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Entanglement Entropy of Black Holes
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“Thence, the generalized entropy is UV finite and independent of the UV cutoff [130][131][132].”
From Three-Dimensional Quantum Black Holes: A Primer (2024) · cites this paper as [131]
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Particle creation by black holes
Hawking, S. W. (1975) · Communications In Mathematical Physics · doi:10.1007/bf02345020 · Cited by 13,106 · cited 10×
“It was proposed by Jacobson [142] that, in models in which Newton’s constant is induced in the spirit of Sakharov’s ideas, the Bekenstein-Hawking entropy would also be properly induced.”
BackgroundInfluentialAnti de Sitter space and holography
Witten, E. (1998) · Advances in Theoretical and Mathematical Physics · doi:10.4310/atmp.1998.v2.n2.a2 · Cited by 13,070
Gauge theory correlators from non-critical string theory
Gubser, S. S., Klebanov, I. R., & Polyakov, A. M. (1998) · Physics Letters B · doi:10.1016/s0370-2693(98)00377-3 · Cited by 9,307
Quantum Fields in Curved Space
Birrell, N. D., & Davies, P. C. W. (1982) · doi:10.1017/cbo9780511622632 · Cited by 8,354
Ryu, S., & Takayanagi, T. (2006) · Physical Review Letters · doi:10.1103/physrevlett.96.181602 · Cited by 4,302
Hartle, J. B., & Hawking, S. W. (1983) · Physical Review D · doi:10.1103/physrevd.28.2960 · Cited by 3,027
Breakdown of predictability in gravitational collapse
Hawking, S. W. (1976) · Physical Review D · doi:10.1103/physrevd.14.2460 · Cited by 2,554
Entanglement entropy and conformal field theory
Calabrese, P., & Cardy, J. (2009) · Journal of Physics A: Mathematical and Theoretical · doi:10.1088/1751-8113/42/50/504005 · Cited by 1,688 · cited 1×
“A number of very nice reviews appeared in recent years that address the role of entanglement entropy for black holes [21, 90, 146, 54]; review the calculation of entanglement entropy in quantum field theory in flat spacetime [81, 37] and the role of the conformal symmetry [31]; and focus on the holographic aspects of…”
BackgroundQuantum source of entropy for black holes
Bombelli, L., Koul, R. K., Lee, J., & Sorkin, R. D. (1986) · Physical Review D · doi:10.1103/physrevd.34.373 · Cited by 1,439
QUANTUM GRAVITY AND MINIMUM LENGTH
GARAY, L. J. (1995) · International Journal of Modern Physics A · doi:10.1142/s0217751x95000085 · Cited by 1,371
On the quantum structure of a black hole
't Hooft, G. (1985) · Nuclear Physics B · doi:10.1016/0550-3213(85)90418-3 · Cited by 1,311
Black hole entropy in canonical quantum gravity and superstring theory
Susskind, L., & Uglum, J. (1994) · Physical Review D · doi:10.1103/physrevd.50.2700 · Cited by 754
CLASSICAL SOLUTIONS OF 2-DIMENSIONAL STRING THEORY
MANDAL, G., SENGUPTA, A. M., & WADIA, S. R. (1991) · Modern Physics Letters A · doi:10.1142/s0217732391001822 · Cited by 575
Black hole thermodynamics and information loss in two dimensions
Fiola, T. M., Preskill, J., Strominger, A., & Trivedi, S. P. (1994) · Physical Review D · doi:10.1103/physrevd.50.3987 · Cited by 242
Research works printed but not linked: 213
- Aharony, O., Gubser, S.S., Maldacena, J.M., Ooguri, H. and Oz, Y., “Large N field theories, string theory and gravity”, Phys. Rep., 323, 183–386, (2000). [DOI], [arXiv:hep-th/9905111 [hep-th]]. (Cited on page 68.) · DOI
- Allen, B., “Does statistical mechanics equal one loop field theory?”, Phys. Rev. D, 33, 3640, (1986). [DOI]. (Cited on pages 41 and 46.) · DOI
- Allen, B. and Ottewill, A.C., “Effects of curvature couplings for quantum fields on cosmic string space-times”, Phys. Rev. D, 42, 2669–2677, (1990). [DOI]. (Cited on page 24.) · DOI
- Azeyanagi, T., Nishioka, T. and Takayanagi, T., “Near extremal black hole entropy as entanglement entropy via AdS2/CFT1”, Phys. Rev. D, 77, 064005, (2008). [DOI], [arXiv:0710.2956 [hep-th]]. (Cited on pages 24 and 78.) · DOI
- Bañados, M., Henneaux, M., Teitelboim, C. and Zanelli, J., “Geometry of the (2+1) black hole”, Phys. Rev. D, 48, 1506–1525, (1993). [DOI], [arXiv:gr-qc/9302012 [gr-qc]]. (Cited on page 52.) · DOI · Paper page
- Bañados, M., Teitelboim, C. and Zanelli, J., “The black hole in three-dimensional spacetime”, Phys. Rev. Lett., 69, 1849–1851, (1992). [DOI], [arXiv:hep-th/9204099 [hep-th]]. (Cited on page 52.) · DOI · Paper page
- Banados, M., Teitelboim, C. and Zanelli, J., “Black hole entropy and the dimensional continuation of the Gauss-Bonnet theorem”, Phys. Rev. Lett., 72, 957–960, (1994). [DOI], [arXiv:gr-qc/9309026 [gr-qc]]. (Cited on pages 21 and 23.) · DOI
- Banerjee, S., Gupta, R.K. and Sen, A., “Logarithmic Corrections to Extremal Black Hole Entropy from Quantum Entropy Function”, J. High Energy Phys., 2011(03), 147, (2011). [DOI], [arXiv:1005.3044 [hep-th]]. (Cited on page 66.) · DOI
