# 2019

Mise en ligne : 05 juillet 2019
• niveau 1 niveau 2 niveau 3
• audio 1 audio 2 audio 3
• document 1 document 2 document 3

## Vidéos

Conférence
00:58:25
C. Spicer - Minimal models of foliations

We will discuss some recent work on the minimal model program (MMP) for foliations and explain some applications of the MMP to the study of foliation singularities and to the study of some

Conférence
01:01:34
L. Meersseman - Kuranishi and Teichmüller
Laurent

Let X be a compact complex manifold. The Kuranishi space of X is an analytic space which encodes every small deformation of X. The Teichmüller space is a topological space formed by the classes

Conférence
00:59:08
S. Ghazouani - Isoholonomic foliations of moduli spaces of Riemann surfaces
Ghazouani
Selim

In this talk, I will introduce families of foliations on the moduli space of Riemann surfaces M_{g,n} which we call Veech foliations. These foliations are defined by identifying M_{g,n} to

Conférence
00:59:35
B. Deroin - The Jouanolou foliation
Deroin
Bertrand

I will discuss dynamical properties of the Jouanolou foliation of the complex projective plane in degree two. Joint work with Aurélien Alvarez.

Conférence
01:05:15
J. Demailly - Existence of logarithmic and orbifold jet differentials
Demailly
Jean-Pierre

Given a projective algebraic orbifold, one can define associated logarithmic and orbifold jet bundles. These bundles describe the algebraic differential operators that act on germs of curves

Conférence
00:59:56
G. Binyamini - Point counting for foliations over number fields
Binyamini
Gal

We consider an algebraic $V$ variety and its foliation, both defined over a number field. Given a (compact piece of a) leaf $L$ of the foliation, and a subvariety $W$ of complementary

Conférence
00:57:48
E. Amerik - On the characteristic foliation
Amerik
Ekaterina

Let X be a holomorphic symplectic manifold and D a smooth hypersurface in X. Then the restriction of the symplectic form on D has one-dimensional kernel at each point. This distribution is

Conférence
01:34:34
H. Reis - Introduction to holomorphic foliations (Part 4)
Reis
Helena

The purpose of this course is to present the basics of the general theory of (singular) holomorphic foliations. We will begin with the general definition of a (regular) foliation and its

Conférence
01:38:50
H. Reis - Introduction to holomorphic foliations (Part 3)
Reis
Helena

The purpose of this course is to present the basics of the general theory of (singular) holomorphic foliations. We will begin with the general definition of a (regular) foliation and its

Conférence
01:02:16
H. Reis - Introduction to holomorphic foliations (Part 2)
Reis
Helena

The purpose of this course is to present the basics of the general theory of (singular) holomorphic foliations. We will begin with the general definition of a (regular) foliation and its

Conférence
01:02:15
H. Reis - Introduction to holomorphic foliations (Part 1)
Reis
Helena

The purpose of this course is to present the basics of the general theory of (singular) holomorphic foliations. We will begin with the general definition of a (regular) foliation and its

Conférence
01:04:00
J.-V. Pereira - Algebraic leaves of codimension one foliations (Part 4)
Pereira
Jorge Vitório

This mini-course will review old and new results about algebraic leaves of codimension one foliations on projective manifolds. I will discuss some of the following topics: Darboux's Theorem and

Conférence
00:58:54
J.-V. Pereira - Algebraic leaves of codimension one foliations (Part 3)
Pereira
Jorge Vitório

This mini-course will review old and new results about algebraic leaves of codimension one foliations on projective manifolds. I will discuss some of the following topics: Darboux's Theorem and

Conférence
01:00:06
J. V. Pereira - Algebraic leaves of codimension one foliations (Part 2)
Pereira
Jorge Vitório

This mini-course will review old and new results about algebraic leaves of codimension one foliations on projective manifolds. I will discuss some of the following topics: Darboux's Theorem and

Conférence
01:01:58
J. V. Pereira - Algebraic leaves of codimension one foliations (Part 1)
Pereira
Jorge Vitório

This mini-course will review old and new results about algebraic leaves of codimension one foliations on projective manifolds. I will discuss some of the following topics: Darboux's Theorem and

Conférence
01:17:43
F. Loray - Painlevé equations and isomonodromic deformations II (Part 4)
Loray
Frank

In these lectures, we use the material of V. Heu and H. Reis' lectures to introduce and study Painlevé equations from the isomonodromic point of view. The main objects are rank 2 systems of

