Birational superrigidity and slope stability of Fano manifolds

Author:

Odaka Yuji,Okada Takuzo

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference34 articles.

1. Chen, X.X., Tian, G.: Geometry of Kähler metrics and foliations by holomorphic discs. Publ. Math. Inst. Hautes Études Sci. 107, 1–107 (2008)

2. Cheltsov, I.A.: Nonrationality of a four-dimensional smooth complete intersection of a quadric and a quadric not containing a plane. Math. Sb. 194, 95–116 (2003); translation in. Sb. Math. 194, 1679–1699 (2003)

3. Cheltsov, I.A.: Birationally super-rigid cyclic triple spaces. Izv. Ross. Akd. Nauk Ser. Mat. 6, 169–220 (2004); translation in. Izv. Math. 68, 1229–1275 (2004)

4. Cheltsov, I.A.: Birationally rigid Fano varieties. Uspekhi Mat. Nauk 60, 71–160 (2005); translation in Russian Math. Surveys 60, 875–965

5. Cheltsov, I.A., Shramov, K.A.: Log canonical thresholds of smooth Fano threefolds (with an appendix by Jean-Pierre Demailly), Uspekhi Mat. Nauk. 63(5), 73–180 (2008); translation in Russian Math. Surveys 63(5), 859–958 (2008)

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1. K-Unstable Singular del Pezzo Surfaces Without Anticanonical Polar Cylinder;International Mathematics Research Notices;2024-08-14

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