- Barbón, J.L.F., “Horizon divergences of fields and strings in black hole backgrounds”, Phys. Rev. D, 50, 2712–2718, (1994). [DOI], [arXiv:hep-th/9402004]. (Cited on pages 44, 49, and 78.) · DOI
- Barbón, J.L.F., “Remarks on thermal strings outside black holes”, Phys. Lett. B, 339, 41–48, (1994). [DOI], [arXiv:hep-th/9406209]. (Cited on pages 44, 49, and 78.) · DOI
- Barbón, J.L.F., “Holographic avatars of entanglement entropy”, Nucl. Phys. B (Proc. Suppl.), 192–193, 12–26, (2009). [DOI]. (Cited on page 6.) · DOI
- Barbón, J.L.F. and Emparan, R., “On quantum black hole entropy and Newton constant renormalization”, Phys. Rev. D, 52, 4527–4539, (1995). [DOI], [arXiv:hep-th/9502155]. (Cited on page 33.) · DOI
- Barbón, J.L.F. and Fuertes, C.A., “Holographic entanglement entropy probes (non)locality”, J. High Energy Phys., 2008(04), 096, (2008). [DOI], [arXiv:0803.1928 [hep-th]]. (Cited on page 79.) · DOI
- Barbón, J.L.F. and Fuertes, C.A., “A Note on the extensivity of the holographic entanglement entropy”, J. High Energy Phys., 2008(05), 053, (2008). [DOI], [arXiv:0801.2153 [hep-th]]. (Cited on page 79.) · DOI
- Barvinsky, A.O., Frolov, V.P. and Zelnikov, A., “Wave function of a black hole and the dynamical origin of entropy”, Phys. Rev. D, 51, 1741–1763, (1995). [DOI], [arXiv:gr-qc/9404036]. (Cited on pages 19 and 49.) · DOI · Paper page
- Barvinsky, A.D. and Solodukhin, S.N., “Non-minimal coupling, boundary terms and renormalization of the Einstein-Hilbert action and black hole entropy”, Nucl. Phys. B, 479, 305–318, (1996). [DOI], [arXiv:gr-qc/9512047]. (Cited on page 37.) · DOI
- Bastianelli, F., Frolov, S. and Tseytlin, A.A., “Conformal anomaly of (2,0) tensor multiplet in six dimensions and AdS/CFT correspondence”, J. High Energy Phys., 2000(02), 013, (2000). [DOI], [arXiv:hep-th/0001041 [hep-th]]. (Cited on pages 64 and 65.) · DOI
- Bekenstein, J.D., “Black holes and the second law”, Lett. Nuovo Cimento, 4, 737–740, (1972). [DOI]. (Cited on page 5.) · DOI · Paper page
- Bekenstein, J.D., “Black holes and entropy”, Phys. Rev. D, 7, 2333–2346, (1973). [DOI]. (Cited on page 5.) · DOI · Paper page
- Bekenstein, J.D., “Generalized second law of thermodynamics in black-hole physics”, Phys. Rev. D, 9, 3292–3300, (1974). [DOI]. (Cited on page 5.) · DOI · Paper page
- Bekenstein, J.D., “Do We Understand Black Hole Entropy?”, in Jantzen, R.T. and Mac Keiser, G., eds., The Seventh Marcel Grossmann Meeting on Recent Developments in Theoretical and Experimental General Relativity, Gravitation and Relativistic Field Theories, Proceedings of the meeting held at Stanford University, 24–30 July 1994, pp. 39–58, (World Scientific, Singapore; River Edge, NJ, 1994). [gr-qc/9409015]. (Cited on page 6.) · arXiv
- Bousso, R., “The holographic principle”, Rev. Mod. Phys., 74, 825–874, (2002). [DOI], [arXiv:hep-th/0203101 [hep-th]]. (Cited on page 68.) · DOI · Paper page
- Brustein, R., Einhorn, M.B. and Yarom, A., “Entanglement interpretation of black hole entropy in string theory”, J. High Energy Phys., 2006(01), 098, (2006). [DOI], [arXiv:hep-th/0508217 [hep-th]]. (Cited on page 78.) · DOI
- Brustein, R., Einhorn, M.B. and Yarom, A., “Entanglement and Nonunitary Evolution”, J. High Energy Phys., 2007(04), 086, (2007). [DOI], [arXiv:hep-th/0609075 [hep-th]]. (Cited on page 80.) · DOI
- Brustein, R. and Kupferman, J., “Black hole entropy divergence and the uncertainty principle”, Phys. Rev. D, 83, 124014, (2011). [DOI], [arXiv:1010.4157 [hep-th]]. (Cited on page 80.) · DOI
- Bytsenko, A.A., Vanzo, L. and Zerbini, S., “Quantum correction to the entropy of the (2+1)-dimensional black hole”, Phys. Rev. D, 57, 4917–4924, (1998). [DOI], [arXiv:gr-qc/9710106 [gr-qc]]. (Cited on page 28.) · DOI
- Calabrese, P. and Cardy, J.L., “Entanglement entropy and quantum field theory”, J. Stat. Mech., 2004(06), P06002, (2004). [DOI], [arXiv:hep-th/0405152]. (Cited on page 9.) · DOI · Paper page
- Calabrese, P. and Cardy, J.L., “Evolution of entanglement entropy in one-dimensional systems”, J. Stat. Mech., 2005(04), P04010, (2005). [DOI], [arXiv:cond-mat/0503393 [cond-mat]]. (Cited on page 80.) · DOI · Paper page
- Callan, C.G. and Maldacena, J.M., “D-brane Approach to Black Hole Quantum Mechanics”, Nucl. Phys. B, 472, 591–610, (1996). [DOI], [arXiv:hep-th/9602043]. (Cited on page 78.) · DOI
- Callan Jr, C.G. and Wilczek, F., “On geometric entropy”, Phys. Lett. B, 333, 55–61, (1994). [DOI], [arXiv:hep-th/9401072]. (Cited on pages 5, 9, 25, 31, and 78.) · DOI · Paper page
- Camporesi, R., “Harmonic analysis and propagators on homogeneous spaces”, Phys. Rep., 196, 1–134, (1990). [DOI]. (Cited on page 57.) · DOI
- Carlip, S., “Logarithmic corrections to black hole entropy from the Cardy formula”, Class. Quantum Grav., 17, 4175–4186, (2000). [DOI], [arXiv:gr-qc/0005017]. (Cited on page 66.) · DOI
- Carlson, F., Sur une classe de séries de Taylor, Ph.D. Thesis, (Uppsala University, Uppsala, 1914). (Cited on page 11.)
