Yan WANG, Rong Quan FENG, Jaeun LEE
A covering p from a Cayley graph Cay(G,X)onto another Cay(H,Y)is called typicalFrobenius if G is a Frobenius group with H as a Frobenius complement and the map p:G→H is agroup epimorphism.In this paper,we emphasize on the typical Frobenius coverings of Cay(H,Y).Weshow that any typical Frobenius covering Cay(G,X)of Cay(H,Y)can be derived from an epimorphismf from G to H which is determined by an automorphism f of H.If Cay(G,X1)and Cay(G,X2)aretwo isomorphic typical Frobenius coverings under a graph isomorphismφ,some properties satisfied byφare given.