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ENTANGLEMENT PROPERTIES OF QUANTUM MANY-BODYWAVE FUNCTIONS

机译:量子多体波函数的纠缠属性

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The entanglement properties of correlated wave functions commonly employed in the-ories of strongly correlated many-body systems are studied. The variational treatment of the transverse Ising model within correlated-basis theory is reviewed, and existing calculations of the one- and two-body reduced density matrices are used to evaluate or estimate established measures of bipartite entanglement, including the Von Neumann entropy, the concurrence, and localizable entanglement, for square, cubic, and hypercu-bic lattice systems. The results discussed in relation to the findings of previous studies that explore the relationship of entanglement behaviors to quantum critical phenomena and quantum phase transitions. It is emphasized that Jastrow-correlated wave functions and their extensions contain multipartite entanglement to all orders.
机译:研究了强烈相关的许多机身系统中常用的相关波函数的缠结性能。综述了相关基础理论内的横向误区模型的变分处,并且使用了一个和双体减小密度矩阵的现有计算来评估或估计二分纠缠的建立措施,包括von neumann熵,并发为方形,立方和超级BIC格系统,可定位纠缠和局部纠缠。关于先前研究的结果讨论的结果,探讨了纠缠行为与量子临界现象和量子相转变的关系。强调,Jastrow相关的波函数及其扩展包含所有订单的多重石纠缠。

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