The Chern–Ricci flow on primary Hopf surfaces

Author:

Edwards Gregory

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference45 articles.

1. Barth, W., Hulek, K., Peters, C., van de Ven, A.: Compact Complex Surfaces, Ergebnisse der Mathematik und ihrer Grenzgebiete. 3. Folge/A Series of Modern Surveys in Mathematics, vol. 4, 2 edn. Springer, Berlin (2004)

2. Bogomolov, F.A.: Surfaces of class VII$$_0$$ and affine geometry. Izv. Akad. Nauk SSSR Ser. Mat. 46(4), 710–761 (1982)

3. Cao, H.D.: Deformation of Kähler metrics to Kähler–Einstein metrics on compact Kähler manifolds. Invent. Math 81(2), 359–372 (1985)

4. Chen, X.X., Wang, B.: Kähler–Ricci flow on Fano manifolds (I). J. Eur. Math. Soc. (JEMS) 14(6), 2001–2038 (2012)

5. Fang, S., Tosatti, V., Weinkove, B., Zheng, T.: Inoue surfaces and the Chern–Ricci flow. J. Funct. Anal. 271(11), 3162–3185 (2016)

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1. The continuity equation for Hermitian metrics: Calabi estimates, Chern scalar curvature, and Oeljeklaus–Toma manifolds;Bulletin of the London Mathematical Society;2023-12-15

2. Leafwise flat forms on Inoue-Bombieri surfaces;Journal of Functional Analysis;2023-09

3. The Continuity Equation on Hopf and Inoue Surfaces;International Mathematics Research Notices;2023-03-31

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