DocumentCode
1333951
Title
Analysis of electromagnetic scattering from conducting bodies of revolution using orthogonal wavelet expansions
Author
Wang, Gaofeng
Author_Institution
Synopsys Inc., Mountain View, CA, USA
Volume
40
Issue
1
fYear
1998
fDate
2/1/1998 12:00:00 AM
Firstpage
1
Lastpage
11
Abstract
The wavelet expansion method has been extended to study the electromagnetic scattering from conducting bodies of revolution. The magnetic field integral equation (MFIE) is solved by this approach. By expanding the induced surface currents in terms of Fourier series of uncoupled azimuthal cylindrical modes, a simplified MFIE is attained for each unknown mode current that varies along the curved profile of the scatterer. By applying the boundary element method (BEM), the curved profile is mapped into the definition domain of the orthogonal wavelets on the interval. The unknown mode currents are then expressed using multiscale wavelet expansions. The simplified MFIE is converted into a sparse, multilevel matrix equation by the Galerkin method. Numerical examples are provided to illustrate the merits of this wavelet approach
Keywords
Fourier series; Galerkin method; boundary-elements methods; electromagnetic induction; electromagnetic wave scattering; integral equations; sparse matrices; wavelet transforms; Fourier series; Galerkin method; boundary element method; conducting bodies of revolution; curved profile; definition domain; electromagnetic scattering; induced surface currents; magnetic field integral equation; multiscale wavelet expansions; orthogonal wavelet expansions; orthogonal wavelets; simplified MFIE; sparse multilevel matrix equation; uncoupled azimuthal cylindrical modes; unknown mode current; Boundary element methods; Conductors; Electromagnetic analysis; Electromagnetic scattering; Fourier series; Integral equations; Magnetic analysis; Magnetic fields; Matrix converters; Wavelet domain;
fLanguage
English
Journal_Title
Electromagnetic Compatibility, IEEE Transactions on
Publisher
ieee
ISSN
0018-9375
Type
jour
DOI
10.1109/15.659514
Filename
659514
Link To Document