DocumentCode
303613
Title
Generalized combined field integral equation
Author
Kolundzija, B.M.
Author_Institution
Dept. of Electr. Eng., Belgrade Univ., Serbia
Volume
2
fYear
1996
fDate
21-26 July 1996
Firstpage
852
Abstract
The author considers a perfect conducting structure situated in a vacuum. The incident (impressed) electromagnetic field (E/sub i/, H/sub i/) is time-harmonic, of angular frequency /spl omega/. As a result, surface currents J/sub s/ (and corresponding charges /spl rho//sub s/) are induced over the surface of the body, giving the total electric and magnetic field E and W. It is well known that induced currents can be numerically determined by solving the EFIE (electric field integral equation) or the MFIE (magnetic field integral equation), if the analysis frequency is not in the vicinity of interior resonant frequency. However, near the resonant frequencies both of these equations fail to yield a unique solution for induced currents. Various techniques have been applied successfully for eliminating the spurious resonances from the solution, but most often the CFIE (combined field integral equation) is used. The authors consider the general case and develop the generalized CFIE (GCFIE). This enable simplification of various equations.
Keywords
electromagnetic field theory; electromagnetic induction; electromagnetic wave scattering; integral equations; CFIE; EFIE; GCFIE; MFIE; electric field integral equation; electromagnetic field; generalized CFIE; generalized combined field integral equation; induced currents; interior resonant frequency; magnetic field integral equation; perfect conducting structure; surface currents; Electromagnetic analysis; Electromagnetic fields; Integral equations; Load flow; Magnetic analysis; Magnetic fields; Magnetic resonance; Resonant frequency; Surface impedance; Transforms;
fLanguage
English
Publisher
ieee
Conference_Titel
Antennas and Propagation Society International Symposium, 1996. AP-S. Digest
Conference_Location
Baltimore, MD, USA
Print_ISBN
0-7803-3216-4
Type
conf
DOI
10.1109/APS.1996.549729
Filename
549729
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