Planning

A detailed program is available here for the events from April 23 to May 18.

WEEK 1 ( April 23 to 27)

Sino-French conference in Complex and Algebraic geometry at Institut Camille Jordan

Schedule_SinoFrenchAG2018.pdf

WEEK 2 and 3 ( April 30 to May 11)

The topics of the talks will be :

Algebraic groups,
Weak and Strong approximation,
Arithmetic Torsors,
The Grothendieck-Serre conjecture.

WEEK 4 ( May 11 to 18 ) :

The local Langlands conjecture, after Genestier-Lafforgue.

MiD-TERM CONFERENCE,

Week 5 (May 22 to 25 ) :

Place : ENS Lyon, Site Monod, UMPA, 4th floor, Amphi A.

Programme : programme.pdf

Invited speakers : Joseph Ayoub, Vladimir Chernousov, Kestutis Cesnavicius, Najmuddin Fakhruddin, Roman Fedorov, Javier Fresan, Michael Harris, Tasho Kaeltha, Arthur-Cesar Le Bras, George McNinch, Sophie Morel, Igor Rapinschuk, Alexander Smith, Nicolas Templier, Jared Weinstein, Fei Xu

WEEK 6,7,8,9 :

During the last month, activities take place at ENS Lyon. There are mini-courses during the morning and research talks during the afternoon. The previsional schedule is available here :

Juin2018_Cours_5.pdf

Week 6 and 7, May 28th to June 8th : Introductory courses to the geometrization of the local langlands program.

- Local Langlands conjectures (6h) : introduction to the classical Langlands program, résults of Harris-Taylor-Henniart, work by Kaletha .... : O. Taibi and T. Kaletha.

Notes : LL1.pdf LL2.pdf LL3.pdf

- Rapoport-Zink Spaces (6h) : M. Rapoport.

Notes : RZ1.pdf RZ2.pdf RZ3.pdf

- Pefectoides et Diamonds (8h) : J. Weinstein and A-C. Le Bras.

Notes : Perfectoid1.pdf Perfectoid2.pdf Perfectoid3.pdf Perfectoid4.pdf

Week 8, 9, June 11th to June 23rd : Advanced courses on the geometrization of the local langlands program :

- Course by L. Fargues (8h): Statements of the conjecture, class field theory, towards the general linear case.

GeoLanglands1.pdf GeoLanglands_2.pdf GeoLanglands3.pdf GeoLanglands4.pdf

- Cours by Ana Caraiani (4h). Cohomology of Shimura varieties.

Shimura1.pdf

- Cours by G. Dospinescu (4h) : p-adic Langlands and the cohomology of Rapoport-Zink spaces.

padicLanglands1.pdf