A splitting theorem for the Kupka component of a foliation of \({\mathbb{C}} {\mathbb{P}}^ n, n\geq 6\). Addendum to a paper by O. Calvo-Andrade and M. Soares

DOI10.5802/aif.1487zbMath0831.58046OpenAlexW2065567847MaRDI QIDQ1903309

Edoardo Ballico

Publication date: 28 November 1995

Published in: Annales de l'Institut Fourier (Search for Journal in Brave)

Full work available at URL: http://www.numdam.org/item?id=AIF_1995__45_4_1119_0

zbMATH Keywords

complete intersectionmeromorphic first integralsingular foliationsrank 2 vector bundleunstable vector bundleBarth-Lefschetz theoremscodimension 1 foliationsKupka componentsplitting of a vector bundle

Mathematics Subject Classification ID

Characteristic classes and numbers in differential topology (57R20) Complete intersections (14M10) Singularities of holomorphic vector fields and foliations (32S65) Dynamical aspects of holomorphic foliations and vector fields (37F75)

Related Items (3)

Positivity, vanishing theorems and rigidity of codimension one holomorphic foliations ⋮ Foliations with a radial Kupka set on projective spaces ⋮ A splitting theorem for the Kupka component of a foliation of \({\mathbb{C}}{\mathbb{P}}^n, n\geq 6\). Addendum to an addendum to a paper by Calvo-Andrade and Soares

Cites Work

• Vector bundles on complex projective spaces
• Ein Kriterium für vollständige Durchschnitte
• Chern numbers of a Kupka component
• Structural stability of singular holomorphic foliations having a meromorphic first integral
• Unnamed Item
• Unnamed Item

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