Strong-property-fluctuation theory for homogenizing chiral particulate composites
- 1 June 1995
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review E
- Vol. 51 (6) , 5701-5707
- https://doi.org/10.1103/physreve.51.5701
Abstract
A statistical description of the electromagnetic wave propagation in a two-component chiral composite is presented. We develop the strong-property-fluctuation theory which is a generalization of the strong-permittivity-fluctuation theory for nonhomogeneous chiral media. The Dyson equation for the exciting electromagnetic field is solved in the bilocal approximation. Wave propagation in the composite can be described in this manner by a nonlocal effective medium containing information about the spatial correlations of the material properties. For length scales larger than the correlation length, the system may be homogenized and we obtain a local effective medium theory.Keywords
This publication has 16 references indexed in Scilit:
- Beltrami Fields in Chiral MediaWorld Scientific Series in Contemporary Chemical Physics, 1994
- Large deviations from the Clausius-Mossotti equation in a model microemulsionPhysical Review E, 1994
- Mixing rules and percolationRemote Sensing Reviews, 1994
- Application of the Waterman-Truell approach for chiral compositesInternational Journal of Electronics, 1993
- Extended Maxwell Garnett model for chiral-in-chiral compositesJournal of Physics D: Applied Physics, 1993
- On the Maxwell–Garnett model of chiral compositesJournal of Materials Research, 1993
- Bruggeman model for chiral particulate compositesJournal of Physics D: Applied Physics, 1992
- Applicability of Effective-Medium Theories to problems of Scattering and Absorption by Nonhomogeneous Atmospheric ParticlesJournal of the Atmospheric Sciences, 1986
- Scattering of electromagnetic waves from random media with strong permittivity fluctuationsRadio Science, 1981
- The average field in a medium having strong anisotropic inhomogeneitiesRadiophysics and Quantum Electronics, 1971