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
711.4708
Walid K. Abou Salem
W. K. Abou Salem, J. Faupin, J. Froehlich, I. M. Sigal
On the theory of resonances in non-relativistic QED and related models
28 pages
null
null
null
math-ph math.MP
null
We study the mathematical theory of quantum resonances in the standard model of non-relativistic QED and in Nelson's model. In particular, we estimate the survival probability of metastable states corresponding to quantum resonances and relate the resonances to poles of an analytic continuation of matrix elements of the resolvent of the quantum Hamiltonian.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:19:38 GMT" }, { "version": "v2", "created": "Fri, 11 Jan 2008 23:14:02 GMT" } ]
2011-11-10T00:00:00
[ [ "Salem", "W. K. Abou", "" ], [ "Faupin", "J.", "" ], [ "Froehlich", "J.", "" ], [ "Sigal", "I. M.", "" ] ]
[ 0.0419656374, 0.0954856873, -0.0095035071, -0.0106185079, 0.0053265854, 0.0871202946, -0.0527805686, 0.0087466929, -0.1511317492, 0.0739482567, 0.0052312617, -0.0261591971, -0.1019561589, 0.1477116495, 0.0167307928, 0.1060233191, 0.0646122918, 0.0938680694, 0.0270835496, 0.0761667043, -0.0382451154, -0.0590661727, -0.0422429442, 0.0266906992, -0.0163032804, -0.072561726, 0.039955169, 0.1246952489, -0.0127560748, -0.0335309133, 0.1326446831, -0.0340161994, -0.0888303444, -0.0541670993, -0.1027880833, 0.09414538, -0.0384068787, -0.0300645884, -0.146602422, 0.0090759937, -0.0858261958, -0.0599443093, -0.0879984275, 0.2079794854, 0.0127214119, 0.0159566477, -0.0316128805, 0.0003163021, 0.0059158606, -0.0226928722, 0.0629484579, 0.0305729844, 0.0801876411, 0.0128254015, -0.0703895018, -0.0415265709, 0.00978659, 0.0177706908, -0.0333922617, -0.0594359152, 0.0135071119, -0.0202664454, -0.0195154082, 0.056339331, -0.1231238544, 0.0382682234, -0.0564779826, -0.0573561192, -0.0485285446, 0.0173431784, -0.025905, 0.0050348365, 0.0862421542, 0.0802800804, -0.0142465942, -0.0053294743, -0.002042243, 0.0766288862, -0.0316822082, -0.0213756692, 0.0554149784, -0.0194922984, 0.0739020407, -0.0819439143, -0.044969786, 0.0438374542, -0.0379447006, -0.0062624933, -0.0424278155, -0.0401400402, -0.020901937, 0.0279847942, -0.0280079041, 0.0784775913, 0.0090239989, -0.0712214187, 0.0947462097, 0.0397009701, 0.0010933366, 0.0430055335, -0.0322368182, -0.0113348812, 0.0472806692, -0.079817906, 0.097611703, 0.083284229, -0.0123978881, 0.0212254617, -0.0102949841, -0.0077934531, -0.0506083407, 0.0256276932, -0.0324447975, -0.0579107292, -0.0565704182, -0.1269136965, -0.1900470257, -0.0965024754, -0.0977965742, 0.0886454731, -0.0504234694, 0.0515326932, 0.0295561943, 0.015078512, 0.1370815784, -0.0914647505, -0.0202202275, -0.0374131985, 0.0379678085, 0.0630408898, 0.051301606, 0.0248882119, -0.0262516327, -0.0657677352, -0.1183172166, -0.0148474239, 0.0108900368, -0.0057627647, 0.0869354233, -0.0061758352, 0.0837001875, -0.0637341589, -0.0541670993, -0.0181750953, 0.037806049, 0.0112077827, 0.0262285229, -0.0353334025, 0.0930823684, -0.0480663702, -0.0645198599, 0.0183021948, 0.0764902309, 0.0299721546, -0.0101389997, -0.0952083841, 0.0629484579, -0.0465874039, 0.0513940416, -0.0059794099, 0.0565704182, 0.0729776919, -0.1160063297, -0.0094919521, 0.1012166813, -0.0529654399, -0.1035275608, 0.0582804717, -0.0611921847, -0.0645198599, 0.0249113198, -0.0382913314, 0.0062856022, -0.0506545566, 0.0617930144, -0.0099830152, 0.0251192991, -0.0575872064, -0.1069476679, 0.1173004285, -0.0048239683, -0.098351188, -0.0261129793, 0.0233514737, -0.0723306388, -0.029625522, 0.0171698611, 0.0601291768, -0.0360035598, -0.0972419605, -0.0714062899, 0.011912602, 0.0665534362, 0.0279154684, 0.0597132184, -0.0300414804, 0.0043704575, 0.0723306388, -0.051347822, 0.0017548269, -0.0107456064, -0.0174009502, 0.0720995516, -0.0161761809, -0.0076490231, 0.098351188, 0.0847169757, -0.0319132954, -0.0495453328, -0.0217223018, 0.0770910606, 0.0540746637, 0.1445688456, 0.0082498528, -0.0107629383, -0.0182906389, -0.1072249785, 0.0381757878, 0.0381526798, 0.1346782744, -0.0885068253, 0.0138075268, 0.0406946503, 0.1173004285, 0.0766288862, -0.0292788893, 0.0376673937, 0.0429130979, 0.0302263517, -0.05555363, -0.0628098026, -0.0382451154, -0.0498688556, 0.0362115391, 0.0063953688, -0.0691878423, -0.037806049, -0.0110517982, -0.0654442087, -0.0317515321, -0.0213641152, -0.0787086785, 0.0154020358, 0.110367775, 0.0197696052, 0.0257894546, 0.0192381013, 0.0098905796, 0.1026956439, -0.0277074892, 0.0353796221, 0.1032502577, 0.0559695885, 0.0208326112, -0.0095035071, 0.0437912345 ]
711.4709
Volker Metag
Volker Metag
Medium Modifcations of Mesons in Elementary Reactions and Heavy-Ion Collisions
Erice 2007 Proceedings
Prog.Part.Nucl.Phys.61:245-252,2008
10.1016/j.ppnp.2007.12.041
null
nucl-ex
null
Experimental searches for modifications of vector mesons in the nuclear medium are reviewed. Data on $\rho,\omega$ and $\Phi$ mesons are presented. The results have been obtained in elementary reactions with proton and photon beams as well as in heavy-ion collisions. Compared to the free particle properties, the $\omega$ and $\Phi$ meson are found to drop in mass at normal nuclear matter density by 9-14% and 3.5% whereas their widths are reported to increase by factors of about 16 and 3.6, respectively. For the $\rho$ meson, conflicting results on in-medium mass shifts and broadening have been published. The experimental data are compared to recent model calculations.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:22:25 GMT" }, { "version": "v2", "created": "Wed, 5 Dec 2007 08:41:02 GMT" }, { "version": "v3", "created": "Thu, 20 Mar 2008 11:27:27 GMT" } ]
2008-11-26T00:00:00
[ [ "Metag", "Volker", "" ] ]
[ 0.0538055897, 0.1727143973, 0.0417341515, -0.0048911241, 0.0048234155, 0.098531805, -0.0686627403, 0.037581373, 0.067734167, 0.0538055897, -0.0133611197, 0.0792897344, -0.1227778494, 0.1083334014, 0.0198482256, 0.0147152869, 0.0422758199, 0.0502202697, 0.0497043952, 0.0371428803, -0.0885754526, 0.0041044173, -0.0414246283, 0.0652063861, 0.0162371136, -0.0613373406, -0.0100595299, -0.0552500337, 0.0223502126, -0.0478988402, 0.0446488373, -0.0276508108, -0.0021763407, -0.0611825772, -0.0817659199, 0.0507361405, -0.015037708, 0.0009938622, -0.0364722461, 0.0582936853, -0.0269285887, -0.029378986, -0.095900856, 0.1346429437, -0.0616468638, -0.0013549735, 0.0323968455, -0.0363174826, 0.0349246264, -0.0267480314, -0.0326805748, 0.0210992191, 0.0118457414, 0.0203769971, -0.0324226394, 0.0764008388, 0.0223373156, -0.0603055917, -0.0110590346, 0.0165337399, -0.0681984574, -0.1359842122, 0.0364722461, -0.0033370557, -0.1194762662, -0.026116088, -0.0398254208, 0.0213571563, 0.040134944, -0.0521547943, 0.0281408895, -0.0514583662, 0.0383809768, -0.0326031931, 0.0126775876, -0.0528254285, 0.0550952703, -0.0575198755, -0.0632976592, 0.1465080231, 0.0140575487, 0.0028598728, -0.0745952874, 0.0068159765, -0.0267996192, 0.0122906817, 0.0699524209, 0.0176557656, -0.0475635193, -0.0220406875, -0.0313135125, -0.0669087693, -0.075162746, 0.0196160842, 0.0426885188, -0.084500052, 0.0223373156, 0.0149990171, -0.0037142879, 0.0920833871, 0.0199900921, -0.0429206602, 0.0317004174, -0.015772827, 0.1085397527, -0.1117381603, 0.0186746139, -0.0505813807, -0.0065386943, 0.0285535883, 0.0812500492, -0.0643809885, -0.0917222798, -0.0182619151, -0.116484195, -0.0270833503, -0.031906765, 0.0497301891, -0.0827460811, 0.0513809845, -0.0675278157, 0.0723770261, 0.1032262519, -0.0783095732, 0.1139048338, -0.0208928697, 0.0377877206, -0.044803597, -0.0853254497, 0.0355436727, 0.1192699149, -0.0336607359, 0.0054327911, -0.0456547886, -0.1878810674, 0.0632976592, 0.1581667662, 0.0085570486, 0.0383551829, -0.0389226414, -0.0091438545, 0.0452678837, 0.0166240185, 0.1160714999, -0.0752659217, 0.0962103754, -0.008950402, -0.0200158861, 0.0976548195, -0.1311350018, -0.0576230511, -0.1208175346, 0.0095501048, 0.0572619401, -0.0554047972, -0.1076111794, 0.0634008348, 0.0572103523, -0.0142123103, -0.0383551829, 0.0200545751, 0.007183536, -0.0653095618, -0.0432817712, 0.104206413, 0.0413472466, -0.1117381603, -0.0016225828, -0.1125635579, -0.0767103657, 0.0806825906, -0.0700555965, 0.0036981669, -0.0381488316, 0.0057971268, -0.014315485, -0.0108591337, -0.1244286448, -0.1101905406, 0.0683532134, 0.0464543924, 0.0180684626, -0.0358789898, 0.0318293832, -0.0934246629, -0.0244652927, -0.0620079748, 0.123912774, 0.0085957395, -0.0153214382, 0.0629881322, 0.1071984768, 0.0619047992, -0.0164176691, 0.0499623306, -0.0704682991, -0.0362658948, 0.1102937162, 0.0569524169, -0.0257807691, 0.1016786322, 0.0305912886, 0.0632460713, -0.0511746332, -0.0062388433, -0.0291984305, 0.065103218, 0.0033821946, 0.0003578871, -0.0299980342, 0.0473571718, 0.0520774126, 0.1043095887, 0.0144831436, -0.0655159131, -0.0066289725, -0.1022460908, 0.0757302046, 0.0596865453, -0.008602188, -0.0507619344, 0.0943532288, 0.1079206988, 0.0350535922, -0.0123809604, 0.0206349324, 0.0378908962, -0.069488138, -0.0331706554, -0.0559206679, 0.0928056091, 0.0431012176, -0.0498849526, 0.0208412819, -0.0215377118, -0.0692817867, -0.0376071669, -0.0678889304, 0.0177589394, -0.0528254285, -0.0933214873, -0.0750595704, 0.0414246283, 0.0918254554, -0.1010595858, 0.0258323569, -0.0083184578, 0.0094404817, 0.0752143338, -0.085531801, 0.0156954452, 0.055817496, 0.0170109235, -0.0218085442, 0.0034337819, 0.0490079671 ]
711.471
Diego Garlaschelli
Diego Garlaschelli, Maria I. Loffredo
Effects of network topology on wealth distributions
References added
J. Phys. A: Math. Theor. 41, 224018 (2008)
10.1088/1751-8113/41/22/224018
null
q-fin.GN nlin.AO physics.data-an physics.soc-ph
null
We focus on the problem of how wealth is distributed among the units of a networked economic system. We first review the empirical results documenting that in many economies the wealth distribution is described by a combination of log--normal and power--law behaviours. We then focus on the Bouchaud--M\'ezard model of wealth exchange, describing an economy of interacting agents connected through an exchange network. We report analytical and numerical results showing that the system self--organises towards a stationary state whose associated wealth distribution depends crucially on the underlying interaction network. In particular we show that if the network displays a homogeneous density of links, the wealth distribution displays either the log--normal or the power--law form. This means that the first--order topological properties alone (such as the scale--free property) are not enough to explain the emergence of the empirically observed \emph{mixed} form of the wealth distribution. In order to reproduce this nontrivial pattern, the network has to be heterogeneously divided into regions with variable density of links. We show new results detailing how this effect is related to the higher--order correlation properties of the underlying network. In particular, we analyse assortativity by degree and the pairwise wealth correlations, and discuss the effects that these properties have on each other.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:25:40 GMT" }, { "version": "v2", "created": "Thu, 10 Jan 2008 17:33:54 GMT" } ]
2008-12-02T00:00:00
[ [ "Garlaschelli", "Diego", "" ], [ "Loffredo", "Maria I.", "" ] ]
[ 0.0143406158, 0.0008111008, 0.0214980058, 0.0742611364, 0.074416168, 0.067801401, -0.0694034174, 0.0777235553, -0.0928651765, 0.0111818053, -0.0249991827, 0.00258228, -0.0670779124, -0.070695363, 0.0822195336, 0.0115500102, 0.0906947106, -0.0082167853, 0.0498174913, -0.033435598, 0.0127127627, -0.0484480262, 0.0093214009, -0.0231646169, -0.0020251276, 0.0358902998, 0.0667678416, 0.0380607694, 0.0590678342, 0.068369858, 0.0331513695, -0.0214075688, 0.004696229, 0.0400762074, -0.1514162421, 0.0765349641, -0.0253867675, 0.0418590978, -0.0056845685, 0.0110526104, -0.0384225175, -0.0200897828, -0.082891345, 0.0517295748, 0.0468718521, -0.1035108268, 0.0424017124, -0.014611925, 0.088110812, 0.0099867536, -0.1239235923, 0.0827879906, 0.0354510359, -0.1442846805, -0.1483155638, -0.0099479947, 0.019611761, -0.004247277, -0.0526856147, -0.039016813, 0.0162914563, 0.0203610919, 0.0283970051, 0.0845967159, -0.059326224, -0.0723490566, -0.1839733124, -0.0101353275, 0.0486289002, 0.1587544978, -0.0769483894, -0.0320661366, 0.1154484227, 0.0847000703, -0.0737960339, -0.0498433299, -0.1545169055, -0.0904879943, -0.0181260221, -0.0027147045, 0.0292496886, 0.0557604507, 0.0109040365, 0.0223636106, 0.038835939, -0.1150349975, 0.0363553986, -0.0515745394, -0.1393236071, 0.0472077578, 0.0307741873, -0.0208132733, -0.0480862819, 0.0429960117, 0.1283679008, -0.0766899958, 0.1332256198, 0.0376990251, -0.0266916342, -0.0160201471, 0.0262136124, 0.0463033952, -0.0209424682, -0.062581934, 0.0618067645, 0.08382155, -0.0054649375, -0.0666644871, -0.0169503503, -0.0404896326, -0.0430476889, 0.013604206, 0.0082103256, 0.016278537, -0.0294822399, -0.0108717373, -0.0579309203, -0.0718839541, 0.1002034396, 0.0034107412, -0.022557402, -0.074416168, 0.0458382927, 0.0906947106, 0.0674913302, -0.0203869306, -0.0091469875, -0.0423758738, -0.0006895769, -0.0842349678, 0.0885242373, 0.0983947143, -0.0813926905, -0.0357869416, -0.0827363133, 0.0363812409, 0.0088369204, 0.0098963175, 0.01007073, -0.0946739092, -0.004082554, -0.0125964871, 0.0353218429, 0.042479232, -0.0577758886, 0.1095571369, 0.081134297, 0.0831497386, 0.0152966576, 0.0455540642, 0.0328929797, -0.0375181511, -0.0068150228, 0.1002034396, 0.0469752066, -0.0176221635, 0.0578275658, 0.0409030542, -0.0206194799, -0.0284228437, 0.0799973831, 0.0899712145, -0.1086269394, 0.0038726123, -0.0582409911, 0.0651658252, -0.0472594351, -0.0382674821, -0.0471819192, -0.0576725341, -0.0312134493, -0.0340557322, -0.0462000407, 0.0327896252, 0.0285520386, 0.0192887746, -0.129091382, -0.1665061861, 0.1357061565, -0.0946739092, 0.0336681493, -0.0067698043, 0.0217047166, -0.0355285555, -0.1306417286, 0.0219501872, -0.0386809073, 0.0768967122, 0.0097477436, 0.0192887746, 0.0193662923, 0.0462775566, 0.0602047481, 0.1606149077, -0.045683261, 0.0071380096, 0.0256322362, 0.1032524407, -0.0834081247, -0.00061529, 0.0244953223, 0.0378023796, 0.0036045334, -0.0911081284, -0.0073899394, 0.0491973571, 0.0285003595, 0.0002688866, -0.014831556, -0.0431252047, -0.0065566329, -0.047311116, 0.0491456799, 0.0467426591, -0.0358386226, -0.0224540457, -0.0875940323, 0.1246470883, 0.0844933614, 0.0945188701, 0.0527114533, 0.0867671892, 0.0094635151, 0.0069312979, 0.0345983505, 0.0095539512, 0.0312134493, -0.064545691, -0.0025758201, 0.0037789461, 0.0927101448, 0.0797906741, 0.0427376218, -0.1211329922, 0.0067956434, 0.0027986811, 0.0006649492, -0.0154646104, -0.1026322991, 0.0007638639, -0.0775685236, 0.0126029467, -0.0889893398, 0.0104195559, 0.0064371279, 0.0717289224, -0.0476211831, 0.0721940249, -0.0306449924, -0.0543134697, -0.0218985081, 0.0026161936, -0.009063011, 0.0479312502, 0.029404724, -0.0490681641 ]
711.4711
Thomas Gehrmann
A. Gehrmann-De Ridder, T. Gehrmann, E.W.N. Glover, G. Heinrich
NNLO corrections to event shapes in $e^+e^-$ annihilation
30 pages, LaTeX, numercial results corrected for oversubtraction of large-angle soft radiation
JHEP 0712:094,2007
10.1088/1126-6708/2007/12/094
ZU-TH 27/07, IPPP/07/90, Edinburgh 2007-47
hep-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We compute the next-to-next-to-leading order (NNLO) QCD corrections to the six most important event shape variables related to three-particle final states in electron-positron annihilation. The corrections are sizeable for all variables, however their magnitude is substantially different for different observables. We observe that the NNLO corrections yield a considerably better agreement between theory and experimental data both in shape and normalisation of the event shape distributions. The renormalisation scale dependence of the theoretical prediction is substantially reduced compared to the previously existing NLO results. Our results will allow a precise determination of the strong coupling constant from event shape data collected at LEP.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:41:36 GMT" }, { "version": "v2", "created": "Mon, 10 Dec 2007 12:00:50 GMT" }, { "version": "v3", "created": "Mon, 2 Feb 2009 20:35:20 GMT" } ]
2009-02-02T00:00:00
[ [ "Ridder", "A. Gehrmann-De", "" ], [ "Gehrmann", "T.", "" ], [ "Glover", "E. W. N.", "" ], [ "Heinrich", "G.", "" ] ]
[ -0.0059623257, -0.0261182114, 0.0058398563, 0.0347297415, -0.0046731746, 0.077400662, -0.0239653271, 0.0703876764, -0.0226632841, 0.0057077184, 0.0432123616, 0.0068196119, -0.0820931718, -0.0056497068, 0.0053241961, 0.0473376438, 0.0782257169, 0.0939533636, -0.041227065, 0.0871982127, -0.0474149957, -0.036560338, 0.0492713712, 0.0132009117, -0.0649732351, -0.0391644239, 0.0469251163, -0.0748223588, 0.1426317245, 0.0317389108, 0.0395769514, -0.0588368773, -0.0545053296, -0.0985943079, -0.0982849151, 0.1549044549, -0.0310685523, 0.0525458157, -0.0404535756, 0.0465641543, -0.0941596329, -0.0656435937, -0.1107639, 0.0430318788, -0.0505605228, -0.0878170058, 0.0369728655, -0.0930767432, -0.0138325961, 0.0257185735, 0.0296762697, 0.0123951919, 0.0280261543, 0.0011046417, -0.0265307389, -0.0082247872, 0.0541443639, 0.0387518965, 0.0562585741, -0.0257701389, 0.0219026841, -0.082505703, -0.0205104016, 0.0036676361, -0.0822994336, -0.055020988, -0.0759568065, -0.0307591558, 0.1166424304, -0.0197369102, 0.0224570204, -0.0079862941, 0.0609510839, -0.0447335579, -0.0000041419, 0.0191438999, 0.0329507142, 0.0496581197, -0.0396285206, 0.0960160047, 0.0345234796, -0.0139228366, -0.0323319212, -0.1050400659, 0.0235527996, -0.0038545632, 0.0408403203, -0.0363798551, -0.118705079, 0.0725018829, -0.0255123097, -0.0858059302, -0.0083021363, 0.0356321484, 0.0592494048, -0.0349617898, 0.0873529091, -0.0069614183, 0.0538865365, -0.0004653031, 0.0155213848, 0.0296247024, 0.0156503003, -0.1784185767, 0.1193238646, -0.0718830898, -0.004715072, -0.0855480954, -0.0233336426, 0.034317214, 0.0019595104, -0.0266854372, -0.1134453341, -0.0421552546, 0.0183059517, -0.0727597103, -0.039061293, 0.0534224398, 0.0070129842, 0.0967379361, 0.0535255745, 0.0337242037, 0.0599713288, 0.0107773067, 0.0822478682, -0.0610026531, 0.0332858935, -0.0834854543, -0.0785866827, -0.0193630569, 0.1498509794, -0.044088982, 0.0002096886, 0.0076575601, -0.0529067814, 0.0371275656, 0.1066386178, 0.0242618322, 0.0599197634, -0.1239648163, 0.0457390957, 0.1057104245, 0.0077800294, 0.070851773, -0.0396027341, 0.0586821772, -0.0233336426, -0.0310169868, 0.0382104516, -0.0442436822, -0.0748739243, 0.0201623309, -0.0011006132, -0.0164753571, -0.0277425423, -0.0903437436, -0.0229082238, 0.0178805329, 0.04024731, -0.0492198057, 0.00680672, 0.061569877, -0.0784835443, 0.0640966147, 0.0266596545, 0.0326928832, -0.0640450493, 0.0068582864, -0.1007085219, -0.0830213577, 0.0357610658, -0.0179836638, -0.0282839853, 0.0151862055, -0.0630652979, 0.0516176298, 0.0017306859, -0.0311201178, -0.0458164476, 0.0836917162, 0.0033131195, 0.0616214462, 0.0258345976, 0.0587337464, -0.1571733654, 0.0028441907, 0.0497612506, 0.0815259442, -0.0337242037, -0.0842589438, -0.0713674277, 0.0333116762, 0.125924319, 0.0726050138, -0.0224828031, -0.1130328104, 0.0766271651, 0.0284902491, -0.0242489409, 0.0221991893, 0.0385198481, 0.0201494396, 0.1797592938, -0.0965316668, -0.0377979241, -0.0220960584, 0.1348968148, -0.1083918661, 0.0141291013, -0.0862184539, 0.0237719547, 0.0052855215, 0.0573930256, 0.0556913465, -0.0899827778, 0.0256412253, -0.1327310503, 0.0632199943, 0.0950362533, 0.1095263138, -0.0588368773, 0.0013350776, 0.1306684017, 0.0603322946, -0.0341109484, -0.0350907072, 0.1437661797, -0.0320998728, -0.0809587166, -0.0041478453, -0.0645607114, 0.0567742363, -0.060126029, 0.0567742363, -0.0177902915, -0.0652826354, -0.0286191646, -0.0507925712, -0.0882295296, -0.0528036468, -0.0660045594, 0.0308622885, -0.0022205636, 0.0193372741, -0.0212581083, 0.0548147224, 0.0199560653, -0.0129301902, 0.1460350901, -0.0420005582, -0.0696141869, 0.0224828031, 0.0825572684, -0.055020988, -0.042645134, -0.0184090845 ]
711.4712
Lucie Bartuskova
L. Bartuskova, A. Cernoch, J. Soubusta and M. Dusek
Programmable discriminator of coherent states - experimental realization
4 pages, 6 figures
Phys. Rev. A 77, 034306 (2008)
10.1103/PhysRevA.77.034306
null
quant-ph
null
The optical implementation of the recently proposed unambiguous identification of coherent states is presented. Our system works as a programmable discriminator between two, in general non-orthogonal weak coherent states. The principle of operation lies in the interference of three light beams - two program states and one unknown coherent state which can be equal to whichever of the two program states. The experiment is based on fiber optics. Its results confirm theoretical predictions and the experimental setup can be straightforwardly extended for higher numbers of program states.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:33:11 GMT" }, { "version": "v2", "created": "Fri, 29 Feb 2008 11:48:54 GMT" } ]
2009-11-13T00:00:00
[ [ "Bartuskova", "L.", "" ], [ "Cernoch", "A.", "" ], [ "Soubusta", "J.", "" ], [ "Dusek", "M.", "" ] ]
[ 0.008994597, 0.0051603424, -0.1459296793, -0.013704909, -0.01220481, 0.0590919219, -0.06816452, 0.0264497548, -0.0127328448, -0.0403946787, 0.1080071628, -0.0230415296, -0.0114487596, 0.0082625486, 0.0720047802, 0.0202453434, 0.0216734372, 0.0506433584, 0.0466590971, 0.0590439178, -0.1171277687, -0.0951903164, 0.0205093604, -0.0348263122, 0.0287539084, -0.1563943774, 0.0447869711, 0.0255376939, 0.0138729205, -0.0268097781, -0.0201853383, -0.0347543061, -0.0039812643, -0.0553476736, -0.0725328103, 0.0687405616, -0.0457230322, 0.09619838, -0.1430494934, 0.0363144092, -0.1020547673, -0.0619241074, -0.0013613403, 0.0016306082, 0.0157210436, 0.090774022, -0.0518434383, 0.0060514016, -0.0095106307, -0.0506913625, -0.0682605281, 0.021301413, -0.0198853184, -0.0642762631, -0.0173891541, -0.0054543619, -0.0190332625, 0.032594163, -0.0105667012, -0.0348743126, 0.0541475937, 0.027385816, 0.0429388471, 0.0492512658, -0.0723888054, 0.0302900095, -0.0168011151, 0.0340102576, 0.1155916676, 0.1738675386, 0.0557796992, 0.0798773021, -0.0181692056, -0.0528035015, -0.0410667248, 0.0210733972, -0.003363223, 0.0591879264, -0.0011370755, 0.050835371, -0.0148929879, -0.0402266681, 0.0730128437, -0.078821227, -0.0048963251, -0.0535715558, 0.0364104174, -0.0327141695, 0.0446669646, -0.0366984345, 0.052083455, 0.0400346555, -0.0372744724, 0.1106953472, 0.0456510298, -0.0539075769, 0.0535715558, -0.0782931969, 0.070660688, 0.0162130762, -0.0283698831, -0.0602920018, 0.0350423232, -0.0389305837, 0.064228259, 0.0288739149, 0.0181212015, 0.0887578875, -0.0659563765, 0.0362424031, -0.0178691857, -0.0286339, 0.0065464345, -0.0311300661, 0.0285858959, -0.0776691511, -0.0464430824, -0.0501153246, -0.0099246586, -0.0564517453, -0.0236175675, -0.0121148033, 0.0018406222, -0.0099546602, 0.0066244393, 0.006378423, 0.1153996587, -0.1461216956, -0.0444749519, -0.0096006365, 0.024037594, -0.0534755476, 0.0439949185, 0.0648523048, -0.0223694835, -0.0540035814, -0.020389352, -0.0117787812, -0.0093906233, 0.0892379209, 0.0241816044, -0.0510273837, 0.1346969306, 0.0884698704, 0.0983105227, 0.0177251752, -0.1217360795, -0.0501153246, -0.0397946388, -0.0115927691, -0.0224174876, -0.1084871963, 0.1083911881, -0.0584678799, -0.0092346128, -0.1523621082, -0.0525154844, 0.0109147243, 0.0088385865, -0.0415227562, 0.0267137717, 0.0364344157, 0.0442829393, 0.1218320802, -0.0248176474, 0.0141489385, -0.0516514257, 0.0998466238, -0.1113673896, 0.0174491573, 0.0353783481, -0.0157210436, -0.072148785, 0.0675884858, -0.0305780284, 0.0607240275, 0.0061924108, -0.0812693909, -0.1249042898, -0.1566824019, 0.033242207, -0.0701326504, 0.0972544551, -0.01734115, -0.0170891341, -0.0923101231, 0.0179051887, 0.0132488785, 0.0593319349, -0.0137649132, -0.0686445534, 0.0674924776, 0.0476911627, 0.109351255, 0.0242776107, -0.118759878, 0.0509793833, 0.0797812939, 0.0157690458, -0.1226001307, -0.1317207366, -0.0377545059, 0.0172331426, -0.0725808144, 0.0785332099, -0.0016711109, 0.115783684, -0.017365152, -0.1071431115, 0.1028228253, 0.0467070974, 0.0617800988, 0.1273044497, -0.0131048691, -0.0753169954, -0.1119434237, 0.0190452635, 0.0118447859, 0.0490112528, -0.0121028032, -0.1084871963, 0.0336982347, 0.0020866385, 0.0516034253, 0.0328821801, 0.0379225165, -0.0400346555, -0.0377065018, 0.0195252951, -0.0862137228, -0.0583238676, -0.0411627293, 0.0331942029, 0.004809319, -0.0646122843, 0.0516514257, 0.0279858559, -0.0915900767, 0.020701373, -0.0933661908, -0.0462750718, 0.0692205951, 0.0256096981, -0.0482192002, 0.0193212815, 0.0224294886, -0.0489152446, 0.0058323871, -0.0260177255, -0.0811253786, 0.0744529366, 0.1336408705, -0.0912060514, -0.0660523847, -0.0455310196, 0.1274004579 ]
711.4713
Christophe Bernicot
C.Bernicot, J.-Ph.Guillet
Six-Photon Amplitudes in Scalar QED
15 pages, 13 figures
JHEP 0801:059,2008
10.1088/1126-6708/2008/01/059
null
hep-ph
null
The analytical result for the six-photon helicity amplitudes in scalar QED is presented. To compute the loop, a recently developed method based on multiple cuts is used. The amplitudes for QED and $QED^{\caln=1}$ are also derived using the supersymmetric decomposition linking the three theories.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:34:53 GMT" }, { "version": "v2", "created": "Tue, 4 Dec 2007 10:23:53 GMT" } ]
2009-11-18T00:00:00
[ [ "Bernicot", "C.", "" ], [ "Guillet", "J. -Ph.", "" ] ]
[ 0.0825903714, 0.0167791359, -0.0682082549, -0.0076479157, -0.0183217712, 0.0328937508, -0.0645059273, 0.0519749746, 0.0270079989, -0.0490795635, 0.0439769961, -0.0202915985, -0.0509781912, 0.0393965542, 0.0353145003, 0.0170639288, 0.0207069237, -0.016791001, 0.0602814741, 0.0429327525, -0.070723936, -0.1071776152, 0.004645708, 0.0316596404, 0.0043490473, -0.037853919, -0.0178471133, -0.0421495661, 0.0154500948, 0.065740034, 0.0357891582, -0.0889982432, 0.02494324, -0.02108665, -0.1127785742, 0.1814140081, -0.0793152303, 0.0515003167, -0.0704866052, 0.0394440219, 0.0316596404, 0.0016153181, -0.0772742033, -0.0182149727, 0.0573385991, -0.0004527786, 0.0527818911, 0.0080039082, 0.0420546345, 0.0427666232, 0.0687303767, 0.0574809983, 0.0566740818, 0.1076522693, -0.0463028178, 0.0573385991, -0.0127682807, 0.0178945791, 0.0760400966, -0.0988236442, 0.0235074013, -0.1259740442, -0.0384235084, -0.011557905, -0.0825429037, -0.0031238382, 0.0433599427, -0.0529242866, 0.0792203024, 0.0121452929, -0.0385659039, 0.133853361, 0.0967351571, -0.0264384113, 0.0182980392, 0.0074343197, 0.0359078236, 0.0007275606, 0.0119198309, -0.0061705448, 0.0930328295, 0.0391117595, 0.0515477806, -0.0780811235, 0.029689813, 0.0225462206, 0.0517376438, -0.0250144396, -0.1161011755, 0.0565316826, 0.0395626836, 0.0273165274, -0.0461604223, -0.1026209071, 0.0821631774, -0.0646008551, 0.0016791001, 0.0416274443, -0.0015040702, -0.0174080562, 0.0259162877, 0.054822918, 0.0732870847, -0.0637464747, 0.1021462455, -0.0254890956, 0.0268656015, 0.0143583827, 0.0794576332, 0.0618478432, 0.0505984686, -0.0324902907, 0.0074758525, 0.0267706718, -0.0819733143, -0.0233175401, -0.1052789837, -0.0153195644, -0.0513579175, 0.1123039126, 0.0382573791, -0.0639363378, -0.0098610055, -0.0535888076, 0.0226292871, -0.106702961, -0.0499814115, -0.1423022598, -0.0176453851, 0.0102763306, 0.1316699386, -0.046445217, -0.0047970051, -0.0599492155, 0.015177167, 0.0900424868, 0.1274929494, -0.0684930459, 0.0773691386, -0.0304255318, 0.0372368656, 0.1371759623, 0.0862926915, 0.0597593524, -0.0311849844, 0.084821254, -0.0975895375, -0.0183217712, 0.0285269022, -0.0050165341, -0.0772267431, -0.0344363861, 0.0436684713, -0.0721479058, -0.0232819393, -0.0017399156, -0.035575565, 0.0045804428, -0.0204814617, -0.0080691734, 0.0627496913, 0.0439295322, -0.1218919903, -0.0847737938, -0.0148093076, -0.0332734771, -0.0935549513, -0.0394440219, -0.0455433652, -0.1886288077, -0.0527344234, -0.1164809018, 0.0130768083, -0.0315647088, 0.0325852223, 0.0298084784, 0.0206594579, -0.0680183917, -0.1737245619, 0.0381861776, 0.0451873727, -0.0204102639, 0.0373080634, -0.0249907058, -0.0170639288, 0.035575565, -0.0361688845, 0.0628446266, -0.0638888702, 0.0352907702, -0.0248245765, 0.0618953109, 0.0850585848, 0.0181081761, -0.0056484216, -0.0257976241, 0.0634616762, 0.1257841885, -0.0218342356, -0.1030955613, -0.061420653, 0.000328181, 0.1064181626, -0.002376253, -0.0496491529, -0.0485574417, 0.0504086055, -0.0956434458, -0.0114273746, -0.019508414, 0.0324665569, -0.0623225011, 0.0425530262, 0.1022411808, -0.118284598, 0.0467774756, -0.0732870847, 0.0442855246, -0.0477979891, 0.1036651507, -0.0688253045, 0.0042778486, 0.0300695393, -0.0236616656, -0.0036548611, 0.0185353663, 0.0604238734, 0.0133497361, -0.0266994722, -0.0752331764, 0.0345075838, 0.0632718131, -0.1052789837, 0.0176572502, -0.0125072198, -0.0182031076, 0.0214545093, -0.0175385866, -0.0804069415, -0.0814986527, -0.0304967314, -0.0565316826, 0.0696322247, 0.1063232347, -0.0404645354, 0.0459230915, 0.0372605957, 0.0507408641, 0.0503136739, -0.0261298828, 0.0098372726, 0.2447333038, -0.0040820525, -0.0501712747, -0.0525445603, 0.0439769961 ]
711.4714
Osvaldo Civitarese
O. Civitarese, R. J. Liotta, M. E. Mosquera
Effects due to Resonant and Continuum States on the Neutrino-Nucleus Cross Section
15 pages, 6 figures, 2 tables, 39 references. submitted to Physical Review C
Phys.Rev.C78:064308,2008
10.1103/PhysRevC.78.064308
null
nucl-th
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Estimates of the neutrino-nucleus cross section, for the charged-current process nu+208Pb-> e+208Bi, are presented. The nuclear structure calculations have been performed by considering bound, resonant, and continuum states in the single-particle basis used to construct correlated proton-particle neutron-hole configurations. The observed features of the spectrum of 208Bi have been reproduced, as accurately as possible, by diagonalizing a phenomenological multipole-multipole interaction. Calculations of the cross section, for values of q 200 $ MeV, were performed, and the dependence of the results upon the choice of the residual proton-neutron interaction was investigated. It is found that the inclusion of resonant states in the calculation of the nuclear wave functions increases the neutrino-nucleus cross section, and that the contribution of the continuum is negligible.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:37:13 GMT" }, { "version": "v2", "created": "Wed, 10 Sep 2008 15:36:42 GMT" } ]
2008-12-24T00:00:00
[ [ "Civitarese", "O.", "" ], [ "Liotta", "R. J.", "" ], [ "Mosquera", "M. E.", "" ] ]
[ 0.0154130347, -0.0551096573, 0.0525308698, 0.0304917824, -0.0622729585, 0.0736864805, 0.0147563992, 0.0868192017, -0.0045397417, 0.0083929999, 0.0560647659, 0.1197703853, -0.0227434784, 0.1525305361, 0.0073065665, -0.0140281301, 0.0122253662, 0.0838106126, 0.1014323309, 0.0015878649, -0.0382520258, -0.0307544358, 0.0641831681, 0.0057664569, -0.0563990511, -0.0733999535, 0.0005376206, 0.0467285961, -0.0156040564, -0.0233762376, 0.0030294792, -0.0616521388, -0.0615088716, -0.1297990084, -0.0744028166, 0.018242538, -0.0411650985, -0.0458690003, -0.0978984386, 0.0566378273, -0.0297276974, 0.0402816273, -0.0743550584, 0.0862938911, -0.0593121275, 0.0632280633, -0.0977074206, -0.0837151036, 0.0581182428, -0.0284860581, 0.0588823296, 0.0154607901, -0.003133944, -0.1251189858, -0.046513699, -0.0123925097, 0.0753101632, 0.0035667266, -0.108309105, -0.0073961075, -0.0226240903, -0.0921678022, 0.0025459563, -0.0069245235, -0.1029605046, -0.0521488264, 0.0199378524, -0.0498088151, 0.038037125, -0.1201524287, 0.0282472819, -0.0101957638, -0.0368909985, 0.0075453431, 0.0215615351, -0.0257401261, 0.0814228505, -0.0805632547, -0.0824734643, -0.0015356325, 0.0236627683, 0.0441975631, -0.0213346966, -0.0661888942, -0.0291546322, 0.1226356998, 0.0478747226, 0.0252386946, -0.1162364855, 0.0410934649, 0.0161532424, -0.0373207964, -0.0343838409, 0.0354822129, 0.0515757613, -0.0712509602, 0.0481373779, -0.003707008, 0.0693885013, 0.0079691717, -0.0019131982, 0.020284079, 0.0471822731, -0.0899232998, 0.108404614, 0.0152100744, -0.0286054462, -0.0879175738, -0.0732566863, -0.005918677, 0.1510023773, 0.0329034254, -0.0747371018, 0.020009486, -0.0110732689, -0.0151623189, 0.0091630546, -0.0405442789, 0.0128820017, 0.1309451312, -0.0301574953, 0.0436961316, 0.0727313757, 0.0194364209, 0.0915947333, -0.0968000665, 0.0793216154, -0.1046796963, -0.0759309828, -0.074880369, 0.193791151, -0.0057783956, -0.0372491628, -0.0360314026, -0.1866278499, 0.0268623773, 0.0854342952, -0.0450094044, 0.0638488829, -0.0791783482, 0.1067809314, 0.0250237957, 0.0561602749, 0.0936482102, 0.0032712405, -0.0078259055, -0.0399473384, 0.0144459894, 0.1258830726, -0.1175736338, -0.0188633576, -0.0531516895, -0.0106016845, 0.0893979892, 0.0473255366, -0.0899710506, 0.0313275009, 0.1118429974, -0.003348843, 0.0085541746, 0.0605060123, 0.0269101318, -0.0999996737, 0.0115209753, 0.108691141, 0.0361269116, -0.0335958786, 0.0496177934, -0.1242593825, -0.0770771131, -0.0396130495, 0.0114851585, 0.0225524567, 0.0292501431, 0.0641354173, 0.0154846674, -0.055825986, -0.1207254902, 0.0671917573, 0.078844063, 0.0069066156, -0.0259072706, -0.0243313443, -0.0131207788, -0.0773636475, -0.0381087586, 0.018027639, 0.0544410832, -0.0513369851, -0.0587868169, -0.0179321282, 0.0323542394, 0.0539157726, 0.0994266123, -0.0766950697, -0.0550619029, -0.0636101067, 0.1106013581, -0.0196155049, 0.0016535285, 0.0243671611, -0.0279846266, 0.089350231, -0.0347181298, -0.005948524, 0.0118791396, 0.1750710607, 0.0186365191, -0.0306350477, -0.0327601619, 0.0448900163, 0.0661888942, 0.0537725091, -0.0359358899, -0.1414512992, -0.0654248074, -0.0448900163, 0.0293217767, 0.0734954625, 0.013574454, -0.0923588201, -0.0107210726, 0.0673350245, 0.0342883319, 0.0430036783, 0.0619386695, 0.0748326108, 0.0484477878, 0.0039219069, -0.0165591631, -0.0287725907, 0.0004570335, 0.0086496854, 0.0112344427, -0.00675738, -0.0929796398, 0.0266235992, -0.003707008, -0.0163920186, -0.0124402652, -0.1096462533, -0.0300619844, -0.0015057854, 0.1200569123, -0.0743550584, -0.0125596533, -0.0059336005, -0.0092525966, 0.0612700954, 0.0145773161, -0.0017594857, 0.0568766035, 0.0503341258, -0.0330466926, -0.0196990762, 0.002493724 ]
711.4715
James Urquhart
J. S. Urquhart (1), M. G. Hoare (1), S. L. Lumsden (1), R. D. Oudmaijer (1), T. J. T. Moore (2) ((1) University of Leeds) ((2) Liverpool John Moores University)
The RMS Survey: A Galaxy-wide Sample of Massive Young Stellar Objects
8 pages, 3 figures, to appear in the proceedings for "Massive Star Formation: Observations confront Theory 2007" edited by H. Beuther
ASP Conf.Ser.387:381,2008
null
null
astro-ph
null
Here we describe the Red MSX Source (RMS) survey which is the largest, systematic, galaxy-wide search for massive young stellar objects (MYSOs) yet undertaken. Mid-IR bright point sources from the MSX satellite survey have been followed-up with ground-based radio, millimetre, and infrared observations to identify the contaminating sources and characterise the MYSOs and UCHII regions. With the initial classification now complete the distribution of sources in the galaxy will be discussed, as well as some programmes being developed to exploit our sample.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:49:24 GMT" } ]
2009-06-23T00:00:00
[ [ "Urquhart", "J. S.", "" ], [ "Hoare", "M. G.", "" ], [ "Lumsden", "S. L.", "" ], [ "Oudmaijer", "R. D.", "" ], [ "Moore", "T. J. T.", "" ] ]
[ 0.0533486418, 0.0825763047, 0.0720912889, 0.0029896563, -0.0644855797, 0.0095682582, -0.0175338835, -0.0214453936, 0.04617754, -0.00119773, -0.0275435448, -0.1027314439, -0.135816291, 0.0211601797, 0.0542993546, 0.0355023779, -0.1495065838, 0.0036127134, -0.0409621932, 0.0612803139, -0.0327045657, -0.0054700011, -0.0350677669, 0.0501977019, -0.0415869504, -0.032269951, -0.0666586384, -0.0217849333, 0.0321069732, 0.0203452818, -0.0214046482, -0.0742643476, -0.0096701207, 0.0192587506, -0.103111729, 0.0867051259, 0.001650168, 0.0061762459, -0.0411523394, -0.0908339396, -0.0546796396, -0.06051974, 0.0942565128, -0.0209700353, -0.0393595621, -0.0074155699, -0.063344717, -0.0859988779, 0.0747532919, 0.0987656116, -0.0630730912, -0.011225217, 0.0435970314, -0.0005895276, -0.0616062731, -0.1389672309, -0.0484592542, 0.0630730912, -0.0441131331, -0.0542178638, 0.0142471297, 0.0309661161, -0.0037994608, -0.035801176, -0.0007210997, 0.0208613835, 0.0563909262, 0.0274620559, 0.0426734798, 0.0338454209, -0.0188377202, 0.0012961967, -0.0068043964, 0.0088688042, 0.1253855973, -0.0639966354, -0.0042476547, 0.0015168983, -0.0214318112, -0.0148447212, 0.0778499022, -0.0203724448, -0.0611716583, -0.0669845939, -0.0920834467, -0.0008144734, 0.0265656672, 0.0181314759, 0.0077211563, 0.1014819369, -0.0651918203, -0.0035991319, -0.0232789125, -0.0226677395, 0.0486493967, -0.0775239393, -0.0388434604, -0.0923550799, 0.0998521373, 0.0259409118, -0.0097719822, -0.0085020997, 0.0019795224, -0.1477681249, -0.0281954631, -0.0877916515, 0.0327317268, -0.0151570989, 0.0564995781, -0.0584553331, -0.0609000288, 0.0347146466, 0.0790994093, 0.064757213, 0.0396583602, -0.0004343999, -0.1600459218, -0.0421030521, -0.0471825823, -0.0468837842, -0.0299882386, 0.0127531504, 0.0330305248, 0.0789364278, 0.1415749043, 0.0424833372, 0.0151706804, -0.088334918, -0.041342482, 0.077252306, 0.1249509901, -0.1347297728, 0.077958554, 0.0128889661, -0.0642682686, 0.0399299897, -0.0169906188, -0.091866143, -0.0332478285, -0.0041356063, 0.0281411372, -0.056119293, -0.0385175012, 0.0598678216, 0.0488395393, -0.0131741809, -0.1586334407, 0.0575317815, -0.0385175012, 0.0131673897, 0.0128346402, -0.0781758577, -0.0067059295, 0.0064173201, -0.0344973393, -0.1445085406, 0.0725802258, 0.0363444425, -0.0853469595, -0.0812181458, 0.056553904, -0.0106276255, 0.0463133566, 0.0002760891, -0.0190686081, 0.0011026586, -0.0138940066, -0.0051202741, -0.138641268, 0.0493828058, -0.0740470439, -0.0618779026, 0.0371050127, -0.0552772321, -0.0322427899, 0.0769263506, -0.0222874545, -0.0758398175, -0.0979507118, -0.0555217005, -0.0187426489, -0.0112931253, 0.057260152, -0.1196269915, -0.0117752729, -0.1341865063, 0.0033478716, 0.0287115648, 0.0352307484, -0.0424833372, 0.0294178091, 0.0527782142, 0.003558387, 0.142878741, -0.0454441309, -0.0646485537, -0.0123185376, 0.0381100513, -0.0913772061, 0.0075717587, 0.1463556439, 0.0945824683, 0.0645942315, -0.1257115602, -0.0527782142, -0.1311442107, 0.0762201026, 0.0812181458, -0.0531313345, -0.0115375947, 0.1222346649, 0.0252889935, 0.0042714225, 0.0325415842, -0.0319983177, -0.0112387985, -0.1110434011, 0.0392237455, 0.1334259361, 0.0189735368, -0.107349202, 0.0918118134, 0.1478767842, 0.0390607677, 0.0164609347, 0.1007756889, 0.0622581914, 0.0065836948, 0.0563909262, -0.0694292933, 0.0493828058, 0.007768692, -0.0888781846, -0.0955060199, -0.0344158486, -0.0844234079, 0.0170856901, -0.0065701134, -0.0251531787, -0.0814354494, -0.0077143656, -0.0395225435, -0.006807792, -0.0088416412, -0.0082168858, 0.026647158, 0.0046279402, 0.0264977589, 0.040554747, 0.031400729, 0.0292548295, 0.0400386453, 0.0507138036, -0.0856185928, -0.0139483334, 0.0257915147 ]
711.4716
Arkadiusz Jadczyk
Arkadiusz Jadczyk
The Theory of Kairons
Latex, 21 pages, 1 figure, several misprints from the previous version corrected
Advances in Applied Clifford Algebras, Volume 19, Issue 1 , 2009, pp 63-82
10.1007/s00006-008-0119-2
null
math-ph gr-qc math.MP quant-ph
null
In relativistic quantum mechanics wave functions of particles satisfy field equations that have initial data on a space--like hypersurface. We propose a dual field theory of ``wavicles'' that have their initial data on a time--like worldline. Propagation of such fields is superluminal, even though the Hilbert space of the solutions carries a unitary representation of the Poincare group of mass zero. We call the objects described by these field equations ``Kairons''. The paper builds the field equations in a general relativistic framework, allowing for a torsion. Kairon fields are section of a vector bundle over space-time. The bundle has infinite--dimensional fibres.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:42:22 GMT" }, { "version": "v2", "created": "Mon, 3 Mar 2008 12:31:20 GMT" } ]
2014-07-22T00:00:00
[ [ "Jadczyk", "Arkadiusz", "" ] ]
[ -0.0255325288, 0.0718436241, -0.0226480998, 0.049168814, 0.0705616549, -0.0319690742, 0.0000901384, 0.0191894583, -0.0792683512, 0.088509202, -0.018815551, -0.0348267965, -0.0772919878, 0.0238900073, 0.0449222922, 0.0690126047, 0.0309007689, -0.0203913022, 0.0411832221, 0.0732324198, -0.0902184919, -0.0472191535, -0.0096147601, 0.0238900073, 0.0010683066, -0.1347134709, 0.0521066561, 0.091340214, 0.0215931479, 0.0136142327, 0.0879750475, -0.0488483198, -0.0436937399, 0.0244642217, -0.1135609969, 0.1027710959, -0.0488216132, 0.0168792456, -0.0321293212, 0.020631671, -0.0581158809, -0.0092341751, -0.1062965095, 0.0641518161, 0.0301529542, 0.0169593673, -0.0452160798, 0.063991569, -0.0109034041, -0.0068004392, -0.0285504945, -0.023769822, 0.0223142542, 0.0110703278, -0.1109970585, 0.0874409005, -0.0249316059, 0.0299392939, -0.0507178567, -0.0078587309, -0.0131401718, 0.0078520533, -0.056246344, 0.0882421285, -0.1455033571, 0.0618015379, -0.0482607521, 0.0263738204, -0.0759565979, 0.1807574779, -0.01310011, 0.0825266838, -0.0226480998, 0.1086467877, 0.0286039095, -0.121252805, 0.0382453762, 0.0030363277, 0.0760100186, 0.0401683301, -0.0110502969, 0.0082259607, -0.0136142327, -0.0130867558, -0.0204981342, -0.0140749402, -0.0185885355, 0.0167590603, -0.1028245166, 0.0449490026, 0.0582227111, 0.1125995219, -0.1296924204, -0.019777026, 0.0627095997, 0.032930553, 0.132576853, 0.0020665056, 0.0433465429, -0.077185154, -0.0246111136, -0.0154904462, -0.0024253898, 0.0313280933, 0.1164454222, 0.0552848689, -0.0107298046, -0.0129799256, -0.0319690742, -0.0076517463, -0.0951327085, 0.0415037125, -0.0019045904, 0.0413167588, -0.0226748083, -0.0636710748, -0.0663418397, -0.0086599607, -0.0521600693, 0.0551246218, -0.0194565337, 0.0353876576, 0.080977641, 0.0061794859, 0.049115397, -0.0653269514, -0.0370168239, -0.0749417096, -0.0393403918, 0.0670362413, 0.0452427864, 0.0085931914, -0.0149696469, -0.0994593501, -0.0293517243, -0.0855179429, 0.039607469, -0.0316485837, 0.108593367, 0.006222886, 0.0161047224, -0.0053181639, 0.0275890194, -0.0199105646, 0.0935836583, 0.1387730241, -0.0558190197, 0.065594025, 0.086906746, -0.0351739973, -0.0902184919, 0.0201909952, 0.1302265823, 0.0689057782, -0.0181879196, -0.0892036036, 0.0903787389, 0.025999913, -0.0530681312, -0.0124791572, 0.0393136851, 0.0982842073, -0.0134940483, 0.0509048104, 0.0657008588, -0.0626561865, -0.0528277643, -0.0017426752, -0.0337851979, -0.0872806534, -0.1258465201, -0.1467853338, -0.1556522697, 0.1121721938, 0.0769714937, 0.0480470918, -0.0176270586, -0.1419779509, -0.0459371842, -0.0403018668, 0.0213661324, 0.0249048974, 0.0790012777, -0.0098551288, -0.042839095, 0.0069039315, -0.0122454651, 0.0244642217, -0.1066170037, 0.0642052293, -0.0155705689, 0.0710423887, 0.0373373181, 0.0919277817, 0.0412099287, -0.0430527553, -0.0323162749, 0.0506644435, 0.018668659, -0.0168124754, 0.0366696268, 0.0312479697, -0.0014054909, -0.10843312, 0.0569407418, -0.0254791137, 0.0881352946, 0.0023669668, -0.1255260259, -0.0212726556, -0.0038959808, -0.0730721727, -0.0031448277, 0.0403285734, -0.0494091809, -0.092408523, -0.0383254997, 0.0638847351, -0.0947588012, 0.0505576096, -0.0823130235, 0.1209323108, 0.03146163, 0.0772919878, 0.0948122144, 0.0184282903, -0.0202711187, -0.0384323299, -0.0078053153, 0.017960906, 0.0603593253, 0.0391000211, -0.061961785, -0.0107097737, -0.0149830002, -0.020738503, 0.0333845839, -0.0385124534, -0.0661815926, -0.103732571, 0.000972326, -0.0369367003, -0.0362690091, 0.0495427214, -0.0403018668, -0.0558724366, -0.0704014078, 0.0503973663, 0.1111038923, -0.153301999, 0.0112639582, 0.0275890194, 0.0004331649, 0.1116380394, -0.0465514623, 0.0802298263 ]
711.4717
Nicolas Bouleau
Nicolas Bouleau (CIRED), Jean-Yves Girard (IML), Alain Louveau (IMJ)
Five Conferences on Undecidability
null
Five Conferences on Undecidability, Presses de l'Ecole Nationale des Ponts et Chauss\'ees (Ed.) (1983) 57
null
null
math.LO
null
These five lectures on undecidability were given to students with a good level in mathematics but with no special knowledge on logic. The first conference presents the formalization of mathematics with a short historical survey, the language of first order predicates and the axioms of set theory. The second and third lectures explain the incompleteness phenomena from the Hilbert program until G\"odel's theorems with a presentation of the sequent calculus of Gentzen.The fourth talk deepens model theory reasoning in the case of the continuum hypothesis, and the last conference gives examples of effective computability results.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:46:56 GMT" } ]
2007-11-30T00:00:00
[ [ "Bouleau", "Nicolas", "", "CIRED" ], [ "Girard", "Jean-Yves", "", "IML" ], [ "Louveau", "Alain", "", "IMJ" ] ]
[ 0.0047576507, 0.0366943665, -0.0139443846, 0.0125775458, 0.022027133, -0.0130901104, -0.0612448938, 0.0675533786, 0.0249842368, 0.0614551753, 0.1189149767, -0.1572916061, -0.1128167734, -0.0706550553, -0.0041498016, 0.0211334303, 0.0435811318, 0.0390074775, 0.0908947811, 0.1233309209, 0.027836198, 0.0146672316, 0.0323572792, 0.0217511375, -0.0000848114, -0.0700242072, 0.0472873673, 0.0266533569, 0.0399011783, 0.020279156, 0.1970350742, 0.0107112853, -0.0370886475, 0.0062164883, -0.0860057026, 0.087477684, 0.0107967127, 0.0065089129, -0.030937871, 0.0557775386, -0.0001445695, 0.0189123172, -0.0143518075, -0.0345389657, -0.0371149294, 0.0929450393, 0.0209494326, 0.0041300873, -0.0820629001, 0.0081813186, -0.1070865616, 0.0056382101, 0.1046157405, -0.0639785677, -0.0495216213, -0.0418462977, -0.0096335849, -0.0182683263, -0.0110332808, -0.1773736179, 0.0975712612, -0.0765429735, 0.0052932147, 0.0132478224, -0.1497214288, 0.0097715836, -0.0164283514, -0.0953107253, 0.0295447465, 0.0633477196, -0.0419514365, 0.0694984943, -0.0329092741, 0.0869519785, -0.0168489162, 0.0498107597, -0.0013035897, 0.1284828484, -0.0156660751, 0.0553569719, 0.0503627546, 0.0142729515, 0.0657134056, -0.0614551753, -0.0328567028, -0.0024330388, -0.0253522322, 0.0055823536, -0.1037746072, -0.0334349796, -0.0135763893, 0.025128806, -0.0335664079, 0.0931027532, 0.1042477489, -0.0633477196, 0.1834718287, 0.1283777058, 0.0047510793, -0.0012009125, -0.1576070338, -0.0851645693, 0.0667122453, -0.0483913496, 0.1643360853, 0.123961769, 0.0169934873, -0.0301230252, -0.0958364308, 0.0066107684, -0.1741142422, -0.0967826992, -0.0680265203, 0.0115918443, 0.0070576197, -0.0297287442, -0.0850594342, -0.0500998981, -0.0662391111, -0.06902536, -0.0465776622, -0.0282567646, -0.0185311809, 0.0972032696, 0.0427137129, -0.0205025822, 0.0869519785, -0.0988329574, 0.0819577575, -0.0032413136, 0.0722321719, -0.0504941791, -0.0000668942, 0.007997321, -0.0929976106, -0.0073730438, -0.0138523858, -0.0018531181, -0.0284407623, -0.0225659832, 0.053359285, 0.0562506728, 0.0187940337, 0.0594049171, 0.0181763284, -0.0348018184, 0.0324098505, 0.0610346086, 0.0432919897, -0.0273893476, -0.0075307563, -0.0617705993, 0.0482336394, -0.061718028, -0.0312532969, -0.0763326883, -0.0046065096, -0.0363263711, 0.1074545607, -0.0274682026, 0.0093773026, 0.067185387, 0.02210599, -0.0149169425, -0.0063249152, 0.0130112544, -0.0157317892, 0.0450005382, -0.0688676462, -0.0403480306, -0.076017268, 0.0059766341, 0.007997321, -0.0307275876, 0.0417148694, 0.0267584976, -0.0487330593, -0.057985507, -0.0365103669, -0.0342761129, 0.0079250364, 0.0763326883, -0.0561455339, -0.0296236034, -0.0025661085, -0.0294658914, 0.0240511056, 0.0168489162, -0.0397171825, 0.0023870394, -0.0591420643, -0.0957838595, 0.0234859716, 0.1906214505, 0.0883188173, -0.0032955273, 0.0706550553, 0.0281779077, 0.0787509456, -0.0861108452, -0.0150220841, 0.0371675007, 0.02377511, -0.0095678717, 0.0467090867, 0.0088253105, 0.0928398967, -0.0172826257, -0.0363789424, 0.0184391811, -0.0309641566, -0.0667122453, 0.0362212285, 0.0822731853, -0.0502838977, -0.056460958, -0.0933656022, -0.0148380864, 0.0565661006, 0.1808432937, 0.0253522322, 0.0184786096, 0.0280201957, -0.0630322993, 0.0205551535, 0.0023492542, 0.0109938523, 0.0989381, 0.0027665345, 0.0463936627, 0.0924719051, -0.0210940037, -0.1760067791, 0.0260487944, 0.0157712176, 0.0719167516, 0.0408737361, -0.0148775149, -0.0478130728, 0.0049153627, 0.0090355929, -0.025930509, -0.0901587903, -0.0058386358, -0.0243928153, 0.0459993817, -0.0569866635, -0.004353513, -0.0437125564, 0.0128272567, 0.0244848151, -0.0481022112, 0.0421617217, 0.0175323356, -0.0483124964, -0.0292556081 ]
711.4718
Sebastian Volz
S. Volz (EM2C), P.-O. Chapuis (EM2C)
Increase of Thermal Resistance Between a Nanostructure and a Surface due to Phonon Multireflections
null
null
10.1063/1.2837833
null
physics.class-ph cond-mat.mtrl-sci
null
The thermal resistance between a nanostructure and a half-body is calculated in the framework of particle-phonons physics. The current models approximate the nanostructure as a thermal bath. We prove that the multireflections of heat carriers in the nanostructure significantly increase resistance in contradiction with former predictions. This increase depends on the shape of the nanostructure and the heat carriers mean free path only. We provide a general and simple expression for the contact resistance and examine the specific cases of nanowires and nanoparticles.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:48:45 GMT" } ]
2009-11-13T00:00:00
[ [ "Volz", "S.", "", "EM2C" ], [ "Chapuis", "P. -O.", "", "EM2C" ] ]
[ 0.06929674, 0.0150206266, 0.0618873574, -0.0192833971, -0.0525781326, 0.0374506377, -0.0723839849, -0.0293525606, 0.0320835859, -0.0122777298, -0.0797458738, 0.0126220761, -0.0209101383, 0.1239646971, -0.0460711718, 0.0080268327, -0.0141300755, 0.033152245, 0.0129901711, 0.098791793, 0.0142250676, -0.0423664786, -0.0248166882, -0.0068394318, -0.0153412251, 0.0306349546, 0.0193190202, 0.0337696932, 0.0484459735, -0.029946262, 0.0227743573, 0.0050761406, -0.0334134735, -0.1331789345, -0.1380235255, 0.0568052791, -0.0985068157, 0.0003462017, -0.0517232008, 0.0483984798, 0.0469260998, 0.0499658473, -0.0808382854, 0.1244396567, -0.06630449, 0.046047423, -0.0790809318, -0.0424377248, 0.077703543, 0.0328435227, 0.0843529925, 0.0225368775, -0.006005282, -0.0639296845, -0.1263394952, -0.0544779748, 0.0443375669, -0.0279751755, -0.1456228942, -0.0519606844, -0.0669219419, -0.1304241568, -0.0129901711, 0.002766645, -0.0908124521, -0.0386142917, -0.0148543911, 0.0143200597, 0.0101166591, 0.0045507154, -0.0130614145, 0.0206370354, 0.0088817617, 0.0697716996, -0.0172529407, -0.0635972172, -0.010573809, -0.0268352702, -0.0230949558, 0.017965382, -0.0158993043, -0.0179772563, 0.0504408106, -0.0624573119, 0.0126695726, -0.0223468933, -0.0211594924, -0.021634452, -0.1034464017, -0.1110457703, 0.0161130354, 0.007011605, 0.0348858498, 0.0435538813, -0.0001959212, -0.0533380695, 0.042746447, 0.0057856129, 0.1001216844, 0.0560928397, -0.0207676496, 0.0248879325, 0.0046160226, 0.0011124467, 0.1161753461, -0.0706741288, -0.067444399, -0.0374743864, -0.0882001743, 0.0531480834, 0.1154154092, 0.0661145076, 0.1529372931, -0.0929972753, -0.0745688006, -0.0858728662, 0.0292338207, -0.0588951074, -0.0572802387, 0.1183601618, -0.0317273624, 0.0568052791, 0.0165879969, -0.0161605328, 0.1395433992, -0.027713947, 0.0331997424, -0.0022946531, -0.0952770859, 0.0317748599, 0.1332739294, -0.0512007475, 0.0690592602, -0.0347671099, 0.0439813472, -0.0463798977, 0.0569952652, 0.0155549571, 0.0742838308, 0.0070472271, -0.0026939167, -0.0151393674, 0.0369994268, 0.0119393207, 0.031323649, 0.1583518386, 0.104776293, -0.0868227854, 0.0824531466, 0.0001265325, 0.0236530341, -0.0120165013, 0.0694392323, 0.0417490304, 0.1297592223, -0.0636922047, 0.0727639571, 0.1581618637, -0.0474960543, -0.0871552601, 0.0090539353, -0.0163386427, -0.1023065001, -0.1052512527, 0.1803900152, 0.003179267, -0.0049752118, 0.0454537235, -0.1028764546, -0.059037596, -0.0973669067, -0.0185115878, -0.0011562321, 0.0484697223, 0.0052453452, -0.0461424142, 0.014759399, -0.0992667526, -0.0657820329, 0.0890076011, -0.0126220761, -0.0246741995, 0.0498708561, -0.0317986086, 0.0282364041, -0.07228899, -0.0443613157, 0.0716715455, -0.0575177222, -0.0544304773, 0.0669694319, 0.0772285834, 0.0716715455, 0.0714815632, -0.0622673258, -0.0937097147, 0.0530055948, -0.039754197, -0.0942796692, 0.066826947, 0.0256003737, -0.0218363106, -0.0228218529, 0.0432926528, 0.0232018214, -0.0368806869, 0.0317511111, -0.0360732526, 0.0475910455, 0.0953245759, 0.0588476099, 0.0422477387, 0.1237747148, -0.0197821055, -0.1008816212, 0.0542879887, -0.0522931553, 0.0077834157, 0.0614123978, 0.1085759774, 0.004034196, -0.0134770051, 0.110855788, 0.0826431364, 0.032178577, 0.0637871996, 0.0706266314, 0.0136076193, 0.0166473668, -0.0588951074, -0.0137619814, 0.0834505633, -0.0098316828, 0.0040431013, 0.0396354571, -0.0206964053, 0.0086264703, 0.0414165594, -0.0484697223, -0.0705316365, -0.0791759193, 0.0793659091, 0.0731914192, 0.0844479799, -0.0714815632, -0.0010144861, -0.0748537779, -0.0750437677, 0.0731914192, 0.0092617301, 0.0316086225, 0.0478047766, -0.0123370998, 0.0514382273, -0.0256953649, -0.0004938847 ]
711.4719
Antonella R. Vallenari dr
A. Vallenari
Young stellar populations in the Magellanic Clouds
5 pages, in XXI Century Challenges for Stellar Evolution, in "Memorie della Societa' Astronomica Italiana", Vol. 79 No. 2, eds. S. Cassisi & M. Salaris
null
null
null
astro-ph
null
We discuss the young population of stars and clusters in the Magellanic Clouds. We present the discovery of pre-main sequence candidates in the nebula N~11 in the Large Magellanic Clouds using HST ACS photometry. The comparison of the Colour-Magnitude diagram with pre-main sequence tracks and the presence of Spitzer objects YSO I and II suggest that the star formation has been active for a long period in the region, from a few $10^5$ yrs to several Myr ago
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:53:13 GMT" } ]
2007-11-30T00:00:00
[ [ "Vallenari", "A.", "" ] ]
[ 0.0251500886, -0.0022210346, 0.0226647556, -0.0052334191, -0.0443155915, 0.0164699685, 0.088186048, -0.0139599061, -0.0066399202, -0.0481486917, -0.0580158383, -0.0843282193, -0.1398710907, -0.0615769103, 0.0144792292, 0.0340775028, -0.1420473009, -0.0919449627, 0.0712709501, -0.0077651204, 0.0616758317, 0.0301454831, -0.0038887428, 0.0864055157, -0.1288911104, -0.0371934436, -0.0395922214, 0.0054250741, 0.0276972447, 0.017718818, 0.0294530522, -0.0759695843, -0.114448972, 0.0134282177, -0.184285596, 0.1877477616, 0.0192025993, 0.0186214522, -0.1070300713, -0.059450157, -0.0649896041, 0.0725074336, 0.0430049188, -0.0100155221, 0.0827455223, -0.0003794461, -0.0074436348, -0.1251322031, 0.00449462, 0.1522359252, -0.1807245314, 0.0021112966, -0.0594007, -0.0503743663, -0.10208413, 0.0011406566, 0.0246060342, -0.024729684, 0.0138238929, -0.0153324036, -0.0123401117, -0.0025703416, 0.0050232168, 0.0009242719, 0.0071283313, -0.0020463814, 0.0336323678, 0.0049799401, 0.0948136076, -0.0073632631, -0.0660282522, -0.0385288484, -0.0112767359, -0.0421641096, -0.065385282, -0.0006510862, -0.0479508564, -0.1859672219, -0.0116724102, 0.0240001585, 0.0297498088, 0.0894225314, -0.0364268236, -0.0312583186, -0.0357096642, 0.0106832236, 0.0499786884, -0.0044513429, -0.017335508, -0.0357096642, 0.0183741543, 0.0929341465, 0.0439199172, -0.0085131936, 0.0894719958, -0.0234931987, 0.0701333806, -0.1424429715, 0.149169445, 0.0419662744, 0.06578096, 0.0016692536, -0.0167296305, -0.1497629583, -0.0094281919, -0.0274499487, 0.0545536801, 0.0887301043, -0.0248904265, 0.0586093478, -0.0667701438, 0.0073447158, -0.0537128709, 0.113261953, -0.0403093845, 0.0506958514, -0.0457993746, 0.0171376709, 0.048049774, 0.021032596, 0.0315550752, -0.0400620885, -0.008791402, -0.0164328739, -0.0312830508, -0.0343247987, 0.0438704565, -0.0431532972, -0.072210677, -0.0207976643, 0.083734706, -0.0331625044, 0.0546526015, 0.0670174435, -0.10208413, -0.0080804238, 0.0787393153, -0.1254289597, -0.0041854987, 0.0035765304, 0.1414537877, -0.0831906572, 0.1059419662, 0.0842292979, -0.0388503335, -0.0513388216, -0.1284954399, 0.017459156, -0.0473078825, 0.0526247658, -0.0445628911, 0.0256446823, -0.0413480289, -0.0361547954, -0.0185843576, -0.0823003873, 0.0243092794, -0.0169027392, -0.038677223, -0.0441919453, -0.0287111625, -0.0120866327, -0.0215271898, 0.0286864322, -0.046021942, 0.0667701438, -0.1121738404, -0.0175951701, -0.1547088921, -0.0816574171, -0.0427328944, -0.0362784453, 0.0265596807, -0.0852184892, 0.0274252184, 0.0187080055, -0.0086492067, -0.075376071, -0.0888784826, -0.0476540998, 0.0430296473, 0.1320565045, 0.0090263346, -0.1137565449, -0.0436973497, 0.011981532, 0.0597963743, 0.0094591035, 0.0401857346, -0.0047851936, -0.0281176493, -0.0127976108, -0.0140340952, 0.0813111961, -0.06820447, -0.0699355453, -0.0054868986, 0.0038145536, -0.0375149287, 0.0201175977, 0.0149243642, 0.0558890849, -0.0391470902, -0.0690452754, -0.0521301739, -0.0818057954, 0.061428532, 0.0290079191, -0.046021942, 0.0102690011, 0.0636542067, 0.0433264039, -0.0117713297, 0.0156044299, -0.1058430448, 0.051239904, -0.1320565045, 0.0622693412, 0.0561858416, 0.0134405829, -0.0131685566, 0.0630112365, 0.0563342199, 0.0893730745, 0.1191970706, 0.0041205836, 0.0756233707, -0.0244700219, 0.0311841313, 0.0320991278, 0.1140533015, -0.0069428585, -0.0239383336, -0.0254715737, -0.0613790751, -0.0438951887, -0.0090696113, 0.0993638709, 0.0322722383, -0.0056600063, 0.0266091395, 0.0273510292, 0.0343495309, 0.0465165339, 0.0309862923, 0.0314066969, -0.0099475151, 0.0196724627, 0.1204830185, 0.0109490668, 0.0200681388, -0.0053014257, 0.0180155747, 0.0085935649, -0.0316292644, 0.0181144923 ]
711.472
Thomas Schneider
T. Schneider, A.A. Serga, B. Leven, B. Hillebrands, R.L. Stamps, M.P. Kostylev
Realization of XNOR and NAND spin-wave logic gates
5 pages, 2 figures
Appl. Phys. Lett. 92, 022505 (2008)
10.1063/1.2834714
null
cond-mat.other
null
We demonstrate the functionality of spin-wave logic XNOR and NAND gates based on a Mach-Zehnder type interferometer which has arms implemented as sections of ferrite film spin-wave waveguides. Logical input signals are applied to the gates by varying either the phase or the amplitude of the spin waves in the interferometer arms. This phase or amplitude variation is produced by Oersted fields of dc current pulses through conductors placed on the surface of the magnetic films.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 13:55:51 GMT" } ]
2009-03-05T00:00:00
[ [ "Schneider", "T.", "" ], [ "Serga", "A. A.", "" ], [ "Leven", "B.", "" ], [ "Hillebrands", "B.", "" ], [ "Stamps", "R. L.", "" ], [ "Kostylev", "M. P.", "" ] ]
[ 0.0498656146, 0.1072823927, -0.1569522321, -0.1228321791, 0.007086203, 0.0275197793, 0.0447476059, -0.0605770722, -0.0881527886, -0.0398813039, 0.0627025887, 0.0095997602, -0.0677926242, 0.04818758, -0.0222199839, 0.029505454, -0.019073667, 0.0547878519, 0.0522987656, 0.0764065385, -0.0055270288, -0.0309597515, 0.017815141, -0.0346514285, -0.0157875158, -0.0425102264, 0.1273069382, 0.0824474692, 0.0656671152, -0.0113826729, 0.0242755767, -0.0109701557, 0.0335607044, -0.0269884001, -0.1544911116, 0.0949767977, -0.0233666413, -0.0526064076, -0.1040381864, 0.0451671146, -0.0768540129, -0.0497817136, -0.0922360048, 0.0581159554, 0.1026957557, 0.0248768739, -0.0683519691, -0.006373038, -0.0185562726, -0.0154658919, 0.0443280973, 0.0104178023, -0.0011667589, 0.0288901739, -0.0266947448, 0.071316503, -0.0364133641, 0.0380074978, -0.0148785794, -0.0205279645, 0.0244993158, -0.115672566, 0.0337005407, 0.057668481, -0.0898867548, 0.0043489081, -0.0280651394, 0.0294495188, 0.1751868874, 0.1510231793, 0.0320504755, 0.0656671152, 0.0308199152, 0.0561862141, -0.0187520441, 0.0154519081, -0.0037825713, -0.0343437903, 0.0365532003, 0.0609126799, -0.018360503, 0.0359658897, 0.0500334203, -0.0449713469, 0.0057682465, -0.0342319198, 0.0198707338, 0.0137039544, -0.0788117275, -0.0011151943, 0.0113756806, -0.0382032692, -0.0403847173, 0.0316309668, -0.0536411963, 0.068967253, 0.0500334203, 0.03546248, 0.0611364171, 0.0743369609, -0.0633178651, -0.1119808853, 0.0897189528, 0.020569915, 0.1569522321, -0.0037930589, -0.0090963496, -0.0435729846, -0.0509843044, -0.0162629578, -0.049446106, -0.1125402302, -0.0042545185, 0.0397414677, 0.0678485632, -0.1349140406, 0.012522338, -0.0627025887, 0.0487748906, 0.0433212779, 0.0090823658, 0.0405245535, 0.0046635396, -0.0748963058, 0.059010908, -0.0020083985, -0.0445238687, -0.0215487704, 0.1337953508, 0.0365532003, -0.0068170181, 0.0089145629, -0.0034819231, -0.0156896301, -0.0485231876, 0.0290579777, -0.0283448119, 0.00901944, 0.0261214152, 0.1271950752, 0.0953124017, 0.0089704972, 0.1744038016, -0.076126866, 0.0000258506, 0.0878731161, -0.0227094106, -0.0935224965, -0.0950886682, 0.0226115249, -0.047796037, -0.0756793916, 0.0639890805, 0.0299808979, 0.0383990407, -0.0595702529, -0.0364692993, 0.0004324, 0.0702537447, -0.0129208714, -0.0325818509, 0.0144870384, -0.0360777602, 0.0865306854, -0.0346514285, 0.0654993132, -0.0514038131, 0.0352387391, -0.0628703907, -0.0753437877, -0.0475443341, -0.0276036803, -0.1209304109, -0.0124314446, 0.0635975376, -0.0240518395, 0.0488308258, -0.1755224913, -0.0326377861, 0.0250167102, -0.0913410559, 0.0157036129, -0.0914529264, -0.044412002, -0.0753997192, -0.0037161489, -0.0193393566, 0.0403567478, -0.0012812498, -0.0370566137, -0.0966548324, 0.0212131627, 0.0582837574, 0.1462128013, 0.0322182775, -0.0944733843, 0.0884883925, -0.0109631643, 0.1144420058, -0.0681841671, 0.0005785726, -0.0053312578, 0.0752878487, -0.0949767977, -0.0657789856, 0.0602973998, 0.0257578418, -0.0285965186, -0.0604092702, 0.0807134956, 0.0899986252, -0.0220801476, 0.0822237283, -0.0760149956, -0.0575566106, -0.0459502004, -0.0236882642, -0.0411957651, -0.0586193651, 0.0917325988, -0.0446357392, 0.0041426495, -0.0594024472, 0.108457014, -0.0833424181, 0.221276924, -0.0121727474, 0.0205978826, 0.0760149956, -0.0073903468, 0.0003760285, -0.0069568548, -0.0329454243, 0.0243594795, -0.0079007493, 0.0078727826, -0.030372439, -0.0893274099, -0.0476562008, -0.0644924864, -0.0357421525, 0.0700859427, -0.0180109125, 0.0414754376, -0.0597380549, 0.0573888049, -0.0134382658, 0.0048173596, 0.0491384678, -0.0320504755, -0.0038874485, 0.0833424181, -0.004688011, 0.0335047729, -0.0007817722, -0.0293376502 ]
711.4721
Dionisio Bazeia
A.T. Avelar, D. Bazeia, L. Losano, R. Menezes
New Lump-like Structures in Scalar-field Models
REvTex4, twocolumn, 10 pages, 9 figures; new reference added, to appear in EPJC
Eur.Phys.J.C55:133-143,2008
10.1140/epjc/s10052-008-0578-6
null
hep-th hep-ph
null
In this work we investigate lump-like solutions in models described by a single real scalar field. We start considering non-topological solutions with the usual lump-like form, and then we study other models, where the bell-shape profile may have varying amplitude and width, or develop a flat plateau at its top, or even induce a lump on top of another lump. We suggest possible applications where these exotic solutions might be used in several distinct branches of physics.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:01:34 GMT" }, { "version": "v2", "created": "Mon, 3 Mar 2008 17:32:39 GMT" } ]
2014-11-18T00:00:00
[ [ "Avelar", "A. T.", "" ], [ "Bazeia", "D.", "" ], [ "Losano", "L.", "" ], [ "Menezes", "R.", "" ] ]
[ 0.0661410391, 0.0292856637, -0.0429218858, 0.0096231997, -0.0378485657, -0.0393249281, 0.0392443985, -0.05422277, -0.0835889652, 0.0219172724, -0.0466798991, -0.0528806224, -0.1078549922, -0.004888773, -0.0224138666, 0.1377580464, 0.0977620408, -0.0605577081, 0.0227896683, -0.0154615417, -0.0198637862, -0.0839110762, 0.0961514637, -0.0353521705, 0.0556722879, -0.0264403112, 0.0232728422, -0.0016508417, -0.023313107, 0.047163073, 0.0434587449, -0.072314918, -0.0703285411, -0.0193269271, -0.117679514, 0.1397981048, 0.0322920755, 0.0889575556, -0.0542496108, 0.0337415934, 0.0366943181, 0.1163910553, -0.1151025891, 0.0719391182, 0.0784887969, 0.0171929132, 0.0303862244, -0.0083146049, -0.0888501778, 0.0060295989, -0.02579608, -0.0203201175, 0.0580344684, -0.0037949227, -0.0418213233, -0.1043654084, 0.0136496425, 0.016494995, 0.1041506678, -0.0520753339, -0.0176760852, -0.0803141221, -0.0226554535, 0.0925545096, -0.1083381698, -0.0109049501, -0.1542932987, 0.0233265273, -0.0599134751, 0.0960440934, -0.0135959564, -0.0918565914, 0.1027011424, 0.0945408866, 0.0227494035, -0.0782740563, -0.0405597053, 0.0800993741, -0.0403181165, 0.0598597899, -0.013723461, 0.0346274115, 0.0629198849, -0.0433513708, 0.0304399114, 0.0116901072, 0.0114350989, 0.0107841576, -0.0946482569, -0.0238633864, 0.0445593037, -0.0274871867, 0.0078247217, 0.0095024062, 0.1240144521, -0.0306009687, 0.048129417, -0.0197698362, 0.045069322, 0.0167231616, -0.0161326155, 0.0458746105, 0.0896017849, -0.0038620301, 0.0989968181, 0.0094487201, -0.0511895157, 0.0316746868, 0.0197161511, 0.0300641097, 0.008321316, -0.0483441614, -0.0537395962, 0.0516995303, -0.0726370364, -0.0279435162, -0.0949703753, 0.1091434583, -0.0277824588, 0.0238365438, 0.0316478424, 0.0012070942, 0.0382243693, -0.0559407175, 0.0534980111, -0.087078549, 0.0256081782, -0.0334731638, -0.0827836767, -0.0199308936, -0.0347079411, -0.0015350815, 0.0337684378, -0.077039279, -0.0867027417, -0.0276482441, -0.0208569765, -0.0056571527, 0.0908902436, -0.0152870631, 0.0712412, -0.0010502306, 0.0165352598, 0.0316478424, 0.0632420033, 0.1205785573, -0.033822123, 0.0359695591, 0.1050096378, -0.0325873457, -0.0521021746, 0.0172600206, 0.0374996066, 0.0899775848, -0.0511626713, -0.1586955488, 0.0460088253, 0.048236791, -0.0105425706, -0.0745160431, 0.0610945672, 0.0701674819, -0.0305472836, 0.0376875103, -0.0545717292, 0.0150454761, -0.1207932979, -0.0748918429, -0.0724759772, -0.1158541963, -0.0579270981, -0.112633042, -0.1606282443, -0.0503036976, -0.0194745641, -0.0401570611, -0.0511089861, -0.1701843292, -0.0133812129, 0.038975969, 0.0325068198, 0.065657869, -0.098459959, 0.0217427928, 0.019904051, 0.0994263068, -0.0053753019, 0.0282119457, -0.0536322258, 0.0306814983, -0.0816562697, 0.0509479269, 0.0728517771, 0.1552596539, 0.0362379886, -0.1079623625, 0.0170050114, 0.0497399941, 0.0045935009, -0.0167634245, 0.0839647651, -0.0473509729, 0.0199308936, -0.0863269418, -0.0187632255, -0.0201859027, 0.0596987307, 0.1302420199, -0.0595913604, -0.1010368839, 0.0442103483, 0.0012549082, 0.0602892786, -0.0129852798, -0.0412039347, 0.0055095167, -0.0349763706, 0.0529343076, 0.0087508038, 0.0552964881, 0.0045129717, 0.0732275844, 0.0490689203, 0.0826762989, 0.040344961, -0.0198235214, 0.0285877474, -0.1599840075, 0.0115961563, 0.0442908742, 0.0405060202, -0.0275408719, -0.063134633, 0.0271248054, -0.0395933576, -0.0386001691, -0.0930376798, 0.0649599507, 0.007838143, -0.0562628321, 0.0171929132, -0.073979184, 0.0589471273, 0.0467872694, -0.026963748, 0.0441566594, -0.0491762944, 0.0676442459, 0.1330336779, -0.0072811516, 0.0365869477, 0.0798309445, -0.0186692756, 0.0070395651, -0.0264939964, 0.0559944026 ]
711.4722
Yun Guo
Adrian Dumitru, Yun Guo and Michael Strickland
The heavy-quark potential in an anisotropic plasma
8 pages, 2 figures, final version to appear in PLB, 1 reference added, numerical constant in Eq.(10) corrected
Phys.Lett.B662:37-42,2008
10.1016/j.physletb.2008.02.048
null
hep-ph nucl-th
null
We determine the hard-loop resummed propagator in an anisotropic QCD plasma in general covariant gauges and define a potential between heavy quarks from the Fourier transform of its static limit. We find that there is stronger attraction on distance scales on the order of the inverse Debye mass for quark pairs aligned along the direction of anisotropy than for transverse alignment.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:02:30 GMT" }, { "version": "v2", "created": "Thu, 6 Mar 2008 04:11:43 GMT" } ]
2008-11-26T00:00:00
[ [ "Dumitru", "Adrian", "" ], [ "Guo", "Yun", "" ], [ "Strickland", "Michael", "" ] ]
[ 0.0282473993, 0.0837698728, -0.0787835717, 0.0092994524, 0.0162927415, 0.0493893176, -0.0892049372, -0.0624783598, -0.005905651, -0.0046497262, -0.0880580917, 0.1146849394, -0.0225380845, 0.049364388, 0.0530542508, 0.0561457574, -0.0380704142, -0.0236724671, 0.0298180841, 0.0357517824, -0.0117178094, -0.0486164428, 0.0921967179, 0.0191598646, -0.0747446641, -0.0092682885, 0.0333583578, -0.1161808297, 0.0298430156, -0.0583397299, 0.0338320583, -0.0643731579, 0.0128397271, -0.0842186362, 0.0026100173, 0.1091002822, -0.0472452082, 0.0913490504, -0.1047123373, -0.0192595907, -0.0378460288, -0.0624783598, -0.0346049331, 0.0266268514, 0.0115058916, 0.0092308912, -0.0453753471, -0.0187983569, 0.0551484972, -0.0620295927, -0.0562454835, 0.0074607539, 0.0517079495, -0.0479432903, -0.0214909613, -0.0345800035, 0.0276989061, 0.0158564392, -0.006949658, -0.0925956219, -0.0350287706, -0.1086016521, 0.0245575365, 0.0024261475, -0.0936926082, -0.0464723334, -0.0287210979, 0.0125779463, 0.0240090434, 0.0552980863, 0.0320619196, 0.0471205525, 0.0456745252, -0.0356271267, -0.054250963, 0.0252431519, 0.044826854, 0.0049333223, -0.0243705492, 0.0058713704, 0.0278484952, 0.0119484253, 0.0061674318, -0.0768389106, -0.0706558973, -0.001235668, 0.0126652066, 0.0057155485, -0.049464114, 0.0490652099, 0.1110948026, -0.0507106893, -0.0712043867, 0.0252306871, 0.1118926108, -0.0867117867, 0.1564701498, 0.011082056, 0.0698082224, 0.0122102061, 0.0156320557, 0.0855150744, -0.0167789049, -0.0283969883, 0.1826981008, -0.1770137101, 0.0468712375, 0.0190975349, -0.0120356856, 0.0680630207, 0.1101972684, 0.032186579, -0.050984934, 0.0409375392, -0.1158816516, -0.0421342514, -0.0754427463, 0.0146721927, -0.0911495984, 0.1060087755, 0.0477189086, 0.0150087681, 0.0627276748, -0.0430816486, 0.0780356228, -0.0703567192, 0.0008274144, -0.0491898656, -0.2144109756, -0.0080902744, 0.0853156224, -0.0722515136, -0.0343805514, -0.0243456177, -0.0598854832, 0.0288706869, 0.0495389067, -0.0205809604, 0.0548991822, -0.1233611032, 0.0956372693, 0.0752432942, 0.0619797297, 0.0023014899, 0.0830219239, 0.1148843914, 0.1197709665, -0.0409375392, 0.0242957547, -0.0531041138, -0.0075916443, -0.0366493165, 0.0670158938, -0.0383695923, -0.027250139, -0.0578909628, 0.0699079484, 0.0422339775, -0.0548493192, -0.0386438407, -0.0456246622, 0.0222015083, -0.0551484972, 0.0081463708, 0.1165797338, 0.0341810994, -0.1079035699, -0.0298679471, -0.0814263076, -0.0929446667, -0.0278734267, -0.0756421983, -0.0921468586, -0.0212042481, 0.0244453438, 0.046497263, -0.0042258906, -0.0768887773, -0.1307408363, 0.034156166, 0.1163802817, 0.0174146593, 0.050885208, -0.0314884968, -0.0386438407, 0.1050115153, -0.0178384949, 0.0594367161, -0.0562953465, -0.0484419204, -0.0034311989, 0.1784098744, 0.0680630207, 0.1313391924, -0.0226253439, -0.0969835669, 0.1041139811, 0.0461482219, 0.0408128798, 0.0233109612, -0.0257542487, 0.024682194, 0.0106457546, -0.0374969877, -0.0427326076, 0.0265520569, 0.0640739799, -0.0690104142, -0.0667167157, -0.0166916456, 0.0923961699, -0.000753399, 0.0931939781, 0.0191100016, -0.0207804125, 0.0555474013, -0.0421342514, 0.0909501463, 0.0031834419, 0.1095989123, -0.0260284953, 0.0560460314, 0.0055129798, 0.0399153456, -0.0475693196, -0.0253678095, 0.0845178142, -0.0521068536, 0.0217901394, 0.0477687716, 0.0352282226, 0.0289953444, -0.0445526056, -0.0159187689, 0.004886576, -0.0760909617, 0.1051112413, 0.0467715114, -0.032336168, -0.0423586331, -0.0219646599, -0.0414112359, 0.0782849416, -0.0316131525, 0.0412616469, 0.0303665772, -0.0444030166, 0.005640754, 0.0685616508, -0.0288457554, 0.0547994561, 0.0548991822, 0.0530043878, 0.080279462, -0.0937923342, -0.0261531528 ]
711.4723
Luis Herrera
L. Herrera
The Israel Theorem: What is Nature Trying to Tell Us?
