On the Zero Divisor Graphs of a Class of Commutative Completely Primary Finite Rings

Abstract

Let R be a Completely Primary Finite Ring with a unique maximal ideal Z(R)) , satisfying (( ( )) (0) 1  n Z R and ( ( )) = (0). n Z R The structures of the units some classes of such rings have been determined. In this paper, we investigate the structures of the zero divisors of R.