Euler systems in the twisted Friedberg-Jacquet setting
Euler systems in the twisted Friedberg-Jacquet setting
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Shilin Lai, Michigan
IAS - Simonyi Hall 101
We construct the tame part of a split anticyclotomic Euler system in a setting where local multiplicity one does not hold. Instead of the traditional zeta integral approach, we prove the existence of the necessary test vectors using a new method based on the unramified Plancherel formula. This is joint work with Li Cai and Yangyu Fan.