Per Salberger
Per Salberger is active in the research group in algebraic geometry and number theory. His recent research concerns the density of integral solutions of systems of Diophantine equations with infinitely many solutions. One studies then the asymptotic behaviour of the number of solutions in boxes when the sizes of the boxes increase. The methods used by Salberger combine algebraic geometry and analytic number theory.
Salberger is also collaborating with members of the research groups in complex analysis and fundamental physics at Chalmers.
Showing 12 publications
Counting rational points on projective varieties
Chapter VI: On the Determinant Method and Geometric Invariant Theory
The Manin-Peyre formula for a certain biprojective threefold
Counting rational points on the Cayley ruled cubic
Uniform bounds for rational points on cubic hypersurfaces
On a certain senary cubic form
Rational points on complete intersections of higher degree, and mean values of Weyl sums
Rational points of bounded height on projective surfaces
On the density of rational and integral points on algebraic varieties
Rational points of bounded height on threefolds
Counting rational points on algebraic varieties
Counting rational points on hypersurfaces of low dimension
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