Title :
An efficient composite algorithm for rough surface reconstruction
Author :
Liang, Yu ; Zeng, Xiang-Hua ; Guo, Li-xin
Author_Institution :
Coll. of Phys. Sci. & Technol., Yangzhou Univ., Yangzhou, China
Abstract :
Basing on the exact spectral formalism, using the composite method that combines the numerical and approximate algorithms, the reconstruction problem for the rough surface is investigated. For the direct problem, the scattering data is obtained by the numerical algorithm-the method of moments (MOM), the Banded-Matrix-Iterative-Approach/Canonical Grid method (BMIA/CAG), and the forward-backward iterative method (FBM); For the inverse problem, the profile of rough surface with different roughness is reconstructed by two approximate algorithms - the small perturbation approximation (SPA) and the Kirchhoff approximation (KA) combined with the method of moments, the Banded-Matrix-Iterative-Approach/ Canonical Grid method, and forward-backward iterative method (FBM). The numerical results of reconstructed rough surface with different roughness are presented with the composite method, and the data are compared and analyzed.
Keywords :
approximation theory; electromagnetic wave scattering; inverse problems; iterative methods; matrix algebra; method of moments; rough surfaces; surface reconstruction; Kirchhoff approximation; approximate algorithms; banded-matrix-iterative-approach; canonical grid method; efficient composite algorithm; forward-backward iterative method; inverse problem; method of moments; numerical algorithm; rough surface reconstruction; small perturbation approximation; spectral formalism; Moment methods; Rough surfaces; Scattering; Sea surface; Surface reconstruction; Surface roughness; Surface waves; BMIA/CAG; FBM; KA; MOM; Rough surface; SPA; reconstruction;
Conference_Titel :
Microwave, Antenna, Propagation, and EMC Technologies for Wireless Communications (MAPE), 2011 IEEE 4th International Symposium on
Conference_Location :
Beijing
Print_ISBN :
978-1-4244-8265-8
DOI :
10.1109/MAPE.2011.6156225