- Casini, H. and Huerta, M., “Entanglement entropy in free quantum field theory”, J. Phys. A: Math. Theor., 42, 504007, (2009). [DOI], [arXiv:0905.2562 [hep-th]]. (Cited on page 6.) · DOI · Paper page
- Casini, H. and Huerta, M., “Entanglement entropy for the n-sphere”, Phys. Lett. B, 694, 167–171, (2010). [DOI], [arXiv:1007.1813 [hep-th]]. (Cited on page 59.) · DOI
- Casini, H., Huerta, M. and Myers, R.C., “Towards a derivation of holographic entanglement entropy”, J. High Energy Phys., 2011(05), 036, (2011). [DOI], [arXiv:1102.0440 [hep-th]]. (Cited on page 65.) · DOI · Paper page
- Chang, D., Chu, C.-S. and Lin, F.-L., “Transplanckian entanglement entropy”, Phys. Lett B., 583, 192–198, (2004). [DOI], [arXiv:hep-th/0306055 [hep-th]]. (Cited on page 80.) · DOI
- Chang-Young, E., Lee, D. and Yoon, M., “Rotating Black Hole Entropy from Two Different Viewpoints”, Class. Quantum Grav., 26, 155011, (2009). [DOI], [arXiv:0811.3294 [hep-th]]. (Cited on page 45.) · DOI
- Cheeger, J., “Spectral geometry of singular Riemannian spaces”, J. Differ. Geom., 18(4), 575–657, (1983). (Cited on page 24.) · DOI
- Christensen, S.M. and Duff, M.J., “New Gravitational Index Theorems and Supertheorems”, Nucl. Phys. B, 154, 301–342, (1979). [DOI]. (Cited on page 35.) · DOI
- Christensen, S.M. and Duff, M.J., “Quantizing Gravity with a Cosmological Constant”, Nucl. Phys. B, 170, 480–506, (1980). [DOI]. (Cited on page 35.) · DOI
- Cognola, G., “Thermodynamics of scalar fields in Kerr’s geometry”, Phys. Rev. D, 57, 6292–6296, (1998). [DOI], [arXiv:gr-qc/9710118 [gr-qc]]. (Cited on pages 31 and 45.) · DOI
- Cognola, G., Kirsten, K. and Vanzo, L., “Free and self-interacting scalar fields in the presence of conical singularities”, Phys. Rev. D, 49, 1029–1038, (1994). [DOI], [arXiv:hep-th/9308106 [hep-th]]. (Cited on pages 28 and 39.) · DOI
- Cognola, G., Vanzo, L. and Zerbini, S., “One loop quantum corrections to the entropy for a four-dimensional eternal black hole”, Class. Quantum Grav., 12, 1927–1936, (1995). [DOI], [arXiv:hep-th/9502006 [hep-th]]. (Cited on page 28.) · DOI
- Cognola, G., Vanzo, L. and Zerbini, S., “One loop quantum corrections to the entropy for an extremal Reissner-Nordström black hole”, Phys. Rev. D, 52, 4548–4553, (1995). [DOI], [arXiv:hep-th/9504064 [hep-th]]. (Cited on page 28.) · DOI
- Dabholkar, A., “Quantum corrections to black hole entropy in string theory”, Phys. Lett. B, 347, 222–229, (1995). [DOI], [arXiv:hep-th/9409158 [hep-th]]. (Cited on page 78.) · DOI
- Dabholkar, A., “Strings on a cone and black hole entropy”, Nucl. Phys. B, 439, 650–664, (1995). [DOI], [arXiv:hep-th/9408098 [hep-th]]. (Cited on page 78.) · DOI
- Dabholkar, A., “Tachyon condensation and black hole entropy”, Phys. Rev. Lett., 88, 091301, (2002). [DOI], [arXiv:hep-th/0111004 [hep-th]]. (Cited on page 78.) · DOI
- Das, S. and Shankaranarayanan, S., “How robust is the entanglement entropy-area relation?”, Phys. Rev. D, 73, 121701, (2006). [DOI], [arXiv:gr-qc/0511066]. (Cited on page 80.) · DOI
- Das, S., Shankaranarayanan, S. and Sur, S., “Power-law corrections to entanglement entropy of black holes”, Phys. Rev. D, 77, 064013, (2008). [DOI], [arXiv:0705.2070 [gr-qc]]. (Cited on page 80.) · DOI
- Das, S., Shankaranarayanan, S. and Sur, S., “Black hole entropy from entanglement: A review”, in Everett, M. and Pedroza, L., eds., Horizons in World Physics, Horizons in World Physics, 268, (Nova Science, Hauppauge, NY, 2009). [arXiv:0806.0402 [gr-qc]]. (Cited on pages 6 and 80.) · arXiv
- Das, S., Shankaranarayanan, S. and Sur, S., “Entanglement and corrections to Bekenstein-Hawking entropy”, arXiv, e-print, (2010). [arXiv:1002.1129 [gr-qc]]. (Cited on page 80.) · arXiv
- Dasgupta, A., “Semi-classical quantisation of space-times with apparent horizons”, Class. Quantum Grav., 23, 635–672, (2006). [DOI], [arXiv:gr-qc/0505017 [gr-qc]]. (Cited on page 79.) · DOI
- de Alwis, S.P. and Ohta, N., “On the entropy of quantum fields in black hole backgrounds”, arXiv, e-print, (1994). [arXiv:hep-th/9412027 [hep-th]]. (Cited on page 49.) · arXiv
- de Alwis, S.P. and Ohta, N., “Thermodynamics of quantum fields in black hole backgrounds”, Phys. Rev. D, 52, 3529–3542, (1995). [DOI], [arXiv:hep-th/9504033 [hep-th]]. (Cited on page 49.) · DOI
- de Boer, J., Kulaxizi, M. and Parnachev, A., “Holographic Entanglement Entropy in Lovelock Gravities”, arXiv, e-print, (2011). [arXiv:1101.5781 [hep-th]]. (Cited on page 16.) · arXiv
- de Haro, S., Solodukhin, S.N. and Skenderis, K., “Holographic reconstruction of space-time and renormalization in the AdS/CFT correspondence”, Commun. Math. Phys., 217, 595–622, (2001). [DOI], [arXiv:hep-th/0002230 [hep-th]]. (Cited on pages 68, 69, and 71.) · DOI · Paper page
- De Nardo, L., Fursaev, D.V. and Miele, G., “Heat-kernel coefficients and spectra of the vector Laplacians on spherical domains with conical singularities”, Class. Quantum Grav., 14, 1059–1078, (1997). [DOI], [arXiv:hep-th/9610011]. (Cited on page 28.) · DOI
- Demers, J.-G., Lafrance, R. and Myers, R.C., “Black hole entropy without brick walls”, Phys. Rev. D, 52, 2245–2253, (1995). [DOI], [arXiv:gr-qc/9503003]. (Cited on pages 33, 44, and 45.) · DOI
- Dixon, L.J., Harvey, J.A., Vafa, C. and Witten, E., “Strings on Orbifolds”, Nucl. Phys. B, 261, 678–686, (1985). [DOI]. (Cited on page 78.) · DOI
- Donnelly, H., “Spectrum and the fixed point sets of isometries. I”, Math. Ann., 224, 161–170, (1976). [DOI]. (Cited on page 24.) · DOI
- Donnelly, H., “Asymptotic expansions for the compact quotients of properly discontinuous group actions”, Illinois J. Math., 23, 485–496, (1979). Online version (accessed 20 October 2011): http://projecteuclid.org/euclid.ijm/1256048110. (Cited on page 24.) · DOI
