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Optimum topology reinforcement design of disk ad plate structures with multiple stiffness and eigenfrequency objectives

机译:具有多个刚度和特征频率目标的碟形广告板结构的拓扑优化设计

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This paper deals with topology optimization of statically loaded or freely vibrating disk and plate structures, and with layout optimization of different types of integral rib-reinforcement of plates. The design parametrization is based on different configurations of layered microstructures, and the effective stiffness properties of the microstructures are derived in a unified way by a homogenization approach. The effects of using microstructures of second rank and of arbitrary rank (based on moment variables) are studied and compared using examples. All structures are analyzed applying anisotropic Mindlin finite elements with membrance capability. For the disk and plate structures under consideration, special emphasis is devoted to problems of stiffness optimization subject to several load cases and problems of optimization of eigenfrequencies of free vibration that belong to a given spectrum of eigenfrequencies, i.e. optimization problems that imply multiobjective formulations are considered. The multiobjective problems are treated via a max-min formulation based on a variable lower bound technique, and this approach is shown to yield much more significant results than the usual weighted sum formulation of multiobjective problems. Several illustrative numerical examples of multiobjective topology and layout optimization problems of statically loaded and vibrating disks and plates are presented in the paper.
机译:本文涉及静态加载或自由振动的磁盘和板结构的拓扑优化,以及不同类型的整体肋板加固的布局优化。设计参数化基于层状微结构的不同配置,并且通过均匀化方法以统一的方式导出微结构的有效刚度属性。研究并比较了使用第二等级和任意等级的微观结构(基于力矩变量)的效果。使用具有记忆功能的各向异性Mindlin有限元分析了所有结构。对于正在考虑的圆盘和板结构,特别强调了在几种载荷情况下的刚度优化问题,以及属于给定特征频率谱的自由振动本征频率的优化问题,即考虑了暗示多目标公式的优化问题。 。通过基于可变下界技术的最大-最小公式来处理多目标问题,并且与通常的多目标问题的加权和公式相比,该方法产生的结果显着得多。文中给出了静态加载和振动的圆盘和平板的多目标拓扑和布局优化问题的几个示例性数值示例。

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