Cyclic m-DCI-groups and m-CI-groups

A group G is called an m-(D)CI-group if whenever two Cayley (di)graphs of G, with (out-)valencies at most m, are isomorphic, there exists an automorphism of G, mapping one connection set to the other. In this talk, we classify cyclic m-DCI-groups and m-CI-groups.

This is a joint work with István Kovács.