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BEGIN:VEVENT
UID:1da2aa8db5b39287aecb323b7e77dc7d
CATEGORIES:Nonlinear Analysis
CREATED:20211018T134819
SUMMARY:Kaehler-Einstein metrics on complex hyperbolic cusps
LOCATION:Zoom 
DESCRIPTION:Abstract: Let D be a complex torus of complex dimension n-1 together with a
  negative holomorphic line bundle L -&gt; D. Let V be any closed tubular ne
 ighborhood of the zero section D in L. Datar-Fu-Song proved the existence o
 f a unique complete Kaehler-Einstein metric on V \ D if a boundary conditio
 n is assumed. We study the asymptotics of such KE metrics and prove a sharp
  exponentially decaying estimate. This work is joint with Xin Fu and Hans-J
 oachim Hein.\n
X-ALT-DESC;FMTTYPE=text/html:<p><strong>Abstract:&nbsp;</strong>Let D be a complex torus of complex dime
 nsion n-1 together with a negative holomorphic line bundle L -&gt; D. Let V
  be any closed tubular neighborhood of the zero section D in L. Datar-Fu-So
 ng proved the existence of a unique complete Kaehler-Einstein metric on V \
  D if a boundary condition is assumed. We study the asymptotics of such KE 
 metrics and prove a sharp exponentially decaying estimate. This work is joi
 nt with Xin Fu and Hans-Joachim Hein.</p>
CONTACT:Xumin Jiang, Fordham University
X-EXTRAINFO:Zoom link:\nhttps://rutgers.zoom.us/j/96430905091?pwd=Tkp4N0FlRnk3ZXZLWTl6L
 zRHdkNZdz09\nMeeting ID: 964 3090 5091   Passcode: 491508\n
DTSTAMP:20260827T115847
DTSTART;TZID=America/New_York:20211027T093000
DTEND;TZID=America/New_York:20211027T103000
SEQUENCE:0
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