activity
20112025
most citedOn distance, geodesic and arc transitivity of graphs

3 citations · 6 across the 9 of their papers we have counts for

collaborators

10 papers

math.CO2025

Comparing classes of highly symmetric graphs: From -arc-transitive to -distance-transitive

Wei Jin, Jack H. Koolen, Chenhui Lv

A -distance-transitive graph is a vertex-transitive graph whose vertex stabilizer is transitive on both the first- and second-step neighborhoods. This concept simultaneously gen…

math.CO2023

Finite -geodesic-transitive digraphs

Wei Jin

This paper initiates the investigation of the family of -geodesic-transitive digraphs with . We first give a global analysis by providing a reduction result. Let $Γ…

math.CO2022

Two-arc-transitive bicirculants

Wei Jin

In this paper, we determine the class of finite 2-arc-transitive bicirculants. We show that a connected -arc-transitive bicirculant is one of the following graphs: wher…

math.CO2021

Vertex quasiprimitive two-geodesic transitive graphs

Wei Jin

For a non-complete graph , a vertex triple with adjacent to both and is called a -geodesic if and are not adjacent. Then is said to…

math.CO2019

Finite 2-arc-transitive strongly regular graphs and 3-geodesic-transitive graphs

Wei Jin, Cheryl E. Praeger

We classify all the -arc-transitive strongly regular graphs, and use this classification to study the family of finite -geodesic-transitive graphs of girth or for…

math.CO2019★ 2 cited

Arc-transitive bicirculants

Alice Devillers, Michael Giudici, Wei Jin

In this paper, we characterise the family of finite arc-transitive bicirculants. We show that every finite arc-transitive bicirculant is a normal -cover of an arc-transitive gra…