James Leng

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20182026

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2 citations · 2 across the 8 of their papers we have counts for

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math.NT2022

Improved quadratic Gowers uniformity for the Möbius function

James Leng

We demonstrate that $∥ μ ∥_{U^{3} ([N])} ≪_{A}^{ineff} lo g^{- A} (N)$ $∥Λ - Λ_{Q} ∥_{U^{3} ([N])} ≪_{A}^{ineff} lo g^{- A} (N)$ for any $A > 0$ where $Λ_{Q}$ is an approxi…

math.NT2022

A Quantitative Bound For Szemerédi's Theorem for a Complexity One Polynomial Progression over $Z / N Z$

James Leng

Let $N$ be a large prime and $P, Q \in Z [x]$ two linearly independent polynomials with $P (0) = Q (0) = 0$ . We show that if a subset $A$ of $Z / N Z$ lacks a…

Improved quadratic Gowers uniformity for the Möbius function

A Quantitative Bound For Szemerédi's Theorem for a Complexity One Polynomial Progression over Z/NZ

A Quantitative Bound For Szemerédi's Theorem for a Complexity One Polynomial Progression over $Z / N Z$