Ergosphere and shadow of a rotating regular black hole
Sushant G. Ghosh, Muhammed Amir, Sunil D. Maharaj

TL;DR
This paper studies the ergosphere and shadow of a rotating regular black hole, revealing how charge affects their size and structure, and compares these features with those of Kerr black holes.
Contribution
It constructs a rotating regular black hole solution from a known spherically symmetric model and analyzes its ergosphere and shadow, highlighting differences from Kerr black holes.
Findings
Rotating regular black holes have larger, less distorted shadows than Kerr black holes.
The size of the shadow and ergosphere depends on the charge parameter $b$.
A one-to-one correspondence exists between the ergosphere and the black hole shadow.
Abstract
The spacetime singularities in classical general relativity predicted by the celebrated singularity theorems are formed at the end of gravitational collapse. Quantum gravity is the expected theory to resolve the singularity problem, but we are now far from it. Therefore attention has shifted to models of regular black holes free from the singularities. A spherically symmetric regular toy model was obtained by Dymnikova (1992) which we demonstrate as an exact solution of Einstein's field equations coupled to nonlinear electrodynamics for a Lagrangian with parameter related to magnetic charge. We construct rotating counterpart of this solution which encompasses the Kerr black hole as a special case when charge is switched off (). Event Horizon Telescope has released the first image of supermassive black hole M87, revealing the structure near black hole horizon. The rotating…
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