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Specific heat singularity in two-dimensional random Ising ferromagnets

机译:二维随机伊辛铁磁体的比热奇点

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摘要

We use transfer-matrix methods to calculate free energies and specific heats on long, finite-width strips of Ising spins with randomly distributed ferromagnetic couplings. By implementation of our code on a highly parallel computer, we have managed to generate high-quality data for strip widths up to L = 18 sites. An unequivocal trend towards a divergency of the specific heat in the thermodynamic limit can be discerned. Finite-size data appear to behave halfway between a single-(In L) and double-(In In L) logarithmic dependence on strip width. This is in line with a crossover within the Dotsenko-Shalaev picture of logarithmic corrections to pure-system singularities.
机译:我们使用转移矩阵方法在具有随机分布的铁磁耦合的伊辛自旋的有限宽度的长条带上计算自由能和比热。通过在高度并行的计算机上执行代码,我们已经成功地生成了高达L = 18个站点的带钢宽度的高质量数据。可以确定出比热在热力学极限中发散的明确趋势。有限尺寸的数据似乎在带钢宽度的单(In L)和双(In In L)对数依赖关系的中间。这与Dotsenko-Shalaev图片中对纯系统奇点的对数校正的交叉相吻合。

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