Cartesian closed topological hull of the construct of closure spaces.
Cartesian closedness in categories of partial algebras.
Cartesian spaces over and locales over
Cartesian-closed coreflective subcategories of uniform spaces
Cartier-Dieudonné theory for Chow groups.
Cat as a closed model category
Categoria degli universi di dispositivi e categoria delle -algebre
Categoría exponencialmente fiel: Un teorema sobre functores adjuntos.
Let P be a small category and A(B) a category such that the functor A → AP (B → BP) determined by the projection functor A x P → A (B x P → B) has an adjoint for all small category P. A functor G: B → AP has an adjoint functor if and only if it has and adjoint functor "via" evaluation. If Q is another small category and F: P → Q an arbitrary functor, the functor AF: AQ → AP has an adjoint functor.
Categorial refinements and their relation to reflective subcategories
Categorical abstract data type (CADT)
Categorical aspects of the classical Ascoli theorems
Categorical constructions in graph theory.
Categorical Convolutional Formulas.
Categorical data-specifications.
Categorical differential calculus for infinite dimensional spaces
Categorical differential geometry
Categorical domain theory: Scott topology, powercategories, coherent categories.
Categorical, functorial and algebraic aspects of the type-free lambda calculus
Categorical investigation of -graded -algebras
Categorical methods in graded ring theory.
Let G be a group, R a G-graded ring and X a right G-set. We study functors between categories of modules graded by G-sets, continuing the work of [M]. As an application we obtain generalizations of Cohen-Montgomery Duality Theorems by categorical methods. Then we study when some functors introduced in [M] (which generalize some functors ocurring in [D1], [D2] and [NRV]) are separable. Finally we obtain an application to the study of the weak dimension of a group graded ring.