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The entropy of the Taub-Bolt solution

机译:Taub-Bolt解的熵

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摘要

A geometrical framework for the definition of entropy in general relativity via the Nother theorem is briefly recalled, and the entropy of Taub-Bolt Euclidean solutions of Einstein equations is then obtained as an application. The computed entropy agrees with previously known results, obtained by statistical methods. It was generally believed that the entropy of a Taub-Bolt solution could not be computed via the Nother theorem, due to the particular structure of the singularities of this solution. We show here that this is not true. The Misner string singularity is, in fact, considered, and its contribution to the entropy is analyzed. As a result, in our framework entropy does not obey the "one-quarter area law" and it is not directly related to horizons, as is sometimes erroneously suggested in the current literature oil the subject. (C) 2000 Academic Press. [References: 31]
机译:简要回顾了通过Nother定理定义广义相对论的熵的几何框架,然后获得了爱因斯坦方程的Taub-Bolt欧几里得解的熵作为应用。所计算的熵与通过统计方法获得的先前已知的结果一致。通常认为,由于该解的奇异性的特殊结构,无法通过Nother定理来计算Taub-Bolt解的熵。我们在这里表明这是不正确的。实际上,考虑了Misner字符串奇异性,并分析了其对熵的贡献。结果,在我们的框架中,熵不服从“四分之一面积定律”,并且它与视野没有直接关系,正如当前文献中有时错误地指出的那样。 (C)2000年学术出版社。 [参考:31]

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