On Co-maximal Meet Signed Graphs of Commutative Rings

Let Γ(R) be a graph with elements of R (commutative ring with unity) as vertices, where two vertices a and b are adjacent if and only if Ra + Rb = R. In this paper we characterize the rings for which co-maximal meet signed graphs ΓΣ(R) and the negation co-maximal meet signed graphs η(ΓΣ(R)) are balanced, clusterable, sign compatible and C-sign compatible.