Form-type equations on Kähler manifolds of nonnegative orthogonal bisectional curvature

By Jixiang Fu, Zhizhang Wang, Damin Wu. 2010

55 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/78f9798bf298784b31320db1999791093a009092

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. Sebastien Picard
2. Duong H. Phong
3. Fang Zheng
4. Xiangwen Zhang
5. Xiaokui Yang
6. Valentino Tosatti
7. B. Weinkove
8. G'abor Sz'ekelyhidi

In Geometry and Topology

1. Sebastien Picard
2. Duong H. Phong
3. Xiangwen Zhang
4. Fang Zheng
5. Xiaokui Yang
6. Valentino Tosatti
7. B. Weinkove
8. G'abor Sz'ekelyhidi

In Statistical and Nonlinear Physics

1. Duong H. Phong
2. Xiangwen Zhang

Citations in the corpus

• On real bisectional curvature for Hermitian manifolds (2016, background): “Note that the definition of real bisectional curvature is somewhat analogous to the notion of quadratic orthogonal bisectional curvature defined in [21], see also [3, 4, 8, 12, 27].”
• Geometric flows and Strominger systems (2015, background): “One natural approach is to try and solve the anomaly equation with a particular ansatz which guarantees that the metric is balanced. One possible ansatz is the very general one proposed by Fu-Wang-Wu [13], Tosatti-Weinkove [31] and Popovici [28] ω 2= ω 0 +i∂∂¯(uω˜) (5.1) Here ω0 is a balanced metric”