Directory UMM :Journals:Journal_of_mathematics:OTHER:
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In case when V is the category Ab of Abelian groups and their homomorphisms, connected functors between one-object categories (that is, homomorphisms of rings with unit) are
Before treating the general case of enriching over the k -fold monoidal category of enriched n -categories we examine the definition in the two lowest categorical dimensions.. This
gory object within the category of symmetric pre-cubical categories and symmetric cubical functors, as made explicit in the preceding section, which is further equipped with
The notion of a differential category provides a basic axiomatization for differential operators in monoidal categories, which not only generalizes the work of Ehrhard and Regnier
The result (Theorem 7.6) is a bisimplicial object in model categories (so every structure map is a strong left and right Quillen functor) such that applying an ‘evaluation functor’
We construct an equivalence of monoidal categories with duality between a category of Hilbert bi-modules over M with CFTP and some natural category of bi-modules over M with the
We show that every KZ- doctrine is a pseudomonad (pseudomonoid in the Gray monoid determined by an object of the Gray -category), and that the 2-categories of algebras dened
What Koslowski actually proves is that if you begin with a biclosed monoidal category there is a biclosed monoidal bicategory whose objects are the algebra objects in the
