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- W2068964439 abstract "Computational mathematical morphology provides zeta-function-based representation for windowed, translation-invariant image operators taking their values in a complete lattice. Image operators are induced via windowing by product lattice operators and, in both the increasing and nonincreasing cases, these reduce to classical logical representation for binary operators. The present paper presents the image-operator theory for increasing filters. In particular, it treats gray-to-binary and gray-to-gray morphological operators, as well as representation of lattice-valued stack filters via threshold decomposition." @default.
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- W2068964439 date "1995-08-11" @default.
- W2068964439 modified "2023-09-23" @default.
- W2068964439 title "<title>Computational representation of increasing lattice-valued image operators</title>" @default.
- W2068964439 doi "https://doi.org/10.1117/12.216368" @default.
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