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From the SU(2) quantum link model on the honeycomb lattice to the quantum dimer model on the kagome lattice: Phase transition and fractionalized flux strings

机译:从蜂窝晶格上的SU(2)量子链接模型到kagome晶格上的量子二聚体模型:相变和分束流束

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摘要

We consider the (2 + 1)-dimensional SU(2) quantum link model on the honeycomb lattice and show that it is equivalent to a quantum dimer model on the kagome lattice. The model has crystalline confined phases with spontaneously broken translation invariance associated with pinwheel order, which is investigated with either a Metropolis or an efficient cluster algorithm. External half-integer non-Abelian charges [which transform nontrivially under the Z(2) center of the SU(2) gauge group] are confined to each other by fractionalized strings with a delocalized Z(2) flux. The strands of the fractionalized flux strings are domain walls that separate distinct pinwheel phases. A second-order phase transition in the three-dimensional Ising universality class separates two confining phases: one with correlated pinwheel orientations, and the other with uncorrected pinwheel orientations.
机译:我们考虑了蜂窝晶格上的(2 +1)维SU(2)量子链接模型,并证明它等效于kagome晶格上的量子二聚体模型。该模型具有带有自发中断的平移不变性和风车顺序相关联的结晶约束相,可以使用Metropolis或有效的聚类算法进行研究。外部半整数非阿贝尔电荷(在SU(2)量规组的Z(2)中心下非平凡地转换)由带有离域Z(2)通量的分形串相互限制。分级磁通串的股线是畴壁,其将不同的风车相位分开。三维Ising通用性类别中的第二阶相变将两个限制阶段分开:一个具有相关的风车方向,另一个具有未校正的风车方向。

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  • 来源
    《Physical review. B, Condensed Matter And Materals Physics》 |2018年第20期|205108.1-205108.14|共14页
  • 作者单位

    NIC, DESY, Platanenallee 6, D-15738 Zeuthen, Germany;

    Department of Physics, National Taiwan Normal University 88, Sec. 4, Ting-Chou Rd., Taipei 116, Taiwan;

    Albert Einstein Center for Fundamental Physics, Institute for Theoretical Physics, University of Bern, 3012 Bern, Switzerland;

    Baruch College, The City University of New York, 17 Lexington Avenue, New York, New York 10010, USA,Graduate School and University Center, The City University of New York, 365 Fifth Avenue, New York, New York 10016, USA;

    Albert Einstein Center for Fundamental Physics, Institute for Theoretical Physics, University of Bern, 3012 Bern, Switzerland;

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