DocumentCode :
1550764
Title :
Application of a point-matching MoM reduced scheme to scattering from finite cylinders
Author :
Papagiannakis, Antonis G.
Author_Institution :
Telecommun. Div., Aristotelian Univ. of Thessaloniki, Greece
Volume :
45
Issue :
9
fYear :
1997
fDate :
9/1/1997 12:00:00 AM
Firstpage :
1545
Lastpage :
1553
Abstract :
One of the most common methods for the solution of three-dimensional (3-D) scattering problems is the electric-field volume integral equation numerically solved by the application of the method of moments (MoM)-usually the point-matching version. Although simple to formulate, it shows inherent difficulty and complexity because of the 3-D integrals appearing in the interaction matrix elements and of the singularity of the dyadic Green´s function (DGF) present in the computation of the self-cell elements. In this paper, a transformation method is presented, which in the case of the point-matching MoM, both reduces the 3-D integrals to two-dimensional (2-D) ones, and also eliminates the need of separate treatment of the singularity while maintaining the same degree of approximation. Comparison to published results is made for the case of scattering by a finite dielectric cylinder. Further examples are presented for scattering by layered dielectric cylinders and lossy cylindrical shells excited by uniform plane waves
Keywords :
electromagnetic wave scattering; integral equations; method of moments; 3D integrals; 3D scattering problems; finite cylinders; layered dielectric cylinders; lossy cylindrical shells; method of moments; point-matching MoM reduced scheme; three-dimensional scattering problems; transformation method; two-dimensional integrals; Dielectric losses; Electromagnetic scattering; Engine cylinders; Integral equations; Message-oriented middleware; Moment methods; Nonuniform electric fields; Rayleigh scattering; Shape; Two dimensional displays;
fLanguage :
English
Journal_Title :
Microwave Theory and Techniques, IEEE Transactions on
Publisher :
ieee
ISSN :
0018-9480
Type :
jour
DOI :
10.1109/22.622921
Filename :
622921
Link To Document :
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