Applications of a Grassmannian technique to hyperbolicity, Chow equivalency, and Seshadri constants

DOI10.1090/jag/786zbMath1484.14016arXiv1806.02364OpenAlexW3186398238MaRDI QIDQ5022603

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Publication date: 19 January 2022

Published in: Journal of Algebraic Geometry (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1806.02364

zbMATH Keywords

hyperbolicitySeshadri constantsKobayashi conjectureGrassmannian technique

Mathematics Subject Classification ID

Divisors, linear systems, invertible sheaves (14C20)

Related Items (6)

Clustered families and applications to Lang‐type conjectures ⋮ Moment maps and cohomology of non-reductive quotients ⋮ Non-reductive geometric invariant theory and hyperbolicity ⋮ Weakly Kähler hyperbolic manifolds and the Green-Griffiths-Lang conjecture ⋮ Algebraic hyperbolicity of very general surfaces ⋮ Hyperbolicity and specialness of symmetric powers

Cites Work

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• Hyperbolic algebraic varieties and holomorphic differential equations
• Kobayashi hyperbolicity of the complements of general hypersurfaces of high degree
• Rational curves on general type hypersurfaces
• Rationally inequivalent points on hypersurfaces in \(\mathbb{P}^n\)
• Recent results on the Kobayashi and Green-Griffiths-Lang conjectures
• On the Logarithmic Green–Griffiths Conjecture: Table 1.
• A correction: ``On a conjecture of Clemens on rational curves on hypersurfaces

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