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SUMMARY:Alex Panetta (Université Paris Diderot)
DTSTART:20210519T123000Z
DTEND:20210519T133000Z
DTSTAMP:20260423T022738Z
UID:RSVP/3
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/RSVP/3/">Hig
 her regulators and special values of the degree-eight L-function of GSp(4)
 xGL(2)</a>\nby Alex Panetta (Université Paris Diderot) as part of Rendez-
 vous on special values and periods\n\n\nAbstract\nIn order to prove Beilin
 son conjectures\, we link the image of an element through the Beilinson re
 gulator in the Deligne cohomology of the product of a Siegel variety and a
  modular curve respectively\, to the special value at $s = 1$ of the degre
 e-eight $L$-function of $\\mathrm{GSp}(4) \\times \\mathrm{GL}(2)$ associa
 ted to a product of automorphic generic admissible cuspidal representation
 s of $\\mathrm{GSp}(4)$ and $\\mathrm{GL}(2)$ respectively\, in the case w
 here this function is entire. \nIn this talk\, we will explain how we can 
 link these different objects using a linear form defined on the Deligne co
 homology.\n
LOCATION:https://researchseminars.org/talk/RSVP/3/
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