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Elastic properties of two-dimensional hard disks in the close-packing limit

机译:二维硬盘在密装极限下的弹性

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Elastic constants and the Poisson ratio of defect-free hard-disk solid are determined by two independent methods: (1) analysis of the box side fluctuations in the N-p-T ensemble with variable box shape and (2) numerical differentiation (with respect to strain components) of the free energy computed in the N-V-T ensemble; N, p, V, and T denote the number of particles, the pressure, the volume, and the temperature, respectively. The efficiency of the applied methods is compared. It is shown that reasonable estimates of the elastic properties can be obtained by studying small systems in the N-p-T ensemble and that the singular behavior of the elastic constants near close packing is well described by the free volume approximation; the coefficients of the leading singularities are estimated. (C) 2003 American Institute of Physics. [References: 53]
机译:无缺陷硬盘固体的弹性常数和泊松比通过两种独立的方法确定:(1)分析具有可变盒形的NpT集合中盒侧的波动,以及(2)数值微分(关于应变分量) )在NVT集合中计算出的自由能; N,p,V和T分别表示颗粒数,压力,体积和温度。比较了所应用方法的效率。结果表明,可以通过研究N-p-T系综中的小系统来获得合理的弹性特性估计值,并且通过自由体积近似可以很好地描述紧密堆积附近的弹性常数的奇异行为。估计前导奇点的系数。 (C)2003美国物理研究所。 [参考:53]

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