7 pages, Latex. To appear in Int. J. Modern. Phys. D
Int.J.Mod.Phys.D17:557-561,2008
10.1142/S0218271808012255
null
gr-qc astro-ph physics.space-ph
null
We explore the possible physical consequences derived from the fact that the only static and asymptotically-flat vacuum space-time possessing a regular horizon is the Schwarzschild solution (Israel theorem). If small deviations from the Schwarzschild metric are described by means of exact solutions to Einstein equations (as it should be), then for very compact configurations, at the time scale at which radiatable multipole moments are radiated away, important physical phenomena should occur, as illustrated by some results on different solutions beloging to the Weyl class of static axially--symmetric solutions to the Einstein equations.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:04:38 GMT" } ]
2008-11-26T00:00:00
[ [ "Herrera", "L.", "" ] ]
[ -0.0354928002, -0.0056973849, -0.0268240515, 0.0867420062, -0.0133983959, 0.0280507617, 0.0361743048, 0.0300952774, -0.0845066682, 0.0981912985, -0.0286232252, -0.0138890799, -0.1561465114, -0.001865621, 0.0660787597, 0.0346749946, 0.0233620051, 0.0230894014, 0.0434255227, 0.0506222211, -0.050758522, -0.0037346494, 0.0335300639, 0.0341843106, -0.0048693558, -0.0541660488, -0.0117627829, 0.0333392434, 0.149713099, 0.0405359417, 0.081671603, -0.0395273119, -0.0615535676, -0.0857061148, -0.0296591148, 0.1475322843, 0.0994452685, -0.036392387, 0.0484141409, -0.0228713211, -0.0816170871, 0.0022046699, -0.0791091472, 0.0710401237, -0.0215628296, -0.0463151075, -0.0042423708, -0.0630801395, 0.068641223, -0.0203088596, -0.0652609542, -0.0090163164, 0.0743658692, 0.0310766455, -0.1799174249, -0.0633527413, -0.008123544, 0.1095315441, -0.0370466337, -0.0054793032, -0.0057587205, -0.056646727, -0.0142843528, 0.0935025364, 0.0143116126, 0.0462333262, 0.034647733, 0.0261289161, -0.0294682924, 0.0205133129, -0.0620442517, 0.0242343321, 0.0291956905, -0.0055985665, 0.0515218079, -0.0397999138, 0.0452246964, 0.0811263993, 0.0835253, 0.0144206537, 0.0226668697, 0.0113334348, 0.080035992, -0.006402743, -0.027764529, 0.0587185025, -0.0150612686, -0.0235255659, -0.1398994178, 0.0678779334, -0.0417899117, -0.053648103, -0.0418171696, -0.0585549437, 0.0074284086, -0.0696225911, 0.1355377883, 0.0356018394, 0.0102157658, 0.0261425469, -0.0486322232, 0.0083688861, 0.0631891787, -0.0478416793, 0.0852699503, 0.0530483797, -0.0571919307, 0.0562650859, -0.0464241467, -0.0097659724, -0.0521487929, -0.0208131745, -0.0850518718, -0.0143116126, -0.0565376878, 0.0047909827, -0.1197268665, -0.001865621, 0.0081576193, 0.0574100129, 0.0706039593, -0.0183052346, 0.0533482395, 0.0144615443, 0.1183093339, -0.1853694618, 0.0296591148, -0.0649338365, -0.1620347202, 0.0866874829, 0.0650973916, 0.0188095476, -0.059154667, -0.0164924301, -0.0356836207, 0.0292502102, 0.0589365847, 0.0370738916, 0.1321575195, 0.0283506233, 0.0534572825, 0.0333392434, 0.0311584268, 0.0176782496, 0.0669510886, 0.1574549973, 0.075892441, 0.0172966067, 0.0935025364, 0.0156064732, 0.037128415, -0.0037925774, 0.1086046994, 0.032248836, 0.0360380039, -0.0418444313, 0.0697861537, 0.0536208451, -0.0154701723, -0.0084711118, -0.0675508156, -0.0058575389, -0.0209222157, 0.0269603524, 0.017637359, -0.0018860662, 0.0070263203, -0.0466149673, -0.0798179135, -0.1119849607, -0.0752381906, -0.0438889451, -0.1269235611, 0.0155928433, 0.0762740821, 0.1389180571, 0.0732754618, -0.0483323634, -0.0043105218, 0.0379189588, -0.0009123653, 0.0397999138, -0.0432619601, -0.0234710462, -0.0011449291, 0.0615535676, 0.0539479665, -0.0032644109, -0.0518489294, -0.0458516814, -0.1456785947, 0.0103179915, 0.1142748222, 0.0408630632, 0.0116673717, -0.108550176, -0.0261834376, 0.0439979881, 0.0197772868, 0.0919214487, 0.0413537472, 0.0307767838, 0.0545749515, 0.0165878404, -0.042280592, 0.0079327226, 0.0817261264, 0.1029890925, -0.0623168536, 0.0080417637, 0.0454700403, -0.0630256161, 0.0493682511, 0.0750201121, -0.0194910541, 0.0329030789, -0.1370643675, 0.0514127649, -0.0225850884, 0.1308490336, -0.1432796866, 0.1605081409, -0.0181007832, 0.0795998275, 0.0249430966, -0.0010222581, 0.0345386937, -0.0016415761, 0.0299317166, -0.0100522041, 0.0354928002, -0.0398544334, 0.0302588381, -0.0497498922, 0.0326849967, -0.0645521879, -0.0650973916, -0.018005373, -0.0703858733, -0.0372919738, -0.0201998204, 0.0190548897, -0.0925211683, 0.0987365022, -0.0038130225, 0.0022557827, 0.0111903185, 0.0024517155, 0.0348385535, -0.0810718834, 0.0392274484, 0.0068797967, 0.0575735755, -0.1438248903, -0.0318126716, 0.0319762342 ]
711.4724
Yannick Brohard
Laurence Gaume (AMAP), Yo\"el Forterre (IUSTI)
A viscoelastic deadly fluid in carnivorous pitcher plants
null
PLoS ONE 2, 11 (2007) on-line
10.1063/1.2964772
A-07-32
q-bio.PE
null
Background : The carnivorous plants of the genus Nepenthes, widely distributed in the Asian tropics, rely mostly on nutrients derived from arthropods trapped in their pitcher-shaped leaves and digested by their enzymatic fluid. The genus exhibits a great diversity of prey and pitcher forms and its mechanism of trapping has long intrigued scientists. The slippery inner surfaces of the pitchers, which can be waxy or highly wettable, have so far been considered as the key trapping devices. However, the occurrence of species lacking such epidermal specializations but still effective at trapping insects suggests the possible implication of other mechanisms. Methodology/Principal Findings : Using a combination of insect bioassays, high-speed video and rheological measurements, we show that the digestive fluid of Nepenthes rafflesiana is highly viscoelastic and that this physical property is crucial for the retention of insects in its traps. Trapping efficiency is shown to remain strong even when the fluid is highly diluted by water, as long as the elastic relaxation time of the fluid is higher than the typical time scale of insect movements. Conclusions/Significance : This finding challenges the common classification of Nepenthes pitchers as simple passive traps and is of great adaptive significance for these tropical plants, which are often submitted to high rainfalls and variations in fluid concentration. The viscoelastic trap constitutes a cryptic but potentially widespread adaptation of Nepenthes species and could be a homologous trait shared through common ancestry with the sundew (Drosera) flypaper plants. Such large production of a highly viscoelastic biopolymer fluid in permanent pools is nevertheless unique in the plant kingdom and suggests novel applications for pest control.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:07:15 GMT" } ]
2009-11-13T00:00:00
[ [ "Gaume", "Laurence", "", "AMAP" ], [ "Forterre", "Yoël", "", "IUSTI" ] ]
[ 0.0419021994, 0.0772590935, 0.0164397322, 0.009405056, -0.0524847992, 0.0544422716, 0.0410152189, 0.0393941849, -0.0242696311, -0.0380790047, 0.0422998108, -0.0177090317, -0.0359686017, -0.0310443304, 0.0167914648, -0.1004429385, 0.0708972961, -0.0273740645, -0.1045413986, -0.0214863457, 0.0955492482, -0.0051804269, 0.0747510791, 0.0054748128, -0.0074743428, -0.0165314879, -0.0103914393, 0.107049413, 0.0502826385, -0.0294232965, 0.1486457586, -0.0367944129, -0.0364273861, -0.0733441412, -0.0954880789, 0.0691233352, 0.0875358358, -0.0069467421, -0.1180602089, -0.0157209709, 0.0769532323, 0.0313501842, -0.0989136547, 0.0417492725, 0.0120048271, 0.0650860444, -0.0256918594, 0.0616298765, 0.0148110511, 0.0082045728, -0.1408158541, 0.0589383468, 0.0801953003, 0.0092827138, -0.0126700625, -0.02128754, -0.0126624163, 0.0879028589, -0.0908390731, -0.0823362917, -0.0213487111, -0.0552069098, 0.004511368, 0.0168067571, -0.0805011615, 0.07426171, -0.1723801345, 0.0489980467, -0.0800729617, 0.0805623308, 0.0285210218, -0.0228932817, -0.0501602963, -0.0743228793, -0.045174852, -0.0370390974, -0.0096573867, -0.0122036329, -0.1502362043, -0.0034427855, 0.0608040653, -0.099708885, -0.0160727054, -0.0827033147, -0.0820916072, -0.0760968402, -0.0055665695, -0.0478663817, -0.2226627767, 0.0093362378, -0.0432479642, 0.0922460109, -0.0957327634, 0.0255695172, -0.0809293538, 0.0037180556, 0.0364579707, -0.0690009966, 0.0579290241, 0.038201347, 0.048845116, -0.0029629748, -0.0178160816, 0.0120354127, 0.1558639407, 0.0048057539, 0.0151933702, 0.0687563121, 0.0243155099, 0.0069467421, 0.0902885348, -0.0712031499, 0.0593053736, 0.060253527, 0.0090456754, -0.1367785633, -0.0151092596, -0.0177702028, -0.0064726663, 0.0885145739, -0.0227250606, 0.0503743961, 0.0315031111, -0.0042743301, 0.0464900322, 0.0006566335, -0.0211651977, 0.0440737717, -0.0168373436, -0.0881475434, 0.0518425032, 0.0131135527, 0.0402505808, -0.1036238298, -0.0480804779, -0.079767108, -0.0274199434, 0.1194059774, 0.0666153207, 0.1354327947, 0.0392106697, 0.0314419419, 0.0913896114, 0.1097409427, 0.0771367475, 0.0051269024, -0.0030986981, -0.0271140877, 0.0097644357, 0.0582042933, 0.0116683859, 0.0566750169, 0.0140234735, 0.0551151559, 0.0212569553, -0.0809905306, 0.0165773667, 0.1283369511, 0.0581125394, 0.0523624569, -0.0714478344, 0.0018638067, 0.0555739366, -0.0812352151, -0.0437067449, 0.0368249975, -0.09683384, -0.0488145314, -0.0741393641, -0.0001724021, -0.0390577428, -0.0028501905, -0.0492733158, 0.0016563985, -0.0027660804, -0.0564915054, 0.0079675345, -0.007214366, 0.0189783312, 0.0389048159, -0.0707749575, 0.096344471, 0.0299738348, -0.0346228369, -0.0087474659, -0.0051192557, -0.001858072, 0.0419633687, -0.0868017823, 0.0555739366, -0.0230462085, 0.0990360007, 0.1194059774, 0.0146657694, -0.0304937903, -0.1007487923, 0.0590301044, 0.1118819267, 0.0896768197, 0.0221286435, 0.0538917333, -0.0159656554, 0.0688786507, 0.0158738978, 0.0193147734, -0.0126471231, 0.0463371016, 0.0649025291, -0.0127235875, 0.0373755395, 0.0921848342, 0.0464288592, -0.0301879346, -0.0460006632, -0.0377425626, 0.0015598629, -0.0330629759, 0.0980572626, 0.0491815582, 0.0213334188, -0.0854560137, -0.0207675863, 0.0577149279, 0.1173261553, -0.0429726914, -0.0344087407, -0.0337970294, -0.1148793101, 0.0069735046, 0.02723643, 0.0420857109, -0.0308455229, -0.0339193717, -0.0157515556, -0.019834727, -0.0491509736, -0.1322519034, 0.0582348816, -0.0279551893, -0.0081892805, -0.0056850887, 0.0667376593, -0.0445019715, 0.0630062222, -0.0696127042, 0.0680834278, -0.1174485013, -0.0199111905, 0.0794612467, 0.0763415247, 0.1183048934, 0.0045228377, 0.006350324, -0.0757909864, -0.0746287331, -0.0460006632 ]
711.4725
Jean-Yves Brua
Jean-Yves Brua (IRMA)
Asymptotically efficient estimators for nonparametric heteroscedastic regression models
null
null
null
null
math.ST stat.TH
null
This paper concerns the estimation of the regression function at a given point in nonparametric heteroscedastic models with Gaussian noise or with noise having unknown distribution. In the two cases an asymptotically efficient kernel estimator is constructed for the minimax absolute error risk.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:08:32 GMT" } ]
2007-11-30T00:00:00
[ [ "Brua", "Jean-Yves", "", "IRMA" ] ]
[ -0.0588472784, -0.0105125792, 0.0091456547, -0.024766827, -0.0613494441, -0.0320416465, 0.0414942801, 0.0169359688, -0.0503213741, 0.037370339, 0.0455487184, -0.0176425986, -0.0503213741, 0.0457340665, -0.0879002288, 0.0101998085, 0.192944929, 0.0016521837, 0.0547696725, 0.0579205491, -0.1097246855, 0.0613494441, -0.0017593367, -0.0326903574, 0.0840542987, -0.0271763224, 0.0732115731, -0.0165305249, 0.0895683393, -0.0507384017, -0.0450621881, 0.0010396738, -0.0653343797, -0.0413552709, -0.0432550646, 0.127517879, 0.0049116625, 0.011317675, 0.0632029027, 0.0997160152, -0.05935698, -0.0116246538, -0.0776598752, 0.0708484128, -0.0160324089, 0.0312770978, 0.0320648178, -0.0847956836, 0.0955457389, 0.0388299376, -0.1440136582, 0.0118737128, 0.0115319816, 0.0052649779, -0.0768721551, -0.0143642966, -0.009232536, 0.0440427847, 0.0316941254, -0.0296553206, 0.0710337609, -0.0632492378, -0.0687632784, -0.0012590479, 0.0736749396, -0.0974918678, 0.0085143205, 0.0031363978, -0.0350303464, 0.0039241174, -0.0178047772, -0.0074775429, 0.0910974368, 0.0704313889, 0.0757600814, 0.0121864835, -0.0649636909, 0.1075932086, -0.0809960961, 0.0814131275, 0.0122559881, 0.0128120258, -0.0063365079, -0.0022704855, -0.0548160076, -0.1068518311, -0.0530552231, 0.0269678067, -0.0704313889, 0.0035476335, -0.0832665786, 0.0831275731, 0.0369996466, 0.0420966558, -0.0002032649, -0.0044367141, 0.0518504754, -0.0524991862, 0.1440136582, -0.155505091, 0.0238400977, 0.0141673665, 0.1214941442, -0.0866954774, 0.0639906228, -0.050970085, -0.0948970243, -0.0114219319, -0.0635735914, 0.0571791679, 0.0308832377, 0.0103561943, -0.0607470721, 0.0195192248, -0.048838608, -0.0650100261, -0.1770978719, -0.0360497497, -0.0216043647, 0.0367447957, 0.0652417094, -0.0223109964, 0.100272052, 0.0084564006, 0.0462901033, -0.0472400002, -0.0246278178, -0.1303907335, -0.0553720444, -0.1046276763, 0.0376020223, 0.0195423923, 0.0007587592, 0.019160118, -0.0603300445, -0.1056470796, 0.0553257093, -0.0157891419, 0.0225658454, 0.0269909762, 0.1032375842, 0.0769648254, -0.0322964974, -0.0344048068, -0.0619054846, 0.0714971274, 0.0025412641, -0.0099449586, 0.0385287479, 0.0863247886, 0.0254155379, -0.0643613115, 0.0208050609, 0.0357022248, -0.0836372748, -0.0610714257, -0.034845002, 0.028937107, 0.025068013, -0.1239963099, 0.000531783, 0.1554124206, 0.0360960849, -0.0533795767, 0.012406582, -0.0054503237, -0.0789572895, -0.0567158014, -0.052360177, -0.0049985433, 0.0274543408, -0.004940623, -0.0028352109, -0.0236895047, 0.0733042434, -0.0473326743, 0.0474948511, -0.1112074554, -0.0571791679, 0.055835411, -0.0278018638, 0.03463649, 0.0497653373, 0.0284737423, 0.0722848475, -0.0162640903, -0.0384824127, 0.0274311714, 0.1047203541, -0.0438342728, -0.0323660038, 0.0228091124, 0.080023028, 0.1148216948, -0.0691339672, 0.051572457, -0.0320416465, 0.0701070353, 0.0033478078, 0.0559280813, 0.006006361, -0.0343353003, 0.0714971274, 0.0095047625, -0.0038227562, 0.042838037, -0.0182797257, 0.0357717313, -0.0997160152, 0.0364204422, 0.0048798062, -0.0043353532, 0.1598607153, 0.0109469835, -0.0040486464, -0.0259715747, 0.0555573925, 0.1674598902, 0.1229769066, 0.0742309764, -0.0447146632, -0.0583839118, 0.0468693078, 0.0611177646, -0.022090897, -0.0203301124, 0.0634809211, -0.0966578126, 0.0372544974, -0.0649173483, 0.114265658, -0.0034375845, -0.0885489359, 0.0376020223, -0.0042108241, 0.0809960961, -0.0423978418, -0.0570864938, -0.0308137313, -0.1042569876, 0.0062438352, 0.0836372748, -0.0770574957, -0.0991599783, 0.0181407165, 0.0453170389, -0.0910511017, -0.0379263759, 0.0975845382, 0.0185461603, -0.037370339, -0.110002704, -0.0086185774, 0.0508774109, -0.0332000591, 0.0301650222 ]
711.4726
Igor Rogachevskii
N. Kleeorin and I. Rogachevskii
Mean-field dynamo in a turbulence with shear and kinetic helicity fluctuations
12 pages, 3 Figures, small corrections to match the final published version, Physical Review E, in press
Phys.Rev.E77:036307,2008
10.1103/PhysRevE.77.036307
null
astro-ph
null
We study effects of kinetic helicity fluctuations in a turbulence with large-scale shear using two different approaches: the spectral tau-approximation and the second order correlation approximation (or first-order smoothing approximation). These two approaches demonstrate that homogeneous kinetic helicity fluctuations alone with zero mean value in a sheared homogeneous turbulence cannot cause large-scale dynamo. Mean-field dynamo can be possible when kinetic helicity fluctuations are inhomogeneous which cause a nonzero mean alpha effect in a sheared turbulence. On the other hand, shear-current effect can generate large-scale magnetic field even in a homogeneous nonhelical turbulence with large-scale shear. This effect was investigated previously for large hydrodynamic and magnetic Reynolds numbers. In this study we examine the threshold required for the shear-current dynamo versus Reynolds number. We demonstrate that there is no need for a developed inertial range in order to maintain the shear-current dynamo (e.g., the threshold in the Reynolds number is of the order of 1).
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:12:27 GMT" }, { "version": "v2", "created": "Sun, 27 Jan 2008 17:54:07 GMT" }, { "version": "v3", "created": "Thu, 21 Feb 2008 15:56:05 GMT" }, { "version": "v4", "created": "Fri, 7 Mar 2008 11:35:29 GMT" } ]
2009-06-23T00:00:00
[ [ "Kleeorin", "N.", "" ], [ "Rogachevskii", "I.", "" ] ]
[ 0.0583105087, 0.0065206299, -0.011236921, 0.0351101682, 0.0104925567, 0.0359438546, -0.0925631672, -0.0005538069, -0.1335806102, 0.034228839, -0.006228839, 0.0226524901, -0.0856554732, 0.077890262, 0.0799387544, 0.1524457783, -0.0413747355, -0.091610387, 0.0295601878, 0.0543088093, -0.0551663153, -0.0836546198, 0.039040409, 0.1053781435, -0.0097958324, -0.0653134882, 0.0197345819, 0.1037584096, 0.0761276111, -0.0786524937, 0.0691246316, -0.0352292657, -0.0461624861, -0.1305316985, -0.146824345, 0.1186218709, -0.0187222473, 0.0385878384, -0.0143394312, -0.0187937059, -0.0090038283, -0.098327525, -0.0878468752, 0.0987086371, 0.0300127622, -0.0717447922, 0.061978735, -0.0247248001, 0.1778851599, -0.0140535953, -0.0246295203, 0.0108855814, -0.0654087663, -0.0338953659, -0.0980416909, 0.0202586148, 0.0182458535, 0.0400646552, -0.086941734, -0.0920867771, -0.011707359, -0.0670761392, -0.0587869026, 0.0154232252, -0.0615023412, 0.0267494693, -0.1174785271, -0.0180076566, -0.0071220761, 0.1150012836, -0.0177218206, -0.1230999604, 0.0898000896, -0.0905623212, -0.0499736294, -0.0330140367, 0.0234980863, 0.0221522767, -0.0353960022, 0.114620164, 0.051688645, -0.0316086784, 0.0105461515, 0.0477584042, -0.0457337312, -0.0305606145, 0.0083904723, -0.0789859667, -0.0131722679, -0.006514675, 0.0058626118, 0.045924291, 0.0402075723, -0.010951085, 0.0418511294, -0.0132675469, 0.1005189344, -0.0405172296, 0.0585487075, 0.0061454703, -0.0106354747, -0.0067111873, -0.0163164623, -0.0180076566, 0.041398555, 0.0120646544, -0.0375159532, -0.0093492139, -0.0234028082, 0.0070863464, 0.0799387544, -0.0086167594, 0.0509740561, -0.0793670788, -0.0186031479, -0.1391067654, -0.0586916246, -0.0550233983, -0.1182407513, 0.0328949392, -0.033371333, 0.0021437688, 0.0418749489, 0.0914198235, -0.0465197824, -0.0037843473, -0.0403981321, 0.0928490087, -0.0675525367, 0.0397073589, 0.0950880498, 0.0038170994, -0.0827494711, -0.093944706, 0.0071875802, 0.0240102094, 0.039088048, -0.0287741404, 0.1571144313, -0.0043619741, 0.0451144204, 0.003007231, 0.0593585745, 0.0501641892, 0.0169000439, 0.0681242049, 0.038849853, 0.0044632074, 0.06174054, 0.0277737156, 0.0157090612, -0.0038558063, -0.0327996612, -0.0017820077, -0.0115763508, -0.028607402, 0.0480204187, -0.0000624335, -0.0554045103, -0.0602160804, 0.0238553826, 0.0761752501, -0.1101420745, -0.0491637625, -0.0270353053, 0.0500689112, -0.0548328385, -0.0504500233, -0.0772709548, -0.060978312, -0.0540229715, -0.0349196121, -0.0781284571, -0.06174054, 0.1809340864, 0.0935635939, 0.0716018751, -0.1201463267, -0.0208541062, 0.0892284214, -0.0199608691, 0.0264636334, 0.0801769495, 0.0267494693, -0.0200680569, 0.1572097093, 0.1018528342, 0.0544517264, 0.0384925567, -0.028655041, -0.0396120809, 0.0606448352, -0.0480680577, 0.0790336058, 0.0116299456, -0.1072837114, 0.0543564484, 0.1110948622, 0.01302935, 0.0473534688, 0.0907052383, -0.0187937059, 0.0611212291, -0.0125767766, -0.0184364114, 0.0629791617, 0.0285835825, 0.0176741816, -0.1129051521, 0.0161735434, 0.0439472571, 0.0273449607, 0.0532607436, 0.043709062, -0.0403981321, -0.0072411746, -0.0714113191, 0.1061403751, 0.0086286692, 0.0102603156, -0.0761276111, 0.0462101251, -0.0694104657, 0.1037584096, -0.0277260747, -0.0120586995, 0.114524886, -0.0094087627, 0.0276069771, 0.0842739269, 0.0507358611, -0.0383496396, -0.033371333, -0.0363964289, 0.0119931949, 0.010337729, 0.0719829872, 0.0278928131, -0.0044870269, -0.0637890324, 0.0553568713, 0.0850837976, -0.1016622782, -0.0225333907, -0.0366584435, 0.0112428758, -0.0564525761, 0.0409698039, 0.0381114446, -0.1398690045, -0.0007748831, 0.0099447053, -0.0436852425, 0.0648370907, -0.0376350507, 0.00462399 ]
711.4727
Michal Malinsky
Stefan Antusch, Stephen F. King, Michal Malinsky
Third Family Corrections to Tri-bimaximal Lepton Mixing and a New Sum Rule
4 pages, 1 figure; v2:references added, minor clarifications
Phys.Lett.B671:263-266,2009
10.1016/j.physletb.2008.12.013
null
hep-ph
null
We investigate the theoretical stability of the predictions of tri-bimaximal neutrino mixing with respect to third family wave-function corrections. Such third family wave-function corrections can arise from either the canonical normalisation of the kinetic terms or renormalisation group running effects. At leading order both sorts of corrections can be subsumed into a single universal parameter. For hierarchical neutrinos, this leads to a new testable lepton mixing sum rule 's = r cos delta + 2/3 a' (where s, r, a describe the deviations of solar, reactor and atmospheric mixing angles from their tri-bimaximal values, and 'delta' is the observable Dirac CP phase) which is stable under all leading order third family wave-function corrections, as well as Cabibbo-like charged lepton mixing effects.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:54:36 GMT" }, { "version": "v2", "created": "Wed, 5 Dec 2007 21:06:16 GMT" } ]
2009-01-14T00:00:00
[ [ "Antusch", "Stefan", "" ], [ "King", "Stephen F.", "" ], [ "Malinsky", "Michal", "" ] ]
[ 0.0216855444, 0.0004090808, 0.0611197129, -0.0126098385, -0.0471650846, 0.0437089093, -0.011992665, 0.0805574432, -0.0166572016, -0.0168780852, -0.025024781, -0.0440727174, -0.132737875, 0.0686557367, -0.0177746098, 0.0755680799, 0.0371343829, -0.0005733221, -0.0224651322, 0.059976317, -0.0311835278, -0.077231206, 0.0735411495, 0.0224911198, -0.0174237955, -0.0389794111, -0.0271556545, -0.0762437284, 0.0330285542, -0.036250852, 0.0556625985, -0.0615874678, -0.1175618991, -0.0205551423, -0.0871579573, 0.1384548694, -0.0410583131, 0.1145474911, -0.1346088946, 0.0254275687, -0.0278312992, -0.0818047896, -0.0878336057, 0.05571457, -0.0572737455, -0.0063698851, -0.0337301828, -0.0273375586, 0.0568579659, -0.0138636762, 0.0070357835, 0.0075814952, 0.0739049613, -0.0492699742, -0.0903802589, -0.0063471473, 0.034197934, 0.0420457907, 0.0132075232, -0.0235045832, 0.0105114477, -0.0649656802, -0.0483344682, -0.0367186032, -0.0584171414, 0.0424095988, -0.0012051134, 0.0005526143, 0.0759318918, -0.0387455337, -0.0085754702, 0.0258563422, 0.010953214, -0.0077569024, -0.0966169611, 0.0275454503, 0.0047912193, -0.0048951642, -0.0533758029, 0.0208279975, 0.0862744227, 0.0148121752, 0.0234656036, -0.0062691881, -0.0048204535, -0.0013821449, 0.032664746, -0.0352113992, -0.1083107889, -0.0472950153, 0.0064316024, -0.0400448479, -0.0014706607, 0.1082068384, 0.1012944952, -0.1201605275, 0.0765555575, -0.0602361821, 0.0288447626, 0.006801907, 0.0340420194, -0.0647577941, 0.0717221126, -0.0614315495, 0.1200565845, -0.0633025616, 0.0735411495, -0.0697471574, -0.0840915814, -0.0213996954, 0.0912118182, -0.0392392725, -0.1315944791, -0.0527521335, -0.0685517862, -0.0361728929, -0.0312874727, 0.0320410728, -0.0617953576, 0.0510370396, 0.0022526851, 0.0050348402, 0.1427166164, -0.0332624279, 0.0857547, -0.1247341111, 0.0921473205, -0.0747884959, -0.0394991338, -0.0063309059, 0.1794092357, -0.0051972545, -0.0063309059, 0.0096668936, -0.0363288112, -0.0044696392, 0.0939143896, -0.0182423629, 0.0718260556, -0.0666807741, 0.079154186, 0.0819607079, 0.0325607993, -0.0587809496, -0.0067759207, 0.0582612231, -0.0192948077, -0.0044209147, -0.0256614443, -0.0379399583, -0.0823245123, -0.046463456, -0.0562862679, 0.0663169697, -0.0417339541, -0.0644459575, -0.0078218682, 0.0984879732, 0.0455279499, -0.0320410728, 0.0234656036, 0.0145782987, 0.0396290645, 0.0096149212, 0.0537915863, 0.0980721936, -0.0998392627, -0.0310535971, -0.0857027248, -0.1679752618, 0.0122200446, -0.005385655, -0.0948498994, -0.0335482769, 0.1017622426, -0.0535836965, -0.0485163704, -0.1143395975, -0.0688636228, 0.0474509336, 0.0456578806, 0.0582092516, -0.0247649178, 0.0425395295, -0.0372643173, 0.0084195528, -0.0397589989, 0.0216075853, 0.0553507619, -0.0797778592, 0.034197934, 0.1059200466, 0.0797258839, 0.1188092381, 0.0333663747, -0.1208881438, 0.1112212464, 0.1190171316, 0.070162937, -0.0037225336, -0.0384856686, 0.0464894436, 0.0582612231, -0.0706306919, -0.0724497288, 0.0226340443, 0.1267090738, -0.0348216072, -0.0338081419, 0.0080947243, 0.0395511091, -0.0089587672, 0.0719300061, 0.0273375586, -0.1337773353, 0.0603401251, -0.1592438817, -0.0299881585, -0.0144743538, 0.0876257122, -0.0247259382, 0.0285069421, 0.0316512808, 0.0350814685, 0.0322489664, 0.0323788971, 0.0864823163, -0.0289227217, 0.0193078015, 0.0457618274, 0.0508291498, 0.0024719443, -0.1111173034, -0.0810251981, 0.0446963906, -0.0710984394, -0.0381218642, -0.1031655073, -0.0537915863, -0.0161114894, -0.0244920626, 0.0893927813, -0.0405125991, 0.0560783781, -0.0523103662, 0.0822725371, 0.0085494835, 0.033522293, 0.0672005042, 0.0847152472, 0.0250377748, 0.0312614851, 0.0778548717, -0.0219713934, -0.0974485204, 0.0231667627 ]
711.4728
Isabelle Liousse
Heber Enrich, Nancy Guelman, Audrey Larcanch\'e, Isabelle Liousse
Rotation set and Entropy
15 pages, 2 figures, references added
Nonlinearity (2009), vol 22 no. 8, p 1899-1907
10.1088/0951-7715/22/8/007
null
math.DS
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
In 1991 Llibre and MacKay proved that if $f$ is a 2-torus homeomorphism isotopic to identity and the rotation set of $f$ has a non empty interior then $f$ has positive topological entropy. Here, we give a converselike theorem. We show that the interior of the rotation set of a 2-torus $C^{1+ \alpha}$ diffeomorphism isotopic to identity of positive topological entropy is not empty, under the additional hypotheses that $f$ is topologically transitive and irreducible. We also give examples that show that these hypotheses are necessary.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:20:52 GMT" }, { "version": "v2", "created": "Sat, 25 Apr 2009 17:43:18 GMT" } ]
2015-05-13T00:00:00
[ [ "Enrich", "Heber", "" ], [ "Guelman", "Nancy", "" ], [ "Larcanché", "Audrey", "" ], [ "Liousse", "Isabelle", "" ] ]
[ -0.0166581608, -0.0522466041, 0.0094772913, 0.0125756357, 0.0034385556, -0.0377633609, 0.0467303358, 0.0394644104, -0.0680906922, -0.0659522265, 0.0114881778, -0.0155160259, -0.0945785046, -0.027435543, 0.0917110145, 0.0140944328, 0.0410925597, 0.01432529, -0.0064639985, 0.0930718556, -0.0180433039, -0.0775193796, 0.0406065471, 0.0507399589, 0.0269009266, 0.0034415931, 0.0359408036, 0.0657092184, 0.1340429187, -0.0252484754, 0.0001887105, -0.0410682596, 0.0228305515, -0.1146995202, -0.063667953, 0.1310296208, 0.0314937681, 0.0305946395, 0.0368885323, -0.0006637141, 0.0026320745, -0.005847367, 0.0210808963, 0.0494763181, 0.0899127573, -0.0642997772, 0.0871424749, -0.1006050855, -0.0658064187, -0.0451264866, -0.0861218423, 0.044154454, 0.026099002, -0.1042016, -0.0851012096, 0.0411411636, -0.1509562284, 0.0166581608, -0.0359651037, -0.0481640771, 0.0197929572, -0.1065344736, 0.0403149389, 0.0412626676, -0.0271925349, -0.0196471531, -0.1803115308, 0.0507399589, 0.0338995419, 0.0848582014, -0.1753541827, 0.0308133457, 0.0068042087, 0.0353818871, 0.0675560758, 0.0142523879, -0.0461471155, 0.0851984173, 0.0135476664, -0.0224538893, -0.0009484885, 0.0242399946, 0.1479429454, -0.048212681, -0.033826638, 0.0220407769, 0.0147141013, -0.0251755733, -0.0188938305, -0.0476294607, 0.078248404, -0.0154188238, -0.0611406788, -0.0385409817, 0.1020631343, -0.1178100184, 0.1187820435, 0.0509343632, 0.0172656793, -0.0041159387, -0.0848096013, -0.0590994135, 0.0306189395, 0.0246045049, 0.1014799178, 0.1340429187, -0.0158562362, 0.0136084175, -0.097397387, -0.0462929197, -0.0132925082, -0.0502053425, -0.0053127506, -0.0751379058, 0.0250540692, -0.0987582356, -0.0387353897, 0.0332191214, -0.0789288208, 0.0338752382, 0.0626959279, -0.0933148637, 0.011658283, 0.0496950261, 0.0385652855, -0.1131442711, -0.0890379325, -0.0014793079, -0.0302787293, -0.0127092898, 0.1361813843, 0.0317124724, -0.0437170416, -0.0371801406, -0.0317124724, 0.0064214719, 0.0707151741, -0.0629389286, 0.0423562005, 0.0296712108, -0.0135233654, 0.0038395179, 0.0145561472, 0.0152001167, 0.0120956963, -0.011749411, 0.0231100097, 0.0796092451, 0.0869966671, 0.0708609745, -0.0371801406, -0.0371072404, -0.0054099537, 0.0765959546, -0.016852567, -0.0677990839, 0.0254185796, 0.0476537645, 0.0510315672, -0.0187601764, 0.0985152274, 0.0436441414, -0.0308376476, 0.0034719692, 0.1141163036, -0.0065855021, -0.036572624, 0.01562538, -0.0460256115, -0.0706665665, 0.0704721659, -0.0312993601, -0.0698403418, -0.0500595383, 0.0466574319, 0.0667784512, -0.052003596, -0.0302058272, -0.0060994872, 0.0318096764, -0.0069500133, 0.1254890561, 0.1125610545, -0.0306918416, -0.0002773702, 0.0591966175, 0.0659522265, 0.0061146752, 0.0894267485, -0.0122354254, -0.1412359327, 0.0443974622, 0.0788802207, 0.01822556, -0.0167553648, -0.1030351669, 0.0282860678, 0.041481372, -0.0748462975, -0.0473135523, 0.0900585651, 0.0993414521, 0.1312240213, -0.059974242, -0.0723676234, -0.0021445409, -0.0002798383, 0.0028112927, -0.0732910484, 0.0542392656, 0.0177759957, 0.0361352079, -0.1022575423, 0.0876770914, 0.0063728709, 0.2025710195, -0.0080799982, 0.0550654903, 0.0178974997, 0.1934339404, -0.1388058662, 0.0763043389, 0.0197929572, 0.0048662242, 0.0074299532, 0.0309834518, -0.0145561472, -0.0109231854, 0.0026518188, 0.0834973603, 0.0391971022, -0.022223033, -0.0140579818, -0.1007994935, -0.011719035, -0.041602876, 0.0024361499, -0.0601686463, 0.009082404, 0.0229277536, 0.0314208642, 0.0249568671, -0.1226701662, 0.0082075773, 0.0371801406, -0.0089608999, 0.0078005395, 0.0227211975, -0.0090459529, -0.0550654903, -0.0221015289, 0.0903015733, 0.0548224822, -0.0364997201, -0.009033802, 0.0359408036 ]
711.4729
Uwe R. Fischer
Uwe R. Fischer, Ralf Sch\"utzhold, Michael Uhlmann
Bogoliubov theory of quantum correlations in the time-dependent Bose-Hubbard model
11 pages of RevTex4, 2 figures; significantly extended, with several analytically solvable cases added, to appear in Physical Review A
Phys. Rev. A 77, 043615 (2008)
10.1103/PhysRevA.77.043615
null
cond-mat.other quant-ph
null
By means of an adapted mean-field expansion for large fillings $n\gg1$, we study the evolution of quantum fluctuations in the time-dependent Bose-Hubbard model, starting in the superfluid state and approaching the Mott phase by decreasing the tunneling rate or increasing the interaction strength in time. For experimentally relevant cases, we derive analytical results for the temporal behavior of the number and phase fluctuations, respectively. This allows us to calculate the growth of the quantum depletion and the decay of off-diagonal long-range order. We estimate the conditions for the observability of the time dependence in the correlation functions in the experimental setups with external trapping present. Finally, we discuss the analogy to quantum effects in the early universe during the inflationary epoch.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:26:46 GMT" }, { "version": "v2", "created": "Fri, 11 Apr 2008 17:32:04 GMT" } ]
2008-04-15T00:00:00
[ [ "Fischer", "Uwe R.", "" ], [ "Schützhold", "Ralf", "" ], [ "Uhlmann", "Michael", "" ] ]
[ -0.0355042778, -0.0323351361, -0.0823481381, 0.0259720962, -0.0391933545, 0.0206117928, 0.0038066825, 0.0314438157, -0.0774458721, 0.0418425575, 0.0542220138, 0.0324094146, -0.0178511739, -0.0137783336, -0.0268386584, -0.0068087005, 0.0044039912, 0.0672452003, 0.0321123078, 0.0690773576, -0.1710345447, -0.1198331267, 0.0042801965, 0.0438480303, -0.0517956391, -0.0248703249, 0.0535782799, 0.0608574003, 0.0977481753, -0.0571435653, 0.0541724935, -0.029141238, -0.0392923914, -0.0264920332, -0.0685326606, 0.078782849, -0.0023490016, 0.0587281361, -0.0965102315, -0.032533206, -0.0897262916, -0.0611545071, -0.0253531244, 0.0756137148, 0.0102378093, 0.012763218, -0.084229812, 0.0144963423, 0.030527737, -0.0008124018, -0.0219611526, 0.0220973268, -0.0219363943, -0.0863590762, -0.0628876314, 0.0640760586, 0.0835365653, 0.1394421756, 0.040084675, -0.0588271692, -0.0029354782, -0.0573911518, 0.0032681762, 0.0023876873, -0.1039874256, -0.0253531244, -0.082744278, 0.0311714672, 0.0216269083, 0.0994812995, -0.0125713367, 0.0208098646, 0.032954108, -0.0154124219, -0.0150781758, -0.0340930186, -0.0083128037, -0.0211441088, -0.0155362161, 0.0880426839, -0.0564503148, -0.00840565, 0.0808626041, -0.0105534857, -0.0496416129, 0.0532811731, -0.0296116564, 0.1071565598, -0.042114906, -0.0860619694, 0.0911127925, 0.1143861637, -0.0194109865, 0.0306020137, 0.029884005, -0.1355797946, 0.1394421756, -0.0302553885, 0.0407284088, -0.0296364147, -0.0571930818, -0.0161180496, 0.0332016982, -0.0863095596, 0.148652494, -0.0060009407, -0.0615011342, -0.1073546335, -0.0470914468, 0.0240780395, 0.0656606331, 0.0138649894, -0.0766535848, -0.0600155964, -0.1463746727, -0.0338701904, -0.0813577771, -0.0204384811, -0.0403817818, 0.053924907, -0.0606593303, -0.1007192433, 0.0784857422, 0.105373919, 0.0239666253, 0.014570619, 0.0404808186, -0.121120587, -0.0603127033, 0.0167370234, 0.0770992488, -0.0154743185, -0.0865076333, -0.0140878195, -0.0609564371, -0.0716522858, 0.0948266238, 0.0306020137, 0.082199581, -0.0060349843, 0.0468933769, -0.0048991693, 0.0806150138, 0.0503348634, 0.0103987418, 0.1508312821, 0.0163037423, -0.0051405686, 0.0442689322, -0.0294878613, -0.0439965837, -0.1100285947, 0.0594213828, 0.0626895577, 0.067938447, -0.0582824759, -0.0051777069, 0.0815558508, 0.0609069206, -0.1031951383, 0.0115067037, 0.0844278857, -0.1052748859, -0.0219363943, 0.1369662881, 0.0593718663, -0.1045816392, -0.0097488211, -0.0471904837, -0.1106228083, 0.0345881991, -0.0253283642, -0.0690773576, -0.0355290361, 0.1763824821, 0.0745243207, -0.0884388238, -0.1223090142, -0.0442441739, 0.0434766449, -0.0028348952, -0.1007687673, 0.0229267515, -0.0381287225, -0.0756632313, 0.0305524953, -0.0665519536, 0.0859134197, -0.0078733331, 0.0031056958, -0.0539744236, 0.1296376586, 0.0449126624, 0.0874484703, 0.0347615108, -0.1032941714, -0.0319637544, 0.0779905692, 0.0369650535, -0.0303544234, 0.0026770572, 0.0066849058, -0.0312952623, -0.0763069615, -0.0122247115, -0.0479580089, 0.1504351348, 0.0506814905, -0.0978472158, 0.0239666253, 0.0191386379, 0.01339457, 0.065512076, -0.0472647585, -0.0838831887, -0.0673442334, -0.19500117, 0.0506567284, 0.0104730185, 0.0047660903, -0.0126765622, 0.0593223497, -0.0182473175, 0.0639770254, 0.0297602098, 0.0243256297, 0.0065858699, -0.0224934705, 0.016378019, -0.0027250275, 0.007019151, -0.0100706862, -0.0109434379, -0.016266603, -0.0125403879, 0.019460503, -0.0166503675, -0.0301811118, -0.0101944814, -0.0783867091, 0.0020503472, -0.0031397394, -0.0007744897, 0.0731873363, -0.0042090146, 0.0125156287, -0.0641255751, -0.0264672749, 0.0057378775, -0.0373611972, -0.0749204606, 0.0053943475, -0.0118471384, 0.012230902, -0.0319885127, 0.0532811731 ]
711.473
Martin Kohls
Martin Kohls
Ueber die Tiefe von Invariantenringen unendlicher Gruppen
148 pages, Doktorarbeit (i.e. Ph. D. thesis)
null
null
null
math.AC
null
Let K be an algebraically closed field. For a graded K-Algebra R, we write cmdef R:=dim R -depth R. We show that for each reductive group G (over K) which is not linearly reductive, there exists a faithful G-module V such that cmdef K[\sum_i=1^k V]^G >= k-2 for all k. We will give such a V explicitly.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:27:30 GMT" } ]
2007-11-30T00:00:00
[ [ "Kohls", "Martin", "" ] ]
[ -0.0039991112, 0.0694419369, 0.0620513298, 0.0569423884, 0.0815942734, 0.0239326674, 0.0003687165, 0.0339025445, -0.0924569741, 0.0139007876, 0.0067271874, -0.0519326478, -0.0618033223, 0.0218866095, 0.1311460584, -0.0601664782, 0.0122949425, -0.0412683487, 0.0000918885, 0.1914613396, 0.0711283833, -0.0985083431, 0.0326129086, 0.0176456925, 0.0633409619, -0.0665650517, 0.015264825, -0.0067767887, 0.1937430054, -0.0598192662, 0.1191425174, -0.0420619734, -0.0919113606, -0.0472701155, -0.0621505305, 0.0763365254, 0.0209193826, 0.0654738247, -0.0688467175, 0.0729140341, -0.0072356015, 0.0640849844, -0.1073373929, 0.0329601169, 0.0453108624, 0.0592240505, 0.0778245702, 0.0569919869, -0.0530734807, -0.0514862351, -0.0301328395, 0.0030070839, 0.0779237747, 0.0874472335, -0.0213161949, 0.0548591278, -0.0217130054, 0.0041107144, 0.0604640841, 0.0238086637, 0.0303312447, -0.0446164422, 0.0195057429, 0.0293888189, -0.112694338, -0.0251231007, -0.1300548315, 0.0155872339, 0.0322657004, 0.0633409619, -0.0943914279, -0.0608608946, -0.0093436604, 0.0668626651, -0.0183153097, 0.0662674457, 0.0068821916, -0.0327369124, 0.0595712587, 0.0587280355, 0.0674578771, -0.0071611996, 0.0393338948, -0.0188113246, 0.0209069829, -0.0447900482, 0.0712771863, 0.0074650082, -0.105849348, 0.0262639318, -0.0515854359, -0.0342249535, -0.0509406179, 0.0742532685, 0.0200637598, 0.0109681059, 0.1227138191, 0.0745508745, -0.0874472335, 0.0484853499, 0.0006490806, 0.0442444347, 0.0432028025, -0.0507918149, 0.0772789568, 0.0399787128, 0.0014314649, -0.0040084119, -0.0989547595, -0.033976946, -0.0995499715, -0.0150540192, -0.00287223, 0.0611089021, 0.0562975705, -0.0429299958, -0.1135871634, 0.0627953485, -0.0795110166, 0.0607616939, -0.0059831669, -0.0028303789, 0.0348945707, -0.0026149228, 0.0712771863, -0.0247138888, -0.0030582352, 0.004957038, -0.0454100668, -0.0231886469, 0.0211301893, -0.0349937752, -0.0139131881, 0.0479645357, -0.087100029, 0.0389370844, 0.0152896261, 0.1077342033, 0.0776757672, 0.0444676392, 0.0552063398, -0.0078494186, 0.0835287273, -0.0678546876, 0.0209689848, 0.0961274803, -0.0266111419, 0.0868520215, 0.0895800963, -0.0504694059, -0.0612081066, -0.0003700728, 0.0314720757, 0.0449636541, -0.1025756598, -0.0353905857, -0.0705331638, 0.0526766665, 0.0558015555, 0.0382178649, -0.0008238479, 0.0217750072, 0.0189229269, 0.0329105183, -0.0668130592, -0.0461788885, -0.0619025268, 0.0025730717, -0.0210433863, -0.0290168077, 0.0506182089, -0.0590256453, -0.1393798888, -0.0105650946, -0.0221718177, 0.0149548166, -0.0964250863, -0.046550896, -0.0419627689, -0.0800566301, 0.0542639121, 0.0578848124, -0.0092382571, 0.0981115326, -0.1319396794, 0.1294596046, 0.053271886, -0.0718227997, -0.1021788493, 0.0351425782, -0.0781717747, 0.0091824559, 0.0194685422, 0.0932009965, 0.1133887619, -0.1389830709, 0.0074588079, -0.0368290246, 0.052627068, -0.0045292261, 0.0485349521, 0.0110425074, 0.0976651236, -0.0633905679, -0.0062001729, -0.0357625969, 0.0343985595, 0.0397555083, -0.1204321533, -0.0095854672, 0.0077440157, -0.009765272, -0.0887368694, 0.074352473, 0.0641841888, 0.0345969647, -0.0432028025, 0.0105154933, -0.0035836999, 0.1538634896, -0.0815942734, 0.0348201692, -0.0262887329, 0.0173728839, 0.0480885394, 0.0336297378, 0.0493781753, -0.0058870642, 0.0597200654, 0.0262639318, 0.0233498514, -0.0185633171, -0.0316208825, -0.0548095256, 0.0091762561, -0.0210433863, -0.0841735452, -0.0490805693, -0.0767333359, -0.1019804403, -0.0094800638, 0.0583808273, 0.0860087946, 0.1793586016, -0.0801062286, 0.0155128324, 0.0270575546, 0.0799078271, -0.0415659584, 0.0388626829, -0.0986571461, 0.0959290713, 0.0032147896, -0.0037139035, -0.0559007563, 0.093002595 ]
711.4731
Lecheminant
P. Lecheminant, P. Azaria, and E. Boulat
Competing Orders in One-Dimensional Half-Integer Fermionic Cold Atoms: A Conformal Field Theory Approach
35 pages, 3 figures, final version to appear in Nucl. Phys. B
Nucl. Phys. B 798, 443 (2008)
10.1016/j.nuclphysb.2007.12.034
null
cond-mat.str-el hep-th
null
The physical properties of arbitrary half-integer spins F = N - 1/2 fermionic cold atoms loaded into a one-dimensional optical lattice are investigated by means of a conformal field theory approach. We show that for attractive interactions two different superfluid phases emerge for F \ge 3/2: A BCS pairing phase, and a molecular superfluid phase which is formed from bound-states made of 2N fermions. In the low-energy approach, the competition between these instabilities and charge-density waves is described in terms of Z_N parafermionic degrees of freedom. The quantum phase transition for F=3/2,5/2 is universal and shown to belong to the Ising and three-state Potts universality classes respectively. For a filling of one atom per site, a Mott transition occurs and the nature of the possible Mott-insulating phases are determined.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:30:04 GMT" }, { "version": "v2", "created": "Thu, 20 Dec 2007 14:53:59 GMT" }, { "version": "v3", "created": "Tue, 5 Feb 2008 08:35:15 GMT" } ]
2009-11-13T00:00:00
[ [ "Lecheminant", "P.", "" ], [ "Azaria", "P.", "" ], [ "Boulat", "E.", "" ] ]
[ -0.0383732729, -0.0342749022, -0.049467586, -0.0619193204, 0.0026756874, -0.0624414049, -0.0165501051, 0.000526572, -0.0375379361, 0.0212619249, 0.0654695034, -0.0030362525, -0.1040516049, 0.0654172897, 0.028531963, 0.0281403996, 0.0040755286, 0.015962759, 0.0349536128, 0.0684975982, -0.1077584103, -0.0545579158, -0.0095672132, -0.0031145653, -0.0280620866, -0.0576382205, 0.081184268, -0.0311162863, 0.0720999837, -0.0699594319, 0.1491075754, -0.0304375757, 0.0033935546, -0.1032684818, -0.0215882286, 0.0909472629, -0.0171766076, 0.0788870901, -0.1100555882, 0.0066794292, -0.0552888364, 0.0501201935, -0.0367548056, 0.0183251947, 0.0894854292, 0.0649996251, -0.0187428631, -0.0162629578, -0.0500418805, 0.0049369694, -0.0036023888, 0.0662004203, 0.0382427499, -0.0760156214, 0.0251123048, 0.0727786943, -0.006643536, 0.0810798556, 0.0930356085, -0.0132935978, 0.012406053, -0.1475413144, -0.0107680103, 0.0207920484, -0.0431242473, 0.0416363068, -0.0412708446, 0.0356062204, 0.1580874324, 0.1380393654, -0.1045736894, 0.0403571948, 0.0679755136, -0.023532996, -0.018586237, 0.0104417065, 0.0463350713, -0.0241333935, -0.0452125892, 0.0278793573, -0.083638072, -0.0105526494, 0.083377026, -0.1035295203, 0.0005481896, -0.0587868094, -0.0048814979, -0.0078247543, -0.1601757854, -0.1185133681, 0.0176595356, -0.0049337065, -0.0699072257, 0.009012498, 0.0334917754, -0.0601964369, 0.1317743361, -0.002207442, -0.0718389452, -0.0061410288, -0.0281665027, -0.0091625974, 0.0027278957, -0.009867413, 0.1571476907, 0.0141093563, -0.0158974975, 0.019199688, -0.0458129868, 0.0424716435, 0.0578992628, -0.0364676602, -0.0278532524, 0.0368853286, -0.0650518313, -0.086979419, -0.0394174419, 0.0091169151, -0.1157985255, 0.0582647212, 0.0259737447, -0.0489455014, 0.0260259546, 0.0030705144, -0.0280098785, -0.0123473182, 0.0299676973, -0.1611155272, -0.0115380855, -0.0095476359, 0.0852565318, 0.0019088745, -0.0488410816, -0.0041832086, -0.1275976598, 0.0291062575, 0.0356584266, 0.0108789532, 0.0841079503, -0.0034196589, 0.0545057096, -0.0511643626, 0.217187494, 0.0355801135, 0.0996660888, 0.0915215611, -0.0354495943, 0.0186253935, 0.059308894, -0.0125169959, 0.0282448158, -0.1519268304, 0.1304169148, 0.001708198, 0.0363371372, -0.1604890376, -0.0182599351, 0.0328391679, 0.0679233, -0.0994050503, 0.0273572709, -0.0144617641, -0.0111334696, -0.0365720764, 0.1397100389, -0.0045486684, -0.1078628302, -0.0501462966, -0.1023287252, -0.0684975982, 0.0486322492, -0.0353712812, -0.0953849927, -0.0417146161, 0.0738228634, 0.0049043391, -0.0115772421, -0.0733007789, -0.0645297468, 0.0202699639, 0.0534354337, 0.0067087966, -0.0233111102, -0.0698550195, -0.0594655201, 0.0510860495, -0.057116136, 0.0201524943, -0.0805577636, -0.0287930053, -0.037172474, 0.0685498044, 0.0441945232, 0.1403365433, 0.0060725049, -0.1026419774, 0.0500157736, 0.0564374253, 0.1025897712, 0.0488410816, -0.0200872328, 0.0245510619, 0.0226193462, -0.0306464098, -0.0201655459, -0.0208573081, 0.0669313371, -0.0276705232, -0.026417518, 0.00195782, 0.0421583913, 0.046256762, 0.0467266366, -0.0092800669, -0.1243607253, -0.0347186737, -0.0812364742, 0.0261564758, -0.019787034, 0.0802445188, 0.0236504655, 0.0222799908, 0.0247598961, 0.098674126, -0.0229456499, 0.0872926638, 0.0392608158, -0.0191344265, 0.0246163234, 0.0049761259, 0.0002908178, -0.0206093192, -0.0149316406, -0.0404355079, -0.1024853513, -0.0306986179, -0.0124125788, 0.0017359337, -0.0423150174, -0.090320766, -0.0266785603, 0.0379817076, 0.0353190713, 0.0029954645, -0.0345881544, -0.0089211334, -0.0486583523, -0.0024896944, 0.1221679673, -0.0757023767, -0.0628068671, 0.1387702823, -0.0311684944, -0.0000915689, -0.0579514727, -0.0022906493 ]
711.4732
Nese Ozdemir
N. Ozdemir
Spherical symmetric charged solution with cosmological constant
25 pages, no figures
null
null
null
gr-qc
null
A spherically symmetric charged ideal fluid solution of Einstein field equation is given in the presence of the cosmological constant and two well known example of this type of solution is presented. If the matter is confined in a region, the exterior spacetime is considered as RN-de Sitter (Reissner-Nordstrom de Sitter) and to complete solution matching conditions are examined. We show that the function which is related to the dynamics of the system will determine the fate of the system: expansion, contraction or bouncing situations may occur for different configurations. The initial conditions of the matter determine the final form of the system and therefore the nature of the singularities in the presence of the electric charge and the cosmological constant is examined to reveal their effects on the singularity formation during collapse.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:35:04 GMT" } ]
2007-11-30T00:00:00
[ [ "Ozdemir", "N.", "" ] ]
[ 0.1155053377, 0.0084500145, -0.0390330032, -0.0068682386, -0.0500935428, -0.0329437591, 0.0226324815, -0.0087711271, -0.0562779307, 0.0290190503, 0.0170308519, 0.0652215034, -0.1364371032, -0.0672195405, 0.0206820201, 0.1294915676, -0.047738716, 0.0499508232, 0.0443135165, 0.0654593632, -0.0792553127, -0.0443848744, 0.051473137, 0.0228584483, -0.0435999334, -0.0409596749, 0.0172687136, 0.031445235, 0.0925755277, -0.0882464573, 0.0720719025, -0.0114767971, -0.0518061407, -0.0580381006, -0.0225016568, 0.1454758346, 0.0628428981, -0.0017973377, -0.0332529768, -0.0184580199, -0.0603215694, -0.0421965532, -0.0133677926, 0.0796358883, -0.0491896681, -0.0423630551, -0.0470727049, 0.0523770079, 0.0953347161, -0.0637467653, -0.0958104432, 0.0013216155, 0.0833940953, -0.0510925576, -0.0027458088, -0.0342044234, -0.0083786566, 0.0965240225, 0.0003751887, -0.0031367929, -0.0202419776, -0.1108432561, -0.0213599242, 0.0604167134, -0.0180179756, -0.0148425307, -0.0277346, -0.0166145954, -0.1037074253, 0.1211188585, -0.0379864126, 0.0138791939, 0.0255224928, -0.0067374147, 0.0325156078, -0.0874852985, 0.0359645933, 0.0056759599, 0.0295661315, -0.0026432311, -0.0208960958, -0.034656357, 0.0108999833, -0.0369636118, -0.0054618847, 0.0460023321, 0.0367257483, 0.0155798998, -0.1323458999, 0.0107691605, -0.0185293779, 0.0460736901, -0.0398179442, -0.0578478128, 0.0215383209, -0.0764485449, 0.1041831523, 0.0283292532, 0.0849164054, 0.0849164054, -0.0951444283, 0.0117146578, 0.0705020204, 0.0255462788, 0.1206431389, 0.1186451018, 0.0277583878, 0.0055272966, -0.0966667384, 0.0632710457, 0.0472154245, 0.0371063277, 0.0062319599, -0.0462164059, -0.0926706716, -0.0252132732, -0.0550410524, -0.0063389977, -0.1133170128, 0.0602739938, 0.0355840176, -0.0081467414, 0.1255906522, -0.0188623834, 0.0431955718, -0.0972851813, -0.121594578, -0.0290904082, -0.1020899713, 0.0671719685, 0.1516602188, -0.0435999334, -0.0052597029, -0.0987599194, -0.1099869609, 0.0203371216, 0.0668389574, -0.0741175115, 0.0598458461, 0.0437426493, 0.0665535256, 0.0605118573, 0.0685515627, 0.0066482169, 0.1211188585, 0.0920046642, 0.0043736706, -0.0055659493, 0.0172211416, -0.0546129011, -0.0254987068, -0.0019445142, 0.0790174454, -0.0051021199, -0.0070644738, -0.0945259929, 0.0363213867, 0.1032317057, 0.0478576459, -0.0110129677, -0.0711204633, 0.0651263595, -0.0173400715, -0.032277748, 0.0973803252, -0.0302559286, -0.0295899175, -0.1350099444, -0.083727099, -0.2085565925, 0.0121428072, -0.0207058061, -0.1638386995, -0.0189813133, 0.0999016464, 0.0790174454, 0.0713107511, -0.0589419752, 0.0424344167, 0.1465224177, 0.0627477542, -0.0069693294, 0.0095144426, -0.0101328818, 0.0000698252, 0.023881251, 0.0466207713, -0.0014472359, -0.0328248292, -0.0415305421, -0.0559449233, 0.0404363833, 0.0888648927, 0.0144619532, -0.1025656909, -0.1337730736, 0.02309631, 0.026117146, 0.0426960625, 0.0578478128, 0.0610827245, 0.0042547397, 0.045383893, -0.0307316501, 0.0060892436, 0.0037492851, 0.0333005488, 0.0290190503, -0.0566585064, -0.0598458461, 0.0597982742, -0.0240715407, 0.0348704346, -0.0191002432, -0.11683736, -0.0449795276, -0.0578953847, 0.0600837059, -0.0271161627, -0.005780024, -0.0636516213, 0.1551805586, 0.044480022, 0.0482620113, 0.0599409901, 0.0049356171, 0.0081943143, 0.0468586311, -0.0527575873, -0.0043825903, 0.0091933301, -0.0137840491, -0.0621293113, -0.0286622588, -0.0111794705, -0.0634613335, -0.0392708629, 0.0892930478, -0.0732612088, -0.0434572175, -0.033918988, 0.0044569219, -0.0224897638, 0.0540896058, -0.0606070012, -0.0750689507, -0.0373679735, 0.011970358, 0.0421727672, -0.0708825961, 0.0074272119, 0.033110261, 0.0705020204, -0.0803970397, -0.1030414179, -0.011536262 ]
711.4733
Apoorva Patel
Aavishkar A. Patel
A Coupled Oscillator Model for Grover's Quantum Database Search Algorithm
6 pages, 7 figures. Presented at the Intel International Science and Engineering Fair 2007, Albuquerque, USA
null
null
null
physics.gen-ph physics.class-ph quant-ph
null
Grover's database search algorithm is the optimal algorithm for finding a desired object from an unsorted collection of items. Although it was discovered in the context of quantum computation, it is simple and versatile enough to be implemented using any physical system that allows superposition of states, and several proposals have been made in the literature. I study a mechanical realisation of the algorithm using coupled simple harmonic oscillators, and construct its physical model for the simplest case of four identical oscillators. The identification oracle is implemented as an elastic reflection of the desired oscillator, and the overrelaxation operation is realised as evolution of the system by half an oscillation period. I derive the equations of motion, and solve them both analytically and by computer simulation. I extend the ideal case analysis and explore the sensitivity of the algorithm to changes in the initial conditions, masses of springs and damping. The amplitude amplification provided by the algorithm enhances the energy of the desired oscillator, while running the algorithm backwards spreads out the energy of the perturbed oscillator among its partners. The former (efficient focusing of energy into a specific oscillator) can have interesting applications in processes that need crossing of an energy threshold for completion, and can be useful in nanotechnological devices and catalysis. The latter (efficient redistribution of energy) can be useful in processes requiring rapid dissipation of energy, such as shock-absorbers and vibrational shielding. I present some tentative proposals.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:35:10 GMT" } ]
2007-12-03T00:00:00
[ [ "Patel", "Aavishkar A.", "" ] ]
[ -0.0636160523, 0.0572042689, -0.0250617135, -0.0045405193, -0.0407008938, 0.0457188115, -0.0204201397, 0.0273337159, -0.0582078509, -0.0019409587, 0.1107287332, -0.1155236289, -0.0345678814, -0.0205874033, 0.0911030918, 0.0342891067, 0.0075826319, -0.0117921075, 0.0197232068, 0.0559776649, -0.0596017167, -0.0386937261, -0.0154161602, 0.0111230519, 0.008000792, -0.1000238359, 0.0777219757, 0.086085178, 0.11279165, -0.1142970249, 0.0263161939, -0.05792908, -0.0648984089, -0.0026535727, -0.0724810436, 0.0771086738, -0.0036414755, -0.024908388, -0.0695817992, 0.058932662, -0.0293548219, -0.1407247335, -0.0158761367, 0.0988529921, 0.1045957208, -0.044352822, -0.0504022017, -0.0161409695, -0.0170051679, -0.0047879303, 0.0439625382, 0.0110254819, -0.0052269981, 0.0540541299, 0.004157206, -0.0734846219, -0.001953155, 0.0269852486, 0.0766068846, 0.1013061926, -0.0216467418, 0.0253823027, -0.0198207777, 0.0444364548, -0.0559776649, 0.0104121808, -0.0380525477, 0.0037390459, 0.0218279436, 0.1103384495, -0.0520748422, 0.0887613967, 0.0578175709, -0.0109627573, -0.0050876117, -0.0398645736, 0.0048297462, 0.0849700794, -0.006174827, 0.0497610234, 0.044659473, -0.055392243, 0.1517641544, -0.0593786985, -0.030888075, 0.0575945489, -0.0233751368, 0.0291039255, -0.0831859335, -0.0735403821, -0.0321704298, 0.0882038549, -0.0028086402, 0.0447152257, 0.0679649115, -0.0627239794, 0.0715889707, 0.0332855247, 0.126451537, 0.0475865901, -0.0485622995, -0.0869772509, 0.0872002691, -0.0189844575, 0.1417283118, -0.0183572173, -0.006429208, -0.0090183141, -0.0972361043, 0.0121823903, -0.0553086102, -0.0509876236, -0.0277658142, -0.037048962, 0.0044847643, -0.0705296323, -0.0552249774, -0.0459139533, -0.077944994, 0.0214655399, -0.1103942022, -0.0430147089, 0.0341497213, 0.0219673309, 0.0950616747, 0.0175905917, 0.1124571264, -0.128904745, -0.0060389251, -0.01842691, 0.0347630233, -0.0067044962, 0.0085513694, 0.0005893441, -0.044046171, -0.0920509249, -0.0358781144, 0.0044011325, 0.0489247032, 0.0647869036, 0.0852488577, -0.1073276997, -0.0196674522, 0.026023481, -0.0017946027, 0.0708641559, 0.0199322868, -0.0278215688, -0.0859736651, -0.0582078509, -0.0525208786, -0.146411702, 0.0183711555, 0.0688012317, 0.1754041165, -0.0171863697, -0.0274591632, 0.0143428827, 0.0105097508, -0.0379131585, 0.0317243934, -0.0063386066, 0.0195838194, 0.0094085969, 0.0921066776, 0.0409239121, -0.168825075, 0.0273755323, -0.0819035769, -0.0114366719, 0.0598247349, -0.0786140561, 0.0242114551, -0.0013189459, 0.0534965843, -0.1062126011, 0.0095688915, -0.1310234219, -0.0858621597, -0.0597132258, 0.0498725325, -0.069693312, 0.0858621597, 0.020768607, 0.0616088845, -0.052855406, -0.0050004949, -0.0136180725, -0.018329341, 0.0357944854, -0.03300675, 0.0956192166, 0.0812902749, 0.0950616747, 0.0060249865, -0.089318946, -0.0340382122, -0.0276543051, 0.1006928906, -0.0992432758, 0.0399203263, -0.0181760155, 0.0820150897, -0.1212106049, -0.0189008247, -0.0885383785, 0.0874232873, 0.0151652638, -0.0316128843, 0.046276357, 0.0684109554, 0.0553364865, 0.1030345857, 0.0496216379, -0.0367144346, -0.1284587085, -0.0632257685, 0.06177615, -0.0140850181, -0.0303862821, -0.0478096083, 0.1068816558, 0.0217303745, 0.0765511319, 0.0761050954, 0.0483950339, 0.0318637826, -0.0287136436, 0.046889659, -0.0443249457, 0.0405893847, -0.0405615047, -0.0319195352, 0.010335518, 0.0526045114, 0.0744882077, 0.0332018919, -0.0626124665, -0.0752130225, -0.1321385205, -0.1245558858, -0.0359338708, -0.0488968268, -0.0075965705, -0.0647311434, 0.0666268021, -0.1057665646, -0.0114297029, 0.0505973436, 0.0654559582, -0.0657347292, -0.0004153286, -0.0410632975, 0.0495101251, -0.019848654, -0.0038296473 ]
711.4734
Alexander Yu. Vlasov
Alexander Yu. Vlasov
Signed Chord Length Distribution. I
LaTeX2e, 24 pp, 18 fig (8 EPS files), part I (technicalities), v2: few corrections in equations and figures, v3: typos and bookmarks, for version in Russian, 25 pp, PDF and DjVu, see http://friedmann.objectis.net/Members/vlasov/hordes
null
null
EN11790303
math-ph math.MP math.PR stat.CO
null
In this paper is discussed an application of signed measures (charges) to description of segment and chord length distributions in nonconvex bodies. The signed distribution may naturally appears due to definition via derivatives of nonnegative autocorrelation function simply related with distances distribution between pairs of points in the body. In the work is suggested constructive geometrical interpretation of such derivatives and illustrated appearance of "positive" and "negative" elements similar with usual Hanh-Jordan decomposition in measure theory. The construction is also close related with applications of Dirac method of chords.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:46:17 GMT" }, { "version": "v2", "created": "Mon, 3 Dec 2007 10:46:35 GMT" }, { "version": "v3", "created": "Mon, 17 Dec 2007 16:36:07 GMT" } ]
2010-05-11T00:00:00
[ [ "Vlasov", "Alexander Yu.", "" ] ]
