Mackey functors on compact closed categories.
Making nontrivially associated modular categories from finite groups.
Mehrfache Partialisierung von Kategorien
Metric enrichment, finite generation, and the path coreflection
We prove a number of results involving categories enriched over CMet, the category of complete metric spaces with possibly infinite distances. The category CPMet of path complete metric spaces is locally -presentable, closed monoidal, and coreflective in CMet. We also prove that the category CCMet of convex complete metric spaces is not closed monoidal and characterize the isometry--generated objects in CMet, CPMet and CCMet, answering questions by Di Liberti and Rosický. Other results include...
Model structures for homotopy of internal categories.
Model-categories of coalgebras over operads.
Model-theoretic characterisations of convenience properties in topological categories
Modular operads with connected sum and Barannikov’s theory
We introduce the connected sum for modular operads. This gives us a graded commutative associative product, and together with the BV bracket and the BV Laplacian obtained from the operadic composition and self-composition, we construct the full Batalin-Vilkovisky algebra. The BV Laplacian is then used as a perturbation of the special deformation retract of formal functions to construct a minimal model and compute an effective action.
Modules.
Modules over a quantale and models for the operator in linear logic
Moduli of objects in dg-categories
Monads and interpolads in bicategories.
Monads Generated by Monoids.
Monoidal categories for Morita theory
Monoidal closed structures for topological spaces : counter-example to a question of Booth and Tillotson
Monoidal structures on graded categories
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.
Morphisms and modules for poly-bicategories.