Scattering from rough surfaces

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This research topic is devoted to the scattering from randomly rough surfaces by developing asymptotic and rigorous models.

Related Published Papers

C. Bourlier, Y. Arencibia Noa and G. Kubciké, Two domain decomposition methods, SDIM and CBFM, for scattering from a two-dimensional perfectly conducting rough surface: comparison and parametric study, JOSA A, Vol. 37, no. 8, pp. 1-13, 2020.

M. Kouali, G. Kubické and C. Bourlier, Electromagnetic interactions analysis between two 3-D scatterers using the E-PILE method combined with the PO approximation, PIERB, vol. 58, pp. 123-138, 2014.

N. Pinel, C. Bourlier and J. Saillard, Energy conservation of the scattering from rough surfaces in the high-frequency limit, Optics Letters, vol. 30, no. 15, pp. 2007-2009, 2005.

C. Bourlier and G. Berginc, Multiple scattering in the high-frequency limit with secondorder shadowing function from 2D anisotropic rough dielectric surfaces : II. Comparison with numerical results, Waves in Random Media, vol. 14, no. 3, pp. 253-276, 2004.

C. Bourlier and G. Berginc, Multiple scattering in the high-frequency limit with secondorder shadowing function from 2-D anisotropic rough dielectric surfaces : I. Theoretical study, Waves in Random Media, vol. 14, no. 3, pp. 229-252, 2004.

T. Elfouhaily, C. Bourlier and J. T. Johnson, Two families of non-local scattering models and the weighted curvature approximation, Waves in Random Media, vol. 14, no. 4, pp. 563-580, 2004.

C. Bourlier, G. Berginc and J. Saillard, Theoretical study of the Kirchhoff integral from a two-dimensional randomly rough surface with shadowing effect : application on the backscattering coefficient for a perfectly-conducting surface, Waves in Random Media, vol. 11, no. 2, pp. 91-118, 2001.

C. Bourlier, G. Berginc and J. Saillard, Bistatic scattering coefficient from one- and twodimensional random surfaces using the stationary phase and scalar approximation with shadowing effect -comparisons with experiments and application to the sea surface, Waves in Random Media, vol. 11, no. 2, pp. 119-147, 2001.