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SUMMARY:Fano manifolds of high index and the cone conjecture - Artie Prend
 ergast-Smith (Loughborough)
DTSTART:20131016T131500Z
DTEND:20131016T141500Z
UID:TALK46580@talks.cam.ac.uk
CONTACT:Dr. J Ross
DESCRIPTION:The Morrison--Kawamata cone conjecture predicts that\, for a l
 arge class of Calabi--Yau-like varieties\, certain cones of divisors are "
 finite up to automorphisms". I will start by explaining the conjecture and
  its geometric consequences. Then I will discuss how Fano manifolds of ind
 ex n-1 give rise to a class of examples in which the conjecture can be ver
 ified. This is joint work with Izzet Coskun.
LOCATION:MR 13\, CMS
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