Classes caractéristiques secondaires des fibrés plats
Classes de Chern et classes de cycles en cohomologie de Hodge-Witt logarithmique
Classes de Stiefel-Whitney de Formes quadratiques et de représentations galoisiennes réelles.
Classes isotropes et classes de Maslov
Classical and quantum dilogarithmic invariants of flat -bundles over 3-manifolds.
Classification and stable classification of manifolds: some examples.
Classification de feuilletages totalement géodésiques de codimension un.
Classification des germes à point critique isolé et à nombres de modules 0 ou 1
Classification of homotopy Dold manifolds.
Classification of Nash manifolds
A semi-algebraic analytic manifold and a semi-algebraic analytic map are called a Nash manifold and a Nash map respectively. We clarify the category of Nash manifolds and Nash maps.
Classification of overtwisted contact structures on 3-manifolds.
Classification of riemannian flows with transverse similarity structures
Classification of singularities with compact abelian symmetry
Classification topologique des germes de formes logarithmiques génériques
On établit la classification topologique des feuilletages holomorphes de codimension 1 singuliers à l’origine de , admettant une intégrale première multiforme du type .
Classifying toposes and foliations
For any etale topological groupoid (for example, the holonomy groupoid of a foliation), it is shown that its classifying topos is homotopy equivalent to its classifying space. As an application, we prove that the fundamental group of Haefliger for the (leaf space of) a foliation agrees with the one introduced by Van Est. We also give a new proof of Segal’s theorem on Haefliger’s classifying space .
Climbing a Legendrian mountain range without stabilization
We introduce a new braid-theoretic framework with which to understand the Legendrian and transversal classification of knots, namely a Legendrian Markov Theorem without Stabilization which induces an associated transversal Markov Theorem without Stabilization. We establish the existence of a nontrivial knot-type specific Legendrian and transversal MTWS by enhancing the Legendrian mountain range for the (2,3)-cable of a (2,3)-torus knot provided by Etnyre and Honda, and showing that elementary negative...
Close cohomologous Morse forms with compact leaves
We study the topology of foliations of close cohomologous Morse forms (smooth closed 1-forms with non-degenerate singularities) on a smooth closed oriented manifold. We show that if a closed form has a compact leave , then any close cohomologous form has a compact leave close to . Then we prove that the set of Morse forms with compactifiable foliations (foliations with no locally dense leaves) is open in a cohomology class, and the number of homologically independent compact leaves does not decrease...
Closed braids in 3-manifolds.
Closed Geodesics on Homogeneous Spaces.
Closed Leaves in Foliations of Codimension One.