0.0600332357, 0.0383179635, 0.1275508553, -0.0101658562, 0.0604548901, 0.063828133, 0.0292260125, -0.0471200272, -0.0077676889, 0.0438258424, 0.0619833916, 0.0126628485, -0.1573829949, 0.0246405061, 0.0678338632, 0.1215422601, -0.0517582409, -0.0006798375, 0.0619306862, 0.0619833916, -0.1034637764, 0.0736316293, -0.0115494141, -0.0808524862, -0.0107917516, -0.099879697, -0.1200664714, 0.0573978871, 0.0059888288, -0.1704543233, -0.064355202, 0.0332844481, 0.1490553021, 0.0153245507, -0.0672013834, 0.0577668361, 0.0535766296, 0.0444056205, 0.0721558332, 0.0461449474, -0.0760034472, -0.0618252717, 0.0262612458, 0.0285671763, 0.0025908768, 0.0320458338, 0.0078072194, -0.0762669817, 0.0978768393, 0.0709435791, 0.0092303073, -0.0465138964, -0.0695204884, 0.0439049043, 0.0504932739, -0.0044899746, 0.0731572658, 0.0758453235, -0.0420338064, 0.0871773213, -0.0977187157, -0.0081498148, 0.0159965642, 0.1088925898, 0.1170094609, -0.0736843348, 0.0018463909, 0.0538928732, -0.0199627634, -0.0100604417, 0.0167476386, -0.099879697, 0.0348656587, 0.0256024096, 0.0210959632, 0.0290151853, 0.0002188574, 0.0058241198, 0.1019879803, -0.0530495606, 0.0615617372, 0.0971389413, 0.0148106571, -0.0244296789, 0.0688352957, -0.0192643963, 0.1079438627, 0.044669155, 0.0441684388, 0.001350616, -0.0080180475, 0.1025150493, 0.010073619, -0.0355244949, 0.0061897743, -0.0235204827, -0.1019352749, 0.0122675467, 0.0351818986, -0.0753182545, -0.0119644813, -0.0475416817, 0.0092039537, 0.0275920965, -0.0146788899, 0.0132426256, -0.0532867424, -0.0279083382, 0.1030948237, -0.0256946459, 0.0677811578, -0.0364205129, 0.1132145599 ]
711.3782
Gabriel Vigny
Gabriel Vigny
Lelong-Skoda transform for compact Kaehler manifolds and self-intersection inequalities
15 pages
null
null
null
math.CV
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Let $X$ be a compact Kaehler manifold of dimension $k$ and $T$ be a positive closed current on $X$ of bidimension $(p,p)$ ($1\leq p < k-1$). We construct a continuous linear transform $\mathcal{L}_p(T)$ of $T$ which is a positive closed current on $X$ of bidimension $(k-1,k-1)$ which has the same Lelong numbers as $T$. We deduce from that construction self-intersection inequalities for positive closed currents of any bidegree.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 19:25:19 GMT" }, { "version": "v2", "created": "Tue, 17 Dec 2019 10:20:20 GMT" } ]
2019-12-18T00:00:00
[ [ "Vigny", "Gabriel", "" ] ]
[ -0.0268438868, -0.0491434336, -0.0216911528, -0.0077911839, 0.0502857268, -0.0165011678, -0.0170971472, 0.0297741182, -0.1166132241, 0.0222871322, -0.0587039329, -0.0392104536, -0.0376956724, -0.0511548631, 0.1446242332, -0.0193693172, 0.0597965606, 0.0247082971, 0.0759873241, 0.0779739171, -0.043605797, -0.1026077196, 0.0797618553, 0.0506333821, -0.020772351, -0.0653093681, -0.0851256698, 0.0158927739, 0.0617334917, -0.0649120435, -0.0010142507, -0.0227589477, -0.1042963266, -0.1240629628, -0.0394836105, 0.2054141015, 0.0250311177, 0.1053889543, 0.0210330915, 0.0564193465, -0.0054724528, 0.0748946965, -0.1514779925, 0.0603925399, 0.0432581417, 0.0084864926, 0.0406507328, 0.0548300669, -0.0108517846, -0.011876123, -0.0096784504, 0.053240791, -0.0014519228, 0.011416723, -0.1283341497, -0.0039514648, -0.0789672211, -0.0170102343, 0.0460393764, -0.0280606784, 0.0462877043, -0.1283341497, -0.0790168867, -0.0450212471, -0.1449222267, -0.0210206769, -0.1169112176, 0.0941150188, 0.0211075898, -0.0271915421, -0.0904894769, 0.0339956358, -0.0740007237, 0.08254309, 0.0483736284, 0.0277378559, -0.0361063965, 0.1521733105, -0.0412963778, 0.0434319712, -0.0177676249, -0.0067544286, 0.0349641033, 0.0590019226, 0.0476038232, -0.0601442158, 0.0283090025, -0.0290788095, -0.1119447201, 0.0302955993, -0.0074683619, -0.0043922411, 0.0215049088, 0.0001988537, 0.0746463686, -0.016662579, 0.1324066669, 0.0177303758, 0.0178545378, 0.106878899, 0.0478024818, -0.0006813406, 0.1485974342, -0.0509562045, 0.0688355714, 0.0756396651, 0.0127390511, 0.0051279026, -0.0660543367, 0.0197666362, 0.0102868462, -0.0598958917, 0.0530421324, 0.0934693739, 0.0797121897, -0.0618824884, -0.1172092035, -0.0414702073, -0.0585052706, -0.0288304836, -0.0434319712, -0.0837847143, 0.0940156877, -0.0945620015, -0.0499877408, -0.0862679631, 0.0034082548, -0.065607354, -0.1044949889, -0.0527441427, 0.0604422055, -0.0146759832, 0.0054010595, 0.0299479458, -0.0527441427, 0.0425380021, -0.0026400008, 0.0089210607, 0.0781229138, -0.0232431814, -0.0454930626, 0.0934693739, -0.0090265991, -0.0299976096, 0.037248686, 0.0220139753, 0.0378446653, 0.0318600461, 0.0645147264, 0.0160169359, -0.0021774962, -0.0189347491, 0.0675442889, 0.0100571457, -0.0237274133, -0.0665013269, 0.0620314814, 0.0483736284, 0.0425380021, 0.0234790891, 0.0931217223, -0.0106655406, 0.0452199057, 0.0780732483, -0.0332258306, 0.0138937607, 0.0362553895, 0.0350385979, -0.0238391608, -0.0967472568, 0.0164639205, -0.0146014858, -0.0476534888, -0.0355600789, 0.0139061771, -0.0120934071, 0.0146759832, -0.1263475418, -0.0633724332, -0.0110628605, -0.0306184217, 0.1693573743, 0.0229203589, -0.0346661136, -0.0419420227, 0.0690342337, -0.0118078338, 0.1045943126, 0.0139061771, 0.0206233561, -0.1339959502, 0.11949379, 0.0351875946, 0.0786195621, -0.0123851886, -0.0643160641, 0.0568166636, 0.059597902, 0.028631825, 0.0791162103, 0.1435316056, -0.1181031764, -0.0125465998, -0.0242985599, -0.0229576081, -0.0357587412, 0.0731564239, 0.1085675061, -0.0739014, 0.020375032, 0.0493917614, 0.0202012043, 0.0298734475, 0.0738517344, 0.0277130231, 0.048274301, -0.0137199331, -0.0157189462, 0.008654112, 0.1546565443, -0.0385399759, 0.0433823057, 0.0790665448, -0.0398809277, 0.0342191271, 0.0960519463, 0.0389124639, -0.0433078073, -0.0108952411, -0.0338963047, -0.0259250868, -0.0825927556, -0.0673456267, -0.0581079535, 0.0083871633, -0.0267942231, -0.0008768962, -0.0096908668, 0.0041377083, -0.1088654995, 0.0187733378, 0.0321083702, -0.0808544829, 0.0206233561, -0.0534891151, -0.0561710224, -0.0561213568, -0.0235163383, -0.0032747805, -0.0095170401, -0.0429353192, 0.0221629683, -0.0421655141, -0.0085361572, -0.0448722541, 0.1174078658 ]
711.3783
Maria Fernanda Nieva Dr.
M.F. Nieva and N. Przybilla
Carbon abundances of early B-type stars in the solar vicinity. Non-LTE line-formation for C II/III/IV and self-consistent atmospheric parameters
25 pages, 22 figures. Accepted for publication in A&A
null
10.1051/0004-6361:20078203
null
astro-ph
null
Precise determinations of the chemical composition in early B-type stars consitute fundamental observational constraints on stellar and galactochemical evolution. Carbon is one of the most abundant metals in the Universe but analyses in early-type stars show inconclusive results, like large discrepancies between analyses of different lines in C II, a failure to establish the C II/III ionization balance and the derivation of systematically lower abundances than from other objects. We present a comprehensive and robust C II/III/IV model for non-LTE line-formation calculations based on carefully selected atomic data. The model is calibrated with high-S/N spectra of six apparently slow-rotating early B-type dwarfs and giants, which cover a wide parameter range and are randomly distributed in the solar neighbourhood. A self-consistent quantitative spectrum analysis is performed using an extensive iteration scheme to determine stellar atmospheric parameters and to select the appropriate atomic data used for the derivation of chemical abundances. We establish the carbon ionization balance for all sample stars based on a unique set of input atomic data, achieving consistency for all modelled lines. Highly accurate atmospheric parameters and a homogeneous carbon abundance with reduced systematic errors are derived. This results in a present-day stellar carbon abundance in the solar neighbourhood, which is in good agreement with recent determinations of the solar value and with the gas-phase abundance of the Orion H II region. The homogeneous present-day carbon abundance also conforms with predictions of chemical-evolution models for the Galaxy. The present approach allows us to constrain the effects of systematic errors on fundamental parameters and abundances. (abridged)
[ { "version": "v1", "created": "Fri, 23 Nov 2007 20:17:07 GMT" } ]
2009-11-13T00:00:00
[ [ "Nieva", "M. F.", "" ], [ "Przybilla", "N.", "" ] ]
[ 0.1072849557, 0.0625491515, 0.0523773246, -0.059158545, 0.1049570739, 0.0606261231, 0.0490626246, -0.0334253386, -0.0675085559, 0.0428380743, -0.0269477554, -0.053440053, -0.054654602, -0.030895032, 0.0771237165, 0.042534437, -0.0127906948, 0.0847652406, 0.0125376638, 0.0441791341, 0.0377268568, -0.0829940215, 0.005117543, 0.052984599, -0.0682170391, -0.0913440287, -0.0099251233, 0.0002550074, -0.0154981222, -0.1108273864, 0.0847146288, -0.0146378176, -0.0381570086, 0.0145239541, -0.089876458, 0.1164952666, 0.052073691, 0.0341085196, -0.0635106713, -0.0432682261, -0.081931293, -0.0368665531, 0.0181422904, 0.0753018931, -0.0888643339, -0.0629033968, 0.0148022873, 0.0321348794, -0.0025065839, -0.0417753458, -0.1295516491, -0.0289213937, 0.1193292141, -0.0787937194, -0.0925585777, 0.035854429, -0.0293515455, 0.0577921793, -0.0165481977, 0.0087358803, -0.0508844443, -0.0854231194, -0.0380810983, 0.0662434027, -0.0384100378, -0.0253030565, -0.0157131981, -0.0385112502, -0.0001247362, 0.0119240647, -0.021634113, 0.0003206372, -0.0604743026, -0.1212522462, -0.065838553, -0.0618912764, -0.0476709567, -0.0531870238, -0.0340073071, 0.081475839, 0.0276815426, 0.0657879487, -0.0386377648, -0.1186207235, 0.0773767456, -0.0135624381, 0.1028822288, 0.036841251, -0.0664458275, 0.0464817137, 0.0449888334, -0.0712027997, 0.0086156903, -0.000763836, 0.1233777031, -0.0905343369, -0.0265682079, -0.109005563, 0.1424055994, 0.0245060101, 0.0111333448, 0.02541692, 0.0603224859, 0.010703193, 0.034209732, 0.0401053429, 0.0758585632, 0.0272513907, -0.0600694567, -0.0262392685, 0.0046304595, 0.0329445787, -0.0142203178, 0.0038270871, -0.1686195582, 0.0657879487, -0.1569801569, 0.1351183206, -0.0651300624, 0.0866376609, 0.0014572978, 0.0403583758, 0.0357279144, 0.0122783082, 0.0985300988, -0.0485059582, 0.0571849048, -0.1058679894, -0.006781219, -0.0302624553, 0.0523267202, -0.0479492918, 0.0612840019, -0.0039251368, -0.1303613484, 0.0569318756, -0.0236457065, -0.0478227772, 0.0138787264, -0.0665470362, 0.0213937331, 0.0600694567, 0.0699882507, 0.0553630851, 0.0352977626, -0.0195972174, -0.1100176871, 0.0725691617, -0.0305407885, 0.0805143267, -0.0653324872, 0.0181169882, 0.076060988, -0.0471142903, 0.0487336852, -0.0885100886, -0.0141823627, 0.016383728, 0.0046937168, -0.0809191763, 0.0973155499, 0.0102793667, -0.0536424778, -0.0344627611, -0.0014818102, 0.028516544, -0.0758079588, -0.0215075985, -0.1542474329, -0.0610309727, -0.0170669109, -0.0080590229, -0.0256193448, -0.0950888842, 0.0137901651, 0.0747452304, -0.0015695802, -0.1360292286, -0.0309203342, 0.0173705481, 0.1004531309, 0.0755549222, 0.0718606785, -0.0371701904, -0.0291491207, 0.0516941436, 0.034209732, -0.0059177522, 0.0572861172, -0.0326409414, -0.0080020912, 0.0259356331, 0.0925585777, 0.1397740841, -0.0873461515, -0.0424079224, 0.0504289903, -0.0480758063, -0.0442550443, 0.1330940723, 0.0155613795, 0.0323373042, -0.042078983, -0.0795022026, -0.0681158304, -0.059613999, 0.0642697588, -0.0104817906, -0.0688749179, -0.0305407885, 0.0174338054, -0.0116204284, -0.0772755295, 0.0597152114, -0.04562141, 0.0599682443, -0.1008579805, -0.0029446431, 0.0608791523, 0.0450394414, -0.0285924524, -0.0066104233, 0.0748970434, 0.1225680038, 0.0367906429, 0.0163584258, 0.0639661252, -0.0271501783, 0.0432429239, -0.0732776523, 0.0430404991, 0.0196478236, -0.0853219032, -0.0530858114, -0.0635612756, -0.0079072053, -0.0057817483, 0.0796034113, 0.0640673414, -0.0438501947, -0.1002507061, -0.0234179776, -0.0471902005, 0.153640151, 0.031401094, 0.038258221, 0.0140558472, -0.0741885602, -0.0009559811, 0.0423320122, 0.1017182842, -0.0244554039, 0.0164849404, -0.0161180459, -0.0120379291, 0.0084132664 ]
711.3784
Masumi Nakajima
Masumi Nakajima
The Lindelof Hypothesis for almost all Hurwitz's Zeta-Functions holds True
16 pages.
