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hep-th/0012058
Pijush K. Ghosh
Tetsuo Deguchi and Pijush K. Ghosh
Spin chains from super-models
36 pages, RevTeX, No figures, v1; Corrected typos, Added minor clarifications, v2; Added discussions, version to appear in JPSJ, v3
J.Phys.Soc.Jap. 70 (2001) 3225-3237
10.1143/JPSJ.70.3225
OCHA-SP-00-06
hep-th cond-mat nlin.SI
null
We construct and study a class of N particle supersymmetric Hamiltonians with nearest and next-nearest neighbor inverse-square interaction in one dimension. We show that inhomogeneous XY models in an external non-uniform magnetic field can be obtained from these super-Hamiltonians in a particular limit decoupling the fermionic degrees of freedom from the kinematic ones. We further consider a suitable deformation of these super-models such that inhomogeneous XXZ Hamiltonians in an external non-uniform magnetic field are obtained in the same limit. We show that this deformed Hamiltonian with rational potential is, (i) mapped to a set of free super-oscillators through a similarity transformation and (ii) supersymmetric in terms of a new, non-standard realization of the supercharge. We construct many exact eigenstates of this Hamiltonian and discuss about the applicability of this technique to other models.
[ { "created": "Thu, 7 Dec 2000 11:17:20 GMT", "version": "v1" }, { "created": "Mon, 18 Dec 2000 09:22:35 GMT", "version": "v2" }, { "created": "Thu, 6 Sep 2001 07:48:00 GMT", "version": "v3" } ]
2009-10-31
[ [ "Deguchi", "Tetsuo", "" ], [ "Ghosh", "Pijush K.", "" ] ]
We construct and study a class of N particle supersymmetric Hamiltonians with nearest and next-nearest neighbor inverse-square interaction in one dimension. We show that inhomogeneous XY models in an external non-uniform magnetic field can be obtained from these super-Hamiltonians in a particular limit decoupling the fermionic degrees of freedom from the kinematic ones. We further consider a suitable deformation of these super-models such that inhomogeneous XXZ Hamiltonians in an external non-uniform magnetic field are obtained in the same limit. We show that this deformed Hamiltonian with rational potential is, (i) mapped to a set of free super-oscillators through a similarity transformation and (ii) supersymmetric in terms of a new, non-standard realization of the supercharge. We construct many exact eigenstates of this Hamiltonian and discuss about the applicability of this technique to other models.
8.515911
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8.67893
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8.753368
8.228726
8.499648
8.736233
8.301134
8.239882
8.551953
8.630649
8.363317
1804.01608
Nobuyoshi Ohta
N. Ohta, R. Percacci and A. D. Pereira
$f(R, R_{\mu\nu}^2)$ at one loop
14 pages, v2:minor corrections, refs. added/modified
Phys. Rev. D 97, 104039 (2018)
10.1103/PhysRevD.97.104039
KU-TP 072
hep-th gr-qc
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We compute the one-loop divergences in a theory of gravity with Lagrangian of the general form $f(R,R_{\mu\nu}R^{\mu\nu})$, on an Einstein background. We also establish that the one-loop effective action is invariant under a duality that consists of changing certain parameters in the relation between the metric and the quantum fluctuation field. Finally, we discuss the unimodular version of such a theory and establish its equivalence at one-loop order with the general case.
[ { "created": "Wed, 4 Apr 2018 21:15:43 GMT", "version": "v1" }, { "created": "Thu, 10 May 2018 05:33:04 GMT", "version": "v2" } ]
2018-05-30
[ [ "Ohta", "N.", "" ], [ "Percacci", "R.", "" ], [ "Pereira", "A. D.", "" ] ]
We compute the one-loop divergences in a theory of gravity with Lagrangian of the general form $f(R,R_{\mu\nu}R^{\mu\nu})$, on an Einstein background. We also establish that the one-loop effective action is invariant under a duality that consists of changing certain parameters in the relation between the metric and the quantum fluctuation field. Finally, we discuss the unimodular version of such a theory and establish its equivalence at one-loop order with the general case.
