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Elimination of Nonphysical Solutions and Implementation of Adaptive Step Size Algorithm in Time-Stepping Finite-Element Method for Magnetic Field–Circuit–Motion Coupled Problems

机译:磁场-电路-运动耦合问题的时步有限元法中非物理解的消除和自适应步长算法的实现

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摘要

The time-stepping finite-element method (FEM) has become a powerful tool in solving transient electromagnetic fields. The formulation can include complex issues such as time harmonics and space harmonics, nonlinear magnetic property of iron materials, external circuit, and mechanical motion in the system equations. However, as the derivatives of physical quantities are usually unknown at the initial step of the time-stepping method, erroneous solutions might appear at the beginning of the transient process. To reduce the number of time steps, an adaptive step size algorithm can be used. In this paper, a method to eliminate the nonphysical or nonrealistic solutions at the start of the time-stepping finite-element analysis (FEA), when simulating the transient process of electric devices, is presented. A practical implementation of adaptive time step size algorithm for coupled problems is proposed. A matrix operation method, which can be understood clearly and implemented easily, that deals with matching boundary conditions in the study of mechanical motion, is also described.
机译:时步有限元方法(FEM)已成为解决瞬变电磁场的强大工具。该公式可能包含复杂的问题,例如时间谐波和空间谐波,铁材料的非线性磁性,外部电路以及系统方程式中的机械运动。但是,由于物理量的导数通常在时间步进方法的初始步骤是未知的,因此在瞬态过程的开始可能会出现错误的解。为了减少时间步长,可以使用自适应步长算法。本文提出了一种在模拟电子设备瞬态过程时,消除时间步长有限元分析(FEA)开始时非物理或非现实解决方案的方法。提出了耦合问题的自适应时间步长算法的实际实现。还介绍了一种矩阵运算方法,该方法易于理解并且易于实现,它处理机械运动研究中的匹配边界条件。

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