- Donnelly, W., “Entanglement entropy in loop quantum gravity”, Phys. Rev. D, 77, 104006, (2008). [DOI], [arXiv:0802.0880 [gr-qc]]. (Cited on page 79.) · DOI
- Dou, D., “Comments on the Entanglement Entropy on Fuzzy Spaces”, Mod. Phys. Lett. A, 24, 2467–2480, (2009). [DOI], [arXiv:0903.3731 [gr-qc]]. (Cited on page 79.) · DOI
- Dou, D. and Ydri, B., “Entanglement entropy on fuzzy spaces”, Phys. Rev. D, 74, 044014, (2006). [DOI], [arXiv:gr-qc/0605003 [gr-qc]]. (Cited on page 79.) · DOI
- Dowker, J.S., “Quantum field theory on a cone”, J. Phys. A: Math. Gen., 10, 115–124, (1977). [DOI]. (Cited on pages 11, 12, and 24.) · DOI
- Dowker, J.S., “Effective actions with fixed points”, Phys. Rev. D, 50, 6369–6373, (1994). [DOI], [arXiv:hep-th/9406144 [hep-th]]. (Cited on pages 30 and 63.) · DOI
- Dowker, J.S., “Remarks on geometric entropy”, Class. Quantum Grav., 11, L55–L60, (1994). [DOI], [arXiv:hep-th/9401159]. (Cited on page 25.) · DOI
- Dowker, J.S., “Hyperspherical entanglement entropy”, J. Phys. A: Math. Theor., 43, 445402, (2010). [DOI], [arXiv:1007.3865 [hep-th]]. (Cited on page 59.) · DOI
- Dowker, J.S. and Kennedy, G., “Finite temperature and boundary effects in static spacetimes”, J. Phys. A: Math. Gen., 11, 895–920, (1978). [DOI]. (Cited on page 48.) · DOI
- Dowker, J.S. and Schofield, J.P., “High temperature expansion of the free energy of a massive scalar field in a curved space”, Phys. Rev. D, 38, 3327, (1988). [DOI]. (Cited on page 48.) · DOI
- Dowker, J.S. and Schofield, J.P., “Chemical potentials in curved space”, Nucl. Phys. B, 327, 267, (1989). [DOI]. (Cited on page 48.) · DOI
- Duff, M.J., “Twenty years of the Weyl anomaly”, Class. Quantum Grav., 11, 1387–1404, (1994). [DOI], [arXiv:hep-th/9308075]. (Cited on page 62.) · DOI
- Dvali, G., “Black holes and large species solution to the hierarchy problem”, Fortschr. Phys., 58, 528–536, (2010). [DOI], [arXiv:0706.2050 [hep-th]]. (Cited on pages 76 and 77.) · DOI
- Dvali, G., “Nature of Microscopic Black Holes and Gravity in Theories with Particle Species”, Int. J. Mod. Phys. A, 25, 602–615, (2010). [DOI], [arXiv:0806.3801 [hep-th]]. (Cited on page 76.) · DOI
- Dvali, G. and Redi, M., “Black Hole Bound on the Number of Species and Quantum Gravity at LHC”, Phys. Rev. D, 77, 045027, (2008). [DOI], [arXiv:0710.4344 [hep-th]]. (Cited on pages 76 and 77.) · DOI
- Dvali, G. and Solodukhin, S.N., “Black Hole Entropy and Gravity Cutoff”, arXiv, e-print, (2008). [arXiv:0806.3976 [hep-th]]. (Cited on page 77.) · arXiv
- Eisert, J., Cramer, M. and Plenio, M.B., “Colloquium: Area laws for the entanglement entropy”, Rev. Mod. Phys., 82, 277–306, (2010). [DOI], [arXiv:0808.3773 [quant-ph]]. (Cited on page 6.) · DOI · Paper page
- Emparan, R., “Heat kernels and thermodynamics in Rindler space”, Phys. Rev. D, 51, 5716–5719, (1995). [DOI], [arXiv:hep-th/9407064 [hep-th]]. (Cited on page 28.) · DOI
- Emparan, R., “Black hole entropy as entanglement entropy: a holographic derivation”, J. High Energy Phys., 06(2006), 012, (2006). [DOI], [arXiv:hep-th/0603081 [hep-th]]. (Cited on pages 69, 70, and 76.) · DOI · Paper page
- Emparan, R., Horowitz, G.T. and Myers, R.C., “Exact description of black holes on branes”, J. High Energy Phys., 2000(01), 007, (2000). [DOI], [arXiv:hep-th/9911043 [hep-th]]. (Cited on pages 69 and 76.) · DOI · Paper page
- Frolov, V.P., “Why the entropy of a black hole is A/4?”, Phys. Rev. Lett., 74, 3319–3322, (1995). [DOI], [arXiv:gr-qc/9406037]. (Cited on page 41.) · DOI
- Frolov, V.P. and Fursaev, D.V., “Mechanism of generation of black hole entropy in Sakharov’s induced gravity”, Phys. Rev. D, 56, 2212–2225, (1997). [DOI], [arXiv:hep-th/9703178]. (Cited on page 75.) · DOI · Paper page
- Frolov, V.P. and Fursaev, D.V., “Plenty of nothing: Black hole entropy in induced gravity”, arXiv, e-print, (1997). [arXiv:hep-th/9705207]. (Cited on page 75.) · arXiv
- Frolov, V.P. and Fursaev, D., “Black hole entropy in induced gravity: Reduction to 2D quantum field theory on the horizon”, Phys. Rev. D, 58, 124009, (1998). [DOI], [arXiv:hep-th/9806078]. (Cited on pages 14 and 75.) · DOI
- Frolov, V.P. and Fursaev, D.V., “Thermal fields, entropy, and black holes”, Class. Quantum Grav., 15, 2041–2074, (1998). [DOI], [arXiv:hep-th/9802010]. (Cited on page 6.) · DOI
- Frolov, V.P. and Fursaev, D.V., “Statistical mechanics of charged black holes in induced Einstein-Maxwell gravity”, Phys. Rev. D, 61, 064010, (2000). [DOI], [arXiv:hep-th/9910006]. (Cited on page 75.) · DOI
- Frolov, V.P. and Fursaev, D.V., “Statistical mechanics on axially-symmetric space-times with the Killing horizon and entropy of rotating black holes in induced gravity”, Phys. Rev. D, 61, 024007, (2000). [DOI], [arXiv:gr-qc/9907046]. (Cited on pages 31, 45, and 75.) · DOI
- Frolov, V.P., Fursaev, D., Gegenberg, J. and Kunstatter, G., “Thermodynamics and statistical mechanics of induced Liouville gravity”, Phys. Rev. D, 60, 024016, (1999). [DOI], [arXiv:hep-th/9901087]. (Cited on page 75.) · DOI
- Frolov, V.P., Fursaev, D.V. and Zelnikov, A., “Black Hole Entropy: Off-Shell vs On-Shell”, Phys. Rev. D, 54, 2711–2731, (1996). [DOI], [arXiv:hep-th/9512184]. (Cited on page 28.) · DOI
- Frolov, V.P., Fursaev, D.V. and Zelnikov, A., “Black Hole Entropy: Thermodynamics, Statistical-Mechanics and Subtraction Procedure”, Phys. Lett. B, 382, 220–226, (1996). [DOI], [arXiv:hep-th/9603175]. (Cited on page 75.) · DOI
- Frolov, V.P., Fursaev, D.V. and Zelnikov, A., “Black hole statistical mechanics and induced gravity”, Nucl. Phys. B (Proc. Suppl.), 57, 192–196, (1997). [DOI]. (Cited on page 75.) · DOI
