Sourav Mondal

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About

Sourav Mondal is a mathematician whose research sits at the rich intersection of algebraic graph theory, mathematical chemistry, and topological index theory. His work focuses on developing and analyzing topological indices — numerical descriptors derived from molecular graphs — which serve as powerful tools in quantitative structure-activity and structure-property relationship studies. One of his most recognized contributions is his polynomial approach to computing degree-based, distance-based, and degree-distance-based topological indices for specialized graph structures, including total graphs and zero divisor graphs of commutative rings. This work, published in 2023 and already accumulating citations, demonstrates the growing recognition of his methodologies within the mathematical chemistry community. By bridging abstract algebraic structures with chemoinformatic applications, Mondal has helped establish a more rigorous theoretical foundation for predicting physicochemical properties of molecular compounds. His research is particularly notable for its mathematical precision and its applicability across disciplines, from pure combinatorics to pharmaceutical and materials science research. For students entering the field of chemical graph theory or algebraic combinatorics, Mondal's publications offer both methodological rigor and a compelling model of interdisciplinary mathematical research.