Quantitative analysis computes the Harary Index for zero-divisor graphs from upper triangular matrices, suggesting insights into graph structure.
The Harary Index is an important topological parameter for examining the structure of a graph. This work presents a quantitative analysis of the structural features of zero-divisor graph using the Harary Index. In this research article, we compute the Harary Index for the zero-divisor graph of the ring of upper triangular matrices over a finite commutative ring and non commutative ring. In this study, we have computed the Harary index for directed and undirected zero-divisor graph obtained from upper triangular matrix \((M_3)\) .
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Alshanqiti et al. (2026) studied this question.
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