Monge-Ampère equations on quasi-projective varieties
Connections for Women: Differential Geometry January 14, 2016 - January 15, 2016
Location: SLMath: Eisenbud Auditorium
Tags/Keywords
differential geometry
Manifolds
geodesic flow
curvature
compact Kahler manifold
Divisors
Monge-Ampere equation
51A15 - Linear incidence geometric structures with parallelism
51A50 - Polar geometry, symplectic spaces, orthogonal spaces
14415
We consider X a compact Kaehler manifold and D a divisor in X. We study the regularity of solutions of degenerate complex Monge-Ampère equations where the right hand-side is smooth just outside D, establishing uniform a priori estimates which generalize both Yau's and Kolodziej's celebrated estimates.
This is a joint work with Hoang-Chinh Lu.
|
Di Nezza_Notes
|
Download |
14415
| H.264 Video |
14415.mp4
|
Open |
Please report video problems to [email protected].
See more of our Streaming videos on our main SLMath Videos page.