We establish sharp upper and lower bounds for the number of rational points of bounded anticanonical height on a smooth bihomogeneous threefold defined over Q and of bidegree (1, 2). These bounds are in agreement with Manin's conjecture.
Title
Density of Rational Points on a Certain Smooth Bihomogeneous Threefold
Published in
International Mathematics Research Notices
Pagination
13
Issue
21
Pages
10703-10715
Date
2015
Publisher
Oxford, Oxford University Press
ISSN
1073-7928
Note
National Licences
Record creation date
2016-02-16