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Construction of an averaged stress tensor for a granular medium

机译:粒状介质的平均应力张量的构造

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The aim of this paper is to construct an averaged stress tensor for a granular media, valid in static and in dynamics, which takes into account the contact reactions and the body forces acting at the grain level. The construction, based on a simple formula of linear algebra, is inspired from the Cauchy processes. General balance principles ensure the fundamental properties of the averaged stress tensor so defined: it is automatically symmetric and invariant by translation (independent from the origin chosen). In the second part, a simple analytical example shows that taking account of the inertia forces is essential to insure the symmetry of the averaged stress tensor in dynamics. Finally, numerical simulations illustrating this definition of the averaged stress tensor are presented for granular media containing a large number of grains.
机译:本文的目的是为粒状介质构造一个平均应力张量,该张量在静态和动态中都有效,它考虑了接触反应和作用在晶粒水平上的体力。该结构基于线性代数的简单公式,并受到柯西过程的启发。通用平衡原理可确保平均应力张量的基本属性如此定义:平均应力张量通过转换自动对称且不变(与所选原点无关)。在第二部分中,一个简单的分析示例表明,考虑惯性力对于确保动力学中平均应力张量的对称性至关重要。最后,对包含大量晶粒的粒状介质进行了数值模拟,说明了平均应力张量的定义。

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