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On speeding up an asymptotic-analysis-based homogenisation scheme for designing gradient porous structured materials using a zoning strategy

机译:用分区策略加速渐近分析基于渐变分析的均质化方案

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摘要

Gradient porous structured materials possess significant potential of being applied in many engineering fields. To accelerate the design process of infill graded microstructures of uniform local density, a novel asymptotic homogenisation topology optimisation method was proposed by Zhu et al. (J Mech Phys Solids 124:612-633,2019), aiming for (1) significantly enriching the pool of representable graded microstructures; and (2) deriving an homogenised formulation for stress analysis in consistency with fine-scale results. But the work is severely confined from being widely applied, mainly due to the following two reasons. Firstly, to circumvent macroscopically pointwise computation for solving various microscopic cell problems, linearisation had to be adopted for its numerical implementation, and this significantly reduces the design freedom. Secondly, lacking of sensitive analysis, genetic algorithm was chosen for optimisation, inevitably decreasing the computational efficiency. To address these bottleneck challenging issues, a zoning scheme empowered by computational parallelism is introduced, and the sensitivity analysis associated with the new asymptotic framework is conducted. Through comparisons with fine-scale simulation results, the proposed algorithm is shown to be an effective tool for evaluating the mechanical behaviour of graded microstructures. As an optimisation tool, the mapping function takes a concise and explicit form. But its parameterisation still needs further investigation, so as to improve the solution optimality of the present approach, especially in comparison with another recently proposed method (Groen and Sigmund, Internat J Numer Methods Engrg 113(8):1148-1163,2018). Optimisation results for three-dimensional graded microstructures are also shown, which are not frequently discussed in literature, possibly because of the high computational cost generated.
机译:梯度多孔结构材料具有在许多工程领域应用的显着潜力。为了加速填充局部密度的填充分级微观结构的设计过程,Zhu等人提出了一种新的渐近均质化拓扑优化方法。 (J Mech Phy Solid 124:612-633,2019),旨在显着富集可代表分级微观结构的池; (2)均匀化配方以符合细尺的浓度分析。但这项工作严重局限于被广泛应用,主要是由于以下两个原因。首先,为了绕过宏观指向求解各种微观细胞问题的宏观计算,必须采用线性化以进行其数值实现,这显着降低了设计自由。其次,选择缺乏敏感性分析,选择遗传算法进行优化,不可避免地降低计算效率。为了解决这些瓶颈挑战问题,引入了通过计算平行化赋权的分区方案,并进行了与新的渐近框架相关的敏感性分析。通过具有微尺度仿真结果的比较,所提出的算法被证明是评估分级微结构的机械行为的有效工具。作为优化工具,映射函数采用简洁且显式表单。但其参数化仍然需要进一步调查,以改善本方法的解决方案,特别是与其他最近提出的方法(檐头和Sigmund,Internat J号方法Engrg 113(8):1148-1163,2018)进行比较。还示出了三维分级微结构的优化结果,其在文献中不经常讨论,可能是因为产生的高计算成本。

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