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SUMMARY:Reza Taleb (Shahid Beheshti University)
DTSTART:20211026T140000Z
DTEND:20211026T160000Z
DTSTAMP:20260422T102301Z
UID:FGC-IPM/3
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/FGC-IPM/3/">
 The Coates-Sinnott Conjecture</a>\nby Reza Taleb (Shahid Beheshti Universi
 ty) as part of FGC-HRI-IPM Number Theory Webinars\n\n\nAbstract\nThe Coate
 s-Sinnott Conjecture was formulated in 1974 as a K-theory analogue of Stic
 kelberger's Theorem. For a finite abelian extension $E/F$ of number fields
  and any integer $n\\geq 2$\, this conjecture constructs an element in ter
 ms of special values of the (equivariant) L-function of $E/F$ at $1-n$ to 
 annihilate the even Quillen K-group $K_{2n-2}(O_E)$ of associated ring of 
 integers $O_E$ over the group ring $\\mathbb{Z}[Gal(E/F)]$. In this talk a
 fter describing the precise formulation of the conjecture we present the r
 ecent results.  Part of this is a joint work with Manfred Kolster.\n\nMeet
 ing ID: 908 611 6889 \,\nPasscode: Order of the symmetric group on 9 lette
 rs (Type the 6-digit number)\n
LOCATION:https://researchseminars.org/talk/FGC-IPM/3/
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