Ricci flow on Kähler-Einstein manifolds

By Xiuxiong Chen, G. Tian. 2006

102 citations recorded by the source corpus.

Subfields: Applied Mathematics, Astronomy and Astrophysics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/a20ba06f8abbf61fc6975f3ecbfb92626cd5a8e8

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. Jacob Sturm
3. G'abor Sz'ekelyhidi
4. Robert J. Berman
5. Song Sun
6. Simon Donaldson
7. Weiyong He
8. Xiuxiong Chen

In Astronomy and Astrophysics

1. Jacob Sturm
2. Duong H. Phong
3. Song Sun
4. Weiyong He
5. Xiuxiong Chen
6. B. Weinkove
7. Simon Donaldson
8. Jian Song

In Geometry and Topology

1. G'abor Sz'ekelyhidi
2. Duong H. Phong
3. Jacob Sturm
4. Robert J. Berman
5. Song Sun
6. Simon Donaldson
7. Weiyong He
8. Xiuxiong Chen

Citations in the corpus

• Frankel conjecture and Sasaki geometry (2012, background): “• It is a question in Chen-Tian [17] to classify compact Kähler orbifolds with positive bisectional curvature.”
• On Kähler manifolds with positive orthogonal bisectional curvature (2006, methodology): “The rest of the proof is the same as in [8].”
• Lectures on Stability and Constant Scalar Curvature (2008, methodology): “Then X admits a G-invariant Kähler-Einstein metric if and only if there exists constants A > 0, B, so that the following inequality holds for G-invariant ω0-plurisubharmonic potentials φ, Fω0(φ) ≥ A Jω0(φ)− B (7.2) As a consequence, Tian [142] deduced the following theorem, which implies in particu”