Abstract
After a new tortoise coordinate transformation is adopted, the entropy and non-thermal radiation of an arbitrarily accelerating charged black hole are discussed as an example of non-stationary black holes. The same cut-off relation is chosen as static case, which is independent of space-time, and then the entropy of the non-stationary black hole is also proportional to the area of its event horizon. Meanwhile, the crossing of the particle energy levels near the event horizon is studied, the representative of the maximum value of the crossing energy levels is the same as the usual tortoise coordinate transformation.
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References
Bekenstein, J. D. (1973). Physical Review D 7, 2333.
Damour, T. and Ruffini, R. (1976). Physical Review D 14, 332.
Hawking, S. W. (1975). Communications in Mathematical Physics 43, 199.
He, H., Zhao, Z., and Zhang, L. H. (2002). International Journal of Theoretical Physics 41, 1781.
Li, Z. H. and Zhao, Z. (1997) Acta Physica Sinica 46, 1273 (in Chinese).
Li, X. and Zhao, Z. (2001). Chinese Physics Letters 18, 463.
Sannan, S. (1998). General Relativity and Gravitation 20, 239.
't Hooft, G. (1985). Nuclear Physics B 256, 727.
Tian, Guihua and Zhao, Zheng (2002). Nuclear Physics B 636, 418.
Yang, S. Z. and Zhao, Z. (1993). Journal of Beijing Normal University (Natural Science) 29 (supplement 1), 42.
Yang, Xuejun (2003). Study on black hole thermodynamics and Killing reduction of spacetime, doctor dissertation, Department of Physics. Beijing Normal University, Beijing.
Zhao, Z. and Dai, X. X. (1991). Chinese Physics Letters 8, 548.
Zhu, J. Y., Zhang, J. H., and Zhao, Z. (1994). Acta Astronomica Sinica 35, 426 (in Chinese).
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Zhenfeng, N., Wenbiao, L. On the Thermal Property of Arbitrarily Accelerating Charged Black Hole with a New Tortoise Coordinate Transformation. Int J Theor Phys 45, 1323–1335 (2006). https://doi.org/10.1007/s10773-006-9141-0
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DOI: https://doi.org/10.1007/s10773-006-9141-0