Abstract
Abstract
Topological indices of a molecular graph are numeric quantities that characterize its numerous physico-chemical properties, chemical reactivities and biological activities. The neighborhood M-polynomial is productive for discovering neighborhood degree sum-based topological indices. This article deals with computing the neighborhood M-polynomial of silicon carbide networks Si
2
C
3-I[p, q], Si
2
C
3-II[p, q] and Si
2
C
3-III[p, q], and hence examining some standard neighborhood degree sum-based topological indices for the aforementioned networks. The obtained results are analyzed graphically. Moreover, a comparative study of the outcomes with some well-established degree-based topological indices of the silicon carbide networks is executed.
Reference40 articles.
1. On topological indices of Molnupiravir and its QSPR modelling with some other antiviral drugs to treat COVID-19 patients;Das;J. Math. Chem.,2023
2. On Nirmala indices-based entropy measures of silicon carbide network;Kumar;Iranian Journal of Mathematical Chemistry,2023
3. On some counting polynomials in chemistry;Hosoya;Discrete Appl. Math.,1988
4. PI polynomial of V-phenylenic nanotubes and nanotori;Alamian;Int. J. Mol. Sci.,2008
5. Schultz and modified Schultz polynomials of C100 fullerene;Hassani;MATCH Communications in Mathematical and in Computer Chemistry,2013