Groupe fondamental de l'espace des feuilles dans les feuilletages sans holonomie. (Fundamental group of the leaf space of foliations without holonomy)
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Publication:750960
DOI10.4310/jdg/1214444632zbMath0714.57016OpenAlexW1905544926WikidataQ115182222 ScholiaQ115182222MaRDI QIDQ750960
Publication date: 1990
Published in: Journal of Differential Geometry (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4310/jdg/1214444632
transversely affine foliationsC\({}^ 2\)-foliations of codimension 1 with trivial holonomyexceptional leavesfundamental group of the leafspacesingular foliations of closed manifolds
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Pseudogroups of isometries of \(\mathbb{R}\) and Rips' theorem on free actions on \(\mathbb{R}\)-trees ⋮ Ranks of collinear Morse forms ⋮ Some qualitative aspects of transversely projective foliations ⋮ Sufficient conditions for the compactifiability of~a~closed~one-form~foliation ⋮ Independent generators for one-dimensional systems of isometries ⋮ Compact and locally dense leaves of a closed one-form foliation ⋮ Singular foliations for M-theory compactification ⋮ On the structure of a Morse form foliation ⋮ Constructing free actions on \(\mathbf R\)-trees ⋮ Close cohomologous Morse forms with compact leaves ⋮ Dynamics for rotation pseudogroups ⋮ The co-rank of the fundamental group: The direct product, the first Betti number, and the topology of foliations
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