A compact one-dimensional modal FDTD method

被引:2
|
作者
Luo, Shuiping [1 ]
Chen, Zhizhang [1 ]
机构
[1] Dalhousie Univ, Dept Elect & Comp Engn, Halifax, NS B3J 1Z1, Canada
关键词
finite-difference time-domain (FDTD) method; waveguide structure; numerical dispersion; incident wave; absorbing boundary condition;
D O I
10.1002/jnm.657
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
The finite-difference time-domain (FDTD) method is an effective technique for computing wideband electrical parameters such as scattering parameters of waveguide structures. in the computations, a known incident is normally required and is usually obtained with a simulation of a long uniform structure. For a three-dimensional problem, simulation of a long structure can be very memory- and CPU time-intensive. In addition, effective absorbing boundary conditions are needed to effectively terminate the structure even at and below the cutoff frequencies. To address these issues, many one-dimensional FDTD methods and absorbing schemes were proposed. However, they all have dispersion characteristics different from those of the conventional FDTD method, leading to undesired errors or reflections. In this paper, a new one-dimensional scheme is developed that has numerical dispersion characteristics very similar to that of the conventional FDTD method. When used as the absorbing boundary condition, it generates reflections of less than -200 dB even at and below the cutoff frequencies for the considered modes. When used to obtain the incident wave, its results have difference of less than -200 dB from that produced by the conventional FDTD method. Copyright (c) 2007 John Wiley & Sons, Ltd.
引用
收藏
页码:15 / 27
页数:13
相关论文
共 50 条
  • [41] Modal analysis of one-dimensional nonuniform arrays of square resonators
    Hattori, Haroldo T.
    JOURNAL OF THE OPTICAL SOCIETY OF AMERICA B-OPTICAL PHYSICS, 2008, 25 (11) : 1873 - 1881
  • [42] Subset method for one-dimensional QCD
    Bloch, Jacques
    Bruckmann, Falk
    Wettig, Tilo
    JOURNAL OF HIGH ENERGY PHYSICS, 2013, (10):
  • [43] A POWERFUL METHOD FOR ONE-DIMENSIONAL PROBLEMS
    ZHU, JL
    GU, BL
    LOU, YM
    PHYSICS LETTERS A, 1989, 142 (2-3) : 159 - 163
  • [44] A method for approximating one-dimensional functions
    Basios, V
    Bonushkina, AY
    Ivanov, VV
    COMPUTERS & MATHEMATICS WITH APPLICATIONS, 1997, 34 (7-8) : 687 - 693
  • [45] Subset method for one-dimensional QCD
    Jacques Bloch
    Falk Bruckmann
    Tilo Wettig
    Journal of High Energy Physics, 2013
  • [46] FDTD method: Analysis of an one-dimensional array of H-plane sectoral horn antennas with dielectric lens
    dos Santos, RO
    Sobrinho, CLDS
    IMOC 2001: PROCEEDINGS OF THE 2001 SBMO/IEEE MTT-S INTERNATIONAL MICROWAVE AND OPTOELECTRONICS CONFERENCE: THE CHALLENGE OF THE NEW MILLENIUM: TECHNOLOGICAL DEVELOPMENT WITH ENVIRONMENTAL CONSCIOUSNESS, 2001, : 481 - 484
  • [47] Universal HIE-FDTD method and progarm implementation for one-dimensional fine structure electromagnetic target simulation
    Mou Chun-Hui
    Juan, Chen
    Fan Kai-Hang
    Yi, Lu
    ACTA PHYSICA SINICA, 2022, 71 (18)
  • [48] A high-order compact boundary value method for solving one-dimensional heat equations
    Sun, HW
    Zhang, J
    NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS, 2003, 19 (06) : 846 - 857
  • [49] A Time Two-Mesh Compact Difference Method for the One-Dimensional Nonlinear Schrodinger Equation
    He, Siriguleng
    Liu, Yang
    Li, Hong
    ENTROPY, 2022, 24 (06)
  • [50] A COMPACT UNCONDITIONALLY STABLE FINITE-DIFFERENCE METHOD FOR TRANSIENT ONE-DIMENSIONAL ADVECTION DIFFUSION
    NOYE, BJ
    COMMUNICATIONS IN APPLIED NUMERICAL METHODS, 1991, 7 (07): : 501 - 512