Hamilton paths in Cayley digraphs of metacyclic groups
A finite group \(G\) is metacyclic if it has a normal cyclic subgroup whose factor group is cyclic. In the present paper a characterization of all Hamilton paths in the Cayley digraph of a metacyclic group \(G\) with generating set \(\{x,y\}\) where \(\langle yz^{-1}\rangle\triangleleft G\) is obtained.
scientific article; zbMATH DE number 205595