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SUMMARY:Shih-Kai Chiu (Oxford University)
DTSTART:20230127T160000Z
DTEND:20230127T171500Z
DTSTAMP:20260423T022742Z
UID:CIRGET/84
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/CIRGET/84/">
 Calabi-Yau manifolds with maximal volume growth</a>\nby Shih-Kai Chiu (Oxf
 ord University) as part of CRM - Séminaire du CIRGET / Géométrie et Top
 ologie\n\nLecture held in PK-5115.\n\nAbstract\nCalabi-Yau manifolds with 
 maximal volume growth are complete Ricci-flat Kähler manifolds where any 
 r-ball has volume at least r^m up to a uniform constant factor and m is th
 e real dimension of the manifold. Bishop-Gromov volume comparison theorem 
 implies that such growth is indeed maximal. This notion generalizes the mo
 re well-known notion of asymptotically conical (AC) manifolds. Contrary to
  the AC case\, the asymptotic cones at infinity in general can have\nnon-i
 solated singularities. In this talk\, I will give a (biased) survey of the
  recent progress on this ongoing topic.\n
LOCATION:https://researchseminars.org/talk/CIRGET/84/
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