Quanyu Tang

most citedPrimitive sets and von Mangoldt chains: Erdős Problem #1196 and beyond

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2026

Gaps in Multiplicative Sidon Sets

Wouter van Doorn, Pietro Monticone, Quanyu Tang

For a positive integer $n$ , let $g (n)$ denote the infimum of all real numbers $L$ such that there exists a multiplicative Sidon set $A \subseteq {1, 2, \dots, n}$ that intersects ever…

math.NT2026★ 1 cited

Primitive sets and von Mangoldt chains: Erdős Problem #1196 and beyond

Boris Alexeev, Kevin Barreto, Yanyang Li +5

A set of integers is primitive if no number in the set divides another. We introduce a new method for bounding Erdős sums of primitive sets, suggested from output of GPT-5.4 Pro, b…

math.CV2025

Dual Smale's mean value conjecture for odd polynomials

Quanyu Tang

We prove Dual Smale's mean value conjecture for all odd polynomials with nonzero linear term. Precisely, if $P$ is an odd polynomial of degree $d \geq 3$ with $P (0) = 0$ and $P^{'} (0) = 1$ ,…