Metastability and instability in holographic gauge theories
详细信息 查看全文
- 作者：Matthew Kleban (1) (2)
Albion Lawrence (3)
Matthew M. Roberts (4)
Stefano Storace (1) (2)
1. Center for Cosmology and Particle Physics ; Department of Physics ; New York University ; 4 Washington Place ; New York ; NY ; 10003 ; U.S.A
2. New York University Abu Dhabi ; Abu Dhabi ; United Arab Emirates
3. Martin Fisher School of Physics ; Brandeis University ; MS 057 ; 415 South Street ; Waltham ; MA ; 02454 ; U.S.A
4. Kadanoff Center for Theoretical Physics and Enrico Fermi Institute ; The University of Chicago ; 5640 South Ellis Ave ; Chicago ; IL ; 60637 ; U.S.A - 关键词：AdS ; CFT Correspondence ; Classical Theories of Gravity ; Field Theories in Higher Dimensions
- 刊名：Journal of High Energy Physics
- 出版年：2014
- 出版时间：June 2014
- 年：2014
- 卷：2014
- 期：6
- 全文大小：924 KB
- 参考文献：1. Hawking, S, Page, DN (1983) Thermodynamics of black holes in anti-de Sitter space. Commun. Math. Phys. 87: pp. 577 CrossRef
2. Witten, E (1998) Anti-de Sitter space and holography. Adv. Theor. Math. Phys. 2: pp. 253
3. Witten, E (1998) Anti-de Sitter space, thermal phase transition and confinement in gauge theories. Adv. Theor. Math. Phys. 2: pp. 505
4. Maldacena, JM (2003) Eternal black holes in Anti-de Sitter. JHEP 04: pp. 021 CrossRef
5. Horowitz, GT (2000) Comments on black holes in string theory. Class. Quant. Grav. 17: pp. 1107 CrossRef
6. Page, DN, Phillips, KC (1985) Selfgravitating radiation in Anti-de Sitter space. Gen. Rel. Grav. 17: pp. 1029 CrossRef
7. Hubeny, VE, Liu, H, Rangamani, M (2007) Bulk-cone singularities & signatures of horizon formation in AdS/CFT. JHEP 01: pp. 009 CrossRef
8. V. Vaganov, / Self-gravitating radiation in AdS(d), arXiv:0707.0864 [INSPIRE].
9. J. Hammersley, / A critical dimension for the stability of radiating perfect fluid stars, arXiv:0707.0961 [INSPIRE].
10. Sorkin, RD, Wald, RM, Zhang, ZJ (1981) Entropy of selfgravitating radiation. Gen. Rel. Grav. 13: pp. 1127 CrossRef
11. Boer, J, Papadodimas, K, Verlinde, E (2010) Holographic neutron stars. JHEP 10: pp. 020 CrossRef
12. Hartnoll, SA, Tavanfar, A (2011) Electron stars for holographic metallic criticality. Phys. Rev. D 83: pp. 046003
13. Hartnoll, SA, Petrov, P (2011) Electron star birth: a continuous phase transition at nonzero density. Phys. Rev. Lett. 106: pp. 121601 CrossRef
14. S.S. Gubser and I. Mitra, / Instability of charged black holes in Anti-de Sitter space, hep-th/0009126 [INSPIRE].
15. Gubser, SS, Mitra, I (2001) The evolution of unstable black holes in Anti-de Sitter space. JHEP 08: pp. 018 CrossRef
16. Hubeny, VE, Rangamani, M (2002) Unstable horizons. JHEP 05: pp. 027 CrossRef
17. Friess, JJ, Gubser, SS, Mitra, I (2005) Counter-examples to the correlated stability conjecture. Phys. Rev. D 72: pp. 104019
18. Hollands, S, Wald, RM (2013) Stability of black holes and black branes. Commun. Math. Phys. 321: pp. 629 CrossRef
19. H. Touchette and R.S. Ellis, / Nonequivalent ensembles and metastability, in / Complexity, metastability and nonextensivity, volume 1, C. Beck et al. eds., World Scientific, Singapore (2005), cond-mat/0501390.
20. Kruczenski, M, Lawrence, A (2006) Random walks and the Hagedorn transition. JHEP 07: pp. 031 CrossRef
21. Jeans, JH (1902) The stability of a spherical nebula. Phil. Trans. Roy. Soc. London A 199: pp. 1 CrossRef
22. Gross, DJ, Perry, MJ, Yaffe, LG (1982) Instability of flat space at finite temperature. Phys. Rev. D 25: pp. 330
23. Breitenlohner, P, Freedman, DZ (1982) Stability in gauged extended supergravity. Ann. Phys. 144: pp. 249 CrossRef
24. Gribosky, PS, Donoghue, JF, Holstein, BR (1989) The stability of hot curved space. Ann. Phys. 190: pp. 149 CrossRef
25. Tolman, RC (1939) Static solutions of Einstein鈥檚 field equations for spheres of fluid. Phys. Rev. 55: pp. 364 CrossRef
26. Oppenheimer, JR, Volkoff, GM (1939) On massive neutron cores. Phys. Rev. 55: pp. 374 CrossRef
27. Garcia, AA, Campuzano, C (2003) All static circularly symmetric perfect fluid solutions of (2鈥?鈥?) gravity. Phys. Rev. D 67: pp. 064014
28. S. Weinberg, / Gravitation and cosmology: principles and applications of the general theory of relativity, Wiley, U.S.A. (1972).
