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Hyperentropic systems and the generalized second law of thermodynamics

机译:高熵系统和热力学的广义第二定律

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The holographic bound asserts that the entropySof a system is bounded from above by a quarter of the areaAof a circumscribing surface measured in Planck areas:S?A/4?P2. This bound is widely regarded a desideratum of any fundamental theory. Moreover, it was argued that the holographic bound is necessary for the validity of the generalized second law (GSL) of thermodynamics. However, in this work we explicitly show that hyperentropic systems (those violating the holographic entropy bound) do exist in higher-dimensional spacetimes. We resolve this apparent violation of the GSL and derive an upper bound on the area of hyperentropic objects.
机译:全息边界断言,系统的熵从上方被在普朗克区域中测量的外接表面的面积A的四分之一包围:S?A / 4?P2。这个界限被广泛认为是任何基础理论的绝望。此外,有人认为全息界对于热力学广义第二定律(GSL)的有效性是必要的。但是,在这项工作中,我们明确表明高维系统(违反全息熵界的系统)确实存在于高维时空中。我们解决了明显违反GSL的问题,并得出了高熵物体区域的上限。

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