3 citations · 4 across the 5 of their papers we have counts for
6 papers
Birationally integrable vector fields on complex projective surfaces
David Marín, Marcel Nicolau
A rational vector field on a complex projective smooth surface is said to be birationally integrable if it generates, by integration, a one-parameter subgroup of the group $\op…
On the automorphism group of foliations with geometric transverse structure
Laurent Meersseman, Marcel Nicolau, Javier Ribon
Motivated by questions of deformations/moduli in foliation theory, we investigate the structure of some groups of diffeomorphisms preserving a foliation. We give an example of a $C…
Foliations and webs inducing Galois coverings
Andrés Beltrán, Maycol Falla Luza, David Marín +1
We introduce the notion of Galois holomorphic foliation on the complex projective space as that of foliations whose Gauss map is a Galois covering when restricted to an appropriate…
Deformations and Moduli of Structures on Manifolds: General Existence Theorem and Application to the Sasakian Case
Laurent Meersseman, Marcel Nicolau
In this paper, we prove an existence theorem of a local moduli space for geometric structures in a very general setting. Then to show the interest of this result, we apply it to th…
Deformations of Kahler manifolds with non vanishing holomorphic vector fields
Jaume Amoros, Monica Manjarin, Marcel Nicolau
In this article we study compact Kähler manifolds admitting non-singular holomorphic vector fields with the aim of extending to this setting the classical birational classifica…
Deformations Feuilletees Des Varietes De Hopf
Laurent Meersseman, Marcel Nicolau, Alberto Verjovsky
In this article, we focus on a very special class of foliations with complex leaves whose diffeomorphism type is fixed. They have a unique compact leaf and the noncompact leaves al…