Nilanjan De
Papers
1
Total Citations
7
H-Index
1
About
Nilanjan De is a mathematician whose research bridges abstract algebra and mathematical chemistry, with a primary focus on topological indices of graphs derived from commutative rings. His work centers on developing polynomial methods to compute exact expressions for distance-based, degree-distance-based, and degree-based topological indices—tools essential for quantitative structure-activity relationship (QSAR) studies. De’s most cited paper, “Topological Indices of Total Graph and Zero Divisor Graph of Commutative Ring: A Polynomial Approach” (2023, 7 citations), exemplifies his innovative approach to deriving precise mathematical formulas for graph invariants. By applying algebraic polynomials to zero divisor graphs and total graphs, he provides chemists and mathematicians with powerful computational tools for analyzing molecular structures and ring properties. His contributions are particularly notable for their theoretical rigor and practical applicability in mathematical chemistry, where topological indices serve as critical descriptors for predicting chemical behavior. De’s work continues to influence researchers exploring the intersection of commutative algebra, graph theory, and chemical modeling, establishing him as a key figure in the algebraic foundations of topological index theory.
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Top Papers
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