A subspace theorem approach to integral points on curves

DOI10.1016/S1631-073X(02)02240-9zbMath1012.11051WikidataQ56699706 ScholiaQ56699706MaRDI QIDQ1598449

Umberto Zannier, Pietro Corvaja

Publication date: 24 July 2002

Published in: Comptes Rendus. Mathématique. Académie des Sciences, Paris (Search for Journal in Brave)

zbMATH Keywords

Siegel's theoremintegral point on affine curvesSubspace Theorem

Mathematics Subject Classification ID

[https://zbmath.org/classification/?q=cc:11G30 Curves of arbitrary genus or genus ( e 1) over global fields (11G30)] Diophantine inequalities (11D75) Simultaneous homogeneous approximation, linear forms (11J13)

Related Items

Dyson's theorem for curves, Lang-Vojta conjecture over function fields for surfaces dominating \(\mathbb{G}_m^2\), Integral points on curves \(\frac{f(X)-f(Y)}{X-Y}\), Urata's theorem in the logarithmic case and applications to integral points, On the degeneracy of integral points and entire curves in the complement of nef effective divisors, Applications of the Subspace Theorem to Certain Diophantine Problems, On arithmetic inequalities for points of bounded degree, On the Schmidt subspace theorem for algebraic points, Hyperbolicity of Varieties of Log General Type, On a general Diophantine inequality, Diophantine approximation, On the nondensity of integral points, A Cartan's second main theorem approach in Nevanlinna theory, Generalizations of Siegel's and Picard's theorems, Generalizations of rigid analytic Picard theorems

Cites Work

• Finiteness theorems for abelian varieties over number fields.
• Diophantine approximations and value distribution theory
• Diophantine approximation
• Diophantine approximations and diophantine equations
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