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Summer School: "Higgs bundles on p-adic curves and representation theory"

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This is a summer school of the SFB/TRR 45 Bonn-Essen-Mainz financed by Deutsche Forschungsgemeinschaft. It takes place September 24-28, 2012 at the University of Mainz.

What
  • Summer School
When Sep 24, 2012 09:30 AM to
Sep 28, 2012 05:00 PM
Where Mainz, 05-432 (Hilbertraum) and 05-426
Contact Name
Contact Phone +49-[0]6131-3922327
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The main subject is the p-adic Simpson correspondence introduced by Faltings and some related topics, including the parallel transport for vector bundles on p-adic curves, p-adic Hodge theory and non-abelian Hodge theory in characteristic p.


There will be 4 series of 3 lectures each, by A. Abbes, C. Deninger, G. Faltings and P. Scholze, and a few other lectures by F. Andreatta, O. Brinon, A. Ogus and T. Tsuji.

 

Introduction to the mathematical topics of this summer school


Organizers:

Ahmed Abbes (CNRS and IHES, Paris)

Christopher Deninger (Münster)

Stefan Müller-Stach (Mainz)

 

Speakers:

Ahmed Abbes (CNRS and IHES, Paris)

Fabrizio Andreatta (Università Statale di Milano)

Olivier Brinon (Université Paris 13)

Christopher Deninger (University of Münster)

Gerd Faltings (Max-Planck Institute for Mathematics, Bonn)

Arthur Ogus (University of California, Berkeley)

Peter Scholze (University of Bonn) 

Takeshi Tsuji (University of Tokyo)

 

Preliminary Schedule


Monday
Tuesday
Wednesday
Thursday
Friday
9:30 Registration        
10:00-11:00 Introduction,
Abbes
Faltings I
Deninger I
Faltings II
9:30-10:30
Faltings III
11:00-11:30 Coffee  Coffee  Coffee  Coffee 10:30-10:45
Coffee
11:30-12:30 Scholze I
Scholze III
Abbes II
Deninger II
10:45-11:45
Andreatta
12:30-14:30 Lunch Lunch Free afternoon
Lunch 12:00-13:00
Deninger III
14:30-15:30 Ogus Abbes I
  Tsuji
15:30-16:00 Coffee Coffee   Coffee  
16:00-17:00 Scholze II
Brinon   Abbes III
 
           

 

Registered Participants

Bambozzi Federico Università di Padova
Bellardini
Alberto
IMPRS Bonn
Berthelot Pierre Université de Rennes 1
Blickle
Manuel
Universität Mainz
Bojkovic Velibor University of Padova
Bouslamti Samir UPMC
Chen Ke Universität Mainz
Chen Zongbin Universite Paris-Sud 11
Collier Brian University of Illinois (Urbana Champaign)
Gros Michel Université de Rennes I
Huyghe Christine Université de Strasbourg
Ikeda K. Ilhan Yeditepe University
Lai King National Sun Yat Sen University
Le Bras Arthur-César Paris
Matsumoto
Yuya
University of Tokyo
Mazzari Nicola IMJ-Paris 7
Miyatani Kazuaki University of Tokyo
Ohkubo Shun University of Tokyo
Papaioannou Athanasios Harvard University
Pepin Cedric KU Leuven
Raskin Sam Harvard
Rottmaier Michael Universität Freiburg
Ruddat
Helge
Universität Mainz
Samokhin
Alexander
Universität Mainz
Schedlmeier
Tobias
Universität Mainz
Schoof
René
Università di Roma
Schwerdtfeger Berndt Berlin
Shajari Nahid Universität Frankfurt
Stäbler
Axel
Universität Mainz
Tian Yichao Morningside Center of Mathematics, Chinese Academy of Science
Tong Jilong Université de Bordeaux 1
Ufer
Dominik
Universität Frankfurt
Wakabayashi Yasuhiro RIMS (Japan)
Wegner Dimitri Universität Münster / SFB 878
Werner
Annette
Universität Frankfurt
Zhang Lei Universität Duisburg-Essen

 

 

Applications and Financial Support

Full financial support is available for members of the SFB/TRR 45.  Please register by August 31, 2012 at the latest.

 

 

Accomodation

We have reserved a block of rooms at Cityhotel Neubrunnenhof close to the main train station in Mainz. for the special rate of 75 EUR per night. You may indicate on the application form if you want us to reserve a hotel room for you. Please note, however, that the number of rooms is limited and rooms are allocated on a "first come - first serve" basis.

If you prefer to make reservations on your own, we refer to the home page of the City of Mainz where you will find a detailed list of hotels in and around Mainz.

 

Travel information

All lectures will take place at the Institute of Mathematics of the University of Mainz, Staudinger Weg 9, in room 05-426. The closest airport is located at Frankfurt/Main. A detailed description on how to get to the university and a map of the campus can be found here.

 

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