矢量粒子隧穿、量子引力修正及相关问题研究
[Abstract]:In this paper, the author's research results during his master's period are summarized, which are divided into the following chapters: the first chapter briefly introduces the basic knowledge of black holes. We introduce the Einstein field equation to obtain various solutions of black holes, focusing on the thermodynamic properties of black holes, and the background and significance of this paper. The second chapter introduces the research work of vector particle tunneling. Quantum tunneling model is an effective theoretical method for studying Hawking radiation of black holes. Considering the change of background space-time and energy conservation, the radiation spectrum of black hole is no longer pure thermal spectrum. This result provides a possible explanation for the difficulty of information. Based on the above model the radial geodesic method and the Hamilton-Jacobian method are introduced in detail in this paper. Both of them study the radiation of black hole by solving the particle interaction of particle tunneling. In this chapter, quantum tunneling model is used to study the tunneling behavior of vector particles in Dilaton spacetime and Kerr spacetime, and the tunneling rate of particles and the standard Hawking temperature are obtained. Chapter three introduces quantum correction of tunneling radiation. The theory of quantum gravity reveals the existence of the least observable scale. The theory includes string theory, loop quantum gravity, double special relativity and other theoretical models. In this paper, the particle tunneling radiation is studied by using the general uncertainty relation and the double special relativity theory, and the modified Hawking temperature is obtained. The temperature is lower than the standard Hawking temperature, which indicates that the quantum gravitational effect can slow down the black hole evaporation, the black hole can not completely evaporate, and the residual matter exists. The fourth chapter gives the summary and the tentative plan for the future work.
【学位授予单位】:西华师范大学
【学位级别】:硕士
【学位授予年份】:2016
【分类号】:P145.8;O413
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