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SUMMARY:Jun Su (Cambridge University)
DTSTART:20200701T080000Z
DTEND:20200701T090000Z
DTSTAMP:20260423T024023Z
UID:POINTS/11
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/POINTS/11/">
 Arithmetic group cohomology: coefficients and automorphy</a>\nby Jun Su (C
 ambridge University) as part of POINTS - Peking Online International Numbe
 r Theory Seminar\n\n\nAbstract\nCohomology of arithmetic subgroups\, with 
 coefficients being algebraic representations of the corresponding reductiv
 e group\, has played an important role in the construction of Langlands co
 rrespondence. Traditionally the first step to access these objects is to v
 iew them as cohomology of (locally constant) sheaves on locally symmetric 
 spaces and hence connect them with spaces of functions. However\, sometime
 s infinite dimensional coefficients also naturally arise\, e.g. when you t
 ry to attach elliptic curves to weight 2 eigenforms on $\\mathrm{GL}_2$ / 
 an imaginary cubic field\, and the sheaf theoretic viewpoint might no long
 er be fruitful. In this talk we’ll explain a different but very simple u
 nderstanding of the connection between arithmetic group cohomology (with f
 inite dimensional coefficients) and function spaces\, and discuss the appl
 ication of this idea to infinite dimensional coefficients.\n\nZoom ID: 663
  6110 0929\n\nZoom password: 059123\n\nLink: https://zoom.com.cn/j/6636110
 0929?pwd=Y2JQdTd5QnhEOFBKWVRDR1JsV1VZZz09\n
LOCATION:https://researchseminars.org/talk/POINTS/11/
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