Integrable models and degenerate horizons in two-dimensional gravity
arXiv:hep-th/9906187 · doi:10.1103/PhysRevD.61.024011
Abstract
We analyse an integrable model of two-dimensional gravity which can be reduced to a pair of Liouville fields in conformal gauge. Its general solution represents a pair of ``mirror'' black holes with the same temperature. The ground state is a degenerate constant dilaton configuration similar to the Nariai solution of the Schwarzschild-de Sitter case. The existence of solutions and their relation with the solution given by the 2D Birkhoff's theorem is then investigated in a more general context. We also point out some interesting features of the semiclassical theory of our model and the similarity with the behaviour of AdS black holes.
Latex, 16 pages, 1 figure
Cited by in corpus (16)
- Quantum dilatonic gravity in d = 2,4 and 5 dimensions
- AdS/CFT correspondence and near-extremal black hole entropy
- Thermodynamics of regular black hole
- Thermodynamics of Schwarzschild-de Sitter black hole: thermal stability of Nariai black hole
- Ruppeiner geometry and 2D dilaton gravity in the thermodynamics of black holes
- New attractor mechanism for spherically symmetric extremal black holes
- Holography, degenerate horizons and entropy
- The cosmological gravitating model: solitons and black holes
- Width Effects on Near Threshold Decays of the Top Quark t-> cWW,cZZ and of Neutral Higgs Bosons
- Black Hole Thermodynamics and Two-Dimensional Dilaton Gravity Theory
- Thermodynamic duality between RN black hole and 2D dilaton gravity
- Horizons in 1+1 Dimensional Dilaton Gravity Coupled to Matter
- Exactly solvable models in 2D semiclassical dilaton gravity and extremal black holes
- Near-extremal and extremal quantum-corrected two-dimensional charged black holes
- Quantum dilaton gravity as a linear dilaton conformal field theory
- Integrable models, degenerate horizons and AdS_2 black holes