1 citations · 2 across the 8 of their papers we have counts for
5 papers
On oriented -semiregular representations of finite groups
Jia-Li Du, Yan-Quan Feng, Sejeong Bang
A finite group admits an {\em oriented regular representation} if there exists a Cayley digraph of such that it has no digons and its automorphism group is isomorphic to $G…
Two-geodesic transitive graphs of order with
Jun-Jie Huang, Yan-Quan Feng, Jin-Xin Zhou +1
A vertex triple of a graph is called a -geodesic if is adjacent to both and and is not adjacent to . A graph is said to be -geodesic transitive i…
On -partite digraphical representations of finite groups
Jia-Li Du, Yan-Quan Feng, Pablo Spiga
A group admits an \textbf{\em -partite digraphical representation} if there exists a regular -partite digraph such that the automorphism group of $Γ…
Pentavalent symmetric graphs admitting vertex-transitive non-abelian simple groups
Jia-Li Du, Yan-Quan Feng, Jin-Xin Zhou
A graph Γis said to be {\em symmetric} if its automorphism group \Aut(Γ) is transitive on the arc set of Γ. Let be a finite non-abelian simple group and let Γbe a connected pen…
Tetravalent -arc-transitive Cayley graphs on non-abelian simple groups
Jia-Li Du, Yan-Quan Feng
A graph Gamma is said to be 2-arc-transitive if its full automorphism group Aut(Γ) has a single orbit on ordered paths of length 2, and for G\leq Aut(Γ), Γis G-regular if G is regu…