29. Arnowitt, R, Deser, S, Misner, CW (1959) Dynamical structure and definition of energy in general relativity. Phys. Rev. 116: pp. 1322 CrossRef
30. M.M. Roberts, / Effective field theory of superfluids in anti-de Sitter spacetime, to appear.
31. Roupas, Z (2013) Thermodynamical instabilities of perfect fluid spheres in General Relativity. Class. Quant. Grav. 30: pp. 115018 CrossRef
32. Green, SR, Schiffrin, JS, Wald, RM (2014) Dynamic and thermodynamic stability of relativistic, perfect fluid stars. Class. Quant. Grav. 31: pp. 035023 CrossRef
33. Maldacena, JM (1998) The large-N limit of superconformal field theories and supergravity. Adv. Theor. Math. Phys. 2: pp. 231
34. Schwarz, JH (1983) Covariant field equations of chiral N = 2 D = 10 supergravity. Nucl. Phys. B 226: pp. 269 CrossRef
35. Howe, PS, West, PC (1984) The complete N = 2, D = 10 supergravity. Nucl. Phys. B 238: pp. 181 CrossRef
36. Horowitz, GT, Strominger, A (1991) Black strings and P-branes. Nucl. Phys. B 360: pp. 197 CrossRef
37. Marcus, N, Schwarz, JH (1982) Field theories that have no manifestly Lorentz invariant formulation. Phys. Lett. B 115: pp. 111 CrossRef
38. Nishino, H, Sezgin, E (1984) Matter and gauge couplings of N = 2 supergravity in six-dimensions. Phys. Lett. B 144: pp. 187 CrossRef
39. T. Banks, M.R. Douglas, G.T. Horowitz and E.J. Martinec, / AdS dynamics from conformal field theory, hep-th/9808016 [INSPIRE].
40. H眉ller, A (1994) First order phase transitions in the canonical and the microcanonical ensemble. Z. Phys. B 93: pp. 401 CrossRef
41. Gross, D, Ecker, A, Zhang, X (1996) Microcanonical thermodynamics of first order phase transitions studied in the potts model. Ann. Phys. 508: pp. 446 CrossRef
42. Gross, DHE, Votyakov, E (2000) Phase transitions in 鈥檚mall鈥?systems. Eur. Phys. J. B 15: pp. 115 CrossRef
43. Wales, DJ, Berry, RS (1994) Coexistence in finite systems. Phys. Rev. Lett. 73: pp. 2875 CrossRef
44. Barbon, JLF, Rabinovici, E (2002) Closed string tachyons and the Hagedorn transition in AdS space. JHEP 03: pp. 057 CrossRef
45. Aharony, O, Marsano, J, Minwalla, S, Papadodimas, K, Raamsdonk, M (2004) The Hagedorn-deconfinement phase transition in weakly coupled large-N gauge theories. Adv. Theor. Math. Phys. 8: pp. 603 CrossRef
46. Aharony, O, Marsano, J, Minwalla, S, Papadodimas, K, Raamsdonk, M (2005) A first order deconfinement transition in large-N Yang-Mills theory on a small S3. Phys. Rev. D 71: pp. 125018
47. Mitchell, D, Turok, N (1987) Statistical mechanics of cosmic strings. Phys. Rev. Lett. 58: pp. 1577 CrossRef
48. Mitchell, D, Turok, N (1987) Statistical properties of cosmic strings. Nucl. Phys. B 294: pp. 1138 CrossRef
49. Bowick, MJ, Giddings, SB (1989) High temperature strings. Nucl. Phys. B 325: pp. 631 CrossRef
50. Horowitz, GT, Polchinski, J (1997) A correspondence principle for black holes and strings. Phys. Rev. D 55: pp. 6189
51. Giveon, A, Kutasov, D, Seiberg, N (1998) Comments on string theory on AdS3. Adv. Theor. Math. Phys. 2: pp. 733
52. Maldacena, JM, Strominger, A (1998) AdS3 black holes and a stringy exclusion principle. JHEP 12: pp. 005 CrossRef
53. Dyson, L, Kleban, M, Susskind, L (2002) Disturbing implications of a cosmological constant. JHEP 10: pp. 011 CrossRef
54. Barbon, JLF, Rabinovici, E (2003) Very long time scales and black hole thermal equilibrium. JHEP 11: pp. 047 CrossRef
55. Horowitz, GT, Myers, RC (1998) The AdS/CFT correspondence and a new positive energy conjecture for general relativity. Phys. Rev. D 59: pp. 026005
56. Ba帽ados, M, Teitelboim, C, Zanelli, J (1992) The black hole in three-dimensional space-time. Phys. Rev. Lett. 69: pp. 1849 CrossRef
57. Ba帽ados, M, Henneaux, M, Teitelboim, C, Zanelli, J (1993) Geometry of the (2 + 1) black hole. Phys. Rev. D 48: pp. 1506 - 刊物类别：Physics and Astronomy
- 刊物主题：Physics
Elementary Particles and Quantum Field Theory
Quantum Field Theories, String Theory - 出版者：Springer Berlin / Heidelberg
- ISSN：1029-8479
文摘