M-Polynomial and topological indices of book graph

Evaluation of some degree based topological indices of boron kagome lattice

“…Lately, many researchers have examined the 𝑀-polynomials of several graph structures. In [11], the 𝑀-polynomial of the two-dimensional three-layered single-walled titania nanotube lattice was studied by Raheem et al, The topological indices through M-polynomial of book graphs were found by Khalaf et al, [12]. Some other works related to Mpolynomials was also found in [13,14].…”

The M-Polynomial and Nirmala index of Certain Composite Graphs

“…Many studies have done about the M-Polynomial such as computation of M-polynomial book graph and starphene graph in [9,10]. Also Basavanagoud, and et al obtained the M-polynomial of some graph operations and cycle related graphs in [11].…”

“…Unlike the other graph polynomials through this polynomial, we can easily compute more than one degree based topological indices such as Atom bond connectivity index, Geometric connectivity index and some other indices by a certain derivative or integral or sometimes both. Some formula for computing those indices from the M-Polynomial are found in [8][9][10][11][12][13][14] as we illustrate some of these formulas in the following [8] where used operators are defined as [8][9][10][12][13][14]: One of the most recent defined degree based topological indices is Nirmala index defined by Kulli in 2021 [15], which is defined as follows:…”

Closed Formulas for Some New Degree Based Topological Descriptors Using M-polynomial and Boron Triangular Nanotube

“…Some indices are calculated by Munir et al ( 2016 ). In the past, Kang et al ( 2018 ), Afzal et al ( 2020a , b ), Cancan et al ( 2020a , b ), and Khalaf et al ( 2020 ) used these formulas to compute topological indices via M-polynomial and a lot of work has been done in this area. One more set of nine topological indices has been computed by Afzal et al ( 2020c ).…”