Cohomologie basique et dualité des feuilletages riemanniens
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Publication:1057550
DOI10.5802/aif.1022zbMath0563.57012OpenAlexW2323200118MaRDI QIDQ1057550
Publication date: 1985
Published in: Annales de l'Institut Fourier (Search for Journal in Brave)
Full work available at URL: http://www.numdam.org/item?id=AIF_1985__35_3_137_0
de Rham theory in global analysis (58A12) Foliations (differential geometric aspects) (53C12) Foliations in differential topology; geometric theory (57R30) Currents in global analysis (58A25)
Related Items (19)
Poincaré duality of the basic intersection cohomology of a Killing foliation ⋮ Leaf closures of Riemannian foliations: a survey on topological and geometric aspects of Killing foliations ⋮ Cohomology of horizontal forms ⋮ Localization of Chern-Simons type invariants of Riemannian foliations ⋮ The basic signature is a foliated homotopy invariant ⋮ Cohomological localization for transverse Lie algebra actions on Riemannian foliations ⋮ Equivariant formality of Hamiltonian transversely symplectic foliations ⋮ A Thom isomorphism in foliated de Rham theory ⋮ Localization of basic characteristic classes ⋮ Tenseness of Riemannian flows ⋮ Properties of the basic cohomology of transversely Kähler foliations ⋮ Unimodular Lie foliations ⋮ The basic component of the mean curvature of Riemannian foliations ⋮ A finiteness theorem for transitive foliations and flat vector bundles ⋮ Cohomological tautness for Riemannian foliations ⋮ A general description of totally geodesic foliations ⋮ Some properties of a cohomology group associated to a totally geodesic foliation ⋮ Deux remarques sur les flots Riemanniens. (Two remarks on Riemannian flows) ⋮ Décomposition de Hodge basique pour les feuilletages riemanniens
Cites Work
- La cohomologie basique d'un feuilletage riemannien est de dimension finie
- Décomposition de Hodge basique pour les feuilletages riemanniens
- Some remarks on foliations with minimal leaves
- Cohomology of Lie algebras
- Harmonic Integrals on Foliated Manifolds
- Étude des feuilletages transversalement complets et applications
- Small denominators. I. Mappings of the circumference onto itself
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