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A Power-Balanced Time-Stepping Finite Element Method for Transient Magnetic Field Computation

机译:瞬态磁场计算的功率平衡时步有限元方法

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Conventional transient finite-element methods (FEM) of magnetic field and electric circuit coupled problems often result in unbalanced power computation. In the worst case, the output power may be even miscomputed to be larger than the input power which violates all fundamental laws of physics. Eddy-current loss computation in laminated iron cores is usually carried out in a postprocessing algorithm, and thus the effect of eddy-current on both the system equations and other physical quantities cannot be included conveniently. This paper studies the power-balanced computation in FEM from two important aspects, which are, namely, the time integration algorithms and the inclusion of eddy-current loss in laminated iron cores of the system equations. A novel approach is presented, which retains the power balance property (i.e., all power, including the losses, are considered and balanced in both input and output) in the time integration process, to include the eddy-current loss effect in the FEM system equations. It also insures the solution is stable. Consequently, the input power, losses, and output power of the electromagnetic systems are balanced, and the accuracy of the solutions, especially the efficiency, is guaranteed. A numerical experiment is carried out on a laminated transformer to verify the accuracy of the proposed method.
机译:磁场和电路耦合问题的常规瞬态有限元方法(FEM)通常会导致功率计算不平衡。在最坏的情况下,输出功率甚至可能被误计算为大于输入功率,这违反了所有基本物理定律。叠层铁心中的涡流损耗计算通常是在后处理算法中进行的,因此涡流对系统方程式和其他物理量的影响都无法方便地包括在内。本文从时间积分算法和系统方程的叠层铁心中包括涡流损耗两个重要方面研究了有限元法中的功率平衡计算。提出了一种新颖的方法,该方法在时间积分过程中保留了功率平衡属性(即,包括功率在内的所有功率均在输入和输出中均得到考虑和平衡),以将涡流损耗效应纳入FEM系统中。方程。它还确保了解决方案的稳定性。因此,电磁系统的输入功率,损耗和输出功率得到平衡,并且解决方案的准确性,尤其是效率得到了保证。对叠层变压器进行了数值实验,验证了所提方法的准确性。

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