Black-hole solution without curvature singularity
arXiv:1304.2305 · doi:10.1142/S0217732313501368
Abstract
An exact solution of the vacuum Einstein field equations over a nonsimply-connected manifold is presented. This solution is spherically symmetric and has no curvature singularity. It can be considered to be a regularization of the Schwarzschild solution over a simply-connected manifold, which has a curvature singularity at the center. Spherically symmetric collapse of matter in R^4 may result in this nonsingular black-hole solution, if quantum-gravity effects allow for topology change near the center.
6 pages; v10: published version
Cited by in corpus (9)
- Avoiding singularities in Lorentzian-Euclidean black holes: the role of atemporality
- Regularised Kalb-Ramond Magnetic Monopole with Finite Energy
- A new type of nonsingular black-hole solution in general relativity
- Comparison of spacetime defects which are homeomorphic but not diffeomorphic
- Skyrmion spacetime defect
- A nonsingular spacetime defect
- Regularization of the Reissner-Nordström black hole
- Non-singular "Gauss'' black hole from non-locality
- Black Hole solutions in a cosmological spacetime background