Hyperbolic surfaces in \({\mathbb{P}}^ 3\)
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Publication:1262416
DOI10.1215/S0012-7094-89-05835-3zbMath0686.32015OpenAlexW2014035163MaRDI QIDQ1262416
Publication date: 1989
Published in: Duke Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1215/s0012-7094-89-05835-3
Related Items (14)
On Griffiths–Lang's conjecture and related topics ⋮ Algebraic families of smooth hyperbolic surfaces of low degree in \(\mathbb{P}_ \mathbb{C}^ 3\) ⋮ Complete intersection varieties with ample cotangent bundles ⋮ A construction of hyperbolic hypersurface of \(P^ n(C)\) ⋮ The second main theorem of hypersurfaces in the projective space ⋮ Hyperbolicité du complémentaire d'une courbe dans \(\mathbb P^2\): Le cas de deux composantes (Hyperbolicity of the complements of plane algebraic curves: The two component case). ⋮ TWO CLASSES OF HYPERBOLIC SURFACES IN ℙ3 ⋮ Hyperbolic surfaces in ${\mathbb P}^3(\mathbb C)$ ⋮ On the hyperbolicity of general hypersurfaces ⋮ Recent results on the Kobayashi and Green-Griffiths-Lang conjectures ⋮ Plane Curves with Hyperbolic and C-hyperbolic Complements ⋮ The second main theorem of holomorphic curves into projective spaces ⋮ Hyperbolic hypersurfaces in the complex projective spaces of low dimensions ⋮ Holomorphic mappings between spaces of different dimensions. II
Cites Work
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- Nonequidimensional value distribution theory and meromorphic connections
- Defect relations for holomorphic maps between spaces of different dimensions
- A family of smooth hyperbolic hypersurfaces in \(\mathbb{P}^3\)
- Compact Manifolds and Hyperbolicity
- Hyperbolic and Diophantine analysis
- Higher dimensional diophantine problems
- Some Picard Theorems for Holomorphic Maps to Algebraic Varieties
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