On integral points on surfaces
By Pietro Corvaja, Umberto Zannier. 2002
84 citations recorded by the source corpus.
Let us now consider two-dimensional problems, i.e. problems reducing to the distribution of integral points on surfaces.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/03f187cca071e1523c99da09d98439330afabf6a
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In Algebra and Number Theory
- Peter Sarnak
- Jean Bourgain
- Alex Gamburd
- Alex Kontorovich
- P. P. Varj'u
- Aaron Levin
- H. Oh
- Harald Andrés Helfgott
In Geometry and Topology
- Peter Sarnak
- Jean Bourgain
- Alex Gamburd
- Aaron Levin
- Alex Kontorovich
- P. P. Varj'u
- Tom Sanders
- Adrian Ioana
In Mathematical Physics
- Peter Sarnak
- Jean Bourgain
- Alex Gamburd
- Alex Kontorovich
- P. P. Varj'u
- Aaron Levin
- Harald Andrés Helfgott
- H. Oh
Citations in the corpus
- Markoff Triples and Strong Approximation (2015, background): “ase S or replace Zby OK the ring of integers in a number field K/Qto produce such a point and with it strong approximation for Y (OK)S . Vojta’s Conjecturesand the resultsproven towards them( [Voj92], [CZ04]) assert that cubic and higher degree affine surfaces typically have few Sintegral points. In th”
- Generalizations of Siegel's and Picard's theorems (2005, methodology): “The idea of using this lemma, as well as its statement and proof, are taken from the paper [5].”