DocumentCode
325511
Title
EM scattering by an interior right-angled anisotropic impedance wedge illuminated at oblique incidence
Author
Manara, G. ; Nepa, P. ; Pelosi, G.
Author_Institution
Dept. of Inf. Eng., Pisa Univ., Italy
Volume
3
fYear
1998
fDate
21-26 June 1998
Firstpage
1553
Abstract
The aim of this paper is to derive an approximate analytical solution for skew incidence scattering from an interior right-angled anisotropic impedance wedge. This is obtained by resorting to a perturbation technique based on the Sommerfeld-Maliuzhinets method, considering the perfectly conducting case as the unperturbed configuration. This approximate perturbative solution has been validated by analytically comparing the expressions obtained with the corresponding relationships presented by Senior (1973). The solution of Senior is again derived in the framework of a perturbative approach (the small parameter in both solutions consists of the normalized surface impedance), although making use of the two-dimensional Green´s function instead of the Sommerfeld-Maliuzhinets representation utilized here. In order to improve the accuracy, a third order term has been included in calculations in the present approach, at the cost of a slight increase in analytical and computational complexity.
Keywords
Green´s function methods; electric impedance; electromagnetic wave scattering; EM scattering; Sommerfeld-Maliuzhinets method; computational complexity; interior right-angled anisotropic impedance wedge; oblique incidence; perfectly conducting case; perturbation technique; skew incidence scattering; two-dimensional Green´s function; unperturbed configuration; Anisotropic magnetoresistance; Boundary conditions; Conducting materials; Geometrical optics; Geometry; Optical scattering; Optical surface waves; Optical waveguides; Surface impedance; Tensile stress;
fLanguage
English
Publisher
ieee
Conference_Titel
Antennas and Propagation Society International Symposium, 1998. IEEE
Conference_Location
Atlanta, GA, USA
Print_ISBN
0-7803-4478-2
Type
conf
DOI
10.1109/APS.1998.690843
Filename
690843
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