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UID:20251122T041133EST-6625bi1Uva@132.216.98.100
DTSTAMP:20251122T091133Z
DESCRIPTION:Title: Rational curves on K3 surfaces\n\nAbstract:It is conject
 ured that there are infinitely many rational curves on every projective K3
  surface. A large part of this conjecture was proved by Jun Li and Christi
 an Liedtke: there are infinitely many rational curves on every projective 
 K3 surface of odd Picard rank. Over complex numbers\, there are a few rema
 ining cases: K3 surfaces of Picard rank two excluding elliptic K3's and K3
 's with infinite automorphism groups and K3 surfaces with two particular P
 icard lattices of rank four. We have settled these leftover cases and also
  generalized the conjecture to curves of high genus. This is a joint work 
 with Frank Gounelas and Christian Liedtke.\n
DTSTART:20190510T150000Z
DTEND:20190510T160000Z
LOCATION:Room PK-5115 \, CA\, Pavillon President-Kennedy\, 201 Ave. Preside
 nt-Kennedy
SUMMARY:Xi Chen\, University of Alberta
URL:/mathstat/channels/event/xi-chen-university-albert
 a-296972
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