- Frolov, V.P., Fursaev, D.V. and Zelnikov, A., “Statistical origin of black hole entropy in induced gravity”, Nucl. Phys. B, 486, 339–352, (1997). [DOI], [arXiv:hep-th/9607104]. (Cited on pages 6 and 75.) · DOI · Paper page
- Frolov, V.P., Israel, W. and Solodukhin, S.N., “On One-loop Quantum Corrections to the Thermodynamics of Charged Black Holes”, Phys. Rev. D, 54, 2732–2745, (1996). [DOI], [arXiv:hep-th/9602105]. (Cited on page 51.) · DOI
- Frolov, V.P. and Novikov, I., “Dynamical origin of the entropy of a black hole”, Phys. Rev. D, 48, 4545–4551, (1993). [DOI], [arXiv:gr-qc/9309001]. (Cited on page 5.) · DOI · Paper page
- Frolov, V.P. and Serebryanyi, E.M., “Vacuum polarization in the gravitational field of a cosmic string”, Phys. Rev. D, 35, 3779–3782, (1987). [DOI]. (Cited on page 24.) · DOI
- Fursaev, D.V., “Spectral geometry and one loop divergences on manifolds with conical singularities”, Phys. Lett. B, 334, 53–60, (1994). [DOI], [arXiv:hep-th/9405143]. (Cited on pages 11, 12, 24, and 62.) · DOI
- Fursaev, D.V., “Black hole thermodynamics and renormalization”, Mod. Phys. Lett. A, 10, 649–656, (1995). [DOI], [arXiv:hep-th/9408066]. (Cited on page 28.) · DOI
- Fursaev, D.V., “Temperature and entropy of a quantum black hole and conformal anomaly”, Phys. Rev. D, 51, 5352–5355, (1995). [DOI], [arXiv:hep-th/9412161]. (Cited on pages 63 and 66.) · DOI
- Fursaev, D.V., “Euclidean and canonical formulations of statistical mechanics in the presence of Killing horizons”, Nucl. Phys. B, 524, 447–468, (1998). [DOI], [arXiv:hep-th/9709213]. (Cited on pages 28, 41, 45, and 49.) · DOI
- Fursaev, D.V., “Energy, Hamiltonian, Noether charge, and black holes”, Phys. Rev. D, 59, 064020, (1999). [DOI], [arXiv:hep-th/9809049]. (Cited on page 75.) · DOI
- Fursaev, D.V., “Black hole entropy in induced gravity and information loss”, Nucl. Phys. B (Proc. Suppl.), 88, 277–280, (2000). [DOI], [arXiv:gr-qc/9911065]. (Cited on page 75.) · DOI
- Fursaev, D.V., “Black Hole Thermodynamics, Induced Gravity and Gravity in Brane Worlds”, arXiv, e-print, (2000). [arXiv:hep-th/0009164]. (Cited on page 76.) · arXiv
- Fursaev, D.V., “Entanglement entropy in critical phenomena and analogue models of quantum gravity”, Phys. Rev. D, 73, 124025, (2006). [DOI], [arXiv:hep-th/0602134]. (Cited on page 16.) · DOI
- Fursaev, D.V., “Proof of the holographic formula for entanglement entropy”, J. High Energy Phys., 2006(09), 018, (2006). [DOI], [arXiv:hep-th/0606184]. (Cited on page 68.) · DOI
- Fursaev, D.V. and Miele, G., “Cones, Spins and Heat Kernels”, Nucl. Phys. B, 484, 697–723, (1997). [DOI], [arXiv:hep-th/9605153]. (Cited on pages 28 and 35.) · DOI
- Fursaev, D.V. and Solodukhin, S.N., “On the description of the Riemannian geometry in the presence of conical defects”, Phys. Rev. D, 52, 2133–2143, (1995). [DOI], [arXiv:hep-th/9501127]. (Cited on pages 5, 21, 22, 23, and 62.) · DOI
- Fursaev, D.V. and Solodukhin, S.N., “On one-loop renormalization of black hole entropy”, Phys. Lett. B, 365, 51–55, (1996). [DOI], [arXiv:hep-th/9412020]. (Cited on pages 33, 50, and 62.) · DOI
- Ghosh, A. and Mitra, P., “Entropy in dilatonic black hole background”, Phys. Rev. Lett., 73, 2521–2523, (1994). [DOI], [arXiv:hep-th/9406210 [hep-th]]. (Cited on page 28.) · DOI
- Ghosh, A. and Mitra, P., “Entropy for extremal Reissner-Nordstrom black holes”, Phys. Lett. B, 357, 295–299, (1995). [DOI], [arXiv:hep-th/9411128 [hep-th]]. (Cited on page 28.) · DOI
- Ghosh, A. and Mitra, P., “Quantum correction to the thermodynamical entropy of a black hole”, Phys. Rev. D, 56, 3568–3570, (1997). [DOI], [arXiv:gr-qc/9706054 [gr-qc]]. Erratum: 10.1103/PhysRevD.57.1316. (Cited on page 28.) · DOI
- Ghosh, K., “Entropy of scalar fields in (3+1)-dimensional constant curvature black hole background”, Phys. Rev. D, 60, 104003, (1999). [DOI], [arXiv:gr-qc/9809063 [gr-qc]]. (Cited on page 28.) · DOI
- Ghosh, K., “Entropy of scalar field in (3+1)-dimensional Reissner-Nordstrom de Sitter black hole background”, arXiv, e-print, (2002). [arXiv:gr-qc/0212060 [gr-qc]]. (Cited on page 28.) · arXiv
- Gibbons, G.W. and Hawking, S.W., “Action Integrals and Partition Functions in Quantum Gravity”, Phys. Rev. D, 15, 2752–2756, (1977). [DOI]. (Cited on page 40.) · DOI · Paper page
- Gibbons, G.W. and Maeda, K., “Black holes and membranes in higher-dimensional theories with dilaton fields”, Nucl. Phys. B, 298, 741–775, (1988). [DOI]. (Cited on page 27.) · DOI
- Gibbons, G.W. and Perry, M.J., “Black holes and thermal Green functions”, Proc. R. Soc. London, Ser. A, 358, 467–494, (1978). (Cited on page 20.) · DOI
- Graham, C.R. and Hirachi, V., “The Ambient Obstruction Tensor and Q-Curvature”, arXiv, e-print, (2004). [arXiv:math.DG/0405068]. (Cited on page 72.) · arXiv
- Graham, C.R. and Witten, E., “Conformal anomaly of submanifold observables in AdS/CFT correspondence”, Nucl. Phys. B, 546, 52–64, (1999). [DOI], [arXiv:hep-th/9901021]. (Cited on page 70.) · DOI
- Gubser, S.S., “AdS/CFT and gravity”, Phys. Rev. D, 63, 084017, (2001). [DOI], [arXiv:hep-th/9912001 [hep-th]]. (Cited on page 76.) · DOI · Paper page
- Hartle, J.B. and Hawking, S.W., “Path-integral derivation of black hole radiance”, Phys. Rev. D, 13, 2188–2203, (1976). [DOI]. (Cited on pages 19 and 20.) · DOI
- Hawking, S., Maldacena, J.M. and Strominger, A., “DeSitter entropy, quantum entanglement and ADS/CFT”, J. High Energy Phys., 2001(05), 001, (2001). [DOI], [arXiv:hep-th/0002145 [hep-th]]. (Cited on pages 69, 75, and 76.) · DOI
- Henningson, M. and Skenderis, K., “The Holographic Weyl anomaly”, J. High Energy Phys., 1998(07), 023, (1998). [DOI], [arXiv:hep-th/9806087 [hep-th]]. (Cited on pages 63, 65, 71, and 72.) · DOI · Paper page
