Conditions syntaxiques de plongement. II. Prolongements de faisceaux et faisceaux associés
Conditions syntaxiques d'existence de co-adjoints aux foncteurs algébriques
Congruence relations on finitary models
Congruences In Regular Categories.
Connexité locale
Construction de foncteurs topologiques
Construction de théories d'exactitude
Construction functors for topological semigroups.
Construction of an homology and a cohomology theory associated to a first order formula
Construction of Cartesian closed topological hulls
Construction of special functors and its applications
Continuous categories revisited.
Continuous fibrations and inverse limits of toposes
Contravariant functors on finite sets and Stirling numbers.
Coproducts in Categories without Uniqueness of cod and dom
The paper introduces coproducts in categories without uniqueness of cod and dom. It is proven that set-theoretical disjoint union is the coproduct in the category Ens [9].
Coproducts of ideal monads
The question of how to combine monads arises naturally in many areas with much recent interest focusing on the coproduct of two monads. In general, the coproduct of arbitrary monads does not always exist. Although a rather general construction was given by Kelly [Bull. Austral. Math. Soc. 22 (1980) 1–83], its generality is reflected in its complexity which limits the applicability of this construction. Following our own research [C. Lüth and N. Ghani, Lect. Notes Artif. Intell. 2309 (2002) 18–32],...
Coproducts of Ideal Monads
The question of how to combine monads arises naturally in many areas with much recent interest focusing on the coproduct of two monads. In general, the coproduct of arbitrary monads does not always exist. Although a rather general construction was given by Kelly [Bull. Austral. Math. Soc.22 (1980) 1–83], its generality is reflected in its complexity which limits the applicability of this construction. Following our own research [C. Lüth and N. Ghani, Lect. Notes Artif. Intell.2309 (2002)...
Correction to “Fibrations in bicategories”
Coshape-invariant functors and Mackey's induced representation theorem
Cotorsion pairs in comma categories
Let and be abelian categories with enough projective and injective objects, and a left exact additive functor. Then one has a comma category . It is shown that if is -exact, then is a (hereditary) cotorsion pair in and ) is a (hereditary) cotorsion pair in if and only if is a (hereditary) cotorsion pair in and and are closed under extensions. Furthermore, we characterize when special preenveloping classes in abelian categories and can induce special preenveloping classes...