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20132026
most citedManin's conjecture for certain biprojective hypersurfaces

6 citations · 8 across the 6 of their papers we have counts for

collaborators

6 papers

math.NT2026

On everywhere locally soluble varieties in families over toric bases

Vladi Mitankin, Leo Schäfer, Damaris Schindler +1

We determine the density of locally soluble fibres in certain families of varieties over a toric base. For this we develop a new form of the hyperbola method for toric bases which…

math.NT2025

Quantitative strong approximation for quaternary quadratic forms

Zhizhong Huang, Damaris Schindler, Alec Shute

The purpose of this article is twofold. On the one hand, we prove asymptotic formulas for the quantitative distribution of rational points on any smooth non-split projective quadra…

math.NT2024

Optimal quantitative weak approximation for projective quadrics

Zhizhong Huang, Damaris Schindler, Alec Shute

We derive asymptotic formulas for the number of rational points on a smooth projective quadratic hypersurface of dimension at least three inside of a shrinking adelic open neighbou…

math.NT2024★ 1 cited

Points of bounded height on certain subvarieties of toric varieties

Marta Pieropan, Damaris Schindler

We combine the split torsor method and the hyperbola method for toric varieties to count rational points and Campana points of bounded height on certain subvarieties of toric varie…

math.NT2023★ 1 cited

Rational Points Near Manifolds, Homogeneous Dynamics, and Oscillatory Integrals

Damaris Schindler, Rajula Srivastava, Niclas Technau

Let be a compact and sufficiently smooth manifold of dimension . Suppose is nowhere completely flat. Let d…

math.NT2013★ 6 cited

Manin's conjecture for certain biprojective hypersurfaces

D. Schindler

Using the circle method, we count integer points on complete intersections in biprojective space in boxes of different side length, provided the number of variables is large enough…