[Turkmath:4102] Fwd: Foliations at CIRM

[Ayberk Zeytin]

ayberk.
math.gsu.edu.tr/azeytin

---------- Forwarded message ---------
From: Jorge Vitorio B. dos S. Pereira <jvp at impa.br>
Date: Fri, 20 Sep 2019, 17:11
Subject: Foliations at CIRM
To: Jorge Vitorio B. dos S. Pereira <jvp at impa.br>, erwan rousseau <
erwan.rousseau at univ-amu.fr>


Dear Colleagues,

This is the first announcement for a series of three activities focused on
Foliation Theory and Complex Geometry which will take place at CIRM,
Marseille during the First Semester of 2020 as part of the Jean-Morlet
Chair program:
https://www.chairejeanmorlet.com/2020-1-pereira-rousseau.html

The first activity will be the Workshop "Varieties with trivial canonical
class" which will happen from April, 6 to April, 10. Its main purpose is to
present ideas and techniques which go into the proof of the recent
structure theorem for singular varieties with trivial canonical class.
Also, there will be a few talks about recent results on Hyperkähler
varieties.

The second activity will be the School "Geometry and Dynamics of
Foliations"  which will happen from May, 18 to May, 22.  The School will
cover recent advances in Foliation Theory, both from the
Algebraic-Geometric as well as Dynamical point of view. It will consist of
the following 6 mini-courses:

1. Minimal Model Program for Foliations by Paolo Cascini and Calum Spicer
2. Fano Foliations by Carolina Araujo and Stéphane Druel
3. Holomorphic Poisson Structures by Brent Pym
4. Foliations with pseudo-effective conormal bundle by Frédéric Touzet
5. Dynamics of Jouanolou's foliation by Aurélien Alvarez and Bertrand Deroin
6. Semi-complete vector fields by Adolfo Guillot


The third, and last, activity will be the Conference "Foliation Theory and
Complex Geometry" which will happen from June, 22 to June, 26. It aims at
discussing recent advances in Foliation Theory and Complex Algebraic
Geometry as well as fostering collaboration between the two communities.


The next announcements will be individual announcements for each one of the
activities containing information on how to register and further details on
the Scientific programs for them.

Best regards,
  Jorge Vitório Pereira and Erwan Rousseau
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