null
null
null
math.GM
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
By Probability theory, that is, by a kind of quasi-law of the iterated logarithm, we prove the title claim.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 19:48:11 GMT" }, { "version": "v2", "created": "Sat, 20 Mar 2010 02:29:12 GMT" } ]
2010-03-23T00:00:00
[ [ "Nakajima", "Masumi", "" ] ]
[ -0.0038484759, 0.0256369393, -0.0070512588, 0.0378904268, 0.0407960452, -0.0344858654, 0.021439936, 0.0851140544, -0.006244143, -0.0235090889, 0.0407666974, 0.099260591, -0.0909252837, 0.0642757863, -0.0222910773, 0.1836115569, 0.0089369752, 0.0795376152, -0.0008176636, 0.0397981554, -0.0089663249, -0.0337814726, 0.017213583, -0.0212344881, 0.0094065703, -0.0665650591, -0.012781783, 0.0204126984, 0.0363642462, -0.0285425577, 0.1107656658, -0.0484856591, -0.0216013603, -0.0246390514, -0.0817681924, 0.0917470753, -0.0594624393, 0.0493074507, -0.0649214759, 0.0035256294, -0.0164945163, -0.0433201194, -0.110648267, -0.0201192014, 0.0665650591, 0.2230575234, 0.035513103, 0.0252994187, -0.0113656605, 0.0886360109, -0.0702631176, -0.0653910711, 0.0609299205, -0.0435842648, -0.0216894094, 0.0083353072, 0.0291295499, 0.086933732, -0.0345445648, -0.0294670723, 0.0645692796, -0.0871685296, 0.0137283094, 0.0291295499, -0.0892230049, -0.0422635302, -0.0578775555, -0.0019774341, 0.1115874574, 0.0665650591, -0.0382132754, -0.0399155542, 0.1047196314, 0.0069705476, -0.003740249, -0.0384187214, -0.0092304721, 0.0275446679, -0.033341229, 0.042674426, 0.0754873604, 0.0735502839, 0.0347500145, -0.0246977508, 0.0069632102, -0.0150710568, -0.0255048666, 0.0122021269, -0.1219772398, 0.0474290736, 0.0285425577, 0.0422048308, -0.1442829967, -0.0168760624, -0.0069155167, -0.0321085416, 0.1001410857, -0.0245510023, -0.0284838583, -0.0534457564, -0.0333118774, 0.0083866687, 0.1503877193, -0.0278675146, 0.0625735, 0.0873446241, -0.08810772, -0.118513979, -0.07906802, 0.0424983278, -0.0184609443, -0.1469831616, -0.1602492183, 0.0467246808, 0.0212344881, -0.0975583121, -0.029789919, -0.0247564502, -0.0797724128, 0.0422341786, -0.0208676178, -0.081826888, 0.0733154863, 0.0621626079, 0.0114023481, -0.0265908036, -0.0131193036, 0.0085627669, -0.0288213789, 0.0427624732, 0.0390937664, -0.0656258687, -0.0695000291, -0.0740785748, -0.0463431329, 0.0168760624, 0.0707327127, 0.0559991747, 0.1352432966, 0.0393579118, -0.0198990777, 0.0013170666, 0.0280142631, -0.0364229456, -0.0383306742, 0.0375088826, -0.0498944446, 0.1166355982, 0.0689130351, -0.0170228109, -0.0160542708, 0.0537392497, 0.0500998907, 0.0652736723, -0.0048793834, 0.0105585447, 0.0463431329, -0.0203246493, 0.0311693531, -0.0036558686, 0.0929210633, 0.0716719031, -0.033546675, 0.0244189277, 0.1123505458, 0.0309932549, 0.0048867208, -0.0331064314, -0.0215279851, -0.1731630713, -0.0077776634, -0.0002627713, 0.016421143, -0.040121004, -0.035219606, 0.0604603253, -0.0277941413, -0.0952690393, 0.0028836054, 0.0039732121, 0.0299806911, 0.1056001261, 0.0167439878, 0.0148435971, -0.024580352, -0.0445821546, -0.02202693, 0.0777766332, 0.0901034996, -0.0090763867, -0.050833635, 0.0457854904, 0.0938602537, 0.0650975779, 0.0143446531, -0.0633952916, 0.020163225, 0.0588167459, -0.033634726, 0.0633952916, -0.0527120121, 0.0209850166, 0.0764265507, -0.0413536876, 0.0498063937, 0.1731630713, 0.0695587248, -0.0048133465, -0.159310028, 0.0045308559, 0.0098981773, -0.0120113539, 0.1225642338, 0.0052572601, -0.0217481069, 0.1024303585, -0.0878142193, 0.1033695489, 0.0036265189, 0.1587230265, -0.0422341786, 0.0424102768, 0.0481628142, -0.0287333298, -0.0270016994, 0.0441419072, 0.0751938596, -0.005161874, 0.0173016321, 0.0980279073, 0.075722158, -0.0054040086, -0.0330770798, -0.018196797, -0.0068054553, 0.0151004065, -0.0715545043, -0.0652736723, -0.0925688669, -0.042087432, -0.0301421136, 0.023010144, -0.0317856967, 0.068267338, -0.0575547107, 0.0314628482, -0.036687091, 0.0202512741, 0.0610473193, -0.0832943693, 0.0219242051, 0.0349261127, 0.1323083192, -0.079655014, -0.0882251188, 0.0158634987 ]
711.3785
Patrick Dehornoy
Lorenzo Carlucci, Patrick Dehornoy (LMNO), Andreas Weiermann
Unprovability results involving braids
32 pages
null
10.1112/plms/pdq016
null
math.LO
null
We construct long sequences of braids that are descending with respect to the standard order of braids (``Dehornoy order''), and we deduce that, contrary to all usual algebraic properties of braids, certain simple combinatorial statements involving the braid order are true, but not provable in the subsystems ISigma1 or ISigma2 of the standard Peano system.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 19:49:03 GMT" } ]
2014-02-26T00:00:00
[ [ "Carlucci", "Lorenzo", "", "LMNO" ], [ "Dehornoy", "Patrick", "", "LMNO" ], [ "Weiermann", "Andreas", "" ] ]
[ 0.0713547915, -0.0159048289, -0.0483715087, -0.0451235995, -0.0136362528, 0.013202372, -0.033966668, -0.0460905358, -0.0452227741, -0.0178634916, -0.0196114108, -0.0294790994, -0.0550904609, -0.0765613616, 0.0722969323, 0.0211609863, 0.0236650966, 0.0365203656, 0.0288840625, 0.1277344972, 0.0666440874, -0.0365947448, 0.051371485, -0.0075743189, 0.0557350852, -0.0687267184, 0.0465368144, 0.0062416848, 0.0828588307, -0.0338179059, 0.0975859836, -0.0163882971, 0.0186816659, 0.0401401706, -0.0435368381, 0.0571730919, -0.0247436017, -0.0037685644, -0.0119627127, 0.079387784, 0.0497103408, 0.0146403769, -0.107899949, -0.0670407787, 0.0963463262, 0.1715688556, 0.0411318988, 0.0040660826, -0.0137974089, 0.0609416552, -0.0806274489, 0.0789910927, 0.0115598235, 0.0059565632, -0.1602631658, -0.0406360328, -0.0288096834, -0.0281898547, -0.1124619022, -0.1008090973, 0.0251650847, -0.1963620484, -0.019673394, 0.0514706559, -0.133883208, -0.0170577131, -0.0724456906, 0.0148635162, 0.0969909504, 0.0526607297, -0.1487591267, 0.0326526277, 0.0635201484, 0.04356163, -0.0599003397, -0.0353055, 0.0360988826, 0.0963959098, 0.0206155349, 0.0535036996, -0.049685549, 0.0398922376, 0.0716523156, -0.0530078337, 0.0268262289, 0.0405368619, 0.0030774544, 0.0509747937, -0.0467599519, -0.020937847, 0.0106610702, -0.1008586884, -0.0061549088, -0.0039855051, 0.1398335844, -0.0434128717, 0.0752225295, 0.0576193668, -0.0239502192, 0.012024696, -0.0924290046, -0.0407104157, 0.0365451574, -0.0790902674, 0.0411566906, 0.1417178661, 0.032032799, -0.017318042, -0.1598664671, -0.0073015937, -0.0361484662, -0.043214526, -0.0598507561, 0.0901480317, 0.116726324, 0.0003310278, -0.0376112647, -0.0256361552, 0.0553383939, -0.0213221405, -0.0514210723, -0.1321972758, 0.0537020452, -0.0024095878, 0.0483963005, 0.0240617879, 0.0328261815, -0.0810241401, 0.0816687569, 0.0159420203, 0.0011048464, 0.0134874936, 0.0747762546, 0.0320575908, -0.0860819444, 0.01193792, -0.0075433273, -0.0383302681, 0.0538012162, 0.0730407313, 0.0337683223, -0.0446525291, 0.0373633318, 0.0239254255, -0.0359253287, 0.0683796108, -0.0095329806, 0.053305354, 0.0599003397, 0.0135990633, -0.0915364474, -0.0612391718, 0.0280906819, 0.0672887117, -0.0347600505, -0.1168254986, -0.0526607297, -0.0224130414, 0.0388757177, -0.0043914933, 0.0788423344, 0.0739332885, 0.0221651103, 0.0630242825, -0.0088635646, 0.0503797568, -0.0056900363, -0.0023522538, -0.0205659494, -0.0613383465, 0.0400409997, 0.0393467881, -0.1369575709, 0.0255369823, 0.0151982242, 0.069520101, -0.1437013149, -0.1091891974, 0.0211857781, -0.0653052554, 0.0580656454, 0.1784117818, 0.0225741975, -0.0924785882, -0.0049152495, 0.0359501205, -0.0196857918, 0.0413798317, 0.0542474948, -0.0058387956, -0.0056280536, 0.0986768827, 0.0544458404, 0.1287262291, 0.1259493977, -0.1942794174, 0.0258592945, 0.032032799, -0.0308675189, -0.0797844753, 0.0507764481, -0.0343633592, 0.0907430649, 0.0272477139, -0.0440574959, -0.0261568129, 0.0600491017, -0.1446930468, -0.0368426777, -0.0412806571, 0.0133883208, 0.0020454379, -0.0022577296, 0.0022143417, -0.0609416552, 0.0229832847, -0.0989744067, 0.0062509826, -0.0056807389, 0.0333716311, -0.0210246239, -0.0422723852, -0.0074317581, 0.0897513404, -0.0000993664, 0.0672391281, 0.0412310697, 0.0148387225, -0.0452971533, -0.0061270166, 0.0236898903, 0.0619829707, -0.0452723615, -0.0060433396, 0.0313137956, 0.0251650847, -0.0565284677, -0.0788919255, 0.0039452161, -0.0496111698, 0.0327765942, -0.0224130414, -0.0385286137, 0.0398674458, -0.0198717397, 0.0802803412, -0.0410575196, 0.1015033126, 0.0186444763, -0.0135122873, -0.0698176175, 0.0201196708, -0.0015426012, -0.0521152802, -0.0552888066, 0.0341650136 ]
711.3786
Yohan Payan
Olivier Chenu (TIMC), Nicolas Vuillerme (TIMC), Alexandre Moreau-Gaudry (TIMC), Anthony Fleury (TIMC), Jacques Demongeot (TIMC), Yohan Payan (TIMC)
Suppl\'eance perceptive par \'electro-stimulation linguale embarqu\'ee : perspectives pour la pr\'evention des escarres chez le bless\'e m\'edullaire
null
Dans Actes de la 1\`ere Conf\'erence Internationale Sur l'accessibilit\'e et les syst\`emes de suppl\'eance aux personnes en situations de handicap - ASSISTH'2007, Toulouse : France (2007)
null
null
physics.med-ph q-bio.NC
null
We introduce the innovative technologies, based on the concept of "sensory substitution", we are developing in the fields of biomedical engineering and human disability. Precisely, our goal is to design, develop and validate practical assistive biomedical and/or technical devices and/or rehabilitating procedures for persons with disabilities, using artificial tongue-placed tactile biofeedback systems. This paper proposes an application for pressure sores prevention in case of spinal cord injuries (persons with paraplegia, or tetraplegia).
[ { "version": "v1", "created": "Fri, 23 Nov 2007 19:51:07 GMT" } ]
2007-11-27T00:00:00
[ [ "Chenu", "Olivier", "", "TIMC" ], [ "Vuillerme", "Nicolas", "", "TIMC" ], [ "Moreau-Gaudry", "Alexandre", "", "TIMC" ], [ "Fleury", "Anthony", "", "TIMC" ], [ "Demongeot", "Jacques", "", "TIMC" ], [ "Payan", "Yohan", "", "TIMC" ] ]
[ 0.0486995541, -0.0535355695, -0.0182269812, 0.0124859773, -0.0546102412, 0.0317593478, -0.0159079544, 0.0407809243, -0.0389992334, -0.1039036885, -0.0153706195, -0.0963244364, -0.0391689204, 0.0442594662, 0.0063843927, 0.0477380045, 0.1743229032, -0.0595028214, 0.0711545125, 0.0243780576, 0.0045708856, 0.0065576127, -0.0592765734, -0.0627268329, 0.0834283829, -0.1307704598, 0.0018965817, 0.0163604487, -0.0062995502, 0.0501418747, 0.0221014526, -0.0723423064, -0.0652155429, -0.000228014, -0.0545536801, 0.0843333676, -0.020602569, 0.0791862607, -0.0005572203, 0.0251982007, 0.0464936495, -0.0156958494, 0.0033813242, 0.146268338, -0.0390275158, -0.003185126, -0.0536204129, 0.0357752219, -0.050368119, 0.0636883825, 0.0298362523, 0.0899895355, -0.005776355, 0.0451078899, 0.0017684343, -0.0517538786, -0.0802043751, 0.0304018687, -0.0140131405, -0.0540163442, -0.0388295501, -0.0363691188, 0.0236851778, -0.0048855096, -0.1496620327, 0.0504529625, -0.0703060925, 0.0260324851, -0.010789128, 0.027545508, -0.0363408402, 0.0040406203, 0.0357469432, 0.0466633327, -0.0283515099, -0.079751879, -0.0583150275, 0.1065055281, -0.0197258648, -0.0130445231, -0.0266122408, -0.101924032, -0.0434676036, 0.0453624167, -0.1108042076, -0.0272768401, -0.1023199633, 0.0387729891, -0.0870483294, 0.0052779061, -0.0809396729, 0.0244063381, -0.1138585359, 0.0222994182, 0.0513296686, 0.0112486919, -0.0255234297, -0.0303170271, 0.007239887, 0.0060061365, -0.0684395581, -0.0536204129, 0.0037860933, -0.0863130242, 0.0789600164, 0.0157806911, 0.101924032, -0.049943909, -0.0098346509, 0.0318159088, 0.1018674746, -0.0587109588, -0.028789863, -0.0036623648, 0.1433271319, -0.0725119933, -0.0699667186, -0.1881239414, 0.0231478419, -0.0724554285, -0.0775459781, 0.0779984668, -0.0253254641, -0.0306846779, -0.0211540442, -0.1023765281, -0.0101528103, -0.0518670045, 0.0162331834, -0.1625580937, 0.0615956001, 0.0376134738, 0.0028174755, -0.0761884972, -0.0224691015, 0.0111214276, -0.0398193784, -0.0527719893, -0.0376417562, -0.0553738214, 0.0543839931, -0.0038674006, -0.0019690513, 0.0292140748, -0.0456452258, -0.0262870118, 0.0501984358, 0.059050329, 0.0449382029, 0.066686146, -0.0813356042, -0.0352096073, 0.0950235203, 0.0998878181, -0.0304301493, -0.1324673146, 0.0014926965, 0.119118765, -0.0151726538, -0.0861433446, -0.0429868288, -0.0228226129, 0.0125566786, -0.0580887794, 0.083880879, 0.0622743405, -0.1013018563, 0.0759056881, -0.0141404038, 0.0011497916, -0.0893107951, -0.144571498, -0.020715693, 0.0529416725, 0.0513862297, -0.0786772072, 0.0538749397, -0.0555717871, -0.0113900956, -0.0079327663, -0.0123021519, 0.0955325738, 0.0336258821, 0.1015281007, -0.0463805273, 0.0481904969, -0.1235305741, 0.0613693558, -0.0383770578, -0.0355772562, 0.0125283981, -0.1013018563, 0.1127272993, 0.0645933673, 0.0258203782, -0.0039133569, -0.0081448732, 0.0262021683, -0.0056738374, -0.1420827806, 0.0880664364, 0.0685526803, 0.0249860939, 0.0034060699, 0.0811659172, -0.0002224904, -0.0820709094, 0.0985303372, 0.0001673649, 0.0415727869, 0.0293554794, 0.0532244816, 0.1217205971, 0.0597290695, -0.0714938864, 0.0389143936, 0.0047405707, 0.0111638494, -0.0001406307, -0.0380659699, -0.0434958823, -0.0775459781, 0.0306846779, 0.1444583684, -0.0542143099, 0.0744350851, 0.0315613821, -0.0635752603, -0.0067166919, -0.1128404289, 0.0550344549, -0.0357752219, 0.0079681175, 0.0339086913, -0.0451078899, 0.0354358517, 0.0285918973, 0.015455462, 0.1213812307, -0.0639711916, 0.1122182459, 0.0382922143, 0.0332865119, 0.0206308495, -0.0713241994, 0.0551758558, -0.1151028872, -0.0333147943, -0.0105063207, 0.028676739, 0.0354641341, 0.0314482599, 0.0824102759, -0.0165584143, -0.056759581, 0.0298079718 ]
711.3787
Alexandru Nica
Serban T. Belinschi, Alexandru Nica
Free Brownian motion and evolution towards boxplus-infinite divisibility for k-tuples
null
null
null
null
math.OA math.PR
null
Let D be the space of non-commutative distributions of k-tuples of selfadjoints in a C*-probability space (for a fixed k). We introduce a semigroup of transformations B_t of D, such that every distribution in D evolves under the B_t towards infinite divisibility with respect to free additive convolution. The very good properties of B_t come from some special connections that we put into evidence between free additive convolution and the operation of Boolean convolution. On the other hand we put into evidence a relation between the transformations B_t and free Brownian motion. More precisely, we introduce a transformation Phi of D which converts the free Brownian motion started at an arbitrary distribution m in D into the process B_t (Phi(m)), t>0.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 20:29:07 GMT" } ]
2007-11-26T00:00:00
[ [ "Belinschi", "Serban T.", "" ], [ "Nica", "Alexandru", "" ] ]
[ 0.0017704617, -0.0247056205, 0.069641389, 0.0691239983, -0.020256022, -0.1006333679, 0.078799285, -0.0066873329, -0.1109295264, 0.0229982156, 0.036191795, -0.0278099906, -0.0851632506, 0.0212778766, 0.1008403227, 0.0691757351, 0.0744014308, 0.0383131132, 0.0727457628, 0.0988742188, -0.0688652992, -0.1211739555, 0.0475227498, 0.017798394, -0.0106454063, -0.0930276588, -0.0709866211, -0.0558269396, 0.071969673, -0.1003746688, 0.0421418399, -0.0465655662, 0.0019272971, -0.0712453201, -0.0327511169, 0.1344192773, 0.0121911243, 0.1143443361, -0.0627600402, 0.0971150771, -0.0623461194, -0.0773505792, -0.0663818046, 0.0400722586, -0.0375628918, 0.0106324712, 0.0066873329, -0.0234121326, -0.022868868, 0.0575343445, -0.0578447841, -0.0219504908, 0.0267234612, -0.0674165934, 0.0128637375, 0.0546369329, -0.072952725, 0.0524121337, -0.0272925962, -0.134522751, 0.0528777875, -0.0541195385, -0.0044851694, 0.0044787023, -0.1248992011, 0.0378733277, -0.1271757334, 0.0681409463, -0.0143447816, 0.1039964333, -0.0783336312, 0.013309991, -0.0086922394, 0.0962872431, 0.0484540612, 0.0333978608, 0.0223644078, 0.0484799296, -0.069641389, 0.0855771676, 0.0728492439, -0.0024252899, 0.0381320268, 0.0181735065, 0.0645709187, -0.0341998227, -0.014370651, 0.0787475482, -0.088785015, -0.080041036, 0.0568099916, 0.0078191347, -0.0634326488, 0.0041585639, 0.0938554853, -0.0656057075, 0.1234504953, -0.0310178418, -0.0748153478, -0.0853702053, -0.107411243, 0.0131741753, 0.1265548617, -0.0593969673, 0.1485958993, 0.0635878667, -0.0022539028, -0.0961320251, -0.0518947393, -0.0178371985, -0.0122946035, -0.0374335423, 0.0337600373, 0.0289223921, 0.0586726144, -0.1134130284, -0.0001890716, 0.0156124001, -0.0829384476, -0.0207087416, 0.0166601259, -0.0448322929, 0.0308884922, -0.0013371432, 0.0144353257, -0.1059625372, 0.0453496873, -0.0745049044, -0.0204629805, -0.0050154994, 0.1437323838, 0.0305780564, -0.0041617975, -0.0035829616, -0.0393220335, -0.0372524522, -0.0267234612, 0.044340767, 0.0688652992, -0.0085370205, -0.0201137383, -0.0043331846, 0.0264388938, 0.0061958074, 0.0655539706, 0.0630187318, -0.0182769857, 0.0208768956, 0.0934933126, -0.0415985733, -0.0156641398, -0.0506529883, 0.0298019629, 0.0133229261, 0.0334754698, -0.0977876931, -0.0108329616, 0.0854219422, 0.0644157007, -0.0251195356, 0.0090350136, 0.064053528, -0.0418572724, 0.0073858164, 0.0028828613, 0.0136980377, 0.0042200047, 0.0032919268, -0.0709348843, -0.1054968759, 0.1127921492, -0.0877502263, -0.1164139211, -0.0056072702, 0.0627600402, 0.0670026764, -0.0662783235, -0.1717752069, -0.0234121326, -0.081696704, 0.0791097209, 0.0846458524, 0.0414174832, -0.0605869778, -0.0121005801, 0.0183287244, -0.0060632247, 0.087957181, 0.0250419267, -0.044340767, -0.0186650306, 0.1571846604, 0.0151855489, 0.1186904535, 0.0472640507, -0.0334495977, 0.0918893889, -0.0638465658, -0.0326735079, 0.0194281898, 0.0656057075, -0.0719179288, -0.0005820696, 0.0184710082, -0.0449357741, -0.0487386286, 0.0674683303, 0.0773505792, -0.0843354166, -0.1095843017, 0.0144353257, -0.0665370226, -0.0198809095, 0.0339411236, -0.0679857284, -0.0222350582, -0.0389081165, 0.0376405008, 0.0084723467, 0.1373166889, -0.1030133814, -0.0041973684, 0.0443148986, 0.0551025867, -0.0213425513, 0.0603800192, 0.016336754, -0.0736253336, -0.081282787, 0.0741944686, 0.002714708, -0.0222350582, -0.0600178428, -0.0734183788, -0.0095265387, -0.0289741307, -0.0676235482, -0.0301382691, -0.0094036572, -0.0953041911, -0.0695896521, 0.0691757351, -0.0025902097, 0.0404085629, 0.044677075, 0.0155606605, -0.0549991094, 0.0632774308, 0.044263158, -0.0659678876, -0.0387528986, -0.0185874216, 0.0756949186, 0.0764192715, 0.0160780549, -0.0168541484 ]
711.3788
Laura Baudis
Laura Baudis
Direct Detection of Cold Dark Matter
10 pages, 11 figures; submitted for the SUSY07 proceedings
null
null
null
astro-ph
null
We know from cosmological and astrophysical observations that more than 80% of the matter density in the Universe is non-luminous, or dark. This non-baryonic dark matter could be composed of neutral, heavy particles, which were non-relativistic, or 'cold', when they decoupled from ordinary matter. I will review the direct detection methods of these hypothetical particles via their interactions with nuclei in ultra-low background, deep underground experiments. The emphasis is on most recent results and on the status of near future projects.
