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Topology optimization of vibroacoustic problems using the hybrid finite element-wave based method

机译:利用混合有限元波的方法拓扑优化纵传问题

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Determining an optimized solution by means of topology optimization in vibroacoustic problems often requires a high computational cost. Conventional density-based topology optimization using the finite element method is a time-consuming approach, owing to the large model size and repeated function evaluations involved in the frequency response. To address this issue, an efficient topology optimization method that uses the hybrid finite element-wave based method is proposed in this paper. In this method, the entire problem domain is divided into design and non-design domains. The mixed displacement-pressure finite element method is applied to the design domain for material interpolation in the topology optimization. Moreover, the wave based method, which is an efficient numerical scheme for acoustic problems, is applied to the non-design domain to reduce the computational cost. A direct coupling approach is proposed to construct hybrid models for vibroacoustic problems. The adjoint variable method is also presented to compute the design sensitivities efficiently. The effectiveness of the proposed method is demonstrated by benchmark problems. The optimization results indicate that the proposed method can significantly reduce the computational cost, while maintaining almost identical optimized layouts to those obtained using the conventional approach. (C) 2020 Published by Elsevier B.V.
机译:通过迁移问题中的拓扑优化确定优化的解决方案通常需要高计算成本。使用有限元方法的传统基于密度的拓扑优化是一种耗时的方法,由于频率响应中的大型模型尺寸和重复的函数评估。为了解决这个问题,本文提出了一种利用混合有限元波基于混合的拓扑优化方法。在此方法中,整个问题域分为设计和非设计域。混合位移压力有限元方法应用于拓扑优化中的材料插值设计域。此外,作为声学问题的有效数值方案的基于波的方法应用于非设计域以降低计算成本。提出了一种直接耦合方法来构建用于植信道问题的混合模型。还介绍伴随变量方法以有效地计算设计敏感性。基准问题证明了所提出的方法的有效性。优化结果表明该方法可以显着降低计算成本,同时将几乎相同的优化布局保持在使用传统方法获得的那些。 (c)2020由elsevier b.v发布。

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