On-load magnetic field calculation for linear permanent-magnet actuators using hybrid 2-D finite-element method and Maxwell–Fourier analysis

COMPEL Pub Date : 2024-08-27 DOI:10.1108/compel-03-2024-0136
Brahim Ladghem-Chikouche, Lazhar Roubache, Kamel Boughrara, Frédéric Dubas, Zakarya Djelloul-Khedda, Rachid Ibtiouen
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Abstract

Purpose

The purpose of this study is to present a novel extended hybrid analytical method (HAM) that leverages a two-dimensional (2-D) coupling between the semi-analytical Maxwell–Fourier analysis and the finite element method (FEM) in Cartesian coordinates.

Design/methodology/approach

The proposed model is applied to flat permanent-magnet linear electrical machines with rotor-dual. The magnetic field solution across the entire machine is established by coupling an exact analytical model (AM), designed for regions with relative magnetic permeability equal to unity, with a FEM in ferromagnetic regions. The coupling between AM and FEM occurs bidirectionally (x, y) along the edges separating teeth regions and their adjacent regions through applied boundary conditions.

Findings

The developed HAM yields accurate results concerning the magnetic flux density distribution, cogging force and induced voltage under various operating conditions, including magnetic or geometric parameters. A comparison with hybrid finite-difference and hybrid reluctance network methods demonstrates very satisfactory agreement with 2-D FEM.

Originality/value

The original contribution of this paper lies in establishing a direct coupling between the semi-analytical Maxwell–Fourier analysis and the FEM, particularly at the interface between adjacent regions with differing magnetic parameters.

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使用混合二维有限元法和 Maxwell-Fourier 分析法计算线性永磁执行器的负载磁场
本研究的目的是提出一种新颖的扩展混合分析方法(HAM),该方法利用半解析麦克斯韦-傅里叶分析法和笛卡尔坐标有限元法(FEM)之间的二维(2-D)耦合。整个机器的磁场解决方案是通过将为相对磁导率等于 1 的区域设计的精确分析模型 (AM) 与铁磁区域的有限元模型耦合而建立的。通过应用边界条件,AM 和 FEM 之间的耦合沿着分隔齿区及其相邻区域的边缘双向(x,y)进行。研究结果所开发的 HAM 在各种运行条件(包括磁参数或几何参数)下都能获得有关磁通密度分布、齿槽力和感应电压的精确结果。与混合有限差分法和混合磁阻网络法的比较表明,HAM 与二维有限元模型的一致性非常令人满意。本文的原创性贡献在于建立了半分析 Maxwell-Fourier 分析与有限元模型之间的直接耦合,特别是在磁参数不同的相邻区域之间的界面。
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