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An Efficient 3-D HIE-FDTD Method With Weaker Stability Condition

机译:具有较弱稳定性条件的高效3-D HIE-FDTD方法

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摘要

For analyzing the electromagnetic objects with the fine structures in one direction efficiently, a three-dimensional (3-D) hybrid implicit–explicit finite-difference time-domain (HIE-FDTD) method with weaker stability condition is proposed in this paper. First, by adopting the alternating-direction implicit (ADI) scheme, the 3-D Maxwell’s equations are subdivided into two substep procedures, and then by adding some disturbance terms into two substeps, respectively, the proposed method is derived. Compared with the existing HIE-FDTD methods, the Courant–Friedrichs–Lewy (CFL) stability condition of the proposed HIE-FDTD method is weaker, which means the proposed method is more efficient due to the possibility of choosing the larger time step size. In addition, the relationships between the CFL stability conditions and the numerical dispersion errors of the traditional FDTD method, the three HIE-FDTD methods, and the ADI-FDTD method are summarized in order to provide a basis for the choice among them.
机译:为了有效地分析一个方向上具有精细结构的电磁对象,提出了一种具有较弱稳定性条件的三维(3-D)混合隐式-显式时域有限差分法(HIE-FDTD)。首先,通过采用交替方向隐式(ADI)方案,将3-D Maxwell方程细分为两个子步骤过程,然后分别将一些扰动项添加到两个子步骤中,从而得出了所提出的方法。与现有的HIE-FDTD方法相比,该HIE-FDTD方法的Courant-Friedrichs-Lewy(CFL)稳定性条件较弱,这意味着该方法由于可以选择较大的时间步长而更加有效。另外,总结了CFL稳定性条件与传统FDTD方法,三种HIE-FDTD方法和ADI-FDTD方法之间的数值色散误差之间的关系,以便为它们之间的选择提供依据。

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