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A Hallmark-Integrated, Agent-Based Framework for Intratumor Heterogeneity in Melanoma Evolution. [PDF]
Bull Math BiolJamshad K, Jackson TL.
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Computational mathematical morphology
Signal Processing, 1994zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Edward R. Dougherty, Divyendu Sinha
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Classification by mathematical morphology
IGARSS 2003. 2003 IEEE International Geoscience and Remote Sensing Symposium. Proceedings (IEEE Cat. No.03CH37477), 2004A general methodology that explores the geometric characteristics presented by the training sets of each class (size, shape and orientation) in feature space, without making explicitly any statistical hypothesis, is presented in this paper. The respective decision region borders are constructed automatically and provide higher classification rates.
Pedro Pina, Teresa Barata
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Annals of Mathematics and Artificial Intelligence, 1994
A new morphology is proposed which uses fuzzy structuring elements and is internal on fuzzy sets. It is fully compatible with conventional morphology which uses binary structuring elements, either on binary or on grey-tone sets. The properties of the two basic operations, fuzzy dilation and fuzzy erosion, are presented.
Isabelle Bloch, Henri Maître
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A new morphology is proposed which uses fuzzy structuring elements and is internal on fuzzy sets. It is fully compatible with conventional morphology which uses binary structuring elements, either on binary or on grey-tone sets. The properties of the two basic operations, fuzzy dilation and fuzzy erosion, are presented.
Isabelle Bloch, Henri Maître
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Journal of Visual Communication and Image Representation, 1992
The original extension of binary mathematical morphology to the gray scale is based upon the lattice-theoretic supremum and infimum operations, its geometric genesis being framed in terms of the umbra transform. Abstract formulation of the mathematical theory is set in the context of complete lattices; nonetheless, as applied to the Euclidean gray ...
Divyendu Sinha, Edward R. Dougherty
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The original extension of binary mathematical morphology to the gray scale is based upon the lattice-theoretic supremum and infimum operations, its geometric genesis being framed in terms of the umbra transform. Abstract formulation of the mathematical theory is set in the context of complete lattices; nonetheless, as applied to the Euclidean gray ...
Divyendu Sinha, Edward R. Dougherty
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Hypercomplex Mathematical Morphology
Journal of Mathematical Imaging and Vision, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Spatially-Variant Mathematical Morphology
Proceedings of 1st International Conference on Image Processing, 1996In this paper, we present a comprehensive theory of spatially-variant (SV) mathematical morphology. A kernel representation of increasing operators in terms of the union (resp., intersection) of SV erosions (resp., SV dilations) is provided. A representation of algebraic openings (resp., algebraic closings) in terms of the union (resp., intersection ...
Mohammed Charif-Chefchaouni +1 more
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