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UID:20260417T042747EDT-3411K2ejLB@132.216.98.100
DTSTAMP:20260417T082747Z
DESCRIPTION:Quantization of extremal metrics and applications.\n\nAn extrem
 al metric\, as defined by Calabi\, is a canonical Kahler metric: it minimi
 zes the curvature within a given Kahler class. According to the Yau-Tian-D
 onaldson conjecture\, polarized Kahler manifolds admitting an extremal met
 ric should correspond to stable manifolds in a Geometric Invariant Theory 
 sense. In this talk\, we will explain that a projective extremal Kahler ma
 nifold is asymptotically relatively Chow stable. This fact was conjectured
  by Apostolov and Huang\, and its proof relies on quantization techniques.
  We will explain various implications\, such that unicity or splitting res
 ults for extremal metrics. Joint work with Yuji Sano ( Fukuoka University)
 \n
DTSTART:20171013T150000Z
DTEND:20171013T160000Z
LOCATION:CA\, Pavillon President-Kennedy\, UQAM
SUMMARY:Carl Tipler\, Université de Brest
URL:https://www.mcgill.ca/mathstat/channels/event/carl-tipler-universite-de
 -brest-272986
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