Etendue index of light in uniaxial crystals

An etendue index is introduced to calculate the etendue of a ray in an anisotropic medium based on Hamiltonian optics. As an example, the etendue index of an extraordinary ray in a uniaxial crystal is given. In addition, the general formula for the etendue index of a ray refracted from a vacuum into an extraordinary ray in a uniaxial crystal is given as a function of the angle of incidence and the orientation of the optic axis. As an application of the etendue index, the solid angle magnification of the refracted extraordinary ray in LiNbO 3 crystal is discussed.

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Publication Details

Journal
Optics Continuum
Published
2024-08-12
DOI
https://doi.org/10.1364/optcon.533410
Primary Topic
Photonic Crystals and Applications
Type
article
Field-Weighted Citation Impact
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article

Etendue index of light in uniaxial crystals

Pengqian Wang
Optics Continuum
Photonic Crystals and Applications
article

Etendue index of light in uniaxial crystals

Pengqian Wang
article en

Abstract

An etendue index is introduced to calculate the etendue of a ray in an anisotropic medium based on Hamiltonian optics. As an example, the etendue index of an extraordinary ray in a uniaxial crystal is given. In addition, the general formula for the etendue index of a ray refracted from a vacuum into an extraordinary ray in a uniaxial crystal is given as a function of the angle of incidence and the orientation of the optic axis. As an application of the etendue index, the solid angle magnification of the refracted extraordinary ray in LiNbO 3 crystal is discussed.

Optics ContinuumVol. 3(9)
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Photonic Crystals and Applications
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Etendue index of light in uniaxial crystals — Pengqian Wang · Optics Continuum (2024) | TGRS Research Map | TGRS