[ 0.0504327081, -0.0064551933, 0.0405444168, -0.032662794, 0.06469699, 0.0797832832, -0.0795415193, -0.1348095685, -0.070547767, 0.0593781061, 0.0094228899, -0.0655673519, -0.0349837616, 0.0841351002, 0.1196265742, 0.108698681, 0.0182655379, 0.0003622735, 0.0173468199, 0.0433730967, -0.0337507464, 0.0108976718, 0.027440615, 0.0196919646, -0.000328275, -0.0317924321, 0.0199699979, 0.0428170301, 0.1171121895, -0.0892605707, -0.05696043, -0.0478941463, -0.0473622605, -0.0197161417, -0.1226244941, 0.176683709, -0.0271746702, 0.0964652449, -0.0168391094, -0.0434214473, -0.0744160488, 0.095159702, -0.0704027042, 0.0505294129, -0.0342101045, -0.0640683994, 0.0120702442, 0.0942893401, 0.0293505788, -0.0335089788, -0.1099558771, 0.0941442773, 0.0557999462, 0.0024811393, 0.0252647065, 0.0169841684, -0.0178545322, 0.0687103346, 0.0408103578, -0.0796382278, 0.0296406988, -0.131714955, -0.0471930206, 0.0593781061, -0.1099558771, 0.0212876312, -0.11807926, 0.0697257593, 0.0518833138, 0.0143851684, -0.0151104704, 0.0352013521, 0.0741742775, 0.0581692681, -0.0128862094, 0.0244185217, 0.0610221252, 0.0547845215, 0.0546394624, 0.0546394624, -0.0016591297, 0.0395773463, -0.0065035466, -0.0293747559, -0.039214693, -0.0490788072, -0.0453314111, -0.0118224323, -0.0272713769, 0.0426961444, 0.0384168625, -0.0318166055, 0.0330496207, 0.0237053074, 0.0665827766, 0.0038320154, 0.039649874, 0.0769787803, 0.0286736302, -0.0109520694, -0.0193534903, 0.046951253, 0.0496106967, -0.1084085628, 0.0610221252, 0.0640200451, 0.0124510275, 0.0477732643, -0.0912914202, -0.0666311309, 0.0604418814, 0.0354672968, -0.032662794, 0.0099729104, 0.1012522429, -0.0417290777, 0.0052191564, -0.0730621517, -0.022593176, -0.0257724188, -0.0746578127, 0.0078755775, 0.1677866727, -0.0083530685, 0.0748028755, -0.0389245711, -0.1999901086, -0.0476282053, -0.0475314967, 0.0293264017, 0.0603935309, 0.0268603731, 0.009797629, -0.1647887528, -0.0348387025, -0.0147357313, 0.0067997118, -0.0770754889, 0.0242613722, 0.0150137637, 0.0669212565, 0.0591846928, 0.0729654431, 0.0778491423, 0.0564285405, 0.0431313291, -0.0489579253, 0.167109713, -0.0256273579, 0.0436148643, -0.0607320033, -0.0720950812, -0.0026216668, 0.0599583462, 0.0684685633, -0.0516898967, 0.0524635538, -0.0381750949, -0.0407861844, -0.0561867729, 0.1324886084, -0.0020157369, -0.0285285693, 0.0327353254, 0.043107152, -0.0450654663, -0.025796596, -0.0266427826, -0.0353464149, -0.0967070162, -0.0943860412, -0.1251388788, 0.0005386883, -0.1928337812, 0.0236690417, -0.040713653, 0.0304385331, -0.1166286543, -0.0243701674, 0.0734489784, 0.0306319464, 0.0831680298, -0.0220975522, -0.0604418814, -0.0265944283, 0.0516898967, 0.0538658053, -0.0179875046, 0.1286203265, -0.0205502398, -0.0347903483, 0.0550746433, 0.0388278663, 0.0651805252, -0.0122757461, -0.0950629935, 0.079928346, 0.1002851725, 0.0208887141, -0.0651805252, 0.0082624052, -0.0259416569, 0.0464435443, -0.1000917554, -0.0835065022, 0.0235844236, 0.0040707607, -0.0418983139, 0.0061711161, 0.0202601198, 0.0235118922, -0.0818624869, 0.0991246849, -0.0047597983, -0.0337991007, 0.031913314, 0.0125719113, 0.0348870531, -0.1029929668, 0.0100937942, -0.0873264298, -0.0156423599, 0.0504327081, 0.1179825589, -0.0041765342, 0.0164764579, 0.0453314111, -0.0192567836, 0.0426477939, -0.0124268513, 0.0136840427, 0.0357332416, -0.0324210264, -0.0182292722, -0.0381025635, -0.079928346, 0.0454522967, 0.0969004259, -0.0342584588, 0.0010464001, -0.0346694626, -0.0058114869, 0.0811855346, 0.0607320033, 0.0994148105, 0.0065579442, -0.0853922889, 0.007948108, 0.0578791462, -0.0406169444, -0.0528987348, 0.0530921519, 0.0257482417, -0.0255306512, -0.0728687346, 0.0653739423 ]
711.4735
Alex Bernardini
Alex E. Bernardini
Recovering the stationary phase condition for accurately obtaining scattering and tunneling times
32 pages, 5 figures, 1 table
Int. J. Mod. Phys. B23 (2009) 2167
10.1142/S0217979209052121
null
quant-ph
null
The stationary phase method is often employed for computing tunneling {\em phase} times of analytically-continuous {\em gaussian} or infinite-bandwidth step pulses which collide with a potential barrier. The indiscriminate utilization of this method without considering the barrier boundary effects leads to some misconceptions in the interpretation of the phase times. After reexamining the above barrier diffusion problem where we notice the wave packet collision necessarily leads to the possibility of multiple reflected and transmitted wave packets, we study the phase times for tunneling/reflecting particles in a framework where an idea of multiple wave packet decomposition is recovered. To partially overcome the analytical incongruities which rise up when tunneling phase time expressions are obtained, we present a theoretical exercise involving a symmetrical collision between two identical wave packets and a one dimensional squared potential barrier where the scattered wave packets can be recomposed by summing the amplitudes of simultaneously reflected and transmitted waves.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:38:11 GMT" }, { "version": "v2", "created": "Tue, 18 Dec 2007 14:59:30 GMT" }, { "version": "v3", "created": "Tue, 22 Jan 2008 17:23:42 GMT" } ]
2009-05-04T00:00:00
[ [ "Bernardini", "Alex E.", "" ] ]
[ -0.0037218204, -0.0555375069, 0.0114422366, 0.022389533, -0.025697818, -0.0061020921, -0.0030201124, 0.0400120094, -0.0087461155, 0.1183688641, 0.0755435079, 0.0573609695, 0.0002210136, 0.052203171, 0.0350886583, 0.0216340981, -0.0078864824, 0.068770647, -0.0156557411, 0.0556938015, -0.0376936086, -0.0267788712, -0.0690832362, -0.0607995018, -0.0626750663, -0.0720528811, 0.1637991667, 0.0172056854, 0.0000921908, 0.0599138178, 0.0139104258, -0.0611120947, -0.127225697, -0.0204879213, 0.0118655413, 0.1402504295, -0.0945596397, 0.0278208517, -0.0729906633, 0.0120934742, -0.0638212413, 0.0301653054, -0.149524048, 0.0742931366, 0.0451437607, -0.0359482914, 0.0146788852, -0.0459252447, 0.0857549086, 0.0153822219, 0.0321190171, -0.0169842653, 0.0071896585, 0.0070528984, -0.0328223519, -0.0458731465, 0.039022129, 0.0619456805, 0.0073264181, -0.0751267225, 0.0506402031, -0.004574941, -0.0179220475, 0.0186384078, -0.1222241893, 0.0412884355, 0.032145068, -0.0297745634, 0.015434321, 0.0520729236, -0.0502234101, 0.0324316099, -0.0104328189, -0.0135587575, -0.0092996666, -0.0157078411, -0.0969040915, 0.0494940244, 0.0236008354, -0.0062258272, 0.0755956098, -0.1998516619, 0.0099313669, 0.0274822079, -0.023613859, -0.0306862947, 0.0059588202, -0.0323534608, -0.1133673638, -0.0153952464, 0.028784683, 0.1412924081, 0.0120348623, 0.1194108427, 0.003907423, -0.0947680324, -0.0038618364, -0.0231579933, 0.0255805962, -0.0262318328, 0.0892976373, -0.0435807891, -0.0211261343, -0.0551728122, 0.2043321729, -0.1127421781, -0.0526460111, 0.077679567, -0.0734074563, -0.0003089306, 0.0483217984, -0.0290451776, 0.0453521572, -0.0461857393, 0.0684059486, -0.0163981523, 0.0096969213, -0.0000946329, -0.0232882407, 0.0724175721, 0.0280292481, 0.0871615782, -0.0380322486, -0.0460294411, 0.1021660864, -0.088411957, 0.0692395344, -0.0569441766, -0.0469672233, -0.0210479852, 0.0206572432, -0.0532972477, -0.0237962063, -0.0683017522, 0.0328744538, -0.0260104127, 0.1201402321, 0.0278990008, 0.092892468, -0.0226891022, 0.0023363132, 0.0892455429, 0.0225197803, 0.0377978049, 0.0242650975, 0.1504618376, -0.0640817359, 0.0801282227, 0.0323013626, -0.0528804585, 0.0309728403, -0.0750746205, 0.0418094248, 0.0481915511, 0.1198276356, -0.0666866824, -0.030816542, 0.1497324556, -0.046055492, -0.0031845497, -0.0643943325, 0.023223117, -0.0956016183, 0.0409758426, 0.0667387843, 0.0037087956, -0.0012959619, -0.0225458313, -0.0781484619, -0.0993006453, -0.0733553544, -0.1713014245, -0.0136759803, -0.0583508499, 0.0828373656, -0.0310770366, -0.0889850482, -0.0793467388, -0.096174702, 0.0110254455, 0.004047439, -0.0208526142, 0.0147440089, -0.0662698969, 0.033291243, -0.045690801, 0.0181695167, 0.040324606, -0.076585494, -0.022637004, -0.0333693922, 0.1026870757, 0.1534835696, 0.0757519081, 0.0007082204, -0.1084700599, 0.0249423832, 0.0358440951, 0.0161376577, 0.0078669451, 0.0090000974, -0.0813264996, 0.0438673347, -0.0153431473, -0.0008873107, -0.026531402, 0.0842440426, 0.091381602, -0.0049070721, -0.0192896444, 0.0225588549, -0.085129723, 0.0265965257, -0.0638733432, -0.1182646677, 0.0193547681, -0.0938823521, 0.0741889402, -0.0066002887, 0.0368339755, -0.015629692, 0.059601225, 0.0124386298, 0.0924235806, 0.0301392563, 0.0717923865, 0.0524636656, -0.0465243831, -0.0291754249, 0.0050177826, -0.0768980831, -0.0056299451, -0.0265704766, -0.0255545471, 0.0569441766, 0.0673118755, -0.0210219361, -0.0414968319, -0.0293577705, -0.1355615258, -0.0986754522, 0.0880993605, -0.0082772244, 0.0333693922, -0.0879951641, -0.0095731867, -0.0105565544, -0.0507964976, 0.0110580074, -0.0112729156, -0.0942470431, 0.0940386429, -0.0031845497, 0.0778358653, -0.0195110645, 0.0500410646 ]
711.4736
Rita De Masi
CLAS Collaboration: R. De Masi, et al
Beam spin asymmetry in deep and exclusive pi0 electroproduction
5 pages, 6 figures
Phys.Rev.C77:042201,2008
10.1103/PhysRevC.77.042201
null
hep-ex
null
The beam spin asymmetry (BSA) in the exclusive reaction ep->ep pi0 was measured with the CEBAF 5.77 GeV polarized electron beam and Large Acceptance Spectrometer(CLAS). The xB, Q2, t and phi dependences of the pi0 BSA are presented in the deep inelastic regime. The asymmetries are fitted with a sin(phi) function and their amplitudes are extracted. Overall, they are of the order of 0.04 - 0.11 and roughly independent of t. This is the signature of a non-zero longitudinal-transverse interference. The implications concerning the applicability of a formalism based on generalized parton distributions, as well as the extension of a Regge formalism at high photon virtualities, are discussed.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:39:16 GMT" }, { "version": "v2", "created": "Tue, 4 Dec 2007 13:48:06 GMT" } ]
2010-04-06T00:00:00
[ [ "CLAS Collaboration", "", "" ], [ "De Masi", "R.", "" ] ]
[ 0.0103061218, -0.0067418939, 0.0165369678, 0.0033611192, -0.0538827367, 0.0856462941, -0.0373195596, -0.0585476831, 0.0321042575, -0.0877429023, -0.0529130585, -0.0505805835, 0.0439762808, 0.0212150179, 0.0182797704, 0.0820820704, -0.0165107604, 0.0441335253, -0.0262992829, 0.0729094222, -0.0695024431, -0.0482219048, -0.017545959, -0.0140472502, -0.0302959364, -0.0506067909, 0.0514978506, -0.1096524149, -0.0188432336, 0.0246351026, 0.0667768568, -0.0750060305, -0.0247137267, -0.0949761868, -0.1021570563, 0.129989475, -0.0462563373, 0.0331787653, -0.0087074609, -0.0485888086, -0.0464922041, -0.0759494975, -0.129046008, 0.0265482552, -0.051524058, -0.0578662865, 0.0249889046, -0.0293000489, 0.0978590176, 0.0365595408, -0.0230626501, 0.0695548579, 0.0491653755, 0.0917264521, -0.0562414154, -0.0052677188, 0.0614829287, 0.0629505515, 0.0144272596, -0.0392327122, -0.0290117655, -0.1218127236, 0.0338339545, 0.0949237719, -0.0343056917, -0.0891581103, -0.0526509807, 0.0941899568, 0.0134313731, -0.0674058348, 0.0629505515, 0.0965486392, -0.0249889046, 0.004795983, 0.0188563373, 0.0163666196, 0.0610111915, 0.0688210428, -0.0266399812, 0.0221060738, -0.0012342121, 0.0191970356, 0.0330739357, -0.0483267345, -0.0495322831, -0.0340960324, 0.0057918699, 0.020638451, -0.1187726483, 0.0863276944, 0.0279896706, -0.0273868963, -0.0891581103, 0.0657285526, 0.0674058348, -0.0391016752, 0.041591391, -0.0409362018, -0.0044290773, 0.0291428026, 0.0540399812, 0.043923866, 0.0449721664, -0.0446838848, 0.1554632336, -0.0161831658, -0.0073512197, -0.0157245342, -0.0315276906, -0.0197867062, 0.1175146848, -0.0384202786, -0.064523004, 0.0590194166, -0.0029991274, -0.0857511237, -0.035222955, -0.0038263032, -0.0374505967, 0.1067695841, -0.0160783362, 0.0719659477, 0.0023144549, -0.0912022963, 0.0201667156, -0.0696596876, 0.0544593036, -0.1445608884, -0.087061502, -0.005084266, 0.0326022021, -0.0704983249, 0.1201354414, -0.0615877584, -0.0519433767, 0.0637891963, 0.0733811557, -0.0041702776, -0.0144403633, -0.0639464408, 0.0458108075, 0.0652568191, 0.0981210917, 0.0195377339, -0.0210839789, 0.0083274515, -0.0433997139, -0.0520219989, 0.0268365387, -0.0776791945, 0.0129792923, -0.0696596876, -0.0969155431, -0.0012727045, 0.0096640363, -0.1359648108, -0.0132741276, 0.0534896217, -0.0192625541, -0.0732239112, 0.0397830717, -0.0618498325, -0.0549310371, -0.0273606889, 0.0339125767, 0.0245433766, -0.0625312328, -0.0297455769, -0.1172001958, -0.0643657595, -0.0040556192, -0.000086403, -0.0574469641, -0.0448149219, 0.0117606409, 0.0237047356, 0.0375030152, -0.1615433842, -0.1491734087, -0.048615016, 0.0361926369, 0.0637891963, -0.010561645, -0.0602249652, -0.0853842199, -0.0219488293, 0.0433210917, 0.075163275, 0.061168436, -0.0275703501, 0.0556124337, 0.0782557651, 0.1109103784, 0.0500564314, 0.0026404113, -0.0852793902, 0.0328642763, 0.1697201431, -0.0626360625, 0.0506329983, 0.0854366347, -0.0675630793, 0.1352309883, -0.0496895276, -0.0393113345, -0.0134837879, 0.0718087032, -0.0301648974, -0.1089186072, -0.002365232, 0.0227219518, -0.0379485413, 0.1588177979, -0.0024504066, -0.0514978506, 0.0279896706, 0.0440811105, 0.0398092791, 0.0498205647, 0.0914119557, -0.1263204217, 0.0260109995, 0.1598660946, 0.1245383099, -0.1151035875, 0.0118654715, 0.0779412761, 0.0434783362, -0.0574469641, -0.0424038284, -0.0254868492, 0.0334146358, -0.0288283117, 0.032654617, 0.0137982788, -0.0132675758, -0.000709242, 0.0249626972, 0.0037345767, -0.0668816864, -0.0834448636, 0.0305055957, 0.0485363938, 0.0970203727, -0.0619022474, 0.0429541841, -0.0069843139, -0.0013357664, 0.1141601205, -0.0148858922, -0.0688734576, 0.0646278337, -0.0397830717, -0.0090940222, -0.0439500734, 0.0304793883 ]
711.4737
Hennie Mastwijk
H.C. Mastwijk, H.J. Wichers, C. van Dijk, H.J.Schuten
Observation of free hole gases at ambient conditions
Helium data included
null
null
null
cond-mat.str-el
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
By studying fluctuations in the electrostatic potential of a single electrode immersed in a cold plasma, we were able to perform in situ electron spectroscopy. Electron exchange processes that occur at the surface of the electrode were triggered by the surface Auger process either using metastable molecular nitrogen or triplet helium at ambient conditions. Ongoing redox reactions were decomposed into their two fundamental half reactions and the reduction and oxidation potentials were detected. We found that redox reactions near the electrode surface are the result of binary interactions of a free electron gas with a free hole gas that occur on a femtosecond time scale. The measured lifetimes of electron-hole recombination processes and the elastic scattering rate of the hole-hole process are in fair agreement with theoretical estimates. The observed asymmetry in the energy distributions of free electron and free hole ensembles suggests that at thermal equilibrium the identity of hole differs from that of an electron vacancy.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:41:24 GMT" }, { "version": "v2", "created": "Mon, 20 Apr 2009 12:14:24 GMT" } ]
2009-04-20T00:00:00
[ [ "Mastwijk", "H. C.", "" ], [ "Wichers", "H. J.", "" ], [ "van Dijk", "C.", "" ], [ "Schuten", "H. J.", "" ] ]
[ -0.0250608306, 0.014513839, -0.0462888293, 0.0709208101, 0.0023218123, 0.0429384485, -0.0703311414, 0.0804626867, 0.065399386, -0.0373366177, 0.1453796178, -0.0309306923, -0.0267896261, -0.0217506569, 0.0831965953, 0.1126799285, -0.090647839, 0.1466661692, -0.1122510806, 0.1015834734, -0.0044861566, -0.0385159515, 0.0301266033, 0.0369881764, -0.0228763837, -0.084268719, 0.0945074707, 0.0288936626, 0.048111435, -0.0061244918, 0.0893076882, -0.0350047536, -0.0451899022, -0.0118938433, -0.025891725, 0.1076409593, -0.0240155123, 0.0204775129, -0.1765783429, 0.0277679358, -0.0034207364, -0.0912911072, 0.0032448415, 0.1025483832, 0.0551070236, 0.0011634189, -0.0591274761, 0.0006813832, 0.0256236941, 0.0072770217, -0.0298853759, 0.026213361, 0.0264545884, -0.0315739661, -0.0619149916, -0.0613253266, -0.0268164277, 0.0960620493, -0.0153179299, -0.0095753819, 0.0222331118, -0.0615397505, 0.072636202, 0.0426436178, -0.0081146164, 0.052319508, -0.0163498465, 0.0319492072, 0.0476825833, 0.0875386894, 0.0613789335, 0.0377922691, -0.0313863456, -0.0822852924, -0.0210135728, -0.0408746153, 0.0485670865, -0.006673954, -0.0872170478, 0.0214692242, -0.0177033991, -0.0233588386, -0.0593419038, 0.0037959786, -0.0360232666, -0.0263339747, 0.0140313851, -0.0385427512, -0.1389468908, 0.0036988177, -0.0059335199, -0.0149560887, -0.0704383552, -0.0487279035, -0.0092202416, -0.043340493, -0.003906541, -0.0930601135, 0.0363717079, 0.0464496464, -0.0137365516, 0.0263607763, 0.0645416901, -0.0431796759, 0.0709208101, -0.0590738729, 0.0377654657, 0.0108619267, 0.0490495414, 0.016483862, 0.0239753071, -0.0315739661, -0.0742443874, 0.0070156925, -0.0774607509, 0.0307430718, -0.0933817476, 0.048915524, -0.0521050841, 0.1454868317, -0.090272598, 0.0926312581, 0.0590202659, -0.0789617151, 0.0919343829, -0.0323512554, -0.0058162571, -0.0693126246, -0.0336377993, -0.077407144, 0.0552142374, -0.0754773244, -0.0707599893, -0.0793905631, -0.0061010392, 0.0284648146, 0.1276896149, -0.0276607238, 0.079819411, -0.031895604, -0.0020521067, 0.0528555699, 0.1355161071, 0.0894685015, 0.0734938979, 0.0833038092, 0.0659354478, 0.0300193895, 0.007632162, 0.0252886564, -0.0202228837, -0.0213352088, 0.0110897524, 0.0686157495, 0.0719393268, -0.1046390161, 0.1377675533, 0.0797658116, -0.0474681593, -0.0221527014, 0.0702775344, -0.0238680951, -0.0664179027, -0.0090862261, -0.0276339203, 0.0055415258, -0.0927384719, -0.1310131997, -0.016483862, -0.0691518113, -0.0161756277, -0.0712960511, -0.0450290851, 0.0504432954, 0.0536596589, 0.0494515859, 0.0011223768, 0.0064025731, 0.0067108078, 0.1193270758, 0.0159209985, -0.0780504122, 0.0742443874, -0.0187621191, 0.0166312791, -0.0616469607, -0.058591418, 0.083411023, -0.1134304106, -0.0498804338, -0.134015128, 0.1267247051, 0.0395880714, 0.024672186, -0.0413302667, -0.0557502955, 0.0205847248, 0.0526947528, 0.029510133, 0.0312791318, 0.0378190726, -0.0514082052, 0.0886644125, -0.097080566, 0.0083558438, 0.0236000661, 0.0584842041, -0.0171673391, 0.0344150886, -0.0008970638, 0.0788545087, -0.0905942321, 0.0281699821, 0.0234794524, -0.0597171448, 0.0061077396, -0.066203475, 0.1082306206, 0.0159612019, 0.0563935675, -0.174112469, 0.1040493548, 0.1058719605, 0.0685621426, -0.0369881764, 0.0434477068, -0.0340130404, -0.0197672322, 0.023184618, -0.0308234803, -0.0980990827, 0.0398561023, -0.1662859768, -0.0688301772, 0.0284916181, 0.0077058701, -0.0428848416, 0.0859841108, -0.0520246774, 0.0359964669, -0.0653457791, -0.0520514771, 0.0324048586, 0.0953651667, -0.0215228312, 0.003524598, -0.0101985522, -0.0232382249, 0.1376603544, 0.0016031561, 0.0041745715, 0.0178240128, 0.0345222987, -0.0561255403, -0.0454043262, -0.0260123387 ]
711.4738
Christian de Ronde
Christian de Ronde
Interpreting the Quantum Wave Function in Terms of 'Interacting Faculties'
34 pages
null
null
null
quant-ph
null
In this article we discuss the problem of finding an interpretation of quantum mechanics which provides an objective account of physical reality. In the first place we discuss the problem of interpretation and analyze the importance of such an objective account in physics. In this context we present the problems which arise when interpreting the quantum wave function within the orthodox formulation of quantum mechanics. In connection to this critic, we expose the concept of 'entity' as an epistemological obstruction. In the second part of this paper we discuss the relation between actuality and potentiality in classical and quantum physics, and continue to present the concept of 'ontological potentiality' which is distinguished from the generic Aristotelian notion of potentiality in terms of 'becoming actual'. In this paper our main aim is to provide an objective interpretation of quantum mechanics which allows us to discuss the meaning of physical reality according to the theory. For this specific propose we present the concept of 'faculty' in place of the concept of 'entity'. Within our theory of faculties, we continue to discuss and interpret two paradigmatic experiments of quantum mechanics such as the double-slit and Schrodinger's cat.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:44:35 GMT" } ]
2007-11-30T00:00:00
[ [ "de Ronde", "Christian", "" ] ]
[ -0.0385123789, 0.1046274826, -0.0614094958, 0.0314933993, 0.0621455684, 0.0171794128, -0.0487122424, 0.0312042274, 0.0251842029, 0.0086291386, 0.1119882092, -0.0248687435, -0.0275764391, 0.0130981514, 0.0067133778, 0.0316511281, -0.0071832812, 0.057992015, 0.021582704, 0.0880658478, 0.0279181879, -0.063459985, -0.0254076533, 0.0315459743, -0.0091351885, -0.1012625769, 0.0749216899, 0.051603958, 0.0452158973, 0.0125921015, 0.0067955288, -0.0279707648, 0.0080245072, 0.0157992747, -0.0307047479, 0.056835331, -0.0576239787, -0.021490695, -0.0822824165, 0.0009899193, -0.0864359736, -0.0378551707, -0.0933760852, 0.0312042274, -0.0385912433, 0.0314145312, -0.0092009092, -0.0325712189, 0.0578342862, -0.0636177137, -0.0778134018, 0.0970564485, 0.1403795928, 0.0153392302, -0.1028398797, -0.0157992747, -0.0090037473, -0.0062270439, -0.0323346257, 0.0464514494, 0.0068678213, -0.033044409, -0.0640909076, 0.084700942, -0.148266077, 0.088013269, -0.030836191, -0.060200233, -0.0678764209, 0.0781814381, 0.0191116035, 0.1133552045, -0.0179549176, 0.1102006063, 0.0184938274, -0.0485282242, 0.0065490757, -0.0224633627, -0.0338330567, 0.0592538565, 0.0008905166, 0.0209386405, -0.060095083, -0.0102590136, -0.0643537864, 0.0265643392, -0.0308099017, -0.0155363921, -0.0831236467, -0.0396690629, 0.0745536536, 0.0619878396, -0.0800741985, 0.0410360545, 0.0823875666, -0.0700320601, 0.0759206489, 0.0699794888, 0.0015025414, 0.037171673, -0.0340959392, 0.0193087645, 0.0000510106, 0.0429288149, 0.1722410172, 0.044506114, 0.0270243846, 0.0030839476, -0.0537333116, -0.0363041572, -0.1751853079, 0.0283125117, -0.0456890874, -0.0650372878, -0.043402005, -0.120295316, -0.0606734231, 0.0168902408, -0.0395639092, 0.0451370329, 0.0286542606, 0.0317825712, 0.0903792158, 0.062776491, 0.1200850084, -0.0873823464, -0.0317562819, 0.0275501516, -0.089012228, -0.0091220438, 0.0587280877, 0.0134727601, -0.0895905644, -0.0781814381, -0.1540495157, -0.0718196705, 0.1490021497, 0.0692434162, 0.0063814879, -0.0217010025, 0.0241458155, -0.0685073435, 0.0856473222, 0.0072752903, 0.0487385318, 0.1263941973, 0.0330181196, 0.0214381181, 0.0403788462, -0.0102787297, -0.0217141453, -0.075342305, 0.0479235947, -0.0401685424, 0.0864885449, -0.0485282242, 0.0989492089, 0.1012099981, -0.0302315596, -0.0345428437, 0.0173765738, 0.0169165283, -0.0715042055, -0.0429288149, 0.042403046, 0.0260648616, -0.0967935622, 0.0243955534, 0.0124672316, -0.0204391629, -0.1173510253, -0.0670351982, -0.0666145831, -0.0017235274, 0.1219777688, 0.0018155365, 0.0303892884, -0.1090439186, -0.0414829552, -0.1025769934, 0.0052478043, -0.0573085211, 0.0445849784, -0.0205968916, 0.0104758926, -0.0473978259, -0.1160891876, 0.0715042055, 0.0079982188, -0.0951636881, -0.0165222045, 0.1239756793, 0.1291281879, 0.0370139442, 0.054627113, -0.0914833248, 0.0638280213, 0.0561518334, 0.0565198697, -0.1083078459, 0.0343062468, 0.0560466796, 0.0880658478, -0.0790226683, -0.0209386405, 0.0153392302, 0.1516309828, -0.0491854325, -0.0875400826, 0.0018073214, 0.0042488487, -0.0333335809, 0.0564672947, 0.0373556912, -0.0235806163, -0.1034182236, -0.0139853824, 0.0197030902, -0.0711361691, 0.0205837488, -0.0697166026, 0.1049429402, 0.0780762881, 0.0893802643, -0.0204654504, 0.0846483633, 0.0162461773, 0.0443220958, 0.0091286162, -0.0929554701, 0.0113894111, 0.0068941098, -0.0959523395, -0.0151289236, 0.0458468162, -0.0088000121, 0.014918617, 0.0006822639, -0.0935863927, -0.0375922881, -0.0299949646, -0.0185726918, -0.0018927584, 0.0191247463, -0.0113894111, -0.0277341697, -0.0084451204, 0.0649321303, 0.0923245549, -0.1106212139, -0.0199791174, 0.0121189123, 0.046766907, 0.1170355678, -0.0187829994, 0.0168113764 ]
711.4739
Barry Simon
Jacob S. Christiansen, Barry Simon, and Maxim Zinchenko
Finite Gap Jacobi Matrices: An Announcement
17 pages, 2 figures
J. Comp. Appl. Math. 233 (2009) 652-662
10.1016/j.cam.2009.02.081
null
math.SP math.CA
null
We consider Jacobi matrices whose essential spectrum is a finite union of closed intervals. We focus on Szego's theorem, Jost solutions, and Szego asymptotics for this situation. This announcement describes talks the authors gave at OPSFA 2007.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 00:05:52 GMT" } ]
2019-11-06T00:00:00
[ [ "Christiansen", "Jacob S.", "" ], [ "Simon", "Barry", "" ], [ "Zinchenko", "Maxim", "" ] ]
[ -0.0427200347, 0.000216907, 0.0939264521, 0.0465965308, -0.0210849959, -0.0292308759, -0.0336836092, -0.0218445789, 0.0362242833, 0.0196313094, 0.0406770147, -0.1202761456, -0.0341026895, 0.1055035517, 0.0350456201, 0.0200111009, -0.0442653932, 0.0245162174, 0.0128147006, 0.0235732868, -0.1042463109, -0.0016018376, 0.0401269719, 0.0281045958, 0.0478013866, -0.0157548133, 0.0173263662, 0.0949217677, 0.192358017, -0.0573616624, 0.1080180407, -0.0245162174, -0.0640145689, -0.0232065916, -0.0018285668, 0.1483545452, -0.0928263664, 0.0394983515, -0.0402579345, 0.0347575024, -0.0536423251, 0.1328485608, -0.1545359939, -0.0470156111, 0.0736534223, 0.0621287078, 0.0898927972, 0.0342860371, -0.0162917599, 0.0623382479, -0.0229577627, 0.0744391978, 0.0164227225, -0.0064237206, -0.0388173461, -0.0160822198, -0.0849162191, 0.0884784013, 0.0408341698, -0.0435320027, 0.1023080647, -0.0204432774, -0.0196182132, -0.0309857763, -0.0876926258, -0.0135939289, -0.0226696432, 0.0672100559, 0.0466227233, -0.0015690969, -0.0804634839, 0.0075172591, 0.0195527319, 0.0800967887, -0.0020659366, 0.0121991755, -0.0160036422, 0.1457352936, 0.0364862084, 0.0332645252, 0.1119993031, 0.0547947958, -0.0160167385, -0.0218838677, -0.0229053777, -0.0319810919, 0.0143142231, 0.0336312242, -0.1042463109, 0.0431653075, 0.0204694699, 0.0621287078, -0.0305928867, 0.0155976582, 0.0111973109, -0.1039843857, 0.0893689469, 0.0864877701, 0.0405984372, 0.0127885081, -0.0629668683, -0.0024473656, 0.1318008602, -0.1211143062, 0.0982220247, 0.0055299001, 0.0072684302, 0.0345479622, 0.0368529037, 0.0290475283, -0.1630223691, -0.0893165618, -0.0119765392, 0.0262056366, 0.0239661746, -0.0453654788, -0.1395538598, -0.0919358209, -0.0416461416, 0.0443963557, 0.0676291436, 0.0204825662, 0.0519398078, -0.0531184711, 0.1419635713, -0.0264413692, -0.0424843021, -0.0998983532, -0.1050844714, 0.0033755638, 0.0829255804, -0.0023966176, 0.0149428444, -0.0091542928, -0.0820350349, -0.0029826756, 0.0337098017, 0.0127230268, 0.0498967916, -0.0555805713, 0.0302261915, 0.1014699042, 0.1123136133, 0.027554553, 0.0491110124, 0.0620763227, -0.0490062423, 0.1097991318, -0.0381363407, 0.0344431922, 0.0172084998, 0.0127361231, 0.0507611446, -0.0165274926, -0.0803063288, -0.0643288791, 0.0371672139, 0.048587162, 0.0266378131, -0.0369314812, 0.0602428429, 0.1316960901, 0.0348360799, 0.0667385906, 0.0310381614, -0.0129391151, -0.0811968744, -0.0418818742, -0.0340241119, -0.0598237626, 0.0120878574, -0.0807254091, -0.0726057217, 0.0350456201, 0.0883212462, 0.0466489159, -0.0254460536, -0.0677339137, -0.074805893, -0.0508135296, 0.0091281002, 0.0629144832, 0.053066086, 0.0469894186, -0.0740725026, 0.0073142671, 0.0182038154, -0.0114854295, 0.0423009545, -0.0698293149, -0.0819826499, 0.0184395481, 0.0765346065, 0.0982220247, 0.0506563745, -0.16448915, 0.0144713791, 0.0449463986, 0.0458107553, 0.1008936688, 0.0184395481, -0.0769536868, 0.1385061592, 0.01741804, -0.0268735476, 0.0614477023, 0.0194610581, -0.004606613, -0.0199456196, -0.1128374636, 0.0346527323, 0.0104377279, 0.0292570684, -0.0352551602, 0.0307500437, 0.0451035537, 0.0301738065, 0.0601380728, 0.0157286208, 0.0697245449, -0.1033033803, 0.1151424125, -0.0133647444, 0.0710865557, 0.097017169, -0.0721866414, 0.016802514, -0.0257341713, 0.0634383336, 0.0367219411, 0.0764822215, -0.0639621839, -0.0926168263, -0.0057689073, -0.0169989597, 0.0207575876, -0.0594570674, -0.1433255821, -0.0692530796, -0.0314310491, 0.0416985266, 0.0228660889, -0.0024882914, 0.0155976582, 0.0135153513, 0.0192908067, -0.0503420644, -0.0328192525, 0.0499753691, -0.0663195103, -0.0089774933, 0.0026519948, 0.0558424965, 0.0169334784, -0.0442392007, -0.0146154379 ]
711.474
Martin Kohls
Martin Kohls
On the depth of invariant rings of infinite groups
11 pages
J. Algebra 322 (2009), 210-218
10.1016/j.jalgebra.2009.01.019
null
math.AC
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Let K be an algebraically closed field. For a finitely generated graded K algebra R, let cmdef R := dim R - depth R denote the Cohen-Macaulay-defect of R. Let G be a linear algebraic group over K that is reductive but not linearly reductive. We show that there exists a faithful rational representation V of G (which we will give explicitly) such that cmdef K[\sum_i=1^k V]^G >= k-2 for all k. We give refinements in the case G = SL2.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:30:14 GMT" }, { "version": "v2", "created": "Wed, 20 Aug 2008 15:06:58 GMT" }, { "version": "v3", "created": "Thu, 11 Dec 2008 16:58:22 GMT" } ]
2014-06-25T00:00:00
[ [ "Kohls", "Martin", "" ] ]
[ -0.0115705496, 0.0549770445, 0.0571446009, 0.0406662636, 0.0709381253, 0.0268481094, -0.0002060946, -0.0629083216, -0.10571751, 0.0140521526, 0.0208257586, -0.0637457892, -0.1004956737, 0.0638443083, 0.1178361028, 0.0014239966, -0.0061578234, -0.0219834298, -0.0040210588, 0.210646823, 0.085175015, -0.0522676036, 0.0091320518, -0.0243110862, 0.0797068626, -0.0584254265, 0.0404445827, 0.0352227502, 0.2216816396, -0.0348532796, 0.1215800643, -0.0288186129, -0.0689183548, -0.0845346004, -0.0589180514, 0.0138797341, -0.024323402, 0.0713322237, -0.085175015, 0.0750269219, -0.007463282, 0.0404199511, -0.1222697422, 0.0422673002, 0.0651251376, 0.0900027454, 0.1124172211, -0.000174632, -0.034336023, -0.024532767, -0.076849632, 0.0182887353, 0.0607900321, 0.0941900685, -0.0195202995, 0.0634502098, -0.0223898459, 0.021971114, 0.0272422098, -0.0008166813, 0.0157763436, -0.0541395806, 0.0173157994, 0.0228947867, -0.1449305266, -0.0205178671, -0.1145847738, 0.0207641795, 0.0578342751, 0.0409864709, -0.1128113195, -0.0677360594, -0.0122171212, 0.091431357, -0.0149511946, 0.0377351418, -0.0002663259, -0.0123218047, 0.0255180188, 0.1166538075, 0.078278251, 0.0468487181, 0.0282767247, -0.0377597734, 0.0315526873, -0.0328335129, -0.0199267156, 0.0465038829, -0.1381322891, 0.033104457, -0.0769974217, -0.0367252566, -0.0080421176, 0.0675390065, 0.0493364818, -0.0269958973, 0.1439452767, 0.1180331558, -0.0675390065, 0.056799762, -0.0167985428, 0.0429323427, 0.0495088995, -0.0569968112, 0.1124172211, 0.0834015608, 0.0235598311, -0.0234120432, -0.116062656, -0.0353951678, -0.069164671, -0.0302718598, -0.0457895733, 0.039040599, 0.0519720279, -0.0591643676, -0.1099540889, 0.0248283427, -0.0839927122, 0.1080821157, -0.0150989825, -0.0186458882, 0.0380799808, 0.0332276151, 0.0813325271, -0.0290649254, 0.0304689091, -0.0225376338, 0.003765509, -0.0277102049, 0.0457649417, -0.0328335129, 0.0005237999, 0.052513916, -0.0866528898, 0.0292373449, 0.0216385908, 0.0736968294, 0.0490409061, 0.0602974072, 0.0189907271, 0.0086578997, 0.0523168668, -0.0529572815, 0.0553711466, 0.0488438532, -0.0711351782, 0.034680862, 0.0573416501, -0.0317497365, -0.0053727007, 0.0064841881, 0.0328088813, 0.0353705361, -0.0854213238, -0.0501000509, -0.0152590862, 0.065716289, 0.0535484329, -0.002401551, 0.0227716304, 0.0554204099, 0.0012646629, 0.0229686815, -0.0202099755, -0.0426121354, -0.0799531788, -0.0090150535, -0.0303950161, 0.0098709911, 0.0493857414, -0.0381785035, -0.1432556063, -0.0221681632, 0.0055820667, 0.0175744276, -0.069361724, -0.0345084406, -0.0623171702, -0.0749776587, 0.0194094591, 0.0434988625, 0.0076480163, 0.0677853152, -0.1404968947, 0.0845346004, 0.0607407689, -0.069460243, -0.0117491269, 0.0265279021, -0.0875396132, -0.0086702155, 0.0409372076, 0.1118260697, 0.0472428203, -0.1393145919, -0.0056528817, 0.0063733472, 0.0558637716, 0.0280304123, 0.0392376482, 0.0414790958, 0.090938732, -0.0825148299, -0.0062686643, -0.0218233261, 0.0406662636, 0.0605929829, -0.0841897577, 0.0441885404, -0.0062840586, 0.0007624155, -0.0434003398, 0.044558011, 0.0856183767, 0.0205548145, 0.0122232791, 0.0034730122, -0.0144585688, 0.1498567909, -0.0572431237, 0.0397302769, -0.0356907435, 0.0122663835, 0.045666419, 0.0477600768, 0.0462821983, 0.0048246547, 0.0739924014, 0.0240647737, 0.0530558042, -0.0197419822, -0.0604451932, -0.0345084406, -0.0084239021, -0.0074755973, -0.031380266, 0.0085778479, -0.0881307647, -0.0773915201, -0.0293605011, 0.0184981003, 0.0595092028, 0.2246373892, -0.0089534754, 0.028325988, -0.0031805157, 0.0279565174, -0.0286215618, 0.0070753391, -0.1088703126, 0.1139936224, 0.0229440499, -0.0347054936, -0.0902983174, 0.0535484329 ]
711.4741
Volker D. Burkert
Volker D. Burkert
The Jlab Upgrade - Studies of the Nucleon with CLAS12
7 pages, 12 figures, NSTAR 2007 conference, Bonn, September 5-8, 2007
null
10.1007/978-3-540-85144-8_25
JLAB-PHY-07-745
nucl-ex hep-ex hep-lat hep-ph nucl-th
null
An overview is presented on the program to study the nucleon structure at the 12 GeV JLab upgrade using the CLAS12 detector. The focus is on deeply virtual exclusive processes to access the generalized parton distributions, semni-inclusive processes to study transverse momentum dependent distribution functions, and inclusive spin structure functions and resonance transition form factors at high Q^2 and with high precision.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:49:27 GMT" }, { "version": "v2", "created": "Fri, 25 Jan 2008 21:27:55 GMT" } ]
2015-05-13T00:00:00
[ [ "Burkert", "Volker D.", "" ] ]
[ -0.0763695836, 0.0519452989, 0.0353877358, -0.0551419333, -0.0883569568, 0.101692915, -0.0254731756, 0.0447778478, 0.0003348037, -0.0150591424, 0.1010935456, 0.0216272268, -0.083562009, 0.0746713653, -0.0448777415, 0.0271713883, -0.0215273313, 0.1122817621, 0.0260475706, 0.0414563455, 0.0083537037, -0.127565667, 0.0424552932, -0.0426800549, -0.0063620508, -0.0884069055, -0.0195793826, -0.0904048011, 0.0677286834, 0.0302931014, 0.0870083794, -0.0508964062, -0.061784938, -0.0232005697, -0.0848106891, 0.1151787117, 0.0316916294, -0.0504219048, -0.0092777302, 0.046501033, -0.0182932373, -0.0242369771, -0.1025919691, 0.1104836613, 0.0038490719, -0.0077293608, 0.001631095, -0.0574395135, -0.0698764175, 0.049547825, -0.0241995174, -0.0115628242, 0.026197413, 0.0228509381, -0.0490483493, 0.0568900928, 0.049797561, -0.0201163162, -0.0215273313, -0.0415312648, -0.0275709666, -0.0817139521, 0.067878522, 0.0395833179, -0.0847107992, -0.1429494768, -0.0882071182, 0.0651314184, 0.076968953, 0.0069739064, 0.0707754716, -0.0033090154, -0.1146792397, 0.0358372629, -0.0151465507, 0.1437486261, 0.0064432151, -0.0204534624, -0.0198665801, 0.0426051356, -0.0349881575, -0.0764694735, -0.0046201348, -0.0198166333, 0.0203785412, -0.0418808982, -0.0062933727, 0.0381098688, -0.0138853779, 0.0020306741, 0.0429048203, 0.0096897967, -0.029119337, 0.0877076387, 0.0643822029, -0.0841613784, 0.0981965959, 0.0196418166, 0.031341996, -0.0189175792, 0.0344637074, 0.0075732754, 0.0053193984, -0.1436487287, 0.1439484209, -0.1280651391, -0.0286947843, 0.0140102468, -0.0447528735, 0.021764582, -0.0705257356, -0.0401327386, -0.0751208961, -0.0210528299, -0.0985462293, -0.0679284707, -0.0223015156, -0.014846866, -0.0553417243, 0.0351879448, -0.0630336255, 0.058937937, 0.0596372001, -0.0602365695, 0.0665299445, -0.101942651, 0.0008108649, -0.0326656029, -0.0520451963, 0.0387092382, 0.061734993, -0.0562407784, 0.0719742104, -0.0756703168, -0.0748711601, 0.0052319905, -0.0181808546, -0.0566903017, 0.1164773479, -0.1065877602, 0.061285466, 0.0324408375, 0.0476498231, 0.0559910387, -0.059187673, 0.0457767956, 0.0020306741, -0.0309174433, 0.0522949323, -0.0189425536, -0.0702759996, 0.0258977283, 0.0452773236, 0.0245990958, -0.0718243644, -0.0679784194, -0.0378601328, 0.1554363221, 0.0077356044, 0.0163827483, 0.0952496976, -0.0322410502, -0.0485239029, 0.0272463094, 0.0009981677, -0.0202786457, -0.0667297319, -0.0060155406, -0.1651261151, -0.0088843945, 0.0344137624, -0.0612355173, 0.0559910387, -0.0069926367, -0.0259227026, -0.0071299919, -0.0425302163, -0.0792665333, -0.1457465291, 0.0158333275, 0.0897055343, -0.046501033, -0.0005993688, -0.0630336255, -0.0987460166, -0.0262473617, -0.0570399351, 0.0812644288, -0.0640325695, 0.0056253262, -0.0180684738, -0.0083661899, 0.0783175305, 0.1712197065, 0.011862508, -0.0280204937, 0.0227385554, 0.1488432586, -0.020241186, 0.0531440377, -0.055891145, -0.0027424246, 0.0586382523, -0.0901051164, 0.0458267443, 0.0452273749, 0.1137801856, 0.0294190217, -0.0832123756, -0.0232380293, 0.0676787347, 0.0206157919, 0.0335396826, 0.052844353, -0.0903049037, 0.0282702316, 0.0112818703, 0.0657307804, 0.01713196, 0.065031521, 0.0034963184, 0.0091091581, 0.0855599046, 0.0153463399, 0.0283451509, 0.0258228071, 0.0944005921, -0.036986053, 0.1134805009, -0.0210902914, 0.028420072, 0.0222640559, -0.033939261, 0.0036086999, -0.0866087973, 0.0570399351, -0.0015280783, -0.0600867271, 0.0533937737, -0.0950998589, -0.1221713498, -0.0404324234, 0.0832623243, 0.108285971, 0.0366863683, 0.0467257947, -0.0393086076, -0.0219144244, 0.1680230647, 0.0464760587, 0.0256479923, 0.1035909131, 0.0270215459, -0.077568315, 0.0114129819, -0.0162453931 ]
711.4742
Eduardo Granado
E. Granado, M. S. Eleoterio, A. F. Garcia-Flores, J. A. Souza, E. I. Golovenchits, and V. A. Sanina
Magnetoelastic and thermal effects in the BiMn2O5 lattice: a high-resolution x-ray diffraction study
23 pages, 7 figures
null
10.1103/PhysRevB.77.134101
null
cond-mat.mtrl-sci
null
High-resolution synchrotron x-ray diffraction measurements were performed on single crystalline and powder samples of BiMn2O5. A linear temperature dependence of the unit cell volume was found between T_{N}=38$ K and 100 K, suggesting that a low-energy lattice excitation may be responsible for the lattice expansion in this temperature range. Between T* ~ 65 K and T_{N}, all lattice parameters showed incipient magnetoelastic effects, due to short-range spin correlations. An anisotropic strain along the a-direction was also observed below T*. Below T_{N}, a relatively large contraction of the a-parameter following the square of the average sublattice magnetization of Mn was found, indicating that a second-order spin hamiltonian accounts for the magnetic interactions along this direction. On the other hand, the more complex behaviors found for $b$ and $c$ suggest additional magnetic transitions below T_{N} and perhaps higher-order terms in the spin hamiltonian. Polycrystalline samples grown by distinct routes and with nearly homogeneous crystal structure above T_{N} presented structural phase coexistence below T_{N}, indicating a close competition amongst distinct magnetostructural states in this compound.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:51:15 GMT" } ]
2009-11-13T00:00:00
[ [ "Granado", "E.", "" ], [ "Eleoterio", "M. S.", "" ], [ "Garcia-Flores", "A. F.", "" ], [ "Souza", "J. A.", "" ], [ "Golovenchits", "E. I.", "" ], [ "Sanina", "V. A.", "" ] ]
[ 0.0824584439, -0.0011058879, -0.0255850218, 0.0079079941, -0.0553387776, 0.0613857284, -0.0008389001, -0.1012406424, -0.0301202368, -0.1569458991, -0.0033899583, -0.0103073055, -0.0672494397, 0.0073181866, 0.0462454446, 0.093911007, -0.1169993654, -0.0147508988, 0.0193090178, -0.0204084646, 0.0313571133, -0.0697231963, 0.0444817506, 0.0170299597, -0.0317235962, -0.0365565754, 0.0003444716, 0.0625767931, 0.1440274119, -0.0031179599, 0.0638594851, -0.0253559705, -0.0011008774, -0.0682572648, -0.1292765141, 0.0506661311, 0.0112922257, 0.0089845341, -0.0007233009, -0.0522694923, -0.0360297598, -0.0461538211, -0.0773735046, 0.0702271089, 0.0001223992, -0.0933612809, -0.0220461804, 0.0795265883, 0.0593700781, 0.0785645694, -0.0081771286, -0.0653254092, 0.003873829, -0.0805802196, 0.0002984824, 0.0321129821, -0.0066253068, 0.0267073736, -0.0157014616, -0.081358999, -0.0349303111, -0.0965679958, 0.0263637956, 0.0687611774, -0.0278068185, 0.0200877935, -0.0781522766, -0.0694483295, 0.097575821, 0.0453292392, -0.0625767931, -0.0373582542, 0.012426029, -0.0178774484, -0.0492002033, -0.0458789617, 0.0142698912, -0.0289749801, -0.0729757249, 0.024829153, -0.0444817506, 0.0250352994, 0.0695857629, 0.0115670869, -0.0000563233, 0.0316548795, 0.0338766761, 0.0367398188, 0.0149914026, -0.0226875246, -0.026203461, -0.045741532, -0.0422599502, 0.0776025578, 0.0584538728, -0.0557510704, 0.0298224706, -0.0680282116, -0.0113094049, 0.057308618, -0.0300744269, 0.1169993654, 0.0788852423, -0.0022060496, 0.104172498, 0.0039740386, -0.0165031403, -0.1128764451, -0.0570337549, -0.048879534, 0.2050466537, -0.0301431417, 0.0163657106, 0.0377934538, -0.0830539763, -0.0535063669, 0.0191028733, -0.0500705987, -0.1206641868, 0.116724506, -0.0626684129, 0.0803511739, 0.0203741062, -0.0415957049, 0.0934529006, -0.1252452135, 0.0951020718, -0.0370833948, 0.0025439002, -0.0078793624, 0.0375185907, -0.0034386315, 0.0396487676, -0.1421033889, -0.0693567097, 0.0348615982, 0.0481923781, 0.0185073391, 0.0978506878, 0.0803511739, 0.0275319573, 0.0219316557, 0.126711145, -0.0179232582, 0.0011839085, 0.0659667552, 0.0501622185, -0.009522805, 0.0741667897, -0.0116529809, 0.05378123, 0.0099465493, 0.0832372159, -0.0185760539, 0.0947355852, -0.0722885653, -0.0041114697, 0.1007825434, 0.090841718, -0.0000470181, 0.1105859354, -0.0115899919, 0.0135025699, -0.0048129391, 0.0610192493, 0.0895590335, -0.1255200803, 0.0072895554, -0.0879556686, -0.0905668586, 0.0382744595, 0.0135140223, -0.1271692365, 0.0272112861, 0.0774193183, 0.0445275605, 0.0278984401, -0.1257033199, -0.0931322277, 0.1360564232, -0.0172017477, -0.0503912717, 0.0239816643, 0.041229222, -0.0512158535, -0.0339682959, -0.0728840977, 0.135689944, -0.026180556, -0.0312883966, 0.0117617808, 0.0666081011, 0.0177056603, 0.0251269192, -0.0292498413, -0.0987668931, 0.0603320934, 0.0155983884, -0.070914261, 0.0689902306, 0.0571253784, 0.0907042846, 0.0737086833, 0.0197213106, -0.1004160568, 0.0502996482, -0.0306241494, 0.0066482117, -0.0138117895, -0.0304638129, 0.0439778343, 0.0257453583, 0.0785187632, 0.0074040811, 0.0206031576, 0.0438175015, -0.1346821189, -0.0289520752, 0.0628058463, 0.1544721425, -0.0318152159, -0.0457644351, -0.0260660294, 0.0895132199, -0.009436911, 0.0509409942, -0.0022475652, -0.0105420826, 0.0171444844, 0.0512158535, 0.0161710177, -0.0453521423, 0.097575821, 0.1410039365, -0.0263867024, -0.0573544279, -0.0408627391, 0.040129777, 0.0473677926, -0.0134796649, -0.0325252749, 0.0861232653, -0.0033412848, 0.0784729496, -0.0264325123, 0.0787478164, -0.0535521768, -0.038755469, 0.130559206, 0.075403668, -0.0308761057, 0.0371062979, -0.0421912372, 0.0025081111, 0.0039940807, -0.0503454618 ]
711.4743
Razvan Radulescu M.D.
Razvan Tudor Radulescu
Cell-permeable tumor suppressor peptides for cancer therapy: back to the future
6 pages
null
null
null
q-bio.BM q-bio.SC
null
Miniaturization is a hallmark of modern technologies. Notably, this feature has not spared molecular biology and its potential applications. Towards developing more effective therapeutics against cancer, studies began to explore more than a decade ago how natural tumor suppression could be translated into antineoplastic drugs. To this end, investigators focused on major constituents of a central pathway that protects cells against neoplastic transformation: the nuclear retinoblastoma protein (RB) pathway. As such, peptide mimetics of RB, p16 and p21 were developed. Likewise, the p53 and von Hippel-Lindau gene products which affect indirectly the RB pathway provided additional templates for the development of anti-proliferative peptides. Each of the peptides derived from these distinct tumor suppressors was made cell-permeable by its ligation to an amino acid sequence conferring cellular internalization. Details reviewed here reveal that through the application of such anti-cancer peptide therapeutics alone or in conjunction whenever synergy is to expect, the dark era of chemotherapy will likely be overcome, at last.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 14:55:00 GMT" } ]
2007-11-30T00:00:00
[ [ "Radulescu", "Razvan Tudor", "" ] ]
[ 0.0350162983, -0.0237512682, -0.0180315245, 0.1290992349, -0.0240254179, -0.0370848775, 0.0390537642, 0.1151425615, -0.0213711578, -0.0153149581, 0.0023505157, -0.1120521575, 0.0054860944, -0.0236391164, -0.0429915413, -0.1102577299, 0.1206255406, -0.0391036123, 0.0339197032, 0.080300726, 0.0666929632, 0.041371569, -0.060561996, -0.0683877021, -0.0439136773, -0.0020670209, 0.0248478651, -0.0142931296, 0.1135475114, -0.0451847315, 0.0734719187, -0.0532347448, -0.0795032009, -0.0561257675, -0.0053864042, 0.0071465648, 0.0173710752, 0.03217512, 0.047004085, 0.0650480688, 0.0319508165, -0.0440133698, 0.0132837631, 0.0994413048, -0.062904723, 0.0351658352, -0.0805001035, -0.108562991, -0.0145174339, -0.0447859727, 0.0421940163, -0.0018068908, -0.0531848967, 0.152825579, -0.1349809766, 0.0641508549, -0.1048744395, -0.0310536008, -0.0847369507, 0.033271715, -0.0549294837, 0.032349579, -0.0268167537, 0.0256703123, -0.0930112675, 0.0561257675, -0.0389540754, -0.0242995676, -0.0123429336, -0.0670917258, 0.0492222011, -0.0632037967, -0.0118257897, 0.063104108, 0.0011487775, -0.0380319394, 0.0201250259, 0.163492471, -0.0392033011, 0.0082556223, 0.079054594, -0.0870796815, 0.0810982436, 0.0447610468, -0.074767895, -0.0081746234, -0.0101622036, -0.0087416135, -0.1713680178, -0.0050032185, 0.066992037, 0.0100375907, -0.0412220359, 0.1361772716, -0.0097198272, 0.0381316282, -0.0351159908, 0.0322748087, 0.1046750546, 0.0568236038, 0.0392033011, -0.0453841127, -0.0567737557, -0.0538328849, 0.0439136773, 0.0095702913, -0.0370599553, -0.0262933783, 0.0184053648, 0.0528858267, 0.0498203412, -0.0810982436, 0.0167480092, 0.0641010106, -0.0309539102, -0.1163388491, -0.0047166082, 0.0128725395, -0.0130220754, 0.0937090963, -0.0469791628, 0.0147666596, 0.0152277285, -0.0576211251, 0.0130719207, -0.1164385378, 0.156115368, -0.0312529802, -0.0038131629, -0.1070676297, 0.0415709503, 0.0138320616, 0.0362873524, 0.0297327004, -0.1058713421, -0.0225175992, 0.0070157209, -0.0341440067, 0.0433903039, 0.0114083355, 0.0244491026, -0.0498203412, 0.0420444831, 0.0123803178, -0.039527297, -0.0043489994, -0.04249309, 0.0697335228, 0.1034787744, 0.1001889855, -0.0320505053, -0.0003489169, 0.0614592135, 0.0559263863, -0.0655963719, -0.0585681871, -0.015452032, 0.1479407549, -0.098344706, -0.1209246144, -0.121921517, 0.0597146265, -0.0228914376, -0.027639199, 0.0267918296, 0.0267918296, -0.0485991351, 0.00984444, -0.1760534793, -0.0291345585, -0.0290847123, -0.1030800119, -0.1201270893, -0.0482751392, -0.0742694438, -0.005735321, -0.0006600603, 0.0503935628, -0.0640013218, -0.0053427895, -0.0221063755, 0.083191745, 0.0979459435, 0.0236141942, 0.080101341, 0.0056574377, -0.0549294837, 0.1292986125, -0.0800016522, -0.0969490409, -0.0701821372, 0.0370599553, -0.0716774911, 0.077010937, -0.094656162, 0.0050748712, 0.0301563852, 0.0311782137, 0.1126502976, -0.0334212519, -0.0093958322, -0.0526864454, -0.0435647629, 0.0047820304, -0.0076699401, -0.0913165286, -0.0490726642, 0.0615090579, 0.0212091599, 0.031078523, 0.0663440451, 0.0297327004, 0.0464308634, -0.0153772645, -0.0139442133, -0.0678394064, -0.0809985548, 0.0889239535, 0.0905190036, 0.0119317109, -0.0376580991, -0.022642212, 0.0035608211, 0.0360132046, -0.0437142961, -0.0298573133, -0.0185548998, -0.030455457, -0.0175829176, 0.0508421697, -0.039527297, -0.0570728295, -0.0014914639, -0.0532845892, -0.0221936051, -0.015776027, 0.0228914376, -0.0422687866, 0.0741199106, -0.1486385763, 0.061359521, 0.042318631, -0.0307545289, -0.0162121728, 0.0080749327, 0.0313028283, -0.0065234993, -0.1320899576, -0.0386051573, -0.0494465046, -0.018579822, 0.1063697934, 0.0678892508, 0.0039097378, 0.0804004148, 0.0314772837 ]
711.4744
Prasenjit Sen
Prasenjit Sen
On the question of ferromagnetism in alkali metal thin films
null
null
null
null
cond-mat.mtrl-sci
null
Electronic and magnetic structure of $(100)$ films of K and Cs are calculated within the plane-wave projector augmented wave (PAW) formalism of the density functional theory (DFT) using both local spin density approximation (LSDA) and the PW91 generalized gradient approximation (GGA). Only a 6 layer Cs film is found to have a ferromagnetic (FM) state which is degenerate with a paramagnetic (PM) state within the accuracy of these calculations. This is at variance with the results obtained from a finite thickness uniform jellium model (UJM). Implications of these results for the experiments on transition metal doped alkali metal thin films and bulk hosts are discussed.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 09:39:01 GMT" } ]
2007-11-30T00:00:00
[ [ "Sen", "Prasenjit", "" ] ]
[ 0.0478128232, 0.0563637316, -0.0093698679, -0.0529433675, 0.045452293, 0.0668175146, -0.033745978, -0.0715385824, -0.0614701882, -0.0435734987, 0.092831552, -0.1086808369, 0.0523652807, 0.0352875516, 0.0480777808, 0.0560746863, -0.0032306777, -0.0068708351, 0.0362028591, -0.008484669, -0.0175353829, -0.0715867579, -0.0626745448, -0.023858238, -0.0258695073, -0.0564119071, 0.0358415544, 0.0175594706, -0.0117725534, -0.0646015108, 0.0742845088, -0.060073141, -0.0670583919, -0.0933614671, -0.1306482404, 0.0912417993, -0.0315058827, 0.0761632994, -0.0603140108, 0.0093337381, -0.0112426374, -0.0099419365, -0.0582906976, 0.0580498278, 0.0666729957, 0.0948548615, -0.0320357978, 0.081896022, 0.0788128749, 0.0081835799, -0.0522689298, -0.0225093625, 0.0996240973, -0.0016981381, 0.0140548022, 0.0799208805, 0.0497157015, 0.0566046014, 0.072116673, -0.0479814336, -0.0146690225, -0.0923979804, 0.0315058827, 0.1034780294, -0.0532805882, 0.0178485159, -0.0804026201, 0.0198959149, 0.1679350138, 0.0505828373, -0.0829076767, -0.0389487855, 0.0445610695, -0.0203897003, -0.0897484049, 0.0443924591, 0.0415261015, -0.1094516218, -0.081125237, 0.1668751836, 0.0072923591, -0.0773676559, 0.1102224067, 0.0051455991, 0.0372386016, 0.0002058691, -0.0471383855, -0.0207871366, -0.1206280217, -0.0350707658, 0.0061151036, -0.0065757688, -0.0358174667, 0.0875805691, 0.0364919044, 0.1283358783, 0.0479091704, -0.0441515893, -0.0513054468, -0.0043898677, 0.0195225663, 0.0570863448, 0.0043115844, -0.0299161356, 0.1106078029, 0.1218805462, 0.0217747074, -0.0622891486, -0.0252191573, -0.0088580186, 0.0833894163, -0.0687444806, -0.0306628328, 0.0982270539, -0.0441275015, -0.0574235618, -0.0776566938, -0.0593987033, -0.0501492694, 0.1772807986, -0.0820405409, 0.1599381119, 0.1187974066, -0.0085930601, 0.0459340326, -0.0305664856, 0.0874360427, -0.0475478657, -0.0976007879, 0.0171499904, -0.0155241136, -0.0177521668, 0.0014595255, -0.0810770616, -0.0336255431, -0.0012766145, -0.0229790602, -0.0551593788, 0.0241954569, 0.0053021652, 0.0052570021, 0.027411079, 0.1268906593, 0.1428844631, 0.0828595012, 0.0322284922, -0.0248819385, 0.0888330936, -0.0060127336, -0.0254600272, -0.0065878122, 0.0326620601, -0.001830617, -0.0042242692, 0.0058200369, -0.074669905, 0.079198271, -0.0084184296, 0.0407553129, 0.0390933082, 0.0849791616, -0.0154879829, 0.0748144239, 0.0017372796, -0.0232681055, 0.0935541615, -0.0841120332, -0.0212086607, -0.0204619616, -0.016222639, -0.0212086607, -0.05202806, -0.0744772032, -0.0436457619, 0.0748625994, 0.0719239786, 0.0214495305, -0.1578184515, -0.0033179931, -0.0292657837, -0.0697079673, -0.0638788939, -0.0204860494, 0.0115678133, 0.0181736909, 0.0518835373, 0.0725502372, 0.0425377563, -0.0549666807, 0.0171379466, -0.0500529222, 0.0652277693, 0.0443683751, 0.0233283229, -0.0999131426, -0.0952402577, 0.007629578, 0.1650445759, 0.0465843827, 0.0131756244, 0.021822881, 0.0842083767, -0.0804507956, -0.0289285649, -0.1229403764, -0.0329511054, -0.0148496758, -0.0696597919, -0.0204619616, 0.0639270693, 0.0456690751, 0.0739472881, 0.0525098033, 0.0100864582, 0.0738027692, 0.0149941975, -0.0532324128, -0.0124530122, -0.038707912, 0.0860871673, 0.0048565543, -0.0271220356, 0.0746217296, 0.1466420442, -0.0641679391, 0.0793909654, -0.0072200978, 0.0785238296, -0.0276519507, -0.0443683751, -0.0126457093, 0.0269052517, 0.0375517346, 0.037720345, -0.0020428842, -0.0496675298, 0.0511127524, 0.0235089753, -0.027627863, 0.02666438, -0.0689853504, -0.0232319739, -0.096830003, 0.1044415161, -0.0072200978, 0.0645051599, -0.0815106258, 0.0023740814, 0.046752993, -0.0199440904, -0.0812215805, 0.0146810664, -0.0406589657, -0.0148496758, -0.0316744894, 0.0072622499 ]
711.4745
Hasan Guclu
Murat Yuksel, Tansel Karabacak, and Hasan Guclu
Networking Behavior in Thin Film and Nanostructure Growth Dynamics
null
Proceedings of IEEE International Conference on Nano-Networks (Nano-Net), Catania, Italy, September 2007
10.4108/ICST.NANONET2007.2008
null
cond-mat.mtrl-sci cond-mat.dis-nn cond-mat.stat-mech
null
Thin film coatings have been essential in development of several micro and nano-scale devices. To realize thin film coatings various deposition techniques are employed, each yielding surface morphologies with different characteristics of interest. Therefore, understanding and control of the surface growth is of great interest. In this paper, we devise a novel network-based modeling of the growth dynamics of such thin films and nano-structures. We specifically map dynamic steps taking place during the growth to components (e.g., nodes, links) of a corresponding network. We present initial results showing that this network-based modeling approach to the growth dynamics can simplify our understanding of the fundamental physical dynamics such as shadowing and re-emission effects.
[ { "version": "v1", "created": "Wed, 28 Nov 2007 21:37:19 GMT" } ]
2016-11-18T00:00:00
[ [ "Yuksel", "Murat", "" ], [ "Karabacak", "Tansel", "" ], [ "Guclu", "Hasan", "" ] ]
[ -0.0203481782, 0.038034942, -0.0294564106, 0.0002523336, 0.0102193067, 0.0178676378, 0.0124608362, -0.0269241929, -0.1045444161, 0.0776719004, 0.0730725676, -0.0374148078, -0.0377765521, -0.0476470366, -0.0311101023, 0.0350634642, 0.021175025, 0.0530732162, 0.1147249639, -0.0063628429, 0.1579277068, 0.0196246877, 0.0620651729, -0.0036013045, -0.0459158234, -0.0117373457, 0.0980846807, 0.0031781916, 0.0301023833, 0.0055133873, 0.102787368, -0.035528563, -0.0585510731, -0.041109778, -0.1698136181, 0.0623235628, 0.0150253531, -0.0018087269, -0.0671812892, 0.0786021054, 0.0207874402, -0.0031410481, -0.03514098, 0.0299215112, -0.0255547278, 0.0173766986, -0.0710054487, 0.0447789095, 0.1183424219, 0.0127321454, -0.1432511657, -0.0538483858, 0.0106133511, -0.0847517774, -0.1440780163, 0.0452181734, 0.0727624968, 0.0411614552, -0.0455540791, -0.0328671522, -0.035011787, -0.1587545425, 0.0202319026, 0.087800771, 0.0040470264, -0.0779819712, -0.1275410801, -0.0343399718, -0.0354510471, 0.0313943326, 0.0622202046, -0.1308484674, -0.0899712443, -0.0256710034, -0.013307062, -0.0469752215, -0.1076967716, -0.0026678722, -0.0356319211, 0.0572074503, 0.055915501, -0.0759148523, 0.0224023741, 0.0046639317, -0.0387325957, -0.1066632122, -0.0077387672, -0.1112108678, -0.1537934691, 0.0294564106, 0.076069884, 0.1235102117, -0.0152837429, 0.0911081582, 0.0473628081, 0.0478279069, 0.0606698692, 0.0069571389, 0.0650108159, 0.0701269284, -0.0123316422, -0.0579309389, -0.094312191, -0.0327379592, 0.0629953742, 0.0941054747, -0.083149761, -0.0197926406, -0.0521688536, 0.0625302717, 0.0050353664, -0.0956558138, 0.1310551912, 0.0183456596, 0.0519621409, -0.0692484006, 0.005720099, -0.044184614, 0.0206970032, 0.0395336039, -0.044546362, 0.0935370177, 0.016033072, 0.0008026226, 0.0281386226, 0.0072930455, 0.1199961156, -0.0042892667, -0.125680685, -0.0431768969, 0.0725041106, -0.0491198562, -0.0498433448, -0.1115209311, -0.021562608, -0.0965860188, 0.016472334, 0.0430477001, 0.011530634, 0.0043247952, -0.0129453167, 0.0094182994, 0.0755014271, 0.0545718744, -0.0228545573, 0.099893406, 0.0159943141, 0.0126546286, -0.0280611068, 0.0271050651, 0.0329963453, -0.0090953121, -0.0744678751, 0.0022334547, 0.0323503725, -0.1440780163, 0.0355802439, 0.0743128359, -0.0581893288, -0.0625819489, 0.0159555562, 0.0318594314, -0.0568973795, 0.0078292033, -0.0144827347, 0.060928259, -0.0871806368, 0.063873902, -0.0874907076, 0.0300248675, 0.0361745395, -0.0943638682, -0.0268466752, 0.0958108455, 0.0091211516, 0.1022189111, -0.1029940769, -0.1166887283, -0.0323762111, 0.0139788752, 0.0353993699, 0.0187074039, -0.0000755991, -0.1936888099, -0.0445722006, -0.0239527114, -0.0109234191, 0.055347044, -0.082219556, 0.034262456, -0.1091437489, 0.0760182068, -0.0439003855, 0.028241979, 0.0054875482, -0.0589644983, 0.0232033823, 0.0066858297, 0.03514098, 0.0350893028, 0.0502309315, 0.0195342507, -0.0060979938, -0.0226736832, -0.0294047315, -0.0727108195, -0.019107908, -0.0895061418, -0.0268983524, 0.000901941, 0.012518974, 0.0828913748, 0.0288621131, -0.0549336225, -0.0225961674, 0.0244824104, -0.0865088254, -0.0300507061, 0.0068990011, 0.073175922, 0.0015503374, -0.0035625461, 0.1109007969, 0.0367171578, 0.0555020794, 0.0832531154, 0.0710054487, -0.0347275585, 0.0065178769, -0.0760182068, -0.0558638237, 0.0523238853, 0.0360453427, -0.0069635985, -0.0542101301, -0.0034495005, -0.0833047926, 0.0329446681, -0.0514711998, -0.068163164, -0.023190463, 0.0240043905, -0.0669745728, 0.0496366359, 0.004108394, 0.0949323252, -0.098601453, -0.0547785871, -0.0864571482, -0.0463292487, -0.0300507061, -0.0147669632, -0.077930294, 0.0332030579, 0.0440812595, -0.055915501 ]
711.4746
Heung-Sun Sim
H.-S. Sim, M. Kataoka, C. J. B. Ford
Electron interactions in an antidot in the integer quantum Hall regime
73 pages, 28 figures, to be published in Physics Reports. The resolution of some figures is reduced in this upload
null
10.1016/j.physrep.2007.11.001
null
cond-mat.mes-hall
null
A quantum antidot, a submicron depletion region in a two-dimensional electron system, has been actively studied in the past two decades, providing a powerful tool for understanding quantum Hall systems. In a perpendicular magnetic field, electrons form bound states around the antidot. Aharonov-Bohm resonances through such bound states have been experimentally studied, showing interesting phenomena such as Coulomb charging, h/2e oscillations, spectator modes, signatures of electron interactions in the line shape, Kondo effect, etc. None of them can be explained by a simple noninteracting electron approach. Theoretical models for the above observations have been developed recently, such as a capacitive-interaction model for explaining the h/2e oscillations and the Kondo effect, numerical prediction of a hole maximum-density-droplet antidot ground state, and spin density-functional theory for investigating the compressibility of antidot edges. In this review, we summarize such experimental and theoretical works on electron interactions in antidots.
