Frédéric Touzet

Singular foliations with trivial canonical class

This paper describes the structure of singular codimension one foliations with numerically trivial canonical bundle on complex projective manifolds.

Algebraic Reduction Theorem for complex codimension one singular foliations

Let

On the Structure of Codimension 1 Foliations with Pseudoeffective Conormal Bundle

M

Foliations with trivial canonical bundle on Fano 3-folds

be a compact complex manifold equipped with

Kähler manifolds with split tangent bundle

n=\dim(M)

Feuilletages holomorphes de codimension un dont la classe canonique est triviale

meromorphic vector fields that are linearly independent at a generic point. The main theorem is the following. If

Representations of quasiprojective groups, Flat connections and Transversely projective foliations

M

Compact leaves of codimension one holomorphic foliations on projective manifolds

is not bimeromorphic to an algebraic manifold, then any codimension one complex foliation

Foliations with vanishing Chern classes

\mathcal F

Structure des feuilletages k\"ahleriens en courbure semi-n\'egative

with a codimension