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通过维度交叉实现量子磁体中的振幅模式

Amplitude Mode in Quantum Magnets via Dimensional Crossover.

作者信息

Zhou Chengkang, Yan Zheng, Wu Han-Qing, Sun Kai, Starykh Oleg A, Meng Zi Yang

机构信息

Department of Physics and HKU-UCAS Joint Institute of Theoretical and Computational Physics, The University of Hong Kong, Pokfulam Road, Hong Kong SAR, China.

State Key Laboratory of Surface Physics and Department of Physics, Fudan University, Shanghai 200438, China.

出版信息

Phys Rev Lett. 2021 Jun 4;126(22):227201. doi: 10.1103/PhysRevLett.126.227201.

Abstract

We investigate the amplitude (Higgs) mode associated with longitudinal fluctuations of the order parameter at the continuous spontaneous symmetry breaking phase transition. In quantum magnets, due to the fast decay of the amplitude mode into low-energy Goldstone excitations, direct observation of this mode represents a challenging task. By focusing on a quasi-one-dimensional geometry, we circumvent the difficulty and investigate the amplitude mode in a system of weakly coupled spin chains with the help of quantum Monte Carlo simulations, stochastic analytic continuation, and a chain-mean field approach combined with a mapping to the field-theoretic sine-Gordon model. The amplitude mode is observed to emerge in the longitudinal spin susceptibility in the presence of a weak symmetry-breaking staggered field. A conventional measure of the amplitude mode in higher dimensions, the singlet bond mode, is found to appear at a lower than the amplitude mode frequency. We identify these two excitations with the second (first) breather of the sine-Gordon theory, correspondingly. In contrast to higher-dimensional systems, the amplitude and bond order fluctuations are found to carry significant spectral weight in the quasi-1D limit.

摘要

我们研究了在连续自发对称破缺相变处与序参量纵向涨落相关的振幅(希格斯)模式。在量子磁体中,由于振幅模式快速衰减为低能戈德斯通激发,对该模式的直接观测是一项具有挑战性的任务。通过聚焦于准一维几何结构,我们规避了这一困难,并借助量子蒙特卡罗模拟、随机解析延拓以及链平均场方法与场论正弦 - 戈登模型的映射,研究了弱耦合自旋链系统中的振幅模式。在存在弱对称破缺交错场的情况下,观测到振幅模式出现在纵向自旋磁化率中。发现高维中振幅模式的传统度量——单重键模式,出现在低于振幅模式频率的位置。相应地,我们将这两种激发分别与正弦 - 戈登理论的第二(第一)呼吸子相识别。与高维系统不同,在准一维极限下,振幅和键序涨落被发现携带显著的谱权重。

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