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A Finite Element Time-Domain Algorithm Based on the Alternating-Direction Implicit Method

机译:基于交替方向隐式方法的时域有限元算法

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We present an implicit finite element time-domain (FETD) solution of the Maxwell equations. The time-dependent formulation employes a time-integration method based on the alternating-direction implicit (ADI) method. The ADI method is directly applied to the Maxwell equations in order to obtain an unconditionally stable FETD approach. The method uses edge elements for electric field and facet elements for magnetic flux density. The advantage of this formulation based on the ADI scheme is that the time step is no longer governed by the spatial discretization of the mesh, but rather by the spectral content of the time-dependent signal. Numerical formulations are presented and simulation results are compared to those using the conventional FETD method.
机译:我们提出了麦克斯韦方程组的隐式有限元时域(FETD)解决方案。时间依赖的公式采用基于交替方向隐式(ADI)方法的时间积分方法。 ADI方法直接应用于麦克斯韦方程组,以获得无条件稳定的FETD方法。该方法将边缘元素用于电场,将小面元素用于磁通量密度。这种基于ADI方案的公式的优点在于,时间步长不再由网格的空间离散化决定,而是由时间相关信号的频谱内容决定。给出了数值公式,并将仿真结果与使用常规FETD方法的结果进行了比较。

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