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Let A be a graph type and B an equivalence relation on a group G. Let g be the equivalence class of g with respect to the equivalence relation B. The B superA graph of G is an undirected graph whose vertex set is G and two distinct vertices g, h G are adjacent if g = h or there exist x g and y h such that x and y are adjacent in the A graph of G. In this paper, we compute spectrum of equality/conjugacy supercommuting graphs of dihedral/dicyclic groups and show that these graphs are not integral.
Arunkumar et al. (Thu,) studied this question.
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