[ { "version": "v1", "created": "Sun, 25 Nov 2007 21:58:51 GMT" } ]
2007-11-27T00:00:00
[ [ "Baudis", "Laura", "" ] ]
[ -0.0244087707, 0.0349653661, -0.1060482115, -0.0545781218, -0.0690197572, 0.0571234934, -0.0471831486, 0.0466472805, 0.0095518408, 0.0161296166, -0.023162879, 0.0039453255, -0.022251904, -0.0251723826, 0.0814518854, 0.0327415131, -0.0020195511, 0.0394130647, -0.0039788173, -0.0170004014, -0.0091566388, 0.0126531748, 0.0017013798, 0.0161028225, -0.0151918484, -0.0841848105, 0.0347510166, -0.0351529196, 0.0519255772, -0.0108982082, 0.0468884185, -0.0493266173, -0.1470420808, -0.028856473, -0.0032152059, 0.1303230077, -0.0899721757, 0.0068490584, -0.065697372, -0.0883645788, -0.0577665344, -0.0174692851, -0.0582488142, 0.0057404824, -0.160438776, 0.0430033803, -0.0238729045, -0.0188759379, -0.0076562092, -0.0376447029, -0.092919454, 0.0701986626, 0.0317501575, -0.0707345307, -0.0751822293, 0.0069729779, -0.021608863, 0.0238729045, -0.0035936625, -0.0233638305, -0.1052979901, -0.1062089652, -0.0503983535, 0.0363854133, 0.0051108375, -0.0634467304, -0.0354208536, 0.0132761206, 0.0084935026, 0.0483084694, 0.0843455717, -0.0153392116, 0.0746999532, 0.0069394861, -0.0788797215, -0.0011931428, 0.0007912421, -0.065322265, -0.1053515822, 0.1113533005, -0.022760978, 0.032473579, -0.0490318909, -0.0176300462, -0.1107102558, -0.0462989658, 0.0189027321, 0.0799514502, -0.1028865874, -0.0076763043, 0.0298478287, -0.0105364975, 0.0248776563, -0.0072342134, -0.038823612, -0.042949792, 0.099081926, 0.0053452798, 0.0738961473, 0.0469687991, -0.0693412721, 0.0317501575, 0.1304301918, -0.0630180389, 0.0757716894, -0.0363854133, -0.0027580438, -0.0753429905, -0.0584095754, 0.0092772087, 0.0975279137, -0.0595348962, -0.0465401039, 0.0771649405, -0.0118158814, 0.0400025211, -0.0229217391, 0.0456827171, -0.015004294, 0.0116819153, 0.0145889968, 0.0842919797, 0.0878822953, 0.0285349526, -0.0260431673, -0.0681623667, 0.051764816, -0.0782366768, -0.0561053418, 0.0756645128, 0.1191769689, -0.0820413381, 0.0656437874, 0.047745809, -0.0613032579, -0.0106302742, 0.037269596, -0.031321466, 0.024971433, 0.0538814925, 0.0828451365, -0.0430033803, 0.1353601664, 0.1435053647, 0.026002977, 0.0326075479, -0.0516308472, 0.0059313849, 0.1267862916, 0.0456291288, -0.0381269827, -0.0601779372, 0.0405651815, 0.009183432, -0.0800586268, -0.0662332401, 0.0235647801, 0.1179980561, -0.0087078493, -0.1719063371, 0.0023628415, 0.0397345871, 0.0853637159, 0.0502375923, 0.047745809, 0.047343906, 0.0080849035, -0.0976350829, -0.1293584555, -0.0311339106, -0.0360370986, 0.073199518, -0.0931873843, -0.0326075479, -0.045548752, 0.1125322059, 0.0311874971, -0.067037046, -0.0092504155, -0.0172951277, 0.0114608696, 0.013463675, 0.0964561775, -0.1056195125, -0.0906688049, -0.047343906, 0.0032838639, 0.0506126992, -0.0115680434, -0.0286689196, -0.0547120869, 0.0191974584, 0.0660188943, 0.1010110527, -0.0756645128, 0.0151784513, 0.0914726108, 0.0102685643, 0.0762539655, 0.0134234848, 0.0421995781, 0.0058041164, 0.0323396139, -0.0919548869, 0.0057471804, -0.0048127612, 0.2488569319, 0.0374035612, -0.0383681245, 0.0077097961, 0.0390379578, -0.0883109868, 0.0039352779, -0.0374571495, -0.117462188, -0.0297406539, -0.044503808, 0.0378054641, 0.0940447748, 0.1312875748, -0.0240202677, 0.0402704552, 0.073628217, 0.0828451365, -0.0012400312, -0.0113737909, 0.0750214681, -0.0701986626, 0.0690197572, 0.058088053, 0.0867033899, -0.0144148394, -0.0931337997, 0.0376179107, -0.0296602752, -0.0272890609, 0.0670906305, 0.0032202296, 0.0150578814, -0.0681087822, -0.072288543, -0.0376982875, 0.02923158, 0.0137851955, -0.1133895963, 0.0213543251, -0.0311071165, -0.0491122715, 0.08150547, -0.0207380783, 0.1230352148, 0.0059079407, -0.0346438438, -0.0783438534, -0.0125527, 0.0336256959 ]
711.3789
Sharanya Sur Mr.
Sharanya Sur (1), Axel Brandenburg (2), Kandaswamy Subramanian (1) ((1) IUCAA, (2) NORDITA)
Kinematic alpha effect in isotropic turbulence simulations
Accepted for publication in MNRAS Letters
Monthly Notices Roy. Astron. Soc. 385, L15-L19 (2008)
10.1111/j.1745-3933.2008.00423.x
NORDITA-2007-35
astro-ph
null
Using numerical simulations at moderate magnetic Reynolds numbers up to 220 it is shown that in the kinematic regime, isotropic helical turbulence leads to an alpha effect and a turbulent diffusivity whose values are independent of the magnetic Reynolds number, $\Rm$, provided $\Rm$ exceeds unity. These turbulent coefficients are also consistent with expectations from the first order smoothing approximation. For small values of $\Rm$, alpha and turbulent diffusivity are proportional to $\Rm$. Over finite time intervals meaningful values of alpha and turbulent diffusivity can be obtained even when there is small-scale dynamo action that produces strong magnetic fluctuations. This suggests that small-scale dynamo-generated fields do not make a correlated contribution to the mean electromotive force.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 21:00:18 GMT" } ]
2008-03-10T00:00:00
[ [ "Sur", "Sharanya", "", "IUCAA" ], [ "Brandenburg", "Axel", "", "NORDITA" ], [ "Subramanian", "Kandaswamy", "", "IUCAA" ] ]
[ 0.0077104019, 0.0306881666, 0.0324271619, 0.0164437424, -0.0070774588, 0.0471830554, -0.0524767675, -0.0718103126, -0.0125565752, -0.0043922439, -0.0009070591, 0.0360330231, -0.0727821067, 0.0371582545, 0.0612740405, 0.1604991108, -0.0384113565, -0.0588189885, -0.0045488817, 0.0471319109, -0.0192568246, -0.1132393405, 0.0774876252, 0.0318134017, -0.0744699538, -0.0345241874, -0.0106321713, 0.0483082905, 0.0360841714, -0.122241199, 0.0797892362, -0.0058787018, -0.0061951736, -0.1458710879, -0.0763112456, 0.1511903703, 0.0682811737, 0.0430401526, -0.0516328402, -0.0285144225, 0.0081707248, -0.0921156481, -0.1099659353, 0.0906835347, -0.014832614, -0.0436539166, 0.0076912218, -0.1170242131, 0.1361531615, -0.0170702934, -0.011444129, -0.0015623793, -0.059177015, -0.0458020903, -0.0324271619, -0.0203181244, 0.0544203483, 0.0235659555, 0.0035738929, -0.1414724439, -0.0999411345, -0.0496381111, -0.0108047919, -0.0488709062, -0.0433726087, 0.012211333, -0.0886376575, 0.0150116282, -0.0011252328, 0.0248702019, 0.0162007958, -0.1639771014, 0.0818351135, -0.0982021317, 0.0036058596, -0.0186942089, -0.1035214141, -0.02503643, 0.009896934, 0.1084315255, 0.0359307304, 0.0308160353, 0.0751860067, 0.0133877127, -0.0315832384, 0.0197427217, -0.0287701562, 0.0006701049, -0.0667467639, -0.0170319322, 0.0589724295, 0.0085862931, -0.0157660451, 0.0226580966, 0.0962074026, -0.0265964121, 0.0447280034, -0.0307904612, 0.1015778333, 0.0429122858, -0.0188732222, -0.0061568134, 0.0825000256, -0.0169424247, 0.0732935742, 0.0435004756, 0.0389483981, -0.0006948792, -0.0052649388, 0.0433214642, 0.0971280485, -0.0544714965, 0.0331432223, -0.0212387685, -0.0430913009, -0.0886376575, -0.1226503775, -0.036953669, -0.1619312316, -0.0008782889, -0.0540111735, 0.0412244387, 0.0952867568, 0.0012203342, 0.0170702934, -0.0571822859, 0.0181060191, -0.0131831253, -0.0808633193, -0.0398178957, 0.0600465126, 0.0031103736, -0.0492033623, -0.0857222825, -0.0074354871, 0.0646497384, 0.03925528, -0.0043602772, 0.0588189885, -0.0025525521, -0.0055718203, 0.0452906191, 0.0297419485, 0.0525790602, 0.0011827732, 0.0368258022, 0.0084136724, -0.025189871, 0.0667467639, 0.0282586869, -0.0204971377, 0.0361864641, -0.0559547581, -0.0388972536, 0.0777433589, 0.0351123773, 0.1062833518, 0.0576937534, -0.0244354531, -0.0392297059, -0.0124031343, 0.0284888484, -0.1037771553, -0.0366467871, -0.0369025208, -0.0107216788, -0.0510190763, -0.0257908478, -0.0853642523, -0.0673605278, 0.0068217237, -0.1139553934, -0.1094544604, -0.1078177616, 0.1609082967, 0.0880750418, 0.0247934815, -0.1518041342, 0.0039798715, 0.0648543239, -0.0351123773, 0.0339104235, 0.0396133102, 0.0540623218, -0.0277727917, 0.1924148053, 0.0488453321, 0.0082538379, 0.0090530096, -0.0055334601, 0.0766692683, 0.0642917082, 0.0097434931, 0.0695598423, -0.032452736, -0.0482571423, 0.0349845104, 0.0971791968, -0.0305602998, 0.0362631828, 0.1940515041, 0.0178119242, 0.0939569399, -0.0270823073, -0.0457509421, 0.0128954239, 0.0044050305, 0.0169168524, -0.1502697319, 0.028284261, 0.0530393831, -0.0020011242, -0.0073204064, 0.0236043148, -0.0737027451, -0.0195509195, -0.0812213495, 0.0479246862, -0.0352913924, 0.0240134913, -0.0478991158, -0.0019755508, -0.036007449, 0.117331095, -0.0273124687, -0.0117446175, 0.1977340877, -0.0302278455, 0.033219941, 0.0491777882, -0.0095580854, 0.0555455834, 0.0487941876, 0.0164693166, 0.058716692, -0.0739584863, 0.0534997061, 0.0957470834, 0.0020298944, -0.0395365879, 0.0413523056, 0.0656726807, -0.0288468767, 0.0541646145, -0.0830626413, 0.0470807627, -0.00045313, 0.0164181702, 0.0186558478, -0.0699178725, -0.0392041318, 0.0040821657, -0.0642405599, 0.0161624346, -0.0461089723, -0.018400114 ]
711.379
Vladimir Juricic
Vladimir Juricic, Igor F. Herbut, and Zlatko Tesanovic
Restoration of the magnetic hc/e-periodicity in unconventional superconductors
4 RevTex pages, 2 figures, published version
Phys. Rev. Lett. 100, 187006 (2008)
10.1103/PhysRevLett.100.187006
null
cond-mat.supr-con cond-mat.str-el
null
We consider the energy of the filled quasiparticle's Fermi sea of a macroscopic superconducting ring threaded by an hc/2e-vortex, when the material of the ring is of an unconventional pairing symmetry. The energy relative to the one for the hc/e-vortex configuration is finite, positive, and inversely proportional to ring's inner radius. We argue that the existence of this energy in unconventional superconductors removes the commonly assumed degeneracy between the odd and the even vortices, with the loss of the concomitant hc/2e periodicity in external magnetic field as a consequence. This macroscopic quantum effect should be observable in nanosized unconventional superconductors with a small phase stiffness, such as deeply underdoped YBCO with Tc < 5K.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 21:00:23 GMT" }, { "version": "v2", "created": "Fri, 9 May 2008 23:19:01 GMT" } ]
2008-05-10T00:00:00
[ [ "Juricic", "Vladimir", "" ], [ "Herbut", "Igor F.", "" ], [ "Tesanovic", "Zlatko", "" ] ]
[ -0.0058049276, -0.0640543699, 0.0092011439, 0.0062419651, -0.0801747218, 0.1353682429, -0.0312798843, 0.117433019, 0.0479340218, -0.1186073497, 0.107344456, -0.0142520983, -0.0556205474, 0.0841247439, 0.1290695667, 0.1125221848, -0.1733738333, 0.0054045878, 0.0414485186, 0.0615989566, -0.0715807602, -0.109212704, 0.0936261415, 0.0419022366, -0.0690185875, -0.0553002767, 0.0490282848, 0.055727303, 0.1508480459, -0.0645347834, 0.0882349014, -0.0451850221, -0.0762247071, -0.1072376966, -0.0725949556, 0.1598156542, 0.0136916218, 0.008500549, -0.012750824, 0.0035496799, -0.0380589738, -0.0759578124, -0.0337086134, 0.0928254649, 0.098697111, 0.0191495884, -0.0538056716, 0.0480140895, -0.0039066495, -0.0213648025, 0.0291447397, -0.0727017149, -0.0306927208, -0.0187225603, -0.0195098948, -0.0269428696, 0.0107090902, 0.1195681617, 0.0404877029, -0.0218452103, 0.0237935297, -0.0225391332, 0.0239803568, -0.0586631298, -0.0683780462, -0.0013694959, 0.0007573095, 0.0140519282, 0.0011659898, 0.0075597502, -0.0259019863, -0.0190828647, -0.0007135224, -0.0012410535, 0.0579692088, 0.0090676975, 0.0587698855, 0.026849458, -0.0979498103, 0.0381924212, -0.0491083525, -0.0412350036, 0.0314933993, -0.023046229, -0.0133513333, 0.0048641288, -0.0415552743, -0.0164272785, -0.0738226622, -0.0170277879, 0.0638942346, 0.0737692863, -0.0321606323, 0.0035630246, 0.0040534409, -0.0641611293, 0.0117232846, -0.0919180214, 0.0709402189, 0.0045505292, -0.0044871424, -0.0051376945, 0.0534320213, -0.0103621297, 0.1079316214, 0.044304274, -0.0824700072, 0.0018115378, -0.0643212646, -0.0344292261, 0.0842315033, -0.0331748277, -0.0818294585, -0.0460924581, -0.0746767223, -0.0940531716, -0.0319204293, -0.0993376598, -0.0530583709, 0.0590367801, -0.0507364012, 0.030879546, 0.0732354969, -0.0172413029, -0.012530637, 0.0063420502, 0.0190428309, -0.0277035162, -0.0969356149, -0.1128424555, 0.0523644499, 0.0410481766, -0.0006509692, -0.0351765268, -0.0934660062, 0.0162404533, 0.0659760013, 0.0000693297, 0.0722213089, 0.0421424396, 0.0417154096, -0.0286910217, 0.1162586883, 0.0540458784, 0.0943200663, 0.1154046282, 0.0544995964, 0.0406211466, 0.0852456912, 0.0040134066, -0.0683780462, -0.0489749052, 0.043156635, 0.118393831, 0.014999399, -0.1135897562, 0.0367245078, 0.0474269241, -0.0356035568, -0.0843382552, 0.0880747661, 0.0484678075, -0.021258045, -0.063093558, 0.0972025096, 0.0487880819, -0.1356885135, 0.0325609744, -0.088608548, -0.0727550909, 0.0084471703, -0.0675239861, -0.010302078, -0.0472934768, 0.0495887585, 0.022579167, -0.0531651303, -0.0828970373, -0.0407279059, 0.0155865643, 0.0530850627, 0.045425225, 0.0799612105, 0.0515637696, -0.0121102799, 0.0270095933, 0.0189627632, 0.097736299, -0.0415819623, -0.0078132991, -0.0999248251, 0.054392837, 0.0704598129, 0.1024869978, -0.0459857024, -0.0884484127, 0.0573820435, 0.0332015157, 0.0802814811, 0.0167208593, -0.065282084, 0.0237134621, 0.042542778, -0.0601577312, -0.04521171, 0.0291447397, -0.0190828647, -0.0045972359, -0.0468664505, -0.0071727554, -0.0052044177, 0.0582894795, 0.0574887991, 0.0784666091, 0.0180019476, -0.0625597686, -0.0103554567, 0.0329613127, -0.0143455109, 0.020150438, -0.0009149433, 0.031520091, 0.0076731802, 0.1543710381, -0.0146390935, 0.0247143116, -0.0380589738, -0.0296518374, -0.063040182, 0.0695523769, 0.0699793994, 0.0312531963, -0.0091077313, 0.0396069549, -0.0593570508, 0.0089609399, -0.0037665307, -0.0046906485, 0.0009624837, 0.0505762659, -0.0119434716, 0.054552976, -0.0602111109, 0.1076647267, -0.0841247439, 0.1214897931, -0.0458255671, -0.0289312247, 0.0839112252, -0.0690719634, -0.0806551278, 0.0572219081, -0.1472183019, 0.173587352, -0.0170277879, 0.0396603309 ]
711.3791
Isaac Shlosman
Amir Zait (Racah Inst., Hebrew U., Jerusalem, Israel), Yehuda Hoffman (Racah Inst., Hebrew U., Jerusalem, Israel) and Isaac Shlosman (UK Lexington)
Dark Matter Halos: Velocity Anisotropy -- Density Slope Relation
7 pages, 5 figures, submitted to the Astrophysical Journal
null
10.1086/589431
null
astro-ph
null
Dark matter (DM) halos formed in CDM cosmologies seem to be characterized by a power law phase-space density profile. The density of the DM halos is often fitted by the NFW profile but a better fit is provided by the Sersic fitting formula. These relations are empirically derived from cosmological simulations of structure formation but have not yet been explained on a first principle basis. Here we solve the Jeans equation under the assumption of a spherical DM halo in dynamical equilibrium, that obeys a power law phase space density and either the NFW-like or the Sersic density profile. We then calculate the velocity anisotropy, beta(r), analytically. Our main result is that for the NFW-like profile the beta - gamma relation is not a linear one (where gamma is the logarithmic derivative of the density rho[r]). The shape of beta(r) depends mostly on the ratio of the gravitational to kinetic energy within the NFW scale radius R_s. For the Sersic profile a linear beta - gamma relation is recovered, and in particular for the Sersic index of n = 6.0 case the linear fit of Hansen & Moore is reproduced. Our main result is that the phase-space density power law, the Sersic density form and the linear beta - gamma dependence constitute a consistent set of relations which obey the spherical Jeans equation and as such provide the framework for the dynamical modeling of DM halos.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 21:00:46 GMT" } ]
2009-11-13T00:00:00
[ [ "Zait", "Amir", "", "Racah Inst., Hebrew U., Jerusalem, Israel" ], [ "Hoffman", "Yehuda", "", "Racah Inst., Hebrew U., Jerusalem, Israel" ], [ "Shlosman", "Isaac", "", "UK Lexington" ] ]
[ 0.0765238851, 0.0632444546, -0.0064128162, 0.0247675609, 0.0389306881, 0.0823993161, 0.0291860756, 0.0328641906, -0.0488186069, 0.0190951452, -0.0679256916, 0.0142825479, -0.1164576933, -0.0334374011, -0.0421788953, 0.1158844829, -0.0213879962, 0.1041336209, 0.0005366405, -0.0005530606, 0.0263916645, 0.0323148593, 0.0184861068, 0.0691198856, -0.0365423039, 0.0241465811, 0.0379992202, -0.0001737178, 0.0631966889, -0.0409130491, 0.0977805182, -0.0618114248, -0.0206117705, -0.0907586664, -0.0628145486, 0.1036559492, 0.0082339607, 0.0623846389, 0.0095416019, -0.0353242271, -0.0443045571, -0.0078518186, 0.0105745783, 0.0729890689, -0.0219253823, -0.0573690273, -0.0007221135, -0.0961564183, 0.0902809873, -0.0508726202, -0.1161710918, 0.0338911973, 0.064581953, 0.0103237983, -0.0373782404, 0.0047230329, 0.0212088674, -0.0306668747, 0.0290666558, -0.0323148593, 0.0139123481, -0.1674736142, -0.0908541977, -0.0278008115, -0.0503949411, -0.0647730231, -0.0149990637, -0.0077622542, 0.0134107871, 0.1277308762, 0.0877970681, -0.0157036372, 0.0203490481, 0.0497739613, -0.0529266298, -0.0700752437, 0.0039438223, 0.0009986438, -0.1242915988, 0.0403637215, 0.0216865446, 0.0320999064, -0.0001720384, -0.0525444895, -0.0505860113, -0.0269171093, 0.0788167343, 0.0188204814, -0.0950577557, 0.0314072743, 0.0650118664, -0.0275142044, -0.0849310011, 0.0179009531, 0.0187249444, -0.1025095209, 0.0620024987, -0.0269887596, 0.2029172629, -0.0264155474, -0.0360168591, 0.0046036136, 0.0767149553, 0.0044304556, 0.1520924121, -0.0473616906, 0.014473618, -0.0145452702, -0.0212327503, -0.0222000461, 0.0685466751, 0.0320760235, 0.0105984621, -0.0195967052, -0.0575123318, 0.0264633149, -0.0744221061, 0.0900421441, -0.0688332841, 0.0349420868, -0.0238241497, -0.0377126113, 0.0848354697, 0.0195847638, 0.0861729607, -0.1548629403, -0.0674957857, -0.049009677, -0.0808229744, 0.0415579155, 0.0525922552, -0.0631966889, 0.0038482868, -0.1010764912, -0.1186550111, 0.0375454277, 0.0884180441, -0.0081145409, 0.1164576933, 0.0705051497, 0.0244451296, 0.0474094599, 0.0927649066, 0.0299981274, 0.0042722253, 0.0637698993, -0.0625279397, -0.0294965655, -0.0407458618, 0.0554105528, -0.0200982671, -0.0834024325, 0.0126823289, -0.0612382144, -0.0112791527, -0.0413668416, 0.1542897224, 0.058181081, -0.0368289091, 0.0223672334, -0.046812363, 0.0160857793, -0.0508726202, -0.0355869494, -0.0227852017, -0.0120673198, -0.0147124566, -0.066683732, -0.0873671547, -0.0504427105, 0.0106939981, 0.0110880816, -0.0727502331, -0.1475067139, 0.080249764, 0.0833069012, 0.0390978754, -0.0993568525, -0.0490574464, 0.0185697004, 0.011523962, 0.0641998127, 0.0774314702, 0.0221522786, -0.0687377453, 0.0663015917, 0.0234658904, 0.0960608795, 0.0168022942, -0.0063351938, -0.0179009531, 0.0829725266, 0.0444717444, -0.0252930056, -0.1396728009, -0.0984970331, 0.0195967052, 0.0600440204, -0.0764761195, 0.1082416475, 0.0676868558, 0.0149274115, 0.0554105528, -0.128877297, -0.1395772696, 0.0165753979, 0.0184861068, -0.0271081794, -0.0434925072, -0.0714605078, 0.0464063361, 0.0210536215, 0.0838323459, -0.0078816731, -0.0976849794, -0.0042423704, -0.1115853861, 0.1016497016, 0.0819216371, 0.1268710643, -0.0516846702, 0.0778136104, 0.026749922, 0.0696453303, -0.002751122, -0.0114343977, 0.1609772146, -0.0702663139, -0.0089086797, 0.0748520121, 0.0635310635, 0.0336523578, -0.0436119251, 0.043205902, -0.0066516548, -0.0602350906, -0.0389306881, 0.0693587288, -0.054885108, -0.0697886348, -0.0461197309, 0.0262244772, -0.0040781689, 0.0018674192, 0.0296398681, 0.0240032785, 0.0016181314, -0.0470512025, 0.0340822674, -0.0221881047, 0.0143900253, 0.0179248359, -0.0689288154, -0.0365661867, -0.0499650314, 0.0309295971 ]
711.3792
Cheng Li
Cheng Li, Guinevere Kauffmann, Timothy Heckman, Y. P. Jing, Simon D. M. White
Interaction-induced star formation in a complete sample of 10^5 nearby star-forming galaxies
v1: 13 pages, 12 figures, submitted for publication in Monthly Notices; v2: 15 pages, 14 figures, accepted for publication, a new analysis (sec. 6 and figs 13 and 14) is done in order to address the effect of rich environments
Mon.Not.Roy.Astron.Soc.385:1903-1914,2008
10.1111/j.1365-2966.2008.13000.x
null
astro-ph
null
We investigate the clustering properties of a complete sample of 10^5 star-forming galaxies drawn from the SDSS DR4. On scales less than 100 kpc, the amplitude of the correlation function exhibits a strong dependence on the specific star formation rate of the galaxy. We interpret this as the signature of enhanced star formation induced by tidal interactions. We then explore how the average star formation rate in a galaxy is enhanced as the projected separation r_p between the galaxy and its companions decreases. We find that the enhancement depends strongly on r_p, but very weakly on the relative luminosity of the companions. The enhancement is also stronger in low mass galaxies than in high mass galaxies. In order to explore whether a tidal interaction is not only sufficient, but also necessary to trigger enhanced star formation in a galaxy, we compute background subtracted neighbour counts for the galaxies in our sample. The average number of close neighbours around galaxies with low to average values of SFR/M* is close to zero. At the highest specific star formation rates, however, more than 40% of the galaxies in our sample have a companion within a projected radius of 100 kpc. Visual inspection of the highest SFR/M* galaxies without companions reveals that more than 50% of these are clear interacting or merging systems. We conclude that tidal interactions are the dominant trigger of enhanced star formation in the most strongly star-forming systems. Finally, we find clear evidence that tidal interactions not only lead to enhanced star formation in galaxies, but also cause structural changes such as an increase in concentration.
