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Density matrix renormalization group algorithms for Y-junctions

机译:Y结的密度矩阵重归一化群算法

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摘要

Systems of Y-junctions are interesting both from a fundamental viewpoint and because of their potential use in nanoscale devices. These systems can be studied numerically with the density matrix renormalization group (DMRG), but existing algorithms are inefficient. Here, we introduce a much more efficient DMRG algorithm for Y-junction systems. As an example of the use of this method, we study S= 1/2 bound states in Heisenberg S =1 junctions with two geometries, one where the junction consists of a single site, and the other where it consists of a triangle of three sites.
机译:从基本的角度以及由于它们在纳米器件中的潜在用途,Y结系统都很有趣。可以使用密度矩阵重归一化组(DMRG)对这些系统进行数值研究,但现有算法效率不高。在这里,我们为Y接点系统引入了一种效率更高的DMRG算法。作为使用此方法的一个例子,我们研究了海森堡S = 1结的S = 1/2束缚态,该结具有两个几何形状,一个结由单个位点组成,另一个结由三个三角形组成网站。

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