首页> 外文期刊>International journal of multiscale computational engineering >A COMPUTATIONAL APPROACH FOR EVALUATING THE EFFECTIVE ELASTIC MODULI OF NON-SPHERICAL PARTICLE REINFORCED COMPOSITES WITH INTERFACIAL DISPLACEMENT AND TRACTION JUMPS
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A COMPUTATIONAL APPROACH FOR EVALUATING THE EFFECTIVE ELASTIC MODULI OF NON-SPHERICAL PARTICLE REINFORCED COMPOSITES WITH INTERFACIAL DISPLACEMENT AND TRACTION JUMPS

机译:界面位移和牵引力的非球形颗粒增强复合材料有效弹性模量的计算方法

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摘要

The present article proposed a numerical approach to accurately evaluate the size- and shape-dependent effective moduli of engineering heterogeneous materials containing arbitrarily shaped interfaces exhibiting both displacement and normal traction discontinuities. First, boundary condition on a representative volume element (RVE) and the effective moduli of composites involving interfacial discontinuities are precisely defined based on micromechanics. Then, a numerical approach framed within the extended finite element method (XFEM) together with the level set method (LSM) is elaborated to evaluate the averaged physical quantities over a RVE and the effective moduli of composites. Further, the unified scheme in Duan et al. (2007) to evaluate the effective moduli of composites is extended to the materials with physics-based general imperfect interfaces, and a benchmark problem is designated based on the approximated analytic formula of the effective moduli and utilized to test the validity and robustness of the elaborated numerical approach. All predictions show good agreement with the relevant analytic results. Finally, the numerical approach validated is applied to investigate the size- and shape-dependent effective moduli of composites and some concluding remarks are given.
机译:本文提出了一种数值方法来精确评估工程异质材料的尺寸和形状相关有效模量,该工程异质材料包含既显示位移又显示法向牵引力不连续性的任意形状的界面。首先,基于微力学精确定义了具有代表性的体积元素(RVE)的边界条件和涉及界面不连续性的复合材料的有效模量。然后,阐述了在扩展有限元方法(XFEM)和水平集方法(LSM)中构筑的一种数值方法,以评估RVE上的平均物理量和复合材料的有效模量。此外,Duan等人的统一方案。 (2007年)将评估复合材料的有效模量扩展到具有基于物理的一般不完美界面的材料,并基于有效模量的近似解析公式指定了基准问题,并用于测试精细模型的有效性和鲁棒性数值方法。所有预测均与相关分析结果吻合良好。最后,采用经过验证的数值方法来研究复合材料的尺寸和形状相关的有效模量,并给出结论。

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