[ { "version": "v1", "created": "Sat, 24 Nov 2007 07:55:39 GMT" }, { "version": "v2", "created": "Mon, 3 Dec 2007 15:43:01 GMT" } ]
2009-11-13T00:00:00
[ [ "Sim", "H. -S.", "" ], [ "Kataoka", "M.", "" ], [ "Ford", "C. J. B.", "" ] ]
[ -0.0687727332, -0.0552423261, -0.0337303467, 0.0427779518, -0.0004992755, 0.0949588567, -0.0099427989, 0.0666406676, -0.0420399308, -0.028536858, 0.0709047988, 0.0290835407, -0.0552969947, 0.0269924793, 0.0584950931, 0.043543309, -0.0247510783, 0.0418212563, 0.1048538163, 0.1607248336, -0.0433519706, -0.0202136077, 0.0580030791, 0.0818931311, -0.0186965615, -0.0334570073, 0.0242317282, 0.0620485321, 0.0808544308, -0.034331698, 0.0798704028, -0.0476707667, -0.0384591557, -0.1015737206, -0.0012445583, 0.0939748287, -0.0080909096, 0.0419852622, -0.1502285153, 0.0508141965, -0.0063688583, -0.0379944742, 0.0188605674, 0.1179742143, 0.0377484672, 0.0034287281, -0.0224960092, -0.0623218752, 0.0544496365, 0.0030170074, -0.0507868603, 0.1267211437, 0.037338458, 0.0309149306, -0.0670780167, -0.0298762321, 0.0083027501, 0.1228943616, 0.1078605801, -0.0003809698, 0.037830472, -0.0466867387, -0.0838065222, 0.0694287568, -0.0804170817, 0.0106671546, -0.0592057817, 0.00271804, 0.0236167107, 0.0494201519, 0.0906947255, 0.0157854743, 0.0390058383, 0.02305636, 0.0095464541, -0.044964686, -0.0470147468, 0.0631418973, -0.0022311504, 0.13339068, 0.0829864964, -0.0260221157, -0.0285641924, -0.1320786327, -0.028372854, 0.0023165697, -0.0697567612, -0.0770276487, -0.0918427631, -0.0621578693, 0.0764262974, 0.0001599475, -0.0976922736, -0.0225506779, 0.0003833188, -0.0077082319, 0.0154437982, -0.0568003766, -0.0123072034, 0.053492941, -0.0064030257, -0.007674064, -0.0785036907, -0.0888906717, 0.1057831794, -0.0134552382, 0.01726152, 0.0105851516, 0.0325276442, 0.0332656689, 0.1049631536, -0.0473700911, -0.0652739629, 0.0201042704, -0.1244250759, -0.1028857604, -0.0344683714, -0.0356164053, -0.0757156089, 0.1279238462, -0.0720528364, 0.0420672633, 0.060135141, -0.0033996855, 0.0668046772, 0.0110839996, -0.052262906, -0.1783280224, -0.0310789347, -0.0319536291, 0.0605178215, 0.0656566396, -0.1055645049, -0.0741848946, -0.0382131487, 0.0394158512, 0.0555156693, 0.0604084842, 0.0892733485, -0.0951228589, 0.0842438638, -0.0504041836, 0.1342653781, 0.0837518498, 0.0718888268, 0.0925534517, 0.1343747079, 0.0082207471, 0.0570190474, -0.0163594913, -0.0263501257, -0.0363817625, 0.1201609448, 0.0050226511, 0.0416025855, -0.0677887052, 0.1005896926, 0.1085165963, 0.0006231333, -0.0004362788, 0.0048415624, -0.0140497554, -0.0233297013, -0.0794877261, 0.003006757, 0.044472672, -0.1415909231, -0.098457627, -0.0852278993, -0.0782850236, 0.0262134541, -0.0586044304, -0.027785169, 0.048955474, 0.0634699091, 0.0926627889, -0.0358624123, -0.1096646339, -0.0773556605, 0.0048962305, 0.043543309, -0.0445000045, 0.0063722748, -0.0320082977, 0.0041650417, -0.0840798616, 0.0007098339, 0.0144734355, -0.0551876612, -0.0640165955, -0.0588777699, 0.0968175754, 0.0906947255, 0.0618298613, -0.0503768474, -0.1287985444, -0.0014666483, 0.0564723648, 0.067679368, -0.0434886403, 0.0008242956, 0.0018809316, 0.0082685817, -0.0188195668, -0.0269378107, 0.0561443567, 0.0547229797, -0.0278398376, 0.0183822196, -0.0117946882, 0.0872506276, 0.0037823638, 0.1091179475, -0.0259537809, -0.0613925122, 0.0170565136, -0.0293295495, 0.0447460115, -0.029356882, 0.07516893, -0.1119060293, 0.0992229804, 0.0224550087, 0.0758796185, -0.0008909226, 0.0782850236, 0.0091432752, -0.0626498833, 0.0145554375, 0.0463860631, -0.028372854, 0.0093414476, -0.0583857559, -0.0266098008, -0.0480534434, 0.0249150824, -0.0159494802, -0.0328009874, -0.0708501339, 0.00863076, 0.0050944034, -0.068608731, 0.0243273973, 0.0942481682, -0.0847358853, 0.0420125984, -0.0337030143, 0.0007307616, 0.0750595927, -0.0380491428, -0.0723261759, 0.0608458295, 0.0134279039, 0.0565817021, -0.0318716243, 0.0154574653 ]
711.4747
Pietro Colangelo
P. Colangelo, F. De Fazio, F. Jugeau, S. Nicotri
Investigating AdS/QCD duality through scalar glueball correlators
LaTex, 24 pages, 1 figure, published version
Int. J. Mod. Phys. A Vol. 24, No. 22 (2009) 4177-4192
null
BARI-TH/07-585, DCPT/09/130, IPPP/09/65
hep-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We investigate AdS/QCD duality for the two-point correlation function of the lowest dimension scalar glueball operator, in the case of the IR soft wall model. We point out the role of the boundary conditions for the bulk-to-boundary propagator in determining the gluon condensates. We show that a low energy QCD theorem can be obtained within the AdS approach, together with a gluon condensate close to the commonly accepted value and robust against perturbation of the background dilaton field.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:42:40 GMT" }, { "version": "v2", "created": "Thu, 3 Sep 2009 11:33:02 GMT" } ]
2009-09-03T00:00:00
[ [ "Colangelo", "P.", "" ], [ "De Fazio", "F.", "" ], [ "Jugeau", "F.", "" ], [ "Nicotri", "S.", "" ] ]
[ 0.0679838285, -0.0001728467, 0.0341723114, 0.0455630831, 0.0256292354, 0.0683446229, -0.0383987539, -0.0042940886, -0.0756635815, 0.0454342291, 0.0161197446, -0.0075895521, -0.0130272275, 0.1181341484, 0.0229748245, -0.0339146033, 0.0303324368, 0.0917962119, 0.1101966873, 0.0218151305, -0.0484752022, -0.1108151898, 0.055459138, 0.0450734347, -0.019650368, 0.0298685599, 0.0264925621, -0.0010203696, 0.0697362572, 0.0347650461, 0.0656129047, -0.0121252434, -0.0405892842, -0.1167940572, -0.0274203178, 0.2385361493, 0.0235546716, 0.0958680287, -0.1378231794, -0.035873197, -0.0880336538, 0.015707409, -0.0548921749, 0.103032358, 0.0658706129, 0.0014302891, -0.0342496261, -0.0375483111, 0.0126986476, -0.0424963385, -0.0434498638, 0.1495747417, 0.0343011692, 0.0111395037, -0.0155914398, -0.0115453964, -0.034713503, 0.0384502932, 0.0085881772, -0.1227729246, -0.0468258597, -0.0931363031, 0.0273172334, 0.0493514165, -0.0328837633, -0.0840649232, -0.0723133534, 0.0495575853, -0.0040492644, 0.0885490701, -0.0037432341, 0.025461724, 0.0715917721, -0.0575723574, 0.0373421423, -0.0499183796, 0.0842195451, 0.0169573016, -0.0108624659, 0.0521862246, -0.0289150346, 0.0605617911, 0.0150115928, -0.0359505117, -0.0611287542, 0.0082016131, 0.0482948087, 0.0902499557, -0.0991667137, -0.0059820875, 0.0395842157, -0.0037303485, -0.0230779089, -0.0749935359, 0.1338029057, -0.0372132882, 0.1744179577, 0.0119255185, -0.0366463251, -0.0586031973, -0.0018297392, 0.0179881398, 0.1309165508, -0.1093720198, 0.1304011345, 0.0463104434, 0.061592631, -0.0422901697, -0.0317240693, 0.0296366215, 0.0690662116, -0.0173567515, -0.0377287082, 0.0482432656, -0.0275491718, -0.0732411072, -0.0085237501, -0.0188514683, -0.0332445577, 0.141843453, -0.0088458871, -0.0391461104, 0.011442313, 0.0314405896, 0.025204014, -0.0512326993, -0.0116227102, -0.191942215, -0.1431835443, 0.0058081336, 0.0938578919, -0.0351516083, -0.0090842685, 0.0280903634, -0.1041662842, -0.0094772764, 0.0618503392, -0.0403058045, 0.075869754, -0.0084206657, 0.0491710193, 0.0557683893, 0.0770552158, -0.0162357148, 0.0779829696, 0.0766944215, -0.0223047789, 0.0346104205, -0.0048385006, -0.0021309375, -0.0410016216, -0.0512842387, 0.1118460298, -0.022111496, 0.0136199603, -0.0485782884, 0.0108946795, 0.0355897173, 0.0433210097, -0.0091293678, 0.0068099801, 0.0459238775, -0.0811270326, -0.0040557072, 0.0161326304, -0.0628811792, -0.0855596364, -0.0010445298, -0.0988574624, -0.0764882565, -0.027214149, 0.0167640187, -0.09061075, -0.0977750793, 0.0255261511, 0.0043037529, -0.0526243299, -0.048732914, -0.0795292258, 0.0731380284, 0.1031869873, -0.0099798096, 0.0488359965, -0.1115367785, -0.0815393627, 0.0084464373, -0.0528304987, 0.1011768505, 0.0265183337, -0.0047547449, -0.0492225625, 0.0832917914, 0.065922156, 0.071540229, -0.0219310988, -0.0914869606, 0.0101666497, 0.1352460831, -0.0367751829, 0.1067949235, 0.0509492159, -0.0836010426, 0.0356154889, -0.0251524709, -0.0797869414, 0.0286057815, 0.1469976455, -0.0461815856, -0.080456987, -0.0782406777, 0.0266729593, 0.0348939002, 0.0183747057, 0.012995014, -0.0808177739, 0.0692208409, -0.0400996357, 0.0417232066, 0.0569023117, 0.0056502861, -0.0063944231, 0.1023107693, 0.0035016313, 0.0389399417, 0.0240185484, 0.019843651, 0.0640151054, -0.0270595234, -0.0485525168, -0.0070097051, 0.0635512248, 0.0183489341, -0.1060733348, -0.0225882605, 0.0519800559, -0.0586031973, 0.0185679868, -0.0533974618, -0.018232964, -0.0418005213, 0.0024418, -0.0573661886, 0.0919508412, 0.0252813268, 0.0106176417, -0.0017073271, -0.0056696143, -0.0516708046, 0.0649428591, -0.0280645918, -0.0031714407, 0.065097481, 0.0363113023, 0.0111588323, -0.0901468694, -0.0654582754 ]
711.4748
Yurii Surovtsev
Yu.S. Surovtsev and P. Bydzovsky
Rho-Like Mesons from Analysis of the Pion-Pion Scattering
LaTex, 2 figures, 12 pages; presented at the XII Int. Conf. on Hadron Spectroscopy - Hadron07 (8-13 October 2007, Frascati, Italy). Corrected version
null
null
null
hep-ph
null
Considering analyticity, unitarity and an influence of coupled channels, experimental data on the isovector P-wave of pion-pion scattering was analyzed to study rho-like mesons below 1900 MeV. The analysis indicates evidently that in the energy range 1200--1800 MeV, there are three rho-like mesons: rho(1250), rho(1450) and rho(1600), unlike the PDG tables. The obtained P-wave pion-pion scattering length (a_1^1=33.9+- 2.02 [10^{-3}m_{pi^+}^{-3}]) most matches to the one calculated in the local Nambu--Jona-Lasinio model.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:20:34 GMT" }, { "version": "v2", "created": "Mon, 2 Jun 2008 14:23:11 GMT" } ]
2008-06-02T00:00:00
[ [ "Surovtsev", "Yu. S.", "" ], [ "Bydzovsky", "P.", "" ] ]
[ -0.058821898, 0.051719252, -0.0508689359, -0.0005818572, -0.0102100512, 0.0622231625, -0.0646240562, 0.0039170831, 0.1018379107, -0.0579715818, -0.0207702313, 0.047392644, -0.0685755312, 0.0025462604, 0.0332623832, 0.0762283802, -0.0624232367, 0.0267599616, 0.0384893268, 0.0586718433, -0.0579715818, -0.0228960235, -0.0732272565, -0.0161059964, 0.0367886946, -0.0557207428, 0.0505688265, -0.0033262381, 0.0104288822, -0.0422907434, 0.0279353987, -0.0345628671, -0.0529697202, -0.1391517967, -0.0237088259, 0.0397648029, -0.0712765306, 0.026709944, -0.0872324705, -0.0087970244, -0.1381514221, -0.0236713123, -0.0797296837, 0.0551705398, 0.0193321966, -0.047942847, 0.108040221, -0.0611227527, 0.0339126252, -0.0473426245, -0.0385893658, 0.0090658749, 0.0145929325, -0.001910086, -0.0292358827, 0.0156683326, 0.0500436313, 0.0004669707, 0.005498922, -0.0363385268, -0.0177441053, -0.1251465827, 0.0245216284, -0.0055802022, -0.0126422066, -0.0113792364, -0.0913340002, 0.0474676713, 0.0269100182, -0.0442914888, -0.0180817321, 0.0201575048, 0.0675751567, -0.017343957, -0.0199199151, -0.0437913015, 0.0360884331, -0.008296839, 0.0058396738, 0.0361884721, 0.055270575, 0.0383892916, -0.0879327357, -0.075077951, -0.0402399786, -0.0302612651, 0.036838714, 0.0156558286, -0.0362134799, 0.0812802613, -0.0397648029, -0.0261097196, -0.0859319866, -0.0191571321, 0.0772287473, -0.1224455833, 0.0967360139, -0.0035919622, 0.0172314141, 0.0313866846, -0.034687914, -0.0162185375, 0.0353131443, 0.0522694588, 0.0475176908, -0.0282355119, 0.1079401821, -0.0254969914, 0.0326621607, 0.0317618251, 0.1076400727, 0.0194322336, -0.1363507658, -0.0153182028, -0.0893832743, -0.0129548227, -0.0571212657, 0.0218456332, -0.1088405177, 0.0965859592, 0.0082905861, 0.0733272955, 0.122145474, -0.0084656514, 0.0079342034, -0.1238461062, 0.0483429953, -0.0508189164, -0.002347749, 0.018957058, 0.1327494234, -0.0945852101, 0.0057740244, -0.0247342084, -0.0911839455, 0.0877326578, 0.1686627865, 0.0228710137, 0.0461671874, -0.0592720658, 0.0177316014, 0.0402899981, 0.0931346714, 0.0726770535, 0.0030964653, 0.0426158644, -0.0596221946, -0.0087032402, 0.1070398465, -0.0693258047, -0.0468424372, -0.0153932301, 0.115142867, 0.0101850415, -0.080780074, -0.1044388786, 0.0985867009, 0.0255845245, -0.0104601439, -0.0164686311, -0.0278853811, 0.0167187229, -0.0584217496, -0.0327121764, 0.1078401431, 0.0084343897, -0.0974862874, 0.0043766294, -0.0981365293, -0.1243462935, 0.0487931632, -0.0212203991, -0.1156430468, 0.0275352504, 0.0049268343, 0.0201199893, -0.0198323838, -0.029410949, -0.088332884, 0.0386643931, 0.0133299623, 0.0589219332, 0.0145679228, 0.0294609666, -0.0232836679, 0.0325121023, 0.0677752271, 0.0680253208, 0.0209327918, -0.0268850084, 0.0646240562, 0.1070398465, 0.0602224171, 0.0595221594, 0.1176437959, -0.0898334384, 0.0424407981, 0.0822306126, -0.0225458927, 0.0187194683, 0.0067212521, -0.083831206, 0.0890831649, -0.1310487837, -0.0357132964, 0.0109103117, 0.069275789, -0.0715766475, -0.0649241656, -0.0726770535, 0.0417655483, -0.0126672154, 0.1280476749, -0.0429159775, -0.0901335552, -0.0083093429, -0.0880327746, 0.1555579156, 0.0892832354, 0.0262847841, -0.1172436476, 0.0701261088, 0.0768786222, 0.1079401821, 0.0073339804, 0.0212078951, 0.1192443892, -0.0775788799, -0.0350630544, 0.0169563126, 0.0131548969, -0.0374389365, -0.0411903337, 0.0932347104, 0.029836107, -0.0320369266, -0.0271351021, 0.0005666172, -0.0651242435, -0.0614228658, -0.0335875042, -0.0966859907, 0.0347379334, 0.0527196266, 0.0357633121, -0.0111604044, 0.0218956508, 0.0343127735, 0.1291480809, -0.1600595862, -0.0350130349, 0.0734273344, 0.0084406426, 0.0108978068, -0.0911839455, 0.0417655483 ]
711.4749
Antonio De Nicola
Beniamino Cappelletti Montano, Antonio De Nicola, Giulia Dileo
A Note on 3-quasi-Sasakian Geometry
5 pages, submitted to the Proceedings of the XVI International Fall Workshop on Geometry and Physics, Lisbon, 2007
in Geometry and Physics: XVI International Fall Workshop, R. L. Fernandes and R. Picken (eds.), AIP Conf. Proc. Volume 1023, pp. 132--137, 2008.
10.1063/1.2958163
DMUC 07-37
math.DG
null
3-quasi-Sasakian manifolds were recently studied by the authors as a suitable setting unifying 3-Sasakian and 3-cosymplectic geometries. In this paper some geometric properties of this class of almost 3-contact metric manifolds are briefly reviewed, with an emphasis on those more related to physical applications.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:07:44 GMT" }, { "version": "v2", "created": "Tue, 4 Dec 2007 18:36:37 GMT" } ]
2008-08-03T00:00:00
[ [ "Montano", "Beniamino Cappelletti", "" ], [ "De Nicola", "Antonio", "" ], [ "Dileo", "Giulia", "" ] ]
[ 0.0730920807, 0.0071998434, 0.0737300441, 0.0219754707, 0.0122351767, -0.074459143, -0.0020463162, -0.0171907656, -0.0231032949, -0.1091824323, -0.0273867454, -0.1127367914, -0.0651631355, 0.0093700495, 0.0360903554, 0.1046255752, -0.0166325495, -0.0986105129, 0.153930828, 0.0615632161, 0.043267414, -0.0218729414, -0.0161768626, 0.0564595312, -0.0256779231, -0.0077238828, 0.0284576081, 0.0324220806, 0.0262475293, -0.0150148636, 0.0615176484, -0.0329689048, -0.0641150624, -0.0287310202, -0.1131013334, 0.1698798537, 0.003990103, 0.0817501172, -0.0356118828, -0.0626568645, -0.0006212286, 0.1050812602, -0.0098599121, -0.0821602345, 0.0542266667, -0.0146161374, 0.0143996868, 0.0547279231, -0.0485761575, 0.0053514657, -0.0565050989, 0.0309410989, 0.0329916887, -0.097608, -0.0241969414, -0.0704490989, -0.0885398462, -0.0146161374, 0.0452040806, -0.0633859634, 0.0374346301, -0.120665729, -0.0635226667, 0.129597187, -0.0679883957, 0.112098828, -0.011181402, -0.0214286484, -0.0539076887, -0.0647985935, -0.1053546667, 0.1063571796, 0.0321030989, 0.1059926301, -0.0055508288, -0.0434952565, -0.0060435394, 0.1363413334, -0.0455230586, 0.0275690202, 0.0456825495, 0.030052511, 0.0459559634, 0.0344498828, -0.0868993774, -0.0419914909, -0.0727275312, -0.0211210586, -0.1392577291, 0.111369729, -0.0021488457, 0.0194805879, -0.0633403957, -0.0050609657, 0.0987016484, -0.062748, 0.0317841172, -0.0149237262, 0.0274550989, -0.0144224707, -0.0370700806, 0.0122807454, 0.0270677656, -0.0207109414, 0.0754160807, 0.0419459231, 0.0231830403, -0.0810665935, -0.0030587942, -0.0285487454, 0.0626568645, 0.019024903, -0.0232286081, 0.1048078462, -0.0754160807, 0.0182046667, -0.0652542785, -0.0642973334, 0.0294145495, 0.0159604121, -0.0401687473, -0.0558671393, 0.0078890687, -0.0609252565, 0.0435408242, -0.0966054946, -0.1157443151, -0.0663479269, -0.098154828, -0.0224653333, 0.0484394543, 0.0033521422, 0.0525861979, -0.1180227473, 0.0024065932, 0.060834121, -0.0109136868, -0.0666669011, -0.0280930605, -0.0445889048, 0.0560949817, -0.0344498828, 0.0832083151, 0.014376902, 0.1210302785, 0.0011947525, -0.0112041868, 0.0716338828, 0.0456141979, 0.0345865898, -0.0385510586, 0.0429712161, 0.032217022, -0.0869449452, -0.0637960806, -0.0907727107, 0.1018914506, -0.026726, -0.0123377061, -0.0609252565, 0.0348827839, -0.0192413535, 0.0785147473, -0.0211666282, 0.0487128645, 0.001089375, -0.0532697253, -0.0025888677, -0.0522216484, -0.1264985204, 0.0533152968, -0.0653909817, -0.1088178828, 0.0052375444, 0.1098203957, -0.0244703535, -0.0274323151, -0.0753705129, -0.0751882344, 0.0920030624, 0.1123722419, 0.1005243957, -0.0838918462, -0.0668491796, -0.0348144323, 0.0238096081, -0.0423104726, 0.0709959269, 0.0302347858, 0.0385966301, -0.0714516118, 0.062565729, 0.0669403151, 0.1129190624, -0.0072625, -0.1572117656, -0.0094213141, 0.0414902382, 0.018888196, 0.0277968645, -0.0139895687, -0.0489862747, 0.0544089414, 0.0957852602, -0.0581, -0.0038106765, -0.0025062745, -0.0431534909, -0.1008889452, -0.0179426484, 0.0039388384, 0.0133857848, 0.0165869817, 0.1033496484, 0.0380498059, 0.0036768187, 0.006174549, 0.0863069817, -0.0335385092, -0.0188540202, -0.0812488645, 0.0256323535, 0.0764641613, 0.0131351575, 0.0433585495, 0.0010089179, -0.0278424323, 0.0184666868, 0.0496698059, -0.031647414, 0.1153797656, 0.0232058242, -0.1425386667, 0.0860335678, -0.0154591575, 0.0131351575, 0.08134, -0.0424699634, -0.1007978097, -0.0343587473, 0.0506267473, 0.0276373737, -0.0276601575, 0.1027116925, 0.0225678626, 0.0444749817, 0.0080314707, -0.0802463591, -0.1228530258, -0.0115972161, -0.0202666484, 0.0782413334, 0.0154933343, -0.0128959222, -0.1036230624, 0.0340853333 ]
711.475
Cassan Arnaud
Arnaud Cassan, Takahiro Sumi, Daniel Kubas (1. ARI Heidelberg University Germany, 2. Nagoya University Japan, 3. ESO Chile)
Microlensing search for extrasolar planets: observational strategy, discoveries and implications
4 pages, 2 figures. To appear in the proceedings of "IAU conference 249: Exoplanets: Detection, Formation and Dynamics", held in Suzhou, China, 22-26 Oct. 2007
null
10.1017/S1743921308016323
null
astro-ph
null
Microlensing has proven to be a valuable tool to search for extrasolar planets of Jovian- to Super-Earth-mass planets at orbits of a few AU. Since planetary signals are of very short duration, an intense and continuous monitoring is required. This is achieved by ground-based networks of telescopes (PLANET/RoboNET, microFUN) following up targets, which are identified as microlensing events by single dedicated telescopes (OGLE, MOA). Microlensing has led to four already published detections of extrasolar planets, one of them being OGLE-2005-BLG-390Lb, a planet of only ~5.5 M_earth orbiting its M-dwarf host star at ~2.6 AU. Very recent observations (May--September 2007) provided more planetary candidates, still under study, that will double the number of detections. For non-planetary microlensing events observed from 1995 to 2006 we compute detection efficiency diagrams, which can then be used to derive an estimate of the Galactic abundance of cool planets in the mass regime from Jupiters to Sub-Neptunes.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:59:42 GMT" } ]
2009-11-13T00:00:00
[ [ "Cassan", "Arnaud", "", "1. ARI Heidelberg\n University Germany, 2. Nagoya University Japan, 3. ESO Chile" ], [ "Sumi", "Takahiro", "", "1. ARI Heidelberg\n University Germany, 2. Nagoya University Japan, 3. ESO Chile" ], [ "Kubas", "Daniel", "", "1. ARI Heidelberg\n University Germany, 2. Nagoya University Japan, 3. ESO Chile" ] ]
[ -0.0318208002, 0.038490884, 0.0115911467, -0.0361839384, -0.0786367506, 0.0910240412, -0.0098358626, 0.0341528207, -0.0603817888, -0.0077734031, -0.0555171408, -0.0370615795, -0.0057799011, 0.0102245323, 0.0387165621, 0.0153211262, -0.0947853625, 0.0332501046, 0.0053160046, 0.0494739488, 0.0658983961, 0.0287866667, 0.0435310565, 0.0159981642, -0.009465999, -0.1927803904, -0.0282851569, 0.051655516, 0.0931805298, -0.007572799, 0.1412251741, -0.0285609867, -0.1010542363, 0.0050715185, -0.153963536, 0.034704484, 0.0995998606, -0.0017349106, -0.0815455019, 0.0027536026, -0.0140798893, 0.0255770031, 0.0766307041, 0.086209543, -0.0138165969, -0.0895696655, -0.0189946871, -0.051404763, 0.0629896373, 0.024950115, -0.0751261786, 0.0337265395, 0.0290123466, -0.0152333621, -0.0522071756, -0.0797400698, 0.0208502728, 0.0084190965, -0.0420265272, 0.0075853369, -0.0420014523, 0.0189319979, 0.0925285742, 0.073471196, -0.0131771713, -0.0173898544, -0.044283323, 0.0225428678, 0.0376884677, 0.0347546339, -0.0445090011, -0.0362591632, -0.0300404411, -0.074825272, 0.042101752, -0.0021157449, 0.0257776063, 0.0622875243, -0.0894192085, 0.0222545005, 0.0787872002, 0.0102057261, -0.0711141005, -0.000529328, -0.052758839, -0.0998506173, 0.0011213447, -0.0144309467, -0.1560698748, 0.0319963284, 0.0238091815, -0.0768814608, 0.0312440656, 0.0441579446, 0.0654470399, -0.0033569818, 0.018480638, -0.0368359014, 0.126480788, 0.0752264783, 0.0307174791, -0.1484469175, 0.0471419282, -0.0648953766, 0.0944844559, 0.0108012687, 0.03565735, 0.0658983961, 0.0937321931, -0.0168507323, -0.0088391118, -0.0355319753, 0.0299652144, 0.0745243654, 0.0218407549, 0.0319461785, 0.0382150523, 0.0270313825, -0.0244360678, -0.0068644164, -0.1365109831, 0.0743237659, 0.0888675451, 0.0606325418, 0.1205629706, -0.0306673292, 0.0245363694, -0.096440345, -0.0711642504, 0.0086886585, 0.0610337518, 0.0511038564, 0.0267806277, -0.0820470154, -0.0592784658, -0.0417757705, 0.0717660636, -0.0185182523, 0.0135533046, 0.0072718929, 0.0597298257, 0.0325730667, -0.0154339662, 0.1746257395, -0.0057172123, -0.028059477, -0.0389171652, 0.0366854481, 0.0664500594, 0.0420014523, 0.054363668, -0.0817461088, -0.0210884903, 0.00204522, -0.029388478, -0.0567207672, -0.0653467327, 0.0770319179, -0.0159354769, -0.1098306626, 0.0716156065, 0.0092152441, 0.0254014749, 0.0207499713, -0.0454367958, 0.1553677619, -0.0669515654, -0.0512543097, -0.2278860807, 0.0436313599, -0.0063441, -0.0559183508, -0.0288368165, 0.0254516266, 0.0005289362, 0.0281096287, 0.0093092769, -0.0572222769, -0.0683557987, -0.0213768575, -0.0878645256, 0.0030701808, 0.0056075072, -0.0663497522, -0.0557678975, -0.0565201603, -0.019358281, 0.0316954255, 0.0350555405, -0.0806929395, -0.0075539923, 0.0083125262, 0.1561701745, 0.1523586959, 0.0030560757, -0.0152960513, -0.0226306319, 0.0045982185, 0.0272069108, -0.0190197621, 0.0460636802, 0.1038125455, 0.1215659901, 0.0229190011, -0.0053379457, -0.1050161645, 0.1432312131, 0.1522583961, 0.0457627736, 0.0233703591, 0.0539123118, -0.0330996513, -0.032698445, 0.0590778627, -0.0284606852, 0.0134404646, -0.1090282425, -0.0223673396, 0.0858584866, 0.0228437744, -0.0028413669, 0.0439824164, 0.0854572803, 0.0267806277, -0.0039086426, 0.0544639714, 0.1001515239, 0.039418675, 0.0271567591, -0.0139168985, 0.0131520964, -0.0563697107, -0.110031262, 0.0139294369, -0.00486778, -0.0240724739, -0.0843038112, -0.0427035652, -0.033375483, -0.0340775959, 0.0760790482, 0.045863077, -0.1062197909, -0.0099110892, -0.0811944455, 0.0078862431, -0.0034541492, -0.0183928739, 0.0113466606, 0.0535111018, 0.0923781171, -0.0219159815, -0.1096300557, -0.0406473763, 0.0096728718, 0.0550657846 ]
711.4751
Vadim A. Rodin
S.Yu. Igashov, V.A. Rodin, M.H. Urin, A. Faessler
Gamow-Teller strength distributions for double-beta-decaying nuclei within continuum-QRPA
8 pages, 3 figures, To appear in the proceedings of "Nucleus-2007: Fundamental problems of nuclear physics, atomic power engineering and nuclear technologies" Voronezh, Russia, June 25-29, 2007
Phys.Atom.Nucl.71:1267-1271,2008
10.1134/S1063778808070211
null
nucl-th
null
A version of the pn-continuum-QRPA is outlined and applied to describe the Gamow-Teller strength distributions for $\beta\beta$-decaying open-shell nuclei. The calculation results obtained for the pairs of nuclei $^{116}$Cd-Sn and $^{130}$Te-Xe are compared with available experimental data.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:41:49 GMT" } ]
2008-11-26T00:00:00
[ [ "Igashov", "S. Yu.", "" ], [ "Rodin", "V. A.", "" ], [ "Urin", "M. H.", "" ], [ "Faessler", "A.", "" ] ]
[ 0.1050312296, 0.0286969207, 0.0323555917, -0.0050431169, -0.0993565544, 0.0690418556, 0.0166257955, 0.0103351222, -0.0276018083, -0.0335004814, 0.0574436188, 0.0685440749, -0.0864143148, -0.0360889286, 0.0817352012, 0.0963201076, -0.0749654174, 0.0679965168, 0.0129297916, 0.0566969514, -0.1050312296, -0.0996552184, 0.0263822507, -0.0185671318, 0.0045795604, -0.0202844664, 0.0207946897, -0.0547058396, 0.0293440316, -0.1108054519, 0.0018137798, -0.0711823031, 0.0339484811, -0.0748658627, -0.1261370331, 0.0755129755, 0.0028840031, 0.0902472138, -0.0711823031, 0.0261084735, -0.0956232175, -0.003671115, -0.0846720934, 0.1510259509, -0.0233955812, 0.0172231309, -0.0301653668, -0.117177017, 0.0618240684, -0.0446009375, -0.033027593, 0.1483379453, -0.0022617802, -0.0337244831, 0.0904463232, 0.0544569492, -0.0269049183, 0.0978632197, 0.0074044527, -0.0502258316, -0.0789974183, -0.0878578722, 0.0017297796, -0.0465671606, -0.0201226883, -0.1178739071, 0.0216782466, 0.0515698344, 0.0679965168, -0.0615254007, 0.0538596138, 0.0285973642, -0.0010507789, -0.0108080115, 0.0419876017, -0.0035746705, 0.0173724629, 0.0155431284, -0.0433564931, -0.0408427119, -0.0079395641, 0.0365867056, 0.0011433345, -0.0438791588, -0.0420622677, 0.0358649269, 0.0414400473, -0.0134400148, -0.016688019, 0.0406933762, 0.0230471361, 0.0417884886, 0.0777529776, 0.0243164711, 0.0763591975, -0.1194667965, 0.051320944, -0.079495199, 0.019189354, 0.003419115, 0.0096506774, 0.0861156508, 0.0403947122, 0.0177955758, 0.1791006476, -0.0772054195, -0.0102666775, 0.0640640706, -0.1344001442, -0.033102259, 0.0250755828, -0.0728249699, -0.074666746, 0.0004343894, -0.0631182939, -0.0511218347, -0.0469156057, -0.0443520471, -0.0445760489, 0.2009033263, -0.0605796203, 0.0450738259, 0.0717298537, -0.0736214146, 0.0823325366, -0.0253866948, -0.0224871356, -0.1359930336, -0.0359395966, 0.0006665563, 0.1090134531, -0.079345867, 0.0011970013, 0.0512213893, -0.0700374097, -0.0130915698, 0.0082382308, -0.060529843, 0.0662045181, -0.0661547408, 0.0631680712, 0.0123137916, 0.0721778572, 0.0333760381, -0.0434311591, -0.0030006699, -0.1130952388, -0.0304889232, -0.0167004634, -0.0072302301, -0.0244284719, -0.0208942443, 0.0460196063, -0.087360099, -0.0135520147, -0.0327787027, -0.0395982675, 0.131612584, 0.0357404836, -0.0483840518, 0.0301155895, -0.0241920259, -0.1167787984, -0.0067262296, 0.0391751528, -0.0172480196, -0.0263075847, -0.0396729335, -0.0479609407, -0.0238311365, 0.0524658337, 0.0285475869, 0.0505493879, 0.0072800079, 0.0301404782, 0.0717796311, 0.0355911516, -0.1224534661, -0.1340019256, -0.0020922245, -0.0168622416, 0.0521671697, -0.0109200124, -0.0241795816, 0.0152444616, -0.0576925091, 0.0945778787, 0.0622222908, -0.0213049129, 0.0270542521, -0.0254115835, 0.1348979324, 0.0960712135, 0.0861654282, -0.0310862567, -0.0935823247, 0.0072488966, 0.0401955992, -0.0471893847, 0.0342222601, -0.0217653569, -0.0445262715, 0.0062502292, -0.0799929798, -0.1579948366, 0.0271538068, 0.0281493645, -0.0503005013, -0.0563982837, 0.0095448997, 0.0523165017, -0.0291698091, 0.0927361026, -0.0564978383, -0.0558009483, -0.0357155949, -0.0097315665, 0.0984605551, 0.0785494223, 0.1231503561, -0.0750151947, 0.0580907315, -0.0195253547, 0.0536605045, 0.0102231223, 0.0598329529, 0.1823859811, -0.0059235622, 0.0076222308, -0.0382044874, -0.0552036166, 0.028398253, 0.0020937801, 0.0115484567, 0.056448061, 0.0134897921, 0.0345209278, -0.0315342583, -0.0547058396, -0.0618738458, -0.0361884832, -0.0079831202, 0.0649102926, 0.0384035967, -0.0563485064, -0.0099493442, -0.0581902862, -0.0657565147, 0.1218561307, -0.0446507148, -0.0382542647, 0.0671005175, 0.0860658735, -0.0266560297, -0.0373084843, -0.0006012229 ]
711.4752
Serge Koutchmy
Boris Filippov and Serge Koutchmy
Causal Relationships between Eruptive Prominences and Coronal Mass Ejections
20 pages and 8 figures Invited paper presented at SoHO-20 in Gent (Aug. 2007), in press in Ann. Geophysicae
null
10.5194/angeo-26-3025-2008
null
astro-ph
null
A close association between eruptive prominences and CMEs, both slow and fast CMEs, was reported in many studies. Sometimes it is possible to follow the material motion starting from the prominence (filament) activation to the CME in the high corona. Remnants of the prominence were found in the bright core of CMEs. However, detailed comparisons of the two phenomena reveal problems in explaining CMEs as a continuation of filament eruptions in the upper corona. For example, the heliolatitudes of the disappeared filaments and subsequent coronal ejections sometimes differ by tens of degrees. In order to clear up the problems of EP-CME association we tentatively analyse the more general question of the dynamics of a magnetic flux rope. Prominences and filaments are the best tracers of the flux ropes in the corona long before the beginning of the eruption. A twisted flux rope is held by the tension of field lines of photospheric sources until parameters of the system reach critical values and a catastrophe happens. We suggest that the associated flux rope height above the photosphere is one of these parameters and it is revealed by the height of the filament. 80 filaments were analysed and we found that eruptive prominences were near the so-called limit of stability a few days before their eruptions. We suggest that a comparison of the real heights of prominences with the calculated critical heights from magnetograms could be systematically used to predict filament eruptions and the corresponding CMEs.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:44:51 GMT" } ]
2015-05-13T00:00:00
[ [ "Filippov", "Boris", "" ], [ "Koutchmy", "Serge", "" ] ]
[ 0.0896871015, 0.0130893392, -0.001820124, -0.0197416898, -0.0113245519, 0.1441502273, 0.0701129138, 0.0114262514, 0.0328071006, 0.0813596919, -0.0318499282, 0.004346163, 0.0817904249, -0.0400816128, 0.0826040208, 0.0440299511, -0.0491508283, 0.0704000667, -0.0536016822, 0.0374254584, -0.0055246823, -0.0763345361, 0.0250540003, 0.0553724505, -0.1743011773, -0.0302705914, -0.0172291119, 0.1218481064, 0.073702313, 0.0064190407, 0.0977273509, -0.0349128805, -0.0297441464, -0.034936808, -0.2119180709, 0.1090219915, 0.0076633655, 0.0452742763, -0.0027892615, 0.0473800562, -0.0062575177, -0.0154104829, -0.1502761394, 0.0113903573, -0.0768609792, -0.0400576852, -0.0551810153, 0.0300312992, 0.039387662, 0.0721229762, -0.054702431, 0.0158890691, 0.0480979383, -0.0082376692, -0.0692514554, -0.0015239987, 0.0229362547, 0.0317542106, -0.0556117445, -0.0406319872, -0.001193475, -0.0786317512, -0.062024802, -0.019729726, -0.0095896758, 0.0771959946, 0.0024392952, 0.0544152781, 0.0610197708, 0.0162240807, 0.0085248211, -0.0254847277, -0.0021910286, -0.0534581058, -0.0167983845, -0.0483133011, 0.1060547531, 0.0163556915, -0.0922714621, 0.0807853937, 0.1229967102, -0.0137354303, -0.0244677309, -0.0171812531, -0.0652791932, 0.0394115932, 0.04204382, -0.0138431126, -0.031490989, 0.0541281253, -0.0376647525, -0.0268247705, -0.0007066628, -0.0407037772, 0.0533145294, 0.0272794273, 0.0064130584, -0.1350570917, 0.0098768277, 0.0631734058, 0.0144652752, 0.0978230685, -0.0876291767, -0.0792060569, 0.0520702042, 0.0353675373, -0.0817425624, 0.0086803613, 0.0539845489, -0.095669426, 0.1054804474, -0.0035385485, -0.1688452959, 0.0129457628, 0.0085666971, 0.0566167757, -0.1044275612, -0.0074180895, -0.0073642489, 0.07327158, -0.0721708313, 0.0125030708, -0.0911228582, 0.0154583417, 0.0089794779, -0.0242882613, 0.0121919895, 0.0683900043, -0.0728887171, -0.1074905097, 0.0531709529, -0.0395790972, 0.0405602008, -0.0533623882, -0.1209866479, 0.1388857812, 0.0339557081, -0.0687250122, 0.0777224377, 0.1014603227, 0.0230319723, -0.0391722992, 0.0574303716, 0.0073044254, 0.0329746045, 0.0648484603, -0.0399141088, 0.0317063518, -0.0710700825, -0.0987802371, -0.0073463018, -0.0165710561, -0.0014783834, 0.0369229428, 0.0356307589, -0.1433845013, 0.033596769, -0.0323524438, -0.0686771572, -0.0250779297, 0.032950677, -0.0206749346, -0.0257479511, 0.0015359634, 0.0328310281, 0.0019876293, -0.06460917, -0.0121560954, -0.0801153705, -0.0963873044, -0.0501080006, -0.0741330385, -0.1128506809, -0.0118330494, 0.0327592418, 0.0580525361, -0.1231881455, -0.0485765226, -0.0406559184, -0.0295287836, -0.0127303991, 0.0400816128, 0.0757602304, -0.0300073698, -0.0056592845, 0.0658056363, -0.0040051704, 0.204260692, 0.0019113546, 0.0060242065, 0.0047051031, 0.0332856849, -0.0204834994, 0.0972009078, -0.0664756522, -0.0744201913, 0.0342189297, 0.0431924276, 0.0368032977, -0.0153745888, 0.0090751955, 0.097392343, 0.0219431873, -0.0431924276, -0.0324720889, 0.0149917202, 0.030366309, 0.0782488808, -0.0547502898, 0.0331421122, 0.0918407366, -0.0169898178, 0.0411105752, 0.063316986, -0.071117945, -0.0972009078, -0.0842312127, 0.1156264842, 0.0631734058, 0.0313713402, 0.0461835898, 0.0704957843, 0.0778660104, 0.0372100957, 0.0043790657, 0.0581961088, 0.0910271406, -0.0185332596, -0.0120663606, -0.0169180296, -0.0759038106, 0.0398423225, -0.0017662831, -0.0502994359, 0.0719794035, 0.0238336045, 0.0338121317, 0.0386697836, 0.0556596033, 0.0293612778, 0.0497251302, 0.089639239, -0.0640348643, 0.0738458857, -0.03072525, 0.0522616394, -0.0055964701, -0.0149438614, -0.1044275612, -0.0126107521, 0.1891373545, -0.0019577176, -0.0468536131, 0.0024632246, 0.0279733762, -0.0611633472 ]
711.4753
Jan Metzger
Jan Metzger
Blowup of Jang's equation at outermost marginally trapped surfaces
15 pages. This revision corrects some typos
Commun.Math.Phys.294:61-72,2010
10.1007/s00220-009-0934-x
AEI-2007-168
gr-qc math.DG
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
The aim of this paper is to collect some facts about the blowup of Jang's equation. First, we discuss how to construct solutions that blow up at an outermost MOTS. Second, we exclude the possibility that there are extra blowup surfaces in data sets with non-positive mean curvature. Then we investigate the rate of convergence of the blowup to a cylinder near a strictly stable MOTS and show exponential convergence near a strictly stable MOTS.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:45:01 GMT" }, { "version": "v2", "created": "Tue, 4 Aug 2009 08:20:00 GMT" }, { "version": "v3", "created": "Mon, 17 Aug 2009 11:23:03 GMT" } ]
2014-11-18T00:00:00
[ [ "Metzger", "Jan", "" ] ]
[ 0.0295598097, 0.0771793723, 0.0084672254, 0.0597783327, -0.0934276655, 0.0195555836, -0.0517365299, -0.0182244331, -0.0040963804, -0.0103335828, 0.1011675596, -0.0108482027, -0.1314135194, 0.1187881678, -0.0321397744, 0.0778929815, 0.0189654864, 0.0015335695, 0.0548105277, 0.115494594, -0.0454512946, -0.0564298704, 0.0537675656, 0.0526971519, 0.0296695959, 0.040154133, 0.0480861515, 0.0072321356, 0.0651029423, -0.0260329433, 0.0766304433, -0.0408402942, -0.1031985953, -0.0774538368, -0.0045629698, 0.1892706156, 0.0465217046, 0.0581864417, -0.0272543095, 0.0363116339, -0.0271582473, 0.0149171371, -0.0719096586, 0.1663253903, 0.0070125638, 0.0687807649, 0.0223276746, 0.0179774147, -0.0135928467, 0.0314810611, -0.0034479583, 0.0318927579, 0.1145065203, -0.0468236171, -0.0723488033, -0.0753130168, 0.0228491556, 0.029724488, 0.057308156, -0.1156043783, 0.1049551666, -0.0846448019, -0.00656999, 0.0092700329, -0.0162620116, 0.0713058338, 0.0164266899, 0.0185400657, 0.029148113, 0.0235627629, -0.0500074029, -0.0329906121, -0.0240293536, 0.0473176539, -0.0065425439, -0.0805827305, 0.0306851137, 0.0518737622, 0.0084397784, -0.0589549392, 0.084315449, -0.0350490957, 0.0831626952, -0.0427889898, -0.0428987779, -0.0014692419, 0.0052113915, 0.0443808846, -0.149308607, -0.0331004001, -0.0793201923, 0.0770146921, -0.0347197391, 0.0138467262, 0.1223013103, -0.0607664064, 0.0110540511, 0.035296116, 0.0524226874, 0.0196653698, -0.1467835307, -0.0616995841, 0.1129695252, -0.0987522677, 0.16753304, 0.0230001118, -0.0035302977, -0.0459453315, -0.0636208355, -0.0395503119, 0.0176206101, -0.0037532998, -0.067133978, 0.0794299841, -0.0206808876, 0.0108001716, -0.0797044411, 0.0530539565, -0.0502269752, -0.0148347979, 0.052258011, -0.089694947, 0.0218885317, -0.0393581875, 0.1252655238, 0.0254016742, -0.0418283641, -0.0543439388, -0.0240019076, 0.1003990546, -0.0322770067, -0.0108482027, -0.0000626122, -0.1083585247, -0.0464119203, -0.0072801667, 0.1084134132, 0.1203251705, 0.1128597409, 0.0071978276, 0.0060416465, 0.0345550589, 0.0051599294, 0.0126939761, -0.0323593467, 0.0251546577, -0.03194765, 0.1090721264, -0.0486076362, -0.0018011723, 0.0303832032, -0.0741053745, 0.0697139427, 0.0162482895, -0.0366684347, -0.1187881678, 0.0505837798, 0.0778929815, 0.0219159778, -0.0267328266, -0.0158914849, 0.0357901491, -0.0069542401, -0.0576924048, 0.0531911887, 0.0321397744, -0.0727330521, -0.0922749117, -0.0257722009, -0.1550174654, 0.0823393017, -0.097489737, -0.0455061868, -0.0837116241, 0.0085632876, 0.0301361848, -0.0672437623, -0.1264731735, -0.0718547627, 0.0111569753, 0.0466314927, 0.0445455611, 0.046192348, -0.076520659, -0.0248939153, 0.0299989525, 0.086456269, 0.061095763, 0.0067518228, 0.0028372752, -0.0854681954, 0.0595587604, -0.0184302814, 0.0252095498, -0.0340061337, -0.0878834799, 0.0646637976, 0.0342257023, 0.0221355483, 0.1175805256, 0.0383152217, -0.0463295802, 0.0778380856, -0.0574179403, -0.1045709178, 0.0261701755, 0.0527245998, 0.1476618201, -0.0291755591, -0.0087416889, 0.0568141192, 0.0197065398, 0.0021545452, 0.1107738093, 0.0505288839, 0.0303283092, -0.0916161984, 0.048470404, 0.0752032325, 0.039605204, -0.0438045077, 0.0983680189, -0.0259094331, 0.026966121, 0.0574179403, -0.0233020224, 0.0816256925, 0.0123646185, 0.0873894468, 0.0344727226, -0.0288736485, -0.0328259356, -0.0603821538, 0.0116098421, 0.0226982012, -0.0939216986, -0.0114039937, -0.0122822793, -0.0213944949, -0.0755874813, -0.0308772381, 0.0598332249, -0.0724585876, -0.0080212206, 0.0149583062, 0.0296147019, -0.1169218123, -0.0317280777, -0.0982033387, -0.0407854021, 0.0268563367, -0.0496505983, -0.0399345607, 0.0127282841, 0.0290657729, -0.0142721459 ]
711.4754
Santosh Kumar Rai
Katri Huitu, Santosh Kumar Rai
Disentangling the Unparticles with polarized beams at e+e- colliders
Minor additions to text. References added. To appear in Phys. Rev. D
Phys.Rev.D77:035015,2008
10.1103/PhysRevD.77.035015
HIP-2007-65/TH
hep-ph
null
Recently proposed idea of unparticles arising due to a scale invariant sector in the theory can give rise to effective operators with different Lorentz structures. We show that by using the different polarization options at the future linear e+e- colliders, the nature of these effective operators can be easily understood. The unique feature of a complex phase in the propagator of the unparticle can also be understood uniquely for the different spins by exploiting the initial beam polarizations at the International Linear Collider (ILC).
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:45:56 GMT" }, { "version": "v2", "created": "Tue, 12 Feb 2008 09:51:24 GMT" } ]
2008-11-26T00:00:00
[ [ "Huitu", "Katri", "" ], [ "Rai", "Santosh Kumar", "" ] ]
[ -0.0374924056, -0.0572183765, -0.1629286706, 0.0084521202, -0.0289488398, 0.0537695959, -0.1195576638, 0.0700729117, 0.0348796956, -0.0126651172, 0.0908700973, 0.009151021, -0.0777020305, -0.0127696255, 0.0469765477, -0.0650565103, 0.0422997959, 0.0419601426, -0.0352193452, 0.1107789576, -0.086062707, -0.0884663984, 0.0293668732, -0.0354022384, -0.0411502011, -0.0652655289, 0.0229526684, 0.0250167102, 0.0178186912, 0.0692368448, 0.1195576638, -0.036525704, -0.0193340629, -0.1312626153, -0.0467936583, 0.1584348083, -0.0918106735, 0.0971928537, -0.0539263599, 0.0062313164, 0.0252518542, -0.031430915, -0.1502831429, -0.0125606088, 0.0555984937, -0.0015570126, -0.0485964268, -0.0108100921, 0.0195430797, -0.0491973534, 0.0372572616, 0.0063978764, 0.0329985432, -0.0568003394, -0.0782768279, 0.0125410138, 0.0333120674, 0.0692891032, -0.0114959292, -0.0809940472, -0.0347490571, -0.0286353137, 0.0297065265, 0.0666763932, -0.0964612961, -0.0095821181, -0.0697071329, 0.0247554388, -0.0389555246, 0.0166560337, 0.0762389153, 0.0118878363, 0.0162380002, 0.0349058211, -0.0173745286, -0.028739823, -0.0221949816, 0.0152712967, 0.01506228, 0.0110909594, 0.0100981286, -0.0804192498, 0.0726856217, -0.0588382557, -0.0054834276, -0.0377536751, 0.0692368448, -0.0051437751, -0.1361745, -0.0190466642, -0.0244549774, 0.0428223349, -0.1360699981, 0.0001774807, 0.1053445116, -0.0193209983, 0.0943188742, -0.0770749822, 0.0692891032, 0.0527245104, 0.0042750486, -0.0142392758, 0.0076029897, -0.0471333116, 0.1170494631, -0.0335733369, 0.0246509295, -0.016760543, -0.0340697542, 0.0205751006, 0.0145658646, -0.0168519877, -0.0764479265, 0.0517316833, 0.0745667741, -0.0588382557, -0.0690800846, 0.0300200507, 0.00470288, 0.0406015329, 0.0101046609, -0.0266104639, 0.063645646, -0.0098891119, -0.0328679085, -0.1512237191, 0.0728946403, -0.1268732548, -0.1116150245, -0.0370743722, 0.0923854709, -0.0167344157, 0.0124365054, 0.0134162717, -0.0056695831, 0.0325021259, 0.0053168675, -0.001545582, 0.0383284725, 0.0168911777, 0.0600401014, -0.0371527523, 0.0854356587, 0.0560165271, 0.0489099547, 0.0100915972, -0.0204575285, 0.0084978435, 0.0984469578, -0.0968270749, -0.1028885692, -0.1189306155, 0.016603779, 0.0564345606, -0.0113914208, -0.1041949242, 0.0140171954, 0.0496676415, 0.063645646, -0.0629663393, 0.0626005605, 0.0869510248, -0.070177421, -0.0175443552, 0.0603013746, 0.005999438, -0.0291056018, 0.0340958796, -0.1211252883, -0.1240515262, -0.1216478348, -0.1597934216, -0.1051355004, 0.0085500972, -0.0223648082, 0.0015578291, -0.1028885692, -0.0852266401, -0.1352339238, 0.0138996234, 0.022260299, 0.0989694968, -0.054239884, -0.0024608474, -0.0460098423, 0.0563823059, -0.0073613138, 0.0669376627, -0.1060238183, 0.0331553034, -0.1051355004, 0.0622870363, 0.0983424485, 0.0944233835, 0.0203399565, -0.0738874748, 0.0632798672, 0.1188261062, 0.0383807272, -0.0218161382, -0.0145919919, 0.016642971, 0.0932215378, 0.0106663937, 0.0081516588, -0.0154149961, 0.1095248535, -0.0419601426, -0.0751415715, -0.0244419128, 0.0351409651, -0.0078381337, -0.0025980147, -0.0532209277, 0.0100915972, -0.0580544434, -0.0564345606, 0.1211252883, 0.013716734, 0.1170494631, -0.0794786736, 0.0703864396, 0.0954162106, 0.0915493965, -0.026884798, -0.009190212, 0.0317705683, -0.0747235417, -0.0249122009, 0.0365779549, -0.0274073407, -0.0277208649, -0.0291839838, -0.0121687027, 0.0053233989, -0.0719540641, -0.0473945811, -0.0756118596, -0.0423259214, -0.0506865978, -0.0639591664, 0.0742532536, -0.003677391, -0.0051535727, -0.0279560089, 0.0144221662, 0.0388510153, 0.0674602017, 0.0897205025, -0.0701251701, 0.0059047271, 0.0839202851, -0.0010246726, -0.0173745286, -0.0082692308, 0.0232008751 ]
711.4755
Sebastian Loth
S. Loth, M. Wenderoth, K. Teichmann, R. G. Ulbrich
Band structure related wave function symmetry of amphoteric Si dopants in GaAs
10 pages, 3 figures
null
10.1016/j.ssc.2008.01.004
null
cond-mat.mes-hall cond-mat.dis-nn
null
Autocompensated Si-doped GaAs is studied with cross-sectional scanning tunneling spectroscopy (X-STS). The local electronic contrasts of substitutional Si(Ga) donors and Si(As) acceptors under the (110) cleavage plane are imaged with high resolution. Si(Ga) donor atoms exhibit radially symmetric contrasts. Si(As) acceptors have anisotropic features. The anisotropic acceptor contrasts are traced back to a tunnel process at the valence band edge. They reflect the probability density distribution of the localized acceptor hole state.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:46:34 GMT" } ]
2009-11-13T00:00:00
[ [ "Loth", "S.", "" ], [ "Wenderoth", "M.", "" ], [ "Teichmann", "K.", "" ], [ "Ulbrich", "R. G.", "" ] ]
[ 0.0509665422, -0.0116077922, 0.063495189, 0.0545246787, 0.0267862491, -0.0628938153, -0.0922609642, -0.0983248353, -0.0185173415, -0.1252864897, 0.0077928193, -0.0887028277, 0.0385381207, -0.0195822772, 0.0348045863, -0.0368592814, -0.0626432449, 0.0354811326, 0.0158487409, 0.0193317048, 0.0425723456, -0.0417203978, 0.0084380442, 0.0263101608, 0.0304696728, -0.0667526349, 0.0153350653, 0.0433491245, 0.0219501909, 0.0659006909, -0.0041313218, -0.0549757071, -0.0009114592, -0.078780137, -0.1316009164, 0.1290951967, 0.0687071085, 0.0982747152, -0.1239835024, -0.0155480523, -0.0432238355, 0.0349549279, -0.0022708175, 0.0140696717, 0.0165252872, -0.0381622612, -0.1128580645, 0.0256586708, -0.0244183354, -0.0047859438, -0.0578322411, 0.0339025222, 0.1638747156, 0.0241928194, 0.0263352189, 0.0056942706, 0.0007814745, 0.0686068758, -0.0026733002, 0.0432990082, 0.0028518336, -0.0398661606, 0.0594359078, 0.0665521771, -0.0572308637, -0.025683729, -0.0464311689, -0.011263255, 0.0263602752, 0.0885524824, 0.0210481286, 0.0565292612, 0.0258340724, -0.0319731086, -0.0372351408, -0.0520690605, 0.0396155864, 0.0570805222, -0.0325995423, 0.0144705884, -0.0170890763, -0.0214365181, 0.0151596647, -0.0559278876, 0.0223886948, -0.0377362892, 0.0173396487, -0.0443764739, -0.0810352936, 0.0224638656, 0.0656501204, 0.0059229187, 0.0138190994, 0.0871993899, -0.0400415584, -0.1082475185, 0.0029176089, 0.00764874, -0.056829948, -0.0410939679, 0.1177692935, -0.0563288033, -0.0086760893, -0.0810854137, 0.1183706671, -0.0437249839, 0.0387886949, 0.0082626436, -0.0222634077, -0.042522233, 0.1056415588, -0.0457546227, -0.0744702816, 0.0547752492, -0.0422215462, -0.0939147472, -0.074420169, -0.0156482812, 0.0149341486, 0.1039376631, -0.0359822772, 0.1075459197, 0.0199706648, 0.0005798415, 0.1071449965, -0.0050145914, 0.0577821247, -0.1409222335, -0.0939147472, 0.004541635, 0.0697595105, -0.0520690605, -0.0533219278, -0.0340528674, -0.0082438504, -0.0145708183, -0.0032950344, -0.0688073337, -0.0099540111, 0.0422967151, 0.1073454618, 0.0568800643, 0.1295963377, -0.0051837284, 0.1362114698, -0.0027719634, 0.0020014516, 0.0969216228, -0.0788302571, 0.0742197111, -0.0729167312, -0.091609478, 0.0322236829, 0.0169512611, 0.0366588235, -0.0774270445, 0.0604382008, 0.0623425543, 0.0131926667, 0.0447773896, 0.0598869398, -0.035731703, 0.0734178796, -0.0243431628, -0.0826389641, -0.0486111566, 0.0156608112, 0.0266108494, -0.0199205503, -0.0372602008, -0.0020108481, -0.0887529477, -0.0620418675, -0.0049206265, 0.1162658557, 0.0066151265, 0.0167006887, -0.1172681451, -0.0676546991, 0.0254331566, 0.1053408757, -0.0218875483, 0.0474084057, 0.0232531708, -0.0473332331, -0.1146621853, 0.0139694428, 0.0435746387, -0.0356815904, 0.0107558444, 0.0100918263, 0.0971220806, 0.2076748759, 0.0625430122, -0.072265245, -0.1482389718, 0.0127980141, 0.1366123855, 0.0164626446, 0.027763484, 0.0764748678, -0.0915593579, 0.0260846466, -0.0284400322, -0.0999284983, -0.0852950364, 0.0106117651, 0.0780785382, 0.0348045863, -0.082087703, 0.0484106988, -0.0123908333, 0.0308956467, 0.0356815904, -0.0712629482, 0.0033200919, -0.0436748676, 0.0370847993, 0.0609393455, 0.1016825065, -0.096520707, 0.0072854091, 0.0134808253, 0.0307954177, 0.0702105463, 0.1767040491, 0.02864049, -0.0579825826, -0.0438001528, -0.0801833495, -0.003767991, 0.0591853335, -0.0066464478, 0.0314218514, -0.0477842651, -0.0661011487, 0.0412192531, -0.0256586708, -0.0426725745, -0.0408183374, -0.093213141, 0.0006526643, 0.0799327791, 0.1200745627, 0.022839725, 0.0479346067, 0.028740719, 0.0835410282, 0.0390643254, 0.0096157379, -0.039790988, 0.0712629482, -0.0577821247, 0.0548253655, -0.0988760889, 0.0936140567 ]
711.4756
Stefano Nicotri
Stefano Nicotri
Recent issues in open and hidden charm spectroscopy
LaTeX, 6 pages, 1 figure, to appear in the proceedings of QCD @ Work 2007: International Workshop on Quantum Chromodynamics Theory and Experiment, Martina Franca, Valle d'Itria, Italy, 16-20 Jun 2007
AIPConf.Proc.964:137-142,2007
10.1063/1.2823839
BARI-TH-07-577
hep-ph
null
I present a brief review of results obtained both in open and hidden charm spectroscopy, discussing the interpretation of $D_{sJ}(2860)$, $D_{sJ}(2700)$ and X(3872).
