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On the optimal topological design of plate/shell like structures for frequency response optimization problems

机译:在频率响应优化问题的板/壳等结构的最佳拓扑设计中

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The topological optimization technique presented by M.P. Bendsoe and N. Kikuchi (1988), based on a homogenization method (HBOA), is applied to deal with the optimal design of plate/shell like structures subject to a harmonic, periodic excitation. With a given amount of material for design, the proposed algorithm improves the frequency response of structures through the optimal shape/topology design of structures. Using HBOA, two types of frequency response optimization problems are extensively explored: minimization of the dynamic mean compliance of plate/shell like structures under a periodic excitation; and similar to the previous problem but under an excitation with excitation frequencies in a frequency domain. An interesting and significant result is provided from the current optimization problem in comparison with a static problem.
机译:M.P呈列的拓扑优化技术。基于均质化方法(HBOA),弯曲索维和N.Kikuchi(1988)用于处理经过谐波,周期性激发的板/壳的最佳设计。通过给定量的设计材料,所提出的算法通过结构的最佳形状/拓扑设计来改善结构的频率响应。使用HBOA,广泛探索两种类型的频率响应优化问题:在周期性激励下最小化板/壳种结构的动态平均依从性;并且类似于先前的问题,而是在频域中的激励频率的激励下。与静态问题相比,从当前的优化问题提供了一个有趣和重要的结果。

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