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Statistical mechanics of granular materials: stress propagation and distribution of contact forces

机译:粒状材料的统计力学:应力传播和接触力分布

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In a static granular material all particles are touching their neighbours and given a sufficiently high density a jammed state results. A new approach which employs statistical-mechanical concepts is offered for the description of such states. We investigate the simplest statically determinate problem and derive equations of stress propagation. The simplest Boltzmann type equation for the probability of contact force distribution is formulated and solved for model packings. The theory predicts a distribution for the probability of finding a contact force of magnitude / as e~(-f/f) which is in a good agreement with experimental data. We also propose a pathway to calculating the macroscopic stress tensor as a function of comp-activity in a static and slowly sheared granular media.
机译:在静态粒状材料中,所有粒子都与它们的邻居接触,并且如果密度足够高,则会导致阻塞状态。提供了一种采用统计力学概念的新方法来描述这种状态。我们研究最简单的静态确定问题,并推导应力传播方程。建立了最简单的接触力分布概率的玻尔兹曼型方程,并用于模型包装。该理论预测找到大小为e〜(-f / f)的接触力的概率的分布,这与实验数据非常吻合。我们还提出了一种计算静态应力和缓慢剪切的颗粒介质中宏观应力张量与复合活性的函数的途径。

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