activity
19992020
most citedSeshadri constants, Diophantine approximation, and Roth's Theorem for arbitrary varieties

57 citations · 108 across the 13 of their papers we have counts for

collaborators

15 papers

math.AG2020★ 2 cited

On curves with high multiplicity on for

David McKinnon, Rindra Razafy, Matthew Satriano +1

On a weighted projective surface with , we compute lower bounds for the {\em effective threshold} of an ample divisor, in other words, the hi…

math.AG2020

Approximating rational points on toric varieties

David McKinnon, Matthew Satriano

Given a smooth projective variety over a number field and , the first author conjectured that in a precise sense, any sequence that approximates sufficiently…

math.AG2020

Codimension two integral points on some rationally connected threefolds are potentially dense

David McKinnon, Mike Roth

Let be a smooth, projective, rationally connected variety, defined over a number field , and let be a closed subset of codimension at least two. In this paper,…

math.CO2020★ 2 cited

What fraction of an -orbit can lie on a hyperplane?

Jiahui Huang, David McKinnon, Matthew Satriano

Consider the -action on given by permuting coordinates. This paper addresses the following problem: compute as …

math.AG2018★ 1 cited

The arithmetic puncturing problem and integral points

David McKinnon, Yi Zhu

In this paper, we provide evidence to support a positive answer to a question of Hassett and Tschinkel. In particular, if an algebraic variety V has a dense set of rational points,…

quant-ph2015★ 43 cited

Exact synthesis of single-qubit unitaries over Clifford-cyclotomic gate sets

Simon Forest, David Gosset, Vadym Kliuchnikov +1

We generalize an efficient exact synthesis algorithm for single-qubit unitaries over the Clifford+T gate set which was presented by Kliuchnikov, Maslov and Mosca. Their algorithm t…