7.782232
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7.229867
6.581227
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6.514653
6.94735
6.699995
6.724559
6.894863
6.977316
6.681649
6.723773
7.030406
6.572337
1203.6638
Christos Ragiadakos
C. N. Ragiadakos
A Renormalizable Quantum Field Theoretic Model with Gravity
Essay written for the Gravity Research Foundation 2012 Awards for Essays on Gravitation ; 11 pages
null
null
null
hep-th gr-qc math-ph math.MP
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
A four dimensional generally covariant modified Yang-Mills action, which depends on the lorentzian complex structure of spacetime and not its metric, is presented. The extended Weyl symmetry, implied by the effective metric independence, makes the lagrangian model renormalizable. The modified Yang-Mills action generates a linear potential, instead of the Coulomb-like (1/r) potential of the ordinary action. Therefore the Yang-Mills excitations must be perturbatively confined. The metric, which admits an integrable lorentzian complex structure, can be extended to a Kaehler metric and the spacetime is a totally real CR manifold in $\mathbb{C}^4$. These surfaces are generally inside the SU(2,2) homogeneous domain. A non-real-analytic point, transferred to the U(2) characteristic boundary of the classical domain, spontaneously breaks the SU(2,2) symmetry down to its Poincare subgroup. Hence the pure geometric modes and solitons of the model must belong to representations of the Poincare group.
[ { "created": "Thu, 29 Mar 2012 19:26:36 GMT", "version": "v1" } ]
2012-03-30
[ [ "Ragiadakos", "C. N.", "" ] ]
A four dimensional generally covariant modified Yang-Mills action, which depends on the lorentzian complex structure of spacetime and not its metric, is presented. The extended Weyl symmetry, implied by the effective metric independence, makes the lagrangian model renormalizable. The modified Yang-Mills action generates a linear potential, instead of the Coulomb-like (1/r) potential of the ordinary action. Therefore the Yang-Mills excitations must be perturbatively confined. The metric, which admits an integrable lorentzian complex structure, can be extended to a Kaehler metric and the spacetime is a totally real CR manifold in $\mathbb{C}^4$. These surfaces are generally inside the SU(2,2) homogeneous domain. A non-real-analytic point, transferred to the U(2) characteristic boundary of the classical domain, spontaneously breaks the SU(2,2) symmetry down to its Poincare subgroup. Hence the pure geometric modes and solitons of the model must belong to representations of the Poincare group.
14.421388
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12.233692
11.917087
12.491694
12.689484
16.413874
12.697632
13.495847
14.071607
13.541253
13.488245
13.444894
13.439907
13.429556
13.512396
13.90304
13.292905
1611.00237
Brett McInnes
Brett McInnes, Yen Chin Ong
On The Existence of a Holographic Description of the LHC Quark-Gluon Plasmas
22 pages, 4 eps figures; typo fixed, acknowledgement added; version to appear in Nucl.Phys.B
null
10.1016/j.nuclphysb.2017.01.028
null
hep-th gr-qc hep-ph
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Peripheral collisions of heavy ions can give rise to extremely intense magnetic fields. It has been suggested that these fields might invalidate the holographic description of the corresponding quark-gluon plasmas, assuming that these can be modelled by strongly coupled field theories. In the case of the plasmas produced in collisions at the RHIC facility (including in the beam energy scans), it is known how to deal with this problem: one has to take into account the large angular momenta generated in these plasmas, and the effects of the baryonic chemical potential. But this does not work for the plasmas produced in peripheral collisions at the LHC. However, these results neglect some (less significant) aspects of bulk physics; could it be that the problem is resolved by taking into account these lower-order effects? Here we use a bulk dilatonic field (fully compatible with boundary data, as well as with the asymptotically AdS character of the bulk geometry) as a model of these effects, and show that this is unlikely to be the solution. Thus, the existence of a consistent holographic description of the most extreme LHC plasmas remains open to question.
[ { "created": "Tue, 1 Nov 2016 14:09:53 GMT", "version": "v1" }, { "created": "Sun, 12 Feb 2017 09:03:33 GMT", "version": "v2" } ]
2017-04-05
[ [ "McInnes", "Brett", "" ], [ "Ong", "Yen Chin", "" ] ]
Peripheral collisions of heavy ions can give rise to extremely intense magnetic fields. It has been suggested that these fields might invalidate the holographic description of the corresponding quark-gluon plasmas, assuming that these can be modelled by strongly coupled field theories. In the case of the plasmas produced in collisions at the RHIC facility (including in the beam energy scans), it is known how to deal with this problem: one has to take into account the large angular momenta generated in these plasmas, and the effects of the baryonic chemical potential. But this does not work for the plasmas produced in peripheral collisions at the LHC. However, these results neglect some (less significant) aspects of bulk physics; could it be that the problem is resolved by taking into account these lower-order effects? Here we use a bulk dilatonic field (fully compatible with boundary data, as well as with the asymptotically AdS character of the bulk geometry) as a model of these effects, and show that this is unlikely to be the solution. Thus, the existence of a consistent holographic description of the most extreme LHC plasmas remains open to question.
