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198-219

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- Department of Physics, University of Colombo, Colombo 3, Sri Lanka

- Department of Physics, University of Colombo, Colombo 3, Sri Lanka

References

- [1] A. Coutant. On the phenomenology of quantum gravity: stability properties of Hawking radiation in the presence of ultraviolet violation of local Lorentz invariance. Ph.D. thesis, Universite Paris, Paris XI, 2012. ffNNT: 2012PA112213. https://tel.archives-ouvertes.fr/tel-00747874/document, arXiv:1405.3466 [hep-th]
- [2] A. Shomer, A pedagogical explanation for the non-renormalizability of gravity, s.l.: arXiv:0709.3555 [hep-th] 2007.
- [3] S. W. Hawking, Particle creation by black holes. Comm. Math. Phys. 43(3) (1975) 199-220.
- [4] J. M. Chaiken, Finite-particle representations and states of the canonical. Annals of Physics 42 (1967) 23–80.
- [5] W. G. Unruh, Notes on black-hole evaporation. Phys. Rev. D. 14(4) (1970) 870-892.
- [6] S. Fulling, Nonuniqueness of Canonical Field Quantization in Riemannian Space-Time, Phys. Rev. D. 7(10) (1973) 2850-2862.
- [7] P. C. W. Davies, Scalar production in Schwarzschild and Rindler metrics, Jour. Phys. A 8(4) (1975) 609-616.
- [8] M. Blau, Lecture notes on General relativity, University of Bern (2018), http://www.blau. itp.unibe.ch/newlecturesGR.pdf
- [9] M.Socolovsky, Rindler Space and Unruh Effect, arXiv:1304.2833v2 [gr-qc] (2013).
- [10] K. Schwarzschild, On the Gravitational Field of a Mass Point According to Einstein's Theory, Sitzungsber. Preuss. Akad. Wiss., Phys. Math. K 1 Vol. 3 (1916) 189-196.
- [11] D. Hilbert, Die grundlagen der physik (zweite mitteilungen), Nachr. Ges. Wiss. Göttingen, Math. Phys. K l (1917) 53-76.
- [12] M. D. Kruskal, Maximal Extension of Schwarzschild Metric, Phys. Rev. 119(5) (1960) 1743-1745.
- [13] S. W. Hawking, G. F. R. Ellis, The Large Scale Structure of Space-Time, Cambridge, Monographs on Mathematical Physics. Cambridge University Press, 1973, 149-156.
- [14] S. Chandrasekhar, The Maximum Mass of Ideal White Dwarfs, Astrophysical Journal 74 (1931) 81.
- [15] B. Schutz. A First Course in General Relativity. 2nd Ed. Cambridge University Press, 2009.
- [16] S. W. Hawking, Gravitational Radiation from Colliding Black Holes, Phys. Rev. Lett. 26(21) (1971) 1944-1346.
- [17] J. D. Bekenstein, 1973. Black Holes and Entropy. Phys. Rev. D 7(8) (1973) 2333-2346.
- [18] W. Israel, Third Law of Black-Hole Dynamics: A Formulation and Proof. Phys. Rev. Lett. 57(4) (1986) 397-399.
- [19] J. D. Bekenstein, Generalized second law of thermodynamics in black-hole physics, Phys. Rev. D 9(12) (1974) 3292-3300.
- [20] W. G. Unruh, R. M. Wald, Acceleration radiation and the generalized second law of thermodynamics. Phys. Rev. D 25(4) (1984) 942-958.
- [21] R. C. Tolman, On the weight of heat and thermal equilibrium in general relativity, Phys. Rev. 35(8) (1930) 904-924.
- [22] D. Mahto, B. K Jha, K. M. Singh, K. Parhi, , 2013. Frequency of Hawking radiation of black holes. International Journal of Astrophysics and Space Science 1(4), pp. 45-51.
- [23] S. B. Giddings, 2016. Hawking radiation, the Stefan–Boltzmann law, and unitarization, Phys. Lett. B 754 (2016) 39-42.
- [24] D. Ramit, L. Stefano, P. Daniele, The black hole quantum atmosphere, arXiv:1701.06161v2 [gr-qc] (2017).
- [25] S. W. Hawking, M. J. Perry, A. Strominger, Soft Hair on Black Holes, arXiv:1601.00921 [hep-th] (2016).

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bwmeta1.element.psjd-7518d208-1090-49db-8b80-1f0cca536175