[ { "version": "v1", "created": "Sun, 25 Nov 2007 17:27:31 GMT" }, { "version": "v2", "created": "Mon, 21 Jan 2008 13:23:38 GMT" } ]
2009-06-23T00:00:00
[ [ "Li", "Cheng", "" ], [ "Kauffmann", "Guinevere", "" ], [ "Heckman", "Timothy", "" ], [ "Jing", "Y. P.", "" ], [ "White", "Simon D. M.", "" ] ]
[ 0.0170058515, 0.1064462587, 0.0596831851, 0.0539944805, 0.049462799, 0.0500413105, 0.1338291764, 0.0099733109, -0.1028787643, 0.0376032963, -0.0577065982, 0.0309021976, -0.1089531481, -0.005547089, 0.0913085192, 0.0361088067, -0.0293836035, 0.0700481981, 0.0465702377, 0.036229331, 0.0281783696, -0.005040891, 0.0444490276, 0.0336742364, -0.1399035603, -0.0783884153, 0.0033294586, 0.0543801561, 0.0312878713, -0.092513755, 0.0370006822, -0.0306129418, -0.032444898, -0.0311191399, -0.1014324874, 0.2585949898, 0.0281301588, 0.0397486128, -0.1126170605, -0.054524783, -0.005468749, 0.0726997107, -0.0320833251, 0.0445213392, 0.0050439038, -0.0214652158, 0.0409056395, -0.0996005312, -0.0098889442, 0.0174156297, -0.1139669195, -0.027238287, 0.0581886917, -0.0686501265, -0.0089789927, -0.0220678337, -0.0784848332, -0.0632988885, 0.0089669405, -0.0279132184, -0.0608402081, 0.0085330559, 0.0193078481, 0.0757369027, -0.0905371755, 0.0022055781, 0.0305647328, 0.0090513071, -0.0262258891, 0.0757369027, -0.0329028852, -0.0943457112, -0.0479201004, 0.0465702377, 0.0625275373, -0.0655165166, -0.0462327749, -0.004233384, -0.0577065982, 0.0294800214, 0.0984435081, -0.0205130819, -0.0082016168, -0.0179579854, -0.1557162255, -0.0341322236, -0.0046461769, 0.046931807, -0.08306472, 0.0917906165, -0.0107326079, 0.0193681084, -0.0298415925, -0.0471969619, 0.0452926904, -0.0956473649, 0.1088567302, -0.0768939257, 0.1103030071, 0.0144748595, 0.0844627917, 0.0228632875, -0.0601652786, -0.1008539721, 0.126597777, -0.0392906256, 0.0850895122, 0.0010447871, -0.0105337445, 0.0709159672, 0.0954545289, 0.0391942076, -0.0476790555, 0.0506198257, -0.0961294547, -0.0229114965, -0.0451962724, -0.0139325038, -0.1294903308, 0.0097262375, 0.0750619695, -0.0661432371, 0.0191873237, 0.0677341446, 0.0776652768, -0.1134848222, 0.0883677527, -0.0827754661, -0.0788222998, -0.0218147337, 0.0518732667, 0.0842699558, 0.0420626625, 0.0018048378, -0.0741459876, -0.0078882556, 0.0119679729, -0.0308057796, -0.0393870436, 0.0449070148, -0.0429786406, -0.076652877, 0.1107851043, 0.111556448, 0.0327100493, -0.0016767817, -0.0384228565, 0.0357231349, -0.0296487547, -0.0632506758, -0.0159331933, -0.0537534319, 0.0095876362, -0.0681680292, 0.083161138, -0.0959366187, 0.0001354947, 0.0316253379, 0.0086294748, -0.0471728556, -0.0492217541, -0.0210674889, -0.0507162437, 0.0474862158, -0.014752063, -0.0062310593, 0.0427134894, 0.0756404772, -0.1692148447, -0.0352410413, 0.0432437919, -0.035168726, -0.0538016409, -0.0208987556, 0.0740013644, 0.0516322218, -0.0756886899, -0.0647933781, 0.0019434397, 0.0164514426, 0.014197656, 0.0747245029, -0.0101842266, -0.0883677527, -0.0191873237, 0.0440151431, -0.0116787171, 0.0782919973, 0.0394111499, -0.0718801543, -0.0444249213, -0.0101360176, -0.0171143208, 0.063925609, -0.0051312833, 0.0118173184, 0.0516804308, 0.0432196893, -0.0344455838, 0.0656129345, 0.0612258837, 0.0053482256, 0.0122512029, -0.0842699558, -0.1188842729, -0.1310330331, 0.0526446179, 0.1223553494, -0.0364462733, 0.0224173516, 0.0816184431, -0.0435330495, 0.0353374593, 0.0269249249, -0.1107851043, 0.0079846745, -0.0615633503, 0.0083341924, 0.1094352379, 0.0653236806, 0.0042394102, 0.0634917244, 0.0831129327, 0.0634917244, 0.0716873109, 0.0971418545, 0.0062370854, -0.0960330367, -0.0031275819, 0.0071590897, 0.0170540605, 0.0489083938, 0.0041339523, -0.0712052211, -0.0063033733, -0.0439428277, -0.0618526042, 0.0821005329, -0.0131973112, -0.0631060451, -0.027238287, 0.0971900597, 0.0660950243, 0.0128960032, -0.068023406, 0.0624793246, -0.0428099073, 0.0261535756, 0.021621896, -0.0259125289, 0.0877892375, -0.0207902845, -0.0170902163, -0.0058393585, -0.0422072932, -0.0253822263 ]
711.3793
Sudeep Das
Sudeep Das and Paul Bode
A Large Sky Simulation of the Gravitational Lensing of the Cosmic Microwave Background
14 pages, 12 figures, replaced with version accepted for publication by the APJ
Astrophys. J. 682 (2008) 1
10.1086/589638
null
astro-ph
null
Large scale structure deflects cosmic microwave background (CMB) photons. Since large angular scales in the large scale structure contribute significantly to the gravitational lensing effect, a realistic simulation of CMB lensing requires a sufficiently large sky area. We describe simulations that include these effects, and present both effective and multiple plane ray-tracing versions of the algorithm, which employs spherical harmonic space and does not use the flat sky approximation. We simulate lensed CMB maps with an angular resolution of ~0.9 arcmin. The angular power spectrum of the simulated sky agrees well with analytical predictions. Maps generated in this manner are a useful tool for the analysis and interpretation of upcoming CMB experiments such as PLANCK and ACT.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 21:05:25 GMT" }, { "version": "v2", "created": "Wed, 28 Nov 2007 20:28:24 GMT" }, { "version": "v3", "created": "Fri, 25 Apr 2008 19:02:23 GMT" } ]
2009-11-13T00:00:00
[ [ "Das", "Sudeep", "" ], [ "Bode", "Paul", "" ] ]
[ 0.019828409, 0.0465384424, 0.0055432068, -0.0170757603, -0.0923304036, -0.0117862402, -0.03919027, 0.0044963835, -0.1004950479, 0.0137749128, 0.0380238928, 0.0023021367, -0.0657836646, -0.0360177234, 0.037044134, 0.077680707, -0.0511806235, 0.0374407023, 0.0546797551, 0.039423544, 0.0337316245, -0.028156342, 0.0027234904, 0.0895777568, -0.0606516041, -0.125315547, -0.017647285, 0.0357377939, 0.0682563856, 0.0216362942, -0.0278297551, -0.0516938306, -0.1617065072, -0.0836992189, -0.0840724558, 0.0708224103, -0.0382571667, 0.0510406606, -0.0183354467, -0.01688914, 0.0614447407, -0.0138798868, -0.0426660702, -0.0491744541, -0.0373473912, -0.0358777568, -0.0741815791, -0.0033591657, -0.0509940051, -0.0668100789, -0.0406365767, 0.0846789703, -0.0894377902, -0.1103859246, -0.1109457836, -0.0106723495, -0.0540732406, 0.0518804491, -0.0104040829, -0.0069341115, 0.0011882466, -0.031072285, -0.0062692766, 0.0279230662, -0.1069334447, -0.0062167896, 0.0510406606, 0.0140198516, 0.0299059078, 0.0399834029, -0.0280630309, -0.0299525615, -0.0524403118, -0.0118212309, 0.0450688079, -0.0274098609, 0.0554262362, 0.096949257, 0.0672766268, 0.0204232614, 0.0105498806, -0.0497809723, 0.0193152037, -0.008333764, 0.0069632707, -0.0854721069, 0.0447422229, 0.0489878356, -0.0786138102, 0.0578056462, 0.1384722739, -0.0155128147, -0.0562660284, 0.0206332095, 0.0356211551, 0.0493144207, 0.0064150738, -0.0156877711, 0.1656255424, 0.0823462158, 0.0686296225, 0.0311422665, 0.0207265206, -0.0460952185, 0.1297944337, 0.0025354121, 0.0964827091, -0.0398667678, 0.0461185463, 0.053933274, -0.0390503034, 0.0310023017, 0.0038898673, -0.0048433808, -0.0509940051, -0.0289261509, 0.0192102306, 0.0699826255, -0.1450973004, 0.0191752389, 0.0131683964, 0.0616313629, 0.0819263235, -0.0565459579, 0.1111324057, -0.0340582095, 0.0375806689, -0.0750213712, -0.0294393562, 0.1022679359, 0.0124102514, -0.1051605567, 0.0042077051, -0.040076714, -0.1185039058, 0.092190437, -0.0269433092, 0.0778206736, 0.0561260618, -0.009750912, 0.0902775824, 0.0900909603, 0.0968559459, 0.0244939178, 0.081972979, 0.0918638557, -0.0345480889, 0.0426660702, -0.0183471106, 0.0168424845, -0.0203999337, -0.030978974, -0.0573390946, -0.0634975657, 0.0074648131, -0.1004950479, 0.0611648113, 0.0594852269, 0.0139615331, -0.0464917868, 0.0330084711, 0.0138448952, -0.0082812766, 0.0725953057, -0.0363209806, 0.042129539, -0.050574109, 0.0599517785, -0.1259687245, -0.130167678, -0.0412430912, -0.0163059514, -0.0349213295, -0.1079598591, 0.053933274, 0.0857986957, 0.0444156379, -0.1497628093, 0.0030850673, -0.0672299713, 0.0130867502, 0.0027103687, 0.0892978236, -0.0080013461, -0.0334283672, 0.0881314501, -0.0244939178, 0.0481013879, -0.0164342523, -0.0388636813, -0.028156342, 0.0733884424, 0.0429693311, 0.1345532537, -0.0934967846, -0.074741438, 0.0334283672, 0.0939166769, -0.0129701123, 0.0446489118, 0.1003084257, 0.0018968206, 0.0619112924, -0.0625178069, -0.0229543, -0.1259687245, 0.1347398758, 0.0798268467, -0.0672299713, 0.0359477401, 0.0519271046, -0.0578989573, 0.1122521237, -0.0197350997, -0.1134651601, -0.0876182392, -0.0986288413, -0.0901376158, 0.0671366602, 0.050574109, -0.0306290612, 0.0655503869, 0.1006816626, 0.0741349235, 0.0070215897, 0.0370208062, 0.1257821023, -0.0326818861, 0.0794536024, -0.0053682504, 0.0586920939, 0.0093660075, -0.004219369, 0.000458532, -0.0231642481, -0.0676032156, 0.0285529103, 0.0033154266, -0.0149179623, -0.0875715911, -0.0119437007, 0.032588575, -0.0853787959, 0.0000042999, -0.061724674, 0.0523936562, -0.036484275, -0.0331950895, 0.0756745413, -0.0562193729, 0.0978823602, 0.0615380518, -0.0748814046, -0.0636375323, 0.0053944937, 0.0884113759 ]
711.3794
Mircea Mustata
Mircea Mustata
Bernstein-Sato polynomials in positive characteristic
26 pages; v.2: new section added, treating the decomposition of an arbitrary D-module under the Euler operators; v.3: final version, to appear in Journal of Algebra
null
null
null
math.AG math.AC
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
In characteristic zero, the Bernstein-Sato polynomial of a hypersurface can be described as the minimal polynomial of the action of an Euler operator on a suitable D-module. We consider the analogous D-module in positive characteristic, and use it to define a sequence of Bernstein-Sato polynomials (corresponding to the fact that we need to consider also divided powers Euler operators). We show that the information contained in these polynomials is equivalent to that given by the F-jumping exponents of the hypersurface, in the sense of Hara and Yoshida.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 21:16:58 GMT" }, { "version": "v2", "created": "Thu, 12 Jun 2008 07:23:47 GMT" }, { "version": "v3", "created": "Sun, 17 Aug 2008 20:05:43 GMT" } ]
2008-08-17T00:00:00
[ [ "Mustata", "Mircea", "" ] ]
[ -0.0587666668, -0.0623386614, -0.0261049252, 0.123307243, 0.0996244252, -0.0288450867, -0.0717334971, 0.0413715355, 0.0012072305, -0.0304108933, 0.0196704417, -0.0682104379, -0.0367475152, -0.0753054917, 0.0417140573, 0.1366165876, -0.0008731205, -0.0886148438, 0.0811283365, 0.0686997473, 0.025468817, -0.0192667563, -0.014642735, 0.0201352891, 0.0732014403, -0.0116334511, 0.0245758183, 0.0145326396, 0.1194905862, -0.1014838144, -0.0150219537, -0.036258202, -0.0024802126, -0.087244764, -0.0681615025, 0.0746693835, -0.0132359555, 0.025468817, -0.0161229111, 0.0543139055, -0.0428884104, -0.008826009, -0.112346597, 0.0019297339, 0.0300439075, 0.0609196499, -0.043622382, -0.0599410199, -0.0017217753, 0.0939483717, -0.0246981476, 0.1049090177, 0.0625343844, 0.0095660975, -0.0579837635, 0.0390228294, -0.0272548143, 0.0927740186, -0.0000618333, -0.0756480172, 0.1154782102, -0.128200382, -0.1245794594, -0.0072724358, -0.0877340809, -0.0238173809, -0.0686508194, 0.0404418409, 0.0350104496, 0.0302640982, -0.0317565091, 0.0103918156, 0.1059855074, 0.0309246741, 0.1202734932, 0.0048319804, 0.1015816778, 0.0821069628, 0.0282579102, 0.0141167222, 0.0923825651, 0.1683241725, -0.0288940184, 0.0449924655, -0.0112909311, -0.0449190661, 0.0307289474, -0.0131136272, -0.0696294457, 0.022141479, 0.0010290894, -0.0236950517, -0.0507419072, 0.0258358028, 0.1132273674, -0.038117595, 0.0286982935, -0.0061439546, -0.0381665267, -0.0086730989, -0.0943398252, -0.0036301017, 0.0820580348, -0.0007140933, 0.0917953923, 0.0529927537, -0.0477570891, -0.0236950517, -0.0020795865, 0.069727309, -0.0455307104, -0.1187076867, -0.1007009149, -0.0355242305, 0.0724185407, -0.0014335384, -0.1027560383, -0.0259092003, -0.1366165876, 0.0656170696, 0.0049696001, -0.07623519, -0.0691890642, -0.0017018968, -0.0331755206, -0.0556839854, 0.0007182983, -0.103049621, 0.0067831217, -0.0235482585, 0.0355976261, -0.0169792119, -0.0503993891, -0.0858257562, 0.0038319437, 0.0463380776, 0.0631704926, -0.0129423672, 0.1325063556, 0.000937343, 0.0208814945, 0.0427416191, 0.1099000275, -0.0078045656, -0.0896424055, -0.0483442694, -0.0756969452, 0.0298971124, -0.0274750069, 0.0635619462, 0.0863150731, -0.0238173809, 0.090816766, -0.0505951159, 0.0272548143, -0.0270835552, 0.1228179261, -0.0605281964, -0.0641980544, -0.0325149447, 0.0056454656, 0.0905721039, -0.037946336, -0.047243312, 0.1106829271, 0.0320990272, -0.0859725475, 0.0401727147, -0.0477570891, -0.1907347739, 0.0486378558, -0.0895934775, -0.0204288792, -0.0160862133, 0.0018792733, 0.0419831797, -0.1353443712, -0.1138145402, -0.0391940884, -0.0861682743, 0.0022722541, 0.0039542723, -0.0053549348, -0.0054589142, -0.0242944621, -0.0131625589, 0.0570051335, 0.0708037987, 0.0783881769, 0.0087893112, -0.0883212611, 0.0248938724, 0.0721738786, 0.1222307533, 0.08151979, -0.1264388561, 0.0554393269, 0.0422523022, 0.0203677136, 0.1037346646, 0.0251018312, -0.0960034952, 0.0540692471, -0.0146182692, -0.0572008602, -0.0689444095, 0.0240987372, 0.0237439834, -0.0586688034, 0.0370166376, -0.0173828956, 0.0008371865, 0.0342275463, -0.0038044199, -0.0690422729, 0.0647362992, 0.0173584297, 0.0354263671, 0.0011024866, 0.0229733139, -0.0478060208, 0.0641980544, 0.0114316093, -0.0156213641, 0.0512801558, 0.1342678815, 0.0553414635, 0.0301907025, -0.0635130182, 0.0223372038, -0.0018379875, 0.008489606, -0.0728589222, -0.0120616015, -0.0475613661, 0.008819893, -0.0350593813, -0.0217010956, -0.0386313759, -0.1070620045, -0.0162819382, 0.0196215101, 0.0406130999, 0.0395610742, 0.0440872312, 0.0078963116, -0.0110340407, 0.0106425891, -0.0616046898, -0.0910614207, -0.1154782102, 0.0824494883, 0.0242577642, 0.0327106714, -0.1198820397, -0.0253954194 ]
711.3795
Chi-Sing Lam
C.S. Lam
Horizontal Symmetry
Based on a talk given at the International Conference on Flavor Physics, Beijing, China, September, 2007. To appear in the conference proceedings
Int.J.Mod.Phys.A23:3371-3375,2008
10.1142/S0217751X08042146
null
hep-ph
null
The relation between fermion mixing and horizontal symmetry is discussed.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 22:04:02 GMT" } ]
2008-11-26T00:00:00
[ [ "Lam", "C. S.", "" ] ]
[ -0.0142488377, -0.111183539, 0.0916838124, 0.0859692395, 0.0863702595, 0.0691262856, 0.0093425754, -0.0230588038, -0.1375507861, 0.0201639216, -0.0731365159, -0.1156950444, 0.0275452454, 0.0699283332, 0.0246252995, 0.0070429607, -0.0089164888, 0.080304794, 0.0468444638, 0.0617574938, -0.0202892423, 0.0088224988, 0.0379968993, 0.0657677203, -0.0208281167, 0.0092109898, 0.0458168425, -0.1031630859, 0.0351897404, 0.0349391028, 0.1203068048, -0.0482480414, 0.0362173617, -0.0473457426, -0.0832122043, 0.0930372626, 0.0399268195, 0.0494761728, -0.0562935583, 0.0308035556, -0.1262218952, -0.0412301458, -0.1003559306, 0.0298260618, 0.0226201862, 0.0234598275, 0.027770821, -0.1390546113, 0.0050911084, -0.0307534281, -0.0101696849, -0.0217053536, 0.1103814915, -0.0563938171, -0.0580981635, 0.0291744005, -0.0295002311, 0.0479472764, 0.0380470268, -0.068223983, 0.0341370553, -0.0777482763, 0.0393252857, 0.0433104485, -0.0481477864, -0.0172815714, -0.1122863516, -0.0508797541, 0.0993032455, -0.0167176332, -0.0376209393, -0.0186851509, 0.0763446912, 0.0782495514, -0.0170810595, 0.0099441092, 0.0114228809, -0.0193994716, 0.0873728171, 0.0970976204, 0.0337360352, 0.0101320893, 0.033861354, -0.0419068709, -0.0109717296, 0.0317058563, 0.0347636528, 0.0384480506, -0.073838301, 0.007845006, 0.1209083423, 0.0343876965, -0.0641135052, -0.0050723106, 0.1271241903, -0.1625144482, 0.0800541565, -0.0854178295, -0.018772874, 0.0099127796, -0.0180460215, -0.0127450023, -0.0077886125, 0.0176199339, 0.0465938225, -0.0419820622, 0.0172941033, -0.0423830859, -0.015765205, 0.0551406182, -0.0082397629, -0.0655672103, -0.0405784845, 0.0063443044, 0.0290490817, -0.0417063609, 0.0113351569, 0.0130207054, -0.0910321474, 0.1141912118, -0.0045334361, -0.0909820199, 0.0181086808, -0.0812070966, 0.0067359279, -0.0904807448, 0.0020771723, -0.0531355068, -0.0958444253, 0.0071870782, 0.1244172901, 0.0013362201, -0.0957942978, 0.0037971835, -0.0207779873, 0.0080580497, 0.1032633409, -0.0359165929, 0.0441626236, 0.0456163287, 0.0803549215, -0.0315805376, 0.0934382826, -0.0114354128, 0.0833625942, 0.1160960644, -0.0210912861, 0.0118552335, -0.0492756628, 0.0607048087, -0.0260163471, -0.0971978754, 0.0544388294, 0.0413554646, -0.0007652327, -0.0419569984, 0.0965963379, -0.0022040582, 0.052634228, 0.0298511256, -0.0345130153, 0.0172565077, 0.0638127327, -0.0256153233, 0.0166048463, 0.0047652773, -0.0947416127, 0.0181588084, 0.0077071548, -0.1186024621, -0.0226703137, -0.0678730905, 0.0196125153, -0.0498020053, 0.0154895009, 0.046167735, -0.0448393486, -0.1173993945, -0.0143114971, 0.0368439592, 0.1319364607, 0.0913329199, 0.0485488102, -0.0828111842, -0.0470449738, 0.0312045775, 0.0242618732, 0.0243245326, -0.0084277419, 0.0533360168, -0.0656173378, 0.0600531474, 0.1013584808, -0.0143992212, 0.0027883609, -0.0414807834, 0.0762945637, 0.097849533, 0.0542383194, -0.0197628997, -0.0383728594, 0.0219434593, 0.0150258187, -0.0254022814, -0.1256203502, 0.0110155921, 0.0276956297, -0.0500526428, 0.0176825933, 0.0068111196, -0.0638628602, 0.0950925052, 0.0635620952, 0.051782053, -0.0628603026, 0.0230713356, -0.0699283332, 0.0845656618, -0.0352649316, 0.0468695275, -0.086219877, 0.0013377867, 0.0613063425, 0.0487493202, -0.0075755692, 0.0102511421, 0.1032633409, -0.0766454637, -0.0754925236, -0.0030985267, 0.116998367, 0.0044394466, -0.0165045895, -0.0763446912, -0.0465938225, -0.0555917695, -0.0231841244, -0.1064715236, -0.1138904393, -0.0421575084, -0.052433718, 0.0697779506, 0.1156950444, 0.0446639024, -0.0160409082, -0.0017936366, -0.0041418122, -0.0651661828, 0.0977994055, -0.0987518355, -0.0807058141, 0.159807533, -0.135545671, 0.0051349699, -0.1291293055, 0.0507043041 ]
