Gravitational Thermodynamics – Specific Theories and Models| Gravitational Thermodynamics – Specific Theories and Models |
Different Types of Gravity Theories
> s.a. gravitational thermodynamics [including quasilocal formulation].
* Thermodynamics and field equations:
Field equations for general relativity and some higher-curvature theories of gravity
have been derived by a thermodynamic reasoning using the Clausius relation.
@ Thermodynamics and field equations:
Brustein & Hadad PRL(09)-a0903
[field equations for generalized-gravity equivalent to δQ = T dS];
Dey et al PRD(16)-a1605 [new entropy density, and diffeomorphism invariant metric theories of gravity].
@ f(R) gravity:
Akbar & Cai PLB(07)gq/06;
Elizalde & Silva PRD(08)-a0804;
Bamba et al PLB(10)-a0909;
Chirco & Liberati PRD(10)-a0909 [non-equilibrium thermodynamics and dissipation];
Bamba & Geng JCAP(10)-a1005 [Palatini formalism];
Chirco et al PRD(11)-a1011 [reversible and irreversible thermodynamics];
Yokokura IJMPA(12)-a1106 [and the black-hole membrane paradigm];
Karami et al EPL(12)-a1201;
Bamba IJGMP(16)-a1604 [rev, and f(T)];
Zheng & Yang EPJC(18)-a1806 [horizons];
Peralta & Jorás JCAP-a1911 [cosmology].
@ Scalar-tensor theory: Abdolmaleki et al PRD(14)-a1401 [second law];
Faraoni & Giusti PRD-a2103;
Dey et al a2105 [on a generic null surface].
@ Hořava-Lifshitz gravity: Cai & Ohta PRD(10)-a0910;
Jamil et al JCAP(10)-a1003;
Bhattacharya & Debnath IJMPD(11)-a1006;
Blas & Sibiryakov PRD(11)-a1110 [the black-hole case].
@ Lanczos-Lovelock gravity:
Paranjape et al PRD(06)ht/06;
Chakraborty & Padmanabhan PRD(14)-a1408 [canonical, thermodynamically conjugate variables];
Chakraborty JHEP(15)-a1505.
@ Semiclassical quantum gravity: Johnson CQG(14)-a1405 [gravitational mass as enthalpy].
@ Other theories: Wu et al PRD(10)-a0909,
PRD(10);
Bamba et al EPL(10)-a0909,
IJMPD(11)-a1101-proc [f(R) and others];
Chirco et al PRD(11)-a1011 [Brans-Dicke theory];
Guedens et al PRD(12)-a1112 [higher-curvature equations of state];
Karami & Abdolmaleki JCAP(12)-a1201 [f(T) theories];
Hammad IJTP(12)-a1202 [Riemann-Cartan spacetime];
Sharif & Zubair JCAP(12)-a1204 [f(R,T) theory of gravity];
Chattopadhyay et al IJTP(12);
Dehghani et al PLB(13) [quasi-topological gravity, cosmology];
Miao et al IJMPD(14)-a1407 [Lovelock and f(R) gravity];
Dey et al PRD(17)-a1709 [in the presence of torsion].
> Related topics:
see modified uncertainty relations;
MOND.
Specific Types of Systems > s.a. gravitating
many-body systems [including statistical mechanics]; horizons.
@ Self-gravitating systems: Axenides et al JPCS(13)-a1303
[Antonov's instability or gravothermal catastrophe, with a cosmological constant];
Savvidou & Anastopoulos CQG(14)-a1302 [and holography];
Oltean et al PRD(16)-a1607 [the gravitational two-body problem as a dissipative system].
@ Radiation in a cavity: Katz & Okuta CQG(95),
Parentani et al CQG(95) [with black hole];
Padmanabhan & Singh CQG(03) [equilibrium].
@ FLRW models:
Cai & Kim JHEP(05)ht [first law of thermodynamics];
Akbar & Cai PLB(06)ht [scalar-tensor and f(R) gravity];
Cai et al PRD(10)-a1001 [and the holographic principle];
Cao et al JCAP(10)-a1001 [and Clausius relation];
> s.a. friedmann equation;
large-scale geometry [gravitational temperature].
@ Cosmology, particle creation:
Prigogine et al PNAS(88);
Lima et al a0708.
@ Other cosmology: Izquierdo & Pavón PLB(06) [black holes and phantom-dominated universes];
Myung PLB(09)-a0810 [phantom fields];
Padmanabhan GRG(10)-a1001,
Dezaki & Mirza GRG(15)-a1406 [and universal expansion];
Gálvez et al JCAP(11)-a1103 [and eternal inflation];
Chakraborty PLB(12)-a1206;
Tian & Booth PRD(15)-a1411 [apparent horizons];
Mitra et al PLB(14)-a1503 [horizon entropy];
> s.a. friedmann equation.
> Related topics:
see laws of black-hole dynamics; models
in canonical quantum gravity; wormholes.
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