Wenjuan Luo

activity

20222024

most citedThe Product of a Generalized Quaternion Group And a Cyclic Group

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

collaborators

4 papers

math.CO2024

On Hamilton paths in vertex-transitive graphs of order $10 p$

Shaofei Du, Wenjuan Luo, Hao Yu

It was shown by Kutnar, Maru\v si\v c and Zhang in 2012 that every connected vertex-transitive graph of order $10 p$ , where $p$ is a prime and $p \neq = 7$ , contains a Hamilton path, ex…

math.GR2023

Skew Product Groups for 2-Groups of Maximal Class

Wenjuan Luo, Hao Yu

Skew morphisms, which generalise automorphisms for groups, provide a fundamental tool for the study of regular Cayley maps and, more generally, for finite groups with a complementa…

math.GR2023★ 3 cited

The Product of a Generalized Quaternion Group And a Cyclic Group

Shaofei Du, Hao Yu, Wenjuan Luo

Let $X (Q) = QC$ be a group, where $Q$ is a generalized quaternion group and $C$ is a cyclic group such that $Q \cap C = 1$ . In this paper, $X (Q)$ will be characterized and moreover, a c…

math.CO2022

Regular Cayley Maps of Elementary abelian $p$ -groups: Classification and Enumeration

Shaofei Du, Hao Yu, Wenjuan Luo

Recently, regular Cayley maps of cyclic groups and dihedral groups have been classified. A nature question is to classify regular Cayley maps of elementary abelian $p$ -groups $Z_p^…

On Hamilton paths in vertex-transitive graphs of order 10p

Skew Product Groups for 2-Groups of Maximal Class

The Product of a Generalized Quaternion Group And a Cyclic Group

Regular Cayley Maps of Elementary abelian p-groups: Classification and Enumeration

On Hamilton paths in vertex-transitive graphs of order $10 p$

Regular Cayley Maps of Elementary abelian $p$ -groups: Classification and Enumeration