Please use this identifier to cite or link to this item: https://doi.org/10.2528/PIER03020201
Title: Eigenfunctional expansion of dyadic Green's functions in gyrotropic media using cylindrical vector wave functions
Authors: Li, L.-W. 
Lim, N.-H.
Yin, W.-Y. 
Kong, J.-A.
Issue Date: 2003
Source: Li, L.-W.,Lim, N.-H.,Yin, W.-Y.,Kong, J.-A. (2003). Eigenfunctional expansion of dyadic Green's functions in gyrotropic media using cylindrical vector wave functions. Progress in Electromagnetics Research 43 : 101-121. ScholarBank@NUS Repository. https://doi.org/10.2528/PIER03020201
Abstract: This paper presents a novel eigenfunction expansion of the electric-type dyadic Green's function for an unbounded gyrotropic medium in terms of the cylindrical vector wave functions. The unbounded Green dyadics are formulated based on the Ohm-Rayleigh method, orthogonalityof the vector wave functions, and the newly formulated curl and divergence of dyadic identities. The irrotational part of the Green's function is obtained from the residual theorem. Unlike some of the published work where some assumptions are made prior to the formulation, the irrotational dyadic Green's function in this paper is formulated rigorouslybased on the idea given by Tai.
Source Title: Progress in Electromagnetics Research
URI: http://scholarbank.nus.edu.sg/handle/10635/55808
ISSN: 10704698
DOI: 10.2528/PIER03020201
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