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Multi-Scale Analysis of Deformation Modes in Granular Material Using a Dynamic Hybrid Polygonal Finite Element-Discrete Element Formulation

机译:使用动态混合多边形有限元-离散元公式对颗粒材料中的变形模式进行多尺度分析

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We are interested in capturing the multi-scale behaviour of granular materials; that is, how micro-scale particle interactions influence the macroscopic behaviour of granular materials. We present a novel plane strain dynamic formulation for a multi-scale hybrid finite element-discrete element analysis. The formulation consists of two basis elements: hybrid polygonal body elements representing grains with linear elastic behaviour and interface elements representing the nonlinear interactions between grains. Combining the two elements provides a convenient technique for obtaining results akin to a discrete element simulation, but within a continuum-based finite element framework. We apply the model to simulate biaxial compression tests with an initial consolidation phase under uniform pressure followed by strain-controlled deviatoric loading. The model captures the stress-strain relationship of a typical compression test on granular material, including the post-peak softening regime. Eigen-analysis of the granular structure reveals that this modelling approach captures the rich bifurcation space associated with the failure of granular materials.
机译:我们对捕获颗粒材料的多尺度行为感兴趣;也就是说,微观尺度的粒子相互作用如何影响粒状材料的宏观行为。我们提出了一种新颖的平面应变动力学公式,用于多尺度混合有限元-离散元分析。该公式由两个基本元素组成:代表具有线性弹性行为的晶粒的混合多边形主体元素和代表晶粒之间的非线性相互作用的界面元素。组合这两个元素可提供一种方便的技术,以获取类似于离散元素仿真的结果,但要在基于连续体的有限元框架内进行。我们将模型应用到模拟双轴压缩试验中,在均匀压力下先进行固结阶段,然后进行应变控制的偏斜载荷。该模型捕获了对颗粒材料进行的典型压缩测试的应力-应变关系,包括峰后软化状态。对粒状结构的特征分析表明,这种建模方法捕获了与粒状材料破坏相关的丰富分叉空间。

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