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Applied Categorical Structures, 2002
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Francis Borceux, Enrico M. Vitale
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Francis Borceux, Enrico M. Vitale
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Applied Categorical Structures, 2005
The author gives a categorical characterization of pointed subtractive varieties in the sense of \textit{A. Ursini} [Algebra Univers. 31, 204--222 (1994; Zbl 0799.08010)]. Then he shows that the resulting subtractive categories are useful in the theory of Mal'tsev categories.
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The author gives a categorical characterization of pointed subtractive varieties in the sense of \textit{A. Ursini} [Algebra Univers. 31, 204--222 (1994; Zbl 0799.08010)]. Then he shows that the resulting subtractive categories are useful in the theory of Mal'tsev categories.
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Applied Categorical Structures, 2007
The usual way to approach topological structures on the objects of a concrete category is via a categorical closure operator [see \textit{D. Dikranjan} and \textit{E. Giuli}, Topology Appl. 27, 129--143 (1987; Zbl 0634.54008)]. This paper puts forward an alternative form of topological structure that is here called a convergence structure.
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The usual way to approach topological structures on the objects of a concrete category is via a categorical closure operator [see \textit{D. Dikranjan} and \textit{E. Giuli}, Topology Appl. 27, 129--143 (1987; Zbl 0634.54008)]. This paper puts forward an alternative form of topological structure that is here called a convergence structure.
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Survey on Aspect Category Detection
ACM Computing Surveys, 2023Siva Uday Sampreeth Chebolu +2 more
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Category Spanning, Evaluation, and Performance: Revised Theory and Test on the Corporate Law Market
Academy of Management Journal, 2016Lionel Paolella, Rodolphe Durand
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