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:56:55 GMT" } ]
2008-11-26T00:00:00
[ [ "Nicotri", "Stefano", "" ] ]
[ 0.0600664616, -0.0194293335, 0.0249251742, -0.0468015634, -0.0070068627, 0.1507277787, -0.0615106262, 0.0298192818, -0.0310227498, -0.0645059273, 0.0531933196, 0.0186938811, -0.061992012, 0.0308890305, 0.0904473588, 0.085152097, -0.028963482, 0.0871846229, 0.0412923507, 0.0624734014, -0.0160729941, -0.0654686987, -0.0295250993, 0.0795893967, -0.0537816808, -0.1012518406, -0.101840198, 0.013278272, 0.0776638463, 0.0468283072, 0.0000589721, -0.0455980934, -0.0317715742, -0.0658431128, -0.0677151754, 0.13885355, -0.0229996257, 0.011473069, -0.0779312849, -0.0153910285, 0.0158055555, -0.0012210193, -0.0427365117, 0.0195630528, 0.064559415, 0.0133117018, -0.018306097, -0.0918380395, 0.1143562719, 0.0067594829, -0.0249385461, 0.0487806015, -0.0448225252, 0.0466411002, -0.058354862, -0.0096010063, 0.0313436761, -0.0214217436, -0.0193892196, 0.0063583264, 0.0190415494, -0.0994332656, -0.0501712747, 0.0389388986, -0.0673407614, 0.0086048013, -0.1005565003, 0.0986844376, 0.0743476227, 0.0085780574, 0.0263559651, 0.0717802271, 0.0392598249, -0.0236414745, 0.0274925753, -0.0631687343, 0.0070336061, 0.0893776119, 0.0725290477, 0.0049509369, -0.03059485, 0.0109181358, -0.1127516478, -0.0539688878, -0.0384040251, 0.0854195356, 0.0685174838, 0.0312367007, -0.0600664616, -0.0503317378, -0.0097213527, -0.0741336718, -0.0925868601, -0.0423086137, 0.1562904716, -0.0117806215, -0.0341250263, 0.0251658689, -0.0300332308, 0.0565897748, -0.025366446, 0.0209938437, 0.0651477724, -0.0587292761, 0.0623129383, 0.0471492298, -0.0930147618, 0.0229461379, 0.011272491, -0.0535677299, -0.0072943578, -0.0448492691, -0.2089221776, 0.0311029814, -0.0333227143, -0.0297925379, -0.0391528495, -0.0744545981, 0.0272919964, 0.094405435, -0.0901799276, 0.069052361, -0.0009494031, 0.0261955038, 0.0674477369, -0.0913031623, 0.0263827089, -0.1323280782, -0.0588362515, -0.056161873, 0.2071035951, -0.0760057345, -0.0328680687, -0.0934426636, -0.050679408, -0.0322529636, 0.0330285318, -0.0312901884, 0.0321192443, -0.0064586154, -0.0068664579, -0.0333494544, 0.0937635899, 0.0975612029, -0.0163270589, -0.0701221153, -0.0273855999, 0.0665384531, -0.016099738, 0.0606013387, -0.1032308713, 0.0374145061, 0.0669128597, 0.0170758851, -0.012669852, -0.1586439312, 0.141527921, 0.0428969748, 0.0337238684, 0.0169555377, 0.0676082, 0.0457318127, -0.02574086, -0.0331622511, 0.0175439008, -0.0094940308, -0.0625268891, 0.1036052853, -0.0942449719, -0.0765940994, 0.0083373636, 0.0483794436, -0.0075083077, 0.0198438633, -0.050304994, -0.0399284177, -0.0498236045, -0.0549851507, -0.0773964152, -0.0814614594, -0.0023801937, 0.0739732087, 0.0943519473, -0.0449829884, -0.038243562, -0.1561834961, -0.0322262198, 0.0079362076, 0.0513212569, 0.0442074202, -0.0251391251, 0.0526851863, 0.0459190197, 0.0749894753, -0.103284359, -0.1360722035, 0.0310227498, 0.1135004759, -0.0380830988, -0.0113393497, 0.005428981, -0.0227188151, 0.0754708648, -0.1077238247, -0.0240292586, -0.0577665009, 0.197582826, -0.040623758, -0.0425493047, 0.0331355073, 0.0352750048, 0.0606548265, -0.0084109092, 0.0202717632, -0.0459725074, -0.026770493, -0.0299262553, -0.0704430342, 0.0452771671, 0.0512677692, -0.0342320018, -0.0126431081, 0.0090193292, -0.0155113749, 0.1133935004, 0.071619764, 0.04993058, 0.0250054058, 0.0518293865, 0.0071873828, 0.0142677911, 0.0120079434, -0.0256338846, -0.0015845671, -0.0059103686, -0.020311879, 0.036799401, -0.0236548465, 0.0576595254, -0.0940310284, -0.0396074951, 0.0159125309, 0.0597990267, 0.0608687736, 0.0207932647, -0.0219699908, -0.0062045502, 0.0114195812, 0.0039647608, -0.0256873723, 0.0731174126, 0.1591787934, -0.0288297627, -0.0239222851, -0.0029902856, -0.0511340499 ]
711.4757
Ben Davies
Ben Davies (RIT), Don F. Figer (RIT), Casey J. Law (Amsterdam), Rolf-Peter Kudritzki (IfA, Hawaii), Francisco Najarro (CSIC, Madrid), Artemio Herrero (IAC, Spain) and John W. MacKenty (STScI)
The cool supergiant population of the massive young star cluster RSGC1
31 pages, 11 figures. Accepted for publication in ApJ
null
10.1086/527350
null
astro-ph
null
We present new high-resolution near-IR spectroscopy and OH maser observations to investigate the population of cool luminous stars of the young massive Galactic cluster RSGC1. Using the 2.293\micron CO-bandhead feature, we make high-precision radial velocity measurements of 16 of the 17 candidate Red Supergiants (RSGs) identified by Figer et al. We show that F16 and F17 are foreground stars, while we confirm that the rest are indeed physically-associated RSGs. We determine that Star F15, also associated with the cluster, is a Yellow Hypergiant based on its luminosity and spectroscopic similarity to $\rho$ Cas. Using the cluster's radial velocity, we have derived the kinematic distance to the cluster and revisited the stars' temperatures and luminosities. We find a larger spread of luminosities than in the discovery paper, consistent with a cluster age 30% older than previously thought (12$\pm$2Myr), and a total initial mass of $(3\pm1) \times 10^{4}$\msun. The spatial coincidence of the OH maser with F13, combined with similar radial velocities, is compelling evidence that the two are related. Combining our results with recent SiO and H$_2$O maser observations, we find that those stars with maser emission are the most luminous in the cluster. From this we suggest that the maser-active phase is associated with the end of the RSG stage, when the luminosity-mass ratios are at their highest.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 15:59:36 GMT" } ]
2009-11-13T00:00:00
[ [ "Davies", "Ben", "", "RIT" ], [ "Figer", "Don F.", "", "RIT" ], [ "Law", "Casey J.", "", "Amsterdam" ], [ "Kudritzki", "Rolf-Peter", "", "IfA, Hawaii" ], [ "Najarro", "Francisco", "", "CSIC, Madrid" ], [ "Herrero", "Artemio", "", "IAC, Spain" ], [ "MacKenty", "John W.", "", "STScI" ] ]
[ 0.0870774388, 0.046764832, 0.0469026975, -0.0187086891, -0.03904422, 0.0359835513, 0.0239338875, 0.0272151455, -0.0258640386, -0.0143658472, -0.0369761996, -0.0007694758, -0.1434930265, -0.0735663697, 0.0856987536, 0.0764891729, -0.1535298228, -0.0528034493, -0.0663972348, 0.0641361997, -0.0405331962, -0.0466821082, 0.0670038536, -0.0022799922, -0.1133826524, -0.0043359492, 0.0214798357, 0.0109536136, 0.0985480547, -0.0600001588, 0.0565258861, -0.0601104535, -0.025919186, -0.1131620631, -0.1887137294, 0.1090260223, -0.042573642, 0.0123529742, -0.1486768723, -0.0364523046, -0.0467096828, -0.0000298086, -0.0194531772, 0.0251333397, 0.0788605064, -0.0413328297, 0.0311581716, -0.0805149227, -0.0233962014, 0.0130354203, -0.0796325654, -0.0015803121, -0.0603310429, 0.0399817228, -0.0529964641, -0.0320129544, 0.0396508388, 0.0452207066, 0.0274908822, -0.0688788593, -0.0126218162, -0.0072242841, 0.0613788404, -0.0613236912, -0.040367756, 0.0012132386, -0.02292745, 0.0501288101, 0.0653494373, 0.0626472235, -0.0537960976, -0.0282077957, 0.000716052, -0.1281621009, 0.0270083435, -0.0311857443, 0.0021783146, -0.0055112736, -0.0663972348, -0.0102642737, -0.0220037345, 0.0189017039, 0.0746693164, -0.0527758747, -0.0157031659, -0.0547611751, 0.0150414007, -0.0601656027, -0.1364341825, 0.0129940603, 0.0189706385, -0.023216974, 0.0466269627, -0.0023730532, -0.0460754894, -0.0763788819, -0.0198805667, -0.0696509182, 0.1717284024, -0.0218382925, 0.021452263, -0.026456872, 0.0528585948, -0.0655700266, 0.0080308113, -0.0538788214, -0.0234375615, 0.1127760336, 0.0734009296, 0.0063281418, 0.0275736023, -0.0051803906, 0.0050459695, 0.0762685835, -0.1218753234, 0.0443107784, -0.0475920364, -0.0593383946, -0.1323532909, 0.060496483, -0.0002057249, -0.0496600568, -0.0035707816, 0.0123254005, -0.0275736023, -0.0501563847, 0.1012502685, -0.1026289463, -0.0437041596, -0.0480883643, 0.0777575597, -0.0960664302, 0.0615442805, 0.0961215794, -0.0218658671, -0.0027883805, 0.0272840802, -0.0578494184, 0.0027384034, 0.0453034304, -0.0429596715, -0.0708090141, 0.0320956744, 0.0850921348, 0.0703678355, 0.034990903, -0.1204414964, -0.0138764158, -0.0741178468, 0.0172472876, -0.0283180904, -0.0308824349, -0.0774266794, -0.0817833021, -0.0234927088, -0.1549636424, 0.0382445864, -0.0447243825, -0.0639707595, -0.0721876919, 0.0412776843, -0.0360387005, -0.0927575976, 0.0406710654, -0.0148345986, 0.0880149379, -0.024485359, -0.0257123839, -0.1568386555, 0.0502391048, 0.0689891502, -0.0402850322, -0.047950495, -0.085036993, -0.0518383719, 0.0556986779, 0.0205147602, -0.0341085456, -0.0224862732, -0.02969677, 0.0510663129, -0.0147380903, 0.0973348171, -0.068547979, -0.0457997546, -0.0232445467, 0.0362041406, -0.0236305781, 0.0631435513, -0.0135386391, 0.0084237354, -0.0106089432, 0.0611031018, 0.0982723236, -0.085147284, -0.1679783911, 0.0034501471, 0.0103469947, -0.0274770949, 0.0024006269, 0.1125554442, 0.1042282209, 0.0812318325, -0.1118936762, -0.1259562224, -0.1250738651, 0.0015406751, 0.1069855765, 0.0040188525, 0.0166268833, 0.0621508993, 0.045441296, -0.011629167, 0.0534652174, -0.0431251153, 0.0369761996, -0.0855884627, 0.0586766265, 0.0512317531, 0.0064625633, -0.0357078165, 0.117463544, 0.0549541898, 0.0429872461, 0.0714707747, 0.0382170118, 0.1100738198, -0.0521416813, 0.0526931547, 0.0220588818, 0.0497979261, 0.0480332151, -0.0962318704, -0.0586214811, -0.0132766897, 0.0264017247, -0.0032106014, 0.0443934985, -0.0019663426, 0.0228309426, -0.083603166, -0.024526719, 0.0426012166, 0.0271048509, 0.0562777221, 0.0296691973, 0.02629143, 0.0111190556, 0.0777024105, 0.0295037553, 0.0590075105, 0.0128906593, 0.061820019, -0.0675553232, -0.0651839972, 0.0454137251 ]
711.4758
Henning Schomerus
A. Vagov, H. Schomerus, A. Shanenko
Generalized Galitskii approach for the vertex function of a Fermi gas with resonant interaction
7 pages, to appear in Physical Review B
Phys. Rev. B 76, 214513 (2007)
10.1103/PhysRevB.76.214513
null
cond-mat.other
null
We present a generalized Galitskii approach for the Bethe-Salpeter equation for the two-particle vertex function of a Fermi system with resonant interaction by accounting for the resonant state in the scattering potential and utilizing the universal form of the resonant scattering amplitude. The procedure can be carried out both for the normal as well as for the condensate state. In both cases, the vertex function in the vicinity of the resonance is shown to formally coincide with that obtained for a weakly attractive Fermi gas. Thus we justify the popular calculational framework in which results for the weakly attractive Fermi gas are formally extrapolated into the domain of strong coupling, and further to the repulsive side of the resonance, where molecular states are formed.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:06:47 GMT" } ]
2008-01-29T00:00:00
[ [ "Vagov", "A.", "" ], [ "Schomerus", "H.", "" ], [ "Shanenko", "A.", "" ] ]
[ -0.056802772, 0.0339357555, -0.079493694, -0.0179112367, -0.0301120095, 0.0072953072, -0.0707896352, -0.0026162481, 0.0062827687, 0.0289548226, -0.0065720654, -0.0306151342, -0.0160370972, 0.0230556857, -0.0560983978, 0.0457591861, 0.0277221669, 0.0060469289, 0.0177477207, 0.0089870635, -0.0911661834, -0.1059580445, 0.0054872031, 0.0155339725, -0.0926252455, -0.0687268227, -0.0123768663, -0.0044243522, 0.0166911595, -0.1333280206, 0.0577587076, -0.0166911595, 0.0287284162, -0.1505348831, -0.0634440184, 0.1168255359, -0.0660602674, 0.0777327567, -0.1297055334, 0.0260115433, -0.0521237105, -0.0254329499, -0.1462080181, 0.1542580128, -0.0340112261, -0.007383354, -0.0919208676, -0.0293070097, 0.0493313707, -0.0700852573, -0.0120498352, -0.0784371272, 0.0077544083, -0.0012641007, 0.0095153442, -0.0668149516, 0.0080751507, 0.0065469095, 0.0801477507, 0.0415077806, 0.0079556582, -0.0816571265, -0.0301874783, 0.0403757505, -0.1680436283, 0.0641483888, -0.0183514711, 0.0527777746, -0.0247411542, 0.0506394953, -0.0207664687, 0.0055469489, 0.0435454361, -0.0851790011, 0.0338602886, 0.0057167537, 0.0478723086, -0.0554946475, -0.0679218248, -0.0380110666, 0.0546393357, -0.0396210663, 0.0228670146, -0.1412774026, -0.071292758, -0.0521740243, 0.0414574705, -0.0276718549, -0.0850783736, -0.0300868526, 0.0108549139, -0.0286529474, -0.0530796498, 0.0494068377, 0.0524255857, -0.0306654461, 0.0959458649, -0.0190181118, 0.0309673212, -0.0545387082, -0.0125718266, 0.0398726277, 0.042765595, -0.0963986814, 0.1798167378, 0.0157478005, -0.0081254626, 0.0387405977, 0.01328249, 0.0048457193, 0.0353948176, -0.000594316, 0.0490546525, -0.042086374, -0.0570543334, -0.0849777535, -0.0453818403, -0.0466648079, -0.2237898409, 0.0519727729, 0.0023977032, 0.0056695859, 0.0481490269, -0.0016728893, 0.0648527667, -0.0529287122, -0.0550921485, -0.0729027614, -0.0366526283, 0.0188545957, 0.0565008968, -0.1027380526, -0.0300616957, -0.0289799795, -0.0962980539, -0.0242254511, -0.0071066353, 0.0483251214, 0.0793930665, 0.0158987381, -0.0140749114, 0.0753680691, 0.0960464925, 0.0510671511, 0.0356212221, 0.0113957729, -0.0406273156, -0.0213324837, -0.0624377653, -0.0891033709, -0.0066223778, -0.0600730814, 0.0649533868, -0.0539852716, -0.0125969825, -0.1551636308, 0.0158358477, 0.0385141894, 0.0666640103, -0.0683243275, -0.0478471518, 0.061431516, -0.0301874783, -0.0057639214, 0.1484217644, 0.056853082, -0.1163224131, -0.0380110666, -0.0562493354, -0.1511386335, -0.01495538, -0.0588152707, -0.050413087, -0.0565008968, 0.0011579727, -0.0718965083, -0.0882983729, 0.0687268227, -0.0691293254, 0.0425643437, -0.0343131013, -0.0874933749, -0.0036602316, -0.0655571371, -0.0167917851, 0.0353948176, -0.0358727872, 0.0635949522, -0.0276466981, -0.0459855907, -0.0847261846, 0.0954427421, 0.1057567969, 0.1009771153, 0.0031916969, -0.1197436601, 0.0361243486, 0.0145528801, 0.069682762, 0.0586140193, -0.0738586932, -0.0836696252, 0.045105122, -0.0673180744, -0.1102849171, -0.0183892045, 0.0261624809, -0.0391682535, -0.0215966254, -0.0371809117, 0.045054812, 0.0446019992, 0.1221586615, -0.0076663615, -0.0211312342, 0.0148044424, -0.0352941938, 0.1150142923, 0.0465390272, 0.0946377441, -0.1120961681, -0.0224896707, 0.07048776, 0.0866380632, 0.0376337208, 0.0054463241, 0.0467654355, -0.0313195065, -0.04585981, 0.0316465385, -0.0169175658, 0.0077669863, -0.0092134699, -0.0498093367, -0.0599724576, -0.0798458755, 0.0613812059, 0.0376085676, -0.0809024423, -0.051092308, -0.0627899542, 0.0399480946, 0.0573058948, -0.0554443337, 0.002687, -0.016276082, 0.0006013911, 0.0399229378, 0.1177311614, 0.0072575728, -0.0368790366, 0.0125403814, 0.0081128851, 0.0970527381, -0.0533312112, -0.0044274968 ]
711.4759
Piotr Faliszewski
Piotr Faliszewski, Edith Hemaspaandra, Lane A. Hemaspaandra, J\"org Rothe
Copeland Voting Fully Resists Constructive Control
15 pages, 1 table, 0 figures
null
null
URCS-TR-923
cs.GT cs.CC cs.MA
null
Control and bribery are settings in which an external agent seeks to influence the outcome of an election. Faliszewski et al. [FHHR07] proved that Llull voting (which is here denoted by Copeland^1) and a variant (here denoted by Copeland^0) of Copeland voting are computationally resistant to many, yet not all, types of constructive control and that they also provide broad resistance to bribery. We study a parameterized version of Copeland voting, denoted by Copeland^alpha where the parameter alpha is a rational number between 0 and 1 that specifies how ties are valued in the pairwise comparisons of candidates in Copeland elections. We establish resistance or vulnerability results, in every previously studied control scenario, for Copeland^alpha, for each rational alpha, 0 <alpha < 1. In particular, we prove that Copeland^0.5, the system commonly referred to as ``Copeland voting,'' provides full resistance to constructive control. Among the systems with a polynomial-time winner problem, this is the first natural election system proven to have full resistance to constructive control. Results on bribery and fixed-parameter tractability of bounded-case control proven for Copeland^0 and Copeland^1 in [FHHR07] are extended to Copeland^alpha for each rational alpha, 0 < alpha < 1; we also give results in more flexible models such as microbribery and extended control.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:12:25 GMT" }, { "version": "v2", "created": "Mon, 10 Dec 2007 17:36:39 GMT" } ]
2007-12-10T00:00:00
[ [ "Faliszewski", "Piotr", "" ], [ "Hemaspaandra", "Edith", "" ], [ "Hemaspaandra", "Lane A.", "" ], [ "Rothe", "Jörg", "" ] ]
[ -0.0052633542, 0.0117579028, 0.0284816213, 0.0967992023, 0.0399180427, 0.0194118246, -0.0238304436, 0.0109029068, -0.0406841189, 0.049794957, 0.1477432698, -0.0577293187, -0.0657731146, 0.0255677942, 0.0119904615, -0.0363886207, 0.0702054128, -0.0248017181, 0.0516827852, 0.1211494878, -0.0433106683, -0.0366075002, -0.0188509468, -0.0021443295, -0.0361150242, -0.0724489242, 0.0279617831, 0.0008806457, -0.0111217853, -0.0937348977, 0.1509170234, -0.0427634716, -0.0656636804, -0.1837488562, -0.0743641183, 0.096470885, 0.0038440612, 0.0271273069, -0.0774831399, 0.0312996879, -0.0589878708, -0.0088577569, -0.0774284229, 0.0552942902, 0.0064637684, 0.0384679697, -0.0539536551, -0.0089740362, -0.0462928936, 0.0128044169, -0.1089469865, 0.0617785789, 0.0977841616, -0.0896856412, -0.049466636, 0.0314364843, -0.0025769575, 0.0468674488, -0.0184542295, -0.0433653891, -0.0632560104, -0.0630918518, -0.0107797869, -0.0291108973, -0.0266211499, 0.0530507788, -0.1003559902, 0.0153215248, 0.0972916856, 0.0303968117, -0.0565254837, -0.0292476974, 0.016593758, -0.0504789539, -0.0122982599, -0.0109918257, 0.0865666121, 0.0635843277, -0.0350479893, 0.1021070182, 0.0570726804, 0.0038269612, 0.0999182314, -0.0214227755, 0.059261471, -0.0238578022, -0.0424898714, 0.0587689914, -0.0891931653, -0.0911083519, -0.0853080601, 0.0611766614, 0.0268810689, 0.0567443632, 0.0276608244, -0.0502600744, 0.0912177935, -0.029220337, 0.0700412542, 0.0002855686, 0.0754585117, -0.0570179597, 0.0146101685, 0.0529686995, 0.1108074561, 0.0967444852, -0.0293297768, 0.0323667228, 0.0165116787, 0.052695103, -0.0783586577, -0.0802191272, -0.126621455, 0.0953764915, 0.0522299856, -0.1116282493, -0.1273875386, 0.0322846435, -0.1465394348, -0.0476608872, -0.0215458944, -0.096470885, 0.1226816401, -0.0512723885, 0.0920385867, -0.0025940572, 0.0423257127, -0.151573658, 0.0306977704, -0.036662221, 0.0773736984, 0.0248153992, 0.0584406741, 0.0139398519, -0.1068676338, 0.2101237774, 0.033515837, 0.0103488695, 0.0100137107, -0.036662221, -0.0297401734, 0.0182900708, 0.0511082299, 0.0188919883, -0.0254173148, 0.0249795578, -0.0037106818, -0.0385226905, -0.0623804927, 0.0978388786, 0.0056395521, 0.0320384018, 0.0218058135, 0.13023296, -0.1265120208, -0.0766623467, 0.0274145864, 0.0484269634, -0.0424898714, -0.0479892045, 0.0377018936, 0.0689468607, -0.0033242237, 0.0290835369, 0.0626540929, -0.0344187096, -0.0336252749, 0.0150889661, -0.1300140768, -0.0051710145, 0.0264569912, 0.03874157, -0.1174285412, 0.0466759317, -0.0150752859, -0.0311628878, -0.0574009977, -0.0182490312, 0.0080027608, -0.0487279221, -0.0224487707, 0.0542272553, -0.0237757228, -0.0640768036, -0.050916709, -0.0307251289, 0.0308619291, 0.0815871209, -0.0094049536, -0.0942273811, 0.0387962908, -0.0064295684, 0.0659919977, 0.0834475905, 0.0159097612, -0.070971489, 0.0629276931, 0.161094889, 0.0428729095, -0.1181946173, 0.024295561, -0.0552669279, -0.06134082, 0.006323549, -0.0394802876, -0.0478250459, -0.0082421592, 0.0331054367, -0.0832834318, 0.0336252749, 0.0212996565, -0.0688374192, 0.0470316112, 0.0238714833, -0.0907800347, 0.0379481353, -0.0547197312, 0.021135496, 0.0450617, 0.1450072825, -0.056853801, 0.0532149374, -0.0211628564, 0.0046340772, -0.0549933314, 0.0394529253, -0.0041655395, 0.0217784531, 0.0113748638, -0.0595350675, -0.0329959989, -0.0598633848, -0.0703148544, 0.0458277762, -0.0100479107, -0.0166484788, -0.0161423218, -0.031928964, -0.0629824102, -0.0675788671, -0.0539536551, -0.0295760147, 0.001829691, -0.0766076222, -0.0722300485, 0.0888101235, -0.0053864736, -0.0208755769, -0.0564160421, -0.0510535091, 0.0353763066, 0.0598633848, 0.0143502494, -0.0210534167, -0.0965256095, 0.0447060205 ]
711.476
Stefan Vehoff
Stefan Vehoff, Dieter E. A. Nuernberger, Christian A. Hummel, Wolfgang J. Duschl
VLTI/MIDI Observations of the Massive Protostellar Candidate NGC 3603 IRS 9A
4 pages, 4 figures, Proceedings of "Massive Star Formation: Observations confront Theory", Heidelberg 2007, ed. H. Beuther
null
null
null
astro-ph
null
We used MIDI, the mid-infrared interferometric instrument of the VLTI, to observe the massive protostellar candidate IRS 9A, located at a distance of about 7 kpc at the periphery of the NGC 3603 star cluster. Our ongoing analysis shows that MIDI almost fully resolves the object on all observed baselines, yet below 9 $\mu$m we detect a steep rise of the visibility. This feature is modelled as a combination of a compact hot component and a resolved warm envelope which lowers the correlated flux at longer wavelengths. The extended envelope can already be seen in both MIDI's acquisition images and in complementary data from aperture masking observations at the Gemini South telescope. Its shape is asymmetric, which could indicate a circumstellar disk inclined against the line of sight. The compact component is possibly related to the inner edge of this (accretion) disk. The uncorrelated mid-infrared spectrum appears featureless and could be caused by optically thick emission without a significant contribution from the disk atmosphere.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:15:11 GMT" } ]
2007-11-30T00:00:00
[ [ "Vehoff", "Stefan", "" ], [ "Nuernberger", "Dieter E. A.", "" ], [ "Hummel", "Christian A.", "" ], [ "Duschl", "Wolfgang J.", "" ] ]
[ -0.095643416, -0.0496707037, 0.014441764, -0.112004213, -0.0051022428, 0.0602884106, 0.0244291332, 0.0707660466, -0.0365036242, 0.0054874499, -0.0630338863, 0.0044298815, -0.0765371472, -0.0534807518, 0.0285613537, 0.0441237204, -0.0732873976, -0.0305924471, -0.0522200726, 0.0872949287, -0.0081173638, -0.0007283916, -0.0104005914, 0.0252415705, -0.0478497222, -0.02438711, 0.0065205055, -0.0417424403, 0.1425406337, -0.0035579128, -0.0205210317, -0.0524722077, -0.0585514754, -0.117215015, -0.2047340572, 0.0403416865, -0.0168790743, 0.0130480146, -0.1502727866, -0.018475933, -0.0592798702, 0.109146677, 0.0697574988, 0.0688610226, -0.0513516068, -0.0534807518, 0.0468411818, 0.0845494568, -0.0220758673, -0.0013823682, -0.048578117, 0.086622566, 0.0173973534, 0.0750243291, -0.067740418, -0.1100431606, -0.0037049919, 0.0299200844, -0.0398654304, -0.0086846687, -0.0501189418, -0.1199044585, 0.0577110238, -0.0300321449, 0.0134402253, 0.0337301344, -0.0165288858, 0.0227342211, 0.0538449474, 0.0362795033, -0.0736796111, 0.0551616549, -0.0591117777, -0.0869587511, 0.053985022, -0.129317522, -0.0195405055, -0.0558340177, -0.0617451929, -0.031236792, 0.0559460744, 0.0041357232, -0.0488862805, 0.0044508926, -0.0447680652, -0.032161288, 0.0270765554, -0.011612243, -0.130101949, -0.0510154255, 0.0505111553, -0.0091469176, 0.0240089074, -0.0159965996, 0.0282812044, -0.1118921489, -0.0207451526, -0.0250034425, 0.0866785944, 0.0109258741, -0.0558900461, 0.0486341454, 0.0449081436, -0.016080644, 0.0888077393, 0.0198626779, 0.0751363933, 0.0950270891, 0.0079842927, 0.0279310159, -0.0132091008, 0.0138114253, 0.0244571473, 0.0407899283, -0.0790584981, 0.0625856444, -0.0148479817, 0.0150300805, -0.0143227, -0.0245692078, 0.0283932649, 0.0337301344, -0.0021904276, 0.0660034865, 0.0542651713, -0.0386887975, 0.0916652754, -0.0005397276, -0.0879112631, -0.0552737154, 0.0654431805, -0.1240506917, 0.052556254, -0.0267403759, -0.1120602414, -0.0237847865, 0.1507210284, -0.0328896828, 0.0108908545, 0.0297800098, 0.0449641719, -0.0272866692, 0.082588397, 0.0811316147, 0.0832047313, 0.0472053774, -0.082588397, 0.1146936566, 0.0362234749, 0.069309257, -0.038380634, -0.0088597629, -0.0089718234, -0.0991172865, 0.0057045668, -0.1332396269, 0.0037540181, -0.0039641312, -0.0677964464, -0.0462528653, 0.0043353308, -0.0556939393, 0.0675162971, 0.0651070029, -0.0687489584, 0.0991733149, -0.0264182016, 0.0048150886, -0.1834426224, -0.0285053235, -0.0578791164, -0.0644346401, -0.0811876431, -0.0108278207, -0.0436474644, -0.002151907, 0.0805713162, -0.0709901676, -0.0423867851, -0.0651070029, -0.0118223559, 0.0253816452, 0.0700376481, -0.0528364033, -0.1117240638, 0.0036594672, -0.072390914, 0.0516877882, -0.0129219471, -0.0440116599, -0.035999354, 0.0674042329, 0.070261769, 0.1464627385, -0.0900964364, -0.0906007066, -0.0568705723, 0.0029958605, 0.0274407528, 0.0473734662, 0.085445933, 0.0996215567, 0.0572627857, -0.1067373827, -0.0607926808, -0.0453563817, 0.1492642462, 0.1129006967, -0.0166409463, 0.0586075075, 0.0488862805, -0.0198206548, -0.05541379, -0.0297519937, -0.0498387925, 0.0220198371, -0.0534527376, -0.00827845, 0.1099871248, 0.0272586532, -0.067740418, 0.0465890467, 0.0436194502, 0.1460144967, 0.0734554902, 0.0618012249, -0.0028908041, 0.0183918867, 0.0591678098, 0.0428070128, 0.0110099185, -0.0620253459, -0.1380582154, -0.0157724787, -0.0158845391, -0.0269644968, -0.0434793755, 0.0375681967, 0.0131530706, 0.011360107, 0.0354670659, 0.0531725846, 0.0074309949, -0.0047275415, 0.0052668313, 0.0046715112, -0.0240649376, 0.0170051418, -0.0155623667, 0.0827564895, 0.0782740787, 0.0008242556, -0.0979966819, -0.0561701953, -0.0640424266, 0.00805433 ]
711.4761
Masashi Kojo
Masashi Kojo and Kikuji Hirose
Path-Integral Renormalization Group Treatments for Many-Electron Systems with Long-Range Repulsive Interactions
null
null
null
null
cond-mat.str-el cond-mat.other
null
A practical algorithm for many-electron systems based on the path-integral renormalization group (PIRG) method is proposed in the real-space finite-difference (RSFD) approach. The PIRG method, developed for investigating strongly correlated electron systems, has been successfully applied to some models such as Hubbard models. However, to apply this method to more realistic systems of electrons with long-range Coulomb interactions within the RSFD formalism, the one-body Green's function, which requires large computational resources, is to be replaced with an alternative. For the same reason, an efficient algorithm for computing the Fock matrix is needed. The newly proposed algorithm is free of the one-body Green's function and enables us to compute the Fock matrix efficiently. Our result shows a significant reduction in CPU time and the possibility of using the present algorithm as a practical numerical tool.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:15:25 GMT" } ]
2007-11-30T00:00:00
[ [ "Kojo", "Masashi", "" ], [ "Hirose", "Kikuji", "" ] ]
[ -0.0875659883, 0.0164848119, 0.0114961714, 0.0453994237, -0.0258350316, -0.071290195, -0.0702311546, 0.0998843089, 0.0062741223, 0.0730181038, 0.0506388918, -0.0426960811, -0.0354221426, -0.0389336981, 0.0654376, -0.0078034615, 0.0261555314, -0.0467092916, -0.0681688115, 0.1247439086, -0.0518094115, -0.0413304754, 0.0285941139, -0.0402993038, -0.0547635779, 0.0371779203, 0.0625949129, 0.0429747775, 0.0934185833, -0.0974875316, 0.0607555211, -0.0506667607, -0.0857823417, -0.0910775438, -0.065047428, 0.0703426301, -0.1130387187, 0.1444755197, -0.1163830534, 0.0610899553, 0.0201635882, -0.0913562402, -0.0661064684, 0.0718475878, 0.0402993038, 0.0521995835, 0.0164708775, 0.0091411984, 0.1508297622, 0.038571395, -0.0681688115, 0.0166938342, -0.0116842901, -0.0377631821, -0.078034617, 0.0500815026, 0.0401042178, 0.0346417949, 0.0900185034, 0.0001552419, 0.0422501713, -0.0516979322, 0.0455666408, 0.0411075205, -0.0938087553, 0.1213995665, -0.1153797507, -0.0054206187, -0.004337192, 0.0746345371, -0.1454788148, -0.0302384142, 0.0304056313, -0.097376056, 0.0268104654, 0.0288728084, -0.0469043776, -0.0559619665, -0.00958711, 0.0963170156, 0.0192299597, -0.0907431096, 0.0447305553, -0.0404665209, -0.0275629405, -0.0241628624, -0.1469280422, -0.0571882278, -0.156849578, -0.0593063086, -0.0039261165, 0.0504995435, -0.0974317938, 0.0802641734, 0.0410239138, -0.1196159199, 0.0320778005, -0.0124716042, 0.0783690512, 0.0433928221, 0.0116982255, -0.0741886273, 0.0052812714, 0.0362303592, 0.1069631651, 0.0337499715, 0.0066712629, 0.0029402329, -0.0271727685, 0.0466256849, -0.0044869906, 0.0378746577, -0.1029499546, -0.0052673365, -0.0768640935, -0.0724049732, -0.0036857422, 0.0244276226, -0.1273079067, 0.1202847883, -0.0939759761, -0.0312417168, 0.084388867, -0.0501372404, 0.0363975763, -0.0380697437, 0.0730738416, -0.0617030859, -0.0127084944, -0.1026155204, 0.0624276921, -0.0489109829, -0.0808215663, -0.0292072427, 0.0126875928, 0.0333876684, 0.0744673163, 0.0397697836, 0.0880676359, -0.0275072027, -0.065827772, -0.0096985884, -0.0206513032, 0.0157184005, -0.015049533, 0.0185192861, -0.0794838294, 0.1018351763, 0.0179758314, -0.0103674559, -0.0225324947, -0.0105068041, 0.0137814702, 0.0336384922, 0.0212226287, -0.0595292635, 0.0444518626, 0.0653818622, 0.0230898857, -0.0529799312, -0.0015319519, 0.0957596228, -0.1653219014, 0.0399091318, 0.0229366031, 0.0478519425, -0.05640788, -0.0674442053, -0.0530914068, 0.0218636282, -0.0047412999, -0.1295374632, -0.0703983754, -0.0178225487, 0.0958153605, 0.0276047457, 0.016066771, 0.050973326, -0.0710114986, 0.0156347919, -0.0488273725, -0.0224210173, -0.0248874687, 0.0537602752, -0.0000582429, 0.0106531186, -0.0063019921, 0.0418878682, 0.0019212541, -0.0243997518, 0.0532028861, 0.1366720498, 0.0309630204, 0.1296489388, -0.0608670004, -0.076752618, 0.0468486398, 0.0311859772, 0.0053300429, 0.0726836696, 0.0198152196, -0.0690606385, 0.0403829142, -0.0793723539, -0.0438944735, 0.027646549, 0.0251104254, -0.0025012882, -0.0260858573, 0.0120674958, 0.064155601, -0.0442010351, 0.0978219658, -0.0188397858, 0.0128478426, -0.0237169489, -0.1149338409, 0.1089697704, -0.0290121548, 0.1444755197, -0.0517536737, 0.02538912, 0.0046298215, 0.1478198618, 0.0870085955, 0.0685589835, -0.0094268601, -0.0167356376, 0.0051245056, -0.0271309633, -0.0194250457, 0.0743558407, -0.005037413, -0.079595305, 0.0048179408, 0.0138163073, -0.0511962809, 0.0061382586, -0.0783690512, -0.0147987073, -0.0384041779, 0.0526176281, -0.0045322785, -0.1125928015, -0.018156983, -0.0429469086, -0.0175717231, -0.0132658845, 0.0288170688, -0.0576341376, -0.0436715148, 0.0378746577, 0.0727951527, -0.0716246292, -0.0643785596, 0.014854447 ]
711.4762
Tu Nguyen
Tu Nguyen
Power series solution of the modified KdV equation
null
null
null
null
math.AP
null
We prove local-wellposedness of the mKdV equation in $\mathcal{F}L^{s,p}$ spaces using the new method of M. Christ.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:19:19 GMT" }, { "version": "v2", "created": "Sat, 15 Dec 2007 16:13:08 GMT" } ]
2007-12-15T00:00:00
[ [ "Nguyen", "Tu", "" ] ]
[ -0.0087917252, -0.0422185995, 0.0044903052, 0.0179154295, -0.0429741368, -0.0266957078, -0.0044788574, -0.0350982174, -0.0144010289, 0.0474386849, -0.0499571487, 0.0696927384, -0.106324926, 0.0144468192, 0.0368611403, 0.1748271286, 0.0309541989, -0.0256654266, 0.1141092703, -0.045126278, -0.0076870359, -0.114475593, 0.0444623195, -0.003580224, -0.0043586581, -0.0333810821, -0.0331750251, -0.0090779141, 0.0284815263, -0.0652968735, 0.1588005424, -0.0325110666, -0.0898862332, 0.0045275097, -0.0317097381, 0.1749186963, -0.0462252423, 0.1843514889, -0.1828861982, -0.0645642355, 0.0042699394, -0.0536661558, -0.1560531259, 0.0616794489, -0.0515140146, 0.0045561283, -0.0684106126, 0.0235819723, -0.0214527249, -0.0548567027, 0.0024140039, 0.0791713148, 0.0703338012, -0.0779349804, -0.0351211093, -0.0220937897, 0.0539866872, 0.0262149107, 0.0930457562, -0.0707917064, 0.105409123, -0.1135597825, 0.004644847, -0.0439815223, -0.1274800152, 0.0402954072, -0.0914888903, 0.0031480787, 0.0026916072, 0.0533456244, -0.100921683, 0.0825140029, 0.0274741426, 0.0438670479, -0.0536203682, 0.0279091485, -0.0242459308, 0.0563219897, -0.0020476822, -0.1210693866, 0.0569630526, -0.0427222885, 0.050918743, 0.003792004, -0.0538035259, -0.0920841619, 0.0317326337, 0.0222082641, -0.0880546272, -0.0651595071, 0.0202507321, 0.1483603716, -0.0257112179, 0.0228035375, 0.1267473698, 0.024795413, 0.0501403101, 0.0218419433, 0.0529793017, 0.026054645, -0.0617252402, 0.0294202268, 0.1316011399, -0.1544962525, 0.1312348098, 0.0430428237, 0.0357850678, 0.1261978894, -0.0484460704, 0.0521092899, 0.0264438614, -0.082285054, 0.0386698544, 0.019563878, -0.0027960662, -0.0523840301, 0.0181787238, -0.0350753218, -0.1001890376, 0.0274283513, -0.0641979128, 0.0477592163, 0.0522924513, 0.0431801938, 0.0583825521, 0.03855538, -0.0581535995, -0.0112357792, 0.0350524262, 0.0510103218, 0.0445996895, 0.0053488719, -0.0272222962, 0.0396314487, -0.0461565591, 0.0427222885, 0.0536203682, 0.0499113575, 0.1346232891, 0.0461336635, 0.1015627459, 0.0622289293, 0.0432946682, 0.0274970364, -0.0081449384, 0.0234903917, -0.0201477036, 0.015156568, 0.0806366056, -0.0296720732, -0.0300155003, 0.0194608495, 0.0515140146, 0.0375479944, -0.044347845, -0.0696927384, 0.008448299, 0.040226724, 0.066899538, 0.0459962934, -0.0506897904, 0.103577517, -0.0041526021, -0.0124206012, -0.0129357418, -0.0340450406, -0.0608094335, -0.0890620127, -0.0148474844, -0.1033943519, 0.0587488748, -0.0912141502, -0.0670369044, 0.0734933317, 0.0231698602, -0.0348234735, -0.0187511016, -0.0330147594, -0.0763781145, -0.0094957501, 0.0227577481, 0.0630989447, 0.0337474048, 0.0994563922, -0.0151794637, 0.0212695654, 0.0521550775, 0.0191174243, 0.0017944049, -0.0076183504, -0.0271078199, 0.0000049412, -0.0025256176, 0.0129357418, -0.0608094335, -0.0719822496, -0.0326484367, 0.0907104611, -0.045126278, -0.0164615903, 0.0194722973, 0.0125236297, -0.0946942121, -0.0377769433, -0.0766986459, -0.0015826251, -0.0916262642, 0.1586173773, -0.0538951084, -0.0888330564, 0.0120771751, 0.0761949494, 0.0197012499, 0.0867267102, 0.0003677528, 0.0157289468, -0.0628699958, 0.026192015, 0.0332895033, 0.123633638, -0.0266957078, 0.075874418, -0.0617710277, -0.0024011256, 0.0775228664, 0.0290081147, 0.0750959888, -0.0578788593, -0.0101883272, 0.0198844094, 0.0625494644, -0.0088432394, -0.0168279111, 0.0417835899, 0.0084883654, -0.0978995264, 0.0028146687, 0.0212123264, -0.1174061671, -0.0127869239, -0.072302781, 0.0895657018, -0.0171484426, 0.0152595965, -0.0190945286, -0.0537577383, -0.0580162294, 0.031572368, 0.0131875882, -0.0203537606, 0.0222540554, -0.0742717609, 0.0071432767, -0.0247496217, -0.0093183126, 0.0403183028 ]
711.4763
George H. Rawitscher
George Rawitscher
Calculation of the Two-body T-matrix in Configuration Space
22 pages, 1 table 8 figures
null
10.1103/PhysRevA.77.012707
null
physics.comp-ph physics.atom-ph
null
A spectral integral method (IEM) for solving the two-body Schroedinger equation in configuration space is generalized to the calculation of the corresponding T-matrix. It is found that the desirable features of the IEM, such as the economy of mesh-points for a given required accuracy, are carried over also to the solution of the T-matrix. However the algorithm is considerably more complex, because the T-matrix is a function of two variables r and r', rather than only one variable r, and has a slope discontinuity at r=r'. For a simple exponential potential an accuracy of 7 significant figures is achieved, with the number N of Chebyshev support points in each partition equal to 17. For a potential with a large repulsive core, such as the potential between two He atoms, the accuracy decreases to 4 significant figures, but is restored to 7 if N is increased to 65.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:21:43 GMT" } ]
2009-11-13T00:00:00
[ [ "Rawitscher", "George", "" ] ]
[ 0.0154537838, 0.0009586595, 0.1018643752, 0.0181041006, -0.0576155968, 0.0360545591, 0.0457339808, 0.0474752523, 0.0307283178, 0.0728261173, -0.0035209532, -0.0376421884, -0.0003158855, 0.0125089865, 0.0453498773, 0.0004565236, 0.0567449592, 0.0185266156, 0.0264007468, 0.0652464628, -0.0679607987, -0.0725700483, 0.036131382, 0.0260294471, 0.0598690063, -0.0359777398, -0.0014419904, -0.0570522435, 0.0509834029, -0.0075668483, 0.0135076568, -0.0197045337, -0.006324912, -0.1086758152, -0.0545939803, 0.0967942029, -0.0724676177, 0.180477649, -0.0638124719, 0.0256709494, -0.0406638086, 0.0823518932, -0.0308051389, 0.1272152364, -0.0492421314, -0.1166651845, -0.0532112047, -0.0051213861, 0.0812764019, -0.0651952475, 0.0512906834, 0.0113374693, -0.0142246503, -0.027143348, -0.1113389358, -0.0878829882, -0.0615590625, 0.0512650758, 0.0075860536, -0.0282444451, 0.0049869502, -0.0392298177, -0.0522893555, -0.0192051996, -0.0985354707, 0.0225853138, -0.004794898, 0.0278859492, 0.0103067905, 0.0086679468, -0.1078564003, 0.0423794724, 0.0372836925, -0.0449145585, 0.0574107394, -0.0116767613, -0.0677047297, 0.017899245, -0.0030056136, 0.0069330768, 0.0565913208, 0.013827743, 0.0449401662, -0.0160683505, -0.0551061183, 0.0308819599, 0.0571546704, -0.0533136316, -0.1305953562, -0.0837346688, -0.0691387132, 0.0556694679, -0.0443255976, 0.0478081405, 0.1190210208, -0.1912325621, -0.0121504888, -0.0480386056, -0.0069714873, 0.0373349078, -0.0908021778, 0.016119564, 0.0307795312, -0.013571674, 0.1333609074, -0.0346717872, -0.0084246807, -0.0038218345, -0.0634539798, -0.0178608354, 0.0111902291, 0.006232087, 0.0214714129, -0.0278347339, 0.0052430192, -0.1371507198, 0.0657073855, 0.0056303241, -0.1488274932, 0.046399761, 0.0596129373, -0.0038250354, 0.0926970914, -0.1236302704, 0.1232205555, -0.0714433417, 0.0749258846, -0.1779169589, 0.0089304177, 0.1190210208, 0.0555158295, 0.0293455441, 0.0683192909, -0.0617639199, -0.0822494626, 0.0506249033, 0.1359215975, 0.1359215975, 0.1197380126, 0.0103772087, 0.0127650555, 0.0604323596, -0.0036809964, -0.0150312688, -0.0840931609, 0.0450938083, -0.079330273, -0.0063153096, 0.0025462892, -0.0794327036, -0.0306002833, 0.0448889509, 0.058537446, -0.0020917663, 0.0595105104, -0.1197380126, 0.0186290424, 0.0051469933, 0.0231486671, 0.0133028012, -0.0252868459, 0.0247362964, -0.0301393587, 0.0364130586, 0.0863465741, 0.1055005565, -0.0378982574, -0.0269897059, -0.0633003339, -0.0482178517, -0.1088806763, -0.0440439209, -0.0426611491, -0.045375485, 0.1111340821, -0.0476544984, -0.0182577427, 0.0191923957, -0.0492421314, 0.002482272, -0.0475264639, -0.040305309, 0.0252868459, 0.0816349015, -0.0290894751, 0.0435573906, -0.0190515574, 0.0357216708, -0.0204087254, -0.0841443762, -0.0113246655, 0.1506711841, 0.0978184789, 0.031394098, -0.059305653, -0.1041177884, 0.0412015542, -0.0063441172, 0.0238144472, 0.0433013216, 0.1072418317, -0.1056029871, 0.0890096948, -0.0217274819, -0.0148776276, 0.0192820188, 0.0096474113, -0.0214330014, -0.0355168134, 0.0134180319, 0.0426867567, -0.1498517692, -0.0132643906, -0.0077717039, -0.0346205719, 0.0306258909, -0.10908553, -0.0100443186, -0.0631979108, 0.0985354707, -0.1225035638, 0.0770768672, 0.0420721881, 0.0178608354, -0.0148904305, 0.0902900398, 0.0145703442, 0.0110365879, 0.0105692614, 0.0007041906, -0.0293455441, -0.0198837817, -0.0003791026, -0.014928841, 0.0235711802, 0.0062640957, -0.0066770073, -0.0996621773, -0.0336731151, -0.0153257484, -0.0192692168, -0.007886935, 0.0373861194, 0.0374629423, 0.0511626489, -0.0397675633, -0.0313428827, -0.0181809217, 0.049293343, -0.0819421783, -0.0475264639, 0.1248594001, 0.0903924704, -0.1048347801, -0.0286029428, 0.0642221868 ]
711.4764
Boris Ermolaev
B.I. Ermolaev, M. Greco, S.I. Troyan
Description of the spin structure function g_1 at arbitrary $x$ and arbitrary Q^2
Invited talk at XII Workshop on high energy spin physics DSPIN-07, Sept,3-7, 2007, Dubna, Russia. 6 pages, no figures
null
null
null
hep-ph
null
The explicit expressions describing the structure function g_1 at arbitrary x and Q^2 are obtained. In the first place, they combine the well-known DGLAP expressions for g_1 with the total resummation of leading logarithms of x, which makes possible to cover the kinematic region of arbitrary x and large Q^2. In order to cover the small-Q^2 region the shift Q^2 -> Q^2 + mu^2 in the large-Q^2 expressions for g_1 is suggested and values of mu are estimated. The expressions obtained do not require singular factors x^{-a} in the fits for initial parton densities.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:27:41 GMT" } ]
2007-11-30T00:00:00
[ [ "Ermolaev", "B. I.", "" ], [ "Greco", "M.", "" ], [ "Troyan", "S. I.", "" ] ]
[ 0.0441736355, 0.0304246787, -0.0050792876, -0.0152804032, -0.0576730296, -0.0344858393, -0.0164374933, -0.0085477233, 0.0503221005, -0.0190125871, -0.0519102626, 0.0123536447, -0.0475995317, 0.0346446559, -0.070741348, 0.0554042235, 0.0360966921, 0.0841726735, 0.1059078276, 0.0261139479, 0.0355294906, -0.0954713225, 0.0014506173, 0.0520917661, -0.0238451436, -0.0374125987, -0.0123536447, -0.0414737575, 0.0262500755, 0.0309691913, 0.0263862051, -0.024094712, 0.0601687133, -0.1626279503, -0.1314999461, 0.1107176915, -0.070832096, 0.0685179159, 0.0216103699, 0.0219053142, 0.0076628895, -0.0868498608, -0.1476538479, 0.0624375194, 0.0407250524, -0.1003719419, 0.0171521679, -0.0896178037, 0.0015470416, -0.0504128523, -0.0124103641, -0.0583082922, -0.009347477, 0.000457306, -0.0681095347, -0.0288365148, -0.0351664796, 0.032307785, 0.0093815094, 0.0021270048, -0.0771393776, -0.0866229832, 0.0464197546, 0.0308103748, -0.0311280079, 0.0180143137, -0.0258416906, 0.0631635338, 0.0288365148, -0.0255694352, 0.0121154198, 0.0343270227, 0.0531354174, -0.0399763472, 0.0054281163, 0.0459659919, 0.0921588689, -0.0009996922, -0.0198747329, -0.0267945901, -0.0082244193, -0.0942915455, 0.0300389808, -0.0688355491, 0.007770658, -0.035370674, 0.0978308767, 0.0145090092, 0.0131363822, 0.0588981844, -0.0079861945, -0.0317405835, -0.0402259156, 0.0750974491, 0.1096286699, -0.0512749963, 0.1014609709, 0.1023684889, -0.0360059403, 0.0529539138, 0.0014477813, 0.0859877169, 0.0262046997, -0.1031852588, 0.1634447277, -0.099555172, -0.0785460398, -0.0399536602, -0.0724656358, -0.0959250852, 0.0608493574, 0.0259551313, -0.1191576496, 0.0530446656, -0.0380024873, -0.0586713031, -0.0329203643, 0.0393637717, -0.1278698593, 0.1138032675, 0.0453761034, -0.0163240526, 0.092249617, -0.0549050868, 0.1067245975, -0.1234230027, 0.0233913809, -0.0955620781, -0.0768217444, 0.0356883071, 0.1303201765, -0.0405889265, 0.0042795339, -0.0688355491, -0.0266357735, 0.0041802735, 0.0090752207, 0.029539844, 0.0798165649, 0.0238451436, -0.0333741233, 0.0576276518, 0.0242535286, 0.0349395983, 0.0705598444, 0.0182411931, 0.0163467415, -0.040067099, -0.0766402408, -0.0063980306, 0.0146564813, -0.0214402098, 0.0728286505, -0.038501624, -0.0187743623, -0.0525455289, 0.0093985256, 0.0895724297, 0.068790175, 0.0054479684, 0.0208389759, 0.0294264033, -0.0497322083, -0.0304246787, -0.0227561165, 0.0073055527, -0.0978308767, -0.0539068133, -0.016335398, -0.1246027797, 0.0070956885, -0.0072034565, -0.0451945998, -0.0569470115, 0.0302204862, -0.0433568656, -0.0950175598, -0.0853070766, -0.1676193327, 0.0611216128, 0.0509119891, -0.020816287, 0.0376621671, -0.1366728246, -0.1113529578, 0.0467373878, 0.0320355296, 0.0453080386, 0.044672776, -0.0450357832, -0.0218145624, 0.0812686011, 0.0488700643, 0.0710135996, -0.0444458947, -0.0850801915, 0.0653869659, -0.0056408169, 0.0217691865, 0.1649875194, 0.0766402408, 0.0012081388, 0.0426308513, -0.1232414991, -0.0597149543, -0.0468735173, 0.0709682256, -0.0487339348, -0.1629909724, -0.0612123646, -0.0261593238, -0.0818131194, 0.0050736158, 0.0223817639, -0.049777586, 0.0643433183, -0.0132044461, 0.0091659734, 0.1079043746, 0.1168888435, -0.0853524506, -0.0399082825, 0.0732370317, 0.076957874, -0.0235048216, 0.0345992781, 0.1281421185, -0.0609854832, -0.029948229, 0.0214402098, 0.0287003852, 0.0802703276, -0.0568562597, -0.0291087702, -0.0033748478, -0.1061800867, 0.052863162, 0.0670658797, -0.059533447, -0.0552680939, -0.0777292699, 0.0188424271, -0.0024843416, 0.0166530311, 0.0330111161, -0.0504128523, -0.0152350273, 0.0422678404, 0.0788182914, 0.000881289, -0.0633904189, -0.0230850931, 0.0431980528, 0.0623921417, -0.0595788248, -0.0337371342 ]
711.4765
Jose Roberto Iglesias
N.B. Perkins, M.D. Nunez-Regueiro, B. Coqblin and J.R. Iglesias
The underscreened Kondo lattice model applied to heavy fermion uranium compounds
null
Physical Review B 76, 125101 (2007)
10.1103/PhysRevB.76.125101
null
cond-mat.str-el cond-mat.mtrl-sci
null
We present theoretical results for the underscreened Kondo lattice model with localized S=1 spins coupled to a conduction band through a Kondo coupling, $J_K$, and interacting among them ferromagnetically. We use a fermionic representation for the spin operators and expand the Hamiltonian in terms of bosonic fields. For large values of $J_K$, we obtain a ferromagnetically ordered solution and a Kondo regime with a Kondo temperature, $T_K$, larger than the Curie temperature, $T_C$. This finding suggests a scenario for a coexistence of Kondo effect and ferromagnetic order. In some uranium compounds, like $UTe$ or $UCu_{0.9}Sb_{2}$, this kind of coexistence has been experimentally observed: they order ferromagnetically with a Curie temperature of order $T_C \sim 100K$ and exhibit a Kondo behavior for $T > T_C$. The proposed underscreened Kondo lattice model accounts well for the coexistence between magnetic order and Kondo behavior and yields to a new ``ferromagnetic Doniach diagram''.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:27:50 GMT" } ]
2009-11-13T00:00:00
[ [ "Perkins", "N. B.", "" ], [ "Nunez-Regueiro", "M. D.", "" ], [ "Coqblin", "B.", "" ], [ "Iglesias", "J. R.", "" ] ]
[ -0.0458941609, -0.022350559, -0.0749333873, -0.017172236, 0.0056955214, 0.064170599, -0.032186836, -0.0017467324, -0.0169310868, -0.0472648963, 0.0294453707, -0.0284807794, -0.0053718761, 0.0222617146, 0.0161949527, 0.001876825, -0.0708719566, 0.0564538799, -0.0142403897, 0.0387358926, -0.0535093434, -0.0945805609, 0.0712781027, 0.0486356281, -0.0055686017, -0.0161949527, -0.0492956117, -0.0245208852, 0.0217032675, 0.0064697317, 0.0708719566, -0.0407412238, -0.0698058307, -0.1176799461, -0.1429623514, 0.0591953471, 0.0141642382, 0.1239751577, -0.16093418, -0.02822694, -0.0433557704, -0.084579289, -0.0428988561, 0.0334814154, 0.0281000212, 0.0660490096, -0.1064094752, -0.010547027, 0.0277192611, -0.0029857859, -0.0111879716, -0.0192791019, 0.0238355193, -0.0597537942, 0.0005362357, 0.0150907524, 0.0032253468, 0.0871176794, 0.0514024757, -0.0829547122, -0.0911283419, -0.0866607726, -0.0081165144, 0.1248889789, -0.1358548403, -0.0384820513, -0.0379997566, -0.0127363913, 0.0613783672, 0.1005711704, -0.0177179892, -0.0306637995, 0.0347506143, -0.0005322695, 0.0266531371, 0.0142023144, 0.0045849741, -0.0077484474, -0.0025177696, 0.0297499765, -0.0621906519, -0.0900114477, 0.0882345736, -0.0129902307, -0.0082561262, 0.0483310223, -0.0095062852, 0.0926513821, -0.0378220715, -0.0654397979, -0.0241274349, -0.0293438341, -0.0902652889, 0.1284427345, 0.0850361958, -0.0220078751, 0.0820916593, -0.0975250974, 0.0453611016, 0.0424419455, -0.0672674403, 0.0265769847, 0.0349536836, -0.0468841381, 0.1121970117, 0.0331768095, 0.0196217857, -0.00062032, -0.0691458508, -0.0238355193, 0.1602234244, -0.0300799683, -0.0795025006, 0.061327599, -0.0570630953, -0.1404239535, -0.0673182085, -0.0045246873, -0.1298642308, 0.1293565631, -0.0107374061, 0.0386851244, 0.0834623948, 0.0325675942, -0.0104518374, -0.0296230577, 0.0166518651, -0.0449549556, -0.0879807323, -0.0228328537, 0.1012819186, -0.1243813038, -0.1332149208, -0.061124526, -0.0485340916, 0.0518847741, -0.0671151355, -0.0519863069, 0.0871684477, -0.0354359783, 0.0155222788, -0.0701104403, 0.0967128128, -0.006349158, -0.0009907669, 0.0237593669, -0.0137834791, 0.0776748583, 0.031653773, -0.0069551994, -0.0512501746, -0.1071202233, 0.1149384752, 0.0353090614, -0.0051783235, -0.110978581, 0.0897068456, 0.0608706884, 0.0899606794, -0.0572154, 0.1142277271, 0.0331514254, -0.002720841, -0.039345108, 0.1273258477, -0.0053242813, -0.0800101757, 0.0089224549, -0.0871684477, -0.0053020702, 0.0055051418, 0.0290646106, -0.0824470371, 0.0274400394, 0.082903944, 0.0430003926, 0.0050704419, -0.0605660789, -0.025396632, 0.0219444148, 0.0266785212, -0.0078753671, -0.0299276654, 0.0175276101, -0.0604645424, -0.0010343955, 0.0372128561, 0.0649321154, -0.0674705133, -0.0233024564, -0.0170072392, 0.0942759514, 0.0909252688, 0.1369717419, -0.0198121648, -0.0434826873, -0.0084147761, 0.1154461578, 0.0454626344, 0.0250031799, -0.0117337257, 0.0542200953, -0.0335575677, -0.0048388136, -0.0779794604, 0.0184795074, 0.0601599365, 0.0448534228, -0.0120891016, 0.0365528725, 0.0547277741, 0.0722934604, 0.0559462011, 0.0155857392, 0.0091572562, -0.0671659037, -0.1023988128, -0.0614799, -0.0176545307, 0.0993527398, -0.0090366825, -0.0199517757, -0.0343698524, 0.1041756868, 0.026983127, 0.1145323366, -0.0143673094, 0.0012160493, -0.00679655, 0.0801624805, 0.0112450849, -0.111181654, 0.0790963545, 0.058433827, -0.067216672, -0.0241020508, -0.0037695151, -0.0023797443, 0.0219444148, -0.068790473, -0.0557939, -0.0243431982, -0.0793501958, 0.0854423419, 0.0372890085, -0.001288235, -0.0506663434, 0.0351821408, 0.1578880996, 0.0899606794, 0.0164361, 0.0041851769, -0.1218429133, -0.0183272045, -0.0882853419, 0.0068346257 ]
711.4766
Silvia Onofrei
Silvia Onofrei
On a space related to the affine building of type E7
17 pages
null
null
null
math.GR
null
A locally truncated geometry with diagram of type affine E7 is studied. One considers a parapolar space, locally of type A_{7,4}, which is subject to an extra axiom. A covering of this space is constructed; it is proved that this covering space is a rank 6, residually connected, locally truncated diagram geometry which is a homomorphic image of a truncated building of affine type E7. Consequently, the initial parapolar space is also a homomorphic image of a truncated building.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:29:18 GMT" } ]
2007-11-30T00:00:00
[ [ "Onofrei", "Silvia", "" ] ]
[ 0.0302193165, 0.04868057, 0.0574166998, 0.0426641814, -0.0159750301, -0.0070740674, 0.1075807661, 0.0004316125, -0.1202179343, -0.075383462, -0.041537825, -0.0412631035, -0.0009829863, -0.0377192013, 0.069559373, -0.0018612351, 0.1049983874, -0.0113665834, 0.1701072752, 0.1036247835, 0.0388455577, -0.0715923086, 0.0286808778, -0.0025446038, 0.0371972322, -0.0523343608, 0.0284336302, 0.1127455235, 0.0631858408, -0.0440103151, 0.0323071964, -0.0337632187, 0.0118267415, -0.0043302905, -0.0965919271, 0.1081302091, 0.088350296, 0.0305764545, -0.0077402657, 0.039614778, -0.0223485585, 0.1404374093, -0.0555211268, -0.0406312458, 0.0330764167, 0.0287083499, 0.0236809552, 0.077306509, -0.0165382084, -0.0232001934, -0.0591749176, -0.0326368622, 0.0567024276, -0.0449443646, -0.0615375154, -0.049944289, -0.0082759717, -0.0039285109, -0.0468124673, -0.0270737596, 0.0634605661, -0.064779222, -0.0536804944, 0.0354664885, -0.0100891311, 0.0703285933, -0.1208772659, 0.0495871529, 0.0399169698, 0.0307687577, -0.096042484, 0.1015918478, 0.0466476344, 0.1010973528, 0.1136246324, 0.0134613318, -0.0144503275, 0.0645045042, -0.05324094, -0.0385158919, 0.0839547589, 0.1191190481, 0.0696692616, 0.0037705465, 0.0305489823, -0.0533508286, -0.0410433263, 0.0554936528, -0.138129741, 0.058350753, 0.0636803433, -0.0002326544, -0.0262358617, 0.0051235477, 0.1072511002, -0.0538728014, 0.0482959636, -0.0077471337, 0.0424718745, 0.0338731073, 0.0254116971, 0.0081523471, 0.0355763771, -0.0940095484, 0.1154927313, 0.0938447118, 0.0404938832, 0.0785152763, 0.0197249725, 0.0042993845, -0.0235435944, -0.0316203944, -0.0624715686, 0.1083499864, 0.0509332828, -0.0135574844, -0.0448894203, -0.0212222021, -0.0072045596, 0.0290929601, -0.0067306659, -0.0442026183, 0.000211943, -0.0631858408, 0.1252727956, -0.0543398261, -0.0545321293, 0.0146426326, -0.0862624124, 0.0309061185, 0.12571235, -0.0296698753, 0.0468124673, -0.0861525238, -0.0039250772, -0.0202606786, -0.0784603357, -0.1269211322, 0.0287907664, 0.0227881111, 0.0886799544, 0.0932952687, 0.0232414007, -0.0016096937, -0.0205079261, 0.0457959995, -0.0930205509, 0.1270310134, 0.0478014648, 0.059065029, -0.0046324837, -0.0017771019, -0.0009426366, 0.0529112741, -0.096921593, -0.1374704242, -0.0263594855, -0.007527357, 0.0574716441, 0.0478289351, 0.024010621, 0.0019470855, -0.0025428869, 0.0126852449, -0.0279803406, 0.0663726106, -0.0579111986, -0.0847239718, -0.0775262862, -0.0769218951, -0.1003281325, -0.0404389389, -0.2248317152, 0.0567573719, -0.030823702, 0.0660429448, -0.0299171228, -0.1271409094, -0.0080149872, 0.0345049649, -0.0463454425, 0.0793394446, -0.0243952293, 0.0516200885, -0.0414828807, -0.0216617547, 0.0380763374, 0.0593397506, 0.04942232, 0.092141442, -0.1514262408, 0.0123761836, 0.1001632959, 0.0613177419, 0.0443125069, -0.0873063505, 0.0264556371, 0.0717571378, -0.0215243958, -0.0535706058, 0.038378533, -0.0174310505, 0.0092168916, 0.016290959, -0.0507409796, -0.0057348022, 0.1001083553, 0.0107141212, 0.0192716829, -0.1180201694, -0.0048385249, -0.032417085, 0.0310160071, 0.1348330975, -0.0014654652, 0.1052181646, 0.0135231437, -0.0142854955, 0.047306966, 0.1543932408, -0.0295050424, 0.0053776647, 0.0056626881, 0.0381312817, 0.0575265884, -0.0080905352, 0.0479113534, -0.0454938076, -0.0240243562, 0.0097732013, 0.1123609096, -0.0266754143, -0.0244501736, 0.0384060033, 0.0391202793, 0.0120396502, -0.0161673352, -0.033103887, -0.0655484423, 0.0476915762, -0.0454388633, 0.0557958484, 0.0449443646, 0.0104119284, 0.0070294249, 0.0563727617, -0.000716421, -0.0346972682, 0.035713736, 0.0790647194, -0.0665923879, 0.1196684912, -0.0340654105, 0.0049278089, -0.0705483705, 0.0038220568 ]
711.4767
Ulf Leonhardt
Germain Rousseaux, Christian Mathis, Philippe Maissa, Thomas G. Philbin, and Ulf Leonhardt
Observation of negative-frequency waves in a water tank: A classical analogue to the Hawking effect?
null
NewJ.Phys.10:053015,2008
10.1088/1367-2630/10/5/053015
null
gr-qc
null
The conversion of positive-frequency waves into negative-frequency waves at the event horizon is the mechanism at the heart of the Hawking radiation of black holes. In black-hole analogues, horizons are formed for waves propagating in a medium against the current when and where the flow exceeds the wave velocity. We report on the first direct observation of negative-frequency waves converted from positive-frequency waves in a moving medium. The measured degree of mode conversion is significantly higher than expected from theory.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:33:08 GMT" }, { "version": "v2", "created": "Mon, 14 Jan 2008 15:36:58 GMT" }, { "version": "v3", "created": "Sat, 1 Mar 2008 11:52:39 GMT" } ]
2008-11-26T00:00:00
[ [ "Rousseaux", "Germain", "" ], [ "Mathis", "Christian", "" ], [ "Maissa", "Philippe", "" ], [ "Philbin", "Thomas G.", "" ], [ "Leonhardt", "Ulf", "" ] ]
[ 0.0056823851, 0.0710086972, -0.0801576972, 0.0401308313, 0.0206372272, -0.0091684908, -0.0617557354, 0.0502415113, 0.0006704987, -0.0171153825, 0.006631074, -0.0793779492, -0.1331802905, 0.0012061667, 0.1182092056, 0.0847841799, 0.051671043, -0.0038174973, 0.028304711, 0.1560527831, -0.0827568397, -0.0109099196, -0.0163356401, 0.101366736, -0.0076090032, -0.0498776324, -0.0087461295, -0.0000054445, 0.0608200394, 0.0327752456, 0.0150360661, -0.0231583994, -0.0950248167, -0.0227815248, -0.0206892099, 0.0554657988, -0.0287465658, -0.0735558644, -0.0313976966, 0.0820290819, -0.0626914278, -0.0249778032, -0.0233143494, 0.097727932, -0.0540622585, 0.0065758419, -0.0745955184, -0.0655504912, 0.0358682275, 0.0000356367, -0.0165435709, 0.0141133685, -0.0089540612, -0.0059293043, -0.0521908738, -0.0384933688, -0.0510212556, 0.0842123628, -0.0706448182, -0.0258225258, -0.0065985844, -0.0357122794, -0.0104355756, -0.0096493335, -0.0412484631, -0.0506313853, -0.0476423651, -0.0362581015, -0.0267972052, 0.1900496334, 0.0402088054, -0.0563495085, 0.0278108735, -0.0016447727, 0.0058058449, 0.0003360616, 0.0467846468, -0.0180510767, -0.0640949681, 0.0938811898, 0.0382074602, -0.0082198028, -0.0573371835, -0.0556737296, 0.02739501, 0.0443414487, 0.0310338158, -0.0892547071, -0.0999631956, 0.0363880582, 0.1119712517, 0.0905542821, -0.013853454, -0.0261864066, -0.066798076, -0.0242110547, 0.0819251165, 0.071736455, 0.0901904032, 0.0435097218, 0.0297602341, -0.0577010661, 0.1486712098, -0.0377656072, 0.1582360715, 0.0295523014, 0.0321254581, -0.0028493151, -0.0556217469, 0.053490445, 0.0154259382, -0.1163378209, 0.0052405302, -0.0800537318, -0.1288137287, 0.0243410114, -0.0098572653, -0.0476163737, -0.0178561397, 0.0655504912, 0.0057603596, -0.0200264286, -0.0718924105, 0.0076025049, 0.148463279, -0.0653945431, 0.0562975258, -0.0434837304, -0.0895666108, -0.0089865513, 0.1126990169, 0.003966948, -0.0501635373, -0.0626914278, -0.0339708515, -0.0491238795, 0.1214321479, -0.0214559585, 0.0894626379, 0.051671043, 0.1075007245, 0.03979294, 0.1463839561, -0.040702641, 0.0517750084, 0.0579089969, 0.029448336, -0.0236392431, 0.0553618334, 0.0173493065, -0.0384413861, -0.0269531552, 0.0012191624, 0.0714245588, 0.0596244335, 0.0272910446, 0.1454482675, 0.0634191856, -0.0970521495, -0.0528666526, -0.0653425604, 0.0427819602, -0.0426000208, 0.0271350946, 0.0981957763, -0.0586367585, 0.0471485257, -0.0952327475, -0.0714765415, -0.0604561605, -0.0384673774, -0.0473304689, -0.0313976966, 0.0387532823, 0.0331651159, 0.0838484839, 0.0082782833, -0.1188330054, 0.0170763955, -0.0447053276, 0.0083757518, -0.009590853, 0.0735038817, 0.0436916612, 0.0427039862, -0.0039149653, -0.0492538363, 0.0318135582, -0.0462128334, -0.0357122794, -0.1190409362, 0.119768694, 0.0569733046, 0.0533344969, -0.0195325892, -0.0879551396, 0.0976239666, 0.0361281447, 0.0471485257, -0.0554138161, 0.07761053, -0.0092659593, 0.0862396955, -0.0521648824, 0.0121250208, 0.0805215761, 0.178717345, 0.0855119377, -0.0241330806, -0.0054614577, 0.023288358, 0.0512551814, 0.0784942433, 0.0102991201, -0.0745955184, 0.0117611401, -0.0875912532, 0.0852520242, 0.0739197433, -0.0194806065, -0.0793779492, 0.0805215761, -0.0236912258, 0.1134267747, -0.023288358, 0.0174402762, 0.0774025992, 0.0451731756, 0.032411363, 0.0782343298, 0.0097597968, 0.0522688478, -0.0850960761, -0.0513851382, 0.0043340777, -0.0659143701, -0.0477723219, 0.062483497, -0.0342827514, -0.0797418281, -0.0079273982, -0.0104095843, -0.001937989, 0.0609240085, -0.1155060977, 0.0120665403, -0.0236912258, -0.0304100197, 0.1102038324, -0.0685655028, 0.0380775034, 0.0448352881, -0.0656024739, 0.0158418007, 0.0089865513, 0.0205852445 ]
711.4768
Yohan Payan
Fabien Robineau (TIMC), Nicolas Vuillerme (TIMC), Jean-Pierre Orliaguet (LPNC), Yohan Payan (TIMC)
Tongue Liminary Threshold Identification to Electrotactile Stimulation
null
Dans Proceedings of the 4th International Conference on Enactive Interfaces - 4th International Conference on Enactive Interfaces, Enactive'07, France (2007)
null
null
physics.med-ph q-bio.NC
null
Many applications use electrostimulation of the human skin to provide tactile sensation. The effect of electrotactile stimulations were studied on a 6x6 matrix of tactile electrodes placed on the anterior part of the tongue. The liminary threshold with continuous or discontinuous waveform and patterns with 2 or 4 electrodes was investigated. The result suggest that for energy saving and to improve the yield, it would probably be better to use discontinuous stimulation with two electrode patterns.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:37:00 GMT" } ]
2007-12-04T00:00:00
[ [ "Robineau", "Fabien", "", "TIMC" ], [ "Vuillerme", "Nicolas", "", "TIMC" ], [ "Orliaguet", "Jean-Pierre", "", "LPNC" ], [ "Payan", "Yohan", "", "TIMC" ] ]
[ 0.0336688533, -0.0996862128, -0.0357869118, -0.0347141288, -0.1015567034, 0.0781205446, 0.0203415994, 0.0801560804, -0.0282774363, -0.0897836089, 0.0174258314, -0.0915990844, 0.0307805948, -0.0242476258, 0.0642568991, 0.0620563179, 0.1284037679, -0.0270396098, -0.0136435879, -0.0009868219, -0.0084034596, 0.035594359, -0.1112392545, 0.0815864503, 0.0561697707, -0.1198215112, 0.0013684848, 0.0503657423, -0.0947899222, 0.0446167327, 0.0382900685, -0.0656872764, -0.0536941178, -0.0869778693, -0.0736093596, 0.0481926724, -0.0112023205, 0.147108689, -0.0122269653, 0.05050328, -0.0034040201, -0.0089879883, -0.0192138031, 0.1400668323, -0.0316883326, -0.0471198894, -0.101886794, 0.0900586843, -0.079881005, 0.1132197753, 0.0594156235, 0.0680528954, 0.0028899787, -0.0418660082, -0.027465973, -0.053226497, 0.0376023874, 0.0131071964, 0.032238476, -0.0071312501, -0.0656872764, -0.0257880315, 0.0667325482, -0.0825216994, -0.0625514463, 0.0635417104, -0.1331350058, 0.0055048852, 0.0250865966, 0.0707486048, -0.010659053, 0.020492889, -0.0368046798, 0.0956151411, -0.0617812462, -0.0237662494, -0.0361995175, 0.0233536419, -0.0695933029, -0.0442591384, 0.0074819676, -0.0840070918, -0.0087748077, 0.0284424797, -0.1372060776, -0.1211418584, -0.0859325975, -0.0573800877, -0.0360619836, 0.0286900438, -0.1083234847, -0.0166143682, -0.0641468689, 0.0610660575, 0.0001795492, 0.0454694554, -0.0561697707, -0.0032888337, -0.013010921, 0.0803761333, -0.0350442156, -0.0159266889, 0.0063507324, 0.0287175514, 0.0383725911, 0.0813113824, -0.0103771035, 0.0403806195, -0.0283324495, 0.0686030388, 0.1319246888, -0.0387301855, -0.016944455, 0.0639268085, 0.1523900777, -0.0780655295, -0.0063507324, -0.161632508, 0.0105559006, -0.1135498583, -0.0086991629, 0.0793308616, 0.0103083355, -0.0406006761, -0.0275760014, -0.0514660329, 0.0070280982, -0.0268745665, 0.0445067026, -0.0926993787, 0.0469548479, -0.0149914417, 0.0221020617, -0.0292952042, -0.019736439, 0.142267406, 0.0141662247, 0.0420310535, -0.0841721371, -0.0100745242, 0.0384000987, -0.0245502051, 0.051713597, 0.0724540502, 0.0747096464, -0.0025805223, -0.0235736985, 0.0409032553, 0.0243163947, 0.0607359707, 0.0454419479, -0.0624964349, 0.0305880439, -0.0132584861, 0.0456620082, -0.1746159196, 0.0207266994, 0.0947899222, -0.0359519534, -0.0454694554, 0.0380425043, -0.088903375, 0.1046375185, -0.0212905984, 0.042773746, 0.0935245901, -0.0358694308, 0.0546843782, -0.0483302101, -0.0613961443, -0.0572700612, -0.1436977834, -0.0178246871, 0.0280573778, 0.0072825402, -0.0428837761, -0.0210567862, -0.0068561779, -0.0481926724, -0.0013538717, 0.0270946249, 0.0880781636, 0.0467072837, 0.0930294618, -0.0246052202, -0.0819165409, -0.0314132608, 0.0316058099, -0.0352642722, -0.0981458053, 0.0299553778, -0.064201884, 0.1045825034, 0.0567199141, 0.0459370799, -0.0584803782, 0.0762500539, 0.077790454, -0.0595806688, -0.0845572352, 0.043268878, 0.0834019333, 0.0069146305, -0.0290476382, 0.0179072097, 0.0539416857, -0.0410407931, 0.0690981671, -0.0194476135, 0.0829067975, 0.0220608003, -0.0439840667, 0.0749297068, 0.0347416364, -0.1058478355, 0.0839520767, 0.0421685874, -0.0144688049, 0.088903375, 0.0707486048, 0.0003025796, -0.047147397, 0.0928644165, 0.0983108506, -0.0728391558, 0.1085985601, 0.016944455, -0.1054627299, 0.0258292928, -0.1043624431, 0.0009000023, -0.025760524, 0.0116768209, -0.0309181307, -0.0083346916, 0.0660723746, -0.035594359, 0.0714087784, 0.0661273897, -0.0802661031, 0.0367221572, 0.0046246536, -0.0120344143, 0.0458270498, -0.0468998328, 0.0507783517, -0.0573250726, -0.0748746917, 0.0042464291, -0.0251003504, 0.0858225673, -0.0558946989, 0.0092905676, -0.0234499164, -0.0476975441, 0.0324035212 ]
711.4769
Marco Pappagallo
Marco Pappagallo
D and Ds hadronic branching fractions at B factories
To be published in the proceedings of CHARM07, Ithaca, NY, August 2007, eConf C070805
ECONF C070805:23,2007
null
null
hep-ex
null
Recent measurements of hadronic branching fractions of D and Ds mesons, performed by the BaBar and Belle experiments at the asymmetric e+e- B factories colliders PEP II and KEKB, are reviewed.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:27:25 GMT" } ]
2011-06-15T00:00:00
[ [ "Pappagallo", "Marco", "" ] ]
[ 0.0245798305, -0.0008904267, 0.0703491718, 0.0571368858, 0.0244925786, 0.1558550745, 0.0085692862, 0.0557907298, 0.0004717003, -0.0459687673, -0.0114797279, -0.0489602275, -0.0572366007, 0.0244801138, 0.0228223465, 0.0337037817, 0.0619232208, 0.064914681, 0.134216845, 0.040958073, -0.0085755186, 0.017761793, 0.0687537193, 0.0654631183, 0.0069613769, -0.0577351786, 0.0342023596, -0.1035045162, 0.0424288735, -0.0850073248, 0.0357230194, -0.0593306236, 0.0281945113, -0.0431268811, -0.0263747051, 0.2098010629, -0.0060452423, 0.0579844676, 0.026125418, 0.0820158646, -0.0127760274, 0.011729016, -0.1195586845, 0.0435257442, -0.0564887375, -0.026050631, 0.0328063443, -0.0775286704, 0.1365102977, -0.0741882101, 0.0326069146, 0.0313106142, 0.064914681, 0.0295157395, -0.1199575439, 0.0382159017, 0.0700998828, -0.0471154936, 0.0974717364, -0.0536967069, 0.0046398793, -0.0370193161, -0.0361717381, 0.0849076062, -0.1164675131, -0.0879489258, -0.0274217166, 0.0625215173, 0.0557408705, -0.1171655208, 0.0752352178, 0.0426781625, -0.0256517697, 0.009005541, 0.0248415824, -0.1360117197, 0.0880984962, 0.0019413329, -0.0072854515, 0.0406090692, -0.0053846282, 0.0256766994, -0.0992666185, -0.0422045141, -0.0213390812, -0.0420300141, 0.067856282, 0.0138105741, -0.0138853602, 0.0096100653, 0.0660614073, -0.1238464415, 0.0270228554, 0.051602684, 0.0620229393, 0.019344775, -0.0191204157, -0.0363213122, -0.0848078951, -0.0193821676, -0.0494588055, -0.0282692965, 0.0085443575, -0.0340527855, 0.0949289948, -0.1379063129, -0.0083262306, -0.0761326551, -0.0852566138, -0.0056494968, 0.0507052466, 0.0043563135, -0.1028065085, 0.0842095986, 0.0062633692, -0.0543448552, -0.0166898537, 0.0208280403, 0.0052007777, 0.0664602667, -0.038440261, 0.0435257442, 0.0095103504, -0.0078962082, 0.0709973201, -0.0065188901, 0.0493590906, -0.1539604813, -0.0051976619, 0.0024009582, 0.0691525862, -0.034426719, -0.0059922682, -0.0492843054, 0.033005774, 0.039113339, -0.0753349364, -0.073091343, 0.0720443279, -0.0340029299, -0.0136111435, 0.0036520741, 0.1264390498, 0.0887965038, 0.0013329135, 0.0166150667, -0.0471902825, 0.0130128507, 0.1970375031, -0.0940315574, -0.1190601066, -0.031908907, 0.0106009869, -0.0729417652, -0.0693021566, -0.1713109463, -0.0087375557, 0.0440492481, 0.0060577067, -0.0030179468, -0.035772875, 0.0447721854, -0.0327814147, 0.0049795345, 0.0204665717, 0.0834617317, -0.1007124856, 0.0134615703, -0.1265387535, -0.0544944294, -0.0026985463, -0.0299146008, 0.1068948358, -0.0599289164, 0.0108938999, 0.0104638776, -0.0626710877, -0.0951782838, -0.1027067974, -0.0138355028, 0.0092797587, 0.0819660053, -0.0060171974, -0.0741383508, -0.066510126, -0.0928848311, 0.018085869, 0.0460435562, -0.0486112237, -0.0076718484, 0.0003118052, 0.1319233924, 0.0436005294, 0.0020597449, 0.0340278596, -0.1121797487, 0.0269979276, 0.0737893507, 0.0182105135, 0.0067432495, 0.0617237911, -0.1114817411, 0.0307621807, -0.0477137864, -0.0934332684, -0.0433013849, 0.0700998828, -0.0488355868, -0.0680557191, -0.1045016721, 0.0545442887, -0.0067432495, -0.0193323102, 0.0452707633, -0.1096868664, 0.0350250117, -0.0689531565, 0.0015222169, 0.0460684858, -0.0363213122, -0.0213889387, 0.0354737304, 0.079473123, 0.0610257834, -0.0085318936, 0.0298647434, 0.083511591, 0.0313604735, 0.0211271867, 0.0629702359, -0.0033747409, 0.064665392, -0.0411325768, -0.0159544535, 0.0192949176, 0.0741383508, -0.0433013849, -0.0458939821, -0.0578847528, -0.0413070768, -0.0291667357, -0.0451710448, 0.1009617746, 0.0073727025, 0.0259509161, 0.0689531565, 0.0207532533, 0.0361717381, 0.0825642943, -0.0263996348, -0.0384651907, 0.0907908082, -0.0113862446, -0.024542436, 0.0144213298, -0.0705486014 ]
