Lifting tensorproducts along non-adjoint functors
Liftings of Stone's monadicity to spaces and the duality between the calculi of inverse and direct images
Limit preserving full embeddings.
Limites enrichies et existence de -foncteur adjoint
Limites et co-limites pour représenter les formules
Limites projectives conditionnelles dans les catégories accessibles
Limites projectives et approximation. Limites inductives
Limits and colimits in certain categories of spaces of continuous functions [Book]
Limits and colimits in generalized algebraic categories
Limits and colimits of convexity spaces
Limits in categories and limit-preserving functors
Limits in double categories
Limits in generalized algebraic categories - contravariant case
Limits of functors and realisations of categories
Linear extensions and nilpotence of Maltsev theories.
Linear programming duality and morphisms
In this paper we investigate a class of problems permitting a good characterisation from the point of view of morphisms of oriented matroids. We prove several morphism-duality theorems for oriented matroids. These generalize LP-duality (in form of Farkas' Lemma) and Minty's Painting Lemma. Moreover, we characterize all morphism duality theorems, thus proving the essential unicity of Farkas' Lemma. This research helped to isolate perhaps the most natural definition of strong maps for oriented matroids....
Linking the closure and orthogonality properties of perfect morphisms in a category
We define perfect morphisms to be those which are the pullback of their image under a given endofunctor. The interplay of these morphisms with other generalisations of perfect maps is investigated. In particular, closure operator theory is used to link closure and orthogonality properties of such morphisms. A number of detailed examples are given.
Local analytic rings
Local cohomology and support for triangulated categories
We propose a new method for defining a notion of support for objects in any compactly generated triangulated category admitting small coproducts. This approach is based on a construction of local cohomology functors on triangulated categories, with respect to a central ring of operators. Special cases are, for example, the theory for commutative noetherian rings due to Foxby and Neeman, the theory of Avramov and Buchweitz for complete intersection local rings, and varieties for representations of...
Local enrichments of categories