Titlebook: Wave Scattering from Rough Surfaces; Alexander G. Voronovich Book 19941st edition Springer-Verlag Berlin Heidelberg 1994 Mathematical Phys

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Introduction,ocesses must be encountered nearly as often as waves themselves. In fact, wave scattering at rough surfaces is of importance in various physical situations and more and more new areas of physics deal with it by responding to practical needs. Here are some instances.

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Introduction,ocesses must be encountered nearly as often as waves themselves. In fact, wave scattering at rough surfaces is of importance in various physical situations and more and more new areas of physics deal with it by responding to practical needs. Here are some instances.

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Helmholtz Formula and Rayleigh Hypothesis,rom the differentiation rule for discontinuous functions. The advantage of this derivation is a clear demonstration of the Helmholtz formula ambiguity which is used in the following chapters. Section 3.1 also discusses some consequences of the formula and derives integral equations for surface density at the boundary.

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,“Nonclassical” Approaches to Wave Scattering at Rough Surfaces, calculations, but has a drawback: some arbitrary parameter arises which divides roughness into two classes — large- and small-scale. For the continuous spectrum of roughness this parameter cannot be uniquely determined and its choice may affect the results of the calculations.

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,“Nonclassical” Approaches to Wave Scattering at Rough Surfaces, calculations, but has a drawback: some arbitrary parameter arises which divides roughness into two classes — large- and small-scale. For the continuous spectrum of roughness this parameter cannot be uniquely determined and its choice may affect the results of the calculations.

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Kirchhoff-Tangent Plane Approximation,econstruct the scattered field in the total space and, in particular, calculate SA, for instance, by formula of the kind (3.2.6). The above method was first proposed by . [5.1, 2] and referred to as the tangent plane approximation or the Kirchhoff approximation (for the statistical case this approxi

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Kirchhoff-Tangent Plane Approximation,econstruct the scattered field in the total space and, in particular, calculate SA, for instance, by formula of the kind (3.2.6). The above method was first proposed by . [5.1, 2] and referred to as the tangent plane approximation or the Kirchhoff approximation (for the statistical case this approxi

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