A Brunn–Minkowski type inequality for Fano manifolds and some uniqueness theorems in Kähler geometry

Author:

Berndtsson Bo

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference32 articles.

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3. Berman, R.A.: Thermodynamical formalism for Monge–Ampere equations, Moser–Trudinger inequalities and Kähler–Einstein metrics. Adv. Math. 248, 1254–1297 (2013)

4. Berman, R.J., Boucksom, S., Guedj, V., Zeriahi, A.: A variational approach to complex Monge–Ampere equations. Publ. Math. Inst. Hautes Études Sci. 117, 179–245 (2013)

5. Berman, R.J., Boucksom, S., Eyssidieux, P.H., Guedj, V., Zeriahi, A.: Kähler–Ricci flow and Ricci iteration on log-Fano varieties. arXiv: 1111.7158

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