Hausdorff School on the Emerton-Gee stack and related topics

Dates: September 9 - 13, 2019

Venue: Lipschitz-Saal (Endenicher Allee 60, Bonn)

Organizers: Johannes Anschütz, Arthur-César Le Bras and Andreas Mihatsch

 

Details

The Emerton-Gee stack is an object whose geometric properties reflect deep results about p-adic Galois representations of local fields. It is constructed using (phi,Gamma)-modules and Breuil-Kisin-Fargues modules with coefficients, and the study of its geometry is intimately connected with important problems in the p-adic Langlands program, including generalizations of Serre's modularity conjecture and the Breuil-Mezard conjecture. The goal of the Hausdorff school is to give a detailed and example-based introduction, accessible to PhD students and post-docs in the field, to the Emerton-Gee stack: its construction, its properties and some of its applications. Related topics, such as the relation between Breuil-Kisin modules and p-divisible groups, or the theory of (phi,Gamma)-modules may be explored as well.
   

Confirmed lecturers:

  • Matthew Emerton (Chicago)
  • Toby Gee (Imperial College)
  • Bao Le Hung (Northwestern University)


In case you are interested in participating, please fill out the application form. Limited financial support is available. The deadline for applications is 31th May 2019. Applicants will be notified in June. Late applications may be considered until the summer school is fully booked.