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Bekenstein-Hawking entropy as topological entanglement entropy

机译:Bekenstein-Hawking熵为拓扑纠缠熵

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摘要

Black holes in 2+1 dimensions enjoy long range topological interactions similar to those of non-abelian anyon excitations in a topologically ordered medium. Using this observation, we compute the topological entanglement entropy of BTZ black holes via the established formula S top = log(( S_0^a )), with ( S_b^a ) the modular S-matrix of the Virasoro characters χ a (τ). We find a precise match with the Bekenstein-Hawking entropy. This result adds a new twist to the relationship between quantum entanglement and the interior geometry of black holes. We generalize our result to higher spin black holes, and again find a detailed match. We comment on a possible alternative interpretation of our result in terms of boundary entropy.
机译:2 + 1维黑洞在拓扑有序介质中享有与非阿贝尔安永激发相似的长距离拓扑相互作用。利用这一观察结果,我们通过建立的公式S top = log((S_0 ^ a))和(S_b ^ a)Virasoro字符χa(τ)的模块化S矩阵来计算BTZ黑洞的拓扑纠缠熵。 。我们发现与Bekenstein-Hawking熵完全匹配。这一结果为量子纠缠与黑洞内部几何结构之间的关系增加了新的扭曲。我们将结果推广到更高的自旋黑洞,然后再次找到详细的匹配项。我们根据边界熵对结果的可能替代解释进行评论。

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