Rationally connected foliations on surfaces.

Neumann, Sebastian

Displaying similar documents to “Rationally connected foliations on surfaces.”

Chern numbers of a Kupka component

Omegar Calvo-Andrade, Marcio G. Soares (1994)

Annales de l'institut Fourier

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We will consider codimension one holomorphic foliations represented by sections $ω \in H^{0} (ℙ^{n}, Ω^{1} (k))$ , and having a compact Kupka component $K$ . We show that the Chern classes of the tangent bundle of $K$ behave like Chern classes of a complete intersection 0 and, as a corollary we prove that $K$ is a complete intersection in some cases.

Natural liftings of foliations to the tangent bundle

Włodzimierz M. Mikulski (1992)

Mathematica Bohemica

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A classification of natural liftings of foliations to the tangent bundle is given.

Foliated and associated geometric structures on foliated manifolds

Robert A. Wolak (1989)

Annales de la Faculté des sciences de Toulouse : Mathématiques

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Characteristic homomorphism for $(F_{1}, F_{2})$ -foliated bundles over subfoliated manifolds

José Manuel Carballés (1984)

Annales de l'institut Fourier

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In this paper a construction of characteristic classes for a subfoliation $(F_{1}, F_{2})$ is given by using Kamber-Tondeur’s techniques. For this purpose, the notion of $(F_{1}, F_{2})$ -foliated principal bundle, and the definition of its associated characteristic homomorphism, are introduced. The relation with the characteristic homomorphism of $F_{i}$ -foliated bundles, $i = 1, 2$ , the results of Kamber-Tondeur on the cohomology of $g$ - $D G$ -algebras. Finally, Goldman’s results on the restriction of foliated bundles to the leaves of...

Foliations admitting transverse systems of differential equations

Robert Wolak (1988)

Compositio Mathematica

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Displaying similar documents to “Rationally connected foliations on surfaces.”

Chern numbers of a Kupka component

Natural liftings of foliations to the tangent bundle

Foliated and associated geometric structures on foliated manifolds

Characteristic homomorphism for ( F 1 , F 2 ) -foliated bundles over subfoliated manifolds

Foliations admitting transverse systems of differential equations

Characteristic homomorphism for $(F_{1}, F_{2})$ -foliated bundles over subfoliated manifolds