711.3796
Belen Paredes
Belen Paredes and Immanuel Bloch
Minimum instances of topological matter in an optical plaquette
8 pages, 11 figures
null
10.1103/PhysRevA.77.023603
null
cond-mat.other
null
We propose experimental schemes to create and probe minimum forms of different topologically ordered states in a plaquette of an optical lattice: Resonating Valence Bond, Laughlin and string-net condensed states. We show how to create anyonic excitations on top of these liquids and detect their fractional statistics. In addition, we propose a way to design a plaquette ring-exchange interaction, the building block Hamiltonian of a lattice topological theory. Our preparation and detection schemes combine different techniques already demonstrated in experiments with atoms in optical superlattices.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 22:35:31 GMT" } ]
2009-11-13T00:00:00
[ [ "Paredes", "Belen", "" ], [ "Bloch", "Immanuel", "" ] ]
[ -0.0319125466, 0.0206909943, -0.094159402, -0.0278198235, -0.0198483746, -0.0056776516, 0.0104524968, 0.0022787512, -0.106303826, -0.0546766557, 0.0816939846, 0.0250913408, -0.0817474797, -0.0287560672, 0.1383501291, 0.0122647975, 0.0022486576, 0.0142442845, 0.0820684806, 0.066072084, -0.0332767889, -0.104217343, -0.0109808054, -0.0719570443, -0.0098105008, -0.0844224691, 0.0851179585, -0.0368880183, 0.0880604461, 0.094373405, 0.0974763855, -0.062487606, -0.0359785222, -0.0004380285, -0.0283280704, 0.0879534408, -0.0005132624, -0.0285955686, -0.0776815116, 0.0146589074, -0.0167587698, 0.0119371116, -0.0116696134, 0.026094459, 0.1096743047, 0.0337047875, -0.0457957089, 0.0937314034, -0.0380115099, 0.0080650738, -0.014725782, 0.1103162989, 0.0330895409, 0.0031280583, -0.0587961264, -0.0030661994, -0.0252117161, -0.001862457, 0.1061968282, 0.0109540559, 0.0033704787, -0.0178421363, 0.0377172604, 0.1254032105, -0.081265986, 0.0380917601, -0.1389921159, -0.005684339, 0.0796609968, 0.1001513675, -0.038519755, -0.0333302878, -0.03009356, 0.0397769995, -0.0040492555, -0.0587426275, -0.0508246794, 0.0903074294, 0.0020079091, -0.0040525994, -0.0155951511, -0.0528041646, 0.1453050822, -0.0176147632, -0.0711545497, -0.0341060348, -0.0247435942, 0.0916449204, -0.1081228182, -0.0690145642, 0.0632366017, -0.0226437319, -0.0436557233, 0.0090949424, 0.0477751978, -0.0391885005, 0.1657419503, 0.0168657675, -0.0291573163, 0.0859204531, 0.0074966401, -0.0479624458, -0.0151136545, -0.1261522025, 0.1409181058, 0.0892374367, 0.0526169166, 0.0212794896, -0.0666070804, -0.0143245347, 0.0360855199, -0.0167855192, -0.0728130415, 0.0650020912, -0.0009429315, -0.0243423469, -0.0666605756, -0.0175746381, -0.0039623189, -0.0108069312, -0.0418634862, 0.014311159, 0.0968878865, -0.028943317, -0.0008601742, -0.1323581636, -0.0021750957, -0.1550420225, 0.0557466485, 0.0204636212, 0.0718500465, 0.03948275, 0.0155015271, -0.0964598879, -0.0083392598, -0.0129469177, 0.0677305683, -0.004784876, -0.003268495, -0.1016493589, 0.0534729101, -0.0403922461, 0.0981718823, 0.0850109607, 0.0119371116, 0.0758625194, 0.0061223675, 0.0729200393, 0.0745250285, -0.0027936855, -0.0164377708, -0.0344805308, 0.0813194886, 0.0271109529, -0.0155015271, -0.2379664928, 0.0067643635, 0.1158802658, -0.0013533742, -0.0208514929, 0.1098883078, 0.0317520499, 0.0111078676, 0.0184707586, 0.0665000826, 0.0268167052, -0.078591004, 0.0724920407, -0.0428799801, 0.0058247754, 0.0539811589, -0.0359785222, -0.1003653631, 0.0386000052, 0.0383860059, 0.0466517061, -0.1230492219, -0.050289683, -0.044217471, 0.0218412373, 0.0027552326, -0.0083459476, 0.0054636528, -0.0678910688, -0.0553186499, 0.0195675008, -0.0487114415, 0.0296655633, -0.0205304958, 0.0067911134, -0.1908867955, 0.0266829561, -0.0074632028, 0.1046988368, -0.0035844774, -0.0774140134, 0.0423717313, 0.106678322, 0.0383592583, -0.0774675086, -0.1057688296, 0.0087806322, 0.0298795607, -0.0209049936, -0.0367007665, -0.017160017, 0.0601336211, -0.0439232215, 0.0228042305, -0.03948275, -0.0063932096, 0.0251314659, 0.0660185814, -0.0207444932, -0.0930894092, 0.0060722115, -0.0757555217, 0.0472937003, 0.03948275, 0.1440210938, -0.0958178937, -0.0057679322, 0.0318323001, 0.0321800448, 0.0387337543, 0.0763440207, -0.0497279353, -0.0095965015, 0.0376637615, -0.0038185383, -0.0160231479, -0.1067318246, -0.0534729101, 0.0390012525, -0.045367714, 0.0395095013, -0.0837804675, -0.0020196121, -0.0169192683, -0.069335565, -0.0395362489, -0.0742575303, -0.0724920407, 0.0222558584, 0.091698423, 0.0380650088, -0.0790190026, 0.0054937466, 0.1342841536, -0.0045641898, -0.0111212423, -0.0106531205, -0.0612571128, -0.0322870463, -0.0394024998, 0.008098511 ]
711.3797
Dong Wang
Dong Wang
A PDE for the multi-time joint probability of the Airy process
21 pages
null
null
null
math.PR math-ph math.MP
null
This paper gives a PDE for multi-time joint probability of the Airy process, which generalizes Adler and van Moerbeke's result on the 2-time case. As an intermediate step, the PDE for the multi-time joint probability of the Dyson Brownian motion is also given.
[ { "version": "v1", "created": "Mon, 26 Nov 2007 20:39:13 GMT" } ]
2007-11-27T00:00:00
[ [ "Wang", "Dong", "" ] ]
[ 0.0461422279, -0.0189770218, 0.0873406455, 0.0346581712, -0.0397049785, 0.0565448292, 0.0134409843, 0.052218996, -0.0107695246, 0.0032990922, 0.0005495805, 0.0210884418, 0.0079950681, 0.0495925955, -0.0047474741, 0.0161575042, 0.046863202, 0.0847142488, 0.0868771672, -0.0095464466, -0.1337918639, -0.0809548944, -0.0070809782, 0.0132607408, 0.0628275871, -0.1256551743, 0.0421768837, -0.0138400942, 0.0501590744, -0.0430780984, 0.0306413248, -0.0354048908, -0.0418678932, -0.0136469761, -0.0438763164, 0.1429585218, -0.0316712856, 0.1104117632, -0.0978462473, -0.0294568706, 0.0914089903, -0.0411211737, -0.1066009104, 0.0617461316, -0.0076796426, 0.1244192272, -0.0246933028, 0.0478159152, 0.065968968, 0.0544334128, -0.0417133979, 0.0754446089, 0.03311323, -0.0045736684, -0.0211785622, 0.0066046217, 0.026469985, 0.126376152, 0.0274226982, -0.1164885312, 0.0917179808, -0.085795708, -0.01159993, 0.0207923278, -0.144709453, -0.0727667063, -0.061076656, 0.0721487328, 0.0176638216, 0.0397822224, -0.0153850345, 0.0093983896, 0.0526309796, 0.0211399384, 0.0402714536, 0.0068685492, -0.0822423473, -0.0207923278, -0.0382887796, 0.109587796, 0.0924389511, 0.0638060495, -0.0977947488, -0.0104219122, -0.0061958563, -0.1015541032, 0.0121857198, -0.0140975844, -0.0651964992, -0.0256717652, 0.048253648, 0.0538154356, -0.0982582271, -0.0293023754, 0.1010906249, 0.0852807313, 0.0287101492, -0.0702948049, 0.0498758368, -0.0877011344, -0.0952198431, 0.0211141892, -0.0027615814, 0.0068556746, 0.0273711998, -0.0154236583, -0.0460134856, 0.0072869705, -0.0349414088, 0.028092172, 0.0193117596, -0.0011136448, 0.0206507072, 0.162424773, 0.0451895148, 0.012971065, -0.0185521636, 0.0580897704, 0.0561328456, -0.0056325966, -0.0841992721, -0.021976782, 0.0999061689, 0.0040973118, 0.0487428792, 0.0851262361, -0.0861561969, -0.1939415634, -0.0639090464, 0.0310790576, 0.0987217128, -0.0594287217, -0.0142263295, -0.0656084865, -0.0249379184, -0.1399716288, 0.0935719088, 0.1229772791, 0.0450865217, -0.0181916766, 0.1625277698, 0.044417046, 0.0469661988, 0.0467087068, 0.0082654329, 0.0647330135, -0.0127650732, -0.0154494075, 0.012591267, -0.0261481218, -0.0767320544, -0.0789464712, 0.0357653797, -0.0014757402, 0.0775045231, -0.015269164, 0.0719942376, 0.0517040156, -0.0090958383, -0.0355336368, -0.0733331889, 0.0625186041, -0.0970737785, -0.0597377084, 0.0642695352, 0.0589137413, -0.0905335248, -0.0069200471, 0.0313365459, -0.0997516736, -0.0442368016, -0.054072924, -0.0380312912, 0.033911448, 0.037284568, -0.0621581152, -0.0814183727, -0.0666384399, -0.1029960513, -0.1131926551, 0.0298173558, 0.0990307033, 0.072045736, -0.1096907929, 0.0396792293, 0.0190285202, 0.1281270832, 0.0211141892, 0.0086194817, 0.034632422, 0.0125526432, 0.121226348, 0.0098168105, 0.0437990688, 0.0015698851, -0.0344521776, 0.0411726721, -0.0241139494, -0.0845082551, 0.022607632, 0.0603041872, -0.0662779585, -0.0309760608, -0.019762367, -0.0179084372, 0.0151404189, 0.0059737707, 0.0142263295, -0.0121470969, -0.0490261205, 0.052218996, -0.0721487328, 0.1245222241, 0.0341431908, -0.0749811232, -0.0767835528, 0.0311048068, 0.0132092433, 0.0208309516, 0.0406834409, -0.1099997833, 0.0533519536, 0.0472236872, 0.1404866129, -0.0151532935, 0.0100034913, 0.0664324537, -0.0930569321, 0.0295856148, -0.0498500876, 0.0161446314, 0.0219252836, -0.0870316625, -0.0691618472, 0.0563388392, 0.0009189179, 0.0278346818, -0.0449577756, -0.0693678409, -0.0818818584, -0.0828088224, 0.0657114759, 0.0266759768, 0.0822938457, 0.0146383131, -0.0212429352, -0.0373103172, 0.0645785257, 0.0711702704, -0.0356623828, 0.034503676, -0.0290448852, -0.0124753965, 0.0197108686, -0.016723983, 0.0032298916 ]
711.3798
Eric Cavalcanti
E. G. Cavalcanti, P. D. Drummond, H. A. Bachor and M. D. Reid
Spin entanglement, decoherence and Bohm's EPR paradox
4 pages 3 figures
Optics Express, Vol. 17, Issue 21, pp. 18693-18702 (2009)
10.1364/OE.17.018693
null
quant-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We obtain criteria for entanglement and the EPR paradox for spin-entangled particles and analyse the effects of decoherence caused by absorption and state purity errors. For a two qubit photonic state, entanglement can occur for all transmission efficiencies. In this case, the state preparation purity must be above a threshold value. However, Bohm's spin EPR paradox can be achieved only above a critical level of loss. We calculate a required efficiency of 58%, which appears achievable with current quantum optical technologies. For a macroscopic number of particles prepared in a correlated state, spin entanglement and the EPR paradox can be demonstrated using our criteria for efficiencies {\eta} > 1/3 and {\eta} > 2/3 respectively. This indicates a surprising insensitivity to loss decoherence, in a macroscopic system of ultra-cold atoms or photons.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 23:26:42 GMT" }, { "version": "v2", "created": "Mon, 6 Sep 2010 06:30:08 GMT" } ]
2010-09-17T00:00:00
[ [ "Cavalcanti", "E. G.", "" ], [ "Drummond", "P. D.", "" ], [ "Bachor", "H. A.", "" ], [ "Reid", "M. D.", "" ] ]
[ 0.0556397885, 0.0684640184, -0.0605957657, 0.027334515, 0.0091455672, 0.0773541257, 0.0598804727, 0.0213055946, -0.0005053373, -0.0450636297, 0.1291619688, 0.0308599025, -0.0534428097, 0.0581944175, 0.0623840056, 0.0106464103, -0.0259039234, 0.0272067841, 0.0804707706, 0.1158779114, -0.0753615126, -0.0861931369, -0.040950682, 0.0187637396, -0.0688216686, -0.0168477688, 0.1131189093, 0.0842005238, 0.0817991793, -0.0517312102, 0.062435098, 0.0014162217, 0.0542602912, -0.101316534, -0.1069878042, 0.1504164785, -0.0702522621, -0.0568149164, -0.0950832367, -0.0725514218, -0.0240773652, -0.0433775783, -0.0867040604, 0.0515779331, 0.115162611, -0.0030607632, -0.0235153474, -0.0613621548, 0.0428155586, -0.0305022541, -0.0662159473, 0.0570703819, 0.0046206829, -0.0232598837, -0.0909447446, -0.011202042, -0.0342064649, 0.0126837259, -0.0948277786, -0.0716317594, 0.0857333019, -0.0090625416, -0.0124857426, 0.103973344, -0.0963605568, 0.033031337, -0.0014210116, 0.0451147221, 0.030323429, 0.0313197337, -0.0102248974, 0.1023383811, 0.0155832283, -0.0127986846, -0.008519683, 0.0028228634, 0.041078411, 0.0150723029, 0.0202198774, 0.0714784786, 0.0048346329, -0.0711719245, 0.0640189648, -0.0817480832, -0.074135296, -0.0306555312, 0.0044131191, -0.0276155248, -0.0626905635, -0.0383194126, -0.0036371511, 0.0500962473, -0.0757191628, -0.0635591373, 0.0292504858, -0.0422024466, 0.1455115825, -0.0046845484, -0.0489466637, 0.1250745654, -0.0633547679, 0.0037521094, 0.0100333001, -0.034487471, 0.1046375483, -0.0335167162, -0.0683618337, 0.0052944659, -0.0354326852, 0.0233237501, 0.0742374808, -0.0528807901, -0.0597271919, 0.0182017218, 0.0056361472, -0.1685032398, -0.0186360087, -0.0099758208, -0.0615665242, 0.117104128, -0.0371698327, -0.0313708261, 0.0352283157, -0.0109210331, 0.0241284575, -0.0322138555, 0.0086601879, -0.1759627461, 0.0531873479, 0.0521654971, 0.1091336906, 0.0514502004, 0.1097467989, -0.060493581, 0.0061566527, 0.0004714086, 0.0403886624, 0.0636102259, 0.0188914705, -0.0004825851, 0.0668801516, -0.0028084938, 0.0990173668, 0.0264914893, 0.1023383811, 0.0592673607, -0.0016229869, -0.0909958333, 0.0721937791, -0.0351516753, -0.0876237303, -0.1110752076, -0.1083162129, 0.0816969946, 0.037067648, -0.0629971176, 0.0013715157, 0.0921709612, 0.0047484143, -0.1037689745, 0.0429432914, 0.0693836883, -0.0569171049, -0.0940102935, 0.0847114548, 0.0343086496, -0.0885944888, 0.1216002777, -0.0655006543, -0.0653473735, -0.0249842573, -0.0139227202, -0.0547712147, 0.0308854487, 0.0801642165, 0.0054253903, 0.0058628703, -0.111279577, -0.0020628618, -0.0439651422, -0.042279087, 0.0043492536, 0.129264161, -0.0355859622, -0.0511691906, 0.0204497948, -0.0126198605, -0.0128753232, -0.0137694431, -0.035126131, -0.0093243904, 0.0187254213, 0.0669823363, -0.044195056, -0.0559463464, -0.1067834347, -0.0094712814, 0.1141407639, -0.056610547, -0.0728068873, 0.0001132618, -0.005747912, 0.1067834347, -0.0101801911, -0.005904383, -0.0521910414, 0.1353952587, -0.1491902471, -0.0707120895, 0.0858865827, 0.0526764207, 0.0366844535, 0.0515268408, 0.0196195394, -0.0943168551, -0.0718872175, -0.0323926769, -0.0064440481, -0.0350750387, 0.1015209034, -0.1435700655, 0.0567638241, 0.0698946118, 0.0866529718, -0.0156726409, -0.0053615249, 0.0856311172, -0.0136161651, 0.0300935134, -0.0170649122, -0.0418448001, -0.0052242135, 0.016298525, 0.0469285101, 0.0114702778, 0.0076447232, -0.0055179955, -0.0231066067, -0.0589097142, -0.0489977561, 0.0602381192, 0.0451658145, -0.0181378555, 0.0648364499, -0.0200155079, 0.0399799235, -0.0622307286, -0.0154044041, -0.0048729521, -0.0553843267, -0.0461110286, 0.044195056, -0.0227234121, -0.0386770628, 0.0505305342, -0.0165539868 ]
711.3799
Jie Sun
Arturo Pianzola, Daniel Prelat and Jie Sun
Descent constructions for central extensions of infinite dimensional Lie algebras
13 pages, minor corrections
manuscripta mathematica 122 (2007), 137-148
null
null
math.AG math.RA
null
We use Galois descent to construct central extensions of twisted forms of split simple Lie algebras over rings. These types of algebras arise naturally in the construction of Extended Affine Lie Algebras. The construction also gives information about the structure of the group of automorphisms of such algebras.
