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WETD /spl minus/ a finite element time-domain approach for solving Maxwell's equations

机译:WETD / spl minus /用于求解麦克斯韦方程的有限元时域方法

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摘要

A family of finite element time-domain methods, WETD(/spl Theta/), is derived to solve the time-varying Maxwell's equations. The proposed methodology is based upon the application of the Faedo-Galerkin procedure and the use of the Whitney 1-forms as bases to result in an ordinary differential equation in time for the electric field. Moreover, the resultant ordinary differential equation is solved by employing central and/or backward difference approximations. Since the WETD methods presented here are used in conjunction with tetrahedral finite element meshes, it imposes no limitations on the problem geometry. Also, in this contribution, a general stability condition has been derived for the WETD(/spl Theta/) method of which the central and backward differences are special cases corresponding to /spl Theta/=1 and /spl Theta/=0, respectively.
机译:导出了一系列时域有限元方法WETD(/ spl Theta /)来求解随时间变化的麦克斯韦方程。所提出的方法基于Faedo-Galerkin程序的应用以及使用Whitney 1形式作为基础的结果,从而及时得出电场的常微分方程。此外,通过采用中心和/或后向差分近似来求解所得的常微分方程。由于此处介绍的WETD方法与四面体有限元网格结合使用,因此对问题的几何形状没有任何限制。同样,在此贡献中,已经为WETD(/ spl Theta /)方法导出了一个总体稳定性条件,其中心差和后向差是分别对应于/ spl Theta / = 1和/ spl Theta / = 0的特殊情况。 。

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