Arturo Fernández-Pérez

On non-Kupka points of codimension one foliations on ℙ3

We study the singular set of a codimension one holomorphic foliation on ℙ 3 . We find a local normal form for these foliations near a codimension two component of the singular set that is not of Kupka type. We also determine the number of non-Kupka points immersed in a codimension two component of the singular set of a codimension one foliation on ℙ 3.

Foliations by curves with curves as singularities@@@Feuilletages par des courbes ayant des courbes comme singularités

Let

Existence of dicritical singularities of Levi-flat hypersurfaces and holomorphic foliations

\mathcal F

Classification of holomorphic foliations on Hopf manifolds

be a holomorphic one-dimensional foliation on

On normal forms for Levi-flat hypersurfaces with an isolated line singularity

\mathbb{P}^n

Local Normal Forms of Singular Levi-Flat Hypersurfaces

such that the components of its singular locus

On Levi-Flat Hypersurfaces with Generic Real Singular Set

\Sigma

Absolutely

are curves

k

C_i

-convex domains and holomorphic foliations on homogeneous manifolds

and points