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Topology optimization for nonlinear dynamic problem with multiple materials and material-dependent boundary condition

机译:具有多种材料和材料相关边界条件的非线性动力学问题的拓扑优化

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This article develops a new optimization scheme for geometrically nonlinear dynamic topology optimization considering multiple materials and material-dependent boundary conditions. In the framework of convectional topology optimization procedures, some major issues must be addressed regarding complicated analysis and optimization formulations for these difficult conditions, as well as the unstable elements. To rigorously resolve these issues, this article develops a new patch stacking method based on our previous contribution (the element connectivity parameterization method (ECP) and the element stacking method). Compared with existing multi-material topology optimization schemes, the two differences in the present scheme are the stacking of multiple patches of the ECP method on the same discretization pixel, and the selection of one patch or no patch among them. To show the potential usage and limitations of the developed optimization method, several topology optimization examples with the above conditions are solved.
机译:本文针对多种材料和材料相关的边界条件,开发了一种用于几何非线性动态拓扑优化的新优化方案。在对流拓扑优化程序的框架中,必须解决一些主要问题,涉及针对这些困难条件以及不稳定元素的复杂分析和优化公式。为了严格解决这些问题,本文根据我们先前的贡献(元素连接参数化方法(ECP)和元素堆叠方法)开发了一种新的补丁堆叠方法。与现有的多材料拓扑优化方案相比,本方案的两个不同之处是将ECP方法的多个面片堆叠在同一离散像素上,以及选择其中一个面片或不选择面片。为了显示开发的优化方法的潜在用途和局限性,解决了具有上述条件的几个拓扑优化示例。

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