Geodesic
Quasi m-Cayley circulants
Ars Mathematica Contemporanea, Tome 6 (2013) no. 1, pp. 147-154.

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A graph Γ is called a quasi m-Cayley graph on a group G if there exists a vertex ∞ ∈ V(Γ ) and a subgroup G of the vertex stabilizer Aut(Γ )∞ of the vertex ∞ in the full automorphism group Aut(Γ ) of Γ , such that G acts semiregularly on V(Γ ) ∖ {∞} with m orbits. If the vertex ∞ is adjacent to only one orbit of G on V(Γ ) ∖ {∞}, then Γ is called a strongly quasi m-Cayley graph on G. In this paper complete classifications of quasi 2-Cayley, quasi 3-Cayley and strongly quasi 4-Cayley connected circulants are given.
DOI : 10.26493/1855-3974.256.e06
Keywords: Arc-transitive, circulant, quasi m-Cayley graph. 
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Ademir Hujdurović. Quasi m-Cayley circulants. Ars Mathematica Contemporanea, Tome 6 (2013) no. 1, pp. 147-154. doi : 10.26493/1855-3974.256.e06. http://geodesic.mathdoc.fr/articles/10.26493/1855-3974.256.e06/

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