首页> 外文期刊>International Journal of Solids and Structures >MULTIPLE SCALE ANALYSIS OF HETEROGENEOUS ELASTIC STRUCTURES USING HOMOGENIZATION THEORY AND VORONOI CELL FINITE ELEMENT METHOD
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MULTIPLE SCALE ANALYSIS OF HETEROGENEOUS ELASTIC STRUCTURES USING HOMOGENIZATION THEORY AND VORONOI CELL FINITE ELEMENT METHOD

机译:均质化理论和沃洛诺伊单元有限元方法对非均质弹性结构的多尺度分析

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摘要

This paper deals with the development of a multiple scale finite element method by combining the asymptotic homogenization theory with Voronoi cell finite element method (VCFEM) for microstructural modeling. The Voronoi cell finite element model originates from Dirichlet tessellation of a representative material element or a base cell in the microstructure. Homogenized material coefficients for a global displacement finite element model are generated by VCFEM analysis using periodic boundary conditions on the base cell. Following the macroscopic analysis, the local VCFEM analysis is implemented to depict the true evolution of microstructural stresses and strains. Various numerical examples are executed for validating the effectiveness of VCFEM macro-micro modeling of elastic materials. The effect of size, shape, orientation and distribution of heterogeneities on the local and global response are examined. [References: 32]
机译:本文通过将渐近均匀化理论与Voronoi细胞有限元方法(VCFEM)结合用于微观结构建模,研究了多尺度有限元方法的发展。 Voronoi单元有限元模型源自微观结构中代表性材料元素或基础单元的Dirichlet镶嵌。通过使用基础单元上的周期性边界条件的VCFEM分析,生成了用于整体位移有限元模型的均质材料系数。在宏观分析之后,进行局部VCFEM分析以描绘微观结构应力和应变的真实演变。执行各种数值示例,以验证弹性材料的VCFEM宏观-微观建模的有效性。研究了异质性的大小,形状,方向和分布对局部和全局响应的影响。 [参考:32]

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