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交替方向隐式时域有限差分算法的应用与发展
引用本文:付强,刘长军.交替方向隐式时域有限差分算法的应用与发展[J].成都信息工程学院学报,2005,20(1):22-26.
作者姓名:付强  刘长军
作者单位:四川大学电子信息学院,四川,成都,610064
摘    要:探讨了近年来出现的交替方向隐式时域有限差分法(ADI—FDTD)的应用和发展。该方法采用求解微分方程的交替方向隐式改进了FDTD算法,无条件稳定,时间步长不受Courant稳定条件的限制,从而节约了计算时间。提供了微带线电路、平行波导板等计算实例。同时针对ADI—FDTD内存占用量较大,数值色散增加等存在的不足,讨论了一些改进方法。

关 键 词:时域有限差分法  无条件稳定  交替方向隐式
文章编号:1671-1742(2005)01-0022-05
修稿时间:2004年5月17日

Recent advance of the ADI-FDTD method
FU Qiang,LIU Chang-jun.Recent advance of the ADI-FDTD method[J].Journal of Chengdu University of Information Technology,2005,20(1):22-26.
Authors:FU Qiang  LIU Chang-jun
Abstract:Some approaches of the ADI-FDTD algorithm are presented. The method is unconditionally stable and the maximum time-step size is not limited by the Courant-Friedrich-Levy (CFL) condition. As a result the CPU time may be greatly saved. The numerical results of a micro-strip structure achieved by ADI-FDTD are presented. To reduce the memory requirement and numerical dispersion of ADI-FDTD, some improvements such as hybrid method and high-order method are discussed. The method may be applied to the simulation of the complex structure, especially those including both coarse and refined objects.
Keywords:FDTD  unconditional stability  numerical dispersion
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