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MRTD和高阶FDTD算法的数值色散特性的分析
引用本文:李康,孔凡敏,郭毅峰,王俊泉,梅良模. MRTD和高阶FDTD算法的数值色散特性的分析[J]. 系统仿真学报, 2005, 17(9): 2089-2091,2095
作者姓名:李康  孔凡敏  郭毅峰  王俊泉  梅良模
作者单位:山东大学信息科学与工程学院,山东济南,250100
基金项目:教育部科学技术研究重点基金资助项目105101
摘    要:时域多分辨分析(MRTD)算法和高阶时域有限差分法(HO-FDTD)是目前解决电大尺寸电磁结构仿真的有效手段。导出了基于Daubechies小波尺度函数的MRTD算法和HO-FDTD算法的通用差分公式和数值色散方程,并详细讨论了空间步长、时间步长以及电磁波传播方向对二者数值色散误差的影响。结果证明,MRTD算法与HO-FDTD算法非常相似,但HO-FDTD算法的数值色散特性优干具有相同展开项个数的MRTD算法。

关 键 词:时域多分辨分析 高阶时域有限差分法 数值色散 电大尺寸电磁结构
文章编号:1004-731X(2005)09-2089-03
收稿时间:2004-08-18
修稿时间:2004-08-182005-06-06

Analysis of numerical dispersion properties of MRTD and higher-order FDTD schemes
LI Kang,KONG Fan-min,GUO Yi-feng,WANG Jun-quan,MEI Liang-mo. Analysis of numerical dispersion properties of MRTD and higher-order FDTD schemes[J]. Journal of System Simulation, 2005, 17(9): 2089-2091,2095
Authors:LI Kang  KONG Fan-min  GUO Yi-feng  WANG Jun-quan  MEI Liang-mo
Affiliation:School of Information Science and Engineering, Shandong University, Jinan 250100, China
Abstract:The Mutliresolution Time-domain method (MRTD) and the Higher-order Finite-difference Time-domain method (HO-FDTD) are efficient ways to simulate the electrical-large electromagnetic structures.The general difference formula and the numerical dispersion equation for the MRTD scheme based on the Daubechies scaling functions and the FDTD method with higher-order approximate were deduced.The effects of spatial grid,time interval and propagation angle on the dispersion error were discussed in details.The numerical results show that MRTD schemes are similar to HO-FDTD methods;however,the numerical dispersion property of HO-FDTD is superior to that of MRTD scheme with the same number of the expending polynomial.
Keywords:Mutliresolution time domain   Higher-order finite-difference time-domain   Numerical dispersion   Electrically large electromagnetic structures
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