- Ho, J. and Kang, G., “Superradiance and the statistical mechanical entropy of rotating BTZ black holes”, Phys. Lett. B, 445, 27–35, (1998). [DOI], [arXiv:gr-qc/9806118 [gr-qc]]. (Cited on page 45.) · DOI
- Holzhey, C., Larsen, F. and Wilczek, F., “Geometric and renormalized entropy in conformal field theory”, Nucl. Phys. B, 424, 443–467, (1994). [DOI], [arXiv:hep-th/9403108]. (Cited on page 9.) · DOI · Paper page
- Hung, L.-Y., Myers, R.C. and Smolkin, M., “On Holographic Entanglement Entropy and Higher Curvature Gravity”, J. High Energy Phys., 2011(4), 025, (2011). [DOI], [arXiv:1101.5813 [hep-th]]. (Cited on pages 20 and 65.) · DOI
- Iellici, D. and Moreira Jr, E.S., “Ambiguity in the evaluation of effective action on the cone”, Phys. Rev. D, 60, 124015, (1999). [DOI], [arXiv:hep-th/9807184 [hep-th]]. (Cited on page 28.) · DOI
- Iellici, D. and Moretti, V., “Thermal partition function of photons and gravitons in a Rindler wedge”, Phys. Rev. D, 54, 7459–7469, (1996). [DOI], [arXiv:hep-th/9607015 [hep-th]]. (Cited on page 49.) · DOI
- Iellici, D. and Moretti, V., “Kabat’s Surface Terms in the Zeta-Function Approach”, in Bassan, M., Ferrari, V., Francaviglia, M., Fucito, F. and Modena, I., eds., General Relativity and Gravitational Physics, Proceedings of the 12th Italian Conference, Rome, Italy, September 23–27, 1996, pp. 317–321, (World Scientific, Singapore; River Edge, NJ, 1997). [arXiv:hep-th/9703088]. (Cited on page 28.) · arXiv
- Israel, W., “Thermo-field dynamics of black holes”, Phys. Lett. A, 57, 107–110, (1976). [DOI]. (Cited on page 21.) · DOI · Paper page
- Iwashita, Y., Kobayashi, T., Shiromizu, T. and Yoshino, H., “Holographic entanglement entropy of de Sitter braneworld”, Phys. Rev. D, 74, 064027, (2006). [DOI], [arXiv:hep-th/0606027 [hep-th]]. (Cited on pages 69 and 70.) · DOI
- Iyer, V. and Wald, R.M., “Comparison of Noether charge and Euclidean methods for computing the entropy of stationary black holes”, Phys. Rev. D, 52, 4430–4439, (1995). [DOI], [arXiv:gr-qc/9503052 [gr-qc]]. (Cited on page 32.) · DOI
- Jacobson, T., “Black Hole Entropy and Induced Gravity”, arXiv, e-print, (1994). [arXiv:gr-qc/9404039]. (Cited on pages 5, 33, and 74.) · arXiv
- Jacobson, T., “A Note on Hartle-Hawking vacua”, Phys. Rev. D, 50, 6031–6032, (1994). [DOI], [arXiv:gr-qc/9407022 [gr-qc]]. (Cited on page 21.) · DOI
- Jacobson, T.A., “Renormalization and black hole entropy in Loop Quantum Gravity”, Class. Quantum Grav., 24, 4875–4879, (2007). [DOI], [arXiv:0707.4026 [gr-qc]]. (Cited on page 79.) · DOI
- Jacobson, T., Kang, G. and Myers, R.C., “On black hole entropy”, Phys. Rev. D, 49, 6587–6598, (1994). [DOI], [arXiv:gr-qc/9312023]. (Cited on pages 25 and 32.) · DOI · Paper page
- Jacobson, T. and Myers, R.C., “Black hole entropy and higher curvature interactions”, Phys. Rev. Lett., 70, 3684–3687, (1993). [DOI], [arXiv:hep-th/9305016]. (Cited on page 23.) · DOI
- Jacobson, T. and Parentani, R., “Horizon Entropy”, Found. Phys., 33, 323–348, (2003). [DOI], [arXiv:gr-qc/0302099]. (Cited on page 6.) · DOI
- Jacobson, T. and Parentani, R., “Black hole entanglement entropy regularized in a freely falling frame”, Phys. Rev. D, 76, 024006, (2007). [DOI], [arXiv:hep-th/0703233]. (Cited on page 80.) · DOI
- Jing, J. and Yan, M.-L., “Entropies of the general nonextreme stationary axisymmetric black hole: Statistical mechanics and thermodynamics”, Phys. Rev. D, 61, 044016, (2000). [DOI], [arXiv:gr-qc/9907011 [gr-qc]]. (Cited on page 45.) · DOI
- Jing, J. and Yan, M.-L., “Quantum entropy of the Kerr black hole arising from gravitational perturbation”, Phys. Rev. D, 64, 064015, (2001). [DOI], [arXiv:gr-qc/0104054 [gr-qc]]. (Cited on page 45.) · DOI
- Kabat, D.N., “Black hole entropy and entropy of entanglement”, Nucl. Phys. B, 453, 281–302, (1995). [DOI], [arXiv:hep-th/9503016]. (Cited on page 35.) · DOI
- Kabat, D.N., Shenker, S.H. and Strassler, M.J., “Black hole entropy in the O(N) model”, Phys. Rev. D, 52, 7027–7036, (1995). [DOI], [arXiv:hep-th/9506182]. (Cited on pages 39 and 78.) · DOI
- Kabat, D.N. and Strassler, M.J., “A Comment on entropy and area”, Phys. Lett. B, 329, 46–52, (1994). [DOI], [arXiv:hep-th/9401125]. (Cited on pages 21 and 25.) · DOI
- Kenmoku, M., Ishimoto, K., Nandi, Kamal Kanti and Shigemoto, K., “Scalar field contribution to rotating black hole entropy”, Phys. Rev. D, 73, 064004, (2006). [DOI], [arXiv:gr-qc/0510012 [gr-qc]]. (Cited on page 45.) · DOI
- Kim, W., Kim, Y.-W. and Park, Y.-J., “Entropy of 2+1 de Sitter space with the GUP”, J. Korean Phys. Soc., 49, 1360–1364, (2006). [arXiv:gr-qc/0604065 [gr-qc]]. (Cited on page 80.) · arXiv
- Kim, W., Park, Y.-J., Son, E.J. and Yoon, M.S., “Statistical Entropy and Superradiance in 2+1 Dimensional Acoustic Black Holes”, J. Korean Phys. Soc., 49, 15–20, (2006). [DOI], [arXiv:gr-qc/0504127 [gr-qc]]. (Cited on page 45.) · arXiv
- Kim, Y.-W. and Park, Y.-J., “Entropy of the Schwarzschild black hole to all orders in the Planck length”, Phys. Lett. B, 655, 172–177, (2007). [DOI], [arXiv:0707.2128 [gr-qc]]. (Cited on page 80.) · DOI
- Klebanov, I.R., Kutasov, D. and Murugan, A., “Entanglement as a Probe of Confinement”, Nucl. Phys. B, 796, 274–293, (2008). [DOI], [arXiv:0709.2140 [hep-th]]. (Cited on page 69.) · DOI
- Koksma, J.F., Prokopec, T. and Schmidt, M.G., “Entropy and correlators in quantum field theory”, Ann. Phys. (N.Y.), 325, 1277–1303, (2010). [DOI], [arXiv:1002.0749 [hep-th]]. (Cited on page 80.) · DOI
- Koksma, J.F., Prokopec, T. and Schmidt, M.G., “Decoherence and Dynamical Entropy Generation in Quantum Field Theory”, arXiv, e-print, (2011). [arXiv:1101.5323 [quant-ph]]. (Cited on page 80.) · arXiv
