1 June 1995 Concept of polarization entropy in optical scattering
Shane R. Cloude, Eric Pottier
Author Affiliations +
Abstract
We consider the application of the general theory of unitary matrices to problems of wave scattering involving polarized waves. Haying outlined useful parameterizations of the low dimensional groups associated with these unitary matrices, we develop a general processing strategy, which we suggest has application in the extraction of physical information from a range of scattering matrices in optics. Examples are presented of applying the unitary matrix structure to problems of single and multiple scattering from a cloud of random particles. The techniques are best suited to characterization of depolarizing systems, where the scattered waves undergo a change of degree as well as polarization state. The degree of disorder of the system is then quantified by a scalar, the polarimetric entropy, defined from the eigenvalues of a scattering matrix that ranges from 0 for systems with zero scattering to 1 for perfect depolarizers. Further, we show that the unitary matrix parameterization can be used to extract important system information from the eigenvectors of this matrix.
Shane R. Cloude and Eric Pottier "Concept of polarization entropy in optical scattering," Optical Engineering 34(6), (1 June 1995). https://doi.org/10.1117/12.202062
Published: 1 June 1995
Lens.org Logo
CITATIONS
Cited by 129 scholarly publications and 1 patent.
Advertisement
Advertisement
RIGHTS & PERMISSIONS
Get copyright permission  Get copyright permission on Copyright Marketplace
KEYWORDS
Matrices

Scattering

Polarization

Backscatter

Polarimetry

Particles

Multiple scattering

Back to Top