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SUMMARY:Yen-Tsung Chen
DTSTART:20230116T130000Z
DTEND:20230116T140000Z
DTSTAMP:20260422T102626Z
UID:FGC-IPM/29
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/FGC-IPM/29/"
 >On the partial derivatives of Drinfeld modular forms of arbitrary rank</a
 >\nby Yen-Tsung Chen as part of FGC-HRI-IPM Number Theory Webinars\n\n\nAb
 stract\nIn the 1980's\, the study of Drinfeld modular forms for the rank 2
  setting was initiated by Goss. Recently\, by the contributions of Basson\
 , Breuer\, Häberli\, Gekeler\, Pink et. al.\, the theory of Drinfeld modu
 lar forms has been successfully generalized to the arbitrary rank setting.
  In this talk\, we introduce an analogue of the Serre derivation acting on
  the product of spaces of Drinfeld modular forms of rank r>1\, which also 
 generalizes the differential operator introduced by Gekeler in the rank tw
 o case. This is joint work with Oğuz Gezmiş.\n\nZoom Meeting ID: 856 138
 6 0958\nPasscode: 513992\n
LOCATION:https://researchseminars.org/talk/FGC-IPM/29/
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