有限截止时的平面空间引力

Batoul Banihashemi, Edgar Shaghoulian, Sanjit Shashi
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引用次数: 0

摘要

我们研究了共形边界条件下宇宙常数消失的爱因斯坦引力的热力学。我们的重点是将一系列亚广延项与热有效场理论的预测进行比较,我们发现空间球、双曲空间和平面空间的边界理论与热有效场理论的预测一致。我们计算了前导威尔逊系数,并观察到自由能的第一个次广义修正为负值。这违反了量子场论中对这一系数的猜想约束,我们将其解释为引力在推定边界对偶中没有完全解耦的信号。
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Flat space gravity at finite cutoff
We study the thermodynamics of Einstein gravity with vanishing cosmological constant subjected to conformal boundary conditions. Our focus is on comparing the series of subextensive terms to predictions from thermal effective field theory, with which we find agreement for the boundary theory on a spatial sphere, hyperbolic space, and flat space. We calculate the leading Wilson coefficients and observe that the first subextensive correction to the free energy is negative. This violates a conjectured bound on this coefficient in quantum field theory, which we interpret as a signal that gravity does not fully decouple in the putative boundary dual.
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