Tom Sanders

activity

20102026

most citedStructure in sets with logarithmic doubling

4 citations · 4 across the 4 of their papers we have counts for

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2 papers · 1 filter

math.CA2026

The quantitative Beurling-Helson Theorem

Tom Sanders

We show that for any $ε > 0$ if $ϕ : T \to T$ is continuous and $\|\exp(-2πi z ϕ)\|_{A(\mathbb{T})} =O_{|z|\rightarrow \infty}(\log^{\frac{1}{8}-\va…

math.CO2026

On Rado's single equation theorem

Tom Sanders

We show that for non-zero integers $a$ and $b$ there is a natural number $N < exp (r^{2 + o_{a, b; r \to \infty} (1)})$ such that in any $r$ -colouring of ${1, \dots, N}$ there ar…