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Universal entanglement and boundary geometry in conformal field theory

机译:全成形场理论中的通用纠缠与边界几何

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A bstract Employing a conformal map to hyperbolic space cross a circle, we compute the universal contribution to the vacuum entanglement entropy (EE) across a sphere in even-dimensional conformal field theory. Previous attempts to derive the EE in this way were hindered by a lack of knowledge of the appropriate boundary terms in the trace anomaly. In this paper we show that the universal part of the EE can be treated as a purely boundary effect. As a byproduct of our computation, we derive an explicit form for the A-type anomaly contribution to the Wess-Zumino term for the trace anomaly, now including boundary terms. In d = 4 and 6, these boundary terms generalize earlier bulk actions derived in the literature.
机译:一种使用共形图的Bstract与双曲线空间交叉圆圈,我们将通用对真空缠结熵(EE)的普遍贡献计算在偶数保形场理论中。以前试图通过这种方式获得EE的尝试因缺乏痕量异常中的适当边界术语缺乏了解。在本文中,我们表明EE的普遍部分可以被视为纯粹的边界效果。作为我们计算的副产品,我们从现在包括边界条款包括边界异常的Wess-Zumino术语的A型异常贡献的明确表格。在D = 4和6中,这些边界术语概括了文献中衍生的早期批量动作。

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