Joint IAS/PU Number Theory
Ax-Lindemann for Local Shimura Varieties
The Ax-Lindemann theorem is a transcendence result for period maps of global Shimura varieties, which loosely can be stated by saying that the only algebraic relations on period images of a subvarieties of a Shimura variety are those determined by special subvarieties. In this talk, I will discuss the bi-analytic Ax-Lindemann theorem for local Shimura varieties. In mixed characteristic this is joint with Sean Howe, and in equicharacteristic this is work in progress.
Date & Time
December 03, 2026 | 3:30pm – 4:30pm
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12/03/2026 15:30
12/03/2026 16:30
Joint IAS/PU Number Theory
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Topic: Ax-Lindemann for Local Shimura Varieties
Speakers: Christian Klevdal, University of San Diego
More: https://www.ias.edu/math/events/joint-iaspu-number-theory-16
The Ax-Lindemann theorem is a transcendence result for period maps of
global Shimura varieties, which loosely can be stated by saying that
the only algebraic relations on period images of a subvarieties of a
Shimura variety are those determined by special subvarieties. In this
talk, I will discuss the bi-analytic Ax-Lindemann theorem for local
Shimura varieties. In mixed characteristic this is joint with Sean
Howe, and in equicharacteristic this is work in progress.
Fine 110, Princeton University
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Location
Fine 110, Princeton UniversitySpeakers
Christian Klevdal, University of San Diego