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Calculating the entanglement spectrum in quantum Monte Carlo with application to ab initio Hamiltonians

机译:计算量子蒙特卡洛中的纠缠谱并将其应用于从头算哈密顿量

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摘要

Several algorithms have been proposed to calculate the spatial entanglement spectrum from high order Renyi entropies and maximum entropy techniques. We present an alternative approach for computing the entanglement spectrum with quantum Monte Carlo for both continuum and lattice Hamiltonians. This method provides direct access to the matrix elements of the spatially reduced density matrix and we determine an estimator that can be used in variational Monte Carlo as well as other Monte Carlo methods. The algorithm is based on using a generalization of the swap operator, which can be extended to calculate a general class of density matrices that can include combinations of spin, space, particle, and even momentum degrees of freedom. We demonstrate the method by applying it to the H_2 and N_2 molecules and describe how the spatial entanglement spectrum encodes a covalent bond that includes all the many body correlations.
机译:提出了几种算法,可以根据高阶仁义熵和最大熵技术来计算空间纠缠谱。我们提出了一种替代方法,用于计算量子蒙特卡洛法对连续体和晶格哈密顿量的纠缠谱。这种方法可以直接访问空间缩减密度矩阵的矩阵元素,我们确定了可用于变分蒙特卡洛方法以及其他蒙特卡洛方法的估计量。该算法基于交换运算符的泛化,可以将其扩展为计算通用类别的密度矩阵,其中可以包括自旋,空间,粒子甚至动量自由度的组合。我们通过将其应用于H_2和N_2分子论证了该方法,并描述了空间纠缠谱如何编码包含所有身体相关性的共价键。

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