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SUMMARY:Daniele Angella (Università di Firenze)
DTSTART:20220525T160000Z
DTEND:20220525T170000Z
DTSTAMP:20260418T165642Z
UID:GTACoS/4
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/GTACoS/4/">T
 he Chern-Ricci Flow on Inoue-Bombieri surfaces</a>\nby Daniele Angella (Un
 iversità di Firenze) as part of Geometry & TACoS - Session VIII : Complex
  Geometric Flows\n\n\nAbstract\nIn the tentative to move from the Kähler 
 to the non-Kähler setting\, one can formulate several problems concerning
  Hermitian metrics on complex manifolds with special curvature properties.
  Among these problems\, we mention the existence of Hermitian metrics with
  constant scalar curvature with respect to the Chern connection\, and the 
 generalizations of the Kähler-Einstein condition to the non-Kähler setti
 ng. They are usually translated and attacked as analytic pdes.\n\nIn this 
 context\, the Chern-Ricci flow plays an useful role. The Chern-Ricci flow 
 is a parabolic evolution equation for Hermitian metrics that extends the K
 ähler-Ricci flow to Hermitian manifolds. It is expected that the behavior
  of solutions of the Chern-Ricci flow deeply reflects the underlying compl
 ex structure. In particular\, understanding the behaviour of the Chern-Ric
 ci flow on non-Kähler compact complex surfaces is particularly interestin
 g\, due to the fact that minimal class VII surfaces are not yet completely
  classified.\n\nIn this talk\, we study the problem of uniform convergence
  of the normalized Chern-Ricci flow on Inoue-Bombieri surfaces with Gauduc
 hon metrics.\n\nThe talk is based on a joint work with Valentino Tosatti\,
  and on collaborations and discussions with Simone Calamai\, Francesco Ped
 iconi\, Cristiano Spotti.\n
LOCATION:https://researchseminars.org/talk/GTACoS/4/
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