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Efficient modeling of vector hysteresis using a novel Hopfield neural network implementation of Stoner–Wohlfarth-like operators

机译:使用类似于Stoner–Wohlfarth算子的新型Hopfield神经网络实现的矢量磁滞有效建模

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摘要

Incorporation of hysteresis models in electromagnetic analysis approaches is indispensable to accurate field computation in complex magnetic media. Throughout those computations, vector nature and computational efficiency of such models become especially crucial when sophisticated geometries requiring massive sub-region discretization are involved. Recently, an efficient vector Preisach-type hysteresis model constructed from only two scalar models having orthogonally coupled elementary operators has been proposed. This paper presents a novel Hopfield neural network approach for the implementation of Stoner–Wohlfarth-like operators that could lead to a significant enhancement in the computational efficiency of the aforementioned model. Advantages of this approach stem from the non-rectangular nature of these operators that substantially minimizes the number of operators needed to achieve an accurate vector hysteresis model. Details of the proposed approach, its identification and experimental testing are presented in the paper.
机译:在电磁分析方法中引入磁滞模型对于复杂磁介质中的精确场计算是必不可少的。在这些计算中,当涉及需要大量子区域离散化的复杂几何形状时,此类模型的向量性质和计算效率变得尤为关键。近来,已经提出了仅由具有正交耦合的基本算子的两个标量模型构成的有效的矢量Preisach型磁滞模型。本文提出了一种新颖的Hopfield神经网络方法,用于实现类似于Stoner–Wohlfarth的算子,这可能会大大提高上述模型的计算效率。这种方法的优势源于这些运算符的非矩形性质,该性质实质上最小化了实现精确矢量滞后模型所需的运算符数量。本文介绍了该方法的详细信息,其识别和实验测试。

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