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Heterogeneous Finite Element Methods for Micro-Stress Analysis of Composites

机译:复合材料微应力分析的异质有限元方法

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The "heterogeneous element approach" is a new concept developed for micro-stress analysis of composite materials with a complex micro-geometry. The major underlying idea of the concept is that an element can consist of more than one material. As such, it is not necessary to match element boundaries to the fiber (or yarn)-matrix interface. This simplifies the mesh generation process immensely. Secondly, heterogeneous formulations enforce both displacement continuity and stress equilibrium conditions. As a result, the convergent rate of the heterogeneous element approach is much faster than either conventional iso-parametrical or conventional mixed form element approaches. Numerical examples show that less than 10% of elements are required in the vicinity of the interface if the heterogeneous element approach is employed. Two types of heterogeneous elements are formulated: displacement based and mixed form. For the former, displacement continuity along the interface is guaranteed. Further, stress equilibrium along the interface is satisfied in a weak form. For the latter, both displacement continuity and the equilibrium conditions along the interface are guaranteed. Several numerical examples are presented to verify the effectiveness of the new approach
机译:“异质元素方法”是针对具有复杂的微几何形状的复合材料的微应力分析而开发的新概念。该概念的主要基础思想是元素可以由多种材料组成。因此,不必将元素边界匹配到纤维(或纱线)-矩阵界面。这极大地简化了网格生成过程。第二,非均质的配方既要满足位移连续性又要满足应力平衡条件。结果,异质元素方法的收敛速度比常规等参或常规混合形式元素方法快得多。数值示例表明,如果采用异构元素方法,则在界面附近需要少于10%的元素。制定了两种类型的异质元素:基于位移的形式和混合形式。对于前者,可以保证沿界面的位移连续性。此外,以弱形式满足了沿界面的应力平衡。对于后者,既保证了位移连续性,又保证了沿界面的平衡条件。给出了几个数值示例,以验证新方法的有效性

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