Hui Zhou

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20162020

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

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Showing 2018Show all

4 papers · 1 filter

math.CO2018★ 1 cited

Hamilton cycles in generalized dihedral Cayley graphs and digraphs

Hui Zhou, Jiyong Chen, Binzhou Xia +3

We prove that every connected Cayley digraph on a generalized dihedral group of order at least $4$ has a directed Hamilton cycle. In particular, this confirms a conjecture of Holsz…

math.CO2018

On $s$ -distance-transitive graphs

Hui Zhou, Cheryl Praeger, Michael Giudici +2

Distance-regular graphs have many beautiful combinatorial properties. Distance-transitive graphs have very strong symmetries, and they are distance-regular, i.e. distance-transitiv…

math.CO2018

Hamiltonian decomposition of the Cayley graph on the dihedral group $D_{2 p}$ where $p$ is a prime

Hui Zhou, Liufeng Xu, Yang Cui +4

In this note, we give the Hamiltonian decomposition of the Cayley graph on the dihedral group $D_{2 p}$ where $p$ is a prime.

math.CO2018

A graph theoretic characterization of the classical generalized hexagon on $364$ vertices

Hui Zhou

A tetravalent $2$ -arc-transitive graph of order $728$ is either the known $7$ -arc-transitive incidence graph of the classical generalized hexagon $G H (3, 3)$ or a normal cover of a $…

Hamilton cycles in generalized dihedral Cayley graphs and digraphs

On s-distance-transitive graphs

Hamiltonian decomposition of the Cayley graph on the dihedral group D2p​ where p is a prime

A graph theoretic characterization of the classical generalized hexagon on 364 vertices

On $s$ -distance-transitive graphs

Hamiltonian decomposition of the Cayley graph on the dihedral group $D_{2 p}$ where $p$ is a prime

A graph theoretic characterization of the classical generalized hexagon on $364$ vertices