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In this short note, we use classic computations for K\"ahler-Ricci flow to achieve scalar curvature bound for minimal manifold of general type.
Tsuji, Hajime: Degenerated Monge-Ampere equation in algebraic geometry. Miniconference on Analysis and Applications (Brisbane, 1993), 209–224, Proc. Centre Math. Appl. Austral. Nat. Univ., 33, Austral. Nat. Univ., Canberra, 1994
1994
Earlier work this paper cites.
Kolodziej, Slawomir: The complex Monge-Ampere equation and pluripotential theory. Mem. Amer. Math. Soc. 178 (2005), no. 840, x+64 pp
2005
Earlier work this paper cites.
Zhang, Zhou: On Degenerate Monge-Ampère Equations over Closed Kähler Manifolds. Int. Math. Res. Not. 2006, Art. ID 63640, 18 pp
2006
Cited alongside, same era.
Philippe Eyssidieux; Vincent Guedj; Ahmed Zeriahi: Singular Kähler-Einstein metrics. ArXiv, math/0603431
Cited in the paper.
Song, Jian; Tian, Gang: The Kähler-Ricci flow on minimal surfaces of positive Kodaira dimension. To appear in Inventiones Math.
Cited in the paper.
Tian, Gang; Zhang, Zhou: On the Kähler-Ricci flow on projective manifolds of general type. Chinese Annals of Mathematics - Series B, Volume 27, Number 2, 179–192
Cited in the paper.
Zhang, Zhou: Degenerate Monge-Ampere Equations over Projective Manifolds. PHD Thesis at MIT, 2006
2006
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