Non-parametric reconstruction of the statistical properties of penetrable, isotropic randomly rough surfaces from in-plane, co-polarized light scattering data: Application to computer generated and experimental scattering data
Ver\'onica P. Simonsen, Dick Bedeaux, and Ingve Simonsen

TL;DR
This paper presents a non-parametric method to reconstruct the statistical properties of isotropic rough surfaces from light scattering data, validated through simulations and experiments, applicable to dielectric and metallic surfaces.
Contribution
It introduces an analytic inversion approach using Kirchhoff approximation for non-parametric surface characterization from scattering data.
Findings
Accurately reconstructed surface correlation functions and roughness from scattering data.
Validated method for both dielectric and metallic surfaces with different polarizations.
Effective for various angles of incidence and surface types.
Abstract
An approach is introduced for the non-parametric reconstruction of the statistical properties of penetrable, isotropic randomly rough surfaces from in-plane, co-polarized light scattering data. Starting from expressions within the Kirchhoff approximation for the light scattered diffusely by a two-dimensional randomly rough surface, an analytic expression for the normalized surface height correlation function is obtained as an integral over the in-plane and co-polarized scattering data with the introduction of only a couple of additional approximations. The inversion approach consists of two main steps. In the first step the surface roughness is estimated. Next, this value is used to obtain the functional form of the surface height correlation function without initially assuming any particular form for this function (non-parametric inversion). The input data used in validating this…
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