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

1 citations · 1 across the 4 of their papers we have counts for

collaborators

5 papers

math.AP2026

The Ashbaugh--Benguria reciprocal-gap conjecture for Dirichlet eigenvalues

Yanyang Li, Quanyu Tang, Haiqi Zhang

We prove the Ashbaugh--Benguria reciprocal-gap conjecture for the Dirichlet Laplacian in every dimension . Specifically, if is a bounded domain and $$…

math.AP2026

A sharp fixed-volume product inequality for the first nonzero Steklov eigenvalues

Haiqi Zhang, Quanyu Tang, Yanyang Li

We prove a sharp fixed-volume product inequality for the first nonzero Steklov eigenvalues of bounded Lipschitz domains in . More precisely, if and $Ω\sub…

math.NT20261 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,…

math.CO2026

Optimal bounds for an Erdős problem on matching integers to distinct multiples

Wouter van Doorn, Yanyang Li, Quanyu Tang

Let be the largest integer such that for every set of positive integers and every open interval of length , there exist at least $…

math.GM2025

A Note on a Recent Attempt to Prove the Irrationality of

Keyu Chen, Wei He, Yixin He +7

Recently Shekhar Suman [arXiv: 2407.07121v6 [math.GM] 3 Aug 2024] made an attempt to prove the irrationality of . But unfortunately the proof is not correct. In this note, w…