A Weil–Petersson Type Metric on the Space of Fano Kähler–Ricci Solitons

Author:

Cao Huai-DongORCID,Sun Xiaofeng,Zhang Yingying

Funder

Simons Foundation

National Natural Science Foundation of China

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Reference31 articles.

1. Ahlfors, L.: Some remarks on Teichmüller’s space of Riemann surfaces. Ann. Math. (2) 74, 171–191 (1961)

2. Ahlfors, L.: Curvature properties of Teichmüller’s space. J. Anal. Math. 9, 161–176 (1961/1962)

3. Candelas, P., Green, P.S., Hübsch, T.: Connected Calabi–Yau compactifications (other worlds are just around the corner). In: Gates, S. J. Jr., Preitschopf C. R. and Siegel W. (eds.) Strings’88 (College Park. MD, 1988), pp. 155–190. World Scientific Publishing, Teaneck (1989)

4. Cao, H.-D.: Existence of gradient Kähler–Ricci solitons. In: Elliptic and Parabolic Methods in Geometry Chow, B., Gulliver, R., Levy, S., and Sullivan, J. (eds.) (Minneapolis, MN, 1994), pp. 1–16. A K Peters, Wellesley (1996)

5. Cao, H.-D.: Recent progress on Ricci solitons. In: Recent Advances in Geometric Analysis, Advanced Lectures in Mathematics (ALM), vol. 11, pp. 1–38. International Press, Somerville (2010)

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