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Illuminant-dependence of von Kries type quotients

机译:von Kries型商的光源依赖性

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摘要

A von Kries quotient is defined as the cone signal of a reflectance under some illuminant divided by the same cone signal of the illuminant. A von Kries type quotient is a similar ratio, the cone sensitivity being replaced with some linear combination of the CIE color matching functions P(lambda). We study the illuminant-(in) dependent behavior of von Kries type quotients by means of an expansion consisting of one illuminant- independent term and a series of illuminant- dependent ones. It is proved that the series rapidly decreases and that the dominating first term is small if P(lambda) is a narrow function of wavelength and the reflectance and spectral distribution functions are sufficiently broad-band, defined in the text. Von Kries type quotients have a favorable illuminant- independent behavior if and only if the reflectance and spectral distribution functions are smooth functions of wavelength with chromaticity coordinates in a restricted neighborhood of the achromatic point belonging to the equal-energy spectrum, dependent on the narrowness of P(lambda), comprising the object color solid only if P(lambda) were a delta-function.
机译:von Kries商定义为某光源下反射率的锥信号除以光源的相同锥信号。 von Kries型商是一个相似的比率,圆锥灵敏度被CIE色彩匹配函数P(lambda)的某些线性组合所代替。我们通过由一个与光源无关的项和一系列与光源有关的项组成的展开来研究von Kries型商的与光源有关的行为。事实证明,如果P(λ)是波长的窄函数,并且反射率和光谱分布函数具有足够的宽带性,则级数会迅速减小,并且占主导地位的第一项很小,如文中所定义。当且仅当反射率和光谱分布函数是波长的光滑函数且色度坐标在等能量的消色差点的受限邻域中时,Von Kries型商才具有良好的与光源无关的行为,取决于色散的窄度。 P(λ),仅当P(λ)是增量函数时,才包含纯色的对象。

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