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Effect of Arrangement of Inclusions on the Effective Elastic Modulus of a Composite which Has Two Groups of Periodically Arranged Inclusions

机译:夹杂物的排列对具有两组周期性排列的夹杂物的复合材料的有效弹性模量的影响

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In this paper, the effect of arrangement of inclusions on the effective elastic modulus of composite materials is considered through examining a model, which has two groups of periodically arranged inclusions in a matrix. Here, two groups of inclusions A and B are considered, both having equally shaped equally arranged inclusions, which have the same elastic constant but different from the one of the matrix. Then, the position of group A is fixed and the effect of location of group B on the effective elastic modulus is considered by the application of FEM. The FEM analysis indicates that the effective elastic modulus is almost independent of the location of group B when the projected areas of inclusions of groups A and B are not overlapped. In other words, the volume fraction of inclusion and projected area fraction of inclusions are two major parameters controlling the effective elastic modulus of composites.
机译:在本文中,通过检查模型来考虑夹杂物排列对复合材料有效弹性模量的影响,该模型在基体中具有两组周期性排列的夹杂物。在此,考虑两组夹杂物A和B,它们均具有均等形状且均等排列的夹杂物,它们具有相同的弹性常数,但不同于基体之一。然后,固定A组的位置,并通过FEM的应用来考虑B组的位置对有效弹性模量的影响。有限元分析表明,当A和B组夹杂物的投影面积不重叠时,有效弹性模量几乎与B组的位置无关。换句话说,夹杂物的体积分数和夹杂物的投影面积分数是控制复合材料的有效弹性模量的两个主要参数。

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