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Quantum correlations in nanostructured two-impurity Kondo systems

机译:纳米结构的两个杂质近藤系统中的量子相关性

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摘要

We study the ground-state entanglement properties of nanostructured Kondo systems consisting of a pair of impurity spins coupled to a background of confined electrons. The competition between the Ruderman-Kittel-Kasuya-Yosida-like coupling and the Kondo effect determines the development of quantum correlations between the different parts of the system. A key element is the electronic filling due to confinement. An even electronic filling leads to results similar to those found previously for extended systems, where the properties of the reduced impurity spin subsystem are uniquely determined by the spin-correlation function defining a one-dimensional phase space. An odd filling, instead, breaks spin rotation symmetry unfolding a two-dimensional phase space showing rich entanglement characteristics as, e.g., the requirement of a larger amount of entanglement for the development of nonlocal correlations between impurity spins. We illustrate these results by numerical simulations of elliptic quantum corrals with magnetic impurities at the foci as a case study.
机译:我们研究了纳米结构的近藤系统的基态纠缠特性,该系统由一对杂质自旋与受限电子背景耦合组成。类Ruderman-Kittel-Kasuya-Yosida耦合与Kondo效应之间的竞争决定了系统不同部分之间量子相关性的发展。关键因素是由于局限性导致的电子灌装。均匀的电子填充导致的结果类似于先前在扩展系统中发现的结果,其中减少的杂质自旋子系统的属性由定义一维相空间的自旋相关函数唯一确定。相反,奇数填充破坏了自旋旋转对称性,展开了显示出丰富纠缠特性的二维相空间,例如,为了发展杂质自旋之间的非局部相关性,需要更大数量的纠缠。我们将通过在焦点处带有磁性杂质的椭圆形量子围栏的数值模拟来举例说明这些结果。

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