4 citations · 10 across the 5 of their papers we have counts for
5 papers
The isotropy group of a foliation: the local case
Dominique Cerveau, Alcides Lins Neto
Given a holomorphic singular foliation $\fa$ of $(\C^n,0)$ we define $Iso(\fa)$ as the group of germs of biholomorphisms on $(\C^n,0)$ preserving $\fa$: $Iso(\fa)=\{Φ\in Diff(\C^n,…
Local transversely product singularities
Alcides Lins Neto
In the main result of this paper we prove that a codimension one foliation of , which is locally a product near every point of some codimension two component of the s…
Logarithmic Foliations
Dominique Cerveau, Alcides Lins Neto
The purpose of this paper is to study singular holomorphic foliations of arbitrary codimension defined by logarithmic forms on projective spaces.
Codimension two holomorphic foliations
Dominique Cerveau, Alcides Lins Neto
This paper is devoted to the study of codimension two holomorphic foliations and distributions. We prove the stability of complete intersection of codimension two distributions and…
Complex codimension one singular foliations and Godbillon-Vey sequences
Dominique Cerveau, Alcides Lins Neto, Frank Loray +2
Let F be a codimension one singular holomorphic foliation on a compact complex manifold M. Assume that there exists a meromorphic vector field X on M generically transversal to F.…