activity
20202023
most cited-factors in Quasi-random Hypergraphs

3 citations · 6 across the 18 of their papers we have counts for

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Showing math.COShow all

19 papers · 1 filter

math.CO2023

Hypergraphs with irrational Turán density and many extremal configurations

Jianfeng Hou, Heng Li, Guanghui Wang +1

Unlike graphs, determining Turán densities of hypergraphs is known to be notoriously hard in general. The essential reason is that for many classical families of -uniform hyperg…

math.CO2023

The minimum positive uniform Turán density in uniformly dense -uniform hypergraphs

Hao Lin, Guanghui Wang, Wenling Zhou

A -graph (or -uniform hypergraph) is uniformly dense if the edge distribution of is uniformly dense with respect to every large collection of -vertex cliques induc…

math.CO2023

Large -tilings in 3-uniform hypergraphs

Jie Han, Lin Sun, Guanghui Wang

Let be the 3-graph with two edges intersecting in two vertices. We prove that every 3-graph on vertices with at least $ \max \left \{ \binom{4αn}{3}, \binom{n…

math.CO2023

Spanning trees in graphs without large bipartite holes

Jie Han, Jie Hu, Lidan Ping +3

We show that for any and , there exists such that for sufficiently large , every -vertex graph satisfying that $δ(G)\geq\varepsilon…

math.CO2023

Rainbow Hamilton cycle in hypergraph system

Yucong Tang, Bin Wang, Guanghui Wang +1

In this paper, we develop a new rainbow Hamilton framework, which is of independent interest, settling the problem proposed by Gupta, Hamann, Müyesser, Parczyk, and Sgueglia when $…

math.CO2022

-factors in graphs with small independence number

Ming Chen, Jie Han, Guanghui Wang +1

Let be an -vertex graph. The vertex arboricity of is the least integer such that can be partitioned into parts and each part induces a forest in $…