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Numerical modelling and homogenized constitutive law of large deforming fluid saturated heterogeneous solids

机译:大变形流体饱和非均质固体的数值模拟和均化本构规律

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In this paper we treat interactions between large deforming solid and fluid media at the microscopic level. This phenomenon is responsible for viscoelastic behaviour observed as the hereditary creep at the macroscopic scale where the material model is described in terms of the homogenized (effective) parameters. The local microscopic and the upscaled global macroscopic problems are derived for the locally periodic porous microstructure with several inclusions. The parallel computational strategy is proposed to solve the local problems associated with specific microstructures evolving in time. On numerical examples using various geometries of the micro structures we demonstrate how the homogenized properties depend on deformation-diffusion processes undergoing in a particular micro-configuration.
机译:在本文中,我们从微观角度处理大型变形固体和流体介质之间的相互作用。这种现象是在宏观尺度上观察到的作为遗传蠕变的粘弹性行为的原因,在宏观尺度上,材料模型是根据均质(有效)参数来描述的。对于具有几个夹杂物的局部周期性多孔微观结构,导出了局部微观问题和高级全局宏观问题。提出了并行计算策略来解决与特定的微观结构随时间演变的局部问题。在使用微观结构的各种几何形状的数值示例中,我们证明了均质化的特性如何取决于在特定的微观配置中经历的变形扩散过程。

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