[ { "version": "v1", "created": "Fri, 23 Nov 2007 23:59:23 GMT" } ]
2007-11-27T00:00:00
[ [ "Pianzola", "Arturo", "" ], [ "Prelat", "Daniel", "" ], [ "Sun", "Jie", "" ] ]
[ -0.0414218567, -0.0279791988, 0.0418107919, -0.0257671159, 0.0188270118, -0.0617438443, -0.0478636362, -0.0305559114, -0.1622842252, -0.0028668956, -0.0073108119, -0.0483498052, -0.0544998832, -0.0631537437, 0.1054020897, 0.0412273854, 0.1034574062, -0.0141719142, 0.0437311716, 0.1530469507, 0.0507563576, -0.0374352448, 0.0560070165, -0.032306131, -0.0533330701, -0.0586809628, 0.0388451442, 0.0821630731, 0.1034574062, -0.0089273332, 0.113180846, -0.0211970992, 0.0065025506, 0.0215009581, -0.1216402352, 0.1202789545, -0.0416406319, 0.0037647944, -0.0815796629, 0.0412760042, 0.1142504215, 0.0452626161, -0.1286411136, -0.0093831196, 0.0463565029, 0.0768637955, 0.0717103705, 0.0776416734, -0.0350286923, 0.010191381, -0.0929074734, 0.0013825516, 0.1053048596, -0.0222302154, -0.1418650001, 0.0247704647, -0.0724396333, -0.0381645039, 0.0140382173, -0.1204734221, -0.0398174897, -0.0188999362, 0.0069765686, 0.0179762095, -0.0660707802, 0.0011797268, -0.1636455059, 0.0967482328, 0.0365844443, 0.0908655524, -0.0475476235, 0.003825566, 0.0711755827, 0.0991790891, 0.0145486975, 0.0365601368, -0.0203949157, 0.1319470853, -0.0562014841, 0.0683071688, -0.0016712163, -0.0141840689, -0.0113703478, 0.028659841, 0.0846425444, -0.0258643515, 0.0628620386, 0.0298509616, -0.0414704718, -0.0068671796, 0.0139166741, -0.1122085005, -0.0279791988, -0.037945725, 0.1145421267, 0.062181402, 0.08099626, 0.0558611639, -0.0669458881, 0.0425643586, 0.0791488066, -0.0014759878, 0.1451709569, -0.0643205568, 0.1396286041, -0.0226313081, 0.0112791909, -0.0077240579, -0.0609659702, -0.0048617204, -0.0668972656, -0.0423455834, 0.0481796451, 0.0644177943, 0.0496138558, -0.0901849121, -0.0801697671, -0.0313580967, 0.0285139885, 0.0816282779, -0.0249163155, -0.0620355494, 0.0079975296, 0.089018099, 0.0558611639, -0.0755511299, -0.025280945, -0.0865386203, -0.0060467646, 0.0078212926, -0.0063202363, 0.0017319878, 0.1106527522, -0.039379932, -0.0352960899, -0.0132968044, -0.0465995893, 0.0559583977, 0.0438527167, -0.0695225969, 0.0255726483, -0.0074080462, 0.0292675551, 0.03789711, 0.0493707694, 0.0649525821, -0.001027798, 0.0473531559, 0.1158061773, 0.031917192, -0.07579422, 0.0296321847, 0.0315768719, 0.0069826455, -0.1158061773, -0.0873164907, 0.0589726642, 0.0093588112, 0.0499298647, -0.0228622388, 0.0594588369, 0.1249462068, 0.0176723525, 0.0310177747, 0.0178546663, -0.0613549091, -0.0568335094, -0.0356850252, -0.0303371344, -0.0725854784, -0.0011538989, 0.0200424418, -0.1006376073, 0.0891639441, 0.074724637, -0.0579030886, -0.1426428705, -0.1025822982, -0.0256455746, -0.0315768719, -0.0431477651, 0.0093345027, -0.0524093434, -0.0231417883, -0.0901849121, 0.0430991501, 0.0938311964, 0.0649039671, 0.0057307528, 0.0488116704, -0.0623758696, -0.0067456369, 0.0180977527, 0.0845939294, 0.0132117243, -0.026933929, 0.0298509616, 0.0736550614, 0.127279833, -0.0130172558, 0.0217805058, -0.043536704, 0.0316497982, 0.0636399165, -0.0765720904, 0.0703490898, 0.0599450096, 0.0101670725, -0.0290730856, -0.0260588191, -0.021902049, -0.0833298862, 0.0062533873, 0.0064113936, 0.0467940569, 0.062618956, -0.0233241022, 0.0132360328, -0.068647489, 0.0537706241, -0.0787112489, -0.0739467666, 0.1113333926, 0.0297051109, 0.0000408546, -0.0322088972, 0.0465509705, 0.0065268595, 0.0638829991, -0.0179640558, 0.072731331, -0.0247704647, -0.10112378, -0.0846911669, -0.0676265284, -0.0020540769, -0.0832812637, -0.0339834243, 0.0574169159, -0.1064716727, -0.0106046274, 0.059069898, 0.0628134236, 0.0981095135, -0.056590423, -0.0374595523, -0.0361225791, 0.0433422364, 0.0716131404, -0.0229351651, -0.0746274069, 0.0312122442, 0.0417378657, -0.015265801, 0.0072682714, -0.0254511051 ]
711.38
Lang Shao
L. Shao (1 and 2), Z. G. Dai (1) and N. Mirabal (3) ((1)Nanjing University, China, (2)University of Colorado, USA, (3)Columbia University, USA)
Echo Emission From Dust Scattering and X-Ray Afterglows of Gamma-Ray Bursts
25 pages, 3 figures, 2 tables. Accepted for publication in ApJ
Astrophys.J.675:507-518,2008
10.1086/527047
null
astro-ph
null
We investigate the effect of X-ray echo emission in gamma-ray bursts (GRBs). We find that the echo emission can provide an alternative way of understanding X-ray shallow decays and jet breaks. In particular, a shallow decay followed by a "normal" decay and a further rapid decay of X-ray afterglows can be together explained as being due to the echo from prompt X-ray emission scattered by dust grains in a massive wind bubble around a GRB progenitor. We also introduce an extra temporal break in the X-ray echo emission. By fitting the afterglow light curves, we can measure the locations of the massive wind bubbles, which will bring us closer to finding the mass loss rate, wind velocity, and the age of the progenitors prior to the GRB explosions.
[ { "version": "v1", "created": "Sat, 24 Nov 2007 00:13:31 GMT" } ]
2010-11-11T00:00:00
[ [ "Shao", "L.", "", "1 and 2" ], [ "Dai", "Z. G.", "" ], [ "Mirabal", "N.", "" ] ]
[ 0.0670722574, 0.0366113782, -0.0042052711, 0.0544531271, -0.0774114579, 0.0785249099, 0.0094709732, 0.0537638478, -0.0329263806, -0.0596492365, -0.0570511818, 0.0949615836, -0.0673903823, -0.0126456385, -0.0559907518, 0.0496811867, -0.1085881218, -0.0567860752, -0.0220437068, 0.0862660557, -0.0944843888, -0.0242971219, -0.0300632156, 0.0228787959, -0.0636788756, -0.1009530202, 0.05153694, 0.0057694069, 0.0941662639, -0.032422673, -0.0377778523, -0.061664056, 0.0138121126, -0.1116633713, -0.0209832769, 0.1112392023, 0.0062565422, -0.023289714, -0.0065581021, -0.0341193639, 0.0832968429, -0.0133614289, -0.0770933256, 0.0411447175, -0.029745087, -0.0146206906, -0.0623533353, -0.0952266976, 0.0960220173, 0.0735939071, -0.0094113238, 0.0621942729, -0.0097360816, 0.0000833122, -0.0578995273, -0.0977717265, -0.0063890959, 0.0579525493, -0.0788430348, -0.1243885458, 0.0044902619, -0.0477459021, -0.0061206748, 0.0612929054, -0.0110881301, -0.0354979225, 0.0530480556, 0.0137723461, 0.0636788756, -0.0102331582, -0.0101536261, 0.0322901197, -0.0208904892, -0.0768812373, 0.0099547952, -0.01853103, 0.0842512324, -0.0149785867, 0.042046085, -0.018199645, 0.0729576424, 0.024681529, -0.0545591712, 0.0326082483, -0.0441404358, -0.014302562, 0.1071565449, -0.0073368563, -0.0035027359, 0.0088943643, -0.0422051512, -0.0410916954, -0.0288967416, -0.0653755665, 0.0277567785, 0.0470036007, 0.0464203618, -0.0528889894, 0.1283121407, -0.0099415397, 0.0276242252, -0.0101469979, -0.0203470178, -0.1777282208, 0.0875915885, -0.0963401496, -0.1487784535, -0.0098089855, 0.0089738965, -0.0193528645, -0.0027819742, 0.0030255418, -0.0497342087, 0.0524383076, -0.0837210193, 0.0214737263, -0.0968703628, -0.0810699388, -0.126827538, 0.0814941153, -0.0961280614, 0.0964461863, 0.0021556572, 0.0189154353, 0.0931058303, -0.0274916701, 0.090242669, -0.0721623227, -0.117071569, 0.0041290526, 0.1710475087, -0.0627775118, -0.0149918413, -0.0738059878, -0.0589599572, -0.0706246942, -0.0328998677, -0.0713669956, -0.0100409547, -0.0065249638, 0.0295860227, 0.0595962144, 0.0068795453, -0.0010040955, 0.031918969, 0.1362653673, -0.0563088804, -0.0432125591, -0.0035093634, -0.0147797558, 0.0191805437, 0.0210362971, -0.0112471953, -0.0621412508, 0.0195782054, -0.0293739364, 0.0854707286, 0.0390238576, -0.0587478727, -0.0591190234, -0.0026676464, 0.0467915125, -0.0350737534, -0.0284725688, -0.0112935891, 0.009543878, -0.0533396751, 0.0909849703, -0.1198286936, -0.0391299017, -0.0826605856, -0.0707307383, -0.0080460198, -0.0164366793, 0.033721704, 0.0647923276, -0.0395010523, -0.0968703628, -0.0525708608, -0.0413568057, 0.0194854178, 0.0237006303, 0.0504500009, -0.0423642136, 0.0798504427, -0.0256094057, 0.0063128779, 0.0795853361, 0.0344109833, -0.0218183659, 0.0149388202, 0.0396601148, 0.0320250131, 0.1092243791, -0.0496811867, -0.0662239119, 0.0051232069, -0.0354183912, -0.0328468457, -0.060550604, 0.1124056727, 0.1537624747, 0.0457310826, -0.1066793501, 0.0611338392, 0.0180140696, 0.1418856531, -0.0512453243, -0.0095041115, 0.0158136748, 0.1010060459, -0.0257287044, -0.0211290848, -0.0098620076, -0.1820759773, -0.0802215934, 0.0971884876, 0.0830317363, 0.0924165547, -0.0174440891, -0.031362243, -0.0600734092, 0.0536578037, 0.0654816106, 0.0829256922, 0.0192070547, 0.1401889622, -0.0562558584, 0.0875385702, 0.0615580119, -0.03812249, 0.0405879915, -0.06495139, -0.0461552553, 0.0481170528, -0.0233825017, -0.0703595877, -0.0257021934, 0.0939541757, -0.0945374146, 0.0083508929, 0.0792672113, -0.0093781855, 0.0034629696, -0.0530215427, 0.0665420368, -0.0709428266, -0.0888641104, 0.0021341171, -0.0021341171, 0.050370466, -0.0478254333, -0.0060577113, -0.0398456901, 0.0378573835, -0.090666838 ]
711.3801
Viacheslav Titov
V. S. Titov, Z. Mikic, J. A. Linker, and R. Lionello
May 12 1997 Cme Event: I. a Simplified Model of the Pre-Eruptive Magnetic Structure
25 pages, 11 figures, to appear in ApJ 2008
2008, Astrophys. J., vol. 675, No. 2, pp. 1614-1628
10.1086/527280
null
astro-ph
null
A simple model of the coronal magnetic field prior to the CME eruption on May 12 1997 is developed. First, the magnetic field is constructed by superimposing a large-scale background field and a localized bipolar field to model the active region (AR) in the current-free approximation. Second, this potential configuration is quasi-statically sheared by photospheric vortex motions applied to two flux concentrations of the AR. Third, the resulting force-free field is then evolved by canceling the photospheric magnetic flux with the help of an appropriate tangential electric field applied to the central part of the AR. To understand the structure of the modeled configuration, we use the field line mapping technique by generalizing it to spherical geometry. It is demonstrated that the initial potential configuration contains a hyperbolic flux tube (HFT) which is a union of two intersecting quasi-separatrix layers. This HFT provides a partition of the closed magnetic flux between the AR and the global solar magnetic field. The vortex motions applied to the AR interlock the field lines in the coronal volume to form additionally two new HFTs pinched into thin current layers. Reconnection in these current layers helps to redistribute the magnetic flux and current within the AR in the flux-cancellation phase. In this phase, a magnetic flux rope is formed together with a bald patch separatrix surface wrapping around the rope. Other important implications of the identified structural features of the modeled configuration are also discussed.