- Koksma, J.F., Prokopec, T. and Schmidt, M.G., “Decoherence in an Interacting Quantum Field Theory: Thermal Case”, Phys. Rev. D, 83, 085011, (2011). [DOI], [arXiv:1102.4713 [hep-th]]. (Cited on page 80.) · DOI
- Korepin, V.E., “Universality of Entropy Scaling in One Dimensional Gapless Models”, Phys. Rev. Lett., 92, 096402, (2004). [DOI]. (Cited on page 9.) · DOI
- Larsen, F. and Wilczek, F., “Geometric Entropy, Wave Functionals, and Fermions”, Ann. Phys. (N.Y.), 243, 280–298, (1995). [DOI], [arXiv:hep-th/9408089]. (Cited on page 35.) · DOI
- Larsen, F. and Wilczek, F., “Renormalization of black hole entropy and of the gravitational coupling constant”, Nucl. Phys. B, 458, 249–266, (1996). [DOI], [arXiv:hep-th/9506066]. (Cited on pages 35 and 37.) · DOI
- Latorre, J.I., Lütken, C.A., Rico, E. and Vidal, G., “Fine-grained entanglement loss along renormalization-group flows”, Phys. Rev. A, 71, 034301, (2005). [DOI], [arXiv:quant-ph/0404120 [quant-ph]]. (Cited on page 80.) · DOI
- Livine, E.R. and Terno, D.R., “Quantum black holes: Entropy and entanglement on the horizon”, Nucl. Phys. B, 741, 131–161, (2006). [DOI], [arXiv:gr-qc/0508085]. (Cited on page 79.) · DOI
- Lovelock, D., “The Einstein tensor and its generalizations”, J. Math. Phys., 12, 498–501, (1971). [DOI]. (Cited on page 22.) · DOI · Paper page
- Maldacena, J.M., “The Large Limit of Superconformal Field Theories and Supergravity”, Adv. Theor. Math. Phys., 2, 231–252, (1998). [arXiv:hep-th/9711200 [hep-th]]. (Cited on pages 63, 68, and 76.) · DOI · Paper page
- Maldacena, J.M., “Eternal black holes in anti-de Sitter”, J. High Energy Phys., 2003(04), 021, (2003). [DOI], [arXiv:hep-th/0106112]. (Cited on page 78.) · DOI · Paper page
- Mann, R.B. and Solodukhin, S.N., “Conical geometry and quantum entropy of a charged Kerr black hole”, Phys. Rev. D, 54, 3932–3940, (1996). [DOI], [arXiv:hep-th/9604118]. (Cited on pages 28, 29, 30, 31, and 33.) · DOI
- Mann, R.B. and Solodukhin, S.N., “Quantum scalar field on three-dimensional (BTZ) black hole instanton: Heat kernel, effective action and thermodynamics”, Phys. Rev. D, 55, 3622–3632, (1997). [DOI], [arXiv:hep-th/9609085]. (Cited on pages 54 and 55.) · DOI
- Mann, R.B. and Solodukhin, S.N., “Universality of quantum entropy for extreme black holes”, Nucl. Phys. B, 523, 293–307, (1998). [DOI], [arXiv:hep-th/9709064]. (Cited on pages 14, 55, 57, and 58.) · DOI
- Mann, R.B., Tarasov, L. and Zelnikov, A., “Brick walls for black holes”, Class. Quantum Grav., 9, 1487–1494, (1992). [DOI]. (Cited on page 44.) · DOI
- McKean Jr, H.P. and Singer, I.M., “Curvature and the eigenvalues of the Laplacian”, J. Differ. Geom., 1(1–2), 43–69, (1967). (Cited on page 24.) · DOI
- Metlitski, M.A., Fuertes, C.A. and Sachdev, S., “Entanglement Entropy in the O(N) model”, Phys. Rev. B, 80, 115122, (2009). [DOI], [arXiv:0904.4477 [cond-mat.stat-mech]]. (Cited on page 39.) · DOI
- Moretti, V., “Geometric entropy and curvature coupling in conical spaces: Zeta function approach”, Class. Quantum Grav., 14, L123–L127, (1997). [DOI], [arXiv:hep-th/9701099 [hep-th]]. (Cited on page 28.) · DOI
- Moretti, V. and Iellici, D., “Optical approach for the thermal partition function of photons”, Phys. Rev. D, 55, 3552–3563, (1997). [DOI], [arXiv:hep-th/9610180 [hep-th]]. (Cited on page 49.) · DOI
- Mukohyama, S. and Israel, W., “Black holes, brick walls and the Boulware state”, Phys. Rev. D, 58, 104005, (1998). [DOI], [arXiv:gr-qc/9806012 [gr-qc]]. (Cited on page 44.) · DOI
- Myers, R.C., “Black hole entropy in two-dimensions”, Phys. Rev. D, 50, 6412–6421, (1994). [DOI], [arXiv:hep-th/9405162 [hep-th]]. (Cited on page 50.) · DOI
- Myers, R.C. and Perry, M.J., “Black Holes in Higher Dimensional Space-Times”, Ann. Phys. (N.Y.), 172, 304, (1986). [DOI]. (Cited on pages 60 and 65.) · DOI · Paper page
- Myers, R.C. and Sinha, A., “Holographic c-theorems in arbitrary dimensions”, J. High Energy Phys., 2011(01), 125, (2011). [DOI], [arXiv:1011.5819 [hep-th]]. (Cited on pages 24 and 65.) · DOI
- Nelson, B.L. and Panangaden, P., “Scaling behavior of interacting quantum fields in curved space-time”, Phys. Rev. D, 25, 1019–1027, (1982). [DOI]. (Cited on page 39.) · DOI
- Nesterov, D. and Solodukhin, S.N., “Short-distance regularity of Green’s function and UV divergences in entanglement entropy”, J. High Energy Phys., 2010(09), 041, (2010). [DOI], [arXiv:1008.0777 [hep-th]]. (Cited on pages 14, 15, and 80.) · DOI
- Nesterov, D. and Solodukhin, S.N., “Gravitational effective action and entanglement entropy in UV modified theories with and without Lorentz symmetry”, Nucl. Phys. B, 842, 141–171, (2011). [DOI], [arXiv:1007.1246 [hep-th]]. (Cited on pages 14, 15, 16, 20, 33, 34, and 80.) · DOI
- Nishioka, T., Ryu, S. and Takayanagi, Tadashi, “Holographic entanglement entropy: an overview”, J. Phys. A: Math. Theor., 42, 504008, (2009). [DOI], [arXiv:0905.0932 [hep-th]]. (Cited on pages 6 and 68.) · DOI
- Padmanabhan, T., “Finite entanglement entropy from the zero-point-area of spacetime”, Phys. Rev. D, 82, 124025, (2010). [DOI], [arXiv:1007.5066 [gr-qc]]. (Cited on page 80.) · DOI
- Randall, L. and Sundrum, R., “An alternative to compactification”, Phys. Rev. Lett., 83, 4690–4693, (1999). [DOI], [arXiv:hep-th/9906064 [hep-th]]. (Cited on page 76.) · DOI · Paper page
- Ryu, S. and Takayanagi, T., “Aspects of Holographic Entanglement Entropy”, J. High Energy Phys., 2006(08), 045, (2006). [DOI], [arXiv:hep-th/0605073 [hep-th]]. (Cited on pages 62 and 68.) · DOI · Paper page
- Sakharov, A.D., “Vacuum quantum fluctuations in curved space and the theory of gravitation”, Sov. Phys. Dokl., 12, 1040–1041, (1968). (Cited on page 74.)
