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Topology optimization by minimizing the geometric average displacement

机译:通过最小化几何平均位移进行拓扑优化

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On the problem of maximum stiffness design of linear elastic structural topology optimization, the objective of most existing models is to achieve minimum mean compliance. However, in most applications the desired results are ones that achieve minimum maximum displacement. In this article, the comparison of the optimum design results between the maximum displacement and the conventional mean compliance is carried out by an example of optimal cross-sectional design of a continuous beam. The result emphasizes the limitations of the conventional minimum compliance method. An improved index, geometric average displacement (GAD), is introduced in the article for linear elastic structural optimization models, with a GAD-based design model. Several examples are provided to demonstrate the effectiveness of the new proposed formulation.
机译:关于线性弹性结构拓扑优化的最大刚度设计问题,大多数现有模型的目的是实现最小均值柔度。但是,在大多数应用中,期望的结果是达到最小最大位移的结果。在本文中,以连续梁的最佳横截面设计为例,对最大位移和常规平均柔度之间的最佳设计结果进行了比较。结果强调了常规最小依从性方法的局限性。本文针对线性弹性结构优化模型引入了一种改进的指标,即几何平均位移(GAD),并采用了基于GAD的设计模型。提供了几个例子来证明新提议的配方的有效性。

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