Entropy Bound of Horizons for Accelerating, Rotating and Charged Plebanski-Demianski Black Hole
arXiv:1507.00901 · doi:10.1016/j.aop.2016.06.014
Abstract
We first review the accelerating, rotating and charged Plebanski-Demianski (PD) black hole, which includes the Kerr-Newman rotating black hole and the Taub-NUT spacetime. The main feature of this black hole is that it has 4 horizons like event horizon, Cauchy horizon and two accelerating horizons. In the non-extremal case, the surface area, entropy, surface gravity, temperature, angular velocity, Komar energy and irreducible mass on the event horizon and Cauchy horizon are presented for PD black hole. The entropy product, temperature product, Komar energy product and irreducible mass product are found for event horizon and Cauchy horizon. Also their sums are also found for both horizons. All these relations are found to be depend on mass of the PD black hole and other parameters. So all the products are not universal for PD black hole. The entropy and area bounds for two horizons are investigated. Also we found the Christodoulou-Ruffini mass for extremal PD black hole. Finally, using first law of thermodynamics, we also found the Smarr relation for PD black hole.
6 pages
References in corpus (4)
- Universal Area Product Formulae for Rotating and Charged Black Holes in Four and Higher Dimensions
- Inner Cauchy horizon of axisymmetric and stationary black holes with surrounding matter in Einstein-Maxwell theory
- Universal properties of distorted Kerr-Newman black holes
- Quantization of area for event and Cauchy horizons of the Kerr-Newman black hole
Cited by in corpus (7)
- Thermodynamical hairs of the four-dimensional Taub-Newman-Unti-Tamburino spacetimes
- A Hamiltonian approach for the Thermodynamics of AdS black holes
- Quasinormal Modes in Near-Extremal Spinning C-Metric
- Universality of Area Product: Solutions with Conical Singularity
- More on the Entropy Product and Dual CFTs
- Regular Black Holes: Entropy Products and Central Charges
- Universal entropy relations: entropy formulae and entropy bound