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Near-Horizon Geometry and the Entropy of a Minimally Coupled Scalar Field in the Asymptotically Flat Black Holes

机译:近地平线几何和渐近扁平黑洞中最小耦合标量场的熵

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31.1 Introduction Since the four laws of black hole mechanics were formulated [1], there has been much effort to relate the laws of black hole mechanics to those of thermodynamics. The area theorem led Bekenstein to assign an entropy to a black hole [2]. Hawking established the thermodynamical aspects of black holes by showing that a black hole can radiate like a hot body at a temperature equal to a multiple of the surface gravity of the horizon [3]. The entropy of a black hole, considered as a thermodynamical system, was found to be j. Here A is the area of the horizon.
机译:31.1简介自制定了黑洞力学的四种规律以来[1],有很多努力将黑洞力学定律与热力学的定律联系起来。该地区定理LED Bekenstein将熵分配给黑洞[2]。 Hawking通过表示黑洞可以在等于地平线的表面重力的倍数的温度下辐射起热身辐射的黑洞,建立了黑洞的热力学方面。被认为是作为热力学系统的黑洞的熵是j。这里是地平线的区域。

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