Classifiying spaces of monoids-applications in geometric combinatorics.
Rabrenović, Maja D. (2005)
Publications de l'Institut Mathématique. Nouvelle Série
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Displaying similar documents to “Product type inequalities for the geometric category.”
Classifiying spaces of monoids-applications in geometric combinatorics.
Classifiying spaces of monoids-applications in geometric combinatorics.
Rabrenović, Maja D. (2005)
Publications de l'Institut Mathématique. Nouvelle Série
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Classifying Spaces of Monoids -- Applications in Geometric Combinatorics
Maja D. Rabrenović (2005)
Publications de l'Institut Mathématique
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Closedness properties of internal relations. IV: Expressing additivity of a category via subtractivity.
Janelidze, Zurab (2006)
Journal of Homotopy and Related Structures
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Ordinary and directed combinatorial homotopy, applied to image analysis and concurrency.
Grandis, Marco (2003)
Homology, Homotopy and Applications
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Operads in iterated monoidal categories.
Forcey, Stefan, Siehler, Jacob, Sowers, E.Seth (2007)
Journal of Homotopy and Related Structures
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On fuzzification of the notion of quantaloid
Sergey A. Solovyov (2010)
Kybernetika
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The paper considers a fuzzification of the notion of quantaloid of K. I. Rosenthal, which replaces enrichment in the category of -semilattices with that in the category of modules over a given unital commutative quantale. The resulting structures are called quantale algebroids. We show that their constitute a monadic category and prove a representation theorem for them using the notion of nucleus adjusted for our needs. We also characterize the lattice of nuclei on a free quantale algebroid....
Free -categories.
Lyubashenko, Volodymyr, Manzyuk, Oleksandr (2006)
Theory and Applications of Categories [electronic only]
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The notion of closedness in topological categories
Mehmet Baran (1993)
Commentationes Mathematicae Universitatis Carolinae
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In [1], various generalizations of the separation properties, the notion of closed and strongly closed points and subobjects of an object in an arbitrary topological category are given. In this paper, the relationship between various generalized separation properties as well as relationship between our separation properties and the known ones ([4], [5], [7], [9], [10], [14], [16]) are determined. Furthermore, the relationships between the notion of closedness and strongly closedness...
Descent for monads.
Hofstra, Pieter, De Marchi, Federico (2006)
Theory and Applications of Categories [electronic only]
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