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Topology Optimization using the Topology Description Function Approach

机译:使用拓扑描述函数方法的拓扑优化

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Topology Optimization is the process of finding the optimal shape and layout for a certain (mechanical) problem. The approach of meshing the available space and determining the content of the elements generally yields an ill-posed problem. This can be overcome by methods that restrict the design space, imposing a limit on the optimality, or by methods that extend the design space, thus relaxing the problem. In general the content of each element is described by a number of design variables, causing a strong coupling between the design variables and the Finite Element (FE) description used. In the Topology Description Function (TDF) approach the design variables and the FE description are fully decoupled. The design variables in the TDF approach are parameters that determine a function on the reference domain. This function determines unambiguously a geometry using a cut-off level. The number of parameters used controls the amount of detail of this geometry. To evaluate the performance of this design a FE model is used. The TDF approach is shown to work using iterative adaptation of the design parameters. For a more effective optimization method design sensitivities are required. The first results of the design sensitivity analysis are presented, and their accuracy is studied.
机译:拓扑优化是为某些(机械)问题找到最佳形状和布局的过程。划分可用空间并确定元素含量的方法通常会产生不适定的问题。这可以通过限制设计空间,对最佳性施加限制的方法或扩展设计空间的方法来克服,从而缓解问题。通常,每个元素的内容由许多设计变量来描述,从而导致设计变量与所使用的有限元素(FE)描述之间存在强烈的耦合。在拓扑描述功能(TDF)方法中,设计变量和FE描述完全分离。 TDF方法中的设计变量是确定参考域上函数的参数。该功能使用截断水平明确确定几何形状。使用的参数数量控制此几何图形的细节量。为了评估该设计的性能,使用了有限元模型。 TDF方法显示为使用设计参数的迭代适应来工作。为了更有效的优化方法,需要设计灵敏度。给出了设计灵敏度分析的第一个结果,并对其准确性进行了研究。

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