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      Comment on "Generic rotating regular black holes in general relativity coupled to non-linear electrodynamics"

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          Abstract

          We show that there is an inconsistency in the class of solutions obtained in Phys. Rev. D {\bf 95}, 084037 (2017). This inconsistency is due to the approximate relation between lagrangian density and its derivative for Non-Linear Electrodynamics. We present an algorithm to obtain new classes of solutions.

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          Applicability of the Newman-Janis Algorithm to Black Hole Solutions of Modified Gravity Theories

          The Newman-Janis algorithm has been widely used to construct rotating black hole solutions from non-rotating counterparts. While this algorithm was developed within General Relativity, it has more recently been applied to non-rotating solutions in modified gravity theories. We find that the application of the Newman-Janis algorithm to an arbitrary non-GR spherically-symmetric solution introduces pathologies in the resulting axially-symmetric metric. This then establishes that, in general, the Newman-Janis algorithm should not used to construct rotating black hole solutions outside of General Relativity.
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            Regular and conformal regular cores for static and rotating solutions

            Using a new metric for generating rotating solutions, we derive in a general fashion the solution of an imperfect fluid and that of its conformal homolog. We discuss the conditions that the stress-energy tensors and invariant scalars be regular. On classical physical grounds, it is stressed that, conformal fluids used as cores for static or rotating solutions, are exempt from any malicious behavior in that they are finite and defined everywhere.
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              Author and article information

              Journal
              10 December 2017
              Article
              10.1103/PhysRevD.96.128502
              1712.03592
              ef36db9e-80e4-406b-9df1-ac4aea727dce

              http://arxiv.org/licenses/nonexclusive-distrib/1.0/

              History
              Custom metadata
              Physical Review D 96, 128502 (2017)
              3 pages
              gr-qc hep-th

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