## Abstract Recently a finite‐difference frequency‐domain (FDFD) formulation has been reported for the dispersion analysis of uniform waveguides loaded with anisotropic dielectrics characterized by a diagonal tensor [4]. This formulation, which leads to an eigenvalue problem for the propagation con
A compact 2-D full-wave finite-difference frequency-domain method for general guided wave structures
✍ Scribed by Yong-Jiu Zhao; Ke-Li Wu; Cheng, K.-K.M.
- Book ID
- 114659589
- Publisher
- IEEE
- Year
- 2002
- Tongue
- English
- Weight
- 244 KB
- Volume
- 50
- Category
- Article
- ISSN
- 0018-9480
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📜 SIMILAR VOLUMES
## Abstract To simulate periodic structures efficiently, Floquet's theorem is applied to a compact finite‐difference method for the analysis of dispersion characteristics of general periodic guided wave structures. By solving the full‐field‐component Eigen equations, dispersion characteristics and
## Abstract The 2D finite‐difference frequency‐domain method combined with the surface‐impedance boundary condition is applied for the analysis of dispersion characteristics of lossy metal waveguides. Six electromagnetic field components are involved in the final eigen equation. By solving the eige
In this article, a general full-wave two dimensional finite difference frequency domain (2D-FDFD) method is presented that could be used to analyze general circular multi-layered multi-conductor guiding structures. The FDFD method is mainly used to get the dispersion curves for these structures. The