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DTSTART;TZID=America/Chicago:20260925T130000
DTEND;TZID=America/Chicago:20260925T140000
DTSTAMP:20260925T222434Z
SUMMARY:Number Theory Seminar | Daniel Li-Huerta (MIT)
UID:646529@northwestern.edu
TZID:America/Chicago
DESCRIPTION:Title: A global Hartl–Pink curve     Abstract: The "fundamental curve" of arithmetic over nonarchimedean local fields is the Fargues–Fontaine curve. You'd think the "fundamental curve" of arithmetic over global function fields is... just the associated curve over $F_q$. In this talk\, I will instead advocate for a different "curve"\, in the spirit of the Fargues–Fontaine curve. I will explain how its moduli stack of bundles is the function field analog of Igusa stacks\, as well as the perspective it gives on Langlands duality.
LOCATION:Technological Institute\, LG52\, 2145 Sheridan Road\, Evanston\, IL 60208
TRANSP:OPAQUE
URL:https://planitpurple.northwestern.edu/event/646529
CREATED:20260920T050000Z
STATUS:CONFIRMED
LAST-MODIFIED:20260922T171415Z
PRIORITY:0
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