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Quantum error correction and entanglement spectrum in tensor networks

机译:张量网络中的量子误差校正和纠缠谱

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A sort of planar tensor network with tensor constraints is investigated as a model for holography. We study the greedy algorithm generated by tensor constraints and propose the notion of critical protection (CP) against the action of greedy algorithm. For given tensor constraints, a CP tensor chain can be defined. We further find that the ability of quantum error correction (QEC), the non-flatness of entanglement spectrum (ES) and the correlation function can be quantitatively evaluated by the geometric structure of CP tensor chain. Four classes of tensor networks with different properties of entanglement are discussed. Thanks to tensor constraints and CP, the correlation function is reduced into a bracket of matrix production state and the result agrees with the one in conformal field theory.
机译:研究了具有张量约束的平面张量网络作为全息术模型。 我们研究了Tensor约束生成的贪婪算法,并提出了对贪婪算法的动作的关键保护(CP)的概念。 对于给定的张量约束,可以定义CP张量链。 我们进一步发现量子误差校正(QEC)的能力,纠缠光谱的非平坦度和相关函数可以通过CP张量链的几何结构来定量地评估。 讨论了四类具有不同纠缠性的张量网络。 由于张量约束和Cp,相关函数被减少到矩阵生产状态的括号中,结果与共形场理论一致。

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