Title :
A new multipole approach for scattering problems
Author :
Klinkenbusch, Ludger
Author_Institution :
Fac. of Eng., Kiel Univ., Germany
Abstract :
The analysis of electromagnetic scattering by canonical structures has served as a basis for the development of asymptotic methods such as the geometrical theory of diffraction (GTD). The paper deals with a new approach which allows the scattered far field to be systematically derived and evaluated, especially for a class of semi-infinite geometries, including the circular cone, the elliptic cone, and the plane angular sector. Exemplarily, the method is applied to calculate the GTD diffraction coefficient for the half-plane edge where the closed-form result was given by J.B. Keller (see J. Opt. Soc. America, vol.52, p.116-30, 1962). The obtained result compares excellently to Keller´s solution. The method can be generalized to more complicated geometries where no closed results may be achievable.
Keywords :
computational electromagnetics; electromagnetic wave scattering; geometrical theory of diffraction; GTD diffraction coefficient; canonical structures; circular cone; closed-form result; electromagnetic scattering problems; elliptic cone; geometrical theory of diffraction; multipole approach; plane angular sector; semi-infinite geometries; Electromagnetic analysis; Electromagnetic scattering; Equations; Geometry; Green´s function methods; H infinity control; Physical theory of diffraction; Time factors;
Conference_Titel :
Antennas and Propagation Society International Symposium, 2004. IEEE
Print_ISBN :
0-7803-8302-8
DOI :
10.1109/APS.2004.1330272