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Phases of SU(2) gauge theory with multiple adjoint Higgs fields in 2+1 dimensions

机译:SU(2)尺度理论的阶段,具有2 + 1维的多个伴随HIGGS字段

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摘要

A recent work [S. Sachdev et al., Phys. Rev. B 99, 054516 (2019)] proposed a SU(2) gauge theory for optimal doping criticality in the cuprate superconductors. The theory contains N_h Higgs fields transforming under the adjoint representation of SU(2). with N_h = 1 for the electron-doped cuprates and N_h = 4 for the hole-doped cuprates. We investigate the strong-coupling dynamics of this gauge theory, while ignoring the coupling to fermionic excitations. We integrate out the SU(2) gauge field in a strong-coupling expansion and obtain a lattice action for the Higgs fields alone. We study such a lattice action, with O(N_h) global symmetry, in an analytic large-N_h, expansion and by Monte Carlo simulations for N_h = 4 and find consistent results. We find a confining phase with O(N_h) symmetry preserved (this describes the Fermi-liquid phase in the cuprates), and Higgs phases (describing the pseudogap phase of the cuprates) with different patterns of the broken global O(N_h) symmetry. One of the Higgs phases is topologically trivial, implying the absence of any excitations with residual gauge charges. The other Higgs phase has Z_2 topological order, with "vison" excitations carrying a Z_2 gauge charge. We find consistent regimes of stability for the topological Higgs phase in both our numerical and analytical analyses.
机译:最近的工作[S. Sachdev等人。,phy。 Rev.B 99,054516(2019)]提出了一种苏(2)尺度理论,用于铜酸铜超导体中的最佳掺杂临界性。该理论包含在SU(2)的伴随表示下变换的N_H HIGGS字段。对于电子掺杂的铜酸盐的N_H = 1,对于空穴掺杂的铜酸酯,N_H = 4。我们调查了该仪表理论的强耦合动态,同时忽略了耦合到Fermionic激励。我们将SU(2)个仪表领域整合在一个强耦合的膨胀中,仅为HIGGS领域获得格子行动。我们研究这种晶格作用,通过o(n_h)全局对称,在分析大n_h,扩展和蒙特卡罗模拟中,用于n_h = 4,找到一致的结果。我们发现具有O(N_H)对称性的限制阶段(这描述了铜蛋白中的FERMI-液相),和HGGS相(描述了铜蛋白的伪影阶段),具有破碎的全局O(N_H)对称的不同模式。其中一个Higgs阶段是拓扑般的琐碎,这意味着没有任何与残留量计收费的激动。其他HIGG相位具有Z_2拓扑顺序,具有“响应”携带Z_2仪表的激励。我们在数值和分析分析中找到了拓扑HIGGS阶段的一致稳定性制度。

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  • 来源
    《Physical review》 |2020年第20期|205124.1-205124.11|共11页
  • 作者单位

    Department of Physics Harvard University Cambridge Massachusetts 02138 USA;

    Department of Physics Indian Institute of Technology Powai Mumbai-400076 India;

    Department of Physics Harvard University Cambridge Massachusetts 02138 USA;

    Department of Physics Harvard University Cambridge Massachusetts 02138 USA;

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