Conférence
01:31:29
F. Loray - Painlevé equations and isomonodromic deformations II (Part 3)
Loray
Frank

In these lectures, we use the material of V. Heu and H. Reis' lectures to introduce and study Painlevé equations from the isomonodromic point of view. The main objects are rank 2 systems of linear

Conférence
00:59:10
F. Loray - Painlevé equations and isomonodromic deformations II (Part 2)
Loray
Frank

In these lectures, we use the material of V. Heu and H. Reis' lectures to introduce and study Painlevé equations from the isomonodromic point of view. The main objects are rank 2 systems of

Conférence
01:01:13
F. Loray - Painlevé equations and isomonodromic deformations II (Part 1)
Loray
Frank

In these lectures, we use the material of V. Heu and H. Reis' lectures to introduce and study Painlevé equations from the isomonodromic point of view. The main objects are rank 2 systems of

Conférence
00:52:12
E. Floris - Birational geometry of foliations on surfaces (Part 4)
Floris
Enrica

The goal of this minicourse is to introduce MMP for foliations on surfaces and to outline the classification of foliations on projective surfaces up to birational equivalence.

Conférence
01:25:43
E. Floris - Birational geometry of foliations on surfaces (Part 3)
Floris
Enrica

The goal of this minicourse is to introduce MMP for foliations on surfaces and to outline the classification of foliations on projective surfaces up to birational equivalence.

Conférence
01:03:11
E. Floris - Birational geometry of foliations on surfaces (Part 2)
Floris
Enrica

The goal of this minicourse is to introduce MMP for foliations on surfaces and to outline the classification of foliations on projective surfaces up to birational equivalence.

Conférence
01:23:56
E. Floris - Birational geometry of foliations on surfaces (Part 1)
Floris
Enrica

The goal of this minicourse is to introduce MMP for foliations on surfaces and to outline the classification of foliations on projective surfaces up to birational equivalence.

Conférence
01:20:37
C. Araujo - Foliations and birational geometry (Part 4)
Araujo
Carolina

In the last few decades, much progress has been made in birational algebraic geometry. The general viewpoint is that complex projective manifolds should be classified according to the behavior

Conférence
01:03:20
C. Araujo - Foliations and birational geometry (Part 3)
Araujo
Carolina

In the last few decades, much progress has been made in birational algebraic geometry. The general viewpoint is that complex projective manifolds should be classified according to the behavior

Conférence
01:20:32
C. Araujo - Foliations and birational geometry (Part 2)
Araujo
Carolina

In the last few decades, much progress has been made in birational algebraic geometry. The general viewpoint is that complex projective manifolds should be classified according to the behavior

Conférence
01:06:26
C. Araujo - Foliations and birational geometry (Part 1)
Araujo
Carolina

In the last few decades, much progress has been made in birational algebraic geometry. The general viewpoint is that complex projective manifolds should be classified according to the behavior

## Intervenants

France
Auteur d’une thèse de doctorat en mathématiques soutenue en 2013 à l'Université Pierre et Marie Curie, Paris

XX
Titulaire d'un doctorat de l'Université Joseph Fourier de Grenoble, spécialité "Mathématiques"

Professeur, Université Nice Sophia-Antipolis (en 2018). Professeur à Université Côte d'Azur (en 2021)

France
Auteur d'une thèse de doctorat Mathématiques à PARIS 11 en 2000

Directeur de thèse à l'Université de Grenoble, membre du laboratoire IF - Institut Fourier (en 2015)

France
Titulaire d'un doctorat en mathématiques et applications à Rennes 1 en 1995. Maître de conférences à Rennes 1 (en 2019)

France
Maître de conférences en mathématiques à Rennes 1 (en 2004). Enseignant-chercheur en mathématiques à l'Université de Bourgogne

France
Docteur de PSL en Mathématiques (en 2017)

Mathématicien. Travaille à Mathematics Institute, Zeeman Building, University of Warwick Coventry, GB (en 2020)

France
Chargé de recherche, Mathématiques - Université Paris Sud (Orsay)

Directeur d'une thèse de : mathématiques, Université Paris-Sud 11, Orsay (en 2011)

France
Ancien élève de l'Ecole Normale Supérieure de Paris. Chercheur, professeur à l'Université Joseph Fourier de Grenoble I (en 1991 et 2013)

France
Rapporteur d'une thèse en mathématiques soutenue à Grenoble (en 2018)

Espagne
Auteur d'une thèse en Mathématiques à Mulhouse en 2013

Discipline :