DocumentCode
1328370
Title
An integral equation analysis of an infinite array of rectangular dielectric waveguides
Author
Yang, Hung-Yu ; Castaneda, Jesse A. ; Alexopoulos, Nicolaos G.
Author_Institution
Phraxos Res. & Dev. Inc., Santa Monica, CA, USA
Volume
38
Issue
7
fYear
1990
fDate
7/1/1990 12:00:00 AM
Firstpage
873
Lastpage
880
Abstract
An integral equation analysis is applied to the study of the propagation characteristics of an infinite array of dielectric waveguides. The geometry under study is assumed to be rectangular. To find the Green´s function of the structure, the Floquet theorem is applied such that the mutual coupling between dielectric waveguide elements is effectively included in the analysis. The effect of the coupling on the propagation characteristics of a dielectric waveguide is studied by varying the size of the Floquet cell. The validity of this analysis to simulate the case of an open dielectric waveguide is confirmed by a comparison with previous results, this in spite of the fact that radiation and leaky wave modes are not accounted for. The complex modes due to the periodicity of the structure are found and their properties are described. The analysis presented, with minor modification, can deal with the problems of dielectric image lines, or dielectric-loaded metallic waveguides
Keywords
Green´s function methods; dielectric waveguides; integral equations; rectangular waveguides; waveguide theory; Floquet cell; Floquet theorem; Green´s function; complex modes; dielectric image lines; dielectric-loaded metallic waveguides; infinite array; integral equation analysis; leaky wave modes; mutual coupling; open dielectric waveguide; periodicity; propagation characteristics; rectangular dielectric waveguides; Dielectrics; Eigenvalues and eigenfunctions; Electromagnetic waveguides; Geometry; Gratings; Integral equations; Optical waveguides; Rectangular waveguides; Shape; Waveguide theory;
fLanguage
English
Journal_Title
Microwave Theory and Techniques, IEEE Transactions on
Publisher
ieee
ISSN
0018-9480
Type
jour
DOI
10.1109/22.55779
Filename
55779
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