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UID:20250714T061720EDT-90396aUg3B@132.216.98.100
DTSTAMP:20250714T101720Z
DESCRIPTION:Title: Generalizing Poincaré-Type Kähler Metrics\n\nAbstract: P
 oincaré-type metrics are a type of complete cusp metric defined on the com
 plement of a complex hypersurface $X$ in an ambient manifold\, yet a resul
 t by Auvray shows that constant scalar curvature metrics of Poincaré-type 
 always split into a product of cscK metrics in each of the ends\, inducing
  a cscK metric on $X$. We prove a result about emph{gnarled} Poincaré-type
  metrics using holomorphic flows on $X$ to construct complete cscK metrics
  near the ends which are perturbations of cscK Poincaré-type metrics\, eve
 n when the induced perturbed Kähler class on $X$ does not admit a cscK met
 ric\, thus generalizing the initial flavor of metric to one with fewer res
 trictions.\n\n \n\n \n\nGeometry-Topology\n	Lieu/Venue: https://uqam.zoom.u
 s/j/98999725241\n
DTSTART:20220114T160000Z
DTEND:20220114T170000Z
SUMMARY:Ethan Addison (University of Notre Dame)
URL:/mathstat/channels/event/ethan-addison-university-
 notre-dame-336439
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