The issue of zeroth law for Killing horizons in Lanczos-Lovelock gravity
arXiv:1205.2042 · doi:10.1103/PhysRevD.87.044023
Abstract
We study the zeroth law for Killing horizons in Lanczos-Lovelock gravity. We show that the surface gravity of a general Killing horizon in Lanczos-Lovelock gravity (except for general relativity) may not be constant even when the matter source satisfies dominant energy condition.
arXiv commentPublished Version
References in corpus (9)
- Black Hole Entropy is Noether Charge
- Some Properties of Noether Charge and a Proposal for Dynamical Black Hole Entropy
- Black Hole Entropy Function, Attractors and Precision Counting of Microstates
- Entropy of Lovelock Black Holes
- A Higher Dimensional Stationary Rotating Black Hole Must be Axisymmetric
- Global Extensions of Spacetimes Describing Asymptotic Final States of Black Holes
- Entropy increase during physical processes for black holes in Lanczos-Lovelock gravity
- Physical process first law and increase of horizon entropy for black holes in Einstein-Gauss-Bonnet gravity
- Intrinsic and extrinsic geometries of a tidally deformed black hole
Cited by in corpus (8)
- Black Hole Zeroth Law in Higher Curvature Gravity
- A Survey of Black Hole Thermodynamics
- The zeroth law of black hole thermodynamics in arbitrary higher derivative theories of gravity
- Constraints on the symmetry noninheriting scalar black hole hair
- Black Holes and Wormholes in Higher-Curvature Corrected Theories of Gravity
- Lovelock gravity, black holes and holography
- Scalar-hairy Lovelock gravity respects zeroth law
- Black Hole Zeroth Law in Horndeski Gravity