April 4, 2019
2:30PM - 3:30PM
McPherson Lab 1005
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2019-04-04 14:30:00
2019-04-04 15:30:00
Differential Geometry Seminar - Man Chun Lee
Title: Hermitian manifolds with non-positive curvature
Speaker: Man Chun Lee (University of British Columbia)
Abstract: A recent result by Wu and Yau states that a complete non-compact Kahler manifold admits a Kahler-Einstein metric with negative Einstein constant if it admits a Kahler metric with bounded and uniformly negative holomorphic sectional curvature. In this talk, I will discuss approach using the Kahler Ricci flow and extension to case without bounded curvature. I will also discuss the case when the Kahlerity is a-priori unknown. Part of this is joint work with S.-C. Huang, L.-F. Tam and F. Tong.
McPherson Lab 1005
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2019-04-04 14:30:00
2019-04-04 15:30:00
Differential Geometry Seminar - Man Chun Lee
Title: Hermitian manifolds with non-positive curvature
Speaker: Man Chun Lee (University of British Columbia)
Abstract: A recent result by Wu and Yau states that a complete non-compact Kahler manifold admits a Kahler-Einstein metric with negative Einstein constant if it admits a Kahler metric with bounded and uniformly negative holomorphic sectional curvature. In this talk, I will discuss approach using the Kahler Ricci flow and extension to case without bounded curvature. I will also discuss the case when the Kahlerity is a-priori unknown. Part of this is joint work with S.-C. Huang, L.-F. Tam and F. Tong.
McPherson Lab 1005
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Hermitian manifolds with non-positive curvature
Speaker: Man Chun Lee (University of British Columbia)
Abstract: A recent result by Wu and Yau states that a complete non-compact Kahler manifold admits a Kahler-Einstein metric with negative Einstein constant if it admits a Kahler metric with bounded and uniformly negative holomorphic sectional curvature. In this talk, I will discuss approach using the Kahler Ricci flow and extension to case without bounded curvature. I will also discuss the case when the Kahlerity is a-priori unknown. Part of this is joint work with S.-C. Huang, L.-F. Tam and F. Tong.
