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20172024
most citedAntimagic orientations of graphs with large maximum degree

3 citations · 13 across the 24 of their papers we have counts for

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Showing 2022Show all

6 papers · 1 filter

math.CO2022

Compatible Powers of Hamilton Cycles in Dense Graphs

Xiaohan Cheng, Jie Hu, Donglei Yang

Motivated by the concept of transition system investigated by Kotzig in 1968, Krivelevich, Lee and Sudakov proposed a more general notion of incompatibility system to formulate the…

math.CO2022★ 1 cited

Spanning trees in sparse expanders

Jie Han, Donglei Yang

Given integers , let be the collection of all -vertex trees with maximum degree at most . A question of Alon, Krivelevich and Sudakov in 2007…

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 $…

math.CO2022

Graph tilings in incompatibility systems

Jie Hu, Hao Li, Yue Wang +1

An \emph{incompatibility system} consists of a graph and a family over with $F_v\subseteq \{\{e,e'\}\in {E(G)\choose 2}:…

math.CO2022

Balanced subdivisions of cliques in graphs

Bingyu Luan, Yantao Tang, Guanghui Wang +1

Given a graph , a balanced subdivision of is a graph obtained from by subdividing every edge the same number of times. In 1984, Thomassen conjectured that for each integ…

math.CO2022★ 1 cited

Clique-factors in graphs with sublinear -independence number

Jie Han, Ping Hu, Guanghui Wang +1

Given a graph and an integer , we denote by the maximum size of a -free subset of vertices in . A recent question of Nenadov and Pehova…