activity
20222026
most citedRamsey non-goodness involving books

1 citations · 2 across the 7 of their papers we have counts for

collaborators

7 papers

math.CO2026

An improved double-exponential lower bound for

Chunchao Fan, Mingze Li, Qizhong Lin +1

The Ramsey number is the smallest integer such that every -vertex -graph contains either a copy of or an independent set of size . A well-known…

math.CO2026

Two-color Ramsey lower bounds for bounded degree hypergraphs

Chunchao Fan, Qizhong Lin

We consider Ramsey numbers of bounded-degree uniform hypergraphs. In particular, we prove that for every , there exists a constant such that, for all sufficiently la…

math.CO2025

Asymptotically optimal Ramsey goodness of sparse graphs versus odd cycles and paths

Chunchao Fan, Qizhong Lin

A fundamental problem in graph Ramsey theory is to determine, for sparse graphs on vertices, the minimal such that is Ramsey-good for odd cycles and paths $P_…

math.CO2024

New bounds of two hypergraph Ramsey problems

Chunchao Fan, Xinyu Hu, Qizhong Lin +1

We focus on two hypergraph Ramsey problems. First, we consider the Erdős-Hajnal function . In 1972, Erdős and Hajnal conjectured that the tower growth rate of $r_k(k+…

math.CO2023

On a conjecture of Conlon, Fox and Wigderson

Chunchao Fan, Qizhong Lin, Yuanhui Yan

For graphs and , the Ramsey number is the smallest positive integer such that any red/blue edge coloring of the complete graph contains either a red o…

math.CO2022★ 1 cited

Fan-complete Ramsey numbers

Fan Chung, Qizhong Lin

For graphs and , we consider Ramsey numbers with tight lower bounds, namely, where denotes the chromatic number of and $…

math.CO2022★ 1 cited

Ramsey non-goodness involving books

Chunchao Fan, Qizhong Lin

In 1983, Burr and Erdős initiated the study of Ramsey goodness problems.Nikiforov and Rousseau (2009) resolved almost all goodness questions raised by Burr and Erdős, in which the…