RANDOM MATRIX THEORY APPROACH TO THE INTENSITY DISTRIBUTIONS OF WAVES PROPAGATING IN A RANDOM MEDIUM
Eugene Kogan, Moshe Kaveh
TL;DR
This paper applies random matrix theory to analyze the statistical properties of wave intensity distributions in quasi-one-dimensional random media, providing new distribution functions for transmission coefficients.
Contribution
It introduces a novel application of random matrix theory to derive distribution functions for wave transmission in random media.
Findings
Derived distribution functions for total and angular transmission coefficients.
Provided a theoretical framework for understanding wave propagation in disordered systems.
Enhanced understanding of intensity fluctuations in random media.
Abstract
Statistical properties of coherent radiation propagating in a quasi - 1D random media is studied in the framework of random matrix theory. Distribution functions for the total transmission coefficient and the angular transmission coefficient are obtained.
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