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Using Padé Approximation in Takács Hysteresis Model

机译:在Takács滞后模型中使用Padé逼近

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摘要

The application of the modified Takács hysteresis model for numerical modeling of measured hysteresis loops of ferromagnetic material is investigated. In order to better approximate measured hysteresis loops, the Takács model is modified using parameterized Padé approximations of the hyperbolic tangent function. That way, several variants of the modified model are constructed. The experimental data are fitted with the original model, as well as with the modified model, and the quality of conformance between empirical data and the models is assessed. Three numerical criteria are used for comparison: 1) the coefficient of determination; 2) percent error of the residual vector; and 3) percent errors at the five characteristic points on the hysteresis loop. The proposed method shows improvement in cases when hysteresis loops are not reaching saturation, while maintaining accuracy in the saturation. The performance of the modified model is verified by theoretical data.
机译:研究了改进的塔卡奇磁滞模型在铁磁材料磁滞回线数值模拟中的应用。为了更好地近似测得的磁滞回线,使用双曲线正切函数的参数化Padé近似来修改Takács模型。这样,就可以构造修改后的模型的多个变体。实验数据既适合原始模型,也适合修改后的模型,并评估了经验数据与模型之间的一致性。比较使用了三个数值标准:1)确定系数; 2)残差矢量的百分比误差; 3)磁滞回线五个特征点处的百分比误差。所提出的方法在磁滞回线未达到饱和的情况下显示出改进,同时保持了饱和的精度。理论数据验证了改进模型的性能。

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