Exploring Aα spectrum of the weakly zero-divisor graph of the ring ℤn

Let us consider the finite commutative ring [Formula: see text], whose unity is [Formula: see text] Its weakly zero-divisor graph, represented as [Formula: see text], is a basic undirected graph with two distinct vertices, [Formula: see text] and [Formula: see text] that are adjacent if and only if there exist [Formula: see text] and [Formula: see text] that satisfy the condition [Formula: see text]. The spanning sub-graph of the weakly zero-divisor graph is the zero-divisor graph of a ring. This paper finds the [Formula: see text] spectrum for the graph [Formula: see text] for various values of [Formula: see text].