
Accession Number : ADA291748
Title : Numerical and Theoretical Studies of Rough Surface Scattering.
Descriptive Note : Final rept. 1 Apr 9230 Sep 94,
Corporate Author : WASHINGTON UNIV SEATTLE APPLIED PHYSICS LAB
Personal Author(s) : Thorsos, Eric I.
PDF Url : ADA291748
Report Date : 28 DEC 1994
Pagination or Media Count : 34
Abstract : The goal of this project was to improve our understanding of electromagnetic scattering from conducting rough surfaces when the roughness is small in comparison with the radiation wavelength. Research was conducted in two related areas for ppolarized scattering from conducting surfaces: the generation of surface waves, and the development of renormalized perturbation theory for scattering from perfectly conducting surfaces. To understand the excitation of surface waves better, a numerical method was developed for displaying the field near the surface; surface waves can then be shown explicitly. The method is based on integral equation solutions, and no fundamental approximations are required. The existence of surface waves for ppolarized scattering leads to difficulties in theoretical treatments of scattering from conductors. This work is specialized to the case of scattering from perfect conductors, for which the theoretical problems are most evident. A renormalized perturbation theory is implemented that is free from the deficiencies inherent in standard perturbation theory. The renormalized perturbation theory is extended beyond lowest order, and comparisons with exact integral equation results show that this approach yields predictions for the bistatic scattering cross section that are accurate over a broad range of surface parameters. (AN)
Descriptors : *SURFACE WAVES, *ELECTROMAGNETIC SCATTERING, *PERTURBATION THEORY, ELECTROMAGNETIC FIELDS, LIGHT SCATTERING, POLARIZATION, PARAMETERS, EXCITATION, COMPARISON, ONE DIMENSIONAL, SCATTERING CROSS SECTIONS, SURFACE ROUGHNESS, BACKSCATTERING, MATHEMATICAL PREDICTION, ELECTROMAGNETIC RADIATION, NUMERICAL METHODS AND PROCEDURES, GREENS FUNCTIONS, INTEGRAL EQUATIONS.
Subject Categories : Radiofrequency Wave Propagation
Optics
Distribution Statement : APPROVED FOR PUBLIC RELEASE