Multipole theory analysis of cutoff wavenumbers of waveguides partially filled with dielectric

Microwave and Optical Technology Letters

Volumn 25, Issue 6, 2000, Pages 397-400

  Zheng, Qinhong ^a   Xie, Fuyao ^a   Liang, Li ^a   Wang, Ruili ^a   Ou, Jiaming ^a  

^a YUNNAN NORMAL UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; DIELECTRIC MATERIALS; DIFFERENTIAL EQUATIONS; EIGENVALUES AND EIGENFUNCTIONS; ELECTROMAGNETIC FIELDS; MAXWELL EQUATIONS;

CUTOFF WAVENUMBER; MULTIPOLE THEORY; WAVEGUIDE PARTIALLY FILLED WITH DIELECTRIC;

WAVEGUIDES;

EID: 0033734534     PISSN: 08952477     EISSN: None     Source Type: Journal    
DOI: 10.1002/(SICI)1098-2760(20000620)25:6<397::AID-MOP11>3.0.CO;2-1     Document Type: Article

References (10)

1. W. Baier, Waves and evanescent fields in rectangular waveguides filled with a transversely inhomogeneous dielectric, IEEE Trans Microwave Theory Tech MTT-18 (1970), 696-705.
2. P.B. Johns, The solution of inhomogeneous waveguide problems using a transmission line matrix, IEEE Trans Microwave Theory Tech MTT-22 (1974), 209-215.
3. K.A. Zaki and A.E. Atia, Modes in dielectric-loaded waveguides and resonators, IEEE Trans Microwave Theory Tech MTT-31 (1983), 1039-1045.
4. M. Jsrael and R. Miniowitz, Hermitian finite-element method for inhomogeneous waveguides, IEEE Trans Microwave Theory Tech 38 (1990), 1319-1326.
5. S. Shu et al., Computation of cutoff wavenumbers for partially filled waveguides of arbitrary cross section using surface integral formulations and the method of moments, IEEE Trans Microwave Theory Tech 41 (1993), 1111-1118.
6. Y. Kagawa et al., Regular boundary integral formulation for the analysis of open dielectric/optical waveguides, IEEE Trans Microwave Theory Tech 44 (1996), 1441-1450.
7. H.A. Ragheb et al., Cutoff frequencies of circular waveguide loaded with eccentric dielectric cylinder, Proc Inst Elect Eng 144 (1997), 7-12.
8. T.S. Yeo, Cutoff frequencies of an asymmetrically loaded cylindrical waveguide, IEEE Trans Microwave Theory Tech 46 (1998), 1331-1334.
9. Q. Zheng et al., Solution of two-dimensional Helmholtz equation by multipole theory method, J Electromag Waves Appl 13 (1999), 205-220.
10. Q. Zheng et al., Multipole theory analysis of TE and TM modes in a rectangular coaxial transmission line family, Microwave Opt Technol Lett 25 (2000).