Bicategories of partial maps
Bicovariant differential calculi and cross products on braided Hopf algebras
In a braided monoidal category C we consider Hopf bimodules and crossed modules over a braided Hopf algebra H. We show that both categories are equivalent. It is discussed that the category of Hopf bimodule bialgebras coincides up to isomorphism with the category of bialgebra projections over H. Using these results we generalize the Radford-Majid criterion and show that bialgebra cross products over the Hopf algebra H are precisely described by H-crossed module bialgebras. In specific braided monoidal...
Bilinearity and Cartesian Closed Monads.
Boardman's Category and the Process of Categorical Stabilization.
Bounded functors, finite limits and an application of injective topoi
Braided Groups
Braided tensor product and Lie algebra in a braided category. (Produit tensoriel tressé et algèbre de Lie dans une catégorie tressée.)
Building closed categories
Carrés exacts et carrés déductifs
Cartesian bicategories. II.
Cartesian closed categories, quasitopoi and topological universes
Cartesian closed concrete categories
Cartesian closed functor-structured categories
Cartesian closed hull for metric spaces
Cartesian closed hull for (quasi-)metric spaces (revisited)
An existing description of the cartesian closed topological hull of , the category of extended pseudo-metric spaces and nonexpansive maps, is simplified, and as a result, this hull is shown to be a special instance of a “family” of cartesian closed topological subconstructs of , the category of extended pseudo-quasi-semi-metric spaces (also known as quasi-distance spaces) and nonexpansive maps. Furthermore, another special instance of this family yields the cartesian closed topological hull of...
Cartesian closed hull of uniform spaces
Cartesian closed topological hull of the construct of closure spaces.
Cartesian closedness in categories of partial algebras.
Cartesian-closed coreflective subcategories of uniform spaces
Categoria degli universi di dispositivi e categoria delle -algebre