What question did this study set out to answer?

To develop a vectorial and geometrical representation governing the evolution of polarized light propagating through weakly inhomogeneous, absorbing, anisotropic, and optically active media.

December 1, 1983Journal of the Optical Society of America

Vector representation of behavior of polarized light in a weakly inhomogeneous medium with birefringence and dichroism

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Authors

HKH. Kubo RNRyo Nagata

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Overview

Theoretical analysis reveals polarized light evolution in weakly inhomogeneous absorbing media, demonstrating a vector formulation using the Poincaré sphere.

Key Points

To develop a vectorial and geometrical representation governing the evolution of polarized light propagating through weakly inhomogeneous, absorbing, anisotropic, and optically active media.
Applied geometrical optics approximations to Maxwell's equations to describe light propagation along the path axis using Pauli spin matrices.
Transformed the field equations using the Stokes vector and a normalized polarization vector to derive an explicit evolution equation.
Yielded a compact vector equation, ∂s/∂x3 = Ω^ × s + (T^ × s) × s, isolating birefringent and dichroic medium contributions.
Resolved linear and circular components of birefringence and dichroism into distinct geometric transformations mapped onto the Poincaré sphere.

Cite This Study

Kubo et al. (1983) studied this question.

synapsesocial.com/papers/69dabafc4a1e15904c835eba https://doi.org/10.1364/josa.73.001719

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December 1, 1983Journal of the Optical Society of America

Vector representation of behavior of polarized light in a weakly inhomogeneous medium with birefringence and dichroism

View Full Paper

Ask AI

Bookmark

Authors

HKH. Kubo RNRyo Nagata

Discussion

Member takes

Overview

Theoretical analysis reveals polarized light evolution in weakly inhomogeneous absorbing media, demonstrating a vector formulation using the Poincaré sphere.

Key Points

To develop a vectorial and geometrical representation governing the evolution of polarized light propagating through weakly inhomogeneous, absorbing, anisotropic, and optically active media.
Applied geometrical optics approximations to Maxwell's equations to describe light propagation along the path axis using Pauli spin matrices.
Transformed the field equations using the Stokes vector and a normalized polarization vector to derive an explicit evolution equation.
Yielded a compact vector equation, ∂s/∂x3 = Ω^ × s + (T^ × s) × s, isolating birefringent and dichroic medium contributions.
Resolved linear and circular components of birefringence and dichroism into distinct geometric transformations mapped onto the Poincaré sphere.

Cite This Study

Kubo et al. (1983) studied this question.

synapsesocial.com/papers/69dabafc4a1e15904c835eba https://doi.org/10.1364/josa.73.001719

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