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Integral models of local Shimura varieties

May 13 at 14:0015:30 CEST

Abstract: Let $p$ be a prime number. Let $(G, b, \mu)$ be a local Shimura datum and $\CG$ be a quasi-parahoric group scheme for $G$ (these terms will be explained in the talk). Scholze has defined a functor on the category of perfectoid spaces in characteristic $p$ and has conjectured that this functor is representable by a formal scheme. I will explain the proof of this conjecture for classical groups. The conjecture also gives a group-theoretical interpretation of Rapoport-Zink spaces. This is joint work with G. Pappas.

Meeting-ID: 635 7328 0984
Password: Smallest six digit prime number


May 13
14:00 – 15:30 CEST


Timo Richarz
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Darmstadt and Zoom