Pseudo-differential operators on V-manifolds and foliations (II).

Joan Girbau; Marcel Nicolau

Displaying similar documents to “Pseudo-differential operators on V-manifolds and foliations (II).”

Pseudo-differential operators on V-manifolds and foliations (I).

Joan Girbau, Marcel Nicolau (1979)

Collectanea Mathematica

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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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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.

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...

Numerically trivial foliations

Thomas Eckl (2004)

Annales de l’institut Fourier

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Given a positive singular hermitian metric of a pseudoeffective line bundle on a complex Kähler manifold, a singular foliation is constructed satisfying certain analytic analogues of numerical conditions. This foliation refines Tsuji’s numerically trivial fibration and the Iitaka fibration. Using almost positive singular hermitian metrics with analytic singularities on a pseudo-effective line bundle , a foliation is constructed refining the nef fibration. If the singularities of the...

Displaying similar documents to “Pseudo-differential operators on V-manifolds and foliations (II).”