1. Radiation Energy Flux and Radiation Power of Schwarzschild Black Hole.
- Author
-
Qing-Miao Meng, Ji-Jian Jiang, Jing-Lun Liu, and Zhong-Rang Li
- Subjects
SCHWARZSCHILD black holes ,ENTROPY ,DENSITY ,QUARTIC surfaces ,MAXWELL-Boltzmann distribution law - Abstract
Applying the entropy density near the event horizon, we obtained the result that the radiation energy flux of the black hole is always proportional to the quartic of the temperature of its event horizon. That is to say, the thermal radiation of the black hole always satisfies the generalized Stefan–Boltzmann law. The derived generalized Stefan–Boltzmann coefficient is no longer a constant. When the cut-off distance and the thin film thickness are both fixed, it is a proportional coefficient which is related to the black hole mass, the kinds of radiation particles and space–time metric near the event horizon. In this paper, we have put forward a thermal particle model in curved space–time. By this model, the result has been obtained that when the thin film thickness and the cut-off distance are both fixed, the radiation energy flux received by observer far away from the Schwarzschild black hole is proportional to the average radial effusion velocity of the radiation particles in the thin film, and inversely proportional to the square of the distance between the observer and the black hole. [ABSTRACT FROM AUTHOR]
- Published
- 2010
- Full Text
- View/download PDF