Field and intensity correlation in random media
- 1 November 2000
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review E
- Vol. 62 (5) , 7348-7352
- https://doi.org/10.1103/physreve.62.7348
Abstract
We have obtained the spectral and spatial field correlation functions, and respectively, from measurement of the microwave field spectrum at a series of points along a line on the output of a random dielectric medium. and are shown to be the Fourier transforms, respectively, of the time of flight distribution, obtained from pulsed measurements, and of the specific intensity. Unlike the imaginary part of is shown to vanish as a result of the isotropy of the correlation function in the output plane. The complex square of the field correlation function gives the short-range or contribution to the intensity correlation function C. Longer-range contributions to the intensity correlation function are obtained directly by subtracting from C and are in good agreement with theory.
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This publication has 35 references indexed in Scilit:
- Observations of non-Rayleigh statistics in the approach to photon localizationOptics Letters, 1999
- Multiple scattering of classical waves: microscopy, mesoscopy, and diffusionReviews of Modern Physics, 1999
- Field distributions in the crossover from ballistic to diffusive wave propagationPhysical Review E, 1997
- Statistics of prelocalized states in disordered conductorsPhysical Review B, 1995
- Random-matrix-theory approach to the intensity distributions of waves propagating in a random mediumPhysical Review B, 1995
- Intensity Statistics and Correlation in Absorbing Random MediaEurophysics Letters, 1993
- Crossover to strong intensity correlation for microwave radiation in random mediaPhysical Review Letters, 1989
- Intensity correlation functions and fluctuations in light scattered from a random mediumPhysical Review Letters, 1987
- Large Intensity Fluctuations for Wave Propagation in Random MediaPhysical Review Letters, 1986
- Statistical OpticsPhysics Today, 1986