A subspace theorem approach to integral points on curves
By Pietro Corvaja, Umberto Zannier. 2002
60 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/8ee674004113bb4215959c65ec23a0dfb74345ef
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In Geometry and Topology
- Aaron Levin
- Pietro Corvaja
- Umberto Zannier
- Jonathan Pila
- Joseph H. Silverman
- P. Habegger
- Ziyang Gao
- Yann Bugeaud
In Mathematical Physics
Citations in the corpus
- On a general Thue's equation (2004, methodology): “Our methods stem from our recent paper [ CZ1 ], where we introduced a novel approach to integral points on curves; in particular, we obtained a new proof of Siegel’s celebrated theorem, exploiting the diophantine approximation through the Schmidt Subspace Theorem, embedding the curve into a suitable”
- Generalizations of Siegel's and Picard's theorems (2005, methodology): “3A appears, essentially, in the proof of the Main Theorem in [5], and for curves in [2].”