Degenerate complex Monge-Ampère equations over compact Kähler manifolds

By J. Demailly, Nefton Pali. 2010

47 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/828fa5655bb95016e8ec563f366f90519ec09a02

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Duong H. Phong
2. Jian Song
3. G'abor Sz'ekelyhidi
4. Jacob Sturm
5. B. Weinkove
6. Valentino Tosatti
7. Robert J. Berman
8. G. Tian

In Geometry and Topology

1. Duong H. Phong
2. Jian Song
3. G'abor Sz'ekelyhidi
4. Jacob Sturm
5. B. Weinkove
6. Valentino Tosatti
7. Robert J. Berman
8. G. Tian

Citations in the corpus

• The Dirichlet problem for degenerate complex Monge-Ampere equations (2009, background): “,[12, 13, 19, 37]) and for singular canonical metrics and degenerate equations on Kähler manifolds [14, 17, 21, 30, 31, 35, 36].”
• A Priori L∞-Estimates for Degenerate Complex Monge–Ampère Equations (2010, unknown): “An independent proof of Theorem A has been given in [5].”
• The Kähler–Ricci flow through singularities (2009, background): “It is later improved by Dinew and Zhang [11] (also see [10] for more general cases) for big and semi-ample classes.”