CONVERGENCE OF THE KÄHLER-RICCI FLOW ON NONCOMPACT KÄHLER MANIFOLDS

By Albert Chau. 2004

54 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology, Nuclear and High Energy Physics

View Paper: https://www.semanticscholar.org/paper/6ff2086026394fa8d6fa5135ddf39628aad2e305

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. Xiaokui Yang
2. Valentino Tosatti
3. B. Weinkove
4. Yu Wang
5. G'abor Sz'ekelyhidi
6. Duong H. Phong
7. Fang Zheng
8. Dat T. To

In Geometry and Topology

1. Xiaokui Yang
2. Valentino Tosatti
3. B. Weinkove
4. Yu Wang
5. G'abor Sz'ekelyhidi
6. Duong H. Phong
7. Fang Zheng
8. Dat T. To

In Nuclear and High Energy Physics

1. Xiaokui Yang
2. Valentino Tosatti
3. Yu Wang
4. B. Weinkove
5. Fang Zheng
6. Quanting Zhao

Citations in the corpus

• KAWA lecture notes on the Kähler-Ricci flow (2015, methodology): “I also do not mention weak solutions of the Kähler–Ricci flow [13, 18, 66], the Kähler–Ricci flow for conical metrics [9, 15, 57], the Kähler–Ricci flow on noncompact Kähler manifolds [7, 59], or the Chern– Ricci flow [27, 79, 78, 80] (a generalization of the Kähler–Ricci flow to possibly non-Kähler”
• $$C^{2,\alpha }$$C2,α estimates for nonlinear elliptic equations in complex and almost complex geometry (2014, methodology): “This would be useful in providing a unified approach to parabolic Hölder estimates for parabolic flows in complex geometry, including theKähler–Ricci flow, the Chern–Ricci flow, the J-flow and their generalizations (see [8,9,11,14,23,29,46,59,68] for example).”
• Interior derivative estimates for the Kähler–Ricci flow (2011, unknown): “For global estimates of this type, see [Chau 2004; Phong et al. 2011].”