Quan-Hui Yang

activity

20172026

most citedOn generalized Stanley sequences

1 citations · 1 across the 6 of their papers we have counts for

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math.NT2026

On the size of $h$ -fold sumsets

Shi-Qiang Chen, Quan-Hui Yang

Let $h$ be a positive integer, and let $A$ be a finite set of integers. We derive an exact formula for $∣ h A ∣$ . Furthermore, let $A = {0, 1, \dots, s, a, b}$ , $1 \leq s < a < b$ , and write $…

math.NT2026

On the Monotonicity of Higher-Fold Representation Functions

Csaba Sándor, Quan-Hui Yang

For a positive integer $h$ , let $R_{A, h} (n)$ denote the number of ordered representations $n = s_{1} + \dots + s_{h}$ with all $s_{i} \in A$ . Let \[ B=\{0\}\cup\{m\ge 1:\text{ the base-4 expan…

math.NT2022

A shifted Mahler measure identity for Boyd's family

Quanli Yang, Hang Liu, Guoping Tang

Recently the second author and Qin numerically verified some Mahler measure identities of genus 2 and 3 polynomial families. In this paper, we use the elliptic regulator to prove a…

math.NT2017★ 1 cited

On generalized Stanley sequences

Sándor Z. Kiss, Csaba Sándor, Quan-Hui Yang

Let $N$ denote the set of all nonnegative integers. Let $k \geq 3$ be an integer and $A_{0} = {a_{1}, \dots, a_{t}}$ $(a_{1} < \dots < a_{t})$ be a nonnegative set which…

On the size of h-fold sumsets

On the Monotonicity of Higher-Fold Representation Functions

A shifted Mahler measure identity for Boyd's family

On generalized Stanley sequences

On the size of $h$ -fold sumsets