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SUMMARY:Claudius Heyer (University of Paderborn)
DTSTART:20260715T070000Z
DTEND:20260715T083000Z
DTSTAMP:20260712T233722Z
UID:HCMCAlg/2
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/HCMCAlg/2/">
 On Second Adjointness for mod p Representations</a>\nby Claudius Heyer (Un
 iversity of Paderborn) as part of KIAS HCMC Algebra Seminar\n\nInteractive
  livestream: https://kias-re-kr.zoom.us/j/86995427727?pwd=9ZJzMvmF7AVhRZjK
 wQW6aXM8u7yORa.1\nPassword hint: Password is the size of GL_2(F_7).\n\nAbs
 tract\nThe parabolic induction functor for smooth representations admits t
 he Jacquet functor as a left adjoint. For complex representations it is a 
 deep result of Bernstein\, called Second Adjointness\, that the Jacquet fu
 nctor for the opposite parabolic is (up to a twist) also right adjoint to 
 parabolic induction. A similar result is also known for mod ℓ≠p repres
 entations\, yet for mod p representations the story is a bit more intricat
 e. Due to recent work of Hoff–Meier–Spieß the (derived) right adjoint
  of parabolic induction is now fairly well understood. \nIn this talk I wi
 ll explain Second Adjointness for smooth mod p representations\, which is 
 joint work with Manuel Hoff\, Sarah Meier and Michael Spieß.\n
LOCATION:https://researchseminars.org/talk/HCMCAlg/2/
URL:https://kias-re-kr.zoom.us/j/86995427727?pwd=9ZJzMvmF7AVhRZjKwQW6aXM8u
 7yORa.1
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