activity
20202025
most citedThe Cuntz-Toeplitz algebras have nuclear dimension one

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

collaborators

6 papers

math.NT2025

An improved large sieve for quadratic characters via Hooley neutralisers and its applications

Cameron Wilson

We combine Hooley neutralisers and the large sieve for quadratic characters. We give applications to character sums with a hyperbolic height condition.

math.NT2024

Local solubility of a family of ternary conics over a biprojective base I

Cameron Wilson

Let be binary quadratic forms. We provide upper bounds for the number of rational points $(u,v)\in\mathbb{P}^1(\mathbb{Q})\times\mathbb{P}^1(\mathbb{Q})…

math.NT2024

Higher Moments for Polynomial Chowla

Cameron Wilson

Let be the Liouville function. We study the distribution of \[ \frac{1}{x^{1/2}}\sum_{x\leq n\leq 2x}λ(f(n)) \] over random polynomials of fixed degree and coefficie…

math.NT2024★ 1 cited

Asymptotics For Local Solubility Of Diagonal Quadrics Over A Split Quadric Surface

Cameron Wilson

We prove asymptotics for the density of everywhere locally soluble diagonal quadric surfaces parameterised by rational points on the split quadric surface which do…

math.NT2022

General Bilinear Forms In The Jacobi Symbol Over Hyperbolic Regions

Cameron Wilson

We study averages involving the Jacobi quadratic symbol in regions where the product is bounded by a large parameter. We show that these averages exhibit cance…

math.OA2020★ 7 cited

The Cuntz-Toeplitz algebras have nuclear dimension one

Philip Easo, Esperanza Garijo, Sarunas Kaubrys +12

We prove that unital extensions of Kirchberg algebras by separable stable AF algebras have nuclear dimension one. The title follows.