Color stimulus function

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Color stimulus changes calculated from idealized rectangular spectra (of various widths), shown on an a * / b * color surface

As color stimulus function  .phi .lambda is the spectral distribution of the color stimulus , respectively. She surrenders

φ λ = S λ * β λ
φ λ = S λ * τ λ .

On the other hand, a distinction must be made between the radiance factor, also designated by β (λ), another variable from light measurement technology .

The f to the formula elements λ set-index  λ is to illustrate that it is spectral function values of the individual wavelengths  is λ. The relationships are based on the Lambert-Beer law , which strictly only applies to monochromatic light, i.e. in terms of measurement technology at a narrow interval at the point λ.

When changing from one (illuminating) type of light to a type of light with a different spectral distribution or similar influences - e.g. when viewing with colored glasses - there is a color distortion , a change in the color stimulus function. This falsification (change in color stimulus) can be noticed, for example, in the dark when a (suitable) colored surface is illuminated at regular intervals by the light of the traffic lights - i.e. alternately in red, yellow, green.

In order to show the influence of the width of wavelength sections (here 10  nm to 100 nm) on color rendering , rectangular spectra of different widths in the diagram were subjected to a calculation of the color stimulus function.

literature

Manfred Richter: Introduction to colorimetry . Walter de Gruyter, Berlin / New York 1976