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Correspondence between Entanglement Growth and Probability Distribution of Quasi-Particles

机译:纠缠增长与概率分布的对应关系   准粒子

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摘要

We study the excess of (Renyi) entanglement entropy in various free fieldtheories for the locally excited states defined by acting with local operatorson the ground state. It is defined by subtracting the entropy for the groundstate from the one for the excited state. Here the spacetime dimension isgreater than or equal to 4. We find a correspondence between entanglement and aprobability. The probability with which a quasi-particle exists in a subregiongives the excess of the entropy. We also propose a toy model which reproducesthe excess in the replica method. In this model, a quasi-particle created by alocal operator propagates freely and its probability distribution gives theexcess.
机译:我们研究了在各种自由场理论中通过与基元上的局部算子作用而定义的局部激发态的(仁义)纠缠熵的过量。它是通过从激发态的基态中减去基态的熵来定义的。在这里,时空维度大于或等于4。我们发现纠缠和概率之间存在对应关系。子区域中存在准粒子的概率使熵过剩。我们还提出了一种玩具模型,该模型可以在复制品方法中复制多余的物品。在该模型中,由本地算子创建的准粒子自由传播,其概率分布给出了多余的概率。

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