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A collection G of isomorphic copies of a given subgraph G of T is said to be orthogonal double cover (ODC) of a graph T by G, if every edge of T belongs to exactly two members of G and any two different elements from G share at most one edge. An ODC G of T is cyclic (CODC) if the cyclic group of order jV(T)j is a subgroup of the automorphism group of G. In this paper, the CODCs of infinite regular circulant graphs by certain infinite graph classes are considered, where the circulant graphs are labelled by the Cartesian product of two abelian groups.

On Cartesian Products of Cyclic Orthogonal Double Covers of Circulants