2017
DOI: 10.1007/s10773-017-3564-7
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Eruptive Massive Vector Particles of 5-Dimensional Kerr-Gödel Spacetime

Abstract: In this paper, we investigate Hawking radiation of massive spin-1 particles from 5-dimensional Kerr-Gödel spacetime. By applying the WKB approximation and the Hamilton-Jacobi ansatz to the relativistic Proca equation, we obtain the quantum tunneling rate of the massive vector particles. Using the obtained tunneling rate, we show how one impeccably computes the Hawking temperature of the 5-dimensional Kerr-Gödel spacetime.

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Cited by 15 publications
(4 citation statements)
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“…Tunneling of particles from black holes and the resulting Hawking radiation have been studied for scalars, [ 105–114 ] fermions [ 115–122 ] and vectors. [ 123–129 ] Tunneling offers more than just a valuable method to verify the thermodynamic properties of black holes in that it also serves as an alternative conceptual approach to grasp the fundamental physical process behind black hole radiation. In general, tunneling methods involve the computation of the imaginary part of the action associated with the classically forbidden process of s‐wave emission across the black hole horizon.…”
Section: Tunneling Of Symmerons and Other Particles: Hawking Temperaturementioning
confidence: 99%
“…Tunneling of particles from black holes and the resulting Hawking radiation have been studied for scalars, [ 105–114 ] fermions [ 115–122 ] and vectors. [ 123–129 ] Tunneling offers more than just a valuable method to verify the thermodynamic properties of black holes in that it also serves as an alternative conceptual approach to grasp the fundamental physical process behind black hole radiation. In general, tunneling methods involve the computation of the imaginary part of the action associated with the classically forbidden process of s‐wave emission across the black hole horizon.…”
Section: Tunneling Of Symmerons and Other Particles: Hawking Temperaturementioning
confidence: 99%
“…where C is a complex constant, E stands for the energy, and j denotes the angular momentum of the particle [52].…”
Section: Gup-corrected Temperature and Entropy Of Rldbhmentioning
confidence: 99%
“…These corrections make the radiation cease at some particular Hawking temperature, leaving the remnant mass. When this consideration holds, the temperature stops rising [59] (M − dM)(1 + 𝛼℘) ≈ M (42) where 𝜔 = dM, 𝛼 0 ( 1 M Planks ) = 𝛼, and M Planks = 𝜔. Here, 𝛼 0 and M Planks are represent the dimensionless parameter and Planck mass and quantum gravity effects for 𝛼 0 < 10 5 in refs.…”
Section: Figure 5 T ′mentioning
confidence: 99%
“…Numerous investigations have been done on the radiation and tunneling approach from the different BH horizons; some of these most significant investigations can be seen in refs. [25–55]. The tunneling radiation for different BHs has been studied and also examined the tunneling radiation with the effects of the BH geometry and various parameters.…”
Section: Introductionmentioning
confidence: 99%