Cost-Efficient 2D Analysis for PM Eddy Current Loss in PMSM by Coupled A-Φ and T-Ω Method

Jun-Yeol Ryu, Jun-Woo Chin, M. Lim
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引用次数: 1

Abstract

An eddy current of a permanent magnet (PM) used to be calculated by a 3-dimensional transient finite element analysis (3D FEA) in a conventional method. Although the 3D transient FEA brings out accurate results, it is hard to be used in the motor design because of its long computational time. Therefore, this paper proposes a cost-efficient 2D analysis to calculate the PM eddy current loss with high accuracy and low computational resource. Assuming that the flux generated by the eddy current of the PM is ignored, the flus distribution is calculated by a 2D static $\mathrm{A}-\Phi$ method on $x y$-plane. The harmonics of the flux density in the PM region are calculated. Since the time-variant of the flux density is the source of the eddy current, the flus density harmonics are reflected in a time harmonic $T-\Omega$ method to calculate the eddy current of the PM on $x z$ - and $y z$-plane. Through the proposed method, the conventional 3D FEA is replaced by multiple 2D FEAs. In addition, the static and time harmonic analyses allow the advantage in the computational time. Thus, the proposed method has advantages of high reliability and short computation. Results, such as average value of the PM eddy current loss and computational time, which is obtained on the proposed and conventional method were compared for validation.
基于A-Φ和T-Ω耦合方法的永磁同步电机涡流损耗的二维经济分析
传统的永磁体涡流计算方法是三维瞬态有限元分析。三维瞬态有限元分析虽然能得到准确的结果,但由于计算时间长,难以应用于电机设计。因此,本文提出了一种具有成本效益的二维分析方法来计算永磁涡流损耗,该方法精度高,计算资源少。假设忽略永磁涡流产生的磁通,在$x y$ -平面上采用二维静态$\mathrm{A}-\Phi$方法计算磁通分布。计算了磁通密度在PM区域的谐波。由于磁通密度的时变是涡流的来源,因此将磁通密度谐波反映在时间谐波$T-\Omega$法中,计算了电机在$x z$ -和$y z$ -平面上的涡流。通过该方法,将传统的三维有限元分析替换为多个二维有限元分析。此外,静谐分析和时谐分析在计算时间上具有优势。因此,该方法具有可靠性高、计算量短的优点。将该方法与常规方法的涡流损耗平均值和计算时间进行了对比验证。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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