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A constant strain triangle element oriented multi-material topology optimization with a moved and regularized Heaviside function

机译:恒定的三角形元素面向多层拓扑优化,具有移动和正则化的诸如沉重的函数

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摘要

This study presents an optimal topology material distribution method in the framework of minimum compliance with a constraint on the total amount of multi-material using constant strain triangle (CST) elements and Moved and Regularized Heaviside Function (MRHF) filters. The sensitivity formulations for objective function and sensitivity for structures are derived in terms of multiphase design variables through triangle elements. Mathematical formulations of topology optimization problem solving the minimum compliance by using multiple materials are an alternating active-phase algorithm with a Gauss-Seidel version as an optimization model of optimality criteria. Moreover, MRHF that has the role of a filter in multiple materials is considered to produce obvious material distributions and improve the convergence of objective values. Some optimal topology results under the influence of r(min) and filter are also investigated and verify the CST element-based multi-material topology optimization is appropriate to the use of MRHF and produces reasonable optimal results.
机译:本研究在最小符合恒定应变三角形(CST)元件的多材料总量的最小符合限制的框架中提出了最佳拓扑材料分布方法,并使用恒定应变三角形(CST)元件,并将其进行了正规化的诸如沉重的函数(MRHF)过滤器。通过三角形元件的多相设计变量来导出结构函数和结构灵敏度的灵敏度制剂。通过使用多种材料解决最小顺应性的拓扑优化问题的数学制剂是具有Gauss-Seidel版本的交替的主动阶段算法,作为最优标准的优化模型。此外,具有多种材料中的过滤器作用的MRHF被认为是产生明显的材料分布,提高客观值的收敛性。还研究了一些最佳拓扑结果,在R(MIN)和滤波器的影响下,还研究了基于CST元素的多材料拓扑优化,适合使用MRHF并产生合理的最佳结果。

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