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- W4368754911 abstract "A recent theorem of Diverio--Trapani and Wu--Yau asserts that a compact Kahler manifold with a Kahler metric of quasi-negative holomorphic sectional curvature is projective and canonically polarized. This confirms a long-standing conjecture of Yau. We consider the notion of $(varepsilon,delta)$--quasi-negativity, generalizing quasi-negativity, and obtain gap-type theorems for $int_X c_1(K_X)^n>0$ in terms of the real bisectional curvature and weighted orthogonal Ricci curvature. These theorems are also a generalization of that results in cite{ZhangZheng} by Zhang-Zheng and in cite{ChuLeeTam} by Chu-Lee-Tam." @default.
- W4368754911 created "2023-05-05" @default.
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- W4368754911 date "2023-05-03" @default.
- W4368754911 modified "2023-09-27" @default.
- W4368754911 title "$(varepsilon, delta)$--Quasi-Negative Curvature and Positivity of the Canonical Bundle" @default.
- W4368754911 doi "https://doi.org/10.48550/arxiv.2305.01881" @default.
- W4368754911 hasPublicationYear "2023" @default.
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