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频域有限差分法在二维周期导波结构中的应用
引用本文:许锋,洪伟,周后型.频域有限差分法在二维周期导波结构中的应用[J].应用科学学报,2003,21(2):205-208.
作者姓名:许锋  洪伟  周后型
作者单位:东南大学国家毫米波重点实验室,江苏,南京,210096
摘    要:提出了一种计算二维周期导波结构的频域有限差分(FDFD)法.在电场边界和磁场边界上同时使用F1oquet定理,从而将计算域限制在一个周期结构内,并且导波结构侧面可引入吸收边界条件,保证了计算精度.通过计算短阵的本征值获得传播常数,而无需求解关于传播常数的高阶超越方程,极大地提高了计算速度。

关 键 词:频域有限差分法  Floquet定理  周期导波结构  矩阵本征值  传播常数  传播特性
文章编号:0255-8297(2003)02-0205-04

The Application of the Finite Difference Frequency Domain Method in Two Dimension Periodic Guided Waves Structures
XU Feng,HONG Wei,ZHOU Hou-xing.The Application of the Finite Difference Frequency Domain Method in Two Dimension Periodic Guided Waves Structures[J].Journal of Applied Sciences,2003,21(2):205-208.
Authors:XU Feng  HONG Wei  ZHOU Hou-xing
Abstract:A novel finite-difference freqency-domain method is presented for the analysis of electromagnetic wave propagation in periodic structures. The boundary conditions are set according to Floquet's theorem for periodic structures. Floquet's theorem is used both on the electric field boundary and the magnetic field boundary. Thus, the computational domain is restricted to a single period, and the absorbing boundary conditions can be used on the other boundaries. The propagation constant can be obtained by means of calculating matrix eigenvalues, and there is no need to solve the high-order equation. In this way, the calculation time is greatly saved.
Keywords:finite-difference freqency-domain  Floquet's theorem  periodic guided waves structures  matrix eigenvalues
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