Number Theory Seminar
Linde Hall 387
On the geometry of the Hodge-Tate period morphism
In this talk, I will describe joint work with Peter Scholze on the geometry of the Hodge-Tate period morphism for perfectoid Shimura varieties. This relies on an infinite-level version of the Mantovan product formula that relates Rapoport-Zink spaces, Igusa varieties, and Shimura varieties. I will explain how to extend this result to the boundary of minimal and toroidal compactifications and mention applications to the cohomology of Shimura varieties and beyond.
For more information, please contact Math Dept. by phone at 626-395-4334 or by email at [email protected].
Event Series
Number Theory Seminar Series
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