Results 261 to 270 of about 217,724 (307)

On the theory of multiple scattering I

Physica A: Statistical Mechanics and its Applications, 1975
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Boots, H. M. J., Bedeaux, D., Mazur, P.
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Multiple Scattering

2006
The interaction of waves with obstacles is an everyday phenomenon in science and engineering, arising for example in acoustics, electromagnetism, seismology and hydrodynamics. The mathematical theory and technology needed to understand the phenomenon is known as multiple scattering, and this book is the first devoted to the subject. The author covers a
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Scattering by Multiple Crack Configurations

Journal of Applied Mechanics, 1988
A system of boundary integral equations is presented which governs the crack-opening displacements for two-crack configurations. The integral equations are highly singular and they cannot be solved directly by numerical methods. By the approach of this paper the higher order singularities are, however, reduced to integrable singularities, and the ...
Zhang, Ch., Achenbach, J. D.
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Multiple Scattering Calculations for Technology

Applied Optics, 1971
A many-flux (discrete ordinate) radiative transfer calculation procedure is described with the goal of making the mathematics easy to learn and use. The major approximation is the neglect of polarization. Emission within the scattering medium is not included, and the formulas are restricted to a scattering medium bounded by parallel planes.
P S, Mudgett, L W, Richards
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Multiple scattering of seismic waves

Ultrasonics, 2002
We present theory and numerical simulations to model seismic wave propagation in the Earth crust. We compare them to observations made in Mexico.
N, Trégourès, R, Hennino, C, Lacombe, N M, Shapiro, L, Margerin, M, Campillo, B A, van Tiggelen   +6 more
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Multiple Scattering in Cumulus Clouds

2014
The paper presents an improved algorithm for realistic imaging of cumulus clouds. The technique is based on the lattice-Boltzmann method and takes into account multiple scattering of light in the participating medium of high albedo. Relevant estimation of a phase function for such environment is proposed.
Blazej Marcinkiewicz, Jacek Raczkowski
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Multiple Scattering

1990
Abstract In terms of the T operator. Indeed both ways are used in the literature to describe the concept of multiple scattering. Here only the Lippmann-Schwinger equation for the T operator will be considered.
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Molière's Theory of Multiple Scattering

Physical Review, 1953
Mole\`ere's theory of multiple scattering of electrons and other charged particles is here derived in a mathematically simpler way. The differential scattering law enters the theory only through a single parameter, the screening angle ${{\ensuremath{\chi}}_{a}}^{\ensuremath{'}}$, Eq. (21).
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Multiple Scattering in One Dimension

Journal of the Society for Industrial and Applied Mathematics, 1964
A study is made of the multiple scattering in one dimension of monochromatic waves by n identical, nondissipative, point scatterers arrayed over an interval of finite length. In the language of transmission line theory, the scatterers are small lumped impedances arranged in series along the line.
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Multiple Scattering in an Infinite Medium

Physical Review, 1950
The integro-differential diffusion equation of the multiple scattering problem in an infinite, homogeneous, medium, is studied without the usual small-angle approximation. An expansion in spherical harmonics is carried out which is rapidly convergent in the case of large-angle scattering, whose coefficients can be exactly determined, and which leads to
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