首页> 外文会议>NATO Advanced Research Workshop on Continuum Models and Discrete Systems; 20030630-0704; Shoresh(IL) >NON-HOMOGENIZATION APPROACH TO THE ANALYSIS OF PERIODIC ELASTIC SYSTEMS: APPLICATIONS TO FRACTURE MECHANICS AND TOPOLOGICAL OPTIMIZATION
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NON-HOMOGENIZATION APPROACH TO THE ANALYSIS OF PERIODIC ELASTIC SYSTEMS: APPLICATIONS TO FRACTURE MECHANICS AND TOPOLOGICAL OPTIMIZATION

机译:周期弹性系统分析的非均质化方法:在断裂力学和拓扑优化中的应用

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摘要

The representative cell method is employed for the analysis of periodic elastic domains. The method is based on the discrete Fourier transform and reduces the analysis of an arbitrarily loaded domain possessing translational symmetry to the analysis of a single repetitive cell. In the case of topological optimization of periodic structures the problem for the cell is solved numerically by the use of the finite element method. As an example of a fracture problem the analysis of a 2D regular beam lattice with a flaw is presented. In this case the cell problem is solved analytically. Crack nucleation and propagation for different layouts with triangular, square and hexagonal cells is also considered.
机译:代表性的单元格方法用于分析周期性弹性域。该方法基于离散傅立叶变换,并且将具有平移对称性的任意加载域的分析简化为单个重复单元的分析。在对周期性结构进行拓扑优化的情况下,通过使用有限元方法以数值方式解决了单元的问题。作为断裂问题的一个示例,提出了带有缺陷的二维规则梁晶格的分析。在这种情况下,可以通过解析解决单元问题。还考虑了具有三角形,正方形和六角形单元的不同布局的裂纹成核和扩展。

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