Improved hybrid cellular automata for crashworthiness optimization of thin-walled structures

被引:0
作者
Duo Zeng
Fabian Duddeck
机构
[1] Technical University of Munich,Chair of Computational Mechanics, Department of Civil, Geo, and Environmental Engineering
来源
Structural and Multidisciplinary Optimization | 2017年 / 56卷
关键词
Topology optimization; Crashworthiness; Thin-walled structures; Hybrid cellular automata;
D O I
暂无
中图分类号
学科分类号
摘要
Thin-walled structures are of great importance in automotive crashworthiness design, because of their high crash energy absorption capability and their high potential for light weighting. To identify the best compromise between these two requirements, numerical optimization is needed. Size and shape optimization is relatively well explored while topology optimization for crash is still an open issue. Hence, this paper proposes an approach based on hybrid cellular automata (HCA) for crashworthiness topology optimization with a special focus on thin-walled structures. First approaches have been published, e.g. Duddeck et al. (Struct Multidiscip Optim 54(3):415–428, 2016), using a simple rule to define the target mass for the inner loop of the HCA. To improve the performance, a modified scheme is proposed here for the outer optimization loop, which is based on a bi-section search with limited length. In the inner loop, hybrid updating rules are used to redistribute the mass and a mass correction technique is proposed to make the real mass converge to the target mass strictly. The efficiency and correctness of the proposed method is compared with LS-OPT for axial crash case. Two different methods of defining the target mass in the outer loop are studied, the proposed bi-section search with limited length shows its advantage in two types of three-point bending crash optimization cases. Another advantage of this method is that it requires no significantly increasing number of evaluations when the number of design variables increases. This is demonstrated by applying this method to a crashworthiness optimization problem with 380 design variables.
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页码:101 / 115
页数:14
相关论文
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