A 2-categorical approach to change of base and geometric morphisms. II.
A categorical concept of completion of objects
We introduce the concept of firm classes of morphisms as basis for the axiomatic study of completions of objects in arbitrary categories. Results on objects injective with respect to given morphism classes are included. In a finitely well-complete category, firm classes are precisely the coessential first factors of morphism factorization structures.
A categorical guide to separation, compactness and perfectness.
A classification of degree functors, I
A factorization of quasiorder hypergroups
The contribution is devoted to the question of the interchange of the construction of a quasiorder hypergroup from a quasiordered set and the factorization.
A generalized duality theorem for structure functors
A lifting theorem for right adjoints
A note monies and epics in varieties of categories
A note on compactifications of products of semigroups.
A note on -embeddings
A note on reflective subcategories defined by partial algebras
A note on the exact completion of a regular category, and its infinitary generalizations.
A note on the generalized reflexion of Guitart and Lair
A Remark on Mackey-Functors.
A representation of the category of algebras over different monads by the category of algebras over one suitable monad in a category of pointed monads
A simplification functor for coalgebras.
A unified approach to the lifting of adjoints
Abelizations of weakly associative hyperstructures based on their direct squares
Abschwächungen des Adjunktionsbegriffs.
Absolute colimits in enriched categories