On WL-rank of Deza Cayley graphs

Published 25 May 2021 in math.CO | (2105.11746v1)

Abstract: The WL-rank of a digraph $\Gamma$ is defined to be the rank of the coherent configuration of $\Gamma$. We construct a new infinite family of strictly Deza Cayley graphs for which the WL-rank is equal to the number of vertices. The graphs from this family are divisible design and integral.

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