1976Journal of the Optical Society of AmericaRequires access

Comment on “Current definitions of reflectance”

Fred E. Nicodemus

Open publisher page 9 citations

Abstract

The delta-function form of the bidirectional reflectance-distribution function (BRDF) is not limited to the case where θv = θi and ψv = ψi ± π (rad), but can represent a “glint” in any direction. The conceptual advantage of the BRDF approach is briefly discussed in relation to the continuum of directional distributions actually found between the limits of purely specular “spikes” and completely diffuse reflection.

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What this paper is about

The delta-function form of the bidirectional reflectance-distribution function (BRDF) is not limited to the case where θv = θi and ψv = ψi ± π (rad), but can represent a “glint” in any direction. The conceptual advantage of the BRDF approach is briefly discussed in relation to the continuum of directional distributions actually found between the limits of purely specular “spikes” and completely diffuse reflection.

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OpenAlex reports 9 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The delta-function form of the bidirectional reflectance-distribution function (BRDF) is not limited to the case where θv = θi and ψv = ψi ± π (rad), but can represent a “glint” in any direction. The conceptual advantage of the BRDF approach is briefly discussed in relation to the continuum of directional distributions actually found between the limits of purely specular “spikes” and completely diffuse reflection.

Key concepts: Bidirectional reflectance distribution function, Specular reflection, Reflectivity, Reflection (computer programming), Optics, Diffuse reflection, Function (biology), Computer science

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