Topology optimization in magnetic shield design by using density method in combination with CNN

被引:0
|
作者
Isshiki, Rie [1 ]
Kawamata, Ryota [1 ]
Wakao, Shinji [1 ]
Murata, Noboru [1 ]
机构
[1] Waseda Univ, Dept Elect Engn & Biosci, Tokyo, Japan
关键词
Magnetic shield; Topology optimization; Density method; Convolutional neural network; Deep image prior; Magnetic shielding; Finite element method; Magnetic nonlinearity;
D O I
10.1108/COMPEL-10-2021-0389
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Purpose The density method is one of the powerful topology optimization methods of magnetic devices. The density method has the advantage that it has a high degree of freedom of shape expression which results in a high-performance design. On the other hand, it has also the drawback that unsuitable shapes for actually manufacturing are likely to be generated, e.g. checkerboards or grayscale. The purpose of this paper is to develop a method that enables topology optimization suitable for fabrication while taking advantage of the density method. Design/methodology/approach This study proposes a novel topology optimization method that combines convolutional neural network (CNN) as an effective smoothing filter with the density method and apply the method to the shield design with magnetic nonlinearity. Findings This study demonstrated some numerical examples verifying that the proposed method enables to efficiently obtain a smooth and easy-to-manufacture shield shape with high shielding ability. A network architecture suitable as smoothing filter was also exemplified. Originality/value In the field of magnetic field analysis, very few studies have verified the usefulness of smoothing by using CNN in the topology optimization of magnetic devices. This paper develops a novel topology optimization method that skillfully combines CNN with the nonlinear magnetic field analysis and also clarifies a suitable network architecture that makes it possible to obtain a target device shape that is easy to manufacture while minimizing the objective function value.
引用
收藏
页码:2109 / 2119
页数:11
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