DocumentCode
410339
Title
Numerical simulations of scattering from multilayers separated by one-dimensional rough interfaces
Author
Déchamps, N. ; Bourlier, C. ; de Beaucoudrey, N. ; Toutain, S.
Author_Institution
CNRS, Ecole Polytechnique de l´´Universite de Nantes, France
Volume
1
fYear
2003
fDate
21-25 July 2003
Firstpage
118
Abstract
The problem of electromagnetic wave scattering by a stack of two-dimensional Gaussian rough interfaces is solved. The scattered field is expressed from the Kirchhoff approximation where the multiple scattering phenomenon is neglected and the average field (bistatic scattering coefficient) is computed from a Monte Carlo method. The advantage of this method is that it is fast unlike the exact numerical methods as method of moments. The two rough interfaces separate three lossless and homogeneous media. The bistatic scattered field and the scattering cross section are derived in this paper for vertical and horizontal polarizations. The application of this work is the study of electromagnetic modeling of oil slicks on ocean surfaces.
Keywords
Gaussian processes; Monte Carlo methods; electromagnetic wave scattering; oceanography; remote sensing; 1D interfaces; 2D interfaces; Gaussian interfaces; Kirchhoff approximation; Monte Carlo method; bistatic scattered field; bistatic scattering coefficient; electromagnetic modeling; electromagnetic wave scattering; homogeneous media; horizontal polarization; lossless media; method of moments; multilayers; multiple scattering phenomenon; ocean surfaces; oil slicks; rough interfaces; scattering cross section; vertical polarization; Electromagnetic modeling; Electromagnetic scattering; Electromagnetic wave polarization; Kirchhoff´s Law; Moment methods; Nonhomogeneous media; Numerical simulation; Oceans; Petroleum; Rough surfaces;
fLanguage
English
Publisher
ieee
Conference_Titel
Geoscience and Remote Sensing Symposium, 2003. IGARSS '03. Proceedings. 2003 IEEE International
Print_ISBN
0-7803-7929-2
Type
conf
DOI
10.1109/IGARSS.2003.1293697
Filename
1293697
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