Multiple scattering in random media |
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Authors: | Eugene P. Gross |
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Affiliation: | (1) Department of Physics, Brandeis University, 02254 Waltham, Massachusetts |
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Abstract: | ![]() The paper is an application of a general microscopic approach to the theory of the average scattering matrix for a particle interacting with random scatterers. We present a detailed treatment for the case of uncorrelated positions of the scatterers. First, the general two-body additive approximation is used to truncate the hierarchy of correlation functions for fluctuations. It is shown that the self-energy is accurate through the fourth power of the individual scattering amplitude. Second, the hierarchy is terminated at the next stage. The self-energy is correct to the sixth power of the scattering amplitude.Work supported in part by the National Science Foundation under Contract No. NSF DMR 79-23213. |
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Keywords: | Multiple scattering random media |
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