Orateur
Marcel NICOLAU
(Barcelona)
Description
Motivated by previous work of Cerveau and Déserti, we introduce the notion of Galois holomorphic foliation
on the complex projective space as those whose Gauss map is a Galois covering when restricted to an appropriate Zariski open subset.
We characterize Galois foliations on $\mathbb P^2$ belonging to certain classes, which include homogeneous
foliations and we give a geometric characterization of Galois foliations in terms of their inflection divisor and their singularities.
