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Multi-material topology optimization design for continuum structures with crack patterns

机译:连续裂纹结构的多材料拓扑优化设计

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This study proposes a compliance multi-material topology optimization design of continuum structures with the dependence of crack patterns. Multi-material optimal topology and shape are produced as an alternative to prevent the propagation of crack patterns. The extended finite element method (X-FEM) is used to be a mechanical description approach of strong discontinuity state such as the present cracks. Heaviside enrichment and linear elastic asymptotic displacement fields are added to the finite element approximation without mesh generation near initial cracks. Element density distribution contours of mixing multiple material densities are linked to Solid Isotropic Material with Penalization (SIMP) as a design model. The mathematical formulation of multi-material topology optimization problem solving minimum structural compliance is an alternating activephase algorithm with the Gauss-Seidel version as an optimization model of optimality criteria. Several numerical examples considering the number, length, angle and location of cracks with or without retrofitting solid passive multi-material verify the efficiency of the present design method using of multiple materials and with the dependence of different crack patterns occurring at continuum structures.
机译:本研究提出了一种基于裂纹模式的连续体结构顺应性多材料拓扑优化设计方案。多种材料的最佳拓扑和形状可以作为替代方案来防止裂纹图案的传播。扩展有限元方法(X-FEM)被用作强不连续状态(如当前裂缝)的机械描述方法。重元素富集和线性弹性渐近位移场被添加到有限元近似中,而在初始裂纹附近没有网格生成。混合多种材料密度的元素密度分布等高线以“惩罚”(SIMP)作为设计模型与固体各向同性材料相关联。解决最小结构依从性的多材料拓扑优化问题的数学公式是一种交替的主动阶段算法,以高斯-塞德尔(Gauss-Seidel)版本为最优标准的优化模型。几个数值示例考虑了裂纹的数量,长度,角度和位置,无论是否使用固态无源多材料翻新,都证明了使用多种材料并依赖于连续结构中出现的不同裂纹模式的本设计方法的效率。

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