Heegaard Floer homology and alternating knots.
Heegaard Floer homology of certain mapping tori.
Heegaard Floer invariants of Legendrian knots in contact three-manifolds
Heegaard splittings and Morse-Smale flows.
Herissons et multiherissons (enveloppes parametrées par leur application de Gauss)
Higher simple structure sets of lens spaces with the fundamental group of arbitrary order
Extending work of many authors we calculate the higher simple structure sets of lens spaces in the sense of surgery theory with the fundamental group of arbitrary order. As a corollary we also obtain a calculation of the simple structure sets of the products of lens spaces and spheres of dimension grater or equal to .
Highly Connected Taut Submanifolds.
Hofer-Zehnder capacity and length minimizing Hamiltonian paths.
Holomorphe Vektorbündel auf Pn mit c1 = 0 und c2 = 1.
Holomorphic 2-vector bundles on nonalgebraic 2-tori.
Holomorphic disks and genus bounds.
Holomorphic foliations in certain holomorphically convex domains of
Holomorphic Vector Fields with Simple Isolated Zeros.
Holonomie et cycle évanouissant
On démontre que l’holonomie est non triviale au voisinage d’un cycle évanouissant au moyen d’un critère d’Imanishi et on donne une démonstration non standard de ce dernier.
Holonomie et feuilles exceptionnelles
Dans le présent travail, nous obtenons plusieurs caractérisations de feuilles propres et de feuilles denses des feuilletages transversalement de codimension 1 de variétés indifféremment compactes et non compactes.Ces caractéristiques sont algébriques et concernent la structure des semi-groupes sécants d’homotopie et d’homologie que nous avons définis et utilisés ailleurs.Par l’intermédiaire de corollaires sur l’existence d’holonomie dans l’adhérence des feuilles exceptionnelles, nous en déduisons...
Holonomy groups of complete flat manifolds
We present short direct proofs of two known properties of complete flat manifolds. They say that the diffeomorphism classes of m-dimensional complete flat manifolds form a finite set and that each element of is represented by a manifold with finite holonomy group.
Holonomy, twisting cochains and characteristic classes
This paper contains a description of various geometric constructions associated with fibre bundles, given in terms of important algebraic object, the “twisting cochain". Our examples include the Chern-Weil classes, the holonomy representation and the so-called cyclic Chern character of Bismut and others (see [2, 11, 27]), also called the Bismut’s class. The later example is the principal one for us, since we are motivated by the attempt to find an algebraic approach to the Witten’s index formula....
Homeomorphisms of the sphere and a generalization of the Whyburn conjecture for compact connected manifolds with boundary
Homeotopy groups of punctured spheres with holes
Homogeneous fibered and quantizable dynamical systems