The Extended Thermodynamic Properties of a topological Taub-NUT/Bolt-AdS spaces
arXiv:1510.06217 · doi:10.1016/j.physletb.2015.12.050
Abstract
We consider higher dimensional topological Taub-NUT/Bolt-AdS solutions where a cosmological constant is treated as a pressure. The thermodynamic quantities of these solutions are explicitly calculated. Furthermore, we find these thermodynamic quantities satisfy the Clapeyron equation. In particular, a new thermodynamically stable region for the NUT solution is found by studying the Gibbs free energy. Intriguingly, we also find that like the AdS black hole case, the G-T diagram of the Bolt solution has two branches which are joined at a minimum temperature. The Bolt solution with the large radius, at the lower branch, becomes stable beyond a certain temperature while the Bolt solution with the small radius, at the upper branch, is always unstable.
7 pages, 6 figures, typos corrected, version to appear in PLB
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- Thermodynamics and holographic entanglement entropy for spherical black holes in 5D Gauss-Bonnet gravity
- Maxwell's equal area law for Lovelock Thermodynamics
- Ultraspinning limits and rotating hyperboloid membranes
- Higher-Curvature Gravity, Black Holes and Holography