711.477
Alberto Montina
Alberto Montina
Exponential complexity and ontological theories of quantum mechanics
null
Phys. Rev. A 77, 022104 (2008)
10.1103/PhysRevA.77.022104
null
quant-ph
null
Ontological theories of quantum mechanics describe a single system by means of well-defined classical variables and attribute the quantum uncertainties to our ignorance about the underlying reality represented by these variables. We consider the general class of ontological theories describing a quantum system by a set of variables with Markovian (either deterministic or stochastic) evolution. We provide the first proof that the number of continuous variables can not be smaller than 2N-2, N being the Hilbert space dimension. Thus, any ontological Markovian theory of quantum mechanics requires a number of variables which grows exponentially with the physical size. This result is relevant also in the framework of quantum Monte Carlo methods.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:38:47 GMT" }, { "version": "v2", "created": "Fri, 25 Jan 2008 15:24:18 GMT" } ]
2008-02-15T00:00:00
[ [ "Montina", "Alberto", "" ] ]
[ -0.0393070318, -0.0074445135, -0.0263714436, -0.0064677931, -0.0829497501, 0.0392355621, 0.0455485098, 0.0458343811, -0.1117749065, 0.0148532931, 0.0730396137, -0.0129713202, -0.1068198383, -0.0112203704, 0.025085032, 0.0391402729, -0.023036303, 0.0285869315, 0.096576184, 0.1051999107, -0.0496459715, -0.0668934211, 0.0086951917, -0.0154012097, 0.0304212607, -0.0447861925, -0.0054702284, 0.0737542808, 0.1023412123, 0.0641776621, 0.1487473398, -0.0436188951, -0.0801863447, 0.0259664636, -0.0918116942, 0.0384494215, 0.0332799517, -0.0027470256, 0.0284439977, 0.0625100881, -0.0433806702, -0.0204992127, -0.0546963289, 0.0652258471, 0.0663216785, 0.0304212607, -0.0170568693, -0.0970049873, -0.0503606461, 0.0212138854, 0.0078018503, -0.0513611883, 0.0082902098, -0.0661787465, -0.0651305616, -0.0920022726, 0.0195820481, 0.0178430099, 0.0976720154, 0.019951297, 0.0167233553, -0.1425534934, 0.0139599517, 0.116253525, -0.0792334452, -0.0022988657, 0.0089929719, -0.0815204009, -0.0475257747, 0.1028176621, -0.1370266974, 0.0085046124, 0.0267526042, 0.1429346651, 0.04252306, -0.0032994084, -0.0850937665, 0.0320411846, -0.0075636259, -0.0181169678, -0.0132691013, -0.0018194391, 0.0998636782, -0.0131857218, -0.0153535642, 0.0775658712, 0.0120898895, -0.0384732448, -0.104628168, -0.1038658544, -0.0153297419, 0.1137759909, 0.0210352167, 0.0298733432, 0.0486454293, -0.0525046661, 0.1634219587, -0.0073194457, -0.0239653774, -0.0708955899, -0.1108220071, -0.0435474254, 0.0689897984, -0.0102019617, 0.0812345296, 0.0311597548, -0.0841885135, -0.0316362046, -0.0950039029, 0.05198057, -0.0296589416, -0.0048597786, -0.0415701643, -0.0208089035, -0.0857607946, -0.0441429876, -0.0529334694, 0.1106314287, -0.0276102107, 0.0214878432, 0.0576026663, -0.0685133487, 0.0819492042, 0.0497412607, 0.0954803526, -0.0489789434, -0.0089512831, -0.0160801485, -0.046144072, 0.0438809395, 0.0851890594, 0.0149128493, -0.038902048, -0.0011226326, -0.0227146987, -0.0368056744, 0.005601252, -0.0296589416, 0.112632513, -0.0243941825, 0.0036865231, -0.1161582321, -0.0352810398, 0.0189150199, -0.0404028632, 0.1197792441, 0.0602231361, 0.0256805941, 0.1227332279, -0.0561256744, -0.0197964497, -0.0999589711, -0.0039634588, -0.0043535517, 0.0794240236, -0.1097738147, 0.0294683613, 0.1204462722, 0.1049140394, -0.039735835, 0.0577932484, 0.0817586258, -0.0432615578, -0.0440000519, 0.1493190676, 0.0539340116, -0.0575550236, -0.0105414307, -0.000164989, -0.0866660476, 0.0798051879, 0.0111012589, -0.032589104, -0.0329940841, 0.0944321677, -0.0344234295, -0.071562618, -0.1313093007, -0.0228219014, -0.0179859437, -0.049121879, 0.0218928251, 0.0373059474, 0.0095349327, -0.0365436263, -0.0268002488, -0.0234889295, 0.0433806702, 0.0399978831, -0.0015529256, 0.0564115457, 0.0592225939, 0.0928122401, 0.1437922716, 0.0822350755, -0.1177781597, 0.0647493973, 0.0623195097, -0.0397120118, -0.1268306822, 0.0687992126, 0.0553157143, 0.1165393889, -0.0774229392, 0.0943845212, -0.0009305642, 0.0386400037, -0.0861895978, -0.1041517183, -0.0389496945, -0.0559827425, -0.0315885581, 0.007980518, 0.0190222207, -0.0653687865, -0.0436665379, -0.0869042724, -0.0070454874, -0.0160205923, 0.0481451564, -0.0650829151, 0.0692756623, 0.00945751, 0.0292063151, 0.001040743, 0.0492171682, 0.039735835, 0.0028036039, 0.064415887, -0.0256567709, 0.0009134418, 0.0081353644, -0.0234293733, -0.0225717649, -0.0218809135, 0.0140314186, 0.013281012, -0.0601754896, -0.1388372034, -0.0819968507, 0.0034721212, 0.0450005941, -0.0870472044, 0.0392832085, -0.0594131723, 0.0156989899, -0.0445717908, 0.0728966743, -0.0605566502, -0.0381635539, -0.0501224212, -0.0580314733, 0.0509800278, -0.0061640572, -0.0016109927, -0.0252279676 ]
711.4771
Kwang Sik Jeong
Kwang Sik Jeong
Sequestered uplifting and the pattern of soft supersymmetry breaking terms
11 pages; references added
Mod.Phys.Lett.A23:1981-1989,2008
10.1142/S0217732308027345
KIAS-P07086
hep-th
null
We examine the pattern of soft supersymmetry breaking terms in moduli stabilization, where an uplifting potential is provided by spontaneously broken supersymmetry in a generic sequestered sector. From stationary conditions, we derive the relation between moduli F-term vacuum expectation values which does not depend on the details of sequestered uplifting. This moduli F-term relation is crucial for identifying the dominant source of soft terms of visible fields.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:40:43 GMT" }, { "version": "v2", "created": "Mon, 17 Dec 2007 10:49:17 GMT" } ]
2008-11-26T00:00:00
[ [ "Jeong", "Kwang Sik", "" ] ]
[ 0.0068483255, -0.0300259739, 0.0344002619, 0.0656143129, -0.0386125408, 0.0623741001, -0.0128528448, 0.0692865551, -0.0016209503, 0.0172811355, 0.012090045, 0.009227857, -0.1383571029, -0.0389365591, 0.0524914525, 0.0549216121, 0.0006189313, 0.0578378029, -0.0154450154, 0.0299449693, -0.0132308705, -0.0671804175, 0.0612400286, 0.1478617191, 0.0332931876, -0.0707446486, 0.0422577783, -0.0488192104, 0.128528446, 0.0188877415, -0.0015289756, -0.0452819765, -0.118807815, -0.1222640425, -0.0367494151, 0.1673029959, -0.0726347789, 0.0083502987, -0.064912267, 0.0189147443, -0.0023187774, -0.0215879194, -0.1502378732, 0.1002845913, 0.0727967843, 0.1286364645, -0.0095113758, -0.0370734371, -0.0691785514, 0.050925348, 0.0143784452, -0.0179156773, 0.0859736502, 0.0083367983, -0.0272447914, -0.0232215263, -0.0103889331, 0.0990965143, -0.0244231056, -0.0533285066, 0.0833814815, -0.0631301478, -0.0084718075, 0.0565957204, -0.080573298, -0.0168761089, -0.095586285, 0.0975304097, 0.0115500093, 0.0019171261, -0.0243556015, 0.0639942065, 0.060537979, 0.0095653785, 0.0006847482, -0.0322401188, 0.0761450082, 0.0860816613, 0.0232890323, -0.1159996316, 0.0378294885, -0.0531394929, -0.0088160802, 0.0012564263, -0.0054206066, -0.0944522098, -0.0198328048, 0.0585938543, -0.0255301781, 0.0506283306, 0.0081275348, 0.0244906098, -0.050385315, 0.0336442105, 0.0985024795, 0.0285138749, 0.0434998609, -0.0818693861, -0.0473611131, 0.0857036337, -0.0080127772, -0.0379374959, 0.0339412317, -0.1413812935, 0.1140554994, -0.0624281056, -0.0343462601, -0.0371814445, -0.0742548853, 0.0245176125, 0.0556776598, 0.016849108, -0.0973684043, 0.1284204423, 0.052248437, -0.0540035516, -0.1403012276, 0.0426358022, -0.0381535105, 0.04347286, -0.0373164527, -0.0338062234, 0.0367224142, 0.0486301966, 0.0023896571, -0.0307280198, -0.0852176026, -0.0307280198, -0.0929941162, -0.004549799, 0.097584419, -0.0158500429, 0.0352913216, 0.0545975901, -0.0253276657, -0.010834462, 0.0856496319, 0.0285678785, 0.1251802295, -0.0266777538, 0.0513843782, -0.0045464239, 0.0951542556, 0.0228840057, 0.0690705404, 0.0248416327, 0.0194277782, 0.0657763258, 0.1182677746, 0.0613480359, -0.0466320664, -0.1340368092, -0.0170111191, 0.111247316, 0.0241800901, -0.0831654668, 0.0368574224, 0.0276768208, 0.0011779525, 0.108061105, 0.0174161457, 0.0404486582, -0.0404486582, -0.0168896113, 0.0649662688, -0.0045970525, -0.1391131431, -0.0191577598, -0.0767930523, -0.1805878729, 0.0296479501, -0.0810053274, -0.0449309535, -0.0531394929, -0.0017146127, -0.0158770438, -0.0818693861, -0.099312529, -0.0658843294, 0.0336712152, 0.1313366294, 0.0557856672, -0.0295399427, 0.0533555076, -0.0523834452, -0.0408806875, 0.0749569312, 0.1063869968, -0.0428788178, 0.0141759319, -0.137277022, 0.0108209616, 0.0911039934, 0.136196956, 0.0514383838, -0.0312410537, -0.0499802865, 0.1150275618, 0.0450929664, -0.0042865318, -0.029161917, -0.0264077373, 0.1023367271, -0.0163900778, -0.0764150247, -0.0176726617, -0.0075199944, 0.1786437482, -0.0048366929, 0.0288108941, 0.0819773898, 0.0363713913, 0.0177671686, -0.0231945254, -0.0558396727, 0.0700426027, -0.0459300205, 0.0511683635, 0.0320511088, 0.0073444829, 0.0414207242, -0.0088768341, -0.018550219, 0.0231540222, 0.0965583473, 0.0571897589, 0.0286488831, 0.0003238104, -0.0430408306, 0.0247201249, 0.0528964773, 0.0052720965, -0.0597279258, 0.0085933153, -0.0335362069, -0.0130486079, -0.0232485291, 0.0371814445, -0.0474691205, 0.0273662992, 0.0459570214, 0.0358853601, -0.0115770111, 0.0537335351, -0.0020048819, 0.0482791737, 0.0459300205, 0.0134941377, 0.0164035782, 0.0269342717, 0.0048333178, 0.0474421196, 0.0002360546, 0.0545165837, -0.033725217, 0.0527884699 ]
711.4772
Tom\'a\v{s} Pech\'a\v{c}ek
T. Pechacek, V. Karas
Modeling an accretion disc stochastical variability
Proceedings of the Workshop on the Black Holes and Neutron Stars, eds. S. Hledik and Z. Stuchlik, 19-21 September 2007 (Silesian University, Opava), in preparation
null
null
null
astro-ph
null
Hot spots residing on the surface of an accretion disc have been considered as a model of short-term variability of active galactic nuclei. In this paper we apply the theory of random point processes to model the observed signal from an ensemble of randomly generated spots. The influence of general relativistic effects near a black hole is taken into account and it is shown that typical features of power spectral density can be reproduced. Connection among spots is also discussed in terms of Hawkes' process, which produces more power at low frequencies. We derive a semi-analytical way to approximate the resulting power-spectral density.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:52:07 GMT" } ]
2007-11-30T00:00:00
[ [ "Pechacek", "T.", "" ], [ "Karas", "V.", "" ] ]
[ -0.0131775672, 0.0267685484, 0.0772567168, -0.0096054124, -0.0599966869, 0.0714172423, 0.0239521656, 0.056482669, -0.0401269831, -0.0440285765, 0.001597134, 0.0234612375, -0.0929664448, 0.0299983434, -0.0050772391, 0.0968421996, 0.0422198921, 0.0118339723, 0.0574128516, 0.040333692, -0.1039735898, -0.0240555201, -0.023848813, 0.0652160347, -0.0059751221, -0.0626838803, 0.0337707438, 0.044829566, 0.0929147676, -0.0517025702, -0.0012959556, -0.0302050505, -0.1060406566, -0.08909069, -0.1102781519, 0.1704298705, -0.0278795976, 0.0834062472, -0.0504106544, 0.018939523, 0.0019717903, 0.1106915623, -0.0508757457, 0.1246442795, 0.056327641, -0.0008013931, -0.0349076316, -0.1191665456, 0.0857317001, 0.0463798679, -0.1018548384, 0.0396102145, -0.0046379869, -0.0699186176, -0.0232286919, -0.083923012, -0.01012218, 0.0522451773, 0.0214846022, -0.038809225, -0.033822421, -0.054518953, 0.0157614034, 0.0375689864, -0.0049125194, -0.0863518193, -0.0663529262, -0.0551907495, 0.0024853279, 0.1048520952, -0.020451067, 0.0032394852, -0.0390934497, 0.0440544151, 0.1152391136, 0.0128868856, -0.0605134554, 0.0137589304, -0.0292231925, 0.0632006451, 0.10872785, 0.0951885432, -0.0193658564, -0.0106454073, -0.0883672163, 0.0390676111, 0.0496613421, -0.0371814109, -0.0518576019, -0.0427624956, 0.0297399592, 0.0778768361, -0.0349593088, -0.0218980163, 0.1351863295, -0.0327888876, 0.0468966365, -0.0796855241, 0.1256778091, -0.0139656374, -0.0510824509, 0.0334348455, -0.003352528, -0.1648487747, 0.1940978169, -0.0059977309, -0.0270010941, 0.1216470301, -0.0656294525, 0.0347009264, 0.0779801905, 0.0091080246, -0.0978240594, 0.0177767966, -0.0774634257, 0.0129191829, 0.0359928459, -0.0010456464, 0.0050417115, 0.0278795976, -0.01012218, 0.0208128039, 0.0375689864, 0.0014049612, 0.0732259303, 0.0213683285, 0.030592626, -0.0436151624, -0.1335326731, -0.0450104363, 0.027647052, -0.0500489175, -0.0061656805, -0.1235073954, -0.0373622775, -0.0864034966, 0.0576195568, -0.0044215904, 0.0579812936, 0.0185002703, 0.0313936137, 0.0906409919, -0.0083457921, 0.0127576934, 0.0342099965, 0.0453721732, -0.0107875178, 0.0294298995, 0.0042310324, 0.108831197, -0.0823727101, 0.1070741937, -0.0015656436, 0.026135508, -0.0294298995, -0.079892233, 0.0240813568, -0.0173117053, -0.0979274064, -0.079892233, -0.0439768992, 0.0135780619, -0.0806157067, 0.0072282832, -0.028551396, 0.0102707511, -0.0682649612, -0.0333573297, -0.0858867317, -0.0494287945, -0.0315486453, -0.1313622594, -0.0335640386, -0.0509790964, -0.0126672592, 0.1328092068, 0.0093341097, -0.0725541338, 0.0120535977, -0.0280863047, -0.0866618827, 0.0614436343, 0.0244818516, -0.0096893879, 0.0526327528, 0.0143919699, -0.027647052, 0.0128545873, 0.0346234106, -0.0650610104, -0.0377240144, 0.0619087256, 0.0232286919, 0.0410313271, -0.1250576973, -0.1111049801, 0.0009140322, 0.0074543688, -0.0825277418, 0.0625288486, 0.0462765135, 0.0972039327, -0.0354244001, -0.0382666215, -0.079892233, 0.0434859693, 0.0888323039, 0.0934315324, -0.0357344598, 0.0163815245, 0.0382149443, -0.093793273, -0.0582396798, -0.0102190739, -0.0876437426, 0.095705308, -0.0047155018, 0.1329125613, 0.1058339477, 0.0597899817, -0.0343908668, 0.0866102055, -0.0177638773, 0.1092446148, 0.0699186176, 0.0501781069, 0.0766882747, 0.0066404603, 0.0978240594, 0.0725541338, -0.0425299518, 0.0632523224, 0.0126543399, -0.1035084948, -0.0212132987, 0.0062012081, 0.0220918041, 0.043925222, -0.0297399592, -0.0868169144, -0.0266393553, -0.0287064258, -0.0455530398, 0.049247928, 0.00538084, -0.0173633825, -0.0680582598, 0.0818042681, -0.0007844366, 0.0627872273, 0.0643375367, -0.0269752555, -0.0903309286, 0.0397652462, 0.0413413867, -0.043925222 ]
711.4773
Mario Gliozzi
M. Gliozzi (1), L. Foschini (2), R.M. Sambruna (3), F. Tavecchio (4) ((1) GMU, (2) INAF/IASF-Bologna, (3) NASA GSFC, (4) INAF Milano)
The polyhedral nature of LINERs: An XMM-Newton view of LINERs in radio galaxies
17 pages, 9 figures, 8 tables, accepted for publication in A&A
null
10.1051/0004-6361:20078414
null
astro-ph
null
Aims: We investigate the origin of X-rays and the nature of accretion flow in 4 LINERs hosted by radio galaxies, namely NGC1692, PKS0625-35, 3C88, 3C444, recently observed with XMM. Methods: We combine the results from the time-averaged spectral analysis with model-independent information from X-ray temporal and spectral variability analyses, and with additional broadband information (UV and radio). Results: The values of the Eddington ratios of our sample span 2 orders of magnitude. The 4 AGN are adequately fitted by the same continuum model that comprises at least one thermal component and a partially absorbed power law, whose relative contribution and photon index vary substantially from source to source. NGC1692 and PKS0625-35 have fairly steep power-law components, perhaps indicative of synchrotron emission from a jet. Conversely, the flat photon index derived for 3C88 may be indicative of a heavily absorbed object. Finally, the time-averaged spectral properties of 3C444 (Gamma~1.9 and an apparent line-like excess around 6.7 keV) are more in line with Seyfert galaxies. The temporal analysis reveals that PKS0625-35 and 3C88 are significantly variable in the soft energy band. PKS0625-35 also shows suggestive evidence of spectral variability on timescales of months. The main findings from the broadband analysis can be summarized as follows: 1) 3C444, PKS0625-35, and NGC1692 have alpha_OX values consistent with the well known alpha_OX -l_UV correlation. 2) No positive correlation is found between L_X and the inclination angle, suggesting that the X-ray emission is not beamed. 3) The values of the radio-loudness are inversely proportional to the Eddington ratio and locate our objects in between the ``radio-loud'' and ``radio-quiet'' branches in the R- l_UV plane.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:54:58 GMT" } ]
2009-11-13T00:00:00
[ [ "Gliozzi", "M.", "", "GMU" ], [ "Foschini", "L.", "", "INAF/IASF-Bologna" ], [ "Sambruna", "R. M.", "", "NASA GSFC" ], [ "Tavecchio", "F.", "", "INAF Milano" ] ]
[ -0.0945401266, 0.0567345358, -0.0400279127, -0.0286025722, 0.0343544595, 0.0466425866, -0.0400802046, 0.0053891274, -0.0000758306, -0.0023955307, -0.0433744676, -0.0318706892, -0.0352172442, -0.0362891853, 0.0140659818, 0.0149156926, -0.0130724739, -0.0413613059, -0.0573620126, 0.1129461676, -0.0395834483, 0.0112292543, -0.0217133779, -0.041570466, -0.0980958417, 0.0135692274, -0.0157131124, 0.0537540093, 0.1191163808, -0.0783825517, -0.0039380826, -0.0418580584, 0.023974916, -0.0462765545, -0.1035862789, 0.1160835624, 0.0498322695, -0.0531003885, -0.0344590396, -0.0667741969, 0.0300405435, -0.0229160469, -0.0690226629, -0.0547475182, 0.0446294248, -0.0014453253, 0.0195564199, -0.106043905, 0.0518715754, -0.0189550873, -0.0444725566, 0.0990370587, 0.0031896834, -0.0932851732, -0.1063576415, -0.0249030627, -0.0369428098, 0.0275044851, -0.0102096014, -0.1054687127, -0.074147068, -0.0377271585, 0.0759249255, -0.0116475737, -0.0585123897, -0.0604994074, -0.0503290221, 0.0130201839, 0.1251820028, -0.0310863424, 0.0875332803, -0.0714802817, -0.0407338291, -0.0198178701, 0.0867489353, 0.0167719834, 0.0182230286, -0.0030017667, -0.0413090177, 0.0096736308, 0.1564513594, 0.0496492535, 0.0210989714, -0.1010240763, -0.0250207148, -0.0265632663, 0.0274521951, 0.0222362783, -0.0636368021, -0.0189550873, -0.0245501045, 0.0098958621, -0.1186980605, -0.0043204525, -0.0060885046, 0.0054185404, 0.0703299046, -0.0579372011, 0.2296572179, 0.0531003885, 0.0706436485, 0.0903569385, -0.0171118677, -0.0815199465, 0.0282626878, -0.0136345895, -0.035008084, 0.027347615, 0.0210074652, -0.0693886876, 0.0156477503, 0.0064087803, -0.0007406373, 0.1019652933, -0.0485511683, -0.0093272096, -0.1550918221, 0.0789054483, -0.0458582379, 0.1245545298, -0.0052485983, 0.063584514, 0.0607608557, -0.0051440182, 0.0565253757, -0.0365506373, 0.0613360442, -0.0932851732, -0.0932328776, -0.0232036412, 0.1124232709, -0.0839775726, -0.0623295531, -0.0630093217, -0.1186980605, 0.0443156846, 0.0510087907, -0.0954813436, -0.0012827364, 0.0027811688, 0.028393412, 0.0373088382, 0.0222754944, 0.0155562432, -0.0013129666, 0.0622772649, -0.0488126166, -0.0418319143, 0.0481067039, 0.0199878123, -0.0330733582, 0.0795329288, 0.0286810063, -0.0430084392, -0.0822520033, -0.0364199094, 0.0645780191, 0.0482374281, 0.0082944846, -0.033700835, 0.0067846137, 0.0958473757, -0.1215217113, 0.0495708212, -0.0161837228, 0.0114253415, 0.037073534, -0.0430607274, -0.1532093883, -0.0418580584, -0.1009717882, -0.0446294248, -0.045805946, -0.0605516955, -0.0451000333, 0.0412567258, 0.1054687127, -0.0526036322, 0.0295699351, -0.0132554881, -0.0260142218, 0.0976775214, 0.0566822439, -0.070957385, 0.0484727323, 0.0216741618, -0.0620681047, 0.0170726497, -0.0274521951, -0.0562639274, -0.0492047891, 0.0649440512, 0.0866966471, 0.2061267644, -0.1140965521, -0.0292823408, 0.0178700704, 0.0319752693, -0.0135038653, 0.1178614199, 0.0902523547, 0.1312476397, 0.1012855247, -0.0758726373, -0.0646825954, -0.1128415912, 0.0896771699, 0.0477145277, -0.0328641981, 0.0042191409, 0.1003965959, -0.0126214735, -0.0147980396, 0.0004144383, -0.0700161681, 0.0149418376, 0.021896394, 0.0191773195, 0.1420193464, 0.0333086625, 0.0041014887, 0.0539631695, -0.0072160056, 0.0782256797, 0.0436097719, 0.0813630745, 0.0893111378, -0.0473484993, 0.0462242663, -0.007091817, 0.0052453298, 0.0326027498, -0.0576234646, 0.0045753657, -0.0433483236, -0.0409168415, 0.0515578352, 0.0147326775, -0.049178645, -0.1394048631, -0.0471393391, 0.0300928336, -0.006068896, 0.0381716229, -0.0068042222, -0.0504336022, 0.0046080467, -0.0614929162, 0.0122946613, -0.0040034452, 0.0728921145, 0.0498845577, -0.0558978952, -0.0233735833, -0.0100658042, 0.0497538336 ]
711.4774
Alexander Quintero Velez
Alexander Quintero Velez
McKay correspondence for Landau-Ginzburg models
29 pages, no figures; v5: published version
Commun. Number Theory Phys., 3(1):173-208, 2009
10.4310/CNTP.2009.v3.n1.a4
null
math.AG hep-th math-ph math.MP
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
In this paper we prove an analogue of the McKay correspondence for Landau-Ginzburg models. Our proof is based on the ideas introduced by T. Bridgeland, A. King and M. Reid, which reformulate and generalize the McKay correspondence in the language of derived categories, along with the techniques introduced by J.-C. Chen.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 20:00:27 GMT" }, { "version": "v2", "created": "Thu, 6 Dec 2007 09:05:27 GMT" }, { "version": "v3", "created": "Thu, 3 Jan 2008 09:41:38 GMT" }, { "version": "v4", "created": "Thu, 17 Jul 2008 12:39:45 GMT" }, { "version": "v5", "created": "Fri, 10 Jul 2009 09:40:22 GMT" } ]
2019-12-09T00:00:00
[ [ "Velez", "Alexander Quintero", "" ] ]
[ -0.0559297651, -0.0437922291, -0.0273580048, 0.0511718504, -0.017939277, 0.0573377199, -0.0473121144, 0.0135454899, -0.1724501103, -0.0924394727, -0.060347829, -0.034737628, -0.0120040225, 0.0506378002, 0.0268967785, 0.017101787, 0.0829236433, 0.0741360709, 0.1081697196, 0.1201130524, 0.0409277715, -0.0954981297, 0.1119566262, -0.0480646417, -0.00023232, -0.0387672894, -0.0307322405, -0.0228185672, 0.1431258172, -0.0466081388, 0.052919656, -0.0030131433, -0.053745009, 0.0002059588, -0.1015668958, 0.1607009768, 0.0217261892, 0.0650571883, -0.0419230498, 0.0564152673, -0.1196275502, 0.0649115443, -0.0668535456, 0.0957894325, -0.0141280917, 0.0999161974, -0.0563181676, -0.0006698403, -0.0078711919, 0.0363883339, -0.079428032, 0.0094612092, -0.0106749628, -0.0293000117, -0.0246149227, -0.0618528835, -0.0342521258, -0.0711745098, -0.0702035055, -0.0426512994, -0.029785512, -0.124579668, -0.0114335585, 0.0340336487, -0.0961778313, 0.0283532832, -0.116034843, 0.1136073321, 0.0028583896, 0.0251975246, -0.0854482502, 0.0018858697, 0.0538906604, 0.0174295008, -0.0283047333, -0.006481444, -0.0519486517, 0.0867105573, -0.0408063941, 0.026751129, -0.0416802987, -0.0305137653, 0.0586485714, -0.0664165989, -0.1061306149, -0.0053951344, 0.0393741652, 0.0222602412, -0.0690868497, 0.0666593462, 0.084865652, -0.0219810773, -0.0699607581, 0.0520943031, 0.1540010571, 0.0267754029, 0.066999197, -0.0184976049, 0.0061112493, -0.0025200557, 0.0094672777, 0.035028927, 0.0274551064, -0.1046741083, 0.1568169594, -0.0026763265, 0.0097100288, 0.0074645844, -0.0368981101, -0.0079864981, -0.0704462603, -0.0687955543, -0.0130235758, 0.0788939819, 0.0602021776, -0.071611464, -0.1009842977, -0.0995277911, -0.1055480093, 0.0612702817, -0.0679216534, -0.018473329, 0.0807388872, 0.0228671171, 0.0707375556, -0.0188253187, 0.0491812937, -0.0863221511, -0.0913228169, 0.0360484794, 0.009776785, 0.0055589913, -0.08103019, -0.0063418625, -0.116034843, 0.0048337737, -0.0610760786, -0.0439864285, 0.0600079782, -0.0778258815, -0.0037808423, 0.010068086, 0.0368495584, -0.0267268531, 0.0495939702, 0.047967542, -0.0328684449, 0.025391724, 0.0510747507, 0.0158394836, -0.0519972034, -0.0004763983, 0.0495939702, 0.0119190598, -0.019298682, -0.085691005, -0.0262656268, 0.0155360457, 0.1120537296, 0.0059686331, 0.0656883419, 0.081127286, -0.0160458218, 0.0095461719, -0.0209008362, -0.0042633093, -0.0674846992, 0.0486715175, 0.0095158285, -0.1000132933, -0.120792754, 0.0147349685, -0.09268222, -0.0715629086, 0.0577746704, -0.0634550378, 0.0428697765, -0.1150638387, -0.0256830249, 0.0775345787, 0.0008192837, 0.0400053188, -0.0170532372, 0.0228549801, -0.1120537296, 0.0502493978, 0.0069912206, 0.0854967982, -0.0767092258, 0.0524827056, -0.0953524783, 0.108363919, 0.0524341539, 0.1520590484, 0.0397868417, -0.0345191509, 0.0409034938, 0.013229914, -0.0026171561, -0.0045697824, 0.0112575646, -0.0944300294, 0.089575015, -0.0123378048, -0.1326389909, 0.0706890076, 0.0246513356, -0.0256344751, -0.0736505687, -0.0164584983, 0.0352231301, -0.0025306763, 0.0550073124, 0.0805446878, -0.0505407006, 0.0045637134, -0.0841859505, -0.0019905558, -0.0393984392, 0.1224434599, -0.0712230578, 0.0308050662, 0.0305865891, 0.0473121144, 0.0930220708, 0.0390828662, 0.0141887795, -0.0437436774, -0.0468508862, -0.0410491452, 0.1091407239, -0.0407335684, -0.0059231175, -0.0892351642, 0.0512204021, -0.035805732, 0.0255373754, -0.0156088714, -0.0138974786, -0.0936046764, 0.0257558506, 0.0660767481, -0.0596195757, 0.0920996219, 0.0258044004, 0.0449331589, -0.0803504884, -0.0242507961, 0.0519001037, 0.0067181261, -0.0297369622, 0.0947698802, -0.0199055579, 0.0285474844, -0.0413161702, 0.043331001 ]
711.4775
Stefan Thurner
Dejan Stokic, Rudolf Hanel, Stefan Thurner
The window at the edge of chaos in a simple model of gene interaction networks
6 pages, eps figures
null
10.1103/PhysRevE.77.061917
null
q-bio.MN
null
As a model for gene and protein interactions we study a set for molecular catalytic reactions. The model is based on experimentally motivated interaction network topologies, and is designed to capture some key statistics of gene expression statistics. We impose a non-linearity to the system by a boundary condition which guarantees non-negative concentrations of chemical concentrations and study the system stability quantified by maximum Lyapunov exponents. We find that the non-negativity constraint leads to a drastic inflation of those regions in parameter space where the Lyapunov exponent exactly vanishes. We explain the finding as a self-organized critical phenomenon. The robustness of this finding with respect to different network topologies and the role of intrinsic molecular- and external noise is discussed. We argue that systems with inflated 'edges of chaos' could be much more easily favored by natural selection than systems where the Lyapunov exponent vanishes only on a parameter set of measure zero.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:51:06 GMT" } ]
2009-11-13T00:00:00
[ [ "Stokic", "Dejan", "" ], [ "Hanel", "Rudolf", "" ], [ "Thurner", "Stefan", "" ] ]
[ -0.0658431053, 0.0279708393, -0.0043994789, 0.0124669233, -0.0455687568, 0.0219384581, 0.0544994548, -0.0599077977, -0.1321299821, 0.0074538058, 0.057300698, -0.0518368855, -0.0122935791, 0.0325332619, 0.0406041741, 0.0483977348, 0.0476488881, 0.0831498057, -0.0144915851, 0.0543607809, -0.0729432926, -0.0573561713, -0.0117874136, 0.0300925747, 0.0327274092, 0.0272497274, 0.0878093019, 0.0406319089, 0.1611963511, 0.0780465454, 0.0822622851, -0.0199553985, -0.0477043577, -0.0300371051, -0.0957970098, 0.0607953221, 0.0634578913, 0.0606843792, -0.0853686109, 0.0347520709, -0.0113852555, 0.0223960858, -0.0977384597, 0.1646355093, 0.0471496545, -0.0677845627, 0.0117527451, -0.0462898687, 0.0482867956, -0.0185547769, -0.1367894709, 0.0346688628, 0.0087018851, -0.0650110543, -0.1010112017, 0.0163914394, 0.0140131554, 0.0432944782, -0.0478707701, 0.0429339223, 0.0397166498, -0.0417413116, -0.0039106477, 0.113381058, -0.0898062289, -0.0459570475, -0.0937446132, -0.0480371788, -0.0521419719, 0.0828169808, -0.0198167227, -0.0980712846, -0.0722221807, 0.0606289096, -0.0032311382, -0.0353622437, -0.050006371, 0.0892515257, -0.0560526215, 0.0086949514, 0.1380098164, 0.0049957833, 0.0762160346, -0.0096310107, -0.0391896851, -0.042961657, -0.0368044674, -0.0100123677, -0.0448753797, -0.0800989419, 0.0773254335, 0.0287335552, -0.1016768441, 0.0772144943, -0.0016337703, 0.0515040644, 0.0910820439, 0.0308136865, 0.0455964915, -0.0297320187, -0.0580772832, -0.012584798, 0.0432944782, -0.0650665238, 0.0591312163, 0.0290663764, -0.009984633, -0.0168768037, -0.0824286938, -0.0620156638, 0.0697260201, -0.037442375, -0.03028672, 0.0659540445, -0.0695041418, -0.1567587405, -0.0845365599, 0.0225208942, 0.0640680641, 0.063180536, 0.0166826583, 0.052003298, -0.0427675098, 0.0458461083, 0.0208567884, -0.0784903094, 0.0686166137, 0.0359724127, -0.0249338467, -0.0729432926, 0.0371372886, 0.0171125513, -0.0828169808, -0.0500895754, -0.1218125224, -0.010206514, 0.017542446, 0.0295933429, 0.0101163751, -0.0233806819, 0.0051136576, 0.0305918064, 0.0067569618, 0.0763824433, -0.0500618406, 0.0749956891, -0.027707357, 0.0957415402, -0.0428507179, 0.1175967902, 0.1162655056, -0.0076202163, 0.056246765, 0.0091456464, 0.0179446042, -0.0433776826, 0.0509770997, 0.0706135407, 0.0164469089, -0.0719448254, 0.0944657251, 0.0728323534, -0.0396057107, 0.0498399585, 0.0692822561, 0.1082223281, -0.1329065561, 0.026944641, -0.0976275206, -0.0854240805, 0.0138259437, -0.0400772057, -0.0544162504, -0.0324777924, 0.0469277762, -0.0015947678, -0.1834953725, -0.0921914428, -0.048591882, -0.0839263871, 0.0143667776, -0.002400819, 0.0872545987, 0.0074676736, 0.0303421896, -0.0543053113, 0.0186379813, 0.0356395915, -0.0311187729, -0.0589093342, -0.0656766966, 0.0328938179, 0.0481203832, 0.0384131037, 0.070890896, -0.1161545664, 0.0852022022, 0.1128818244, 0.0884194747, 0.0259600468, 0.0285948794, 0.0212173443, -0.0089723021, -0.0975165814, -0.0782684311, -0.0191094782, 0.0139923533, 0.0027613752, -0.0513931252, 0.0340864286, 0.0452636704, -0.0029745887, 0.0859233141, -0.0727214068, 0.0117666125, -0.0263344701, -0.0585210435, 0.1351253688, 0.0906382799, 0.1027307808, -0.1121607125, 0.084203735, 0.0236164313, 0.0464285426, 0.0309523623, 0.0296210777, 0.0503946617, -0.0931344405, 0.0368322022, 0.0515040644, -0.0230062585, -0.0163637046, 0.0181664843, -0.0953532457, -0.0328660831, -0.0055955546, -0.0767152607, 0.0073775342, 0.0561358258, -0.0851467326, -0.0574116409, -0.0371095538, -0.1181514934, 0.0969064087, 0.0554701835, 0.0680064484, -0.0715565383, -0.0112812482, -0.0454023443, -0.002490958, -0.0049368464, 0.0341141634, 0.0612390824, -0.0298706945, 0.0247951727, -0.0030092574 ]
711.4776
Allan Widom
S.D. Yoon, C. Vittoria, V.G. Harris, A. Widom, Y.N. Srivastava
Magnetoelectric Effects on Composite Nano Granular $Fe/TiO_{2-\delta}$ Films
ReVTeX, 2 figures, 3 pages
null
10.1063/1.2838757
null
cond-mat.mtrl-sci
null
Employing a new experimental technique to measure magnetoelectric response functions, we have measured the magnetoelectric effect in composite films of nano granular metallic iron in anatase titanium dioxide at temperatures below 50 K. A magnetoelectric resistance is defined as the ratio of a transverse voltage to bias current as a function of the magnetic field. In contrast to the anomalous Hall resistance measured above 50 K, the magnetoelectic resistance below 50 K is significantly larger and exhibits an even symmetry with respect to magnetic field reversal $H\to -H$. The measurement technique required attached electrodes in the plane of the film composite in order to measure voltage as a function of bias current and external magnetic field. To our knowledge, the composite films are unique in terms of showing magnetoelectric effects at low temperatures, $<$ 50 K, and anomalous Hall effects at high temperatures, $>$ 50 K.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 16:59:37 GMT" } ]
2009-11-13T00:00:00
[ [ "Yoon", "S. D.", "" ], [ "Vittoria", "C.", "" ], [ "Harris", "V. G.", "" ], [ "Widom", "A.", "" ], [ "Srivastava", "Y. N.", "" ] ]
[ 0.0565168001, -0.0476215482, -0.0660509393, -0.0306910798, 0.0596129373, 0.0329271778, -0.0284795538, 0.0317476988, -0.114999406, -0.1461573541, 0.0214763843, -0.0971597508, -0.0539612584, -0.015198105, 0.0216975361, 0.0476461202, -0.0682624653, -0.0483095795, 0.01744649, 0.090230301, 0.060743276, -0.0519954562, 0.0335906371, 0.0465403572, -0.0079553537, -0.0137728984, 0.0278160945, 0.0509142652, 0.0560744964, 0.0556321889, 0.1436018199, -0.0521920361, -0.0929824263, -0.1237472221, -0.066542387, 0.029315019, 0.0622667708, -0.0014789586, -0.1209950969, -0.0286761336, 0.0466386452, 0.0452625863, -0.0575979911, 0.093375586, -0.0139203342, -0.0422155932, 0.035974171, 0.0099272989, 0.0473266765, 0.0340083688, 0.022803301, -0.1100848988, -0.0590723418, -0.1273839474, -0.0313545391, 0.0418961495, -0.0374485254, 0.0098781539, 0.0014889413, -0.0755359307, -0.1438966841, -0.0828093961, 0.0928349867, 0.0483095795, -0.0267103314, 0.0411835462, -0.1087088361, -0.0341558047, 0.0196703039, -0.0255062785, -0.018515395, -0.0431984924, 0.0704739913, -0.0375222415, -0.0248182472, 0.0192157123, -0.0561236404, -0.0208006408, -0.0382348448, 0.0169550404, 0.0082379384, -0.0755359307, -0.0481867157, 0.0628073663, -0.0085758101, -0.0287989955, 0.0313791111, -0.1102814823, -0.0849226341, -0.0229753088, -0.0390703119, -0.0579911508, -0.112837024, 0.004880717, 0.033811789, -0.0114753675, 0.0008600383, -0.0377679653, 0.025125403, 0.0635936856, -0.0547475778, 0.0418715775, 0.0645765886, 0.0262434538, 0.1392770559, 0.0914097801, -0.0448202789, -0.0384559967, -0.0191542804, 0.0329026058, 0.1783965081, -0.1204053611, -0.040249791, 0.0546001457, -0.0304453541, -0.0316985548, -0.0027521225, 0.0426824726, -0.079467535, 0.1026148498, -0.1042857841, 0.0779931843, 0.0471300967, -0.0167216007, 0.0646257326, -0.0581385866, 0.021771254, -0.0713586062, -0.0519463122, -0.0721940696, -0.0242285077, 0.0353844315, -0.0238353461, -0.095537968, 0.042412173, 0.0170287583, 0.0693928003, -0.0329026058, 0.0627582222, 0.0703757033, 0.0421664491, -0.0530766472, 0.1447813064, 0.0230490249, 0.0175079219, -0.024977969, 0.0047578546, 0.0259731561, 0.1059567183, 0.0001315014, 0.126794219, -0.0398566313, 0.0410852581, 0.0449431427, 0.0593672134, -0.1011404991, 0.0930315703, 0.0868392959, 0.0253588427, -0.0490467548, 0.0215501022, -0.0657560676, -0.0877730474, 0.037006218, 0.0371290818, 0.0251868349, -0.0004327068, 0.0537646785, -0.1028114334, -0.0091471216, 0.0024741457, -0.0186136849, -0.0432722121, 0.0251622628, 0.1240420938, -0.0067021553, -0.0021608463, -0.0767154172, 0.0202354714, 0.1372129619, -0.0567133799, -0.013084868, -0.0061093434, 0.0591214895, 0.013097154, -0.0021439525, 0.0230858847, 0.165323928, -0.0243145097, 0.0514057167, 0.0031944278, 0.0634953976, 0.0362444706, 0.0252359807, -0.0033971511, -0.0747987553, 0.0661492273, -0.0617753193, 0.0100133028, 0.0181222353, 0.0669355467, 0.0600552447, -0.0213043764, 0.0139203342, -0.0783372, 0.0304453541, -0.0052892352, -0.0232947506, -0.0271034911, 0.0308139436, 0.0714568943, 0.096717447, 0.052142892, -0.0227787271, 0.0090856897, 0.0179747995, -0.0809910297, -0.0759290904, -0.0673287138, 0.0942110494, -0.0486290194, -0.043542508, -0.0600552447, 0.1660119593, -0.0475478321, 0.0048285006, 0.0285286978, 0.0064625735, 0.0547967255, 0.0209849346, -0.0374239497, 0.0007932317, 0.0435916558, 0.0694910958, -0.0200143196, -0.024990255, -0.1129353121, 0.0145837916, 0.0328780338, -0.0486044474, -0.0104740374, 0.0548950136, -0.039242316, 0.0748478994, -0.2022809982, 0.0625124946, 0.0236141942, 0.0283321179, 0.1153925657, 0.0701791197, -0.0784846321, 0.0180976633, -0.0136991814, 0.0727346689, 0.0093928464, -0.08914911 ]
711.4777
Marcos Alvarez
Marcos Alvarez, Paul P. Martin
A Temperley-Lieb category for 2-manifolds
48 pages, 20 figures
null
null
null
math-ph math.MP
null
Guided by consideration of problems in 2 and 3 dimensional lattice model computation, we are led to define a number of new categories, and functors between these categories and the partition category, culminating in the introduction of two categories generalising the Temperley-Lieb category. We show how to compute practically in these categories, by giving a combinatorial realisation of their (topological) construction.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:07:35 GMT" } ]
2007-11-30T00:00:00
[ [ "Alvarez", "Marcos", "" ], [ "Martin", "Paul P.", "" ] ]
[ -0.059585955, -0.0144635988, -0.0259860959, -0.0342237279, -0.0270173922, -0.0261006858, -0.0655954778, 0.0037432201, -0.1117363945, 0.0059172162, 0.0112296604, -0.027653994, -0.0060222554, -0.0180285703, 0.0555626303, 0.0292582307, 0.1183570549, -0.0071999696, 0.0868834481, 0.1774337292, 0.0258333124, -0.0739476979, 0.0904484242, -0.0058758371, -0.0692113787, 0.0633546412, -0.0523032248, -0.0051883068, 0.0465992726, -0.0220773593, 0.1550253332, -0.0593313128, -0.0361335352, 0.0059808763, -0.0691604465, 0.0816378519, -0.0286216289, 0.0699243695, -0.0059681446, 0.058923889, -0.031728249, 0.0680909604, -0.0137633365, -0.0194418281, 0.0977311507, 0.0695169494, -0.0094089787, 0.0620305054, -0.0264317188, 0.0190344024, -0.0571414009, 0.0044434825, 0.0786330849, -0.026991928, -0.0665121824, 0.0127829695, -0.0665121824, 0.0098864306, 0.0609610155, -0.0737439841, -0.0252603702, -0.0842351839, -0.004586718, 0.0149728805, -0.0676835328, 0.04390008, -0.1201904714, 0.0244455189, 0.0717068538, 0.0147437043, -0.0692623034, 0.0343765132, 0.0970181525, 0.058923889, 0.0613684393, -0.0089824554, -0.0181813557, 0.062641643, 0.0019320872, -0.0358534269, -0.0241654143, 0.0491711423, 0.1080695689, 0.0812813491, -0.0531180762, -0.0003976774, -0.0229558703, 0.0445621461, -0.0401823223, -0.0783275217, 0.0065760994, -0.0029220036, -0.0295637995, 0.0783784464, 0.07527183, -0.0746097639, 0.0517684817, -0.1147920862, -0.0479743332, 0.0432125479, -0.0392401516, -0.0115925241, 0.0857630298, 0.00795116, 0.062794432, -0.0008053016, -0.0041474625, -0.0344783701, -0.0249929968, -0.0066588577, -0.1199867576, 0.0090843113, -0.0422958434, 0.1801838577, 0.0378905572, -0.0096190572, -0.0101028746, 0.0361589976, 0.0160678364, -0.0412772782, 0.0339436233, -0.0749153346, 0.1061342955, -0.0001707884, 0.0444348231, -0.0139033897, -0.0384507664, -0.0606554449, -0.0290035903, -0.020193018, 0.0774617419, 0.0147564365, 0.0722161382, -0.0784293786, -0.0248911418, 0.0767996758, -0.0463191681, 0.0259479005, -0.0137378732, -0.0693641603, 0.0223701969, -0.027322961, 0.0942680314, 0.0097400118, 0.0739476979, -0.0030540985, -0.0225611776, 0.123857297, 0.0233887602, 0.0003525184, -0.0738967657, -0.0424995534, 0.0976292938, 0.0272465684, -0.0549005643, -0.1120419651, 0.0541875698, 0.0088551352, 0.071757786, -0.1549234837, 0.1315983832, -0.0509027019, 0.0196073446, 0.0019655088, 0.0935041159, 0.0555626303, -0.0782256648, 0.0665631145, -0.0587201752, -0.0746097639, 0.0008323572, -0.0246619638, -0.1236535832, -0.0637620613, 0.003046141, -0.0379924104, -0.081535995, -0.1080695689, -0.0474905148, 0.0459117405, -0.0099691888, 0.1026202515, -0.0964579433, -0.0501133166, -0.0136487484, -0.0057707978, 0.0447149314, 0.0455552451, 0.0441801846, 0.021058796, -0.0929948315, 0.096916303, 0.1088844165, 0.1666369587, 0.0770543143, -0.1158106476, -0.0231086556, 0.0839296207, 0.0186397079, -0.1043008864, -0.0434926525, -0.0286470931, 0.157062456, 0.0415064543, -0.0659519732, 0.0361335352, -0.0021787705, 0.0296147279, -0.0250693895, -0.0605026595, 0.0180285703, -0.0358534269, 0.0516920872, 0.0800590739, -0.1066435799, -0.0105739608, -0.1069491506, -0.0044243843, -0.0191235263, 0.1266074181, -0.0512082726, 0.0084413439, 0.1307835281, -0.0010161761, 0.0437218286, -0.0063214586, 0.0075819306, -0.06167401, -0.041022636, 0.0695169494, 0.0656973347, -0.0698734447, -0.0929948315, 0.0084859058, -0.0700262263, 0.0573451146, -0.0322120637, -0.0979857892, 0.0383998379, -0.0486363992, 0.045529779, 0.0248020161, -0.0691095218, 0.0703827217, 0.0894298628, 0.011076876, 0.0001959541, -0.0245473757, 0.0351658985, -0.0098927962, 0.0463955589, -0.0612665825, -0.0368719921, -0.0302258655, -0.082707338, 0.0667668283 ]
711.4778
Lisheng Geng
L. S. Geng, E. Oset, L. Roca, and J. A. Oller
The WA3 data and the two $K_1(1270)$ resonances
8 pages, 2 figures, to appear in the proceedings of XII International Conference on Hadron Spectroscopy (HADRON07), Frascati, Italy, 8-13 October 2007
null
null
null
hep-ph
null
Recent studies based on unitary chiral perturbation theory (U$\chi$PT) found that the low-lying axial vector mesons can be dynamically generated due to the interaction of the pseudoscalar octet of the pion and the vector nonet of the rho. In particular, two poles in the second Riemann sheet have been associated to the nominal $K_1(1270)$ resonance. In this talk, we present a recent analysis of the WA3 data on $K^-p\to K^-\pi^+\pi^- p$ at 63 GeV using the U$\chi$PT amplitudes, and show that it is in favor of the existence of two $K_1(1270)$'s [Phys. Rev. D 75, 014017 (2007)].
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:07:37 GMT" } ]
2007-11-30T00:00:00
[ [ "Geng", "L. S.", "" ], [ "Oset", "E.", "" ], [ "Roca", "L.", "" ], [ "Oller", "J. A.", "" ] ]
[ -0.0386397094, 0.0306411181, 0.0061348691, 0.0052800351, -0.0290462337, 0.0645203367, -0.035449937, 0.0391230062, 0.0095149372, 0.0026732443, -0.0141968904, 0.0126624182, -0.0684833825, 0.018147856, 0.0629254505, 0.0077267331, -0.0190057103, 0.0523895472, -0.0226787776, 0.0038905521, -0.1288473606, -0.0803241953, -0.0365373604, -0.0500213839, -0.0000210027, -0.0210718103, -0.0486681499, -0.0979162604, -0.0371656492, -0.0071528163, -0.0030780067, -0.0669368282, -0.0635054111, -0.1152183414, -0.1297172904, 0.068145074, -0.1321337819, 0.068145074, -0.1331003755, -0.0249865279, -0.0233916435, -0.0380839147, -0.1508857608, 0.0898451731, 0.0234037247, -0.0432793722, -0.0378422663, 0.0052619115, -0.015308477, -0.1126085296, 0.0228237677, 0.0700299367, 0.0530178361, 0.0737513378, -0.078825973, 0.0642303601, 0.0496830754, 0.0086872885, 0.1105786785, 0.0258322991, 0.0095391022, -0.0769411027, -0.0185344946, 0.0210355632, -0.1017826423, 0.0332025997, -0.0415153317, 0.0708032176, -0.0242011677, 0.0280554723, -0.0317768715, 0.0763611495, -0.0002205049, 0.0442459695, -0.0351116285, 0.000539935, 0.0081012892, -0.0106084002, -0.0824023783, 0.0037697277, -0.0353532769, -0.0358365774, -0.0377214402, -0.0925999731, -0.0043496857, -0.0880086422, 0.0293120481, 0.0231137462, -0.0775210634, 0.0614272282, -0.0010035994, -0.0479915328, -0.0297711827, 0.0216396861, 0.0985928774, -0.0091101751, 0.057754159, 0.011152111, -0.0424577631, -0.000126677, -0.052872844, -0.0540810898, 0.0360782258, 0.0659702346, 0.0602189824, 0.0283696167, 0.1234344095, 0.0585274361, -0.0126261711, -0.0390988402, 0.0774727315, 0.0217363462, -0.1585218757, 0.000888816, -0.0657285824, -0.0989311859, -0.0613788962, -0.0519062504, -0.0367306806, 0.073944658, -0.067420125, 0.1021692827, 0.1178281531, -0.0078777643, 0.0625388101, -0.0449225865, -0.0764578059, -0.0552410074, 0.0213617887, 0.0735096857, 0.1073889062, 0.0099680293, 0.0023092602, -0.0049719322, -0.0900384933, 0.0877669901, 0.0825473666, 0.0279346481, 0.022980839, -0.015997177, 0.1031358764, -0.0162388273, 0.0269197207, 0.0072555174, -0.0446809381, -0.0178337116, -0.013254459, -0.0603639707, 0.0555309877, -0.0301819853, -0.0881536305, 0.0456716977, 0.1331970394, -0.0496347472, -0.0980612487, -0.0392921604, 0.023041252, -0.0015797816, -0.00422282, -0.0388813578, 0.0034737072, 0.062587142, 0.0144385397, 0.0073582181, 0.0352566205, 0.0208180789, -0.1577485949, 0.0072857235, -0.0879119784, -0.1547521502, 0.1021692827, -0.0211443044, -0.1090321168, 0.0452125669, -0.0238145292, 0.0054069008, -0.0593007132, 0.052341219, -0.0497314073, -0.0081496192, 0.0422161147, 0.0336617343, 0.0562076047, 0.0036368205, -0.1080655232, -0.0235245507, 0.1058423519, 0.0447775982, -0.0182324331, 0.0424577631, 0.0438593291, 0.0778593719, 0.0673234686, 0.0293120481, 0.0947748199, -0.1044891179, -0.0485473238, 0.1184081063, 0.0337583944, -0.0264847521, -0.0267988965, -0.0975296199, -0.0019679307, -0.1245943308, -0.0227150247, 0.0314868912, 0.1131884903, -0.0322360024, -0.0885402709, -0.0151634878, 0.0288529154, 0.0042016753, 0.1068089455, 0.0854954869, 0.0067238891, -0.0060231062, -0.1230477765, 0.080904156, 0.0191386174, 0.0863170922, -0.1508857608, 0.0689183548, 0.0601706505, 0.1138651073, 0.0606056191, 0.0208059959, 0.0626354739, 0.0295778625, 0.0638437197, -0.0045460258, -0.0278138239, -0.0419503003, 0.0134356953, 0.0297470167, -0.0593490452, -0.08501219, 0.0388571918, 0.0142210554, -0.0468316153, -0.0453333892, -0.0522445589, -0.0852055103, -0.0164321456, 0.1656746864, -0.0325018167, 0.0359332375, 0.0201897901, 0.0451884009, 0.060653951, -0.0881536305, -0.0058690552, 0.0176524743, -0.0263880938, 0.0418536402, -0.0872353613, 0.0425785892 ]
711.4779
Edward M. Drobyshevski
E. M. Drobyshevski and M. E. Drobyshevski
Dark Electric Matter Objects: History of Discovery, Modes of Interaction with Matter, Some Inferences and Prospects
The invited talk at the "Sixth International Heidelberg Conference on Dark Matter in Astro and Particle Physics (DARK-2007)" (Sydney, Australia, 23-28 September, 2007; http://www.physics.usyd.edu.au/dark2007/Progr-Dark2007.html), 12 pages,including 3 figures
null
10.1142/9789812814357_0052
null
astro-ph
null
Experiments with thin ZnS(Ag) scintillators provide evidence with C.L. > 99.99% for the existence of DArk Electric Matter Objects - daemons (presumably negatively charged Planckian particles with M ~ 10^-5 g) captured from the Galactic disk into near-Earth, almost circular heliocentric orbits. Their flux at V ~ 10-15 km/s was found to be as high as f > 10^-7 cm^-2 s^-1 and vary with P = 0.5 y, with maxima in March and September. A daemon flux f ~ 10^-7 - 10^-6 cm^-2 s^-1 is capable of accounting for the Troitsk anomaly in the tritium beta-spectrum and suggests its more pronounced manifestation in future KATRIN experiment. In view of the channeling effect on iodine recoil nuclei in the NaI(Tl) crystal, the DAMA/NaI experiment is also apparently detecting a flux of daemons, f ~ 6x10^-7 cm^-2 s^-1, but in this case of those falling with V = 30-50 km/s from strongly elongated, Earth-crossing heliocentric orbits oriented in the antapex direction, as a result of which the number of events detected in the 2-6-keV interval varies with P = 1 y.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:15:29 GMT" } ]
2017-08-23T00:00:00
[ [ "Drobyshevski", "E. M.", "" ], [ "Drobyshevski", "M. E.", "" ] ]
[ 0.0592761822, 0.0702510476, -0.0148413526, 0.0139267799, 0.0750692859, 0.1044545695, -0.0005860141, 0.0216225702, -0.0392299481, -0.0468736887, -0.0250577945, -0.0618637539, -0.0493422896, -0.0718571246, 0.0891670808, 0.0437805019, -0.0427097827, 0.0204626266, -0.0277643334, 0.0274371691, -0.020908758, 0.0094877584, 0.0080452617, 0.027823817, -0.051483728, -0.0463680737, 0.0264259353, 0.0750098005, 0.0992199406, -0.0217861533, 0.05612351, -0.0632913783, -0.0595141202, -0.0571347438, -0.055885572, 0.13038975, -0.0505022369, -0.0187821928, -0.1284862608, -0.0800659731, -0.0430964306, -0.0777460784, -0.0494612604, 0.105525285, -0.0648379698, -0.0695967227, -0.0851221457, -0.0054725627, 0.0760210305, -0.0169530474, -0.0068890345, 0.0546364002, 0.0313780084, 0.0885722414, -0.0829212219, -0.0581162348, -0.0394381434, 0.1153996885, -0.0556773767, -0.0012064176, -0.0432748832, -0.0307236817, -0.0860144123, 0.0754856765, -0.0157484896, 0.0311995558, -0.0331625417, -0.004844259, -0.0491043553, 0.0988630354, 0.0747718588, 0.0381294861, -0.0014620145, -0.055647634, 0.0118373912, -0.0161946211, 0.0271546189, -0.0173099544, -0.0794711262, 0.080184944, -0.0277494621, -0.0230204538, -0.0588003062, -0.0523462519, -0.0174735356, -0.0042382618, -0.0267084856, -0.0280468836, -0.080720298, -0.0222174153, -0.0048554125, 0.035690628, 0.0223215129, 0.0762589723, 0.0187375788, 0.0699536279, 0.02621774, -0.013086563, 0.0775081441, 0.0535061993, 0.0004551949, 0.0155551648, 0.0978517979, -0.02200922, 0.0852411091, 0.0653138459, 0.0023310441, -0.0167448521, -0.013086563, -0.0028552501, -0.0328056328, -0.0154659385, -0.0629344732, 0.0276007503, -0.0408062823, -0.0553204715, -0.0222620275, 0.0804228783, 0.0237045251, 0.0793521628, -0.0851816311, 0.1459746659, 0.0546958856, 0.0815530792, 0.11224702, -0.1123659909, 0.060287416, -0.1090348661, -0.1195041165, 0.0418472588, 0.1189092696, -0.0472900793, 0.0576106198, -0.0847057551, -0.1120685637, 0.0866687372, 0.0146108503, -0.0113986935, -0.0070265923, 0.0402114391, 0.0072868364, -0.008803688, 0.123608537, 0.118492879, 0.0622206591, 0.0461598784, -0.0352444947, -0.032032337, 0.0417282917, -0.0534467138, -0.0775081441, -0.0520785712, 0.0687639415, 0.0269018095, 0.097197473, -0.074474439, 0.0396463387, 0.0550230481, -0.0623396263, -0.065670751, -0.0054130782, -0.0069150589, 0.0699536279, -0.0301883221, 0.0021061187, 0.1238464713, -0.0051825764, -0.0656112656, -0.1714339703, -0.0614473633, -0.0767348483, -0.0246711448, -0.0619232357, -0.0189606454, -0.0084393462, 0.024329111, 0.037534643, -0.0126106879, -0.1061796099, -0.0222768988, -0.0226338059, -0.0205369815, 0.0529410951, 0.0191688407, -0.0078742448, -0.0526734143, 0.013205532, 0.0919033661, -0.0155105516, -0.0135029536, 0.0018784051, 0.0581757203, 0.1394313872, 0.0360177904, -0.1048709601, -0.0305452272, 0.0469034314, 0.0373264477, 0.0942232534, 0.0483905412, 0.0403898917, 0.0725709423, 0.0753667057, -0.1134961918, -0.053060066, 0.0261879973, 0.156205982, 0.0160607826, 0.008372426, 0.0096067274, 0.1047519892, -0.048925899, 0.0929145962, -0.0844083279, -0.081196174, -0.008781381, -0.0868471935, 0.0640646741, 0.0298462864, 0.033370737, -0.1366951019, 0.1356243789, 0.0241506565, 0.1463315636, -0.0455055498, 0.0429774635, -0.0377428383, -0.005729089, 0.0772702098, 0.1306276917, 0.0208046604, -0.0363449529, -0.1033243611, -0.0552907288, 0.0267977118, -0.0115102269, 0.0266341306, 0.0300098676, -0.0340548046, -0.031556461, -0.0400032438, -0.0603766441, -0.0452081263, 0.0635293126, -0.1158160791, 0.0334004797, -0.0005302475, -0.0073500383, 0.0245373063, -0.0383674242, 0.0919628441, -0.0267530996, -0.0341440327, -0.0860738903, -0.0358393379, 0.0335789323 ]
711.478
Federico Ricci-Tersenghi
Silvio Franz, Giorgio Parisi, Federico Ricci-Tersenghi
Mosaic length and finite interaction-range effects in a one dimensional random energy model
18 pages, 7 figures, contribution for the special issue "Viewing the World through Spin Glasses" in honour of Professor David Sherrington
J. Phys. A: Math. Theor. 41 (2008) 324011
10.1088/1751-8113/41/32/324011
null
cond-mat.dis-nn cond-mat.stat-mech
null
In this paper we study finite interaction range corrections to the mosaic picture of the glass transition as emerges from the study of the Kac limit of large interaction range for disordered models. To this aim we consider point to set correlation functions, or overlaps, in a one dimensional random energy model as a function of the range of interaction. In the Kac limit, the mosaic length defines a sharp first order transition separating a high overlap phase from a low overlap one. Correspondingly we find that overlap curves as a function of the window size and different finite interaction ranges cross roughly at the mosaic lenght. Nonetheless we find very slow convergence to the Kac limit and we discuss why this could be a problem for measuring the mosaic lenght in realistic models.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:21:05 GMT" }, { "version": "v2", "created": "Fri, 30 Nov 2007 10:16:48 GMT" } ]
2009-11-13T00:00:00
[ [ "Franz", "Silvio", "" ], [ "Parisi", "Giorgio", "" ], [ "Ricci-Tersenghi", "Federico", "" ] ]
[ -0.0396129563, 0.0114205182, 0.0239365008, 0.0303455889, -0.0754988194, 0.0210782234, 0.0913641453, -0.0890976712, -0.083003372, 0.0553020053, -0.0296152811, 0.0021893524, 0.0260392856, 0.0800317675, -0.0282805786, -0.0015338059, -0.0548487082, 0.1057688594, 0.0921700075, 0.0234706141, -0.141629532, -0.047092326, -0.0679942667, 0.0085055791, -0.0809383616, -0.0217581652, 0.0457576215, 0.0876874179, 0.1856495291, 0.0160793848, -0.034274146, -0.0324609652, -0.1262174994, -0.0625547245, -0.0552516356, 0.1269226372, -0.0236468948, 0.1019410342, -0.1129208505, -0.0045486907, -0.0759521127, -0.0101487739, -0.1008833423, 0.0373968482, 0.0355836675, -0.0477219, 0.0200583078, -0.0281546637, -0.0195294637, 0.0520282052, -0.0297915619, 0.0824493468, -0.0796288401, -0.0720235556, -0.0373968482, -0.0364650749, 0.0554027371, 0.0703111067, 0.0026662566, 0.0136114452, -0.0120689822, -0.0682964623, -0.0163312163, 0.0585758016, -0.1955212951, 0.0893998668, -0.0272984393, -0.0079641435, 0.0572159179, 0.0825500786, -0.0978613794, -0.0420305282, 0.0402425341, 0.0226773471, 0.0245912597, -0.0270717908, -0.0168978348, 0.0334934704, 0.007170877, 0.0047092326, 0.0631087497, -0.0282805786, 0.0560574941, -0.02328174, -0.0607415438, -0.0915152431, 0.0341985971, 0.0101613654, -0.0617992319, -0.0379508734, -0.0016195857, 0.0273739882, -0.0574677475, 0.0769594386, -0.0224129241, -0.1524078846, 0.1178567261, -0.1067761779, 0.0439192578, -0.0230550934, 0.01653268, 0.0688504875, 0.0950912386, -0.0596838556, 0.1060710549, -0.0357599482, 0.0164193567, -0.0601875186, -0.0406202786, 0.0074478905, 0.0795784742, 0.0386056341, -0.0123019256, 0.0435918793, -0.072779052, -0.1009337083, -0.0283309445, -0.0558056645, 0.0286583249, 0.0210404489, -0.0056378581, 0.0288346056, -0.0028913303, -0.0327883475, 0.0302448571, 0.0069882995, 0.0422823615, 0.0071142148, 0.0357599482, -0.0618999638, 0.1141296327, -0.0627058223, -0.0860757083, -0.02352098, -0.0649722964, -0.0848165527, 0.049383983, 0.0869822949, 0.0664329156, -0.0190761685, -0.0019501133, 0.0810894594, 0.1009337083, 0.057769943, -0.0111686876, 0.0819456801, -0.023546163, 0.0523807667, 0.0257496797, -0.0299930256, 0.0975088179, -0.1382046491, 0.1252101809, -0.0703111067, 0.0477722697, -0.1395141631, 0.0710666031, 0.0821975097, 0.0056661889, -0.0430882201, 0.0470167771, 0.0580217727, -0.1032505557, 0.0216196589, 0.0190132111, 0.0150846541, -0.0267947782, 0.0846654549, -0.0518771075, -0.0538917519, -0.0019989056, -0.0637635142, -0.0790748149, -0.0540932156, 0.080333963, -0.0228914022, -0.0728797838, -0.0571655482, -0.0113575608, -0.0417283326, 0.011470885, 0.0233446974, 0.0135107124, 0.0303455889, -0.0419297963, -0.0886947438, -0.0400410667, 0.0940839201, 0.0310507156, -0.0679439008, 0.0252082441, 0.1688272506, 0.0431637689, 0.0127929952, 0.0591298304, -0.1291387379, -0.0248304997, 0.0856224075, -0.0252837949, 0.1090930253, 0.0185976904, 0.0144298943, 0.0718220919, -0.0096451128, -0.0419046134, -0.0257748645, 0.0269710589, -0.0505172201, -0.0104887448, 0.0051027178, 0.0570648164, 0.0665336475, 0.1102010757, -0.0523807667, -0.0411491245, -0.0974080861, -0.0130826002, 0.03817752, 0.0764557719, 0.1152376905, -0.0718220919, -0.0143039795, 0.0043566697, 0.0383286215, 0.0232313741, 0.075045526, 0.0785207897, -0.0680446327, 0.0576188453, 0.017955523, 0.0558056645, -0.0130574172, -0.086277172, -0.0187865645, 0.0276510026, -0.0525822341, -0.0752973557, -0.0360117778, -0.029161986, -0.0561078601, -0.0353570171, 0.0323098674, -0.0424082763, 0.027525086, -0.0078004533, 0.0406958275, -0.0727286786, -0.0177540593, -0.0210656319, -0.1462632269, -0.0236217119, -0.0438688919, 0.0473693386, -0.0212167297, -0.0129440939, -0.0099032391 ]
711.4781
Nicoleta Brinzei
Nicoleta Brinzei
Projective relations for m-th root metric spaces
13 pages
null
null
null
math.DG
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
For Finsler spaces (M,F) endowed with m-th root metrics, we provide necessary and sufficient conditions in which they are projectively flat, or projectively related to Berwald/Riemann spaces. We also give a specific characterization for m-th root metrics spaces of Landsberg and of Berwald type.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:23:50 GMT" }, { "version": "v2", "created": "Wed, 22 Oct 2008 08:55:10 GMT" } ]
2008-10-22T00:00:00
[ [ "Brinzei", "Nicoleta", "" ] ]
[ -0.0659221262, 0.0497160517, 0.022061171, -0.00407439, 0.0081487801, 0.0021548197, 0.0040580533, -0.1316351444, -0.1042939276, 0.0022152658, -0.0785733163, -0.0520685464, -0.0642492399, -0.0732409954, 0.051598046, 0.0076063992, 0.0478863344, -0.0892379582, 0.0148599241, 0.0864149705, 0.1483639926, 0.0229498912, -0.019198969, -0.1130242944, 0.0306869838, 0.0457952283, 0.0316802599, -0.0162060745, 0.1415679008, -0.0168987531, 0.038241107, -0.0009932754, -0.0575576983, 0.0083840294, -0.0757503211, 0.0844806954, 0.0078547178, 0.0144286333, -0.0054140049, 0.0429199561, -0.0410640985, 0.0823373124, -0.0381104127, -0.0054858867, -0.0212508682, -0.018924512, 0.0698952302, 0.0733978301, 0.0213946309, 0.0379013009, -0.0646674633, 0.0371432751, 0.0219174083, -0.1125015169, -0.053427767, 0.053636875, 0.010945634, -0.0875650719, -0.0067699566, -0.1160563976, 0.0567735359, -0.1198203862, 0.0439393707, 0.0171209332, -0.0586555302, 0.0575576983, -0.0752798244, 0.0246619843, 0.1120832935, -0.0248972345, -0.0676472858, 0.0715681091, 0.0211201739, 0.0623672456, -0.034215726, -0.0567735359, 0.0732932761, 0.1390585601, -0.0830691978, -0.0470760316, 0.0771618187, 0.0444882847, 0.0312097613, 0.0068287691, -0.0600670278, -0.0291447937, -0.0378490239, -0.0179835148, -0.1098876372, -0.067072235, -0.00456776, 0.0093642352, -0.0186108463, 0.0266746748, 0.0244659428, -0.1180429459, -0.010069984, 0.019146692, -0.0707316697, 0.0171732102, -0.0181664862, 0.0364898033, 0.1020459831, -0.0604852475, 0.0714112818, 0.0857353583, 0.0735023841, -0.0126707973, -0.0450633392, -0.0102202818, -0.0948839486, 0.0123048536, 0.0530356839, 0.0168072674, 0.024047723, 0.0424755961, -0.1563102007, -0.0564598702, -0.1086329743, -0.0521469638, 0.0528004318, -0.072613664, 0.0442530364, -0.0257206075, 0.0373262465, -0.0750707164, -0.0565644242, -0.0318109542, -0.0426847078, 0.0108149406, 0.0996412113, -0.0071032266, 0.0392605215, -0.07690043, -0.07690043, 0.055623427, 0.087931022, -0.0270798262, -0.0411425158, 0.010122261, -0.0079592736, 0.0379797183, 0.158924073, -0.0062210411, 0.0739728808, 0.0572963133, -0.0444360077, 0.1087375283, 0.0919563994, -0.0223225597, -0.0251063444, 0.0045971666, 0.034607809, 0.0369603038, -0.0443053134, -0.1155336201, 0.0059857918, 0.0183886662, 0.0887151808, -0.1279757023, 0.0010978308, 0.0910676792, 0.0228976142, 0.0075149131, 0.0774232075, 0.0517026037, -0.0392343812, -0.0178528205, -0.0279946849, -0.0694247261, -0.1116650775, -0.1225388274, -0.1320533603, -0.0612171367, 0.0115925707, 0.0943088904, -0.0634128004, -0.1232707128, 0.007096692, 0.0460304767, 0.0260081347, 0.1317396909, -0.0330133401, -0.0216168109, 0.0117494036, 0.0877741873, -0.0709930584, 0.093367897, 0.1199249476, 0.0250932761, -0.039835576, 0.0685360059, 0.0231197942, 0.0766390413, -0.0063321311, -0.1049735323, -0.0284913238, -0.0184801519, -0.0098739425, -0.01216109, -0.0568258129, -0.0262172446, 0.0184278749, 0.0123832701, -0.0266877431, -0.0305824298, -0.0045252847, 0.1116650775, -0.0756457672, 0.0433643162, 0.0197870936, 0.0590737537, 0.0114161335, 0.1210750565, -0.0242045559, 0.0572440326, 0.0077305585, 0.0288049895, 0.0375876352, 0.139476791, 0.0061034164, 0.0602238625, 0.1044507548, -0.0229890998, 0.0482261367, 0.1119787395, 0.0475465283, -0.1198203862, 0.0237863343, -0.0571394786, 0.0211985894, 0.0361761376, -0.1025164872, 0.0863626897, -0.0300857909, 0.0860490203, -0.0644060746, -0.0677518398, -0.0235118754, -0.0379535779, 0.020192245, 0.0792006478, 0.024152277, -0.0096321581, -0.018872235, 0.0545255952, -0.0316018425, 0.0313927345, -0.0226231553, -0.045716811, 0.0166765731, 0.093786113, 0.0030500744, 0.0058681672, 0.0161015186, 0.0254069418 ]
711.4782
Nozomu Tominaga
N. Tominaga, M. Limongi, T. Suzuki, M. Tanaka, K. Nomoto, K. Maeda, A. Chieffi, A. Tornambe, T. Minezaki, Y. Yoshii, I. Sakon, T. Wada, Y. Ohyama, T. Tanab\'e, H. Kaneda, T. Onaka, T. Nozawa, T. Kozasa, K. S. Kawabata, G. C. Anupama, D.K. Sahu, U.K. Gurugubelli, T.P. Prabhu, and J. Deng
The Peculiar Type Ib Supernova 2006jc: A WCO Wolf-Rayet Star Explosion
12 pages, 11 figures. Accepted for publication in the Astrophysical Journal
null
10.1086/591782
null
astro-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We present a theoretical model for Type Ib supernova (SN) 2006jc. We calculate the evolution of the progenitor star, hydrodynamics and nucleosynthesis of the SN explosion, and the SN bolometric light curve (LC). The synthetic bolometric LC is compared with the observed bolometric LC constructed by integrating the UV, optical, near-infrared (NIR), and mid-infrared (MIR) fluxes. The progenitor is assumed to be as massive as $40M_\odot$ on the zero-age main-sequence. The star undergoes extensive mass loss to reduce its mass down to as small as $6.9M_\odot$, thus becoming a WCO Wolf-Rayet star. The WCO star model has a thick carbon-rich layer, in which amorphous carbon grains can be formed. This could explain the NIR brightening and the dust feature seen in the MIR spectrum. We suggest that the progenitor of SN 2006jc is a WCO Wolf-Rayet star having undergone strong mass loss and such massive stars are the important sites of dust formation. We derive the parameters of the explosion model in order to reproduce the bolometric LC of SN 2006jc by the radioactive decays: the ejecta mass $4.9M_\odot$, hypernova-like explosion energy $10^{52}$ ergs, and ejected $^{56}$Ni mass $0.22M_\odot$. We also calculate the circumstellar interaction and find that a CSM with a flat density structure is required to reproduce the X-ray LC of SN 2006jc. This suggests a drastic change of the mass-loss rate and/or the wind velocity that is consistent with the past luminous blue variable (LBV)-like event.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:31:05 GMT" }, { "version": "v2", "created": "Tue, 4 Dec 2007 19:44:01 GMT" }, { "version": "v3", "created": "Sun, 13 Jul 2008 18:21:15 GMT" } ]
2009-11-13T00:00:00
[ [ "Tominaga", "N.", "" ], [ "Limongi", "M.", "" ], [ "Suzuki", "T.", "" ], [ "Tanaka", "M.", "" ], [ "Nomoto", "K.", "" ], [ "Maeda", "K.", "" ], [ "Chieffi", "A.", "" ], [ "Tornambe", "A.", "" ], [ "Minezaki", "T.", "" ], [ "Yoshii", "Y.", "" ], [ "Sakon", "I.", "" ], [ "Wada", "T.", "" ], [ "Ohyama", "Y.", "" ], [ "Tanabé", "T.", "" ], [ "Kaneda", "H.", "" ], [ "Onaka", "T.", "" ], [ "Nozawa", "T.", "" ], [ "Kozasa", "T.", "" ], [ "Kawabata", "K. S.", "" ], [ "Anupama", "G. C.", "" ], [ "Sahu", "D. K.", "" ], [ "Gurugubelli", "U. K.", "" ], [ "Prabhu", "T. P.", "" ], [ "Deng", "J.", "" ] ]
[ 0.0217372961, 0.0315597281, -0.0556026995, -0.0670644268, -0.058641389, -0.0006784576, 0.0830042213, -0.0227901768, -0.0292407293, -0.0782596022, 0.0076700272, 0.0871091187, -0.2055647224, -0.0446474217, 0.0378503501, 0.0588013195, -0.0419019386, -0.0097557949, -0.0719156712, -0.0136141321, -0.1086998135, -0.0211775377, 0.0190984346, 0.0261354018, -0.0219638664, -0.0465932488, -0.0264019538, 0.0618400127, 0.1118451208, -0.0774066374, 0.0249492452, -0.0318795927, -0.0908941552, -0.0577351153, -0.1440445781, -0.0103488723, 0.1110987812, -0.0048612379, -0.0974513292, 0.0674909055, -0.0976645723, -0.0425683185, 0.0223636944, 0.1021426395, -0.1107789129, -0.0163262952, -0.0010861985, -0.0413954891, -0.0129410885, 0.0477127656, -0.0106154243, -0.0020141318, 0.084710151, 0.0171259511, -0.0957987085, -0.072555393, 0.0585347675, 0.1210145056, -0.0493920445, -0.0459801815, -0.0308666956, -0.1108855382, 0.0103355451, -0.0828442872, 0.0308400393, -0.1024625003, 0.0972913951, 0.0197648145, 0.051684387, 0.0249225907, -0.0870558098, -0.0105887689, -0.0778331161, -0.0685571134, 0.019991383, 0.0377703868, 0.0181655027, -0.055496078, -0.0997969806, 0.0830575302, 0.0626396686, 0.0753275305, -0.0336121768, 0.0012494614, -0.0216173492, -0.0005239408, 0.0033402268, 0.0004189861, -0.1052346379, 0.0366242118, 0.0279346257, 0.0115416916, 0.0176723823, 0.0449406281, 0.0404892154, -0.0397695228, -0.1001168489, -0.016646158, 0.227528587, 0.0330790766, -0.1016095355, 0.0280945562, 0.1219740883, -0.0517110452, 0.0735149756, 0.0368641093, -0.0341985933, -0.0160997268, -0.1131245717, 0.0206311066, 0.0577884242, 0.045393765, -0.0294006597, 0.1396731287, -0.1604641676, -0.0598142184, -0.0543232523, 0.0629595295, -0.0695700124, 0.0825777352, 0.0148869166, -0.016046416, -0.0270550046, -0.0221237969, -0.0033652161, -0.0723421499, 0.0626929775, 0.0138740195, -0.0056842165, -0.0938795358, 0.0583215281, -0.0501650423, -0.0924401581, -0.0496052839, -0.117282778, 0.039316386, -0.0220438316, -0.0586947016, -0.0533903204, 0.0435012504, -0.0186452959, 0.0541899763, 0.0359844901, 0.0256422795, -0.0166061763, 0.097344704, -0.0766069815, -0.0014085595, -0.0774599463, 0.0018308775, -0.0045713629, 0.0210842453, 0.0209642965, -0.0800721496, -0.0134275453, -0.11248485, -0.0231900048, 0.0343585238, -0.048938904, -0.0615734607, 0.0686104298, 0.0242828671, -0.1107789129, 0.0508047678, -0.0024622721, 0.1007565707, -0.0945192575, -0.0046479967, -0.1647289991, -0.0556560084, 0.0288675576, 0.0153667098, 0.0026471922, 0.0042948155, -0.0495786294, 0.080125466, -0.0184986927, -0.1586516201, -0.1224005744, -0.0341719389, -0.0593344234, -0.0111352, -0.0077499929, -0.0578950457, -0.0283344537, -0.0119281914, -0.0398494899, 0.0577351153, 0.0419819057, -0.0996903628, 0.0099357171, 0.0080165444, 0.0809251145, 0.0722355321, -0.0068570445, -0.001555996, 0.0118548898, 0.0456603169, -0.0478193872, 0.0206044521, 0.07330174, 0.1105656773, 0.0357445925, -0.0299337637, -0.0580549762, 0.0311865564, 0.0445408002, 0.0622664951, 0.0395029709, -0.008089846, 0.0793258101, -0.0184453819, 0.0307067633, 0.0730884969, -0.0113217868, -0.05323039, -0.0410223193, 0.0664247051, -0.0079432428, -0.0518709756, 0.0615734607, 0.039929457, -0.0198847614, -0.0342519023, 0.1024625003, 0.0586947016, 0.0039516301, 0.0447540432, 0.0056975442, 0.0399027988, -0.029693868, 0.0298804529, -0.0448340066, 0.0062606349, -0.0575751811, 0.0139806401, -0.0534169748, 0.058641389, 0.0383301452, -0.0506714918, -0.0410489738, 0.0340120047, -0.0379569717, 0.1098193303, 0.0016417924, 0.0755940825, -0.0167394504, -0.0237497631, -0.0129344249, 0.007923251, 0.1436180919, -0.0176324006, -0.004344794, -0.0500584245, 0.0042948155, 0.0085296566 ]
711.4783
Ian Marquette
Ian Marquette, Pavel Winternitz
Superintegrable Systems with a Third Order Integrals of Motion
To appear in J. Phys A: Mathematical and Theoretical (SPE QTS5)
