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A finite element model for coupled 3D transient electromagnetic and structural dynamics problems

机译:耦合3D瞬态电磁和结构动力学问题的有限元模型

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This paper develops a framework for coupling transient electromagnetic (EM) and dynamic mechanical (ME) fields to predict the evolution of electrical and magnetic fields and their fluxes in a vibrating substrate undergoing finite deformation. To achieve coupling between fields the governing equations are solved in the time domain. A Lagrangian description is invoked, in which the coupling scheme maps Maxwell’s equations from spatial to material coordinates in the reference configuration. Physical variables in the Maxwell’s equations are written in terms of a scalar potential and vector potentials. Non-uniqueness in the reduced set of equations is overcome through the introduction of a gauge condition. Selected features of the code are validated using existing solutions in the literature, as well as comparison with results of simulations with commercial software. Subsequently, two coupled simulations featuring EM fields excited by steady-state and transient electric current source in dynamically vibrating conducting media are studied.
机译:本文开发了一个框架,用于耦合瞬态电磁(EM)和动态机械(ME)场,以预测电场和磁场及其在有限变形的振动基底中的通量的演变。为了实现场之间的耦合,在时域中求解控制方程。调用拉格朗日描述,其中耦合方案在参考配置中将Maxwell方程从空间坐标映射到材料坐标。麦克斯韦方程式中的物理变量以标量势和矢量势来表示。通过引入量规条件可以克服简化的方程组中的非唯一性。使用文献中现有的解决方案以及与商用软件的仿真结果进行比较,可以验证代码的选定功能。随后,研究了两个耦合模拟,这些模拟以动态振动的导电介质中由稳态和瞬态电流源激发的电磁场为特征。

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