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SUMMARY:Andrew Kobin (Emory)
DTSTART:20230518T210000Z
DTEND:20230518T220000Z
DTSTAMP:20260423T022813Z
UID:UCSD_NTS/92
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/UCSD_NTS/92/
 ">Categorifying zeta and L-functions</a>\nby Andrew Kobin (Emory) as part 
 of UCSD number theory seminar\n\nLecture held in APM 6402 and online.\n\nA
 bstract\nZeta and L-functions are ubiquitous in modern number theory. Whil
 e some work in the past has brought homotopical methods into the theory of
  zeta functions\, there is in fact a lesser-known zeta function that is na
 tive to homotopy theory. Namely\, every suitably finite decomposition spac
 e (aka 2-Segal space) admits an abstract zeta function as an element of it
 s incidence algebra. In this talk\, I will show how many 'classical' zeta 
 functions in number theory and algebraic geometry can be realized in this 
 homotopical framework. I will also discuss work in progress towards a cate
 gorification of motivic zeta and L-functions.\n\npre-talk at 1:20pm\n
LOCATION:https://researchseminars.org/talk/UCSD_NTS/92/
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