Constructing ½-arc-transitive graphs of valency 4 and vertex stabilizer Z2× Z2
Discrete Mathematics
Constructing graphs with several pseudosimilar vertices or edges
Discrete Mathematics - Special issue: Combinatorics 2000
On edge-transitive Cayley graphs of valency four
European Journal of Combinatorics
Automorphism Groups of Metacirculant Graphs of Order a Product of Two Distinct Primes
Combinatorics, Probability and Computing
Tetravalent half-transitive graphs of order 4p
European Journal of Combinatorics
Tetravalent half-arc-transitive graphs of order p4
European Journal of Combinatorics
A classification of tightly attached half-arc-transitive graphs of valency 4
Journal of Combinatorial Theory Series B
On quartic half-arc-transitive metacirculants
Journal of Algebraic Combinatorics: An International Journal
Hexavalent half-arc-transitive graphs of order 4p
European Journal of Combinatorics
An infinite family of half-arc-transitive graphs with universal reachability relation
European Journal of Combinatorics
Half-Edge-Transitive Graphs and Non-Normal Cayley Graphs
Journal of Graph Theory
A family of edge-transitive Frobenius metacirculants of small valency
European Journal of Combinatorics
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A graph X is called vertex-transitive, edge-transitive, or arc-transitive, if the automorphism group of X acts transitively on the set of vertices, edges, or arcs of X, respectively. X is said to be 1/2-transitive, if it is vertex-transitive, edge-transitive, but not arc-transitive.In this paper we determine all 1/2-transitive graphs with 3p vertices, where p is an odd prime. (See Theorem 3.4.)