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Fixed-Point Harmonic-Balanced Method for DC-Biasing Hysteresis Analysis Using the Neural Network and Consuming Function

机译:神经网络和消耗函数的直流偏置滞后定点谐波平衡方法

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摘要

The magnetic flux includes dc component and ac component in the square laminated core (SLC) under dc-biased magnetization. Hysteresis loops are distorted by dc component of magnetic field intensity in ferromagnetic core and exhibit asymmetrical and special nonlinearities. A neural network (NN) is trained on the basis of the experimental data to model hysteresis effects in the limb-yoke of the SLC. Hysteresis effects in the mitered-joint region are modeled by the consuming function combined with the dc-biasing magnetization curve. The global fixed-point magnetic reluctivity is properly determined in harmonic-balanced finite-element method (HBFEM) to ensure globally convergent computation. The magnetic field in the SLC under dc-biased magnetization is computed by the proposed method taking account of the dc-biasing hysteresis effects.
机译:在直流偏置磁化下,正方形叠片铁芯(SLC)中的磁通量包括dc分量和ac分量。磁滞回线会因铁磁芯中磁场强度的直流分量而失真,并呈现出不对称和特殊的非线性。根据实验数据对神经网络(NN)进行训练,以模拟SLC肢叉中的磁滞效应。斜切关节区域的磁滞效应通过消耗函数与直流偏置磁化曲线相结合来建模。使用谐波平衡有限元方法(HBFEM)可以正确确定全局定点磁阻,以确保全局收敛。考虑到直流偏置磁滞效应,通过所提出的方法计算了直流偏置磁化强度下SLC中的磁场。

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