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Abstract: Let D be a complex torus of complex dimension n-1 together with a negative holomorphic line bundle L -> D. Let V be any closed tubular neighborhood of the zero section D in L. Datar-Fu-Song 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 joint with Xin Fu and Hans-Joachim Hein.

Zoom link:
https://rutgers.zoom.us/j/96430905091?pwd=Tkp4N0FlRnk3ZXZLWTl6LzRHdkNZdz09
Meeting ID: 964 3090 5091 Passcode: 491508