DocumentCode
2814872
Title
Scattering from arbitrary planar periodic screen consisting of resistive patches and dielectric layers
Author
Petre, P. ; Sarkar, T.K. ; Zombory, L. ; Swaminathan, M.
Author_Institution
Dept. of Electr. & Comput. Eng., Syracuse Univ., NY, USA
fYear
1991
fDate
24-28 June 1991
Firstpage
1870
Abstract
A computationally efficient iterative procedure, the generalized biconjugate gradient fast Fourier transform (BiCG-FFT) method, is presented for analyzing electromagnetic scattering from an arbitrary planar periodic screen. The periodic screen consists of arbitrarily shaped resistive or perfectly conducting patches and homogeneous lossy or lossless dielectric layers. The problem is solved in the spectral domain using the spectral dyadic Green´s function that can be obtained via the spectral domain immitance approach. An operator equation is written for the induced surface currents where subdomain rooftop basis functions are chosen to represent these currents. The operator equation is solved by the generalized BiCG-FFT method. Numerical results for the dominant mode reflection and transmission coefficients are presented.<>
Keywords
Green´s function methods; conductors (electric); dielectric properties of substances; electric resistance; electromagnetic wave scattering; fast Fourier transforms; iterative methods; FFT; biconjugate gradient fast Fourier transform; dielectric layers; dominant mode; electromagnetic scattering; homogeneous lossy dielectric layers; induced surface currents; iterative method; lossless dielectric layers; operator equation; perfectly conducting patches; planar periodic screen; reflection coefficient; resistive patches; spectral domain; spectral domain immitance; spectral dyadic Green´s function; subdomain rooftop basis functions; transmission coefficients; Dielectrics; Scattering;
fLanguage
English
Publisher
ieee
Conference_Titel
Antennas and Propagation Society International Symposium, 1991. AP-S. Digest
Conference_Location
London, Ontario, Canada
Print_ISBN
0-7803-0144-7
Type
conf
DOI
10.1109/APS.1991.175225
Filename
175225
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