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Damage spreading in two-dimensional geometrically frustrated lattices: the triangular and kagome anisotropic Heisenberg model

机译:破坏在二维几何受挫格子中扩散:三角形和kagome各向异性海森堡模型

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摘要

The technique of damage spreading is used to study the phase diagram of the easy axis anisotropic Heisenberg antiferromagnet on two geometrically frustrated lattices. The triangular and kagome systems are built up from triangular units that either share edges or corners, respectively. The triangular lattice undergoes two sequential Kosterlitz-Thouless transitions while the kagome lattice undergoes a glassy transition. In both cases, the phase boundaries obtained using damage spreading are in good agreement with those obtained from equilibrium Monte Carlo simulations. [References: 21]
机译:损伤扩散技术用于研究在两个几何受挫晶格上的易轴各向异性海森堡反铁磁体的相图。三角形和kagome系统由分别共享边或角的三角形单元构成。三角形晶格经历两个连续的Kosterlitz-Thouless过渡,而kagome晶格经历玻璃状过渡。在这两种情况下,使用损伤扩散获得的相位边界与通过平衡蒙特卡洛模拟获得的相位边界非常吻合。 [参考:21]

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