Monomorphisms and epimorphisms in abstract categories
Monomorphisms and epimorphisms of inverse systems
Monomorphisms in spaces with Lindelöf filters
is the category of spaces with filters: an object is a pair , a compact Hausdorff space and a filter of dense open subsets of . A morphism is a continuous function for which whenever . This category arises naturally from considerations in ordered algebra, e.g., Boolean algebra, lattice-ordered groups and rings, and from considerations in general topology, e.g., the theory of the absolute and other covers, locales, and frames, though we shall specifically address only one of these...
Monomorphisms in the categories of connected algebraic systems with strong homomorphisms
Monomorphisms in the category of small connected categories with surjective functors
Mono-sous-catégories d'une catégorie de modules
Monotone-light factorization for Kan fibrations of simplicial sets with respect to groupoids.
Moore categories.
More about homological properties of precrossed modules.
More about the (co)homology of groups and associative algebras.
More morphisms between bundle gerbes.
More on graphic toposes
More on injectivity in locally presentable categories.
More on orthogonality in locally presentable categories
Morita duality for Grothendieck categories.
We survey some recent results on the theory of Morita duality for Grothendieck categories, comparing two different versions of this concept, and giving applications to QF-3 and Qf-3' rings.
Morita duality for monoids.
Morita equivalence of algebraic theories
Morita Equivalence of Monoids.
Morita equivalences of enriched categories
Morita Equivalences of Functor Categories and Decompositions of Functors Defined on a Category Associated to Algebras with One-Side Units
Conditions which imply Morita equivalences of functor categories are described. As an application a Dold-Kan type theorem for functors defined on a category associated to associative algebras with one-side units is proved.