Doubles for monoidal categories.
Pastro, Craig, Street, Ross (2008)
Theory and Applications of Categories [electronic only]
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Displaying similar documents to “Internal crossed modules.”
Doubles for monoidal categories.
Internal categories in a left exact cosimplicial category.
Pataraia, D. (1997)
Georgian Mathematical Journal
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What are sifted colimits?
Adamek, J., Rosicky, J., Vitale, E.M. (2010)
Theory and Applications of Categories [electronic only]
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Descent for compact 0-dimensional spaces.
Janelidze, George, Sobral, Manuela (2008)
Theory and Applications of Categories [electronic only]
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Generalized Brown representability in homotopy categories: erratum.
Rosický, Jiří (2008)
Theory and Applications of Categories [electronic only]
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On sifted colimits and generalized varieties.
Adámek, Jiří, Rosický, Jiří (2001)
Theory and Applications of Categories [electronic only]
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Nuclei of categories with tensor products.
Davydov, Alexei (2007)
Theory and Applications of Categories [electronic only]
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Crossed semimodules and Schreier internal categories in the category of monoids.
Patchkoria, A. (1998)
Georgian Mathematical Journal
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Free -categories.
Lyubashenko, Volodymyr, Manzyuk, Oleksandr (2006)
Theory and Applications of Categories [electronic only]
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Internal object actions
Francis Borceux, George Z. Janelidze, Gregory Maxwell Kelly (2005)
Commentationes Mathematicae Universitatis Carolinae
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We describe the place, among other known categorical constructions, of the internal object actions involved in the categorical notion of semidirect product, and introduce a new notion of representable action providing a common categorical description for the automorphism group of a group, for the algebra of derivations of a Lie algebra, and for the actor of a crossed module.