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Topology Optimization Based on Regularized Level-Set Function for Solving 3-D Nonlinear Magnetic Field System With Spatial Symmetric Condition

机译:基于正则化水平集函数的空间对称条件3-D非线性磁场系统拓扑优化

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摘要

Topology optimization (TO) is an effective method for producing practical design of electrical machines. TO is conventionally implemented based on the material density; however, this approach can yield a large number of grayscale areas and unfeasible shapes. On the other hand, when the level-set function is applied to the TO of the magnetic field problem, the potential for obtaining a feasible solution improves. This paper implemented a TO method that uses the regularized level-set function to solve the 3-D nonlinear magnetic field problem. Furthermore, a spatial symmetry condition (SSC), which can introduce the mirror and periodic symmetry of the level-set function from the viewpoint of the electromagnetism, is proposed. To achieve symmetry in the electromagnetic field distribution, the validity of the SSC is investigated and confirmed in a 3-D magnetic shielding problem.
机译:拓扑优化(TO)是产生电机实际设计的有效方法。传统上,TO是基于材料密度来实现的。但是,这种方法会产生大量的灰度区域和不可行的形状。另一方面,当将水平设定函数应用于磁场问题的TO时,获得可行解的可能性提高。本文实现了一种TO方法,该方法使用正则化的水平集函数来解决3-D非线性磁场问题。此外,提出了一种空间对称条件(SSC),该条件可以从电磁学的角度引入水平集函数的镜像和周期性对称性。为了实现电磁场分布的对称性,在3D磁屏蔽问题中研究并证实了SSC的有效性。

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