完全受挫矢量自旋的构形空间分析

P. Lallemand, H. Diep, A. Ghazali, G. Toulouse
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引用次数: 10

摘要

经典的矢量自旋,在三维简单立方晶格的位置上,通过周期性的完全受挫的交换相互作用阵列相互作用,可能会表现出有趣的基态构型的流形。特别地,对于海森堡自旋,流形具有5维,除了全局旋转角外,还具有两个连续的简并参数。对该测试模型进行了组态空间分析,包括对和三角形重叠统计,包括自旋矢量、经典点、简单三维、平均分布、周期互补树、相互作用、交换、随机占位等。海森堡的旋转,变化,维度5,平均双参数,简并连续,全局旋转角。分析空间结构,包括纵向统计特征和三角形特征
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Configuration space analysis for fully frustrated vector spins
Classical vector spins, on the sites of a three-dimensional simple cubic lattice, interacting via a periodic fully frustrated array of exchange interactions, may exhibit an interesting manifold of ground state configurations. In particular, for Heisenberg spins, the manifold has dimension 5, with two continuous degeneracy parameters, in addition to global rotation angles. A configuration space analysis, including pair and triangle overlap statistics, has been performed for this test model Des spins vectoriels classiques sur les sites d'un reseau cubique simple 3D, avec une distribution periodique completement frustree d'interaction d'echange, peuvent posseder une interessante variete de configuration de base. Pour des spins de Heisenberg, la variete a la dimension 5, avec deux parametres de degenerescence continus, en plus des angles de rotation globale. Analyse d'espace de configurations en incluant l'etude statistique des recouvrements pour les paires et les triangles
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