Yong-Gao Chen

activity

20052025

most citedOn a problem of Nathanson

15 citations · 60 across the 23 of their papers we have counts for

collaborators

Showing 2022Show all

3 papers · 1 filter

math.NT2022

Quantitative results of the Romanov type representation functions

Yong-Gao Chen, Yuchen Ding

For $α > 0$ , let $A = {a_{1} < a_{2} < a_{3} < \dots}$ and $L = {ℓ_{1}, ℓ_{2}, ℓ_{3}, \dots} (not necessarily different)$ be two sequences of positive…

math.NT2022★ 1 cited

A conjecture of Sárközy on quadratic residues, II

Yong-Gao Chen, Ping Xi

Denote by $R_{p}$ the set of all quadratic residues in $F_{p}$ for each prime $p$ . A conjecture of A. Sárközy asserts, for all sufficiently large $p$ , that no subset…

math.NT2022

On a conjecture of Erdős

Yong-Gao Chen, Yuchen Ding

Let $P$ denote the set of all primes. In 1950, P. Erdős conjectured that if $c$ is an arbitrarily given constant, $x$ is sufficiently large and $a_{1}, \dots, a_{t}$ are posi…