A family of Abelian Cayley digraphs with asymptotically large order
Perez, S.; Aguilo, F.; Fiol, M.
Type of activity
Presentation of work at congresses
Name of edition
Workshop on Algebraic Combinatorics
Date of publication
In this talk we will deal with the degree-diameter problem of Cayley digraphs of Abelian groups. These
digraphs can be constructed using a generalization to Zn of the concept of congruence in Z. We will use
this approach to present an infinite family of such digraphs, which, for every fixed value of the degree, have
asymptotically large number of vertices as the diameter increases.