Title :
Large electromagnetic scattering computation using iterative progressive numerical method
Author :
Qiubo Ye ; Shafai, L.
Author_Institution :
Dept. of Electr. & Comput. Eng., Manitoba Univ., Winnipeg, Man., Canada
Abstract :
The progressive numerical method (PNM) is an effective way of dealing with electromagnetic scattering by electrically large objects. The PNM is based on the moment methods (MM). It is known that the solutions of the electric or magnetic field integral equations, using the MM, can be reduced to a matrix equation. The process of the PNM is started by selecting a small region at the centre of the illuminated side of the scatterer to reduce the interactions from the remaining sections of the object. However it is usually difficult to do so for asymmetrical scatterers. It is also noted that the accuracy of the solutions for the TE case is poorer than that of the TM case. This is due to the fact that for the TE case the induced currents are circumferential. An iterative step is incorporated with the PNM for better accuracy. To examine the behavior of the solution using iterative PNM, a perfect conducting infinite rectangular cylinder (TM case) is assumed.
Keywords :
conductors (electric); electric fields; electromagnetic wave scattering; iterative methods; magnetic fields; matrix algebra; method of moments; TE case; TM case; asymmetrical scatterers; electric field integral equation; electrically large objects; induced currents; iterative progressive numerical method; large electromagnetic scattering computation; magnetic field integral equation; matrix equation; moment methods; perfect conducting infinite rectangular cylinder; Current distribution; Electromagnetic scattering; Impedance; Integral equations; Iterative methods; Magnetic fields; Moment methods; Numerical simulation; Radar scattering; Tellurium;
Conference_Titel :
Antennas and Propagation Society International Symposium, 1996. AP-S. Digest
Conference_Location :
Baltimore, MD, USA
Print_ISBN :
0-7803-3216-4
DOI :
10.1109/APS.1996.549750