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SUMMARY:Carl Wang-Erickson (University of Pittsburgh)
DTSTART:20220525T160000Z
DTEND:20220525T172000Z
DTSTAMP:20260423T035748Z
UID:RAMpAGe/71
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/RAMpAGe/71/"
 >Signs of a p-adic geometric Langlands correspondence: part II</a>\nby Car
 l Wang-Erickson (University of Pittsburgh) as part of Recent Advances in M
 odern p-Adic Geometry (RAMpAGe)\n\n\nAbstract\nRecent developments in the 
 geometrization of local Langlands correspondence suggests\, among other th
 ings\, that the category of smooth complex representations of a $p$-adic g
 roup can be embedded fully faithfully into a category of ind-coherent shea
 ves on a moduli space of Weil-Deligne representations. For the $p$-adic lo
 cal Langlands correspondence\, a geometric perspective is more speculative
 . In these talks we will outline the construction of a fully faithful cont
 ravariant embedding of the category of $p$-adic locally admissible represe
 ntations of $\\mathrm{GL}(2\,\\mathbb{Q}_p)$ into a suitable category of c
 oherent sheaves on the moduli stack of 2-dimensional $p$-adic representati
 ons of $\\mathrm{Gal}(\\overline{\\mathbb{Q}_p}/\\mathbb{Q}_p)$. In this s
 econd talk in particular\, we will emphasize the explicit and computable n
 ature of the moduli stack of Galois representations and certain sheaves on
  it.\n\nAttendance at the prior talk in this series will not be presumed.\
 n\nThis is joint work between Christian Johansson\, James Newton and Carl 
 Wang-Erickson.\n
LOCATION:https://researchseminars.org/talk/RAMpAGe/71/
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