  This article investigates multiset dimensions in zero divisor graphs
(ZD-graphs) associated with rings. Through rigorous analysis, we establish
general bounds for the multiset dimension (Mdim) in ZD-graphs, exploring
various commutative rings including the ring Z_n of integers modulo n, Gaussian
integers and quotient polynomial rings. Additionally, we examine the behavior
of Mdim under algebraic operations and discuss bounds in terms of diameter and
maximum degree. This study enhances our understanding of algebraic structures
and their graphical representations.
