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On computation of newly defined degree-based topological invariants of Bismuth Tri-iodide via M-polynomial

Saira Hameed, Mohamad Nazri Husin, Farkhanda Afzal, Hina Hussain, Deeba Afzal, Mohammad Reza Farahani, Murat Cancan

2021Journal of Discrete Mathematical Sciences and Cryptography23 citationsDOI

Abstract

In this article, we recover many degree-based topological invariants using their formulas given in table [1] of Bismuth Tri-iodide by using its M-polynomial. The M-polynomial is a new phenomenon by which we can easily compute topological invariants of molecular graph. This is a very well-known fact that topological invariants play a key role in deciding chemical compound properties. Graphical analysis of the findings is also displayed.

Topics & Concepts

Degree (music)PolynomialMathematicsBismuthComputationTopology (electrical circuits)GraphTopological algebraPure mathematicsDiscrete mathematicsCombinatoricsTopological spaceAlgorithmPhysicsChemistryMathematical analysisAcousticsOrganic chemistryComputational Drug Discovery MethodsGraph theory and applicationsTopological and Geometric Data Analysis
On computation of newly defined degree-based topological invariants of Bismuth Tri-iodide via M-polynomial | Litcius