On the boundary behavior of Kähler–Einstein metrics on log canonical pairs

Author:

Guenancia Henri,Wu Damin

Funder

NSF

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference34 articles.

1. Aubin, T.: Équations du type Monge-Ampère sur les variétés Kählériennes compactes. Bull. Sci. Math. 102, 63–95 (1978)

2. Boucksom, S., Eyssidieux, P., Guedj, V., Zeriahi, A.: Monge–Ampère equations in big cohomology classes. Acta Math. 205(2), 199–262 (2010)

3. Berman, R.J., Guenancia, H.: Kähler-Einstein metrics on stable varieties and log canonical pairs. GAFA. arXiv:1304.2087 (2013, to appear)

4. Brendle, S.: Ricci flat Kähler metrics with edge singularities. IMRN. arXiv:1103.5454 (2011, to appear)

5. Campana, F., Guenancia, H., Păun, M.: Metrics with cone singularities along normal crossing divisors and holomorphic tensor fields. Ann. Sci. Éc. Norm. Sup. 46, 879–916 (2013)

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1. The Kähler-Ricci flow on log canonical pairs of general type;Journal of Functional Analysis;2023-08

2. Orbifold stability and Miyaoka–Yau inequality for minimal pairs;Geometry & Topology;2022-10-28

3. Families of singular Kähler–Einstein metrics;Journal of the European Mathematical Society;2022-06-09

4. Hyperbolicity of Moduli Spaces of Log-Canonically Polarized Manifolds;The Journal of Geometric Analysis;2020-02-28

5. Invariant metrics on negatively pinched complete Kähler manifolds;Journal of the American Mathematical Society;2019-10-07

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