Geometry and Arithmetic around Galois Theory

COURSE SCHEDULE

WEEK I

WEEK II

Marco Antei: On the fundamental group scheme of a family of curves

Lior Bary-Soroker: The Frobenius automorphism and irreducible specializations

Niels Borne: Extensions of Galois grps by solvable grps and application to pi1 of curves (minicourse)

Anna Cadoret: Descent theory for covers (minicourse)

Anna Cadoret: A uniform open image theorem for $\ell$-adic representations

Orlando Cau: TBA

Michael Dettweiler: Middle convolution and the Inverse Galois Problem algebras (minicourse)

Michael Dettweiler: On the automorphy of hypergeometric local systems

Jean-Claude  Douai: Hasse Principle and Group Cohomology

Arno Fehm: Ample Fields 4 (minicourse)

Dieter Geyer: Ample Fields 2 (minicourse)

Dan Haran: Ample Fields 3 (minicourse)

İlhan İkeda: Higher-dimensional Langlands correspondence (minicourse)

Moshe Jarden: Ample Fields 1 (minicourse)

Minhyong Kim: Diophantine geometry and Fundamental groups

Sergio Mendes: TBA

Danny Neftin: On arithmetic field equivalences and crossed product division

Ambrus Pal:  The real section conjecture and Smith's fixed point theorem

Elad Paran: Power series over generalized Krull domains

Sebastian Petersen: TBA

Jérôme Poineau: The Inverse Galois Problem for Convergent Arithmetic Power Series

Lorenzo Ramero: Lectures on logarithmic algebraic geometry (minicourse)

Seyfi Türkelli: Malle's conjecture and number of points on a Hurwitz space (minicourse)

Seyfi Türkelli: Homological Stability of Hurwitz Schemes

Zdzislaw Wojtkowiak: Galois actions on fundamental groups and on torsors of paths (minicourse)

Andrei Yafaev: Andre-Oort and Manin-Mumford conjectures : a unified approach

Some short talks by junior speakers will be scheduled later. Please contact organizors if you wish to give a talk too.