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Renormalized theory of the two-dimensional S _ 1=2 dilute spin-wave systems at low temperatures

机译:低温下二维S _1 = 2稀薄自旋波系统的重新归一化理论

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摘要

Due to strong fluctuations, conventional approaches to handling repulsive spin-1/2 spin-waves in three dimensions do not work in low dimensions at temperature T_0. We have constructed a renormalized theory for the two-dimensional spin-1/2 anisotropic quantum Heisenberg model by means of exact mappings between spin-1/2 systems and their corresponding hard-core Bose_Hubbard systems. With the t-matrix method, hard-core Bose_Hubbard systems can be effectively described by the corresponding softcore Bose_Hubbard Hamiltonians at low energy. The method of running coupling constant in field theory is used to fix the infrared divergence due to long wavelength fluctuations in low dimensions at T_0. Our results agree well with previous analytical and numerical works. The method dealing with infinities used by others in 3D is a special case of our renormalization scheme. Our approach works in both two and three dimensions at T _ 0 and T > 0. We think that our renormalization scheme is a more general and systematic approach in condensed matter physics.
机译:由于强烈的波动,在三种温度下处理排斥的自旋1/2自旋波的常规方法在温度T_0的低尺寸下不起作用。通过自旋1/2系统及其对应的硬核Bose_Hubbard系统之间的精确映射,我们为二维自旋1/2各向异性量子海森堡模型构造了一个重​​新归一化的理论。使用t矩阵方法,可以由相应的软核Bose_Hubbard哈密顿量在低能量下有效地描述硬核Bose_Hubbard系统。场论中运行耦合常数的方法用于固定由于T_0处低尺寸的长波长波动引起的红外发散。我们的结果与以前的分析和数值研究非常吻合。处理其他人在3D中使用的无穷大的方法是我们重新规格化方案的特例。我们的方法在T = 0和T> 0的两个维度和三个维度上都有效。我们认为我们的重归一化方案是凝聚态物理中一种更通用和系统的方法。

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