[ { "version": "v1", "created": "Sat, 24 Nov 2007 00:39:30 GMT" } ]
2008-03-11T00:00:00
[ [ "Titov", "V. S.", "" ], [ "Mikic", "Z.", "" ], [ "Linker", "J. A.", "" ], [ "Lionello", "R.", "" ] ]
[ -0.0057751825, -0.020645706, -0.0358067863, 0.0028092396, -0.0821649507, 0.0382095762, -0.0180209205, -0.0371126495, -0.0140902707, 0.0349710323, -0.0289379414, 0.0242629498, -0.0331689417, -0.0351016186, 0.0545851067, 0.0725537911, 0.0388625078, 0.0692107826, 0.0140119186, 0.0507719852, -0.0167672914, -0.0632560402, -0.0032924092, 0.0469588637, -0.1126176938, -0.0710912272, -0.0830529407, 0.0346837416, 0.0103424415, 0.0416570567, 0.0816948414, -0.0383140445, -0.055943206, -0.0658155382, -0.1617181748, 0.1392573118, -0.0123534715, -0.0209982898, -0.075844571, 0.0747476444, 0.0358851366, -0.0215206351, -0.0400377847, 0.0751132891, 0.0006794573, -0.0916716382, -0.0706211179, 0.0227481481, -0.0172896367, -0.0623680539, -0.0276843123, -0.0047402857, 0.0709867552, -0.0732328445, -0.2061175406, -0.0194051359, 0.0174985752, 0.102484189, -0.0678004473, -0.0430673882, -0.0132088121, -0.0599652678, -0.0828962326, -0.0678526834, 0.0069471956, 0.0716135725, 0.0386274531, 0.0326465964, 0.034840446, 0.0445560738, -0.0815903693, 0.0094609829, 0.0046521397, -0.0516860895, 0.0856646672, -0.0942833647, -0.0316280201, 0.0570401326, -0.0614278354, 0.0869705305, 0.0910970569, -0.0533837117, 0.0878585204, -0.0796576887, -0.0358067863, 0.0515032671, -0.0007659707, 0.0926640928, 0.0132218711, 0.0379484035, 0.0504324585, -0.0260389242, -0.039698258, -0.0378961675, 0.0651887208, 0.017054582, -0.033691287, -0.0511898622, 0.1254673898, 0.0751132891, 0.0103032654, -0.0399594307, -0.0112957219, -0.0289118253, 0.0063791447, 0.016662823, -0.0010414264, 0.0081877662, -0.054271698, -0.0386274531, 0.0807023868, -0.0283111278, -0.0209460557, -0.0014250239, -0.0518166758, -0.0229962617, -0.0381834581, 0.0169501118, -0.0655021295, 0.012777877, -0.0622635856, 0.0112630753, 0.0032124249, 0.0456268825, -0.0031928371, -0.1032677069, -0.0217295736, 0.014625675, -0.0410302393, -0.0872317031, -0.0157748349, -0.01457344, 0.0186738521, -0.14980869, -0.1081255227, 0.0769937336, 0.0216773394, -0.0269269124, 0.0195096061, 0.0293035842, -0.0253337584, 0.0636739209, 0.0843065679, 0.0122098261, 0.1089612767, 0.1116774753, -0.0019832808, 0.0319414288, -0.017798923, -0.0397243761, -0.034109164, -0.021089701, 0.0788219422, -0.0309750903, 0.0236753114, -0.0800233334, 0.0713001639, -0.0320981331, -0.0091736931, -0.0687929019, 0.0342397504, 0.0452612378, -0.1070808321, -0.0341613963, -0.0003937996, 0.0634649843, -0.0796576887, -0.0159576554, -0.1328846961, -0.1976555437, -0.1423913836, -0.1334070414, -0.1185724363, -0.0289640594, 0.0093565146, 0.0562566146, -0.1298550963, -0.075792335, -0.0457052328, 0.0703599453, -0.042153284, 0.0695241913, 0.0324115381, -0.0082726469, -0.0668079928, 0.0704644099, 0.0149913169, 0.1054093242, -0.1113640666, -0.1346606761, -0.0242629498, -0.0086709354, -0.0621068813, 0.1199305356, -0.089530021, -0.0700465366, 0.0066337883, -0.0456268825, 0.0838886946, 0.0330905877, 0.042597279, 0.0424666926, 0.0381312221, 0.008514232, 0.0260258652, 0.0595996231, 0.0400639027, 0.1054093242, -0.0089843431, 0.034474805, 0.1278701872, -0.0359373726, 0.0669124648, 0.0193659607, -0.006098384, -0.0489698946, -0.0916194022, 0.1170054004, -0.0204367694, -0.0306355655, -0.0164800007, 0.0537493527, -0.0222649779, 0.1414511651, -0.041395884, 0.0456007645, 0.0300609842, -0.0293035842, 0.0035225677, 0.1006037444, -0.0120857693, 0.0567789599, 0.0144036775, -0.0700465366, -0.0025872428, -0.0061702067, 0.0619501807, -0.0089908727, 0.0769937336, 0.0462275781, 0.0627336949, 0.0425189249, -0.0515555032, 0.0553163923, 0.0164147075, 0.0599652678, 0.0142339151, -0.0470894501, -0.027161967, -0.0299303979, 0.1676729172, -0.0077568311, -0.0556820333, 0.0618457086, 0.023910366, 0.0051222509 ]
711.3802
Dongwoo Cha
Guanghao Jin, Jin-Hee Yoon, and Dongwoo Cha
N_pN_n dependence of empirical formula for the lowest excitation energy of the 2^+ states in even-even nuclei
14 pages, 5 figures
J. Phys. G: Nucl. Part. Phys. 35 (2008) 035105
10.1088/0954-3899/35/3/035105
null
nucl-th
null
We examine the effects of the additional term of the type $\sim e^{- \lambda' N_pN_n}$ on the recently proposed empirical formula for the lowest excitation energy of the $2^+$ states in even-even nuclei. This study is motivated by the fact that this term carries the favorable dependence of the valence nucleon numbers dictated by the $N_pN_n$ scheme. We show explicitly that there is not any improvement in reproducing $E_x(2_1^+)$ by including the extra $N_pN_n$ term. However, our study also reveals that the excitation energies $E_x(2_1^+)$, when calculated by the $N_pN_n$ term alone (with the mass number $A$ dependent term), are quite comparable to those calculated by the original empirical formula.
[ { "version": "v1", "created": "Sat, 24 Nov 2007 00:33:38 GMT" }, { "version": "v2", "created": "Wed, 13 Feb 2008 15:54:58 GMT" } ]
2008-02-13T00:00:00
[ [ "Jin", "Guanghao", "" ], [ "Yoon", "Jin-Hee", "" ], [ "Cha", "Dongwoo", "" ] ]
[ 0.0780216679, -0.0242123678, 0.1214853451, 0.0067034746, 0.0739560202, 0.1069651842, 0.0308553427, 0.0572094359, 0.0044437745, 0.0531921908, 0.0242002681, 0.059242256, -0.1171293035, 0.0596294627, 0.0620010868, 0.023946166, 0.0204613265, -0.0362520032, -0.0061256932, -0.0254828837, -0.1465568244, -0.0842169374, 0.0797156841, -0.0142539581, -0.0032186357, -0.0590970553, -0.064856723, 0.0100128613, 0.0961718708, 0.0020827355, -0.0427860767, -0.0332753696, -0.0159963779, -0.0636951104, -0.0749240294, 0.1128700525, 0.0409952551, 0.0365666077, -0.1113212332, -0.029621128, -0.0303955376, -0.0381154232, -0.1470408291, 0.071051985, -0.0404144488, -0.0260878894, -0.1310686618, -0.059871465, 0.0116463788, -0.0120093832, -0.0102427639, -0.0204008259, 0.0647599176, 0.0371958129, -0.0252408795, -0.0416244604, 0.0530469902, 0.0088028479, -0.0166497845, -0.0605974719, 0.0956878588, -0.0032972866, 0.0647115186, 0.0576450415, -0.0381638221, -0.1130636558, -0.0030250335, 0.0167465862, 0.097817488, 0.0850881413, -0.0124026379, -0.0142055573, 0.0058655399, 0.0740044191, -0.0637435094, -0.0387688316, -0.0399788432, -0.0390108339, -0.0865885615, -0.0064856722, -0.0147379637, 0.0083853928, 0.0134674497, -0.0460047089, 0.0265476946, -0.1136444584, 0.0228208527, 0.0080889398, -0.0662119314, 0.0252408795, 0.0104121659, -0.0144112604, -0.0858141556, 0.0332511701, 0.0462467149, 0.0050790315, 0.0475051254, 0.0167707857, 0.0447462983, 0.0786024705, -0.0139877554, 0.0578870438, -0.0069091767, -0.0658731312, 0.1389095485, -0.0157543756, -0.0063525704, -0.0342917815, -0.1218725517, 0.0123360865, 0.0905090049, 0.0402934477, -0.1069651842, -0.002472965, -0.0721167997, -0.0599198639, -0.084846139, 0.1024155393, -0.043923486, 0.144524008, -0.0175693948, -0.036518205, 0.0169764888, -0.0660667345, 0.0892989933, -0.0146895628, 0.0077985367, -0.0197474193, -0.0186826065, -0.0287983194, 0.1424911767, -0.0318717547, 0.0233048592, -0.0025047278, -0.0887181833, 0.0248294752, 0.0773440599, 0.0532889925, 0.0783604681, -0.0073447814, 0.1243893802, -0.0057687392, -0.0358889997, 0.0749240294, -0.0561446212, 0.0630659014, 0.0300083328, -0.0437782854, 0.0506753623, 0.0047462778, -0.097914286, -0.0071451291, 0.0091961017, 0.0270559005, -0.0130923456, -0.1387159377, -0.0227603521, 0.0344127826, 0.0550314113, 0.0822809115, 0.0747304261, -0.062920697, -0.0465371162, -0.0249988772, 0.0731816143, 0.040245045, -0.2369690239, -0.0785056725, -0.0597262643, -0.0801028907, 0.0147742638, -0.0413098596, 0.0416002609, -0.0231717564, 0.0952522606, -0.0493443459, -0.0371716134, -0.0391076356, -0.0950102508, 0.0503849573, 0.0599198639, 0.0732784122, 0.0347031839, 0.0016955313, 0.0121969357, -0.0693095699, 0.1447176039, -0.0394948386, -0.0347757861, -0.0500461571, 0.0140724564, 0.0832005218, 0.1002859101, 0.0790864751, -0.0463919155, -0.0969462767, 0.0338561758, 0.102221936, 0.005308934, 0.0284837168, -0.0261120889, -0.0134795494, 0.0783604681, -0.0340739787, -0.0253134817, -0.0206791293, 0.0839265287, -0.0953006595, -0.0373168141, -0.0327671655, -0.0058262148, -0.0227361526, 0.0870241672, 0.0268864986, -0.0420358665, -0.0196506176, -0.1011571214, 0.0017288066, 0.0775376633, 0.0277335085, -0.0647599176, -0.0781668648, 0.014132957, 0.0166739859, 0.0170369893, -0.0351629891, 0.0793284774, -0.0893957913, -0.0421568677, 0.0056265625, -0.0315813497, -0.0017696447, 0.0605490729, 0.0497557521, -0.067954354, -0.0603554696, -0.0439960882, -0.010617868, 0.0273705032, 0.013455349, -0.1116116419, 0.0832489207, -0.0045768758, 0.1229373664, -0.0132617475, 0.0218770429, -0.0168796871, -0.0838297307, 0.0945262462, -0.040487051, 0.0082764914, 0.1043515578, -0.0150767677, -0.1211949438, -0.0820389092, 0.0071027786 ]
711.3803
Sven Bjarke Gudnason
Stefano Bolognesi, Sven Bjarke Gudnason
A Note on Chern-Simons Solitons - a type III vortex from the wall vortex
27 pages, 17 figures; v2.: references added, subsection 3.2 added, explanation added in section 2.3
Nucl.Phys.B805:104-123,2008
10.1016/j.nuclphysb.2008.07.018
FTPI-MINN-07/32; UMN-TH-2623/07; IFUP-TH/2007-32
hep-th
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We study some properties of topological Chern-Simons vortices in 2 + 1 dimensions. As has already been understood in the past, in the large magnetic flux limit, they are well described by a Chern-Simons domain wall, which has been compactified on a circle with the symmetric phase inside and the asymmetric phase on the outside. Our goal is two-fold. First we want to explore how the tension depends on the magnetic flux discretized by the integer n. The BPS case is already known, but not much has been explored about the non-BPS potentials. A generic renormalizable potential has two dimensionless parameters that can be varied. Variation of only one of them lead to a type I and type II vortex, very similar to the Abrikosov-Nielsen-Olesen (ANO) case. Variation of both the parameters leads to a much richer structure. In particular we have found a new type of vortex, which is type I-like for small flux and then turns type II-like for larger flux. We could tentatively denote it a type III vortex. This results in a stable vortex with number of fluxes which can be greater than one. Our second objective is to study the Maxwell-Chern-Simons theory and and understand how the large n limit of the CS vortex is smoothly connected with the large n limit of the ANO vortex.
[ { "version": "v1", "created": "Sat, 24 Nov 2007 01:00:51 GMT" }, { "version": "v2", "created": "Thu, 10 Jul 2008 11:28:25 GMT" } ]
2010-05-27T00:00:00
[ [ "Bolognesi", "Stefano", "" ], [ "Gudnason", "Sven Bjarke", "" ] ]
[ -0.0289022923, -0.0049667619, -0.0108449161, -0.0546048731, -0.0074681737, 0.0558637753, -0.0205096118, -0.0436943881, -0.1114128232, -0.0669840798, -0.0216111504, 0.011605503, -0.1607198268, 0.0524804778, 0.0831399858, 0.1053805873, -0.0397078656, 0.0666693524, 0.1130913645, 0.02764339, 0.0296366513, -0.0833498016, 0.0339903533, 0.0959388241, -0.0571226776, -0.0382129215, 0.0528738834, 0.0606895648, 0.0613190159, 0.0208899044, 0.0973026305, -0.0224241912, -0.1182318777, -0.0175459459, -0.0456614234, 0.1508584172, 0.0108580301, 0.0349607579, -0.0401012748, 0.0549196005, 0.032102, -0.0274073444, -0.032102, 0.0792059153, 0.0492807664, -0.0129955402, -0.0209292453, 0.0614763796, -0.0426190794, -0.0136381052, -0.042199444, 0.0123201916, 0.0288498364, -0.1205398664, -0.1032824144, -0.0202997942, -0.026987711, 0.0808844492, -0.0172049943, -0.0434058905, 0.0553916879, -0.1739382893, 0.0548671447, 0.0301087387, -0.0219652168, 0.0491758585, -0.0701313317, 0.0599027537, 0.0161559079, 0.0791010112, 0.0246534981, 0.0021653769, 0.0909032151, 0.0010253167, -0.0238011163, 0.092634201, 0.0194474123, -0.0301087387, -0.0615288354, 0.0824580789, 0.005261817, -0.0446385667, -0.0008150899, -0.0186474863, -0.0147003038, -0.0700788796, -0.008694292, -0.0669840798, -0.0979320854, -0.0377146043, 0.0302136485, -0.0578045845, -0.1266245544, 0.0332035385, 0.0788387358, -0.0402586348, 0.0234995037, 0.0501987152, 0.0019998183, 0.0122152837, -0.0615288354, 0.0299776029, 0.0869691446, -0.0237486605, 0.1052756757, 0.0849758834, 0.0521919765, -0.0229225066, -0.0602174774, -0.0028472822, 0.0479956381, 0.0653055385, -0.0562834106, -0.0147658708, -0.0185688045, -0.0666693524, -0.045084428, 0.0353541635, -0.0811991766, 0.0061600958, 0.038580101, 0.0440091155, 0.0837694332, 0.0549720526, 0.054709781, -0.0857626945, 0.0301611926, -0.0330199488, -0.0590110309, 0.0021670163, 0.0234601628, -0.0610042922, 0.0407831781, -0.0646760911, -0.0859200582, 0.0453729257, 0.005068392, 0.0160247739, 0.1102588326, 0.0333871283, 0.0280892514, -0.0351705737, 0.1478160769, 0.0043110838, 0.1432000995, 0.0679807067, -0.013847922, 0.0348820761, 0.0263582598, -0.0541852377, -0.0085303728, 0.0407831781, 0.0633647367, 0.0494119041, 0.0320757739, -0.0687675178, 0.1275687367, 0.096935451, 0.0415175371, 0.0084779179, 0.0576472208, -0.0278007519, -0.0676659793, -0.0577521287, 0.0437468439, 0.0460810587, 0.0108908135, -0.0701837838, -0.0274335723, -0.1138257235, 0.0462121926, -0.0402586348, -0.0944176465, 0.0051536299, 0.098351717, -0.0122218402, -0.0503298528, -0.147920981, 0.002711229, 0.1491798908, 0.0815663561, 0.0753243044, 0.0245485883, -0.0005376561, -0.0582766719, 0.0807270929, -0.0082156472, 0.0289022923, -0.0847136155, -0.0430911668, -0.0859725177, 0.0215062425, 0.0261877831, 0.1176024303, -0.0177164227, -0.1233723909, 0.0605322048, 0.1055904031, 0.0137036722, 0.0081435218, 0.0276171621, 0.0253485162, 0.0602174774, -0.0059437221, 0.0150674833, 0.0627352819, 0.1301914454, 0.0666693524, -0.0365081578, -0.1003974304, -0.0032767514, 0.0088385409, 0.0558637753, -0.0051864139, -0.0339378975, -0.0027800752, -0.1114128232, 0.0701837838, -0.0550245084, 0.0062846746, 0.0310004614, 0.0378195122, -0.0591683947, 0.1180220619, 0.0569128618, 0.0693445206, 0.01163173, -0.0479956381, -0.0288236104, 0.1331288815, 0.0433009826, 0.0606895648, -0.0663021728, -0.0759537518, -0.0787338316, -0.1121471822, 0.0252304934, 0.0920572057, -0.0288236104, -0.0426715314, 0.0241551809, 0.022555327, -0.0383965112, 0.05528678, -0.0242732037, 0.0110153919, -0.0130217671, -0.0558113195, 0.1075312123, -0.042173218, 0.0492807664, 0.1227429435, -0.0529263392, 0.0703411475, -0.0147658708, -0.0348820761 ]
711.3804
Michael Courtney
Michael Courtney, Amy Courtney
Sheep Collisions: the Good, the Bad, and the TBI
null
null
null
null
physics.ed-ph
null
The title page of Chapter 9 in Fundamentals of Physics (Halliday, Resnick, and Walker, 8th Edition, p. 201) shows a dramatic photograph of two Big Horn sheep butting heads and promises to explain how sheep survive such violent clashes without serious injury. However, the answer presented in sample problem 9-4 (p. 213) errs in presuming an interaction time of 0.27 s which results in an unrealistically long stopping distance of 0.62 m. Furthermore, the assertion that the horns provide necessary cushioning of the blow is inconsistent with the absence of concussions in domestic breeds of hornless sheep. Results from traumatic brain injury (TBI) research allow acceleration tolerance of sheep to be estimated as 450 g facilitating an analysis of sheep collisions that is more consistent with available observations (stopping distance less than 1 cm, impact time of roughly 2 ms).
[ { "version": "v1", "created": "Sat, 24 Nov 2007 01:03:35 GMT" } ]
2007-11-27T00:00:00
[ [ "Courtney", "Michael", "" ], [ "Courtney", "Amy", "" ] ]
[ 0.0598432198, -0.0383645631, 0.0880047381, 0.0868496746, -0.0987303108, -0.0123894168, 0.017930964, -0.0046271239, -0.0052149682, 0.0232387502, 0.0457349606, -0.0205436051, -0.105715692, 0.0376770273, -0.0470000282, -0.0066656712, 0.0060743894, 0.029701598, -0.0038605202, 0.0428198054, -0.1064857319, 0.1158362329, -0.029894108, 0.035449408, 0.0243800618, -0.0297290999, 0.0462574884, -0.109455891, 0.0107943304, -0.0801943168, 0.0484851077, -0.0587431602, 0.0214649048, -0.0934500247, -0.1102259308, 0.1050006524, 0.0338818245, 0.0314616933, -0.0305266418, 0.0113787372, 0.0638034344, 0.0280377585, -0.1232066303, -0.0501626991, -0.0739789829, -0.0093848798, 0.0362194479, -0.0919649452, 0.0454049446, 0.1636888087, 0.0258101393, -0.0293715801, 0.026662685, 0.0502452031, -0.061878331, 0.0180684719, 0.020846121, 0.0929550007, 0.0658935457, -0.1023605093, -0.0289590582, -0.0855296031, -0.0388595909, -0.0349268802, -0.0128569417, -0.0108287074, -0.0030389135, -0.0564330369, -0.0390796028, -0.0492826514, 0.0443323851, -0.1193564236, -0.0126988087, 0.0696337447, -0.0095705148, -0.0162396245, -0.0036095693, 0.0156208407, 0.0698537603, 0.0744740069, 0.1059907004, 0.0363019519, -0.0667185932, -0.0116125001, -0.0573130846, 0.0340468325, -0.0196635574, -0.0555529892, -0.0969152153, -0.0171059202, -0.0094123818, 0.1076957956, -0.0068616192, 0.0215199087, -0.0138607463, -0.1662189513, 0.0019010397, -0.008690468, -0.0007429697, -0.0389420949, -0.0973002389, -0.0081541892, -0.0473300479, -0.0829444602, 0.121776551, -0.0369069874, 0.0357519239, -0.0853095874, -0.0314066894, 0.0392996147, 0.020708615, -0.0182197299, -0.0106499484, 0.0553879812, 0.0228399783, -0.0547279455, -0.0314341933, 0.0056103021, -0.0183572378, -0.0342393406, -0.017793458, 0.0668285936, 0.0655635297, -0.1376174092, 0.0693587288, -0.1600586176, 0.0759590864, -0.0672686175, 0.014809547, -0.055965513, 0.1245267019, -0.0165696424, 0.1196864396, -0.0386120789, -0.0913599133, 0.0249575935, 0.1193564236, -0.0351193883, -0.0396571346, -0.109785907, -0.0953201279, 0.0502727069, 0.0386945829, 0.0770041421, -0.01765595, 0.1764494926, -0.0220974386, 0.0337168127, 0.0554429851, 0.0199385732, 0.0333592966, 0.0185084958, -0.0289865602, -0.01783471, 0.0130013246, -0.0638034344, 0.0041664741, 0.0257963873, -0.0210111309, -0.0716138557, 0.0007962538, 0.006012511, -0.0264426731, 0.0749140307, -0.0388595909, 0.1118210182, -0.0405646823, -0.0392996147, -0.0967502072, -0.0462299883, 0.1051106527, 0.0181509759, -0.1120410264, -0.0305541437, -0.0463124923, -0.038172055, -0.0419122539, -0.0777191818, 0.0173259322, 0.0007227733, -0.0331667848, 0.0263189171, -0.0965301916, 0.0481825918, 0.0462574884, 0.0111587252, -0.0343493484, 0.0227437243, -0.0210111309, -0.044469893, -0.0335243046, -0.032754261, 0.068258673, -0.0404546782, 0.014960805, -0.0879497305, 0.0198560692, 0.0107668294, -0.0689737126, 0.0436173454, 0.0825044364, -0.0240362938, 0.0666085854, -0.0113374852, 0.0038055172, 0.0127125587, 0.0234175101, 0.1402575523, -0.0623183548, -0.0311591774, 0.1399275362, 0.0345968604, 0.1721592695, -0.014782045, -0.0540404096, 0.0180822238, -0.0809643567, 0.1582985222, -0.0435348414, 0.0060950154, -0.0230737422, 0.0668836012, 0.0549754575, 0.0697437525, -0.0469175242, 0.0169271603, 0.0314066894, -0.0893798098, 0.0685336888, -0.0697987527, 0.0742539987, -0.0235825181, 0.0199248213, 0.0019010397, 0.0026435798, -0.0425172895, -0.0371819995, 0.0287115443, -0.0698537603, -0.0762341022, 0.0185222458, -0.0128294406, -0.0436998531, 0.0661685616, -0.1118210182, 0.0990053266, -0.05907318, -0.0770591497, -0.0189210176, 0.0632534027, -0.0498876832, 0.0315992013, 0.1333271712, 0.032891769, -0.0627583787, -0.0384470671 ]
711.3805
Jan-Uwe Ness
J.-U. Ness and C. Jordan
The corona and upper transition region of epsilon Eridani
accepted by MNRAS; 19 pages, five figures, 10 tables
null
10.1111/j.1365-2966.2007.12757.x
null
astro-ph
null
We present analyses of observations of epsilon Eridani (K2 V) made with the Low Energy Transmission Grating Spectrometer on Chandra and the Extreme Ultraviolet Explorer, supplemented by observations made with the Space Telescope Imaging Spectrograph, the Far Ultraviolet Spectroscopic Explorer and the Reflection Grating Spectrometer on XMM-Newton. The observed emission lines are used to find relative element abundances, to place limits on the electron densities and pressures and to determine the mean apparent emission measure distribution. As in the previous paper by Sim & Jordan (2003a), the mean emitting area as a function of the electron temperature is derived by comparisons with a theoretical emission measure distribution found from energy balance arguments. The final model has a coronal temperature of 3.4 x 10^6 K, an electron pressure of 1.3 x 10^16 cm^-3 K at T_e = 2 x 10^5 K and an area filling factor of 0.14 at 3.2 x 10^5 K. We discuss a number of issues concerning the atomic data currently available. Our analyses are based mainly on the latest version of CHIANTI (v5.2). We conclude that the Ne/O relative abundance is 0.30, larger than that recommended from solar studies, and that there is no convincing evidence for enhanced coronal abundances of elements with low first ionization potentials.
