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Micro-macro homogenization of granular materials based on the average-field theory of Cosserat continuum

机译:基于Cosserat连续体平均场理论的颗粒材料的微观宏均质化

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摘要

This paper performs further study on the micro-macro homogenization approach of granular materials (Li et al., 2010) based on the advancement of Hill's lemma for Cosserat continuum (Liu, 2013). Firstly, the average couple stress tensor, expressed as the volume integration of quantities over the representative volume element (RVE) in the average-field theory of Cosserat continuum, is further deduced and expressed in terms of discrete quantities on the discrete particle assembly RVE of granular materials. The expression is also discussed and compared with other typical definitions of the effective couple stress tensor for granular materials in the literature. Then, rate forms of micromechanically based constitutive models consistent with different types of RVE boundary conditions are derived and discussed. Since the presented micro-macro homogenization approach is used, not only the micro-macro energy equivalence is satisfied, but also the microstructure and its evolution can be taken into account in the constitutive formulation with no need of specifying macroscopic phenomenological constitutive model.
机译:本文基于Cosserat连续体的Hill引理的发展(Liu,2013),进一步研究了颗粒材料的微观宏观均质化方法(Li等,2010)。首先,进一步推导了平均偶应力张量,用Cosserat连续体的平均场理论中的代表性体积元(RVE)上的数量的体积积分表示,并用离散量R表示。粒状材料。还对该表达式进行了讨论,并与文献中有效的耦合应力张量的其他典型定义进行了比较。然后,得出并讨论了与不同类型的RVE边界条件一致的基于微机械的本构模型的速率形式。由于使用了本文提出的微观-宏观均质化方法,因此不仅可以满足微观-宏观能量等价性,而且在本构公式中无需考虑宏观现象学本构模型就可以考虑微观结构及其演化。

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