A large number of medical experiments have confirmed that the features of drugs have a
close correlation with their molecular structure. Drug properties can be obtained by studying …

Topological indices are numerical parameters of a graph which characterize its topology.
The second degree of a vertex in a graph is equal to the number of its second neighbors. In …

In quantitative structure-property relationship (QSPR) and quantitative structure-activity
relationship (QSAR) studies, computation of topological indices is a vital tool to predict …

Topological indices are the fixed numbers associated with the graphs. In recent years,
mathematicians used indices to check the pharmacology characteristics and molecular …

There is an incredible importance of topological indices in the field of graph theory. M-
polynomial is a very effective way for finding the topological indices of a graph. In this article …

A graph in which atoms are taken as vertices and bonds among atoms can be presented by
edges is recognized as a molecular graph. For such molecular graphs, we can investigate …

Chemical graph theory provides a link between molecular properties and a molecular graph.
The M‐polynomial is emerging as an efficient tool to recover the degree‐based topological …

In the modern era of the chemical science, the chemical graph theory has contributed
significantly to exploring the properties of the chemical compounds. Currently, the …

Octa Graphene is a carbon nanosheet constructed by octagons and squares to build a unit
cell. Topological properties of nano sheets based on Octa graphene are investigated in this …

The M-polynomial is one of the algebraic polynomials, that is useful in theoretical chemistry.
It plays significant role in computing the exact expressions of many degree based …