J. Phys. A: Math. Theor. 41 (2008) 304031.
10.1088/1751-8113/41/30/304031
null
math-ph math.MP nlin.SI
null
Two-dimensional superintegrable systems with one third order and one lower order integral of motion are reviewed. The fact that Hamiltonian systems with higher order integrals of motion are not the same in classical and quantum mechanics is stressed. New results on the use of classical and quantum third order integrals are presented in Section 5 and 6.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:48:26 GMT" }, { "version": "v2", "created": "Mon, 19 May 2008 15:25:38 GMT" } ]
2009-11-13T00:00:00
[ [ "Marquette", "Ian", "" ], [ "Winternitz", "Pavel", "" ] ]
[ -0.0666506365, 0.0556834377, 0.0000580782, -0.0119455187, -0.0435198247, 0.0085307332, 0.0237788726, 0.0148804896, 0.0043526054, 0.0310321767, -0.0102443574, 0.0060631139, -0.1409783065, 0.0785151422, 0.0045364304, 0.0983557999, 0.0270441063, -0.0366653278, 0.0847963542, 0.1322045475, -0.0259224605, -0.0301847104, -0.0050006672, 0.0782658905, -0.0064806151, -0.0651551038, -0.0072906921, 0.0042996388, 0.0488289408, 0.0293870978, 0.1343979836, -0.0262714159, -0.0563315004, -0.0312066544, -0.0715360194, 0.0797115639, -0.0316054597, 0.086242035, -0.0144816823, 0.0791632086, 0.013085857, 0.0788142532, -0.0776178315, 0.0794124603, 0.0272684339, -0.0446663946, 0.0131855588, -0.0170490034, -0.0653545111, 0.0049071964, 0.0268447027, 0.038185779, 0.0698909387, -0.0642079413, -0.02619664, -0.0103253648, -0.0553344823, 0.0406533964, 0.0571789667, -0.0744772255, 0.0233800653, -0.0945172757, -0.0341478549, -0.0079823732, -0.165006429, -0.0721840858, -0.0147807878, -0.0002391285, 0.0486544631, 0.0649058521, -0.1399812847, 0.0408278741, 0.0548858233, 0.0401798151, -0.0267450009, 0.0705390051, -0.01520452, 0.0568300113, 0.0228815563, 0.1082761213, -0.0247011129, -0.0221337937, -0.0125935804, 0.0678470582, -0.0677972063, -0.0195664726, 0.0088423006, -0.0472087897, -0.094716683, -0.1269203573, -0.0180584826, 0.0375377163, -0.0108487988, 0.0581759848, 0.1160528585, -0.0916259289, 0.0725828856, 0.013609292, -0.0311817285, 0.0082690157, -0.1269203573, -0.042423103, -0.031356208, 0.0200275928, 0.1483562291, -0.0409774296, 0.0234049913, 0.0901304036, -0.0031343745, -0.0465108752, 0.0260470882, 0.0660524219, -0.0630613714, -0.002154493, -0.0464859493, -0.0149303405, -0.0803596303, -0.0175225865, -0.2010984719, -0.0389335416, -0.0086366655, -0.0806587338, -0.0136591429, -0.0057421988, 0.0994026661, -0.1221346706, -0.034596514, -0.0665509328, -0.0359674133, -0.0199652798, 0.098505348, -0.011528017, -0.0048978496, -0.0838990435, 0.0146935489, -0.0532407463, 0.1450660825, 0.0499505885, 0.1491538435, 0.0300351586, 0.0128864544, -0.0569795631, -0.0160395224, -0.0574780703, 0.0780166388, 0.0618649498, 0.0580762811, 0.003508256, 0.1253251284, -0.0758730471, -0.0412516072, 0.0206258036, 0.0748760328, 0.0144816823, -0.0197908022, -0.0065055406, 0.0891832337, 0.0816058964, 0.0923238397, -0.0149677284, 0.0237539466, 0.0296114255, -0.0418248922, -0.0385596603, 0.0306832194, 0.0254987273, -0.0155659392, -0.0199029669, -0.0322784483, -0.0020158452, 0.0721840858, 0.0071473708, -0.0707882568, 0.0012953441, 0.1096719503, -0.0107179405, -0.0061908569, -0.0516953692, -0.0998513252, 0.0526425354, 0.0938692167, 0.086242035, 0.0070227436, -0.1192433164, -0.0143321296, 0.0799109712, -0.0334000923, 0.0070289751, -0.0318547152, 0.0641580895, 0.0023944003, 0.1220349669, 0.0645070449, 0.0033119682, 0.1459633857, -0.0844473988, 0.0661022738, -0.0165131055, 0.0147433998, 0.0156282522, 0.0191427395, 0.0034179012, 0.0465108752, 0.0568300113, -0.0620643534, 0.013596829, 0.0917754769, 0.038185779, -0.1977086067, 0.0038509809, 0.0100511843, -0.0263461936, 0.0145066073, 0.0123443259, -0.1104695648, 0.055982545, -0.1602207422, 0.0549855269, 0.0213237163, 0.0095464448, 0.0047794539, 0.0267200749, 0.0263711177, -0.0166377332, 0.0594721064, 0.0609177835, -0.0011450126, 0.0333003923, -0.0840984434, 0.0055116387, 0.0464859493, -0.01177104, -0.0186193064, -0.0745769218, -0.1180468947, 0.0314060561, 0.0207005795, 0.0648061484, -0.0857435241, -0.0695419833, -0.0012587348, 0.0844473988, -0.0474331193, -0.0137588447, -0.0534900017, 0.0189931877, -0.0030829657, 0.0184822157, 0.0017073929, -0.0495268553, -0.0126247369, 0.1195424199, 0.0955641493, 0.0302345622, -0.0422984771, 0.0469595343 ]
711.4784
Manuel Feito Guzm\'an
M. Feito and F. J. Cao
Transport reversal in a delayed feedback ratchet
LaTeX, 7 pages, 6 figures
Physica A 387, 4553 (2008)
10.1016/j.physa.2008.03.027
null
cond-mat.stat-mech
null
Feedback flashing ratchets are thermal rectifiers that use information on the state of the system to operate the switching on and off of a periodic potential. They can induce directed transport even with symmetric potentials thanks to the asymmetry of the feedback protocol. We investigate here the dynamics of a feedback flashing ratchet when the asymmetry of the ratchet potential and of the feedback protocol favor transport in opposite directions. The introduction of a time delay in the control strategy allows one to nontrivially tune the relative relevance of the competing asymmetries leading to an interesting dynamics. We show that the competition between the asymmetries leads to a current reversal for large delays. For small ensembles of particles current reversal appears as the consequence of the emergence of an open-loop like dynamical regime, while for large ensembles of particles it can be understood as a consequence of the stabilization of quasiperiodic solutions. We also comment on the experimental feasibility of these feedback ratchets and their potential applications.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:48:47 GMT" }, { "version": "v2", "created": "Tue, 6 May 2008 13:15:09 GMT" } ]
2008-05-27T00:00:00
[ [ "Feito", "M.", "" ], [ "Cao", "F. J.", "" ] ]
[ 0.0574865937, 0.0026477745, -0.08022549, 0.0068383473, -0.0552627407, 0.0637133792, 0.0026477745, 0.0052781752, -0.0084297918, -0.0019893057, 0.0717192516, 0.00260434, 0.0048646778, 0.0244762786, 0.0391954035, -0.1409922689, -0.0128496988, -0.0593212694, 0.0061746659, 0.0861742944, -0.0590988845, -0.1636755615, 0.1285386831, 0.0225026105, -0.1090799719, -0.0874530077, 0.0594880618, 0.0608223714, 0.0485911816, -0.0362487994, 0.0675495267, -0.0530944839, -0.0536782444, -0.1404362917, -0.0722752139, 0.1526674926, -0.006827923, 0.0145523362, -0.0443936586, 0.0758333802, -0.017193161, -0.0721084252, -0.0798919052, 0.1252029091, -0.035136871, 0.0330242142, -0.0959592462, -0.0259078834, 0.087286219, 0.1008517221, -0.0081796078, 0.0449496247, -0.0278537553, 0.0146218315, 0.0014906763, 0.0223914161, 0.023114169, 0.0087077729, -0.0067167301, -0.0204594452, -0.0089649064, -0.0906775966, -0.0064873951, -0.0343863219, -0.012655112, 0.0371383391, -0.1105254814, 0.1323192418, -0.0599328317, 0.091733925, -0.0077834846, -0.000293618, 0.0367491655, -0.0421142094, -0.1229790524, -0.0384448543, -0.0142882541, 0.0523439348, 0.0087981168, 0.0813930109, 0.0569862239, -0.1089687794, 0.0099934377, -0.1085240096, -0.0111957081, -0.0924010798, -0.0317454971, -0.1158627272, -0.0160951335, -0.0249627475, 0.0362487994, 0.06882824, -0.0937353894, 0.1262036413, 0.000292315, -0.0502034761, -0.0401683412, -0.0012430989, 0.0417528339, 0.0768897086, 0.0563190691, -0.0572642088, 0.0693286061, -0.015983941, 0.0852847546, -0.0244762786, 0.0572086126, 0.027547976, -0.1171970367, -0.0181243997, 0.1732381284, -0.113527678, 0.0375275128, 0.012404928, 0.0329130217, -0.0600996204, -0.0996286049, -0.0702181458, 0.008853714, 0.0049550217, -0.0145384371, 0.0305779744, -0.0176379327, -0.0716080591, -0.0340249464, -0.0980163068, 0.0178186204, -0.0570418239, -0.0299664158, 0.0175128393, 0.0857851207, -0.0247264616, -0.0326906331, -0.0820045695, -0.0611003526, -0.0501200818, 0.0683278739, 0.0300498102, 0.0091177961, 0.047479257, 0.0377776995, -0.0168317854, -0.0518713631, -0.0091942409, -0.051370997, 0.1029087827, 0.0169151798, -0.0117516713, 0.0092150895, -0.0398903564, -0.0144133456, -0.057319805, 0.1031311676, 0.082838513, 0.0627682433, -0.1058553904, 0.0237396285, 0.1005737409, -0.0483687967, -0.0843952075, 0.0329408199, -0.0633242056, -0.0356928371, -0.0561800785, 0.0437821001, -0.0766117275, -0.0542342067, 0.0715524629, -0.0597104467, -0.0549013652, -0.0368047617, -0.0498143025, -0.1218671277, -0.0536226481, 0.0747214481, 0.0952920914, -0.0939021781, -0.0611003526, 0.0101532778, 0.0373885222, 0.0405575149, -0.0082699526, 0.0603776015, -0.0667155832, 0.0082421545, -0.0631018206, -0.0356372409, 0.0735539272, -0.0534280613, -0.0248793531, -0.0529554933, 0.1389907897, -0.0975159407, 0.0000769336, -0.1285386831, -0.0812262222, 0.0865078717, 0.0616007186, 0.0593212694, -0.1150843799, -0.0020952863, -0.025338022, 0.0302721951, -0.0478406325, -0.0076861908, 0.0378054976, -0.0058376133, 0.1129161194, 0.0326350369, -0.0101810759, 0.0609891601, 0.0111887585, 0.0370549448, 0.0229195822, -0.074443467, -0.0399181545, 0.0100490348, 0.1458847374, 0.0468676947, 0.0592100769, -0.0396401733, 0.017193161, -0.0768897086, 0.0468398966, 0.0185413714, 0.1348766685, -0.0315231122, -0.0201397669, 0.0320234783, -0.0200146735, 0.0855071396, 0.0010658856, -0.0106883924, -0.0875642002, 0.0149137126, -0.0616563149, 0.0009677234, -0.0906220004, 0.0214601792, -0.0460615493, -0.0071858242, 0.0451164134, 0.0078460304, -0.0785019994, -0.0510930158, 0.0381112769, -0.054623384, 0.0320512764, 0.045978155, -0.0182077941, 0.0269364156, 0.018680362, 0.0124674747, 0.0509818234, -0.0214184821, -0.004110653 ]
711.4785
Manuel Pav\'on Valderrama
M. Pavon Valderrama, A. Nogga, E. Ruiz Arriola, D.R. Phillips
Deuteron form factors in chiral effective theory: regulator-independent results and the role of two-pion exchange
null
Eur.Phys.J.A36:315-328,2008
10.1140/epja/i2007-10581-4
FZJ-IKP-TH-2007-31
nucl-th
null
We evaluate the deuteron charge, quadrupole, and magnetic form factors using wave functions obtained from chiral effective theory ($\chi$ET) when the potential includes one-pion exchange, chiral two-pion exchange, and genuine contact interactions. We study the manner in which the results for form factors behave as the regulator is removed from the $\chi$ET calculation, and compare co-ordinate- and momentum-space approaches. We show that, for both the LO and NNLO chiral potential, results obtained by imposing boundary conditions in co-ordinate space at $r=0$ are equivalent to the $\Lambda \to \infty$ limit of momentum-space calculations. The regulator-independent predictions for deuteron form factors that result from taking the $\Lambda \to \infty$ limit using the LO $\chi$ET potential are in reasonable agreement with data up to momentum transfers of order 600 MeV, provided that phenomenological information for nucleon structure is employed. In this range the use of the NNLO $\chi$ET potential results in only small changes to the LO predictions, and it improves the description of the zero of the charge form factor.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:55:25 GMT" } ]
2008-11-26T00:00:00
[ [ "Valderrama", "M. Pavon", "" ], [ "Nogga", "A.", "" ], [ "Arriola", "E. Ruiz", "" ], [ "Phillips", "D. R.", "" ] ]
[ 0.0652481616, -0.0582697503, -0.0130097559, 0.0057260371, 0.0307797864, 0.1076669469, 0.0018115836, 0.1053740382, -0.0364622101, 0.0693355203, 0.0422443226, 0.0479267463, -0.0708807409, 0.0336209983, 0.0428175516, 0.0170348044, 0.0480015129, 0.0129599106, 0.0719275028, 0.0535343997, -0.073422879, -0.0240879878, 0.0240506027, -0.0324994661, 0.0021293506, -0.0397271104, 0.0206486266, -0.0065547237, 0.0351911411, -0.0069971057, 0.0260444358, -0.0466805995, -0.0532353222, -0.0655472353, -0.0611109622, 0.1383719593, -0.0468799844, 0.1047758907, -0.0978473201, 0.0297081023, -0.0132340621, 0.0061061117, -0.0674912259, 0.0192529429, -0.0582199059, -0.0242499858, 0.0004380979, -0.033222232, 0.0569737591, 0.0123929139, -0.0353656001, 0.0790056065, 0.0801520646, 0.0119816866, -0.1025826782, 0.0321754701, 0.0731238052, -0.0057011144, 0.0098819314, -0.0181189515, -0.0791551471, -0.1088632494, 0.0489236601, 0.0078133307, -0.0706813559, 0.0278887302, -0.0173837263, 0.0091840904, 0.0581700578, 0.0126109896, -0.0009050129, -0.033222232, 0.0470295213, -0.0122683002, -0.0063802637, -0.0443627685, 0.0474033654, -0.0002973225, -0.0460824519, 0.0129225263, -0.0501448847, -0.0388797298, -0.0719275028, -0.0649490878, -0.0490732007, 0.052338101, -0.0268668905, 0.0548802353, -0.0637527928, 0.0568740666, 0.0198884774, -0.0602137372, -0.0868313983, 0.0318016261, 0.0325493142, -0.014654668, 0.0370852835, -0.027863808, -0.0281878058, -0.0249727499, -0.0412224829, 0.0702825934, -0.0076326397, -0.0093211662, 0.1137481332, -0.0231284555, -0.013744982, -0.0088476315, -0.0398766473, 0.0030109985, 0.0900215283, -0.0226549208, -0.1224213094, -0.0004318672, -0.0773606971, -0.1210256219, -0.0190909449, 0.0385058858, -0.0774105415, 0.0965513289, 0.0093211662, -0.0408735648, 0.1359793693, 0.0234399922, 0.1280040443, -0.0631047934, -0.0478768982, -0.0710302815, -0.0540328585, 0.0241627563, 0.1295991093, 0.0166858844, 0.0036667823, -0.0251970571, -0.1370759755, 0.0521885604, 0.1215240806, -0.0539830104, 0.0477772094, -0.1757563204, 0.0106545417, -0.0296831802, 0.0971993282, 0.0607121959, -0.0265428927, 0.1135487556, 0.0069534904, -0.0189538691, 0.0829434246, -0.0120876087, -0.0519393347, -0.0620580316, 0.0753170177, 0.0015327586, 0.0306302495, -0.0661952347, 0.0704819709, 0.0242126025, 0.1051746607, 0.0128352959, 0.0244493689, 0.1314932406, -0.1130502969, 0.0006273562, 0.0553786941, -0.0118882256, -0.0864326358, -0.0215832349, -0.1118539944, -0.1127512231, -0.0515904129, -0.0101623144, -0.0927630514, -0.0357892923, 0.0968005583, -0.0476276688, -0.0267422758, 0.0041403174, -0.083192654, 0.0814979002, 0.0436649285, 0.0958534926, 0.0159381982, 0.0042773937, -0.1031808257, 0.0213713907, -0.0479267463, 0.0599645078, -0.0128228348, -0.000929157, -0.0425433964, 0.1366772056, 0.1390698105, 0.1054737344, -0.0743699446, -0.1303966343, 0.0549799278, 0.1367768943, -0.0251596719, -0.079603754, 0.0017305842, 0.0237515271, 0.0570734516, -0.1105580032, -0.0274899639, 0.0223184619, 0.0736222565, -0.0646001697, -0.0969999433, -0.0917162895, 0.0310290158, 0.0187918693, 0.0578709841, -0.0451353788, -0.0845883414, 0.0447864607, -0.0818966627, 0.0497211963, 0.0784573033, 0.0136577515, -0.0709804296, 0.0518894866, -0.0079815602, 0.0430169329, -0.0051590414, 0.0021620619, 0.071628429, -0.1057728082, -0.0067291842, -0.0339449942, -0.0591669753, -0.0221315399, -0.0487242788, 0.0023178302, -0.0450606123, -0.0856849477, 0.0816474333, 0.0039783185, -0.0245490614, -0.0658463165, -0.0425433964, 0.020536473, -0.0645503253, 0.0656967759, -0.002719712, 0.0075204866, -0.0279385764, 0.0430169329, 0.1829341203, -0.0968005583, -0.0402255692, 0.0980467051, 0.0563756116, -0.0490233526, -0.0612604991, 0.0280881133 ]
711.4786
Holger Cartarius
Holger Cartarius, J\"org Main, G\"unter Wunner
Discovery of exceptional points in the Bose-Einstein condensation of gases with attractive 1/r-interaction
9 pages, 6 figures
Phys. Rev. A 77, 013618 (2008)
10.1103/PhysRevA.77.013618
null
nlin.CD quant-ph
null
The extended Gross-Pitaevskii equation for the Bose-Einstein condensation of gases with attractive 1/r-interaction has a second solution which is born together with the ground state in a tangent bifurcation. At the bifurcation point both states coalesce, i.e., the energies and the wave functions are identical. We investigate the bifurcation point in the context of exceptional points, a phenomenon known for linear non-Hermitian Hamiltonians. We point out that the mean field energy, the chemical potential, and the wave functions show the same behavior as an exceptional point in a linear, non-symmetric system. The analysis of the analytically continued Gross-Pitaevskii equation reveals complex waves at negative scattering lengths below the tangent bifurcation. These solutions are interpreted as a decay of the condensate caused by an absorbing potential.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:55:32 GMT" } ]
2011-11-10T00:00:00
[ [ "Cartarius", "Holger", "" ], [ "Main", "Jörg", "" ], [ "Wunner", "Günter", "" ] ]
[ -0.0151329655, 0.033068832, 0.0249026902, 0.0639815852, -0.0191082321, 0.0205501094, -0.0961071327, 0.0278942473, -0.0745463595, -0.0333652906, 0.0167365484, 0.0027456293, -0.0596155301, -0.0083682742, -0.0076540736, 0.1186920404, 0.0250374451, 0.058321882, 0.0192295127, 0.0923878998, -0.1054860651, -0.0692100748, 0.0666227788, 0.046975527, -0.0029696592, -0.0268296842, 0.0035945848, -0.0244175717, 0.1106067523, -0.0612864904, 0.0641971901, -0.0287297256, -0.0343085751, -0.0428520292, -0.0337965079, 0.1299036443, -0.0149038825, 0.0134013658, -0.0838713944, 0.0462748036, -0.0629035458, 0.0365185551, -0.1219261587, 0.1474756747, -0.0036080601, -0.0702881142, 0.038162563, 0.0015252561, 0.0796131417, 0.0073576127, -0.0923340023, -0.0055013653, 0.0005764979, -0.0591304116, -0.0585913919, -0.0599928424, 0.0338773616, 0.0906630382, 0.0770797506, -0.0785890073, 0.046059195, -0.0731988177, -0.0366533101, 0.0730371103, -0.1045697331, 0.0099853314, -0.0607474707, 0.0415853374, 0.0534168072, 0.0797209516, 0.0322872549, -0.0571899414, -0.0278133936, -0.0351979584, 0.0194855463, -0.0129431998, -0.0029090196, 0.0044334335, -0.107642144, -0.0107062701, 0.0545757003, -0.0170330089, 0.0123435408, -0.035494417, 0.0176259298, 0.0163996611, 0.0235416666, -0.0256438404, -0.1679583937, -0.016992582, -0.0291070398, 0.0601545498, 0.0207657162, 0.0062458855, 0.0131857581, -0.0898006111, 0.1009044051, -0.0353866145, -0.0098775281, 0.0058449903, -0.059292119, -0.0572977476, 0.0846260265, -0.0636042729, 0.2524766326, 0.0022386143, -0.0002720363, -0.0333383419, 0.01386627, 0.0032290623, 0.0613403916, -0.0264658462, -0.0813919082, 0.0217090007, -0.0708810315, -0.0033267594, -0.019148659, -0.0684554428, -0.1196622774, 0.0397796221, 0.0700186044, -0.042798128, -0.0222210698, 0.0014326121, 0.0111172721, -0.0347397923, 0.061124783, -0.0840331018, -0.0279750992, 0.0029090196, 0.0564353168, 0.0010115033, -0.0041504484, -0.0078764185, -0.0879140422, 0.0115484875, 0.0762712285, 0.0166152678, 0.0927652121, -0.0130577413, 0.0209543742, 0.0048646489, 0.0785890073, 0.0343624763, 0.0177876353, 0.1646164805, -0.0166556947, 0.0551955737, -0.0394831598, 0.0169386808, 0.0265332237, -0.0390249938, 0.0568665303, 0.0056765466, 0.0215607695, -0.1086662784, 0.0830089673, 0.050560005, -0.0530664474, -0.0737917349, 0.0119662276, -0.0135293836, 0.0011075161, 0.0248487871, 0.1119003966, -0.01497126, -0.1030604839, -0.0047804271, -0.0389441401, -0.1193388626, -0.0289722849, -0.1125472188, -0.1504941732, 0.0571360402, 0.0961071327, 0.0969695672, -0.1217105463, -0.0899084136, -0.0338773616, 0.0305354409, 0.0787507147, -0.035952583, 0.0129836267, 0.0164266117, -0.0405611992, 0.0522040166, 0.0371653773, 0.0595616288, 0.0386746302, -0.0096214935, -0.0725519955, 0.1248368621, 0.0493202619, 0.1349704266, 0.0327993222, -0.1792778075, -0.0280290022, 0.041881796, 0.0131992344, 0.0489159971, 0.0387285352, -0.0532551035, 0.1481224895, -0.054279238, -0.0764329284, 0.0859735683, 0.109474808, 0.0666766837, -0.094651781, -0.0527430326, 0.0319368914, -0.039590966, 0.0428789817, -0.0216011964, -0.0299694706, -0.0738995373, -0.0289722849, 0.0786429122, 0.0335539505, 0.118584238, -0.0916871727, 0.02296222, 0.031775184, 0.1171827838, 0.0801521614, -0.0424747169, 0.0699646994, -0.0416392386, 0.0121414084, 0.0687249526, -0.035817828, 0.0254551843, 0.0165478904, -0.0153485732, -0.0072498089, -0.0277055893, -0.0175450761, 0.0183670819, -0.0285410695, -0.101173915, -0.0161032006, -0.0400760807, -0.0008047389, 0.0068994467, 0.009136376, 0.0073913014, -0.0062559922, 0.0373001322, 0.130442664, -0.0116428155, -0.0853267461, 0.014742177, -0.0091161635, 0.0324220099, -0.0223558228, 0.0034665675 ]
711.4787
Brian Wecht
Albion Lawrence, Tobias Sander, Michael B. Schulz, Brian Wecht
Torsion and Supersymmetry Breaking
43 pages, harvmac. v2: typos corrected, minor revisions
JHEP 0807:042,2008
10.1088/1126-6708/2008/07/042
null
hep-th
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We identify the auxiliary fields in the hypermultiplets of type IIB string theory compactified on a Calabi-Yau manifold, using a combination of worldsheet and supergravity techniques. The SUSY-breaking squark and gaugino masses in type IIB models depend on these auxiliary fields, which parametrize deformations away from a pure Calabi-Yau compactification to one with NS-NS 3-form flux and SU(3) x SU(3) structure. Worldsheet arguments show that such compactifications are generically globally nongeometric. Our results, combined with earlier results for type IIA compactifications, imply that these deformations are the mirrors of NS-NS 3-form flux, in accord with work from the supergravity point of view. Using the worldsheet current algebra, we explain why mirror symmetry may continue to hold in the presence of fluxes breaking the symmetries (e.g., (2,2) SUSY) on which mirror symmetry is typically taken to depend. Finally, we give evidence that nonperturbative worldsheet effects (such as worldsheet instantons) provide important corrections to the supergravity picture in the presence of auxiliary fields for Kahler moduli.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 18:02:42 GMT" }, { "version": "v2", "created": "Tue, 24 Jun 2008 23:05:16 GMT" } ]
2009-12-15T00:00:00
[ [ "Lawrence", "Albion", "" ], [ "Sander", "Tobias", "" ], [ "Schulz", "Michael B.", "" ], [ "Wecht", "Brian", "" ] ]
[ 0.0164974574, 0.0034014711, -0.0334854499, 0.0501636304, -0.0573151074, 0.0365319289, 0.0259467047, -0.0102754114, -0.0911878198, -0.0477625914, 0.0130056245, -0.0067964876, -0.0528228432, 0.0822032914, 0.0626851767, 0.0580896363, 0.0048085311, 0.0703271851, 0.02935463, 0.0968676955, -0.0021864295, -0.1101895869, 0.0694493875, 0.0729605854, -0.0299484357, -0.0343890637, 0.0262436066, 0.0154002085, 0.1319796592, 0.0404562056, 0.0413081869, -0.0361704826, -0.0381842554, -0.0429346971, -0.0570052974, 0.1191741154, 0.0125538157, 0.0512737855, 0.0138640599, -0.0067706699, 0.0286059193, 0.0067642154, -0.0959898978, 0.015774563, 0.0152194854, 0.0650087595, -0.0107917637, 0.0812222213, -0.0904132947, -0.0191566721, -0.0093266144, -0.0234811231, 0.0569536611, -0.0139286043, -0.0705337301, 0.1042515337, -0.0133089814, 0.0746129155, 0.0292255413, -0.0822549239, -0.0475818664, -0.0798280686, -0.0246687327, 0.0955251828, -0.0993978232, -0.0465233438, -0.0046407166, 0.0273666736, 0.0192728508, 0.1079176366, -0.0213511698, 0.0544235371, 0.048640389, 0.0527195744, 0.0005990494, -0.0281412024, 0.0589158013, 0.1489160061, -0.0514028743, -0.0028544602, 0.0136833368, -0.0137091549, -0.0242298339, 0.0379002616, -0.0206928197, 0.0423408896, 0.0034756965, 0.1183479577, -0.1824789196, 0.0085069044, 0.0679519698, -0.030464787, -0.0096235164, 0.0216997061, 0.1406543702, -0.1002239883, 0.0385457017, 0.0042792698, 0.0037274184, -0.0146256797, -0.013399343, 0.0017523707, 0.0865922868, -0.1036835462, 0.0999658108, 0.0466007963, -0.0357057638, -0.0776593909, -0.065060392, 0.0283219256, -0.0336145386, 0.0467815213, -0.0486920252, 0.0425474308, -0.0014869333, -0.0583478138, -0.0908780098, 0.0319105759, -0.0006506846, 0.0391136892, 0.0419794433, -0.0234940313, -0.0092104347, 0.0389329642, -0.0004994095, -0.0506541654, -0.0657316521, -0.079156816, -0.0796215311, -0.0253916252, 0.1676079631, -0.0695010275, -0.004311542, 0.0219320655, 0.0043664044, 0.0316265821, 0.0329949148, -0.0407401994, 0.0826163739, 0.0008745718, -0.0041082283, 0.092633605, 0.06919121, -0.0186919551, 0.0697591975, 0.088244617, 0.0863857418, 0.065112032, 0.0614459291, 0.0679003298, -0.1009468809, -0.0448710173, 0.060464859, 0.0214931667, 0.003704828, -0.1442688406, 0.0605164953, 0.1018246785, 0.0441481248, -0.0452324636, 0.079105176, 0.1035286412, -0.0388038792, 0.0021218853, 0.0212995335, 0.0296644419, -0.0877282619, -0.0170396268, -0.0837007165, -0.1468506008, -0.0127474479, -0.0797764361, -0.1050260663, 0.0004719783, 0.0417212695, 0.0921172574, -0.115972735, -0.1476767659, -0.0432703272, 0.0483822152, 0.0909296423, 0.0549398884, -0.0202022847, -0.0151936673, -0.0990363806, 0.0163554605, -0.0087392628, 0.0924270675, -0.0489502028, 0.0493116491, -0.0465491638, 0.0545784421, 0.0719278827, 0.1827887297, 0.0435543209, -0.0965062529, -0.0359639414, 0.0572634749, 0.0047956221, -0.0052022496, 0.0153743904, -0.0242169239, 0.1424099803, -0.0303615164, -0.0526421219, 0.0502927192, 0.1026508436, 0.106678389, -0.0364802927, -0.0505250767, 0.0320912972, -0.0055120611, -0.0285801012, 0.0034886054, -0.0336919911, 0.0493632816, -0.0657316521, -0.0292513594, -0.0103012286, 0.0228614993, -0.0086811734, -0.0015014558, 0.0082229106, 0.009410521, 0.1245441809, 0.0387780592, 0.0774012133, 0.0841137916, -0.0168589037, 0.0402238481, 0.0592772476, -0.0080163702, -0.0809124112, 0.004153409, -0.0195697527, -0.06955266, -0.0243460126, 0.0052732481, 0.0121020079, -0.1085372642, 0.0989331082, -0.0463426225, -0.0031658853, 0.0751292631, 0.0499829054, 0.0275473967, -0.0107853096, -0.069707565, 0.0508607067, -0.0258692522, -0.0578314625, 0.1422034353, 0.0100107808, 0.0501636304, -0.0910329148, 0.0414372757 ]
711.4788
Fa Wang
Fa Wang, F. Y. Wu
Close-packed dimers on the kagome lattice: Finite lattices and the Grassmannian approach
error corrected, split into two papers, 23 pages, 3 figures, 3 tables, to appear in Physica A
Physica A 387, 4148 (2008); Physica A 387, 4157 (2008)
10.1016/j.physa.2008.02.054 10.1016/j.physa.2008.02.030
null
cond-mat.stat-mech math.CO
null
In a recent paper [ F. Wang and F. Y. Wu, Phys. Rev. E 75 (2007) 040105(R) ] we reported exact results on the enumeration of close-packed dimers on an infinite kagome lattice. We computed the per-dimer free energy using both the Pfaffian approach and a vertex-model formulation, and found the result given by a simple expression. We also reported results on dimer-dimer correlations without giving details. In this paper we present details of the correlation function analysis. In addition, we extend the exact enumeration to finite lattices under two different boundary conditions and with asymmetric dimer weights. For symmetric dimer weights the finite-lattice results are again simple, and we show that they can be understood using a spin variable mapping. We also describe the formulation of a Grassmannian functional integral approach and apply it to the kagome lattice.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 17:58:27 GMT" }, { "version": "v2", "created": "Fri, 7 Dec 2007 18:16:40 GMT" }, { "version": "v3", "created": "Mon, 17 Mar 2008 20:26:56 GMT" } ]
2008-05-13T00:00:00
[ [ "Wang", "Fa", "" ], [ "Wu", "F. Y.", "" ] ]
[ -0.0532193929, -0.0587374717, 0.0216277335, 0.0683091134, 0.046341408, 0.0373189561, 0.0344160795, -0.0501073003, -0.0406141095, 0.0923689902, 0.0144228479, -0.0895445719, 0.0315393545, 0.021549277, 0.0330561735, 0.0131740877, -0.0272504203, -0.0039718403, 0.0379204527, 0.103562057, -0.0832157806, -0.1212408394, 0.0313301384, 0.0099835396, -0.0111930715, -0.0326377414, 0.0237983521, -0.0366128497, 0.113813661, -0.0400910713, 0.0183325764, -0.02222923, -0.0010885785, -0.0975470915, -0.024909813, 0.1680006832, -0.0620326288, 0.1882946491, -0.1004238129, -0.0182933491, -0.0020643764, -0.0522779189, -0.0850987211, 0.0552854016, 0.0409802385, 0.0127229653, -0.0107354103, 0.0240075681, -0.0214054417, 0.011480744, -0.0309378579, 0.0624510609, 0.0461060368, -0.0612480678, -0.1035097539, 0.0092185922, -0.0663215593, 0.0423401445, 0.052905567, -0.0338930376, 0.0240860246, -0.0964487046, 0.0590512976, 0.0970240533, -0.1372458786, -0.0080875168, -0.1272034943, 0.0406402647, 0.0617188029, 0.1194624975, 0.0042856648, 0.0381035171, 0.1150689572, 0.0480412878, -0.041738648, -0.087295495, -0.0152727887, 0.0206078049, -0.0590512976, 0.1076417789, 0.0163057949, 0.0195747986, 0.0186594781, -0.0364820883, 0.0079240669, -0.0925782025, 0.0045046881, 0.1202993616, -0.1683145016, 0.0181233604, 0.1033528447, 0.0057828687, -0.0146320639, 0.0173257235, 0.06271258, -0.0073814122, 0.0930489451, -0.0388619229, -0.0336053669, -0.0278257653, 0.0076952362, 0.0114284391, 0.0330561735, 0.0226345863, 0.1036666706, 0.0801298395, -0.1007376388, -0.0747425184, -0.0154558532, 0.0392019004, -0.002991139, 0.0171818882, -0.0615618899, 0.0739056543, 0.0353575535, -0.0333961509, -0.0597312488, -0.0104804281, -0.0838434249, 0.0655369982, -0.041790951, 0.0640201792, 0.083895728, -0.0112257609, 0.0784038007, -0.0608296357, 0.0716565773, -0.0925258994, -0.0416340418, -0.0466813818, 0.0589989908, -0.0519902483, 0.0048446646, -0.0410586968, -0.0352267921, -0.0330038704, 0.039646484, 0.0465506241, 0.1005284265, -0.0270935092, 0.0711335391, 0.0719181001, 0.1805536598, 0.0788745359, 0.0625033677, 0.0744809955, 0.0532455444, 0.045190718, -0.0821696967, -0.0277473088, 0.0089963004, -0.0031218992, 0.1592135876, -0.0502903648, -0.0523825288, -0.1749048084, 0.0404833518, 0.011062311, 0.034389928, -0.0546054505, 0.0139390351, 0.0997438654, 0.0247790534, 0.0091074463, 0.0599927679, -0.0143051632, -0.1245882958, -0.0240075681, -0.0606727228, -0.0915844291, 0.0192871261, -0.0460014306, -0.0095847212, -0.012690275, -0.0098527791, 0.0078848386, -0.1094201133, 0.0071852719, -0.0803390518, -0.0598358586, 0.0031235337, -0.0002897155, 0.0365343951, -0.0465506241, -0.0389403813, -0.0447461344, 0.0948795825, 0.0800252259, -0.0353313982, -0.0027018322, -0.0758409053, 0.0689890683, 0.084627986, -0.0095454929, -0.0002282174, -0.1117214933, 0.0333438441, 0.0366651528, 0.0282441992, 0.0355144627, -0.0411109999, -0.0794498846, 0.1032482386, -0.0297348648, -0.0301271453, -0.007525248, 0.0483812653, -0.0955595374, -0.0383127332, -0.0039816475, 0.0229353346, 0.0034095717, 0.0896491781, 0.063131012, -0.0207385644, -0.00011891, -0.0332130864, -0.0508657098, -0.0019041951, 0.1179979816, -0.034389928, 0.0568545237, -0.0202024467, 0.1264712363, 0.0072310376, 0.0164365545, 0.0774623305, -0.0579529107, 0.0185287166, 0.0727026612, 0.0478843786, -0.0375020206, -0.1099431589, 0.0011008373, 0.0423401445, -0.032716196, 0.0090812948, -0.0073879501, -0.0111015392, -0.0670015141, 0.0440138765, 0.0099508492, 0.002593955, 0.0856740698, 0.0360375047, 0.0310686175, -0.0473613366, -0.0104411999, -0.0106569547, -0.0960825756, 0.0017309379, 0.0512579903, 0.052905567, -0.082797341, -0.1034051478, -0.0782468915 ]
711.4789
Alexander Ilyichev
I. Akushevich, A. Ilyichev, M. Osipenko
Lowest order QED radiative corrections to five-fold differential cross section of hadron leptoproduction
19 pages, 6 figures, 1 table
Phys.Lett.B672:35-44,2009
10.1016/j.physletb.2008.12.058
null
hep-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
The contribution of exclusive radiative tail to the cross section of semi-inclusive hadron leptoproduction has been calculated exactly for the first time. Although the experience of inclusive data analyses suggests us that the contribution of radiative tail from the elastic peak is of particular importance, similar effects in the semi-inclusive process were only recently estimated in the peaking approximation. The explicit expressions for the lepton part of the lowest order QED contribution of exclusive radiative tail to the five-fold differential cross section are obtained and discussed. Numerical estimates, provided within Jefferson Lab kinematic conditions, demonstrate rather large effects of the exclusive radiative tail in the region at semi-inclusive threshold and for high energy of detected hadron.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 18:04:24 GMT" }, { "version": "v2", "created": "Mon, 19 Jan 2009 12:28:20 GMT" } ]
2009-01-19T00:00:00
[ [ "Akushevich", "I.", "" ], [ "Ilyichev", "A.", "" ], [ "Osipenko", "M.", "" ] ]
[ 0.0906784311, -0.041375, -0.0199634973, -0.0348233655, 0.0291737672, 0.1010281146, -0.0899662971, 0.0341824442, 0.0515585206, -0.0297909509, 0.0309303645, -0.0365799628, -0.0015399904, 0.0423719883, -0.0093230242, -0.0099342735, 0.0766256452, -0.0523656085, -0.0405204408, 0.0406391285, -0.1259053349, -0.1028321907, 0.1097636297, -0.0291975047, -0.0464786291, -0.1013129726, 0.0184205398, -0.0464548916, 0.0233817417, 0.0408765078, 0.1080545112, -0.0705012903, 0.0264439192, -0.1346408576, -0.0993189961, 0.1031170413, 0.0281055663, 0.0710709989, 0.0362713709, 0.0062549128, 0.0353693366, -0.004513151, -0.1290387362, 0.0373395756, -0.0548343398, 0.0031957026, 0.0151565913, -0.0573980212, 0.0588697679, -0.0632375255, 0.0834146589, 0.00687803, 0.0286990106, 0.0065694386, -0.039903257, -0.0273222178, 0.021494586, 0.0917703733, 0.0065100943, -0.0488049351, 0.0001577266, -0.0762458444, 0.0353930742, 0.0196667742, -0.1429965645, -0.0616233535, 0.002729848, 0.0044300687, 0.0643769354, -0.0914380401, 0.0209723543, -0.0293161944, -0.0332091935, 0.0097028296, 0.0195362177, -0.0403067991, 0.0490423143, -0.0591546223, -0.0557363778, -0.0451967902, 0.0940492004, 0.0545020103, -0.0156313479, -0.0893491134, -0.0408765078, -0.0547393896, 0.062715292, -0.0514635704, -0.0733973086, -0.0046585449, -0.0304556098, -0.0409002453, -0.0247110594, 0.0211029127, 0.0829399079, -0.0428467467, 0.1040665582, -0.0230731498, 0.0626203418, 0.03520317, -0.0324970596, -0.0041778544, 0.0241057444, -0.0762458444, 0.1095737293, -0.0176134538, -0.06110112, -0.006575373, -0.0429654345, -0.0699315891, 0.079046905, -0.1082444116, -0.0695043057, 0.024829749, 0.0134830754, -0.0821802989, -0.1761345416, 0.0143257678, -0.0449831486, 0.0409239829, 0.0156194782, -0.0646143183, 0.0494221188, -0.0265151337, 0.0728275999, -0.0802812725, 0.0731124505, -0.1699627191, -0.0247110594, 0.0476180464, 0.1478390694, -0.1109979972, 0.0631900504, 0.0035399008, -0.119258754, 0.0253757183, 0.1385338604, -0.0073468518, 0.1107131392, -0.1213476807, 0.0240582693, 0.1129919738, 0.00834384, 0.0672254786, 0.0009702829, 0.006195568, -0.0040443293, 0.0412325747, 0.1003634557, -0.060531415, -0.0743942931, -0.1261902004, 0.0517484248, -0.0435351431, -0.0699790642, -0.0012239808, 0.0645668432, -0.0447220318, 0.0061421581, -0.04754683, 0.0177202746, -0.017957652, -0.0448407233, -0.0206044186, 0.001203952, -0.008219216, -0.0930047333, 0.0332566723, -0.1637908816, -0.1266649514, -0.0038484924, -0.0606263652, 0.0700265393, -0.0264676567, -0.0181712937, 0.0455291197, 0.0169369262, -0.0349183157, -0.0405441783, 0.0483064428, -0.0207824521, 0.0742518678, 0.0688396469, -0.0377193801, -0.1095737293, -0.0787145719, 0.0831298083, 0.0379804932, -0.0380517095, -0.099034138, -0.0373870507, 0.0609112196, -0.0057949927, 0.0281055663, -0.0272272676, -0.0156550854, 0.0514160953, 0.0319036171, -0.0424432047, 0.0262540169, 0.0742043927, -0.0014161087, 0.1423318982, 0.0230731498, 0.0115365749, 0.038645152, 0.0436063558, -0.043487668, -0.0303843953, -0.1329317242, 0.0367223918, 0.0090975156, 0.1051110178, 0.0908208564, -0.0003766523, -0.0050472515, -0.0424432047, 0.0127590727, 0.1325519234, 0.1398631781, -0.0770054534, -0.0685073137, 0.0536474474, 0.0256368332, 0.0318798795, -0.0291737672, 0.0696942061, -0.0483064428, -0.0307167247, -0.0272984803, -0.072115466, 0.0135068139, -0.0331379808, 0.0678426623, 0.0040324605, -0.0314763337, -0.0000353517, 0.0043677571, -0.0305268224, -0.0110321464, -0.0526504591, -0.0451255739, 0.009785912, 0.0631900504, -0.0680800378, -0.0310727917, 0.0127353342, 0.0198448077, 0.0837944672, 0.0245211571, 0.1153657511, 0.0158924628, -0.0111686392, -0.0327819139, -0.0323308967, 0.0423719883 ]
711.479
Diego Altamirano
D. Altamirano, M. van der Klis, R. Wijnands, A. Cumming
Millihertz Oscillation Frequency Drift Predicts the Occurrence of Type I X-ray Bursts
Accepted for publication in ApJ Letters - Uses emulateapj (misspelled author name corrected)
null
10.1086/527355
null
astro-ph
null
Millihertz quasi-periodic oscillations reported in three neutron-star low mass X-ray binaries have been suggested to be a mode of marginally stable nuclear burning on the neutron star surface. In this Letter, we show that close to the transition between the island and the banana state, 4U~1636--53 shows mHz QPOs whose frequency systematically decreases with time until the oscillations disappear and a Type I X-ray burst occurs. There is a strong correlation between the QPO frequency $\nu$ and the occurrence of X-ray bursts: when $\nu\gtrsim9$ mHz no bursts occur, while $\nu\lesssim9$ mHz does allow the occurrence of bursts. The mHz QPO frequency constitutes the first identified observable that can be used to predict the occurrence of X-ray bursts. If a systematic frequency drift occurs, then a burst happens within a few kilo-seconds after $\nu$ drops below 9 mHz. This observational result confirms that the mHz QPO phenomenon is intimately related with the processes that lead to a thermonuclear burst.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 18:16:07 GMT" }, { "version": "v2", "created": "Fri, 30 Nov 2007 17:42:21 GMT" } ]
2009-11-13T00:00:00
[ [ "Altamirano", "D.", "" ], [ "van der Klis", "M.", "" ], [ "Wijnands", "R.", "" ], [ "Cumming", "A.", "" ] ]
[ -0.0548713058, 0.1110842079, -0.0302664228, 0.0066979215, -0.0356864743, 0.0566690452, 0.0408650376, 0.0068958071, -0.0000383875, -0.0839302912, -0.0298907757, 0.0343985409, -0.1947998405, 0.0288174972, 0.0706753135, 0.0622500889, -0.0795835182, -0.0157100968, -0.0744317845, -0.0052624131, -0.0762563571, -0.0117859272, -0.0261208881, -0.0055106087, -0.05908392, 0.0068689752, -0.0062887347, 0.0784029141, 0.031527523, -0.0149051398, 0.044272691, -0.0606938377, 0.0319836661, -0.0061478671, 0.0364377685, -0.0437092222, 0.0011336493, 0.0495854169, -0.0472510383, 0.0283076912, -0.0774906278, -0.1666799784, -0.0125707611, -0.008418519, -0.0193726569, 0.0314470269, -0.0419919789, -0.0628940538, 0.0003525884, 0.0375647098, -0.0163272321, 0.024309732, -0.1216023266, -0.0135769593, -0.0120207071, -0.0402479023, 0.0958436728, 0.0539321899, -0.000835144, -0.0187555216, 0.0062753186, -0.0810324401, 0.0255171694, 0.0306689013, 0.0449971557, 0.0518124662, 0.0463655815, -0.0158576742, 0.070138678, 0.0535565428, -0.0762026906, -0.0001533403, -0.0229547191, 0.0126713812, 0.1287932843, -0.0382355079, 0.0119402111, -0.0008322092, -0.0758807138, 0.0866134837, 0.1551959068, 0.0425017849, -0.0627330616, -0.0522149466, 0.0852182209, 0.0592449121, -0.0710509643, -0.0342107154, -0.0735731646, -0.0225254092, -0.0557567589, -0.0434409007, 0.0213045552, -0.0779736042, 0.0021331387, -0.0818910673, 0.126324743, 0.0072647464, 0.0174407568, -0.0535565428, -0.0532613918, 0.0466070697, 0.0228876397, -0.116021283, 0.0371890627, 0.0016099161, -0.1265394092, 0.0317421779, -0.0038201967, -0.0244841408, 0.1052348465, 0.0130939838, -0.0901553035, 0.0537980273, -0.0762026906, -0.054307837, 0.0012585855, -0.0187555216, 0.0783492476, 0.1107622236, -0.106308125, 0.038316004, -0.0412943475, 0.0801738203, 0.0328422897, -0.1442484856, 0.0550591312, 0.0256244969, -0.096058324, -0.0135300029, 0.0522686094, -0.1107622236, -0.0247122124, 0.0341838859, -0.0404893905, -0.0497732386, 0.0506855249, -0.092838496, -0.0499342307, 0.0109138899, 0.0656309128, 0.0184603706, 0.0729828626, 0.0239475016, -0.0063021504, 0.0142343417, -0.0197214726, -0.092301853, 0.047734011, -0.0654699206, 0.0009810426, -0.073358506, -0.0162869841, -0.0245512202, 0.0460167676, -0.0266575273, 0.0826960206, 0.0902626291, 0.0126311332, -0.0835009813, -0.0405967161, 0.0062015308, -0.0661675483, 0.0050376956, 0.0792078674, -0.036169447, -0.0767393336, 0.0358206332, -0.1756955087, -0.0781345963, -0.0509538427, 0.0046955887, -0.0555957668, 0.0316348523, -0.0236791819, 0.0666505247, -0.0381281786, -0.1517614275, -0.0092033539, 0.0479754992, 0.1018003598, 0.0984731987, 0.0163004007, -0.0166089684, 0.063645348, -0.007345242, -0.0515173152, 0.0352034979, 0.0519197918, -0.0274222363, -0.0235450231, 0.0671871677, -0.031098213, 0.1495075375, -0.0051114834, -0.1553032398, 0.0214521326, -0.0134226754, -0.0597278848, -0.0690117329, 0.0617134497, 0.063645348, 0.0354986489, -0.0727145448, 0.0399795808, -0.0212643091, 0.0289248247, 0.0637526736, -0.0070299669, 0.0079422528, 0.0369207412, 0.069119066, 0.0444068536, 0.0038000727, -0.0448361635, 0.0110413413, -0.0271807499, 0.1408139914, 0.0407845415, -0.0396039337, -0.0157503448, -0.0015495443, 0.0573666766, 0.0829106793, 0.0927311629, -0.0211972278, 0.1707584262, 0.0796371847, 0.1083473489, 0.0713729486, -0.0033707619, 0.0178164039, -0.0690117329, -0.0119737508, 0.0409723632, 0.0393624492, -0.1348036379, 0.0162199046, -0.0396576002, -0.1073277369, -0.0267246068, 0.0586009435, -0.0505781956, 0.0145563241, -0.000169167, 0.0163138155, -0.102551654, -0.0608548261, -0.0018966824, -0.0071708346, -0.0087069627, 0.0025909587, -0.1197777539, 0.0516514741, -0.0540663488, -0.1202070639 ]
711.4791
Hylke Koers
Hylke B. J. Koers, Ralph A. M. J. Wijers
Enhanced high-energy neutrino emission from choked gamma-ray bursts due to meson and muon acceleration
4 pages, 1 figure, revtex4
null
null
preprint ULB-TH/07-32
astro-ph hep-ph
null
It has been suggested that a potentially large fraction of supernovae could be accompanied by relativistic outflows that stall below the stellar surface. In this letter we point out that internal shocks that are believed to accelerate protons to very high energies in these flows will also accelerate secondary mesons and muons. As a result the neutrino spectrum from meson and muon decay is expected to be much harder compared to previous estimates, extending as a single power law up to ~10^3 TeV. This greatly improves the detection prospects.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 18:55:05 GMT" } ]
2007-11-30T00:00:00
[ [ "Koers", "Hylke B. J.", "" ], [ "Wijers", "Ralph A. M. J.", "" ] ]
[ -0.0142896911, 0.0675604492, -0.0712464824, -0.0193516761, -0.0528163165, 0.0539776683, 0.0346638635, 0.0582191311, 0.0089121219, -0.0274180304, -0.0718524083, 0.0950289741, -0.1831908226, 0.100785248, -0.033527758, 0.0078896265, -0.081294708, 0.0420359299, 0.0443586372, 0.043247778, -0.1119948253, -0.0060623889, 0.0707920417, 0.0129200527, -0.0372137912, -0.004165723, 0.0237824898, -0.0036008256, 0.1399682909, -0.0172940604, -0.0047621788, -0.0436517261, -0.0303719062, -0.0685198307, -0.0090699149, 0.0702366084, -0.074882023, -0.0014272335, -0.1036128849, -0.0334015228, 0.0182281937, -0.082001619, -0.0758918971, 0.1430988908, -0.0453937538, 0.0351940468, -0.0455957279, -0.1001793221, -0.0294125266, -0.0125161037, -0.0467570834, 0.0595319644, 0.009429682, 0.0476154722, -0.0206266399, -0.052664835, 0.0662981123, 0.0134060532, -0.1127017364, 0.010414307, -0.0210558344, -0.1005832702, 0.0039763716, -0.0157035124, -0.0099283056, -0.016258942, 0.0656416938, 0.0508975573, 0.0700851306, 0.0247671157, 0.0320129469, -0.0348910838, 0.0216996279, -0.0596834458, 0.0238456074, -0.0167260077, 0.0464288741, -0.0765988082, -0.0282259285, 0.0384508818, 0.0218384862, 0.0215355251, -0.0919488594, -0.0465803556, -0.0192254409, 0.0566033348, -0.0005570076, 0.0018871987, -0.1451186389, -0.0094991103, 0.0237319972, 0.0110012954, -0.0288066044, -0.0101429038, -0.0187457521, -0.0015037628, 0.0890202373, -0.0174581651, 0.1513798386, 0.0232901778, 0.0315837525, -0.0295135155, 0.0622081272, -0.101441659, 0.1533995867, -0.0519074313, 0.0148451217, -0.0245272703, -0.0376177393, -0.0416824743, 0.1360297799, 0.0346386172, -0.0886667818, 0.0382994041, -0.0954834148, -0.0557954386, 0.0056647519, -0.0034272538, 0.0216617584, 0.1185589954, -0.022507526, 0.0509732999, 0.0617031902, 0.1035118997, 0.008287264, -0.0295640081, 0.0558964275, -0.0156403948, -0.0266353786, -0.0051156338, 0.1037138775, -0.0696306899, 0.0418592021, -0.0339821987, -0.0835669264, 0.1124997586, -0.0057972977, -0.1961171776, 0.0584211051, 0.0027818824, 0.0152112003, -0.0258779749, -0.0084450562, 0.0286046304, 0.0277462378, 0.1199728176, -0.032442145, -0.0234669056, 0.0697821677, -0.060087394, -0.0417077206, -0.0222550593, -0.0244262833, 0.0069302479, 0.042944815, -0.089777641, 0.0359514505, 0.0786185488, -0.0749830082, -0.0939686075, 0.0154131744, 0.072609812, -0.1076523736, 0.0706405565, 0.0966447666, 0.0032789288, -0.0573607422, -0.0283269156, -0.1048247367, -0.0956853926, -0.0189603511, -0.0387790911, 0.0343356542, 0.0357747227, 0.0584716015, 0.078770034, -0.0284026545, -0.167234838, -0.0068292608, 0.1050267071, 0.0235805158, 0.0900805965, 0.034815345, 0.0662981123, -0.0223434214, 0.0388043374, -0.0626625717, 0.1023505479, 0.0345376283, -0.0597844347, -0.0766493008, 0.0514277406, -0.0052166209, 0.1135096326, -0.0452675223, -0.098210074, -0.0135070402, 0.0081042247, 0.0658941641, -0.0669040307, 0.023012463, 0.0644298494, 0.1234063804, -0.1558232754, 0.0396627299, -0.0351940468, 0.1389584094, -0.0005609525, 0.0254740268, 0.0476154722, 0.0779116377, 0.0940695927, 0.0474134982, -0.0218637325, -0.0620566458, -0.0148072513, -0.0596329533, 0.1059355959, 0.0858391374, -0.0637229383, -0.1023000553, -0.0665505752, -0.0090509793, -0.0167765021, 0.0817996487, -0.0013854185, 0.0434749983, -0.027367536, 0.0809917524, 0.0487010852, -0.0135701578, -0.0146431467, -0.075184986, -0.0493575037, 0.0019771403, 0.0364563875, 0.0255750138, -0.0099787991, 0.0017278282, -0.0648337975, -0.0474892408, -0.0037523063, 0.0050809192, 0.0520084165, -0.0555934645, 0.0509480536, -0.0731652379, -0.0200207159, 0.0660961345, -0.0125855319, 0.0424651243, 0.0254866499, 0.0530687831, -0.0206266399, 0.0285288896, -0.0414047614 ]
711.4792
Sriram Sridharan
Sriram Sridharan and Sriram Vishwanath
On the Capacity of a Class of MIMO Cognitive Radios
13 pages, 8 figures, Accepted for publication in Journal of Selected Topics in Signal Processing (JSTSP) - Special Issue on Dynamic Spectrum Access
null
10.1109/JSTSP.2007.914890
null
cs.IT math.IT
null
Cognitive radios have been studied recently as a means to utilize spectrum in a more efficient manner. This paper focuses on the fundamental limits of operation of a MIMO cognitive radio network with a single licensed user and a single cognitive user. The channel setting is equivalent to an interference channel with degraded message sets (with the cognitive user having access to the licensed user's message). An achievable region and an outer bound is derived for such a network setting. It is shown that under certain conditions, the achievable region is optimal for a portion of the capacity region that includes sum capacity.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 18:28:00 GMT" }, { "version": "v2", "created": "Tue, 11 Dec 2007 20:54:34 GMT" } ]
2009-11-13T00:00:00
[ [ "Sridharan", "Sriram", "" ], [ "Vishwanath", "Sriram", "" ] ]
[ 0.1523711383, 0.0669190809, 0.0431768335, -0.0256957244, -0.0174936298, -0.0145884603, 0.0516418964, 0.0343361013, 0.0145258484, -0.0499889553, 0.0799923465, 0.0229533445, -0.1283283532, 0.1368435174, 0.0202485323, -0.1108973399, 0.020711856, -0.0561499186, 0.0000505294, 0.0325328931, 0.0200732201, 0.0320320018, 0.0013156224, -0.0283003598, 0.0047741206, -0.0090348274, -0.0199354757, 0.1383461803, 0.0341106988, -0.1008294225, 0.0355382413, -0.0427510738, -0.1470616907, -0.1053875387, -0.0199479982, 0.0562000088, -0.0644647181, 0.0721784383, -0.0481857471, 0.0011974433, -0.0759852156, 0.013787034, -0.0486115031, 0.0431267433, -0.0071314406, 0.0292520542, -0.020799512, 0.0287762079, 0.0160410441, 0.0389693454, -0.0211626589, 0.132535845, -0.0116332015, -0.1052873582, -0.0063362755, 0.0834484994, 0.0173558854, 0.0765862837, 0.00663681, -0.0886577666, 0.011814774, -0.091713205, 0.033860255, -0.0989260375, -0.0267726425, 0.0327582918, 0.0428262092, -0.0183326229, 0.0735809356, 0.0727294236, -0.0663180128, -0.0618600808, 0.029076742, -0.0474594533, 0.0719279945, -0.0057946867, -0.0110759595, 0.0486866385, 0.0981246084, 0.0377672054, 0.1352406591, 0.0368405581, 0.1343390495, -0.0461571366, -0.0566508099, 0.0652160496, -0.1130010858, -0.1115985885, -0.1012301371, -0.0723787993, 0.0332090966, -0.0073380582, -0.0049619549, 0.0103371451, 0.0500640869, -0.1290296018, 0.1076916382, 0.0031399624, 0.0347368121, 0.1025324538, -0.016253924, -0.069623895, -0.0266975071, 0.0086654201, 0.0432018787, 0.0034937169, 0.0509156026, 0.0306044612, -0.0293522328, -0.0201733988, -0.0388441235, -0.0405721962, 0.1014304981, 0.0406974219, -0.0960709602, -0.0520426109, -0.0073255356, -0.0077012042, 0.0575524159, 0.0826971605, 0.0133737987, -0.0618600808, 0.1321351379, -0.0527939461, 0.0291518755, -0.0260213055, 0.1456591934, -0.0700246096, 0.0038881691, 0.055598937, 0.1241208687, 0.0007532936, 0.1317344159, -0.001318753, -0.0193594508, -0.0296277218, -0.0615094565, -0.0217386838, 0.0375668481, -0.1142032221, 0.0873053595, 0.001143441, 0.1122998372, -0.0119149527, 0.0177691206, -0.0175687633, -0.0253200568, -0.0008029914, -0.0206868127, 0.0240427833, 0.0215383265, -0.0277493801, -0.0187583808, -0.0911622196, -0.0273236223, -0.0805433244, -0.0221393965, 0.076636374, -0.0001621049, -0.0596060678, -0.0254578013, -0.0169802159, -0.0576025024, -0.0181072224, 0.0642142668, -0.0139247794, -0.0205365438, -0.0116394628, -0.0968723819, -0.0971729159, -0.0147136832, -0.0330337845, -0.0827973336, -0.0356133729, 0.0784395859, -0.0018986912, -0.0577527694, -0.0676704198, 0.019835297, -0.0385435894, -0.0093416236, 0.1164071485, 0.0356133729, -0.0103747118, -0.040872734, -0.0399711281, 0.0150768291, -0.0262967944, 0.0058479062, -0.0422251411, -0.0224524532, 0.0757347718, 0.031455975, 0.1000280008, -0.0625112355, -0.0498386882, -0.0433020554, 0.0296277218, -0.0496633761, -0.0476848558, 0.0216635503, 0.0091162222, 0.1352406591, -0.0789905638, 0.096321404, -0.139448151, 0.008684203, 0.1223176643, -0.0472590961, 0.1278274655, 0.0261966158, 0.1058884263, 0.0891085714, 0.0100053046, 0.0152771855, -0.1057882458, -0.0449049063, 0.0528440364, -0.0689727366, 0.0726793334, -0.0404720195, 0.0313808434, 0.04250063, -0.0563001856, 0.0100115659, 0.0756846815, -0.0215132833, -0.0097861644, 0.0043577547, -0.0701748729, 0.0486866385, -0.0255329348, -0.006755772, -0.0130857863, 0.0030804817, 0.0680711344, 0.0172306616, -0.0699745193, -0.0765862837, -0.1202139184, -0.0176188517, 0.0680210441, 0.1105968058, 0.0274989344, -0.0879565179, -0.020711856, -0.0642643571, -0.0819959119, 0.0016372885, -0.0653663203, 0.091813378, -0.005134136, 0.028475672, 0.0797919929, -0.0292019639, 0.0420999154 ]
711.4793
Juan C. Gallardo
R. Palmer, J. Scott Berg, R. Fernow, J.C. gallardo, H. Kirk
Open Cavity Solutions to the rf in Magnetic Field Problem
3 pages, 7 figures color; submitted to NUFAC07
AIP Conf.Proc.981:306-308,2008
10.1063/1.2898970
null
physics.acc-ph
null
It has been observed \cite{break} that breakdown in an 805 MHz pill-box cavi ty occurs at much lower gradients as an external axial magnetic field is inc reased. This effect was not observed with on open iris cavity. It is propose d that this effect depends on the relative angles of the magnetic and maximu m electric fields: parallel in the pill-box case; at an angle in the open ir is case. If so, using an open iris structure with solenoid coils in the iris es should perform even better. A lattice, using this principle, is presented, for use in 6D cooling for a Muon Collider. Experimental layouts to test th is principle are proposed.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 18:31:51 GMT" } ]
2014-11-18T00:00:00
[ [ "Palmer", "R.", "" ], [ "Berg", "J. Scott", "" ], [ "Fernow", "R.", "" ], [ "gallardo", "J. C.", "" ], [ "Kirk", "H.", "" ] ]
[ 0.00165276, 0.0405022949, 0.0212420281, 0.0630758181, -0.0725201666, -0.0100017134, -0.0080276914, -0.0403784327, 0.0171236768, -0.0785273835, 0.0756786019, -0.0500395335, -0.0475313626, 0.0958058834, 0.1076964661, -0.0114648119, 0.070909977, -0.0128582399, -0.0152270664, 0.0435368717, -0.0363220125, 0.0789608955, 0.0595148392, -0.0024191451, -0.0423601978, -0.0870737433, 0.0915327072, 0.0427317768, 0.0500704981, 0.0102649163, 0.1362462491, -0.0590193979, -0.0793324783, -0.1104213893, -0.1321588606, 0.1195870489, -0.0384895653, 0.0458902158, -0.072891742, 0.0931428894, 0.0023823741, -0.086826019, -0.0145380944, 0.0443729274, 0.0166282356, -0.0696094483, -0.0601651073, -0.0235024784, 0.0579975508, -0.0684947073, 0.0841010958, 0.0147161437, 0.0099552656, -0.0032900374, -0.0555203483, -0.0255771372, -0.0086392509, 0.013291751, 0.0035667876, 0.0232083108, -0.0043080137, -0.0193996076, 0.0746257901, -0.0844726786, -0.0520522594, 0.069361724, -0.0353001654, 0.0244469121, 0.058121413, 0.0819335431, -0.0037100008, 0.020870449, 0.0345570035, -0.012115078, 0.0717150718, -0.0403474681, 0.007311624, 0.0359504297, 0.0175262224, 0.0154825281, 0.0614346713, -0.1085634902, 0.0946911424, -0.0757405311, -0.008964384, 0.0349285826, 0.0033868032, 0.0811284482, -0.1216926724, -0.057687901, -0.0487390012, -0.0257784091, -0.0210407563, -0.0842249542, 0.0022701258, -0.0213194415, -0.0212729946, 0.0129201701, 0.1310441196, 0.1481368393, -0.0927713066, -0.0246327035, 0.1087492779, 0.0101875039, 0.1726611555, 0.0284259226, -0.0011273216, 0.0307173356, -0.0062201056, 0.0316153243, 0.0683708489, -0.0727059543, -0.0085308729, 0.0642215312, -0.0781558007, -0.0842249542, 0.0536005124, -0.0503491834, -0.0768552721, 0.0456734598, -0.0157379899, 0.0751831606, 0.0550558716, -0.0478100479, 0.0510613769, -0.1074487492, 0.0889935717, -0.0614966042, -0.0127498619, -0.0204833858, -0.0028894269, 0.0079425368, 0.053476654, -0.0981592312, -0.0504420772, 0.0399139598, 0.0120841134, -0.0441561714, 0.0479029417, -0.0018046822, 0.0882504135, -0.0244778767, 0.04109063, 0.0179132856, 0.1078822613, 0.0568208806, 0.0354240239, -0.0072458233, 0.151976496, 0.0480577685, -0.0771649182, 0.0020843353, -0.003791284, -0.0101642795, -0.0188577194, -0.0904798955, 0.128319189, 0.1521003544, 0.033999633, -0.0683708489, 0.05945291, -0.010303623, -0.0663271546, -0.0209633429, 0.0302218962, 0.0072148582, -0.0963632539, 0.0059143258, -0.1150042191, -0.0412144922, -0.0366935916, -0.0884362012, -0.1227454841, 0.0704145357, 0.0372199975, 0.0745638534, -0.0102571752, -0.1192154661, -0.045518633, 0.1029897779, -0.0084457193, 0.0355169214, 0.0995836258, 0.104971543, 0.044403892, -0.0121847503, 0.0115964133, -0.0181919709, -0.1230551377, -0.0488009304, -0.0546533242, 0.0233941004, -0.0114028826, 0.0321417302, -0.0389850065, -0.0479029417, 0.004966021, -0.0705384016, 0.0620230101, -0.0904179662, 0.0017756525, 0.0006991329, 0.1176052839, -0.0216445755, -0.0042731781, -0.0067581236, 0.0022372254, 0.1268328726, 0.019585399, 0.0068200538, 0.0710338429, 0.0335351564, 0.0630448535, 0.0549939424, 0.0823670477, -0.0984688774, 0.0238121282, 0.1452880502, 0.0256855153, 0.0497918129, -0.054962974, 0.108501561, -0.0157844368, 0.1185342371, -0.0229605902, 0.0765456185, 0.0392327271, -0.0774745718, 0.0678754076, 0.0304850992, 0.0274660047, -0.0304850992, -0.0240134019, 0.0088637471, 0.025081696, -0.0100249369, 0.0122931274, -0.0218613297, -0.0105823083, -0.0136788143, -0.0132143376, 0.045518633, -0.0212265458, -0.0029010389, -0.0868879482, 0.0255616549, -0.0218922943, -0.1041045189, 0.1385995895, -0.0501943566, 0.0085308729, 0.084844254, -0.0000517092, -0.0122621628, -0.0136246253, 0.0997074842 ]
711.4794
Zhonghui Fan
Zhong-Hui Fan, Siming Liu, Jian-Min Wang, Christopher L. Fryer, and Hui Li
Stochastic Acceleration in the Western Hotspot of Pictor A
12 pages, 2 figures. Accepted by ApJ Letters
null
10.1086/528372
null
astro-ph
null
Chandra's high resolution observations of radio galaxies require a revisit of the relevant electron acceleration processes. Although the diffusive shock particle acceleration model may explain spectra of spatially unresolved sources, it encounters difficulties in explaining the structure and spectral properties of recently discovered Chandra X-ray features in several low-power radio sources. We argue that these observations strongly suggest stochastic electron acceleration by magnetized turbulence, and show that the simplest stochastic particle acceleration model with energy independent acceleration and escape timescales can overcome most of these difficulties. We use the bright core of the western hotspot of Pictor A as an example to demonstrate the model characteristics, which may be tested with high energy observations.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 18:43:23 GMT" }, { "version": "v2", "created": "Wed, 19 Dec 2007 01:01:52 GMT" } ]
2009-11-13T00:00:00
[ [ "Fan", "Zhong-Hui", "" ], [ "Liu", "Siming", "" ], [ "Wang", "Jian-Min", "" ], [ "Fryer", "Christopher L.", "" ], [ "Li", "Hui", "" ] ]
[ 0.0001585854, 0.0133649632, -0.0320471711, -0.0205264762, -0.0489330105, 0.0006803736, -0.0642859489, 0.0416756906, -0.0026825732, -0.1098896936, -0.0692199692, 0.0595914498, -0.1162129045, -0.008095623, 0.0086584846, 0.0998300463, -0.0479989015, 0.0094908001, -0.0328375697, 0.0642859489, -0.1123806611, -0.0303705614, 0.0065028449, -0.0132931089, -0.1393021941, -0.0122751677, -0.050441958, 0.0360231251, 0.0211611912, -0.0427295603, -0.0559029095, -0.0207061116, -0.074968338, -0.0974348933, -0.1308712512, 0.1472541094, -0.1621998698, 0.0408613384, -0.0444301181, 0.0115266815, 0.0395919085, 0.0048382124, -0.1394938082, 0.0892434642, 0.0624177307, -0.0193288978, 0.0038621868, -0.0537951738, 0.0190175287, 0.0283825826, -0.1559724659, 0.0456995517, 0.0612201542, -0.0821059048, -0.0937942564, 0.0013891897, 0.098392956, 0.05604662, -0.0867525041, -0.0188738182, 0.0503940545, -0.0632799864, 0.0422026254, -0.0245263837, -0.0104428744, -0.0071255853, 0.0035208773, -0.016095439, -0.0058591473, 0.1058658361, -0.0048471941, -0.0210534092, 0.0487893, 0.0104069468, 0.0239275955, -0.0493880883, -0.0712319016, -0.0127422232, 0.0135565754, -0.0126583921, 0.0319513641, -0.0311130583, 0.0568609722, -0.0473522097, -0.0589687079, 0.0582980663, 0.0239515472, 0.0300352406, 0.0184666421, -0.0415798835, 0.0655314326, 0.1320209205, -0.0411008559, -0.0272568595, 0.0175085813, 0.0086884238, 0.051495824, -0.0222390108, 0.174750492, -0.0176163632, -0.0029834646, -0.0106045473, -0.0001672866, -0.0812436491, 0.1204283759, -0.015257135, -0.0248617064, 0.0743935034, -0.0069758878, 0.033532165, 0.0900578126, 0.0197480507, -0.0948002189, 0.0767407566, -0.1379609108, -0.0605974123, -0.0843094438, -0.0302508045, -0.0163828582, 0.0865608901, 0.0049819215, 0.1359489858, 0.0525975972, 0.0096764248, 0.0702259317, -0.0533161424, 0.0312567689, -0.0195684135, -0.086177662, -0.0913032964, 0.0899620131, -0.0798544586, 0.0398553722, -0.0794712305, -0.0144547587, -0.0052873041, 0.0340830497, -0.0646691769, -0.0664415881, 0.0446696356, 0.0140236309, -0.0407655314, 0.0180355143, 0.0178319272, 0.0371248983, 0.0191133339, 0.0030373556, 0.0415559337, -0.0016137355, 0.0523580797, -0.0367416739, -0.0378194936, 0.0320950709, -0.0350411125, 0.0015598445, -0.0246940441, 0.0405978709, 0.032286685, -0.0741060823, -0.0821538046, -0.0013622442, -0.0065746997, -0.0874231458, -0.0219755433, 0.0878542736, 0.0017050507, -0.0396398082, -0.0208019186, -0.1626789123, -0.1506073326, -0.0906326547, -0.1525234431, -0.0902494267, 0.0047813277, 0.0227060672, 0.0719983503, 0.000571469, -0.0691720694, 0.0174007993, 0.0179995876, -0.0354003869, 0.0956145748, 0.159134075, -0.016813986, 0.0489569604, -0.0097722309, -0.0013951776, 0.0642380491, 0.0293406453, -0.0526934043, -0.0253886394, 0.0572921, -0.0227779206, 0.0410289988, -0.0883812085, -0.0626572445, 0.0372207053, 0.0315441862, 0.0380350575, 0.076165922, 0.0157241896, 0.0758785009, -0.0258916225, -0.0728126988, -0.1038539037, 0.0035957259, 0.0734354407, 0.0488372035, -0.0872315317, 0.0397356153, 0.0494838953, -0.0845968649, 0.0691241622, -0.0556154922, -0.0463222899, -0.0342507102, 0.0018936691, 0.0971474722, 0.0456995517, 0.0367895775, -0.0883812085, 0.0522143729, 0.0441666506, 0.0308735445, 0.0794233307, 0.0776509121, 0.0385380387, 0.0113350693, 0.1197577342, 0.0436397195, 0.0169457197, 0.0082932226, -0.0662020743, -0.1036622971, 0.0289095175, -0.0887165293, 0.0793754235, -0.0034969258, 0.0113111176, -0.0110296877, -0.0860339552, 0.0305142701, -0.0128619811, -0.0078860465, -0.0605495088, 0.0298436265, -0.0500108302, -0.0288376622, 0.0066764937, -0.0244784802, 0.1286677122, 0.0156762879, -0.1357573718, 0.0608848333, 0.0440229438, 0.034681838 ]
711.4795
Tim Davidge
Sidney van den Bergh
Globular Clusters and Dwarf Spheroidal Galaxies
MNRAS (Letters), in press
null
10.1111/j.1745-3933.2008.00424.x
null
astro-ph
null
Traditionally globular clusters and dwarf spheroidal galaxies have been distinguished by using one or more of the following criteria: (1) mass, (2) luminosity, (3) size, (4) mass-to-light ratio and (5) spread in metallicity. However, a few recently discovered objects show some overlap between the domains in parameter space that are occupied by galaxies and clusters. In the present note it is shown that ellipticity can, in some cases, be used to help distinguish between globular clusters and dwarf spheroidal galaxies.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 18:52:20 GMT" } ]
2009-11-13T00:00:00
[ [ "Bergh", "Sidney van den", "" ] ]
