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A numerical investigation of the connection between state of dispersion and percolation and its effect on the elastic properties of 2D random microstructures

机译:弥散状态与渗流状态之间的联系及其对二维随机微结构弹性性能影响的数值研究

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The present work is dedicated to a numerical investigation of the connection between state of dispersion and percolation and its effect on the elastic properties of 2D random microstructures. The main objective consists in checking out the link between percolation and mechanical response in the context of a heterogeneous medium the reinforcements of which are not homogeneously dispersed. Besides, the influence of the stiffness of inclusions is also investigated since this could impact on the percolation effects. For these purposes, large samples of volume elements are generated according to the Monte Carlo method. We consider the low cost framework of 20 random grids which enables large and in-depth investigations. Besides, the spatial distribution of heterogeneities is simulated with the help of the 2-scale Boolean scheme of disks which is a powerful tool for modelling and studying several states of dispersion. The numerical results highlight beneficial mechanical reinforcements for a heterogeneous dispersion when the percolation phenomenon is enhanced. This improvement is highly sensitive to the stiffness of heterogeneities. (C) 2015 Elsevier Ltd. All rights reserved.
机译:本工作致力于分散状态和渗滤状态之间的联系及其对二维随机微结构弹性性能的影响的数值研究。主要目的在于检查在非均质介质中渗流与机械响应之间的联系,该非均质介质的增强材料不是均匀分散的。此外,还研究了夹杂物刚度的影响,因为这可能会影响渗滤效果。为此,根据蒙特卡洛方法生成大量的体积元素样本。我们考虑了20个随机网格的低成本框架,该框架可进行大规模且深入的研究。此外,借助磁盘的2尺度布尔方案来模拟异质性的空间分布,这是用于建模和研究分散状态的强大工具。数值结果突显了当渗流现象得到增强时,非均质分散体的有益机械增强。这种改进对异质性的刚度非常敏感。 (C)2015 Elsevier Ltd.保留所有权利。

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