The LIP-additive Asplund distance map of an image equals the LIP-multiplicative Asplund distance map of a transformed image, related by the LIP isomorphism.
A simple expression for the map of Asplund's distances with the multiplicative Logarithmic Image Processing (LIP) law
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abstract
We introduce a simple expression for the map of Asplund's distances with the multiplicative Logarithmic Image Processing (LIP) law. It is a difference between a morphological dilation and a morphological erosion with an additive structuring function which corresponds to a morphological gradient.
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cs.CV 1years
2019 1verdicts
UNVERDICTED 1representative citing papers
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A Link Between the Multiplicative and Additive Functional Asplund's Metrics
The LIP-additive Asplund distance map of an image equals the LIP-multiplicative Asplund distance map of a transformed image, related by the LIP isomorphism.