Anelli di coomologia dei gruppi di Artin
Aneurysms of pseudoconcave CR manifolds.
Anneaux locaux et espaces de lacets à séries de Poincaré irrationnelles
Anosov theorem for coincidences on nilmanifolds
Suppose that L, L’ are simply connected nilpotent Lie groups such that the groups and in their lower central series have the same dimension. We show that the Nielsen and Lefschetz coincidence numbers of maps f,g: Γ∖L → Γ’∖L’ between nilmanifolds Γ∖L and Γ’∖L’ can be computed algebraically as follows: L(f,g) = det(G⁎ - F⁎), N(f,g) = |L(f,g)|, where F⁎, G⁎ are the matrices, with respect to any preferred bases on the uniform lattices Γ and Γ’, of the homomorphisms between the Lie algebras , ’ of...
Another note on closed -cells in
ANR's and NES's in the category of mappings on metric spaces
Any equivalence relation over a category is a simplicial
Application de la suite spectrale d’Hodgkin au calcul de la -théorie des variétés de Stiefel
Applications de la théorie d'obstruction en dimension 3
Applications depuis et une conjecture de N. Kuhn
Dans cet article on démontre une conjecture de N. Kuhn : si la cohomologie singulière modulo un nombre premier d’un espace est finiment engendrée comme module sur l’algèbre de Steenrod, alors elle est finie. On donne aussi des formes plus fortes de ce résultat. Le second auteur en avait déjà donné une démonstration dans un article précédent. Cependant dans le cas d’un nombre premier impair la preuve comportait une lacune sans hypothèse supplémentaire sur la cohomologie de l’espace, du type de...
Applications of knot theory in fluid mechanics
In this paper we present an overview of some recent results on applications of knot theory in fluid mechanics, as part of a new discipline called `topological fluid mechanics' (TFM). The choice of the topics covered here is deliberately restricted to those areas that involve mainly a combination of ideal fluid mechanics techniques and knot theory concepts, complemented with a brief description of some other concepts that have important applications in fluid systems. We begin with the concept of...
Applications of Nielsen theory to dynamics
In this talk, we shall look at the application of Nielsen theory to certain questions concerning the "homotopy minimum" or "homotopy stability" of periodic orbits under deformations of the dynamical system. These applications are mainly to the dynamics of surface homeomorphisms, where the geometry and algebra involved are both accessible.
Applications of Peiffer pairings in the Moore complex of a simplicial group.
Applications of perturbation theory to iterated fibrations.
Applications of symplectic homology I.
Applications of symplectic homology II: Stability of the action spectrum.
Applications of the Evaluation Map and Transfer Map Theorems.
Applications of the Ochanine Genus.
Applications of unstable normal invariants. Part I
Approximable dimension and acyclic resolutions