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Cellular Mathematical Morphology

2007 Sixth Mexican International Conference on Artificial Intelligence, Special Session (MICAI), 2007
In this work basic mathematical morphology operations, such as dilation, erosion, opening, and closing, are reformulated and characterized by means of equivalent cellular automata. In this manner, it becomes possible to take advantage of the broad extent of solid results of theory and applications of cellular automata in creating new algorithms where ...
Benjamín Luna Benoso   +3 more
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Image Analysis Using Mathematical Morphology

IEEE Transactions on Pattern Analysis and Machine Intelligence, 1987
For the purposes of object or defect identification required in industrial vision applications, the operations of mathematical morphology are more useful than the convolution operations employed in signal processing because the morphological operators relate directly to shape.
R M, Haralick, S R, Sternberg, X, Zhuang
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Geography, Mathematics and Mathematical Morphology

2013
Mathematical Morphology (MM) has been introduced in geographical sciences during the years 1970-1980. However it did not find the same echo in the geographer community according the areas of research. Unlike remote sensing where MM tools have been used as early as in the eighties and are nowadays widespread, in the research works resorting to spatial ...
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Optoelectronic implementation of mathematical morphology

Optics Letters, 1989
An optoelectronic implementation based on optical neighborhood operations and electronic nonlinear feedback is proposed to perform morphological image processing such as erosion, dilation, opening, closing, and edge detection. Results of a numerical simulation are given and experimentally verified.
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Mathematical Morphology

2023
David Tschumperlé   +2 more
openaire   +1 more source

Mathematical Morphology

2001
Paul F. Whelan, Derek Molloy
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Bridging the Gap: Entwining Mathematical Morphology and Morphological Mathematics

Two separate but related fields, mathematical morphology (MM), a particular theory for image and signal analysis, and the larger, more general field of morphological mathematics—which covers the mathematical study of shape and form across many disciplines—are investigated in this paper for their conceptual and practical linkages. Although morphological
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Mathematical morphology

1993
Milan Sonka, Vaclav Hlavac, Roger Boyle
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