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Static force characteristic of e-type single phase AC electromagnets

机译:e型单相交流电磁铁的静力特性

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In this paper, we propose an approach for the determination of static force characteristic of E-type single phase AC electromagnet using 2D numerical models developed in QuickField and FEMM software. The magnetic attraction force is estimated using Maxwell stress tensor method. The results obtained with numerical models were validated by an analytical method combined with experimental data. The numerical model is an AC magnetics problem coupled with the coil electric circuit. Necessary experimental data are electromagnet coil current values at different air gaps for a known voltage. Also, the ohmic resistance of the coil, the number of turns and wire diameter are known. The numerical results for attraction force obtained in QuickField agree well with those obtained by analytical method combined with experimental data. The correspondent numerical values obtained in FEMM do not match with them, although the air gap magnetic flux density values are practically identical to those obtained in QuickField. More specifically, the numerical values obtained in FEMM for attractive force are half of QuickField values. Considering the distribution of magnetic flux density on polar surfaces and using Maxwell formula in its integral form for calculating the force, it was proved that the numerical values of force are in very good conformity with those obtained in QuickField. The authors point out that in software FEMM the AC force is wrongly calculated based on Maxwell stress tensor method although in DC this calculation is correct.
机译:在本文中,我们提出了一种使用QuickField和FEMM软件开发的2D数值模型确定E型单相交流电磁铁的静力特性的方法。使用麦克斯韦应力张量法估算磁吸引力。数值模型获得的结果通过分析方法与实验数据相结合进行了验证。数值模型是与线圈电路耦合的交流磁问题。必要的实验数据是在已知电压的不同气隙下的电磁线圈电流值。同样,线圈的欧姆电阻,匝数和导线直径也是已知的。在QuickField中获得的吸引力数值结果与通过分析方法结合实验数据获得的数值结果非常吻合。尽管气隙磁通密度值实际上与在QuickField中获得的数值相同,但在FEMM中获得的相应数值与它们不匹配。更具体地说,在FEMM中获得的吸引力数值是QuickField数值的一半。考虑到极性表面上的磁通密度分布,并使用麦克斯韦公式以积分形式计算力,事实证明力的数值与QuickField中获得的数值非常吻合。作者指出,在软件FEMM中,基于麦克斯韦应力张量法错误地计算了交流力,尽管在直流中这种计算是正确的。

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