Abstract
In this article we prove that every entire curve in the complement of a generic hypersurface of degree $d\geq 586$ in $\mathbb{P}_{\mathbb{C}}^{3}$ is algebraically degenerated, i.e. there exists a proper subvariety which contains the entire curve.
Citation
Erwan Rousseau. "Weak analytic hyperbolicity of complements of generic surfaces of high degree in projective 3-space." Osaka J. Math. 44 (4) 955 - 971, December 2007.
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