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Computational Study of Tetrameric 1-3 Adamantane via NM-Polynomial

Madeeha Aslam, Deeba Afzal, Mohammad Reza Farahani, Murat Cancan, