Les quotients d'espaces bornologiques complets
L’espace classifiant de la -théorie algébrique
Liaisons entre les S-relations et les relations de ferrers. Représentations
Libération des modules projectifs sur certains anneaux de polynômes
Lifting -modules from positive to zero characteristic
We study liftings or deformations of -modules ( is the ring of differential operators from EGA IV) from positive characteristic to characteristic zero using ideas of Matzat and Berthelot’s theory of arithmetic -modules. We pay special attention to the growth of the differential Galois group of the liftings. We also apply formal deformation theory (following Schlessinger and Mazur) to analyze the space of all liftings of a given -module in positive characteristic. At the end we compare the problems...
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.