QSPR Study of Coumarins Based on the Hyper Neighbourhood Stress Index

  • Seema H. R. Rajiv Gandhi Institute of Technology
  • R. Murali Dr. Ambedkar Institute Of Technology, Bengaluru, India

Résumé

In this paper, we introduce a novel molecular descriptor called the Hyper neighbourhood stress index $ HNS(G)$, which is based on the neighbourhood stresses of individual vertices. We explore the $ HNS(G)$ values for well-known graphs. Further, we perform QSPR (Quantitative Structure-Property Relationship) analysis to study the intercorrelation between the $ HNS(G)$ of molecular graph structures and the structural properties of coumarins. Our findings reveal a better correlation between the physicochemical properties of coumarins and the $ HNS(G)$ of their molecular graph structures. Finally, we establish quadratic regression models to relate these molecular descriptors with the physicochemical properties of coumarins.

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Biographie de l'auteur

R. Murali, Dr. Ambedkar Institute Of Technology, Bengaluru, India

Professor and Head, Department of Mathematics

Références

\bibitem{raj1} Rajendra, R., Siva Kota Reddy, P. and Cangul, I. N.: Stress indices of graphs, \emph{Adv. Stud. Contemp. Math. (Kyungshang)}, {\bf 31}(2) (2021), 163--173.
\bibitem{raj2} Rajendra, R., Siva Kota Reddy, P. and Harshavardhana, C. N.: Tosha Index for Graphs, \emph{Proc. Jangjeon Math. Soc.}, {\bf 24}(1) (2021), 141--147.

\bibitem{rest} Rajendra, R., Siva Kota Reddy, P. and Harshavardhana, C. N.: Rest of a vertex in a graph, \emph{Adv. Math., Sci. J.}, {\bf 10}(2) (2021), 697-704.

\bibitem{rich} Rajendra, R., Siva Kota Reddy, P., Mahesh, K.B. and Harshavardhana, C. N.: Richness of a Vertex in a Graph, \emph{South East Asian J. Math. Math. Sci.}, {\bf 18}(2) (2022), 149--160.

\bibitem{raj3} Rajendra, R., Bhargava, K. Shubhalakshmi, D. and Siva Kota Reddy, P.: Peripheral Harary Index of Graphs, \emph{Palest. J. Math.}, {\bf 11}(3) (2022), 323--336.
\bibitem{raj4} Rajendra, R., Siva Kota Reddy, P. and Prabhavathi, M.: Computation of Wiener Index, Reciprocal Wiener index and Peripheral Wiener Index Using Adjacency Matrix, \emph{South East Asian J. Math. Math. Sci.}, {\bf 18}(3) (2022), 275-282.

\bibitem{raj5} Rajendra, R., Siva Kota Reddy, P., Harshavardhana, C. N., Aishwarya, S. V. and Chandrashekara, B. M.: Chelo Index for graphs, \emph{South East Asian J. Math. Math. Sci.}, {\bf19}(1) (2023), 175-188.

\bibitem{raj6} Rajendra, R., Siva Kota Reddy, P., Harshavardhana, C. N., and Alloush, Khaled A. A.: Squares Stress Sum Index for Graphs, \emph{Proc. Jangjeon Math. Soc.}, {\bf 26}(4) (2023), 483--493.

\bibitem{raj7} Rajendra, R., Siva Kota Reddy, P. and Harshavardhana, C. N.: Stress-Difference Index for Graphs, \emph{Bol. Soc. Parana. Mat. (3)}, {\bf 42} (2024), 1--10.
Publiée
2026-02-04
Rubrique
Research Articles