9.509921
10.697965
9.702871
8.530939
9.643632
10.058603
9.733084
9.250255
8.963893
10.725122
9.407953
9.063217
9.202677
9.057218
8.932775
8.659006
9.078979
9.06741
9.040655
9.598803
9.12146
1305.0831
Daniel Mayerson
Borun D. Chowdhury, Daniel R. Mayerson
Multi-centered D1-D5 solutions at finite B-moduli
19 pages + appendices, 14 figures; v2: added important remark in example in introduction, rewrote first paragraph in sect 3.2 for clarity, other misc. small edits; as accepted for publication in JHEP
JHEP 02 (2014) 043
10.1007/JHEP02(2014)043
null
hep-th
http://arxiv.org/licenses/nonexclusive-distrib/1.0/
We study the fate of two-centered D1-D5 systems on T^4 away from the singular supergravity point in the moduli space. We do this by considering a background D1-D5 black hole with a self-dual B-field moduli turned on and treating the second center in the probe limit in this background. We find that in general marginal bound states at zero moduli become metastable at finite B-moduli, demonstrating a breaking of supersymmetry. However, we also find evidence that when the charges of both centers are comparable, the effects of supersymmetry breaking become negligible. We show that this effect is independent of string coupling and thus it should be possible to reproduce this in the CFT at weak coupling. We comment on the implications for the fuzzball proposal.
[ { "created": "Fri, 3 May 2013 20:00:13 GMT", "version": "v1" }, { "created": "Tue, 25 Mar 2014 10:36:55 GMT", "version": "v2" } ]
2014-03-26
[ [ "Chowdhury", "Borun D.", "" ], [ "Mayerson", "Daniel R.", "" ] ]
We study the fate of two-centered D1-D5 systems on T^4 away from the singular supergravity point in the moduli space. We do this by considering a background D1-D5 black hole with a self-dual B-field moduli turned on and treating the second center in the probe limit in this background. We find that in general marginal bound states at zero moduli become metastable at finite B-moduli, demonstrating a breaking of supersymmetry. However, we also find evidence that when the charges of both centers are comparable, the effects of supersymmetry breaking become negligible. We show that this effect is independent of string coupling and thus it should be possible to reproduce this in the CFT at weak coupling. We comment on the implications for the fuzzball proposal.
11.440884
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10.549751
10.628228
9.857481
13.520722
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10.059699
11.108116
10.359118
10.057589
10.118424
10.021641
10.330694
10.219412
10.860083
10.181609
hep-th/0203025
Kazuhiro Sakai
Tohru Eguchi and Kazuhiro Sakai
Seiberg-Witten Curve for the E-String Theory
18 pages, 1 figure; appendix C added
JHEP 0205:058,2002
10.1088/1126-6708/2002/05/058
UT-975
hep-th
null
We construct the Seiberg-Witten curve for the E-string theory in six-dimensions. The curve is expressed in terms of affine E_8 characters up to level 6 and is determined by using the mirror-type transformation so that it reproduces the number of holomorphic curves in the Calabi-Yau manifold and the amplitudes of N=4 U(n) Yang-Mills theory on 1/2 K3. We also show that our curve flows to known five- and four-dimensional Seiberg-Witten curves in suitable limits.
[ { "created": "Mon, 4 Mar 2002 19:18:25 GMT", "version": "v1" }, { "created": "Mon, 11 Mar 2002 14:54:46 GMT", "version": "v2" }, { "created": "Mon, 25 Mar 2002 10:30:55 GMT", "version": "v3" } ]
2010-02-03
[ [ "Eguchi", "Tohru", "" ], [ "Sakai", "Kazuhiro", "" ] ]
We construct the Seiberg-Witten curve for the E-string theory in six-dimensions. The curve is expressed in terms of affine E_8 characters up to level 6 and is determined by using the mirror-type transformation so that it reproduces the number of holomorphic curves in the Calabi-Yau manifold and the amplitudes of N=4 U(n) Yang-Mills theory on 1/2 K3. We also show that our curve flows to known five- and four-dimensional Seiberg-Witten curves in suitable limits.