[ 0.0127864853, -0.0349183343, 0.0546232872, 0.0243534856, 0.0758254305, 0.0862091631, 0.0541403219, -0.0047451262, 0.0242206696, 0.044698365, -0.103547588, -0.1007464007, -0.0572795905, -0.0267320853, -0.0096411789, 0.0588250794, -0.0766464695, 0.0339765549, 0.0300162453, 0.1020021066, 0.0511942394, 0.0785783231, 0.0059736674, 0.0882859156, -0.1090533882, 0.0023786002, 0.0395789407, 0.0642342791, 0.1064453796, 0.0193910245, 0.0361740403, -0.0557341054, 0.0157325696, -0.0635581315, -0.1485598832, 0.221777305, -0.0205863621, 0.1217070594, 0.0265147518, -0.0037701416, -0.0807999596, 0.0823454484, -0.003166436, -0.0586801879, 0.0028917501, -0.0732657164, 0.0930672586, -0.1304970086, -0.0231098514, 0.0450605899, -0.0690639243, 0.0283983126, 0.0468958542, -0.0141146379, -0.0385888629, -0.0032509549, -0.0715753436, 0.009242733, 0.0244621523, -0.1136898473, -0.0430321395, -0.0209485851, 0.1062521935, 0.0794476643, -0.0202120654, 0.0229166653, 0.0008557527, -0.0380093083, -0.0011191193, 0.0478617847, -0.0695951879, -0.0365121178, 0.0244983751, -0.0016647183, 0.0061940197, 0.002177868, 0.0885273963, 0.0136195989, -0.0410761312, 0.002852509, 0.0021537198, -0.0394582003, 0.0256695636, 0.0110598877, -0.0963031203, 0.0185820591, 0.0557341054, -0.0241240766, -0.1487530768, 0.0461472608, 0.0492140837, -0.0985730588, -0.0336384773, -0.0174591672, 0.0171210915, -0.031610027, 0.0939365998, -0.0779504701, 0.0071901344, 0.0912319943, 0.0254280809, 0.0513391271, 0.0124121876, -0.0632200539, 0.1348436922, -0.0471373349, 0.0402550921, 0.0575693697, 0.0580040365, 0.0457608886, -0.0386613086, 0.0782885477, -0.0737003833, 0.0882376134, -0.0213832539, 0.0138852298, -0.0647172481, 0.0222284421, -0.0708025992, -0.0057231295, 0.0117601855, -0.0496004559, 0.0502283089, -0.0740867555, 0.0312719531, -0.0166381281, 0.0369467847, -0.076936245, -0.0865955353, 0.0376712307, 0.0654416904, -0.0996838734, 0.0133660426, 0.0320688449, -0.0454711094, -0.0061789271, -0.0367777459, -0.1230593547, 0.000885938, 0.0837460458, 0.0152254561, -0.0305716544, 0.1372585148, 0.0643791705, 0.0590182617, -0.0344836675, -0.1006498039, -0.0266354922, -0.1002634317, 0.1454689056, -0.006314761, -0.0090918066, 0.0132090794, -0.042066209, -0.0897831023, -0.0222767387, 0.0525465384, 0.0090012513, -0.0032298251, -0.0231702216, 0.023846373, -0.0776606947, -0.0429355465, 0.0058197225, -0.0754390582, 0.0363672264, -0.0359567069, 0.040786352, -0.0778055862, -0.0270218644, 0.0003627893, -0.0421145037, -0.0313202478, -0.1159114838, -0.0478376336, 0.0936951116, 0.1087636054, -0.0430079885, 0.0862574652, 0.015623902, 0.0079628769, 0.0381059013, 0.0831664875, -0.1189058647, 0.0072505046, 0.0580523349, 0.0322378799, -0.0326001048, 0.0004112745, -0.0368260443, -0.0766464695, 0.0256695636, 0.059501227, 0.1769582033, -0.0667939931, -0.0358601138, 0.0064837984, 0.0389510877, -0.0067132069, -0.0155273089, 0.0485379323, 0.0581006296, 0.0836977512, -0.0695468932, -0.1249912158, -0.0475478545, 0.107218124, -0.0267562345, 0.0644274652, -0.0338316634, 0.0004003323, -0.0412210226, -0.1228661686, 0.0563619584, -0.075680539, 0.0225544423, -0.0740384609, 0.0353530012, 0.0534158759, 0.1325254589, -0.0395789407, 0.1554179788, 0.0827801153, -0.0060913898, -0.0435875468, -0.1292413026, 0.0722031966, -0.1181331202, 0.0039301235, 0.0230253339, 0.0100275511, 0.0345561095, -0.0762600973, -0.0282534231, -0.020296583, 0.0079568401, 0.0239067432, 0.0516289063, -0.0255488232, -0.0490933433, -0.0287363883, 0.0265147518, 0.0393616073, -0.0565551445, -0.0503249019, 0.051870387, 0.0282292757, -0.0095687341, 0.0385888629, 0.0380817503, -0.0086993985, 0.0230253339, -0.068677552, -0.0173505004, 0.003800327, -0.0366328582 ]
711.4796
Ulf Leonhardt
Thomas G. Philbin, Chris Kuklewicz, Scott Robertson, Stephen Hill, Friedrich Konig, Ulf Leonhardt
Fiber-optical analogue of the event horizon
MEDIA EMBARGO. This paper is subject to the media embargo of Science
Science319:1367-1370,2008
10.1126/science.1153625
null
gr-qc
null
The physics at the event horizon resembles the behavior of waves in moving media. Horizons are formed where the local speed of the medium exceeds the wave velocity. We use ultrashort pulses in microstructured optical fibers to demonstrate the formation of an artificial event horizon in optics. We observed a classical optical effect, the blue-shifting of light at a white-hole horizon. We also show by theoretical calculations that such a system is capable of probing the quantum effects of horizons, in particular Hawking radiation.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:04:10 GMT" }, { "version": "v2", "created": "Wed, 13 Feb 2008 07:43:29 GMT" } ]
2008-11-26T00:00:00
[ [ "Philbin", "Thomas G.", "" ], [ "Kuklewicz", "Chris", "" ], [ "Robertson", "Scott", "" ], [ "Hill", "Stephen", "" ], [ "Konig", "Friedrich", "" ], [ "Leonhardt", "Ulf", "" ] ]
[ -0.0839542449, 0.0056500109, -0.0851595849, 0.0711672083, 0.0255609751, 0.0083259866, -0.0142675051, 0.0705907419, -0.025665788, -0.0222332012, 0.0481872223, 0.0105270343, -0.149985671, -0.0691757798, 0.0644592494, 0.0534802191, 0.0175297726, 0.0428418219, 0.0665030852, 0.1218961179, -0.0735778809, -0.0719008893, -0.0436279103, 0.114454478, -0.1329013556, -0.0848975554, 0.0523272865, 0.0626774505, 0.107327275, 0.100409694, 0.0023304247, -0.0379156657, -0.0298451576, -0.086836569, -0.0008221175, 0.1446402669, 0.0193901826, 0.0128656477, -0.0045134579, 0.0541352928, -0.0504144728, 0.013035967, 0.0079001887, 0.0306836516, 0.0241984222, -0.0127477339, -0.010448426, 0.000917922, -0.014070983, 0.1052310392, 0.0192198623, -0.0199273415, -0.0231372025, -0.0325440615, -0.1063839719, -0.0022026852, -0.0534278117, 0.0113393255, -0.006255954, 0.0587470084, -0.0217353459, -0.0166912787, -0.0000294783, 0.0606860295, -0.0478989892, 0.0257443972, -0.0397498719, 0.0606860295, 0.0133766048, 0.1957884282, 0.0152370147, -0.0255871788, -0.0595330968, 0.0117127178, 0.0241591185, -0.0313125215, -0.0282205753, 0.0168353934, -0.002924904, 0.005591054, 0.0601619706, -0.0688613504, -0.032806091, -0.0378370583, -0.012105762, 0.0686517209, -0.0006010301, -0.0399332941, -0.1155025959, 0.0494449623, 0.063620761, -0.0299237669, -0.0848975554, 0.0003037904, -0.0324130468, 0.0064393743, 0.0350071378, 0.0205693152, 0.0316531621, 0.0373916067, 0.0021224387, -0.0524845049, 0.0052766185, -0.0765650123, 0.0672891736, 0.0653501526, -0.0528513454, 0.0217484478, 0.0381252877, 0.0211981852, -0.1098427624, -0.0988375172, -0.1081657708, 0.0552882217, -0.0568079911, 0.0085814651, -0.0173070468, 0.0326488726, 0.0595330968, 0.0753072724, 0.0051816329, 0.0718484819, -0.025980223, -0.005944794, 0.0841638669, -0.0878846869, 0.0492615439, -0.0415840782, -0.0684945062, -0.004195747, 0.1340542883, -0.0838494375, -0.0517770238, -0.1269270778, 0.0294521134, 0.0606336221, 0.0624678284, -0.0029478318, 0.0973177478, -0.0356884152, -0.0331729315, 0.008378393, 0.1365697682, 0.0075595505, 0.1102620065, 0.1479942501, 0.0070616947, 0.0238184799, 0.0921295658, -0.0162589289, -0.0432086624, -0.0276179072, 0.009007263, 0.0204514004, 0.0450428687, -0.0502310507, 0.0750452429, 0.0613673031, -0.073997125, -0.0412696451, -0.0155121451, 0.0490519181, -0.0777703524, 0.0380728841, 0.0089286547, -0.0409552082, 0.0380204767, 0.0073630284, -0.0885135606, -0.0856836438, -0.0491043255, -0.0709575862, -0.0589042269, 0.1404477954, 0.0866269469, 0.1287088841, 0.0562315285, -0.056598369, -0.023490943, 0.0111493543, 0.0215650257, 0.0052143866, 0.0966364741, 0.0499690212, 0.0301595926, -0.0005383887, -0.0001372584, 0.0628346726, -0.0872034132, -0.0706955567, -0.0825392902, 0.1551214606, -0.0016753511, 0.0459075645, -0.0406145714, -0.0369461551, 0.0368675478, -0.003049368, 0.0324916542, -0.0478727855, 0.0124267479, -0.023399232, 0.0949070752, 0.0001411479, 0.0607384332, 0.0232682172, 0.1730442643, 0.100409694, -0.0717436746, 0.0807050839, 0.0476369597, 0.0955883563, 0.1316436082, 0.0367889404, -0.0754644871, -0.0299761724, -0.0191281531, 0.1641352624, 0.0886707753, -0.0109266294, -0.0703811198, 0.1271367073, 0.0033277743, 0.0934921205, 0.0278275311, 0.0512267649, -0.0701190904, 0.0349023268, -0.013769649, 0.0439161398, -0.0110445423, 0.0016884524, -0.1172843948, 0.0063542151, -0.0176214818, -0.0029036142, -0.0285874158, -0.0310504939, -0.057227239, -0.1140352339, -0.0391472057, -0.0194949936, -0.0498380065, 0.009826106, -0.0600047521, 0.0087779872, -0.0386755504, -0.0419771224, 0.0497331955, -0.0492353402, 0.0026415847, 0.0260064267, -0.0874130353, -0.0038125289, 0.0849499553, 0.0140971858 ]
711.4797
Ulf Leonhardt
Thomas G. Philbin, Chris Kuklewicz, Scott Robertson, Stephen Hill, Friedrich Konig, Ulf Leonhardt
Fiber-optical analogue of the event horizon: Appendices
null
null
null
null
gr-qc
null
We explain the theory behind our fiber-optical analogue of the event horizon and present the experiment in detail.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:08:18 GMT" }, { "version": "v2", "created": "Thu, 13 Dec 2007 09:58:47 GMT" } ]
2007-12-13T00:00:00
[ [ "Philbin", "Thomas G.", "" ], [ "Kuklewicz", "Chris", "" ], [ "Robertson", "Scott", "" ], [ "Hill", "Stephen", "" ], [ "Konig", "Friedrich", "" ], [ "Leonhardt", "Ulf", "" ] ]
[ -0.0491034798, 0.0161497612, -0.10692963, 0.0246928427, -0.0127889682, 0.0240771249, -0.0174196772, 0.0241925716, -0.0335822664, -0.0278612226, 0.0253085606, -0.0377896689, -0.0953849256, -0.0586471036, 0.0426384471, 0.0401242673, 0.0648555905, 0.0727059916, 0.0465893, 0.1620363593, -0.0529004075, -0.037969254, -0.0217938386, 0.0889198855, -0.1285823733, -0.0944100395, 0.0634189174, 0.092049785, 0.0995410159, 0.0023281823, -0.0059262821, -0.056184236, -0.0581340082, -0.0584418662, -0.0240001604, 0.2002108544, 0.0703970492, -0.0102170641, -0.0136355804, 0.0278099123, -0.0469997786, 0.0276559833, -0.0041977833, 0.0148926703, 0.0229226537, -0.0389954485, -0.0251802858, -0.0006000842, 0.007260337, 0.070191808, 0.0529004075, -0.0246543605, 0.01690658, -0.0152261844, -0.1537241638, -0.0070358566, -0.0309398118, -0.018830698, -0.0203186814, 0.0640859455, -0.0484107994, -0.0324791037, -0.0064425874, 0.0713719353, -0.0779395923, 0.0056665265, -0.0120129073, 0.091741927, 0.0354550742, 0.2290469557, 0.007818331, 0.0218836311, -0.0651121363, -0.0325304158, -0.0047108815, -0.0446138754, -0.0493343771, -0.0002611589, -0.033684887, -0.0403295048, 0.0871240422, -0.0967702866, -0.0336079225, -0.0123079391, 0.0300931986, 0.0109354015, -0.0249365643, -0.0023778887, -0.0989766121, 0.0843020082, 0.1180125475, -0.0162395518, -0.1051850989, 0.0000299391, 0.0201647524, 0.090972282, -0.0220632162, 0.0406886749, 0.0370713323, 0.016752651, 0.0166500304, -0.0411248058, -0.0110572623, -0.0529517159, 0.0647016615, 0.0594167523, -0.0667540506, 0.0020876676, 0.0077092978, 0.0012298318, -0.1283771247, -0.0708588362, -0.0819930658, 0.0969242156, 0.026501514, -0.0064810696, -0.0501296781, 0.0414326675, 0.0872779712, 0.0324021392, 0.0057915938, 0.0659330934, -0.0356603116, 0.0147387413, 0.0511558726, -0.0686525181, 0.0210883282, -0.0725007504, -0.1014907882, 0.0294261724, 0.1433595866, -0.1154470593, -0.0079915021, -0.091126211, 0.0263988934, 0.0569025725, 0.0145463292, 0.0446138754, 0.0958980247, -0.0568512604, -0.012455455, 0.0063175196, 0.1473617554, -0.0255779363, 0.0894842967, 0.1345342994, -0.046255786, 0.028579561, 0.0709101483, -0.041176118, -0.0600837804, -0.0113843624, 0.033530958, -0.0059679714, 0.0136355804, -0.0746557638, 0.0470767431, 0.0301445089, -0.0271941964, -0.0113587072, 0.0037937185, 0.0103004426, -0.1236566231, 0.0334026814, -0.0484107994, -0.0023041309, -0.0617770031, -0.0178301558, -0.1080584452, -0.0832244977, -0.0686012059, -0.0593141317, -0.0517459363, 0.1092898771, 0.0449986979, 0.0689603761, 0.0409452245, -0.0445625633, -0.0190872476, -0.0088252863, 0.0157008003, 0.0070486842, 0.0894842967, 0.0695247799, -0.0146746039, -0.0067664804, 0.0481285937, 0.0547475591, -0.049642235, -0.0096334154, -0.0423562415, 0.1028248444, 0.026809372, 0.0586984158, -0.0895869136, 0.0097681042, 0.0080428114, -0.0213192236, 0.0477437712, -0.0355320387, 0.0003264987, -0.0254368354, 0.1031840146, -0.0120129073, 0.0784526914, 0.0624953397, 0.1440779269, 0.1130868047, -0.0688064471, 0.0527977869, 0.0924602672, 0.0956927836, 0.114113003, 0.0951796845, -0.0441264324, -0.022499349, -0.0223069377, 0.114728719, 0.1013881713, -0.0141358506, -0.0419457629, 0.1090846434, 0.0198825486, 0.1145234779, 0.049950093, 0.0787605494, -0.0885094106, -0.0112432605, 0.0268606823, 0.0436389856, 0.030631952, -0.0112881567, -0.1237592474, 0.0162780341, 0.0242951922, 0.0160214864, -0.0009724811, -0.060956046, -0.0358655527, -0.083019264, -0.0212807413, 0.0171631295, -0.0392006896, 0.0404064693, -0.0669079795, -0.0161754154, -0.0555172078, -0.0610073544, 0.0341979824, -0.0267837178, 0.0197286196, 0.092049785, -0.0823009238, -0.0159316938, 0.0649069026, 0.0019898582 ]
711.4798
C. Robin Graham
C. Robin Graham
Conformal Powers of the Laplacian via Stereographic Projection
This is a contribution to the Proceedings of the 2007 Midwest Geometry Conference in honor of Thomas P. Branson, published in SIGMA (Symmetry, Integrability and Geometry: Methods and Applications) at http://www.emis.de/journals/SIGMA/
SIGMA 3 (2007), 121, 4 pages
10.3842/SIGMA.2007.121
null
math.DG
null
A new derivation is given of Branson's factorization formula for the conformally invariant operator on the sphere whose principal part is the k-th power of the scalar Laplacian. The derivation deduces Branson's formula from knowledge of the corresponding conformally invariant operator on Euclidean space (the k-th power of the Euclidean Laplacian) via conjugation by the stereographic projection mapping.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:32:51 GMT" }, { "version": "v2", "created": "Sat, 15 Dec 2007 10:34:09 GMT" } ]
2008-04-25T00:00:00
[ [ "Graham", "C. Robin", "" ] ]
[ 0.0078228759, 0.0041959607, 0.0668478534, 0.0449725501, -0.0322019756, -0.0000844209, 0.0048458702, -0.0087393383, -0.0723586082, 0.0528074056, -0.0364668183, 0.0756171346, -0.0346698351, 0.0219831187, 0.0251817536, 0.0447089933, 0.0461705402, -0.0175385755, 0.0525198877, 0.069579266, -0.0329447277, -0.0422411337, -0.0248702746, 0.0213242248, -0.015382193, 0.0249421541, -0.0235405061, -0.0788277537, 0.0033513773, -0.0664644912, 0.0648831427, -0.0030024629, -0.0383356847, -0.1353249699, -0.0564972162, 0.1175947115, -0.0287038442, 0.0874053612, -0.0222466774, 0.1174988747, -0.0345260762, 0.0142800426, -0.1270827949, -0.0320342556, 0.0969413593, 0.0436068401, -0.0487821586, -0.0466736965, -0.0017745229, 0.054197073, -0.08242172, 0.0644039512, 0.1259327233, -0.0439662375, -0.106189847, -0.0136091681, 0.0159212891, 0.017490657, -0.0070980918, -0.0168197826, 0.0915743634, -0.0774380863, -0.0208090898, -0.0392461568, -0.1532468945, 0.0369220562, -0.0456194654, 0.0497405492, 0.0451402701, 0.0269547775, -0.0648831427, 0.106189847, 0.0177182741, 0.0835238695, -0.0945933014, 0.0187964663, 0.0175745152, 0.1759607941, -0.0566409752, -0.0610495768, 0.0379044078, -0.0492613539, 0.0776297599, 0.0790194273, -0.0528074056, -0.012471077, 0.0731732398, 0.0448527522, -0.0815112516, 0.0205215719, 0.0210486874, 0.0258765873, -0.0005125151, 0.0398930721, 0.0508427024, 0.0143878618, -0.0268349797, 0.0207851287, 0.079881981, 0.0519448519, 0.0010976584, 0.0434630811, -0.0671353713, -0.0339270793, 0.1628308147, 0.1466339976, -0.0137169873, 0.0186407268, -0.0578868836, -0.0023780104, -0.0255651101, 0.0926285982, -0.0559700988, -0.0177182741, 0.0828050822, -0.0103686051, -0.0138727259, 0.0195991192, -0.1290954202, -0.0029395684, 0.0288955215, -0.0190839823, 0.1219074801, 0.0169275999, 0.1232492253, -0.0708730966, 0.0385752842, -0.084961459, -0.0033364026, -0.127753675, 0.0512739792, -0.0806966126, 0.0693875924, -0.1232492253, -0.0983310342, 0.0008326031, 0.0689563155, -0.0393419974, 0.0736045167, 0.0642122701, -0.0272662565, 0.0599474274, 0.1226741895, -0.1103109345, -0.0032495484, 0.0562576167, -0.0655061007, 0.0325374119, -0.030021634, 0.1211407632, -0.0227618124, -0.0096258512, 0.0293986779, 0.0398211926, -0.070058465, -0.0841947496, 0.0163645446, -0.0191558618, 0.0922931582, 0.0228217114, -0.0216237213, 0.1298621297, 0.0110754184, 0.0137169873, 0.0219711401, -0.0204976108, 0.0068764635, -0.0008355982, -0.0331364088, -0.0635413975, -0.0520886108, -0.0727898777, -0.12363258, -0.1216199622, 0.0138248065, 0.0345500372, 0.029734116, -0.0955996141, -0.0271464568, -0.0312675424, -0.0778693631, 0.0574556068, 0.0450444296, -0.0898492634, -0.0487821586, 0.1049439386, 0.0461945012, 0.0206293911, 0.0961267278, 0.02060543, 0.033759363, 0.0178740136, 0.1059981659, 0.0647873059, -0.0655061007, -0.0420254953, 0.0191798229, -0.049117595, -0.0377366878, -0.0612412579, 0.0449725501, -0.0013200354, 0.1005353332, -0.0715918913, -0.1155820861, 0.047775846, 0.0909514129, 0.0661290586, -0.0311956629, -0.0271464568, -0.0236603059, -0.0512260571, 0.0599474274, -0.0299976729, -0.0296861958, -0.0203179121, -0.05942031, 0.0088950768, 0.0364907794, 0.0904722139, -0.0514656566, 0.1363791972, -0.0161848478, 0.0561617799, 0.0181016307, -0.0103206849, 0.0868782476, -0.128999576, 0.0024244327, -0.0978997573, 0.0212283861, 0.0117642628, -0.025397392, 0.012986213, 0.0431755632, -0.0641643554, -0.0099612884, -0.0240316819, -0.052136533, -0.0587494373, 0.006906413, 0.0898013413, 0.0794986263, -0.0566888936, 0.0074215489, 0.0682375208, -0.023971783, 0.0287038442, -0.0220430195, -0.0020994777, -0.0344541967, 0.06181629, 0.0210846271, 0.0406118669, -0.0466736965, 0.1290954202 ]
711.4799
Rosario Lo Franco
B. Bellomo, R. Lo Franco, and G. Compagno
Entanglement dynamics of two independent qubits in environments with and without memory
10 pages, 6 figures
Physical Review A 77, 032342 (2008)
10.1103/PhysRevA.77.032342
null
quant-ph
null
A procedure to obtain the dynamics of $N$ independent qudits ($d$-level systems) each interacting with its own reservoir, for any arbitrary initial state, is presented. This is then applied to study the dynamics of the entanglement of two qubits, initially in an extended Werner-like mixed state with each of them in a zero temperature non-Markovian environment. The dependence of the entanglement dynamics on the purity and degree of entanglement of the initial states and on the amount of non-Markovianity is also given. This extends the previous work about non-Markovian effects on the two-qubit entanglement dynamics for initial Bell-like states [B. Bellomo \textit{et al.}, Phys. Rev. Lett. \textbf{99}, 160502 (2007)]. The effect of temperature on the two-qubit entanglement dynamics in a Markovian environment is finally obtained.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:03:35 GMT" } ]
2009-11-13T00:00:00
[ [ "Bellomo", "B.", "" ], [ "Franco", "R. Lo", "" ], [ "Compagno", "G.", "" ] ]
[ -0.0085323183, -0.006359681, -0.064996548, 0.0524841025, -0.0461061634, 0.0236373208, 0.0246962532, 0.0489299856, -0.1482992321, 0.0248666555, 0.0804788694, 0.0471042395, -0.1313563138, -0.0036575773, 0.0815986618, 0.0317192897, -0.0245988797, 0.1071104109, 0.0178923085, 0.0697191432, -0.0618806072, -0.1297983527, -0.0239416119, 0.013656578, -0.0405072123, -0.0712771118, 0.0520459227, 0.0900214314, 0.0912385955, -0.0482970588, 0.1272666454, -0.0189268962, 0.0213977396, -0.0502932072, -0.0390953012, 0.2299952656, 0.0497089699, -0.0155553529, -0.0924070776, 0.0295527373, -0.028579006, -0.0982981473, -0.1302852184, 0.0849580318, 0.0490030162, 0.0018729108, -0.0614911169, 0.0242945887, 0.0970323011, -0.0271670967, -0.0245867092, -0.0101207169, -0.0229922235, -0.0761457682, -0.0567685179, -0.0556000434, 0.0605173856, 0.0644609928, 0.0480779707, -0.0905082971, 0.0261203349, -0.08739236, 0.0055259238, 0.075610213, -0.0523867309, -0.0189512409, -0.0282381997, -0.0092930458, -0.0103519782, 0.046373941, -0.0138148088, -0.0042996313, 0.0881226584, -0.0066761435, -0.0109605603, 0.0002396291, -0.0518511795, -0.0249153432, -0.0491003878, 0.0701086372, 0.0127802202, -0.0169064049, 0.0758536458, 0.0154092936, -0.0236251485, 0.0156892408, -0.0392170176, 0.0256091263, -0.022651419, 0.0005496255, 0.0357115865, 0.0867594332, -0.030234348, 0.0002839415, 0.0898266882, -0.1320379227, 0.1162634864, -0.0758536458, -0.0819394663, 0.025876902, -0.1144133955, -0.0334233195, -0.0090130977, 0.0094086761, 0.0463495962, -0.1213268861, -0.0376347043, -0.0026214665, -0.0642662495, 0.0655320957, 0.0170889795, -0.0240511559, 0.0237955526, -0.0157135855, -0.0398986302, -0.1000995487, -0.0381215699, -0.08739236, 0.0129262796, 0.0744417384, 0.0615884885, -0.0774603039, 0.0361497663, 0.0145207644, -0.0027279684, -0.04369618, 0.0342023037, -0.1039944738, 0.0382676311, 0.001900297, 0.1788743883, -0.0126219885, 0.001082515, 0.0011372875, -0.0689888448, -0.0138391526, 0.0216898583, 0.0061010337, 0.041432254, -0.0939163566, 0.1071104109, -0.0237833802, 0.0369287506, 0.053019654, 0.0259499326, 0.0848606601, -0.0231261123, -0.0177462474, 0.098492898, -0.0463495962, -0.0253170077, -0.0598844588, 0.0123785557, 0.0024449779, 0.0979086533, -0.037659049, 0.0722021535, 0.0921149552, 0.025901245, -0.0325956456, 0.0151658608, -0.0039983829, -0.0271670967, -0.1112000868, 0.0780445412, 0.0713744834, -0.0643149316, 0.0710336789, -0.0731758848, -0.0668466389, 0.0370017812, 0.0341049284, -0.0679664239, -0.0090070125, 0.0476154462, -0.0475180745, -0.0746851712, -0.1731293797, -0.0959125087, 0.0625135303, 0.0762918293, -0.0059823599, 0.0128289061, -0.0126219885, -0.1030207425, 0.0955230147, -0.0380972251, 0.0454245545, -0.0079845944, 0.036466226, -0.1058445647, 0.0601765774, 0.0417974032, 0.0011639129, 0.0402394347, -0.1277535111, 0.058375176, 0.0081610829, -0.0402881205, -0.1021443829, -0.0135348616, -0.098395519, 0.0506827012, -0.0389005542, 0.0005766313, -0.002131558, 0.0741983056, -0.030867273, -0.1187951863, -0.0726890191, 0.0172593836, 0.0793590769, -0.0002424819, -0.0125854732, -0.0607121289, -0.0526301637, -0.141385749, -0.0470068641, -0.0430389121, 0.0195354782, -0.0433553755, 0.0538473278, 0.0358333029, 0.0677716807, -0.0138634956, 0.0316949449, -0.0230409112, -0.10720779, -0.0305994973, 0.0471042395, 0.0297474824, 0.0631464571, -0.0516077466, 0.0222740974, 0.0066335425, 0.1190873086, -0.0192068443, -0.0223592985, 0.0620753542, -0.0604686961, 0.0526301637, 0.0286276918, 0.0192920454, 0.016882062, -0.0199371427, 0.0689888448, -0.0337397791, -0.0290902145, -0.0276052747, -0.1125633046, -0.1282403767, 0.0088974675, -0.000781267, -0.046179194, -0.0231261123, -0.0907030478 ]
711.48
Saibal Ray
Utpal Mukhopadhyay, Saibal Ray and Farook Rahaman
Dark Energy Models With Variable Equation Of State Parameter
15 Latex pages, a few changes in the text. Accepted in IJMPD
Int.J.Mod.Phys.D19:475-487,2010
10.1142/S0218271810016488
null
gr-qc
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Two variable $\Lambda$ models, viz. $\Lambda \sim (\dot a/a)^2$ and $\Lambda \sim \rho$ have been studied under the assumption that the equation of state parameter $\omega$ is a function of time. The selected $\Lambda$ models are found to be equivalent both in four and five dimensions. The possibility of signature flip of the deceleration parameter is also shown.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:23:06 GMT" }, { "version": "v2", "created": "Wed, 18 Nov 2009 11:44:17 GMT" }, { "version": "v3", "created": "Tue, 5 Jan 2010 11:47:25 GMT" } ]
2010-05-07T00:00:00
[ [ "Mukhopadhyay", "Utpal", "" ], [ "Ray", "Saibal", "" ], [ "Rahaman", "Farook", "" ] ]
[ 0.034020938, 0.0317577943, -0.0524950698, -0.0454842448, -0.0475751944, 0.0519046821, -0.1119763628, -0.0402691774, 0.0405397713, 0.0482393764, -0.0469602086, -0.0807351544, -0.1317542642, 0.016432384, -0.0462222286, 0.0389162116, 0.0053472896, 0.0090771699, 0.0324957743, 0.0626792088, -0.1723924279, -0.0620888248, 0.0350049138, 0.1013494283, 0.0235170033, 0.0230250154, -0.0060391468, 0.0284614787, 0.0986434966, -0.0589401051, 0.0216105524, -0.0639091805, -0.0179329459, -0.1065644994, -0.0548566096, 0.1260472089, -0.0080316961, 0.0595304891, -0.0482393764, -0.061400041, -0.0583989173, -0.0514126979, -0.1043013558, 0.1267359853, -0.0141692404, 0.0392852053, -0.0267641209, 0.0130991675, 0.0704526156, 0.0073367641, -0.0010262552, -0.0230496153, 0.0761104673, -0.042507723, -0.0635647848, -0.034980312, -0.0038313528, 0.0407119691, 0.0420157351, -0.0639091805, -0.0877705738, -0.060514465, -0.0530362539, 0.0359642878, -0.0288304687, -0.130770281, -0.0871801898, 0.0384242237, -0.076897651, 0.0524458699, 0.0076442561, -0.0055194851, 0.0703542158, 0.1054821238, 0.0657787323, -0.0074782101, -0.0365546718, -0.0143045373, -0.0475013964, 0.1101068109, 0.0089357235, -0.0156575032, -0.0294454526, -0.0098151509, -0.0442542769, -0.0072691157, 0.0298390426, 0.025878543, -0.0632203966, -0.042802915, 0.0811779425, -0.0018049792, -0.0516094901, -0.0279448908, 0.0765040591, 0.0449430607, 0.1272279769, -0.0067894277, 0.0923460573, 0.0372434556, -0.0639583766, 0.034906514, 0.1116811708, -0.0481901765, 0.1013494283, 0.0110389702, -0.0069862227, -0.0486329682, -0.0355214998, 0.0209709685, 0.0615968369, -0.002410739, -0.0816699266, 0.0378092416, -0.0772420391, -0.0606128611, 0.0160510931, 0.0434178971, -0.0766516551, 0.0044002132, -0.0789147988, 0.017674651, 0.1146330908, -0.0327909701, 0.0554961935, -0.1131571308, -0.0612032488, -0.0967247486, -0.05165869, 0.1168962345, 0.1291959286, 0.025657149, 0.0276250988, -0.0714365914, -0.0332829542, -0.043024309, 0.1384452879, 0.0010054995, 0.0347097181, 0.060662061, 0.0989386886, 0.0414007492, -0.0625316128, 0.0180928409, -0.033799544, 0.0489035584, 0.0380060375, -0.0507239141, 0.0324465781, -0.0872785896, -0.0482147783, -0.0297160465, 0.0821127146, -0.0894925296, -0.0386948176, -0.0848678499, 0.0537250377, 0.0502319261, 0.03505411, -0.0677958801, -0.0297406465, 0.0371204577, -0.1387404799, -0.0105715822, 0.0706494078, -0.0234309062, -0.1051869318, -0.0659755245, -0.1085324436, -0.1552712619, 0.0036960563, 0.0273053069, -0.033651948, -0.1081388593, -0.0038990011, -0.0306508224, 0.0343407281, -0.0324465781, -0.0711905956, -0.0043817637, -0.0229881164, 0.008904974, -0.059924081, 0.0111066187, -0.0233694073, 0.0457056426, 0.0362840779, -0.0164815821, -0.0075212591, -0.060366869, -0.0005792385, 0.2095866799, 0.0589401051, 0.0051258951, 0.0275021028, -0.0292486586, -0.0241688862, 0.06937024, 0.0417451411, 0.0160756931, 0.0667627081, 0.0691734478, 0.1075484753, -0.1154202744, 0.0108606247, 0.0408349633, 0.0688782558, 0.0030011239, -0.0730109513, -0.0249560662, 0.03505411, 0.078078419, 0.0422371291, -0.0196549017, -0.0925428495, 0.0102210408, -0.0501827262, 0.0106945792, 0.0991354883, 0.0324711762, -0.1111891791, 0.140806824, 0.0245132782, 0.0606128611, -0.0130253695, -0.0361856818, 0.0314626023, -0.0549550056, -0.0380798355, 0.0910176933, 0.0103440378, 0.0089111244, -0.0283630807, 0.1041045561, 0.0570213534, -0.1076468676, 0.0091878669, 0.0774388388, -0.0191506147, -0.1498593986, -0.0665167123, 0.0389408134, -0.0513142981, 0.0311674103, -0.0343407281, 0.0276742987, -0.0257801469, -0.0104854843, -0.0273545068, -0.0081116445, -0.0141938403, 0.0156698022, 0.0050859209, -0.0506747141, 0.0188554209, 0.0668119043 ]
711.4801
Itsuki Sakon
I. Sakon, T. Wada, Y. Ohyama, D. Ishihara, T. Tanab\'e, H. Kaneda, T. Onaka, N. Tominaga, M. Tanaka, T. Suzuki, H. Umeda, K. Nomoto, T. Nozawa, T. Kozasa, T. Minezaki, Y. Yoshii, S. Ohyabu, F. Usui, H. Matsuhara, T. Nakagawa, and H. Murakami
Properties of newly formed dust by SN2006jc based on near-to-mid infrared observation with AKARI
28 pages, 9 figures. Submitted to the Astrophysical Journal
Astrophys.J.692:546-555,2009
10.1088/0004-637X/692/1/546
null
astro-ph
null
We present our latest results on near- to mid- infrared observation of SN2006jc at 200 days after the discovery using the Infrared Camera (IRC) on board $AKARI$. The near-infrared (2--5$\mu$m) spectrum of SN2006jc is obtained for the first time and is found to be well interpreted in terms of the thermal emission from amorphous carbon of 800$\pm 10$K with the mass of $6.9\pm 0.5 \times 10^{-5}M_{\odot}$ that was formed in the supernova ejecta. This dust mass newly formed in the ejecta of SN 2006jc is in a range similar to those obtained for other several dust forming core collapse supernovae based on recent observations (i.e., $10^{-3}$--$10^{-5}$$M_{\odot}$). Mid-infrared photometric data with {\it{AKARI}}/IRC MIR-S/S7, S9W, and S11 bands have shown excess emission over the thermal emission by hot amorphous carbon of 800K. This mid-infrared excess emission is likely to be accounted for by the emission from warm amorphous carbon dust of 320$\pm 10$K with the mass of 2.7$^{+0.7}_{-0.5} \times 10^{-3}M_{\odot}$ rather than by the band emission of astronomical silicate and/or silica grains. This warm amorphous carbon dust is expected to have been formed in the mass loss wind associated with the Wolf-Rayet stellar activity before the SN explosion. Our result suggests that a significant amount of dust is condensed in the mass loss wind prior to the SN explosion. A possible contribution of emission bands by precursory SiO molecules in 7.5--9.5$\mu$m is also suggested.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:23:41 GMT" } ]
2009-06-23T00:00:00
[ [ "Sakon", "I.", "" ], [ "Wada", "T.", "" ], [ "Ohyama", "Y.", "" ], [ "Ishihara", "D.", "" ], [ "Tanabé", "T.", "" ], [ "Kaneda", "H.", "" ], [ "Onaka", "T.", "" ], [ "Tominaga", "N.", "" ], [ "Tanaka", "M.", "" ], [ "Suzuki", "T.", "" ], [ "Umeda", "H.", "" ], [ "Nomoto", "K.", "" ], [ "Nozawa", "T.", "" ], [ "Kozasa", "T.", "" ], [ "Minezaki", "T.", "" ], [ "Yoshii", "Y.", "" ], [ "Ohyabu", "S.", "" ], [ "Usui", "F.", "" ], [ "Matsuhara", "H.", "" ], [ "Nakagawa", "T.", "" ], [ "Murakami", "H.", "" ] ]
[ 0.0965051502, -0.0214743707, -0.0200559031, -0.0491899997, -0.0107741887, 0.0035492533, 0.1148588955, 0.028517371, 0.002530115, -0.029405456, -0.0230778549, 0.0301701948, -0.1226543039, -0.0675437376, -0.0061240811, 0.0895978287, -0.0497080497, 0.0236945804, -0.0313049704, -0.0312556326, -0.0874762982, -0.0628566295, -0.0531370416, -0.0266178586, -0.0200559031, -0.0967518464, -0.0611297973, -0.0569360666, 0.0751911327, -0.0510648452, -0.0458596833, -0.0767206103, -0.1277854592, -0.0547158569, -0.1626180857, 0.0457856767, 0.0412959158, -0.0197352059, -0.1373570263, -0.0048505436, -0.069961302, -0.0302688703, 0.0189704653, 0.027604619, -0.135679543, -0.031378977, 0.0192664936, 0.0041875639, 0.0574787855, 0.0195378531, -0.0606857575, 0.0398651138, 0.0926074535, -0.0489679761, -0.0630539805, -0.0760298744, 0.003897703, 0.1420934796, -0.1012416035, -0.0780033991, -0.0325630903, -0.1000081524, 0.0336978622, -0.0548145324, 0.0321190469, -0.1224569455, 0.0648301467, 0.0215360429, 0.0497573875, 0.1237397343, -0.0634980202, -0.0192418247, -0.0596496575, -0.1120959669, -0.0712934285, -0.0100711221, 0.0181317199, -0.0928048044, -0.1292655915, 0.0544198267, 0.0650274977, 0.0196982026, -0.1082476005, -0.0160595234, -0.0465997532, -0.026371168, 0.03300713, 0.006120997, -0.1353835016, 0.0396924317, 0.0752404705, 0.081555739, 0.0430720858, -0.0039655427, 0.0528903492, -0.1032151207, -0.0309842713, -0.0354000255, 0.153342545, -0.0031668837, -0.0368061587, -0.0644354448, 0.0471178032, -0.0395444185, 0.0473398231, 0.021252349, -0.0243359748, -0.0131239118, -0.0633500069, 0.0110825514, 0.1471259594, -0.0347339623, -0.0260258019, 0.0985280126, -0.1491981447, 0.0775593594, -0.1323245466, 0.0718361437, -0.0371021852, 0.0536797568, -0.0372995362, 0.0334511735, -0.0956664085, 0.0396924317, 0.0125935283, -0.0309842713, 0.0347339623, -0.0479812175, -0.1144641936, -0.0126305316, 0.0804209635, -0.0467724353, -0.0046840278, -0.0785461143, -0.1244304702, 0.0148754111, 0.0656195581, -0.1115039065, -0.0199448913, -0.0203149263, -0.0131362462, 0.0471424721, 0.0589095876, 0.0435407981, 0.014530045, 0.0373735465, -0.0734643042, 0.0000168877, -0.0013937989, 0.045390971, -0.0128648868, -0.0245826654, 0.0211536735, -0.0995641127, 0.0336238556, -0.0660142601, -0.0154304635, -0.0068456493, -0.0382862985, -0.04519362, 0.0430720858, 0.0485732742, -0.0524956472, 0.0661129355, -0.0118842935, 0.0754378214, -0.097590588, -0.0358440652, -0.1848201901, -0.0628072917, -0.0330317989, -0.0037065183, 0.0262724925, 0.0232628733, -0.038903024, 0.0634980202, 0.0015402711, -0.0402351506, -0.0951730236, -0.0415672772, -0.0128278835, -0.0096024107, 0.0021338691, -0.0666556582, -0.0095222369, -0.0311569553, -0.0210179929, 0.0708493888, 0.0638433918, -0.0187731143, -0.0171696283, 0.0035153334, 0.0409998894, 0.0712440908, -0.0573307723, 0.0216840561, 0.0066976352, 0.0047364491, -0.0200682376, 0.0756845102, 0.0975412503, 0.0332784913, -0.0161705334, 0.0331551433, -0.0362387709, -0.0444042124, 0.08935114, 0.0414686017, 0.043565467, -0.0160225201, 0.0896965042, -0.0006128706, -0.0366581455, 0.1044979095, -0.0533343926, 0.0009512986, -0.0215977151, 0.069961302, 0.0374475531, -0.0572320968, 0.0298741665, -0.0034197411, 0.0280239917, -0.0101697976, 0.0369788408, 0.0034598282, -0.0006252051, 0.0268892162, -0.0105460007, 0.0355727077, -0.0149494177, 0.0478578731, -0.1314364672, -0.0000026199, -0.0531370416, 0.0458103456, -0.0621165596, 0.111898616, 0.0494366884, 0.0395444185, 0.0025979548, 0.0248663593, -0.0517555773, 0.1603485495, -0.0534824058, 0.0499054007, -0.0204382725, 0.0040395497, 0.0052945856, -0.0116314366, 0.1713015884, -0.0735629797, 0.0219307467, -0.0570347421, 0.0084614689, -0.0380889475 ]
711.4802
Vladimir S. Manko
J.A. Cazares, H. Garcia-Compean and V.S. Manko
On the physical parametrization and magnetic analogs of the Emparan-Teo dihole solution
9 pages, 1 figure
Phys.Lett.B662:213-216,2008; Erratum-ibid.B665:426,2008
10.1016/j.physletb.2008.02.064
null
gr-qc
null
The Emparan-Teo non-extremal black dihole solution is reparametrized using Komar quantities and the separation distance as arbitrary parameters. We show how the potential $A_3$ can be calculated for the magnetic analogs of this solution in the Einstein-Maxwell and Einstein-Maxwell-dilaton theories. We also demonstrate that, similar to the extreme case, the external magnetic field can remove the supporting strut in the non-extremal black dihole too.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:25:59 GMT" } ]
2008-11-26T00:00:00
[ [ "Cazares", "J. A.", "" ], [ "Garcia-Compean", "H.", "" ], [ "Manko", "V. S.", "" ] ]
[ 0.033262115, -0.0243360475, -0.0603211597, 0.0377800949, -0.0950485617, 0.0296721496, 0.0206728186, 0.0858660713, -0.0559741296, -0.0284754951, -0.0233225543, -0.0377068296, -0.0478661843, 0.0155198779, 0.046962589, 0.0446425416, 0.0317968205, 0.0334086418, 0.119079344, 0.1033518836, -0.0734599382, -0.0540692508, 0.0640820712, 0.039343074, -0.0121191805, 0.0195860602, 0.0341412872, 0.0306734312, 0.1074546948, -0.0317479782, 0.0771720111, -0.0287197102, -0.0737529993, -0.0763905197, -0.0272299983, 0.1322669685, -0.0013210517, 0.0696013421, -0.142621696, 0.049331475, -0.0211734604, 0.0113499025, -0.1122413203, 0.1262104213, -0.0637890175, 0.0211124066, -0.0101288268, 0.0298186783, 0.1044264287, -0.0816167295, -0.0378533602, 0.0386836901, 0.0793699473, -0.0390988588, -0.0539227203, -0.0314793438, 0.0134806801, 0.0422736555, 0.0435191542, -0.0856707022, -0.0059191664, -0.1613774151, 0.0000682562, 0.0767812654, -0.1124366894, 0.0662800148, -0.0059496933, 0.0423469208, 0.0079064677, -0.0062152776, -0.0265461951, 0.0721900165, 0.0162281021, -0.0476952344, 0.0280359071, -0.0404664613, -0.041736383, -0.0014805548, -0.1009097323, 0.0319921933, -0.0287929755, 0.0426644012, 0.0058611655, -0.0343855023, -0.0452775024, 0.0381219946, -0.0179498196, -0.0295011997, -0.0773673803, -0.0268392526, 0.0314793438, -0.1200562045, -0.0512363538, -0.0698455572, 0.1276757121, 0.00473167, -0.0189999435, -0.0321143009, 0.0349716209, 0.0814213529, -0.0653031543, 0.0472800657, 0.0514805689, -0.0345320329, 0.187557295, -0.0160815716, 0.0612003356, 0.0200134367, -0.0151291331, 0.0579278506, 0.0734599382, -0.0661334842, -0.0536785051, 0.0151779763, -0.0253739618, -0.0759020895, -0.0443250649, 0.1107760221, -0.0399780311, 0.0784419328, -0.0026069975, -0.0462299436, 0.1122413203, -0.0274009481, 0.0420050174, -0.0430307239, -0.0264240876, -0.131192416, -0.1234752163, 0.0748275444, 0.0374137722, 0.0280114859, -0.029330248, -0.0968557596, 0.0002297149, -0.0015935043, 0.0104340957, -0.0261310283, 0.0873313621, 0.0056474772, 0.033262115, -0.0082056317, -0.037999887, -0.0077294116, 0.0913853347, 0.0786861479, 0.044520434, 0.0115391696, 0.0626656264, -0.0976860896, -0.0109530529, -0.0039807083, 0.0633494258, 0.0118993865, -0.062812157, -0.0829354897, -0.0049911486, 0.0368276574, 0.0916295499, -0.0418096446, 0.059100084, 0.0295744631, -0.0697967112, -0.0211978815, 0.0716039017, 0.0696990266, -0.0273521058, -0.046523001, -0.0520178415, -0.0582697541, 0.0182550885, -0.0400757194, -0.1900971234, 0.0581232235, 0.0615422353, 0.0589047112, 0.0233713966, -0.1169302464, -0.0897246748, 0.1036449373, 0.0151657658, 0.0681360438, 0.0546553656, 0.0574882627, -0.0253495406, 0.0434458889, 0.0384150557, 0.1338299364, -0.0508944541, 0.0249710064, 0.0551926419, 0.108822301, 0.0843519345, 0.0446425416, -0.0889920294, -0.104133375, 0.0527993329, 0.0406129919, -0.0178399216, 0.0182795096, 0.0716527477, 0.0166066345, 0.155711621, -0.0068624476, -0.0677941442, -0.0038891274, 0.0872336775, -0.0236400329, -0.0224922225, -0.016618846, 0.0191831067, -0.0183649845, 0.0499420129, 0.0318945087, 0.0422492325, 0.0216130465, -0.1269919127, -0.0005475763, -0.0015553457, 0.1063801497, -0.108919993, 0.0946578234, -0.0541180931, 0.0585628115, -0.0576347932, -0.0015889253, -0.0434458889, -0.0617376082, 0.0158129353, 0.0747298598, 0.0718969628, 0.0403443538, 0.0778558105, 0.0846938416, 0.0063312799, -0.108919993, -0.0324562043, 0.008639114, -0.0509921387, -0.0293546692, -0.0331644267, 0.0211124066, -0.1101899073, 0.074094899, -0.0780023411, 0.0290371906, 0.0253006965, -0.0453751869, -0.0244825762, 0.0365345962, 0.0254960693, 0.0608584322, -0.0364613347, 0.0195982717, 0.012052021, 0.077758126 ]
711.4803
Sergey Mashchenko
Sergey Mashchenko, James Wadsley, H. M. P. Couchman
Stellar Feedback in Dwarf Galaxy Formation
Published online in Science (www.scienceexpress.org) on Nov. 29 2007; 20 pages, 9 figures
null
10.1126/science.1148666
null
astro-ph
null
Dwarf galaxies pose significant challenges for cosmological models. In particular, current models predict a dark matter density that is divergent at the center, in sharp contrast with observations which indicate an approximately constant central density core. Energy feedback, from supernova explosions and stellar winds, has been proposed as a major factor shaping the evolution of dwarf galaxies. We present detailed cosmological simulations with sufficient resolution both to model the relevant physical processes and to directly assess the impact of stellar feedback on observable properties of dwarf galaxies. We show that feedback drives large-scale, bulk motion of the interstellar gas resulting in significant gravitational potential fluctuations and a consequent reduction in the central matter density, bringing the theoretical predictions in agreement with observations.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:31:38 GMT" } ]
2009-11-13T00:00:00
[ [ "Mashchenko", "Sergey", "" ], [ "Wadsley", "James", "" ], [ "Couchman", "H. M. P.", "" ] ]
[ 0.0298660323, 0.0070240935, 0.019332923, -0.025308555, -0.0655986071, 0.0336720124, 0.0399264246, 0.0449445024, -0.0119936848, 0.0736954063, -0.0449929833, -0.0527019128, -0.1509786099, -0.0686530918, 0.0407991335, -0.0049362588, 0.0360477194, 0.0296720974, 0.0699621513, 0.0910041332, -0.0251146182, -0.0272236653, 0.0653561875, 0.0471989997, -0.0845073014, -0.0305932909, 0.0075816573, 0.0014704233, 0.0084543657, -0.0191874709, 0.0263751987, 0.0100240298, -0.0536715873, -0.065889515, -0.1465181112, 0.2144924253, -0.0320478044, 0.0441687591, -0.0294539202, -0.0077089276, -0.0855739415, -0.010581594, -0.0032968998, 0.1506877095, 0.016823886, -0.0453323722, -0.0914889649, -0.0950767696, 0.0452354029, -0.0220358968, -0.0927980319, 0.0627865493, 0.0783983395, -0.068847023, -0.0290418081, -0.0767498836, -0.002324193, -0.0143269692, -0.1343971491, 0.0156966373, -0.0290660504, -0.0944464803, -0.0109391622, 0.002360556, -0.0610411279, -0.0356840901, 0.0235752575, 0.0444596633, 0.0626410991, 0.145063594, -0.0707863793, -0.1075371131, 0.0476595946, 0.0094543453, 0.0284115188, -0.0678773448, 0.0925556123, -0.0368234627, -0.1066644043, 0.040774893, 0.0000226676, -0.0177693199, 0.0199874546, -0.0049998937, -0.0067816745, -0.0362174138, -0.0015476944, 0.0332841426, -0.0675379634, 0.0330417231, 0.1384697855, -0.0197207946, -0.0365810432, 0.0176602323, 0.0002880621, -0.1015251204, 0.0997797027, -0.0261327792, 0.1559239626, 0.0733075365, 0.0895980969, -0.0257449076, 0.0196965523, -0.0611865819, 0.1283851564, -0.0078604389, -0.0304963235, -0.0499868169, -0.0061756265, 0.008145282, 0.0475383848, 0.0002657141, -0.0142906057, -0.037041638, -0.090616256, 0.0043665739, -0.1162642017, 0.0345204808, -0.1064704657, 0.0272721481, 0.0179026499, 0.0323629491, -0.0265691336, 0.023805555, 0.0898890048, -0.1210156158, 0.1159733012, -0.0843618438, -0.1148096845, -0.006102901, 0.0776225924, -0.028896356, -0.0831982344, 0.0068301582, -0.1018160209, 0.0015113315, -0.0192965604, -0.0340114012, 0.1275124401, 0.098567605, -0.0002407146, -0.0100240298, -0.0613805167, -0.0295266472, -0.0197450351, 0.05115043, -0.0748105347, 0.0110906735, -0.0592472292, 0.0514413342, 0.0213086382, 0.0111633996, -0.0014393635, -0.0561442636, 0.0050938316, 0.0100482721, 0.0025332796, 0.0385688804, 0.0030802377, -0.1119976267, -0.037720412, -0.0128845749, -0.0813558474, 0.0031878112, -0.0215995423, -0.0343023017, -0.0491625927, 0.0245328136, -0.1051129252, -0.1074401438, 0.0098119127, 0.0224116463, -0.0465687104, 0.0114361206, -0.0098906988, 0.0911010951, 0.0024696446, -0.1400212795, 0.0104361419, 0.0007461963, 0.0260600541, 0.0308841933, 0.0315144844, -0.106567435, 0.0271751806, 0.070640929, -0.0278539546, 0.1005554423, 0.0548352003, -0.0750529543, -0.0363386236, -0.0494050123, -0.0243752412, 0.0835376233, -0.1040462777, -0.0349568352, 0.0199753344, 0.0180844646, -0.0739863068, 0.0966282561, 0.0680228025, 0.0403385386, -0.0204238091, -0.104143247, -0.054883685, -0.0733075365, 0.035756819, 0.0888223574, -0.0573563576, 0.0275872927, 0.0440233089, 0.0257691499, -0.0295024049, -0.0084301243, -0.1279003173, 0.0476838388, -0.1272215396, 0.0614290014, 0.0766529217, 0.0855739415, -0.0015742091, 0.0478050448, 0.0515382998, 0.0312478226, 0.1140339449, -0.0352477357, 0.0788346902, -0.0376476869, -0.0307387412, 0.034932591, 0.0175996274, 0.0105270492, -0.0713196993, -0.0587623902, 0.0489201732, -0.0716590881, 0.0121997409, 0.0958040282, 0.0874163285, 0.0013052754, -0.0508595258, -0.0378173813, 0.0058150282, -0.0061877477, -0.081016466, 0.1023978293, 0.0300842095, -0.025308555, 0.0467141606, 0.002628732, 0.1077310517, -0.0195632223, 0.0198541246, 0.0159511771, 0.0502777211, -0.0631259307 ]
711.4804
Joel Koplik
Yiguang Yan and Joel Koplik
Flow of power-law fluids in self-affine fracture channels
null
null
10.1103/PhysRevE.77.036315
null
cond-mat.soft cond-mat.mtrl-sci
null
The two-dimensional pressure driven flow of non-Newtonian power-law fluids in self-affine fracture channels at finite Reynolds number is calculated. The channels have constant mean aperture and two values $\zeta$=0.5 and 0.8 of the Hurst exponent are considered. The calculation is based on the lattice-Boltzmann method, using a novel method to obtain a power-law variation in viscosity, and the behavior of shear-thinning, Newtonian and shear-thickening liquids is compared. Local aspects of the flow fields, such as maximum velocity and pressure fluctuations, were studied, and the non-Newtonian fluids were compared to the (previously-studied) Newtonian case. The permeability results may be collapsed into a master curve of friction factor vs. Reynolds number using a scaling similar to that employed for porous media flow, and exhibits a transition from a linear regime to a more rapid variation at Re increases.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:33:18 GMT" } ]
2009-11-13T00:00:00
[ [ "Yan", "Yiguang", "" ], [ "Koplik", "Joel", "" ] ]
[ 0.0249975398, 0.0862343982, -0.0689211115, 0.0086625731, 0.0594343804, 0.0038421266, -0.0984722823, -0.0031217278, -0.0525090657, 0.04371012, 0.013293284, 0.037875779, -0.163551271, 0.0931122825, 0.0309741814, 0.0870882049, 0.0757041276, 0.0070854034, -0.0048115524, 0.0434729531, -0.0622803979, -0.088368915, 0.0270609055, 0.0041089412, -0.0539795086, -0.0540269427, 0.0936814845, -0.0359309986, -0.0228037331, -0.0199932884, 0.0772220045, -0.0379706472, 0.0144554088, -0.0119354958, -0.0927328095, 0.0790719166, 0.0181908105, 0.0654584542, 0.01092753, -0.0128900977, -0.0351009108, -0.0106132822, -0.1039745882, 0.0715299621, 0.0404846296, 0.0152143473, 0.0487143733, 0.0135067357, 0.1339526623, -0.002159714, -0.1127023846, -0.0209419616, -0.0180010758, -0.0731427073, 0.0047878353, 0.0415281728, 0.0299543589, -0.0048352689, -0.0720043033, -0.0928751081, -0.0002725583, -0.1286401004, -0.0571101308, -0.0375200287, -0.0663122609, 0.0059944293, -0.1165919453, 0.0389193222, 0.0440421551, 0.0391564891, -0.010619211, -0.0371879898, 0.0473625138, -0.0049923928, -0.0480265841, -0.0097950511, 0.0002153044, 0.0662173927, -0.0730004087, 0.0462715365, 0.057774201, -0.0264679845, -0.0793090835, -0.0349586084, -0.04767083, -0.0061900928, 0.0691582784, -0.0726209357, -0.0795936882, -0.0584382713, 0.0345317051, 0.1066308767, -0.0765579343, -0.0006199728, -0.0001856583, 0.023811698, 0.0885586515, -0.0462952554, 0.0926853791, -0.0076961117, -0.0205387753, 0.0925905108, 0.0384212658, -0.0024042937, 0.1886911094, -0.015736118, -0.0198509879, 0.0298120566, -0.0453465804, -0.0401763134, 0.115927875, -0.0207996611, -0.0152973561, -0.0664545596, 0.0231001936, -0.0578216352, -0.0383738317, -0.0352432132, -0.0206810776, 0.0279858615, -0.0262070987, -0.0082060238, 0.0859023631, 0.024167452, 0.0514655225, -0.0398917086, 0.0457260497, 0.024452053, -0.1373678893, -0.0368085206, 0.0931122825, -0.0667391643, -0.0409352519, -0.1479930282, -0.0105599193, -0.0772694349, 0.0059588538, 0.0458920673, 0.1535902023, -0.0078324834, 0.0007685735, 0.0767002329, 0.1077692807, -0.0610471256, 0.0709133223, 0.1137459204, -0.0621855333, -0.0136490362, 0.0498053469, -0.0012955319, 0.008484696, 0.0453940146, 0.0672134981, 0.0160088614, -0.0413858704, -0.0586280078, 0.1315809786, 0.0728106722, 0.0264679845, -0.0448010936, -0.053457737, 0.0158665609, -0.1026464477, 0.0523667634, -0.0176453218, -0.0026785196, -0.0136846118, -0.1284503639, -0.0541218109, -0.0043787202, -0.0170879774, 0.0191869158, 0.0469830446, -0.0883214772, 0.1561516225, 0.0514655225, 0.0141589483, -0.1314861178, -0.001546041, 0.0967646688, -0.0343419723, 0.0727632418, -0.0565883592, -0.0912149325, 0.0057750484, 0.0546435788, 0.0555922538, 0.1183944196, 0.0484060533, -0.0422871113, -0.0388956033, 0.0308555979, -0.014526559, 0.0508014522, -0.0584382713, -0.1128921211, 0.0623752661, 0.0563986264, -0.0091309799, 0.0268711708, 0.0091546969, -0.0379232131, 0.0429274663, -0.0015519701, 0.0004465435, 0.0737593472, -0.0029438518, -0.0365002044, -0.1213353127, -0.0310690496, 0.0328478105, 0.0850011259, 0.1065360084, 0.0074411561, 0.0338676348, -0.0299543589, -0.0332509987, 0.0964800715, 0.0024665506, -0.0038391622, -0.0633713752, 0.0693005845, 0.0261122305, 0.1267427504, -0.0309978984, -0.0287448, 0.1710457951, -0.0414333045, -0.0341522358, 0.0361444503, 0.0332509987, 0.0464375541, -0.0278909933, -0.0434492342, 0.0527936667, -0.1358500123, -0.0057750484, 0.0699646547, 0.0285787825, -0.1172560155, -0.0887009501, 0.0644623488, -0.0822025388, -0.0494258776, 0.047030475, -0.0047552246, -0.0926853791, 0.0154396575, 0.0636085421, -0.0396782607, 0.0130205406, -0.0118524861, 0.014064081, 0.0558294207, 0.0173488613, -0.0757989958 ]
711.4805
Francois-Xavier Girod
F.X. Girod, R.A. Niyazov et al (for the CLAS collaboration)
Deeply Virtual Compton Scattering Beam-Spin Asymmetries
1 tex file (6 pages), 4 (eps) figures
Phys.Rev.Lett.100:162002,2008
10.1103/PhysRevLett.100.162002
null
hep-ex hep-ph nucl-ex
null
The beam spin asymmetries in the hard exclusive electroproduction of photons on the proton (ep -> epg) were measured over a wide kinematic range and with high statistical accuracy. These asymmetries result from the interference of the Bethe-Heitler process and of deeply virtual Compton scattering. Over the whole kinematic range (x_B from 0.11 to 0.58, Q^2 from 1 to 4.8 GeV^2, -t from 0.09 to 1.8 GeV^2), the azimuthal dependence of the asymmetries is compatible with expectations from leading-twist dominance, A = a*sin(phi)/[1+c*cos(phi)]. This extensive set of data can thus be used to constrain significantly the generalized parton distributions of the nucleon in the valence quark sector.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:39:17 GMT" }, { "version": "v2", "created": "Wed, 5 Dec 2007 17:18:41 GMT" }, { "version": "v3", "created": "Fri, 15 Feb 2008 18:41:08 GMT" } ]
2019-08-13T00:00:00
[ [ "Girod", "F. X.", "", "for the CLAS collaboration" ], [ "al", "R. A. Niyazov et", "", "for the CLAS collaboration" ] ]
[ 0.0278143156, -0.0463485271, -0.0080323583, -0.0032428373, -0.0129908454, 0.0972721204, -0.0073499978, -0.0257347412, 0.0208737347, -0.084014833, -0.0167275816, 0.0101639228, -0.000873259, -0.0361846052, -0.0364185572, 0.053549055, -0.0013907158, 0.1122970507, 0.0283082146, 0.0394079462, -0.047336325, -0.1284137517, -0.0210297015, -0.0477262475, -0.0406816863, -0.0782959983, -0.0050299722, -0.1305973083, 0.0595278367, 0.0344949514, 0.0313495919, -0.0530811511, 0.0014020884, -0.1460901499, -0.1633506119, 0.1066821963, -0.0391479991, 0.0446328782, -0.002794429, -0.0342090093, -0.0052541764, -0.0392779745, -0.0922291502, 0.1053304747, -0.0315055624, -0.0275283735, 0.02989389, -0.0858344585, 0.0377442874, 0.0497018434, 0.0027554368, 0.065090701, 0.0456206761, 0.0735129789, -0.0812074021, -0.0046985396, 0.0469724014, 0.0319214761, -0.0119835511, -0.0690418929, -0.0494938865, -0.124358587, 0.0726291612, 0.0705495849, -0.0711214691, -0.0806355178, -0.0237201527, 0.0852625743, 0.0133742671, -0.0012713027, 0.0228233356, 0.1107373685, -0.0189631246, 0.0070770537, -0.0212636553, 0.0036717497, 0.0511055551, 0.0355867259, -0.0158437621, -0.0175724085, -0.0146480063, -0.0200419035, -0.0248899143, -0.041825451, 0.0032363387, -0.0462965406, 0.0423713401, 0.0099494671, -0.0836509019, 0.0521713383, 0.0362625904, 0.0282562263, -0.1046546102, 0.0618153661, 0.0798556805, -0.0314795673, 0.0626991838, -0.0389400423, -0.023161266, 0.0191450883, 0.05230131, 0.1023670807, -0.0027749329, -0.0725251809, 0.1844583005, -0.0481161661, -0.0147389881, -0.0029406492, -0.0076099448, -0.0087992018, 0.0972721204, -0.1013792828, -0.1083458588, 0.0469724014, -0.0155838151, -0.0569803566, -0.0688339323, 0.0097610056, -0.0283082146, 0.0787639022, -0.0428652391, 0.0972201303, -0.0108397845, -0.0579161644, 0.1022631004, -0.0824551508, 0.0158307645, -0.1396434605, -0.0856264979, 0.0432031713, 0.1113612428, -0.0683140382, 0.09961164, -0.0129518528, -0.0274243951, 0.0853665546, 0.0868222564, 0.011782092, -0.0260596741, -0.0648827404, 0.0235901792, 0.1080339253, 0.1200954542, 0.0267485343, 0.0532111265, 0.067586191, -0.0272164382, -0.0466344692, 0.0245389845, -0.0478822142, -0.0124449572, -0.1234227791, 0.0153628606, 0.0056798393, 0.0220434945, -0.1167681366, 0.0041364045, 0.0803235844, -0.0021120685, -0.0496758483, 0.0221864656, -0.0488700122, -0.0160127282, -0.0051469482, 0.0541209392, 0.0140891206, -0.0932689384, 0.0551607274, -0.1045506373, -0.0904615149, -0.0064304359, -0.1003394946, -0.0298419017, -0.0049747336, 0.0170135237, -0.0475962721, 0.0469983965, -0.0937888324, -0.1811309904, 0.0012899864, 0.0503257141, 0.0433851331, 0.0894217268, -0.0634790286, -0.1065782234, -0.0036392563, 0.0544328764, 0.0637389719, 0.0179883242, -0.0349628553, 0.0380042344, 0.0271904431, 0.0683660284, 0.1348604411, 0.007051059, -0.0511315502, 0.0227583498, 0.1007554084, -0.0272684284, 0.0524832755, 0.0133352745, 0.0469204113, 0.1186397523, -0.0680021048, -0.0302838106, -0.0526392423, 0.1295575202, -0.0670662969, -0.1160402894, 0.0529251844, 0.0523273051, -0.0065701571, 0.1095936, 0.0569283664, -0.078036055, 0.0292700175, 0.0199249275, 0.002960145, 0.0361846052, 0.0549527705, -0.0748647004, 0.0398238599, 0.0937888324, 0.0902535543, -0.088173978, -0.0148559641, 0.1069941372, -0.0487920307, 0.0000718916, -0.037848264, 0.0135172373, 0.017299464, -0.0577082075, 0.005049468, 0.0208607372, -0.0512615256, -0.0158437621, 0.0078244014, -0.0066286456, -0.066234462, -0.0378222689, 0.0221084822, 0.0814153627, 0.0475182906, -0.022927314, 0.0299978703, -0.0326753221, -0.0146610038, 0.1366280764, -0.0566164292, -0.0377182923, 0.0857304782, -0.0485320836, -0.0304657742, -0.0312716104, -0.0090916418 ]
711.4806
Michael K. -H. Kiessling
Michael K.-H. Kiessling
Statistical Equilibrium Dynamics
Minor slips of pen have been corrected compared to the version published in the proceedings of the workshop "Dynamics and Thermodynamics of Systems with Long Range Interactions: Theory and Experiment," Assisi, Italy, 2007; A. Campa, A. Giansanti, G. Morigi, F. Sylos Labini (Eds.). See http://scitation.aip.org/dbt/dbt.jsp?KEY=APCPCS&Volume=970&Issue=1
AIP Conference Proceedings, vol.970, pp. 91--108 (2008)
10.1063/1.2839133
null
math-ph math.MP
null
The mean-field thermodynamic limit is studied for a class of isolated Newtonian N-body systems whose Hamiltonian admits several invariants of motion. It is shown that the macrostates of individual members of a statistical equilibrium ensemble are not necessarily themselves in a state of global thermal equilibrium in the strict sense. Yet they are always locally in thermodynamic equilibrium, and always global maximizers of the pertinent maximum entropy principle.
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:36:47 GMT" }, { "version": "v2", "created": "Sat, 3 May 2008 22:13:44 GMT" } ]
2009-11-13T00:00:00
[ [ "Kiessling", "Michael K. -H.", "" ] ]
[ 0.0548495352, 0.0709088668, -0.0444610044, 0.0330240875, 0.009810728, -0.0189185627, 0.0216705687, -0.0781045929, -0.047772944, 0.0115500921, 0.0571845695, 0.0644756034, -0.1348602772, 0.0651427582, 0.0945928097, 0.0863010436, -0.0188589953, -0.0140102198, 0.0654286817, 0.0403389484, 0.0229453091, -0.0322854556, 0.0475823283, 0.0723384842, -0.0225998182, -0.0192640517, 0.0024601279, 0.0463433303, -0.0060371417, -0.053848803, 0.084680818, -0.0365504697, 0.0127354804, -0.0251135565, -0.0889696628, 0.1488704979, 0.0294738803, 0.081106782, -0.0440559462, -0.0395288356, 0.0235171542, -0.0578517243, -0.1525874883, 0.0993105397, -0.0863486975, -0.1207547486, 0.017858265, -0.080534935, 0.1190392151, -0.0030647356, -0.1089366078, -0.0299265925, 0.089684464, -0.1105568334, 0.0504177287, 0.0681926012, 0.0377179906, 0.0252565183, 0.0322139747, -0.0275200736, 0.0386472382, -0.0408631414, -0.0155232279, 0.1588778049, -0.088826701, -0.0812973976, -0.1104615256, -0.0274485946, -0.0076305661, 0.1392444223, -0.0747211725, -0.0653810278, 0.0096379826, 0.0431505218, -0.0431505218, -0.0182871483, 0.0409107953, -0.0060609686, 0.0073863403, 0.099691771, 0.0168932751, 0.012997576, 0.0403389484, -0.0323331095, -0.0516090728, -0.0521809198, 0.0331670493, 0.0689550638, -0.0432934836, -0.0480588675, -0.0638084486, -0.0113118226, 0.0427931212, 0.0596149154, 0.0932585001, -0.0875876993, 0.0953076184, -0.0390999503, -0.0064928313, 0.0266146529, -0.0837753937, -0.0099239061, -0.0479635596, -0.0101979151, 0.1607839465, -0.0770562068, -0.0007054997, -0.0224925969, -0.059281338, 0.0163333435, -0.007106374, -0.0459859259, 0.102741614, -0.0389569886, -0.0809161663, -0.064713873, -0.0288305543, 0.0765796676, -0.0575181469, 0.0375988558, 0.0145582389, -0.0051198062, -0.0551831089, 0.0343822241, 0.007862878, -0.0438891575, -0.0797724724, -0.010888895, -0.0636654869, 0.0583282597, 0.1218984425, 0.0103587462, -0.0124495579, -0.0237435102, -0.0418638699, -0.0998823792, 0.0600914508, 0.0034727713, 0.1065539122, -0.0709088668, 0.0209200215, 0.0276630353, 0.0566603765, 0.0783905163, -0.008893392, 0.0461765416, 0.0373605862, 0.0437223688, 0.1305714399, -0.0444848314, 0.0847284719, -0.0249705948, -0.0006809282, 0.0195976291, -0.0142961424, -0.1274262816, 0.0324522443, 0.1247576699, 0.0075531285, -0.0397671014, -0.0318089165, 0.0633795634, 0.0256139226, -0.0233622789, 0.0619499497, 0.0576134548, -0.0434126183, -0.0696222112, -0.0670965612, -0.0042531025, 0.1226609051, -0.0279013049, -0.0611398369, -0.0329287834, 0.0249944218, 0.0020118842, 0.0593766458, -0.0923054293, -0.0350255482, 0.0406725258, 0.0082202824, 0.0073565566, 0.0243153553, -0.0650474504, 0.0345728397, -0.0072731627, -0.0299742464, 0.0319518782, 0.0008034135, -0.0568986461, 0.0043841503, 0.0378609523, -0.0358118378, -0.0225402508, 0.0074935616, -0.1128442213, 0.0216229148, 0.0177510437, -0.0312132444, 0.0864916593, 0.020562619, -0.0148918154, 0.0295691881, -0.0701464042, -0.0215990879, 0.0629983321, 0.0710518286, 0.1037899926, -0.1184673682, 0.0707182512, 0.0415302925, 0.0228619147, 0.0085062049, 0.0503700748, -0.0669535995, 0.0283063632, -0.205483228, 0.1179908291, 0.0059597045, 0.145534724, -0.0354544334, 0.1528734118, 0.0204673111, 0.0690027177, -0.0249705948, -0.0354306065, 0.0987386927, -0.0007296989, 0.0332385302, 0.0256615765, 0.0097690308, -0.0613304526, -0.0792006329, 0.0304031298, -0.0664770603, -0.0600437969, -0.0610445291, 0.0313800313, -0.1096037626, -0.0386948921, -0.0161784682, 0.0590430684, -0.0007937338, 0.030283995, -0.073291555, -0.0117585771, -0.0462003686, 0.0240294337, -0.0934491158, -0.1049336866, 0.033310011, 0.025423307, 0.0039463309, -0.0654763356, -0.0293547455, 0.0395764895 ]
711.4807
Allard Jan van Marle
Allard Jan van Marle, Norbert Langer, Sung-Chul Yoon, Guillermo Garcia-Segura
The circumstellar medium around a rapidly rotating, chemically homogeneously evolving, possible gamma-ray burst progenitor
accepted by Astronomy & Astrophysics
null
10.1051/0004-6361:20078802
null
astro-ph
null
Rapidly rotating, chemically homogeneously evolving massive stars are considered to be progenitors of long gamma-ray bursts. We present numerical simulations of the evolution of the circumstellar medium around a rapidly rotating 20 Msol star at a metallicity of Z=0.001. Its rotation is fast enough to produce quasi-chemically homogeneous evolution. While conventionally, a star of 20 Msol would not evolve into a Wolf-Rayet stage, the considered model evolves from the main sequence directly to the helium main sequence. We use the time-dependent wind parameters, such as mass loss rate, wind velocity and rotation-induced wind anisotropy from the evolution model as input for a 2D hydrodynamical simulation. While the outer edge of the pressure-driven circumstellar bubble is spherical, the circumstellar medium close to the star shows strong non-spherical features during and after the periods of near-critical rotation. We conclude that the circumstellar medium around rapidly rotating massive stars differs considerably from the surrounding material of non-rotating stars of similar mass. Multiple blue-shifted high velocity absorption components in gamma-ray burst afterglow spectra are predicted. As a consequence of near critical rotation and short stellar evolution time scales during the last few thousand years of the star's life, we find a strong deviation of the circumstellar density profile in the polar direction from the 1/R^2 density profile normally associated with stellar winds close to the star
[ { "version": "v1", "created": "Thu, 29 Nov 2007 19:44:11 GMT" } ]
2009-11-13T00:00:00
[ [ "van Marle", "Allard Jan", "" ], [ "Langer", "Norbert", "" ], [ "Yoon", "Sung-Chul", "" ], [ "Garcia-Segura", "Guillermo", "" ] ]
[ 0.0099067613, 0.0501080155, -0.0282484591, -0.0401814543, -0.1127826348, 0.0234963819, 0.0862238035, -0.0243147947, -0.0411846712, 0.000616285, 0.0040491656, 0.1117266193, -0.108769767, -0.0499496125, 0.0193515141, 0.0016830274, -0.0483391844, -0.0304924957, -0.0500552133, 0.0803101063, -0.0561273135, 0.0049566808, 0.0559161082, 0.0274564456, -0.0880718306, 0.0365381949, 0.0208695401, 0.0695915297, 0.0634138286, -0.09171509, 0.068113111, -0.021291947, -0.0235491823, -0.0975759849, -0.1458359659, 0.018057894, 0.0079069287, 0.0441415161, -0.0439831167, 0.0111607816, -0.0463855527, -0.0334229432, -0.0054879892, 0.097892791, -0.0398646481, 0.0516656414, 0.0415542759, -0.0423462875, 0.067637898, 0.0529592596, -0.1397110671, 0.0047751777, 0.0840061679, 0.0316541158, -0.0681659058, -0.0407886617, 0.0309149027, 0.0317861177, -0.0898142606, -0.014401434, 0.0265720319, -0.1185907274, -0.0235227831, -0.1047569066, -0.0047718775, -0.0945663378, -0.0258724205, -0.0449335314, 0.0200247262, 0.0301228892, -0.0327365324, -0.0862238035, -0.0102367662, -0.0798349008, -0.0143882344, -0.0346637629, -0.0302020907, -0.0367229991, -0.0175958853, 0.0644698516, 0.0644698516, 0.0515336394, 0.0442207195, 0.0012449452, -0.0396270454, 0.0189819094, 0.0805213079, -0.02336438, -0.0462007523, -0.0652090609, 0.0523520522, 0.0225723665, 0.0113059841, 0.0048279786, -0.0183746982, -0.0559689105, 0.0381750204, -0.0607209876, 0.1889214665, 0.0017077777, -0.0318917185, 0.0293308776, 0.0265588313, -0.0936687216, 0.0871742144, -0.0786204785, -0.0502928197, 0.0443527214, -0.0439831167, -0.0256876182, 0.073129192, 0.0720731691, -0.0438511148, 0.0598233715, -0.1270388663, 0.0033957553, -0.0440623164, 0.0486823916, -0.0950415432, 0.0607737899, 0.0138734253, -0.0082501341, -0.040128652, 0.0237603858, 0.0690635219, -0.0839005634, 0.0141902305, 0.0367229991, -0.0920318961, 0.0268624369, 0.0821053386, -0.1089809686, 0.0061942008, -0.0720731691, -0.0699611381, 0.0053460868, -0.0340829529, -0.0657370687, -0.0071479161, 0.0355349779, -0.0567609221, -0.0051414836, 0.0055011893, -0.001664052, 0.0323405266, 0.1205971614, -0.0602457784, 0.0626746193, -0.0767724514, 0.0300964899, -0.0643114448, -0.0239319894, 0.0144938361, 0.0190611091, 0.0111607816, -0.0068377112, 0.0790428817, 0.0313901119, -0.0868574157, -0.0384918265, -0.0406566598, -0.0203415304, -0.1105649993, -0.0002856609, 0.0842701718, -0.014401434, -0.0969423801, -0.0021384347, -0.1501656473, -0.0825805441, 0.0800989047, -0.0503192171, -0.1361206174, -0.0194703173, 0.02394519, 0.1635770649, 0.0224667657, -0.1897662878, -0.0141902305, 0.0198531225, 0.0649978593, 0.0658426732, 0.1058657244, -0.0217011534, 0.0030690499, 0.0569193251, 0.0095041543, -0.0099595618, 0.0549128912, -0.0464119539, -0.0849037841, 0.0319445208, 0.1105649993, 0.0608265884, -0.041712679, -0.1230259985, 0.0462007523, -0.0003000986, -0.0136358216, 0.0277204514, 0.1163730919, 0.0819469318, 0.0214767493, -0.1686459482, -0.0821581334, 0.0162098631, 0.0512696356, 0.0322877243, -0.0186255034, 0.0556521043, 0.0634138286, -0.0021681353, -0.0498440117, 0.0619354062, -0.0581337437, -0.0625690147, -0.0091609489, 0.1510104537, 0.0798876956, -0.0088375434, -0.0457255431, -0.0132134147, 0.0462007523, 0.1070801392, 0.0151670463, 0.0993712172, 0.0575529374, 0.0434023067, 0.0550184958, 0.0449335314, -0.0274036452, -0.011748191, -0.0483391844, -0.0875966251, 0.0490783975, 0.0094381534, -0.0467023589, 0.0694859326, 0.0232719779, -0.1085585654, -0.0557577051, 0.0932991207, -0.0053427867, -0.0340829529, -0.0185331013, 0.051164031, -0.0648394525, -0.0328685343, 0.0952527523, -0.0237339865, 0.0190611091, -0.1312629282, 0.0111013809, 0.0239319894, -0.015629055, -0.0153914504 ]