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arXiv 0902.2060cond-mat.stat-mech
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具有环交换的空间各向异性三角形反铁磁体的退禁闭临界性

Deconfinement criticality for the spatially anisotropic triangular antiferromagnet with the ring exchange

Yoshihiro Nishiyama

摘要:

利用数值对角化方法研究了空间各向异性三角形反铁磁体。随着各向异性的变化,模型变成各种系统,如一维,三角形和正方形晶格的反铁磁体。考虑到这样的几何特征,我们施加螺旋边界条件,顺利插入的一维和二维晶格结构。对角化N= 16,20,.的有限簇,32自旋,我们观察到VBS和Neel阶段之间的中间阶段。通过环交换抑制中间相,实现了VBS-Neel直接跃迁。模拟数据表明,该跃迁是一个连续跃迁,相关长度临界指数ν=0.80(15)。这些特征与Senthil及其同事在高温超导性背景下提出的解除临界性方案一致。

英文摘要:

The spatially anisotropic triangular antiferromagnet is investigated with the numerical diagonalization method. As the anisotropy varies, the model changes into a variety of systems such as the one-dimensional, triangular, and square-lattice antiferromagnets. Taking into account such a geometrical character, we impose the screw-boundary condition, which interpolates smoothly the one- and two-dimensional lattice structures. Diagonalizing the finite clusters with N=16,20,...,32 spins, we observe an intermediate phase between the VBS and Neel phases. Suppressing the intermediate phase by applying the ring exchange, we realize a direct VBS-Neel transition. The simulation data indicate that the transition is a continuous one with the correlation-length critical exponent ν=0.80(15). These features are in agreement with the deconfinement-criticality scenario advocated by Senthil and coworkers in the context of the high-temperature superconductivity.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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