9.605841
7.98381
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8.846476
8.891852
9.123605
8.441054
9.121658
10.844666
9.136591
8.563936
10.149869
8.809184
8.696624
8.772575
8.840148
8.699543
8.478549
10.37746
8.390341
2201.00658
Yang Liu
Yang Liu
Interacting Ghost Dark Energy in Complex Quintessence Theory
null
Eur. Phys. J. C 80, 1204 (2020)
10.1140/epjc/s10052-020-08786-y
null
hep-th
http://creativecommons.org/licenses/by/4.0/
We employ a ghost model of interacting dark energy to obtain the equation of state \omega for ghost energy density in an FRW universe in complex quintessence theory. We reconstruct the potential and study the dynamics of the scalar field that describes complex quintessence cosmology. We perform \omega-\omega' analysis and stability analysis for both non-interacting and interacting cases and find that the same basic conclusion as for the real model, where \omega' = d\omega/dlna. Taking account of the effect of the complex part and assuming the real part of the quintessence field to be a "slow-rolling" field, we conclude that the non-interacting model cannot describe the real universe since this will lead to fractional energy density \Omega_D > 1, where \Omega_D can be defined as the ratio of \rho_D to \rho_{cr}. However, for the interacting case, if we take present \Omega_D = 0.73, then we can determine that b^2 = 0.0849, where b^2 is the interaction coupling parameter between matter and dark energy. In the real quintessence model, \Omega_D and b^2 are independent parameters, whereas in the complex quintessence model, we conclude that there is a relationship between these two parameters.
[ { "created": "Fri, 31 Dec 2021 14:49:08 GMT", "version": "v1" } ]
2022-01-04
[ [ "Liu", "Yang", "" ] ]
We employ a ghost model of interacting dark energy to obtain the equation of state \omega for ghost energy density in an FRW universe in complex quintessence theory. We reconstruct the potential and study the dynamics of the scalar field that describes complex quintessence cosmology. We perform \omega-\omega' analysis and stability analysis for both non-interacting and interacting cases and find that the same basic conclusion as for the real model, where \omega' = d\omega/dlna. Taking account of the effect of the complex part and assuming the real part of the quintessence field to be a "slow-rolling" field, we conclude that the non-interacting model cannot describe the real universe since this will lead to fractional energy density \Omega_D > 1, where \Omega_D can be defined as the ratio of \rho_D to \rho_{cr}. However, for the interacting case, if we take present \Omega_D = 0.73, then we can determine that b^2 = 0.0849, where b^2 is the interaction coupling parameter between matter and dark energy. In the real quintessence model, \Omega_D and b^2 are independent parameters, whereas in the complex quintessence model, we conclude that there is a relationship between these two parameters.
7.607447
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7.356851
7.041482
7.963516
8.282037
7.961021
7.043636
7.879365
7.544096
7.685208
7.832044
7.382242
7.161847
7.217389
7.446166
7.330965
7.101743
7.480453
7.087113
7.435277
hep-th/0407107
Olga Babourova Valer'evna
O.V. Babourova, A.S. Vshivtsev, V.P. Myasnikov, B.N. Frolov
A Model of Perfect Fluid with Spin and Non-Abelian Color Charge
5 pages, no figures
Phys.Dokl. 42 (1997) 611-614; Dokl.Akad.Nauk Ser.Fiz. 357 (1997) 183-186
null
null
hep-th cond-mat.other gr-qc
null
We consider a hydrodynamic approach in which a quantum system of interacting quarks and gluons is approximated classically by representing it as a perfect fluid having intrinsic degrees of freedom. Every particle of such fluid is endowed with spin and non-Abelian color charge. The variational theory of such perfect spin fluid with color charge is constructed, the spin-polarization chromomagnetic effects in an external Yang-Mills field and in Riemann-Cartan space with curvature and torsion being taken into account.
[ { "created": "Tue, 13 Jul 2004 17:58:50 GMT", "version": "v1" } ]
2007-05-23
[ [ "Babourova", "O. V.", "" ], [ "Vshivtsev", "A. S.", "" ], [ "Myasnikov", "V. P.", "" ], [ "Frolov", "B. N.", "" ] ]
We consider a hydrodynamic approach in which a quantum system of interacting quarks and gluons is approximated classically by representing it as a perfect fluid having intrinsic degrees of freedom. Every particle of such fluid is endowed with spin and non-Abelian color charge. The variational theory of such perfect spin fluid with color charge is constructed, the spin-polarization chromomagnetic effects in an external Yang-Mills field and in Riemann-Cartan space with curvature and torsion being taken into account.
10.884007
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