- Schwimmer, A. and Theisen, S., “Entanglement Entropy, Trace Anomalies and Holography”, Nucl. Phys. B, 801, 1–24, (2008). [DOI], [arXiv:0802.1017 [hep-th]]. (Cited on page 70.) · DOI
- Sen, A., “State Operator Correspondence and Entanglement in AdS2/CFT1”, arXiv, e-print, (2011). [arXiv:1101.4254 [hep-th]]. (Cited on page 78.) · arXiv
- Skenderis, K., “Asymptotically Anti-de Sitter space-times and their stress energy tensor”, Int. J. Mod. Phys. A, 16, 740–749, (2001). [DOI], [arXiv:hep-th/0010138 [hep-th]]. (Cited on page 68.) · DOI
- Skenderis, K. and Solodukhin, S.N., “Quantum effective action from the AdS/CFT correspondence”, Phys. Lett. B, 472, 316–322, (2000). [DOI], [arXiv:hep-th/9910023 [hep-th]]. (Cited on pages 69 and 70.) · DOI
- Sokolov, D.D. and Starobinsky, A.A., “The structure of the curvature tensor at conical singularities”, Sov. Phys. Dokl., 22, 312–313, (1977). (Cited on page 21.)
- Solodukhin, S.N., “The conical singularity and quantum corrections to entropy of black hole”, Phys. Rev. D, 51, 609–617, (1995). [DOI], [arXiv:hep-th/9407001]. (Cited on pages 5, 25, 27, 28, 33, 50, and 62.) · DOI
- Solodukhin, S.N., “On ‘Nongeometric’ contribution to the entropy of black hole due to quantum corrections”, Phys. Rev. D, 51, 618–621, (1995). [DOI], [arXiv:hep-th/9408068]. (Cited on pages 5, 26, 27, and 28.) · DOI
- Solodukhin, S.N., “One loop renormalization of black hole entropy due to nonminimally coupled matter”, Phys. Rev. D, 52, 7046–7052, (1995). [DOI], [arXiv:hep-th/9504022]. (Cited on pages 37 and 40.) · DOI
- Solodukhin, S.N., “Black hole entropy: statistical mechanics agrees thermodynamics”, Phys. Rev. D, 54, 3900–3903, (1996). [DOI], [arXiv:hep-th/9601154]. (Cited on pages 41, 49, and 51.) · DOI
- Solodukhin, S.N., “Non-minimal coupling and quantum entropy of black hole”, Phys. Rev. D, 56, 4968–4974, (1997). [DOI], [arXiv:hep-th/9612061]. (Cited on page 45.) · DOI
- Solodukhin, S.N., “Entropy of Schwarzschild black hole and string-black hole correspondence”, Phys. Rev. D, 57, 2410–2414, (1998). [DOI], [arXiv:hep-th/9701106]. (Cited on page 66.) · DOI
- Solodukhin, S.N., “Entanglement entropy of black holes and AdS/CFT correspondence”, Phys. Rev. Lett., 97, 201601, (2006). [DOI], [arXiv:hep-th/0606205 [hep-th]]. (Cited on pages 69, 70, 73, and 76.) · DOI
- Solodukhin, S.N., “Entanglement entropy and the Ricci flow”, Phys. Lett. B, 646, 268–274, (2007). [DOI], [arXiv:hep-th/0609045]. (Cited on page 80.) · DOI
- Solodukhin, S.N., “Entanglement entropy, conformal invariance and extrinsic geometry”, Phys. Lett. B, 665, 305–309, (2008). [DOI], [arXiv:0802.3117 [hep-th]]. (Cited on pages 16, 20, and 63.) · DOI
- Solodukhin, S.N., “Entanglement Entropy in Non-Relativistic Field Theories”, J. High Energy Phys., 2010(04), 101, (2010). [DOI], [arXiv:0909.0277 [hep-th]]. (Cited on pages 16 and 39.) · DOI
- Solodukhin, S.N., “Entanglement entropy of round spheres”, Phys. Lett. B, 693, 605–608, (2010). [DOI], [arXiv:1008.4314 [hep-th]]. (Cited on pages 57 and 59.) · DOI
- Sommerfeld, A., “Über verzweigte Potentiale im Raum”, Proc. London Math. Soc. (1), XXVIII, 395–429, (1897). [DOI]. (Cited on page 11.)
- Srednicki, M., “Entropy and area”, Phys. Rev. Lett., 71, 666–669, (1993). [DOI], [arXiv:hep-th/9303048]. (Cited on pages 5 and 9.) · DOI · Paper page
- Strominger, A. and Vafa, C., “Microscopic Origin of the Bekenstein-Hawking Entropy”, Phys. Lett. B, 379, 99–104, (1996). [DOI], [arXiv:hep-th/9601029]. (Cited on page 6.) · DOI · Paper page
- Sun, X. and Liu, W., “Improved black hole entropy calculation without cutoff”, Mod. Phys. Lett. A, 19, 677–680, (2004). [DOI]. (Cited on page 80.) · DOI
- Susskind, L., “Some Speculations about Black Hole Entropy in String Theory”, arXiv, e-print, (1993). [arXiv:hep-th/9309145]. (Cited on page 5.) · arXiv
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- Solodukhin, S. N.
- Venue
- Living Reviews in Relativity
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