[ { "version": "v1", "created": "Sat, 24 Nov 2007 01:38:20 GMT" } ]
2009-11-13T00:00:00
[ [ "Ness", "J. -U.", "" ], [ "Jordan", "C.", "" ] ]
[ 0.0940157026, 0.0000972802, 0.098749578, -0.0425284877, 0.0440555438, 0.1078101024, 0.0373365022, 0.0146724563, -0.0300575383, 0.0676485449, -0.0281741694, 0.049858354, -0.0679030567, 0.007978864, 0.0585371181, 0.0539050512, 0.0594533533, -0.008169746, -0.0718734041, 0.1055704206, -0.0688701943, -0.0460407175, -0.0033118012, 0.0157032181, -0.0508763902, -0.0715679899, -0.0500365123, -0.021226069, 0.0635254979, -0.0627619699, 0.0389653593, -0.0329843946, 0.0160849821, -0.0367765799, -0.1342790574, 0.0739603788, -0.0144942999, 0.0324753746, -0.1011928618, -0.0328062363, -0.0418413132, -0.0059459717, -0.0435719788, 0.0628128722, -0.0829700008, -0.1368241459, 0.062303856, -0.0452008359, 0.0474405177, -0.0062004807, -0.0371837951, 0.001165175, 0.1058758348, -0.1027708203, -0.0618966408, -0.057519082, -0.0058346237, 0.1053668112, -0.1023636088, -0.0746221021, -0.0182101335, -0.1102533937, -0.0312028285, 0.0347150564, -0.0011659703, -0.0466260873, 0.0164540205, 0.0364966206, 0.1141219288, 0.0099449474, 0.0468042456, 0.0274869949, -0.0209461078, -0.1046541855, -0.0034581439, -0.0417649634, 0.0150160436, -0.137536779, -0.068412073, 0.0500619635, 0.0406960249, 0.019151818, -0.0476441234, -0.0290904026, 0.0054687667, -0.0367002301, 0.0404160619, -0.0258454103, -0.0713643804, -0.0403906107, 0.0131963026, -0.0032608993, -0.0088441949, -0.0833263174, 0.030515654, -0.0268252715, -0.0061972993, -0.0394489281, 0.1167688295, -0.0005654877, -0.0464224815, -0.0107975537, 0.0133490078, -0.057010062, 0.0571627691, 0.0397797897, -0.0728405342, 0.0319663584, 0.0540068559, -0.0046670628, 0.0335443132, 0.0489421226, -0.0328571387, 0.0581299029, -0.0914706141, 0.0764036626, -0.1663472205, 0.0481276922, -0.1187030971, 0.0405178666, -0.0988513753, 0.0787451491, 0.0559411235, 0.0583844148, 0.0391435176, 0.0205134433, -0.0324499235, -0.0778798163, -0.1210445836, -0.0373619534, 0.063678205, -0.0346132517, 0.0367511287, -0.0048833955, -0.0499092564, 0.0353767797, 0.1352970898, -0.0546685793, 0.0523779951, -0.0527343079, 0.0287849922, 0.0848024711, 0.0401106514, 0.0663760006, 0.0000747124, -0.0482294969, -0.0868894458, 0.0457098559, 0.0264944099, 0.0584862158, -0.0322972201, 0.0090478025, 0.0546176769, -0.0551775955, 0.0262908023, -0.032908041, 0.1369259506, 0.0061114025, -0.0203734618, -0.0721788108, 0.0581808053, 0.0191645436, -0.0434956253, 0.0200935025, -0.0180192515, -0.0099767614, -0.0944229141, -0.0654597729, -0.1541307718, -0.0431138612, -0.0688192919, -0.0185028203, 0.00233035, -0.0092005078, 0.0496292971, -0.0302865971, 0.1045523807, 0.0161995105, -0.0706517547, 0.0845479593, -0.0149778668, 0.0520980358, 0.0921323374, 0.0181337819, -0.0199407972, -0.04507358, 0.0174720567, 0.0088441949, -0.0129863322, -0.0343332924, -0.0474914201, 0.1050614044, 0.1214517951, 0.0680557638, -0.0753347278, -0.0805776194, 0.0206661485, 0.0129608819, -0.0296757743, 0.0969171077, 0.0965607986, 0.1607480198, 0.106995672, -0.0529888198, -0.0000824172, -0.060929507, 0.0992076918, -0.0496292971, -0.0840898454, 0.0066236025, 0.0671904311, -0.0026914349, -0.0688701943, 0.051130902, -0.0397288874, 0.0208697561, -0.088772811, 0.1045523807, 0.0757419392, 0.0488657691, -0.1049595997, 0.1359079182, 0.0946265236, 0.0639327168, 0.0171666462, 0.0030604734, 0.0999712199, -0.068971999, 0.0717715994, -0.0220023207, -0.0274869949, -0.0001602613, -0.0996149033, 0.0174338818, -0.0035663103, -0.066426903, 0.0103394371, 0.0117456, 0.0552284978, 0.0152832782, -0.0412559435, 0.0173066258, -0.0922341421, 0.1160562038, -0.0079597756, -0.0330352969, -0.0497056507, -0.0702445433, -0.0477968305, 0.0663760006, 0.1027708203, -0.0185155459, 0.0234912001, -0.1098461747, -0.0244456101, -0.0496292971 ]
711.3806
Ilya Kapovich
Ilya Kapovich and Martin Lustig
Geometric Intersection Number and analogues of the Curve Complex for free groups
Revised version, to appear in Geometry & Topology
Geom. Topol. 13 (2009) 1805-1833
10.2140/gt.2009.13.1805
null
math.GR math.GT
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
For the free group $F_{N}$ of finite rank $N \geq 2$ we construct a canonical Bonahon-type continuous and $Out(F_N)$-invariant \emph{geometric intersection form} \[ <, >: \bar{cv}(F_N)\times Curr(F_N)\to \mathbb R_{\ge 0}. \] Here $\bar{cv}(F_N)$ is the closure of unprojectivized Culler-Vogtmann's Outer space $cv(F_N)$ in the equivariant Gromov-Hausdorff convergence topology (or, equivalently, in the length function topology). It is known that $\bar{cv}(F_N)$ consists of all \emph{very small} minimal isometric actions of $F_N$ on $\mathbb R$-trees. The projectivization of $\bar{cv}(F_N)$ provides a free group analogue of Thurston's compactification of the Teichm\"uller space. As an application, using the \emph{intersection graph} determined by the intersection form, we show that several natural analogues of the curve complex in the free group context have infinite diameter.
[ { "version": "v1", "created": "Sat, 24 Nov 2007 01:43:24 GMT" }, { "version": "v2", "created": "Wed, 28 Nov 2007 13:38:10 GMT" }, { "version": "v3", "created": "Wed, 5 Dec 2007 23:52:25 GMT" }, { "version": "v4", "created": "Sat, 21 Feb 2009 19:47:37 GMT" } ]
2014-11-11T00:00:00
[ [ "Kapovich", "Ilya", "" ], [ "Lustig", "Martin", "" ] ]
[ -0.0475283526, -0.0621780269, 0.015173791, 0.0430030599, 0.0261290893, 0.0020069799, 0.0242115911, -0.0078233862, -0.0255154893, 0.0168611873, 0.034924008, -0.0057556857, -0.0569624342, 0.0319582783, 0.0669334158, 0.0521047786, -0.0927045718, 0.0742454752, 0.1168906018, 0.0364835709, 0.0986871645, -0.0203254651, 0.0755238011, 0.0197630003, -0.0337223746, -0.0803814605, 0.0198780484, 0.0908637792, 0.1400028318, -0.0321372449, 0.0642744899, -0.0345916413, -0.0468124859, -0.0604906306, -0.0919375792, 0.1313101798, 0.0403185636, 0.1063571498, 0.0289925504, 0.0351285413, 0.0362790376, 0.2415534556, 0.0076508117, -0.0380687006, 0.0563488379, 0.0279954523, 0.0807393938, 0.0494458489, -0.0653994232, -0.0017497158, -0.0977156311, 0.1197540611, -0.0164009891, -0.0464034192, -0.1056412831, 0.0438723229, -0.0704104826, -0.0066473219, 0.0515934452, -0.0087182187, 0.0991984978, -0.0496759489, -0.0070947376, 0.0396793969, -0.0683651492, 0.1161747351, -0.0006299776, 0.0316514783, 0.0741943419, 0.0786429346, -0.0939317718, 0.0841653198, -0.0488322489, 0.0617689602, 0.0772112012, -0.0029928929, -0.0275096856, 0.0636608899, -0.1063571498, 0.0596724972, 0.1014483571, 0.0316003449, 0.023444593, -0.0506474786, 0.0535876416, -0.0660641566, 0.019136617, 0.0182673521, -0.1447070837, 0.0040139598, 0.0800746605, -0.025962906, -0.0803814605, 0.0565533713, 0.01525049, -0.0268960875, 0.0278931856, 0.0862617865, -0.0137164928, 0.0545080416, 0.0253237393, -0.0501361489, 0.0935227051, -0.0997609645, 0.1628082544, 0.0851368532, -0.0048384834, 0.0306799468, -0.0116072465, -0.0079128696, -0.0096833585, -0.0199036151, -0.0715865418, 0.0325207449, 0.0815575272, -0.0468636192, -0.0575760342, -0.0232144929, -0.0135119604, -0.0413412303, -0.0157490391, -0.0678026825, 0.0504685119, -0.0384010673, 0.0362790376, 0.0336712413, -0.0263591874, -0.0836028531, -0.0393214673, -0.0538944416, 0.0354864709, -0.0439745896, 0.0007086748, -0.0236491263, -0.0288391504, -0.0212842133, -0.0569624342, -0.0384010673, 0.0516445786, -0.0035601521, -0.0655016899, 0.0499316156, 0.0942897052, 0.0019910007, 0.0517724119, 0.0777736679, -0.0646324232, 0.0312935449, 0.0825290605, 0.016810054, -0.0027611952, -0.0456875563, 0.0182034355, -0.0651437566, -0.0550193712, -0.0199419651, -0.0203638151, 0.0761885345, 0.0382221006, -0.0643256232, 0.1524793357, 0.0119715715, -0.0174875706, 0.0479118526, 0.0164776891, 0.0661152899, -0.0931647718, 0.0082132779, -0.0527183749, -0.0146368919, -0.0009515578, 0.0025039311, -0.1225152537, -0.0224986281, 0.0263591874, -0.0099390242, -0.1107546091, -0.1051299497, -0.0228821281, 0.0186636355, -0.0353842042, 0.0767510012, -0.0056182654, 0.008788527, 0.0137164928, 0.0419548266, 0.1434798837, -0.0306288134, -0.0028299056, 0.0120290956, -0.0973065645, 0.0729160085, 0.1402073652, 0.2074987143, -0.0096961418, -0.0942897052, 0.0292737838, -0.0367903709, 0.0521814786, 0.0584453009, 0.0571669675, -0.0185997188, 0.0915285125, -0.0061391853, 0.0305265468, -0.0147775076, 0.0653482899, 0.0325207449, -0.0905058458, 0.0910683125, -0.0318304449, 0.0137931928, 0.0412389636, 0.0083155436, 0.0427473933, 0.016771704, -0.0499827489, -0.0335434079, -0.0030999531, 0.1768187582, 0.0257583726, 0.0852902532, -0.0358955376, 0.0290436838, 0.1023176238, 0.0266915541, -0.0307822134, -0.0969997644, 0.0309100468, -0.0246462245, -0.0153399734, -0.0193795003, -0.1243560538, -0.0572692342, -0.0377107672, 0.0300663486, -0.0052827033, 0.0512866452, -0.0422616266, -0.0375573672, -0.0624848269, 0.0145346252, 0.0296061486, 0.0414690636, -0.0330320783, 0.0347706079, -0.0823245272, 0.0004789747, -0.0526161082, 0.0289925504, -0.0506986119, 0.0839096531, -0.0207217485, -0.0084881186, -0.0264614541, -0.0726092085 ]
711.3807
Serguei Mechkov
S. Mechkov, M. Rauscher, S. Dietrich
Stability of liquid ridges on chemical micro- and nanostripes
10 pages, 6 figures
null
10.1103/PhysRevE.77.061605
null
cond-mat.soft
null
We analyze the stability of sessile filaments (ridges) of nonvolatile liquids versus pearling in the case of externally driven flow along a chemical stripe within the framework of the thin film approximation. The ridges can be stable with respect to pearling even if the contact line is not completely pinned. A generalized stability criterion for moving contact lines is provided. For large wavelengths and no drive, within perturbation theory, an analytical expression of the growth rate of pearling instabilities is derived. A numerical analysis shows that drive further stabilizes the ridge by reducing the growth rate of unstable perturbations, even though there is no complete stabilization. Hence the stability criteria established without drive ensure overall stability.
[ { "version": "v1", "created": "Sat, 24 Nov 2007 01:43:59 GMT" } ]
2009-11-13T00:00:00
[ [ "Mechkov", "S.", "" ], [ "Rauscher", "M.", "" ], [ "Dietrich", "S.", "" ] ]
[ 0.0555789247, 0.0536489077, -0.0071466612, 0.0041362527, 0.0329781361, 0.0119856922, 0.0120206559, -0.0644458234, -0.0679702014, 0.0563341491, 0.0490336455, -0.0277335197, -0.0797181353, -0.0146569489, 0.0100137172, 0.0291180983, 0.0227266625, 0.0108318767, -0.0672988892, 0.1277727932, 0.072613433, -0.0803335086, -0.0192722101, 0.0048460234, -0.040446464, -0.0347682945, 0.1342621297, -0.0694247037, -0.0005760335, -0.0702079013, 0.067914255, -0.0586277954, 0.0299852081, -0.0594109893, -0.0688093379, 0.1231855005, 0.057229232, 0.0178736448, -0.0909625888, 0.0189505387, 0.021635782, 0.0788789988, -0.0939275473, 0.0436631627, 0.0255937185, 0.0154261589, -0.0004239397, 0.1028224081, 0.0575648844, 0.0388241298, -0.1155773103, -0.0508797504, 0.0233560149, -0.0714945793, -0.0500406139, 0.0552432686, 0.0185309704, 0.0312998593, 0.0109927114, -0.0511035211, 0.0415653177, -0.0942632034, -0.0159576125, -0.0506280102, -0.078655228, 0.1108221933, -0.1230736151, 0.0297054946, -0.010216509, 0.0596907027, 0.0099367956, -0.1193814054, -0.0301250648, -0.0198456198, -0.1194932908, -0.0815083012, 0.0181813296, 0.055774726, 0.0077200723, 0.0339571275, 0.0642779917, -0.1109900251, 0.0100207096, -0.0633829087, -0.0170624778, -0.0123423254, 0.0349640958, -0.0865431279, -0.0468239151, 0.0761378109, -0.0246706661, 0.0749070793, -0.0681380257, -0.0131255211, -0.0216777399, -0.0280691758, 0.1022629887, 0.032390736, 0.0213001259, -0.0522783138, -0.059466932, -0.0355514921, -0.0578445978, -0.0541803613, 0.1848341972, 0.0176778473, -0.0179016162, 0.0267824978, 0.039803125, -0.0523901992, 0.0990183204, -0.0252580624, -0.051662948, 0.034404669, 0.0780398622, 0.0161114559, -0.0659003258, 0.0552432686, -0.0010602862, 0.0747392476, -0.0605857857, -0.0140695516, 0.0273559075, -0.0437470749, 0.0788789988, -0.0259853154, -0.0146989059, -0.0197756924, -0.084697023, -0.0118598212, -0.037565425, 0.011587101, 0.0187407546, -0.0263209715, -0.0212022271, -0.025062263, 0.0636066794, 0.0750749037, 0.1241924688, 0.0274677929, 0.0261950996, -0.0335095897, 0.0449778102, 0.0509916358, 0.1095355153, 0.103717491, -0.0527538285, 0.0584040247, 0.0107269846, -0.0581243113, -0.00128056, -0.0503482968, 0.0213280972, 0.0764734671, 0.0078389505, -0.1546252072, 0.1278846711, 0.0307963751, 0.0262370575, -0.0441666432, -0.0666835234, 0.0362507738, -0.03152363, -0.0216917247, 0.0146709345, 0.012915737, 0.0459568053, -0.0729490891, -0.0486979932, -0.0407261774, 0.0509636663, -0.0719980672, -0.0858718157, -0.0085102608, 0.0343766995, -0.0391318165, -0.0422925688, -0.0990183204, 0.0042970874, 0.0259293728, 0.0445022993, 0.0211322997, -0.0286705587, -0.0491455309, -0.0405863225, 0.0129297227, 0.0204050466, 0.0349920653, -0.0279013477, 0.0836900547, -0.1122767031, 0.1394088417, -0.0382367335, 0.0306005757, -0.0867668986, -0.1456744075, 0.1272133589, -0.0064229043, 0.0788789988, 0.0003570708, 0.004048842, -0.0472434871, 0.0233700015, -0.017649876, -0.1061789617, 0.0290062129, -0.0761378109, 0.0540125333, -0.0721099526, 0.098962374, 0.0097200181, 0.087773867, 0.0373136811, 0.0395793542, -0.0832984596, -0.0502643846, 0.015034561, 0.0803335086, 0.1000252813, 0.0522783138, -0.0329501629, 0.0191323534, 0.0667954087, 0.1105424836, 0.0305166617, 0.1008644253, 0.1229617298, -0.0121814907, 0.0728372037, 0.0046642101, 0.0223490503, 0.0246287081, -0.1020392179, -0.0515790321, -0.0073424601, 0.0273419227, -0.1517162025, 0.0301530361, -0.1032140106, -0.086878784, -0.0584040247, 0.070431672, -0.1205002591, -0.0202092472, 0.0109927114, 0.0398870409, -0.0674107745, 0.0656206161, 0.0179575589, -0.073900111, -0.0940953717, -0.0448379554, -0.10718593, -0.0753546208, -0.0330061056, -0.0741238818 ]