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SUMMARY:Raphael Tsiamis (Columbia University)
DTSTART:20261112T211500Z
DTEND:20261112T221500Z
DTSTAMP:20261103T081325Z
UID:CUNY_GeometricAnalysis/169
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/CUNY_Geometr
 icAnalysis/169/">Ricci flow on manifolds with positive isotropic curvature
  in all dimensions</a>\nby Raphael Tsiamis (Columbia University) as part o
 f CUNY Geometric Analysis Seminar\n\nLecture held in GC 6417.\n\nAbstract\
 nI will explain how to extend Brendle's classification of manifolds with p
 ositive isotropic curvature to all dimensions. This result also completes 
 the classification of uniformly positive isotropic curvature on complete n
 on-compact κ-noncollapsed ancient solutions and gradient shrinking Ricci 
 solitons. The proof constructs pinching cones in all dimensions\, refining
  and extending Brendle's results. I will explain how this construction is 
 performed with the aid of Mathematica\, and with no involvement of LLMs. T
 his is joint work with Simon Brendle.\n
LOCATION:https://researchseminars.org/talk/CUNY_GeometricAnalysis/169/
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