DocumentCode :
3538579
Title :
Compression of matrices representing directive source integral equation
Author :
Sharshevsky, A. ; Lomakin, Vitaliy ; Boag, Amir
Author_Institution :
Sch. of Electr. Eng., Tel Aviv Univ., Tel Aviv, Israel
fYear :
2013
fDate :
9-13 Sept. 2013
Firstpage :
179
Lastpage :
181
Abstract :
A directive source integral equation (DSIE) approach is proposed for the analysis of scattering from essentially convex impenetrable objects. The DSIE augments the conventional equivalent sources located on the surface with fictitious electric and magnetic currents placed inside the volume originally occupied by the scatterer. These electric and magnetic currents are designed to absorb and suppress the radiation of the on-surface equivalent sources towards the interior of the scatterer. Introduction of such artificial absorbing shields is advocated to confine the field interactions to the scatterer surface and reduce the coupling between the distant parts of the object, thus facilitating development of fast solvers. The DSIE also resolves the non-uniqueness problem of the electric field integral equation by eliminating the internal resonances.
Keywords :
electric field integral equations; electromagnetic coupling; electromagnetic shielding; electromagnetic wave absorption; electromagnetic wave scattering; matrix algebra; DSIE; artificial absorbing shields; coupling reduction; directive source integral equation; electric currents; electric field integral equation; fast solver development; field interactions; internal resonance elimination; magnetic currents; matrix compression; nonuniqueness problem; on-surface equivalent sources; radiation suppression; scatterer surface; scattering analysis; Couplings; Impedance; Integral equations; Magnetic noise; Magnetic shielding; Scattering; Surface impedance;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Electromagnetics in Advanced Applications (ICEAA), 2013 International Conference on
Conference_Location :
Torino
Print_ISBN :
978-1-4673-5705-0
Type :
conf
DOI :
10.1109/ICEAA.2013.6632218
Filename :
6632218
Link To Document :
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