On the Zariski-Density of Integral Points on a Complement of Hyperplanes in P^n
Number Theory
2007-05-23 v1
Abstract
We study the S-integral points on the complement of a union of hyperplanes in projective space, where S is a finite set of places of a number field k. In the classical case where S consists of the set of archimedean places of k, we completely characterize, in terms of the hyperplanes and the field k, when the (S-)integral points are not Zariski-dense.
Cite
@article{arxiv.math/0601692,
title = {On the Zariski-Density of Integral Points on a Complement of Hyperplanes in P^n},
author = {Aaron Levin},
journal= {arXiv preprint arXiv:math/0601692},
year = {2007}
}
Comments
10 pages