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Introduction to (Multiple) Scattering Theory [PDF]
, 2018 In this introductory chapter, we develop the scattering theory necessary to understand the theoretical models underlying the multiple scattering codes. First, the elementary theory is presented and it is then formalized to introduce the different operators whose matrix elements are computed in the codes.
Didier Sébilleau, Sébilleau, D.
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Applied Optics, 1990
We report on lidar backscatter measurements made at four fields of view simultaneously. The results indicate clearly that multiple scattering is measurable and can yield pertinent additional data on the aerosol properties.
L R, Bissonnette, D L, Hutt
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We report on lidar backscatter measurements made at four fields of view simultaneously. The results indicate clearly that multiple scattering is measurable and can yield pertinent additional data on the aerosol properties.
L R, Bissonnette, D L, Hutt
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Journal of Mathematical Physics, 1961
Multiple scattering effects due to a random array of obstacles are considered. Employing a ``configurational averaging'' procedure, a criterion is obtained for the validity of approximate integral equations describing the various field quantities of interest.
Waterman, P. C., Truell, R.
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Multiple scattering effects due to a random array of obstacles are considered. Employing a ``configurational averaging'' procedure, a criterion is obtained for the validity of approximate integral equations describing the various field quantities of interest.
Waterman, P. C., Truell, R.
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Moments of multiple scattering
Applied Optics, 1995We present an analytical technique that solves exactly, and in closed form, for the first and second moments of the spatial and angular positions of photon distributions in a multiple-scattering medium. The analysis leads to simple analytic expressions for these moments, both conditioned on the number of scatterings and summed over all scattering ...
R F, Lutomirski, A P, Ciervo, G J, Hall
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The Problem of Multiple Scattering
Physical Review, 1954Multiple scattering can be regarded as a succession of elementary events. The distribution function for the particles which have gone through n+1 elementary events is the convolution of two functions. The first of these expresses the scattering law; the second one is the distribution function for particles which have gone through n events.
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Multiple scattering and scattering cross sections
The Journal of the Acoustical Society of America, 2018The scattering cross section for a cluster of scatterers can be calculated using various methods, either exactly or by invoking various approximations. Of special interest are methods in which the scattering properties of individual members of the cluster are used. The underlying question is: Can the contribution to the cluster's cross section from any
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Multiple scattering in single scatterers
The Journal of the Acoustical Society of America, 2004Scattering by a multilayered scatterer is analyzed via a novel multiple-scattering approach. Based on the recognition that multiple scattering occurs within single scatterers having internal interfaces, the solution procedure follows the physical process, and yields analytically exact solutions.
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Scattering and multiple scattering in NISP
Nuclear Instruments and Methods in Physics Research Section A: Accelerators, Spectrometers, Detectors and Associated Equipment, 2003It is very common to use Monte Carlo integration to estimate multiple scattering corrections in neutron experiments. The neutron instrument simulation package (NISP) includes various sample types and materials, many of which also account for multiple scattering.
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Multiple scattering corrections in π-deuteron scattering
Il Nuovo Cimento, 1959An evaluation of the multiple scattering corrections to the impulse approximation for The effects of -d scattering was previously published. The problem is reconsidered by making use of a The effects of -nucleon scattering matrix with a high momenta behavior such that the propagator does not have singularities at small distance. (W.D.M.)
de Alfaro, V., Stroffolini, R.
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Multiple-Scattering Microphysics Tomography
2017 IEEE Conference on Computer Vision and Pattern Recognition (CVPR), 2017Scattering effects in images, including those related to haze, fog and appearance of clouds, are fundamentally dictated by microphysical characteristics of the scatterers. This work defines and derives recovery of these characteristics, in a three-dimensional (3D) heterogeneous medium. Recovery is based on a novel tomography approach. Multi-view (multi-
Aviad Levis +2 more
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