DocumentCode
1839427
Title
Solving electromagnetic scattering from 3D composite penetrable structure and PEC by the IE-FFT method
Author
Feng, Xiang ; Hu, Jun ; Wang, Gengsheng ; Nie, Zaiping
Author_Institution
Sch. of Electron. Eng., Univ. of Electron. Sci. & Technol. of China, Chengdu, China
fYear
2011
fDate
12-16 Sept. 2011
Firstpage
733
Lastpage
736
Abstract
There are plenty of applications about electromagnetic scattering from three dimensional composite penetrable structure and PEC as analysis of novel antenna made of complicated material, specific absorption ratio (SAR) computation in biomedical area and so on. In this paper, hybrid volumetric integral equation and surface integral equation (VSIE) is used for efficient solution of electromagnetic scattering from 3D composite penetrable structures and PEC. In the SIE, the grid-robust higher order vector basis functions are used to reduce the number of unknowns. For penetrable structure, non-conformal VIE is adopted. The integral equation fast Fourier transformation (IE-FFT) method is applied to expedite matrix-vector multiplication in iteration process. Some numerical results are given to demonstrate the accuracy and efficiency of this method. As truly full non-conformal numerical method, the present method is potential for complicated, composite penetrable structure and PEC problems.
Keywords
electromagnetic wave scattering; fast Fourier transforms; integral equations; iterative methods; matrix multiplication; 3D composite penetrable structure; IE-FFT method; PEC; electromagnetic scattering; grid-robust higher order vector basis functions; hybrid volumetric integral equation; integral equation fast Fourier transformation; iteration process; matrix-vector multiplication; surface integral equation; Antennas; Educational institutions; Electric fields; Electromagnetic scattering; Integral equations; Moment methods;
fLanguage
English
Publisher
ieee
Conference_Titel
Electromagnetics in Advanced Applications (ICEAA), 2011 International Conference on
Conference_Location
Torino
Print_ISBN
978-1-61284-976-8
Type
conf
DOI
10.1109/ICEAA.2011.6046435
Filename
6046435
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