Hawking radiation as tunneling for extremal and rotating black holes
By Marco Angheben, M. Nadalini, Luciano Vanzo, Sergio Zerbini. 2005
479 citations recorded by the source corpus.
The issue concerning semi-classical methods recently developed in deriving the conditions for Hawking radiation as tunneling, is revisited and applied also to rotating black hole solutions as well as to the extremal cases. It is noticed how the tunneling method fixes the temperature of extremal black hole to be zero, unlike the euclidean regularity method that allows an arbitrary compactification period. A comparison with other approaches is presented.
Subfields: Astronomy and Astrophysics, Atomic and Molecular Physics, and Optics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/64e7376c411b0795ddf4a729be273b9f2ff0bc0a
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In Astronomy and Astrophysics
- Robert B. Mann
- R. Kerner
- A. Medved
- E. Vagenas
- Bibhas Ranjan Majhi
- D. Kubizňák
- Shao-Wen Wei
- Yu-Xiao Liu
In Atomic and Molecular Physics, and Optics
- Robert B. Mann
- R. Kerner
- A. Medved
- E. Vagenas
- Bibhas Ranjan Majhi
- Thanu Padmanabhan
- Jingyi Zhang
- Abdel Nasser Tawfik
In Nuclear and High Energy Physics
Citations in the corpus
- Fermions tunnelling from black holes (2007, background): “It has been shown to be very robust, having been successfully applied to a wide variety of exotic spacetimes such as Kerr and Kerr–Newman cases [8, 9, 12], black rings [10], the three-dimensional BTZ black hole [5, 11], Vaidya [16], other dynamical black holes [17], Taub–NUT spacetimes [12] and Göde”
- Charged fermions tunnelling from Kerr–Newman black holes (2008, unknown): “Dy, Keywords: black holes, Kerr-Newman, fermions, tunnelling, Hawking temperature”
- ON HAWKING RADIATION AS TUNNELING WITH BACK-REACTION (2005, methodology): “(The reader can, of course, consult the cited work [1] for the technical details and explanations leading up to this outcome.”
- Tunnelling, temperature and Taub-NUT black holes (2006, methodology): “We next consider an alternate method for calculating the imaginary part of the action making use of the Hamilton-Jacobi equation [ 14 ].”