Forme de Blanchfield et cobordisme d'entrelacs bords.
Forme de contact sur la somme connexe de deux variétés de contact de dimension impaire
On donne une construction de formes de contact sur toute variété décomposable en somme connexe de variétés de contact en toute dimension.
Formes de torsion analytique et familles des submersions I
Formes Différentielles de Degré 1 Fermées Non Singulières: Classes d'Homotopie de leurs Noyaux
Formes differentielles fermées non singulières sur le n-tore.
Formes fermées non singulières et propriétés de finitude des groupes
Forms of K-Theory.
Formules de Lefschetz délocalisées
Formules pour la multiplicité et le nombre de Milnor d’un feuilletage sur
Free actions on products of spheres: The rational case.
Free Cyclic Actions on Manifolds.
Free differentiable and actions on homotopy spheres
Free subgroups of diffeomorphism groups
Frobenius algebras and ambidextrous adjunctions.
Frobenius algebras and skein modules of surfaces in 3-manifolds
For each (commutative) Frobenius algebra there is defined a skein module of surfaces embedded in a given 3-manifold and bounding a prescribed curve system in the boundary. The skein relations are local and generate the kernel of a certain natural extension of the corresponding topological quantum field theory. In particular the skein module of the 3-ball is isomorphic to the ground ring of the Frobenius algebra. We prove a presentation theorem for the skein module with generators incompressible...
Functions, flows and oscillatory integrals on flag manifolds and conjugacy classes in real semisimple Lie groups
Fundamental vector fields on associated fiber bundles
Fundamental vector fields on type fibres of jet prolongations of tensor bundles
G-Actions on Disks and Permuation Representations. II.
Gauge theoretical methods in the classification of non-Kählerian surfaces
The classification of class VII surfaces is a very difficult classical problem in complex geometry. It is considered by experts to be the most important gap in the Enriques-Kodaira classification table for complex surfaces. The standard conjecture concerning this problem states that any minimal class VII surface with b₂ > 0 has b₂ curves. By the results of [Ka1]-[Ka3], [Na1]-[Na3], [DOT], [OT] this conjecture (if true) would solve the classification problem completely. We explain a new approach...