On Computation of Recently Defined Degree-Based Topological Indices of Some Families of Convex Polytopes via M-Polynomial | Zendy

Deeba Afzal | Zendy; Farkhanda Afzal | Zendy; Mohammad Reza Farahani | Zendy; Samia A. Ali | Zendy

Open Access

On Computation of Recently Defined Degree-Based Topological Indices of Some Families of Convex Polytopes via M-Polynomial

Author(s) -

Deeba Afzal,

Farkhanda Afzal,

Mohammad Reza Farahani,

Samia A. Ali

Publication year - 2021

Publication title -

complexity

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.447

H-Index - 61

eISSN - 1099-0526

pISSN - 1076-2787

DOI - 10.1155/2021/5881476

Subject(s) - polytope , topological index , mathematics , regular polygon , combinatorics , degree (music) , convex polytope , polynomial , computation , discrete mathematics , convex analysis , convex optimization , algorithm , geometry , mathematical analysis , physics , acoustics

Topological indices are of incredible significance in the field of graph theory. Convex polytopes play a significant role both in various branches of mathematics and also in applied areas, most notably in linear programming. We have calculated some topological indices such as atom-bond connectivity index, geometric arithmetic index, K-Banhatti indices, and K-hyper-Banhatti indices and modified K-Banhatti indices from some families of convex polytopes through M-polynomials. The M-polynomials of the graphs provide us with a great help to calculate the topological indices of different structures.

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