Entropy of a Uniformly Accelerating Black Hole
- 25 Downloads
Kinnersley has discussed the space–time of an arbitrarily accelerating point mass. We select a simple case in which the black hole is uniformly accelerated and the mass does not vary with time. We adopt thin film brick-wall model to calculate the entropy of black hole. We find that both the temperature and the entropy density of black hole can be calculated at every point on the horizon. This result indicates that the conclusion that black hole entropy is proportional to its area can be applied to horizon not only globally, but also locally.
Unable to display preview. Download preview PDF.
- 1.Bekenstein, J. D. (1973). Physical Review D 7, 2333.Google Scholar
- 2.Damour, T. and Ruffini, R. (1976). PhysicalReview D 14, 332.Google Scholar
- 3.Gibbons, G. W. and Hawking, S. W.(1977). Physical Review D 15, 2752.Google Scholar
- 4.Hawking, S. W.(1975). Communications with Mathematical Physics 43, 199.Google Scholar
- 5.Ho, J., Kim, W. T., Park, Y. J., and Shin, H. (1997). Classicaland Quantum Gravity 14, 2617.Google Scholar
- 6.Kinnersley, W. (1969).Physical Review 186, 1335.Google Scholar
- 7.Lee, M. H. and Kim, J.K. (1996). Physical Review D 54, 3904.Google Scholar
- 8.Li, X. and Zhao, Z. (2000). Physical Review D 62, 104001.Google Scholar
- 9.Liu, W. B. and Zhao, Z. (2001). Chinese Physics Letters 18, 310.Google Scholar
- 10.'t Hooft, G. (1985). Nuclear Physics B 256, 727.Google Scholar
- 11.Zhao, Z. and Dai, X. X. (1992). Modern Physics Letters A 7, 1771.Google Scholar