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Implementation of the Harmonic Balance FEM method for large-scale saturated electromagnetic devices

机译:大型饱和电磁装置谐波平衡有限元方法的实现

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The Harmonic Balance Finite Element Method (HBFEM) is an alternative for time-consuming transient analysis if only the 'steady-state solution is of interest. However, when used for realistic large-scale problems, such as simulation of the current redistribution in saturable transformers subject to a large spectrum of harmonic currents and voltages, practical implementation aspects have to be considered. An alternative derivation of the method in the complex frequency domain, leading to a block decomposition, is presented. Its implementation as a Gauss-Seidel iteration or a Jacobi-method, allowing a parallel algorithm, is discussed. A method to perform adaptive relaxation of the non-linear algorithm is presented. Effects associated with the representation of the material characteristic are studied. The computational effort in the outer non-linear iteration loop is minimised using FFT-algorithms, allowing to use adaptive relaxation methods to stabilise the overall procedure.
机译:如果仅关注“稳态”解决方案,则谐波平衡有限元方法(HBFEM)是耗时的瞬态分析的替代方法。但是,当用于现实的大规模问题时,例如模拟受大量谐波电流和电压频谱影响的可饱和变压器中的电流重新分布,必须考虑实际的实现方面。提出了在复频域中该方法的另一种推导,其导致块分解。讨论了将其实现为高斯-赛德尔迭代或雅可比方法(允许并行算法)的实现。提出了一种对非线性算法进行自适应松弛的方法。研究了与材料特性表示有关的影响。使用FFT算法可将外部非线性迭代循环中的计算量降至最低,从而允许使用自适应松弛方法来稳定整个过程。

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