1990Applied OpticsRequires access

Polarized light, the integrating sphere, and target calibration

Richard A. Anderson

Open publisher page 9 citations

Abstract

In this paper the calibration of nonideal diffuse targets is discussed where the targets are irradiated by polarized light. Both measurements of conical-hemispherical or directional-hemispherical and bihemispherical reflectance are discussed. The targets do not depolarize the incident light and in some cases the wall of the integrating sphere may not be depolarizing and must be represented by a Mueller reflectance matrix. This means that the usual comparison technique of targets based on the scalar theory does not apply.

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What this paper is about

In this paper the calibration of nonideal diffuse targets is discussed where the targets are irradiated by polarized light. Both measurements of conical-hemispherical or directional-hemispherical and bihemispherical reflectance are discussed. The targets do not depolarize the incident light and in some cases the wall of the integrating sphere may not be depolarizing and must be represented by a Mueller reflectance matrix. This means that the usual comparison technique of targets based on the scalar theory does not apply.

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Available abstract

In this paper the calibration of nonideal diffuse targets is discussed where the targets are irradiated by polarized light. Both measurements of conical-hemispherical or directional-hemispherical and bihemispherical reflectance are discussed. The targets do not depolarize the incident light and in some cases the wall of the integrating sphere may not be depolarizing and must be represented by a Mueller reflectance matrix. This means that the usual comparison technique of targets based on the scalar theory does not apply.

Key concepts: Optics, Integrating sphere, Calibration, Ray, Mueller calculus, Conical surface, Physics, Reflectivity

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