2022
DOI: 10.1007/s10714-022-02954-z
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Modified entropy of Kerr-de Sitter black hole in Lorentz symmetry violation theory

Abstract: In this paper, we discuss the tunneling of scalar particles near the event horizon of stationary and nonstationary Kerr-de Sitter black hole using Lorentz violation theory in curved space time. The modified form of Hamilton-Jacobi equation is derived from the Klein-Gordon equation by applying Lorentz violation theory. The Hawking temperatures derived from stationary and nonstationary Kerr-de Sitter black holes are modified due to Lorentz violation theory. It is noted that the change in Bekenstein-Hawking entro… Show more

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Cited by 9 publications
(2 citation statements)
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“…However, some calculations of the Hawking radiation, including the quantum tunneling approach, lead to the double Hawking problem [1,2,[11][12][13], where the obtained radiation is thermal but with temperature T = 2T H . We consider this problem in the semiclassical tunneling approach using the Klein-Gordon equation for a massive field in a curved background [11], which leads to the relativistic Hamilton-Jacobi equation for the classical action:…”
Section: T H Problem For Black Holesmentioning
confidence: 99%
See 1 more Smart Citation
“…However, some calculations of the Hawking radiation, including the quantum tunneling approach, lead to the double Hawking problem [1,2,[11][12][13], where the obtained radiation is thermal but with temperature T = 2T H . We consider this problem in the semiclassical tunneling approach using the Klein-Gordon equation for a massive field in a curved background [11], which leads to the relativistic Hamilton-Jacobi equation for the classical action:…”
Section: T H Problem For Black Holesmentioning
confidence: 99%
“…Here, S BH = 4πM 2 G is the entropy of the black hole, and S WH = −4πM 2 G is the entropy of the white hole with the same mass. The latter is obtained from Equation (13). Since the tunneling transition can be considered as quantum fluctuation, the exponent in the tunneling process can be expressed as the difference between the entropies of the initial state (black hole) and the final state (white hole) [19].…”
Section: T H Problem For White Holesmentioning
confidence: 99%