Remarks on regular black holes
arXiv:1705.05359 · doi:10.1142/S0219887818500184
Abstract
Recently it has been claimed by Chinaglia and Zerbini that the curvature singularity is present even in the so-called regular black hole solutions of the Einstein equations. In this brief note we show that this criticism is devoid of any physical content.
v1: 8 pages; v2: 6 pages, title changed, version matching that in press on Int. J. Geom. Meth. Mod. Phys
References in corpus (12)
- Noncommutative geometry inspired charged black holes
- Non-commutative geometry inspired higher-dimensional charged, black holes
- Charged rotating noncommutative black holes
- Black holes in an ultraviolet complete quantum gravity
- Regular black holes and black universes
- Noncommutative Inspired Black Holes in Extra Dimensions
- Spherical black holes with regular center: a review of existing models including a recent realization with Gaussian sources
- Quantum radiation from an evaporating non-singular black hole
- A note on singular and non-singular black holes
- Nonlocal and generalized uncertainty principle black holes
- Regular homogeneous T-models with vacuum dark fluid
- Gravitational collapse in loop quantum gravity
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- A comment on singular and non-singular black holes using the Gaussian distribution