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A SEMICLASSICAL APPROACH TO η/s BOUND THROUGH HOLOGRAPHY

机译:通过全息术地结合η/ s的半导体方法

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We consider the holographic principle, in its lightsheet formulation, in the semiclassical context of statistical-mechanical systems in classical Einstein spacetimes. A local condition, in terms of entropy and energy local densities of the material medium under consideration, is discussed, which turns out to be necessary and sufficient for the validity of the closely-related generalized covariant entropy bound. This condition is apparently a general consequence or expression of flat-spacetime quantum mechanics alone, without any reference to gravity. Using it, a lower bound η/s ≥ 1/4π can be derived, with the limit attained (in certain circumstances) by systems hydrodynamically dominated by radiation quanta.
机译:我们认为全息原则在其灯表制定中,在典型爱因斯坦时尚的统计机械系统的半思法背景下。在讨论所考虑的材料介质的熵和能量局部密度方面,讨论了本地条件,这反过来是必要的,并且足以用于密切相关的广泛协助熵结合的有效性。这种情况显然是单独的平板量子力学的一般后果或表达,而没有任何引用重力。使用它,可以通过辐射Quanta的水体动力学地主导的系统获得下限η/s≥1/4π,限制(在某些情况下)达到辐射Quanta。

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