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A Convenient Mesh Rotation Method of Finite Element Analysis Using Sub-Matrix Transformation Approach

机译:基于子矩阵变换方法的有限元分析便捷网格旋转方法

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摘要

This paper presents a novel sub-matrix transformation method on mesh rotation problems in the finite element analysis (FEA) of electric machines. This proposed approach is simple, convenient and readily implementable. For each rotor position, only the transformation matrix which has fixed regular pattern versus the rotor position displacement needs to be modified. Transformation matrices with first-order element, second-order element as well as with periodic and anti-periodic boundary conditions have been developed. By using sub-matrix transformation, the mesh coupling can be realized automatically, efficiently and with minimal computing burden, since all the coefficients of the FEA system equation are stored in the sub-matrixes and they do not need to be re-assembled for different rotor positions. Formulae derivation and theoretical analysis are presented together simulation results to verify the validity of proposed method.
机译:本文提出了一种新的子矩阵变换方法,用于电机有限元分析(FEA)中的网格旋转问题。该提出的方法简单,方便并且易于实施。对于每个转子位置,仅需修改相对于转子位置位移具有固定规则模式的变换矩阵。已经开发出具有一阶元素,二阶元素以及周期和反周期边界条件的变换矩阵。通过使用子矩阵变换,可以自动,高效且以最小的计算负担实现网格耦合,这是因为FEA系统方程的所有系数都存储在子矩阵中,并且无需针对不同的矩阵重新组合它们。转子位置。结合公式推导和理论分析,仿真结果验证了所提方法的有效性。

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