Kudla-Rapoport Conjecture for Krämer Models
Shimura Varieties and L-Functions March 13, 2023 - March 17, 2023
Location: SLMath: Eisenbud Auditorium, Online/Virtual
Primary Mathematics Subject Classification
No Primary AMS MSC
Secondary Mathematics Subject Classification
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Kudla-Rapoport Conjecture For Krämer Models
The Kudla-Rapoport conjecture, proved jointly with Wei Zhang, is a precise identity relating arithmetic intersection numbers of special cycles on unitary Shimura varieties with good reduction and central derivatives of Siegel Eisenstein series. We discuss how to formulate and prove an analogous identity for certain unitary Shimura varieties with bad reduction (Krämer models at ramified places). We will motivate these conjectures and highlight interesting new phenomena in the presence of bad reduction. This is joint work with Qiao He, Yousheng Shi and Tonghai Yang.
Kudla-Rapoport Conjecture for Krämer Models
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Kudla-Rapoport Conjecture For Krämer Models
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