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A New Model for Cross-polarization Scattering from Perfect Conducting Random Rough Surfaces in Backscattering DirectionJanuary 2017 (has links)
abstract: Scattering from random rough surface has been of interest for decades. Several
methods were proposed to solve this problem, and Kirchho approximation (KA)
and small perturbation method (SMP) are among the most popular. Both methods
provide accurate results on rst order scattering, and the range of validity is limited
and cross-polarization scattering coecient is zero for these two methods unless these
two methods are carried out for higher orders. Furthermore, it is complicated for
higher order formulation and multiple scattering and shadowing are neglected in these
classic methods.
Extension of these two methods has been made in order to x these problems.
However, it is usually complicated and problem specic. While small slope approximation
is one of the most widely used methods to bridge KA and SMP, it is not easy
to implement in a general form. Two scale model can be employed to solve scattering
problems for a tilted perturbation plane, the range of validity is limited.
A new model is proposed in this thesis to deal with cross-polarization scattering
phenomenon on perfect electric conducting random surfaces. Integral equation
is adopted in this model. While integral equation method is often combined with
numerical method to solve the scattering coecient, the proposed model solves the
integral equation iteratively by analytic approximation. We utilize some approximations
on the randomness of the surface, and obtain an explicit expression. It is shown
that this expression achieves agreement with SMP method in second order. / Dissertation/Thesis / Masters Thesis Electrical Engineering 2017
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[en] SEATTERING OF PLANE WAVES BY PERFECT-CONDUCTING TRIDIMENSIONAL BODIES WITH ARBITRARY SHAPES / [pt] ESPALHAMENTO DE ONDAS PLANAS POR OBJETOS CONDUTORES TRIDIMENSIONAIS DE FORMAS ARBITRÁRIASALEXANDRE REGIS NOBREGA 14 August 2006 (has links)
[pt] O presente trabalho estuda a interação entre objetos
condutores perfeitos tridimensionais, de formas
arbitrárias e campos eletromagnéticos harmônicos no tempo
incidentes sobre os mesmos. Pretende-se determinar os
campos espalhados pelos objetos, caracterizados por uma
malha de elementos de contorno planos e triangulares.
Através de um tratamento numérico aproximado da Equação
Integral do Campo Magnético, a densidade de corrente
induzida na superfície do condutor perfeito é obtida. De
posse deste resultado, determina-se o campo magnético
espalhado (campo distante) e calcula-se a seção reta radar
em várias direções.
As vantagens e desvantagens da utilização do Método dos
Momentos serão apontadas. Os resultados obtidos pelos
mesmos serão comparados entre si e com aqueles disponíveis
na literatura. / [en] This work studies the interaction between tridimensional
perfect conducting objects of arbitrary shapes and
incident time-harmonic electromagnetic fields. The fields,
scattered by these objects, are determined using a finite
number of plane and triangular boundary elements. The
induced current density on the boundary is obtained using
the Magnetic Field Integral Equation, applied
approximately in a numerical approach. With the result
mentioned above, the scattered magnetic field (far-field)
is determined and the Radar Cross Section is calculated.
The advantages and disadvantages of the use of a numerical
method (moment method) are pointed out and the results
compared. With those in literature.
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