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From particle ensembles to Cosserat continua: definition of the macroscopic variables

机译:从粒子乐团到Cosserat连续谱:宏观变量的定义

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In the current contribution, the transition from the dynamics of single particles to a Cosserat continuum is briefly repeated and the expressions for the macroscopic stress tensors and the couple stress tensors are supplemented with analogous expressions for the macroscopic kinematic variables, here the displacement gradient and the rotation gradient. To evaluate these definitions, in contrast to the previous publications with polygonal-shaped particles, the geometry for circular particles was implemented. To set a numerical example, biaxial tests with particles organized on a regular grid are simulated. It is found that only a representative volume with size of a particle and its direct neighbours is sufficiently small to reflect the macroscopic variables of the couple stress and the rotation field.
机译:在当前的贡献中,简短地重复了从单个粒子动力学到Cosserat连续体的过渡,并为宏观应力张量和偶应力张量的表达式补充了宏观运动学变量的类似表达式,此处为位移梯度和旋转梯度。为了评估这些定义,与以前的多边形颗粒出版物不同,圆形颗粒的几何形状得以实现。为了建立一个数值示例,模拟了将颗粒组织在规则网格上的双轴试验。已经发现,只有具有粒子尺寸及其直接相邻尺寸的代表性体积足够小,以反映耦合应力和旋转场的宏观变量。

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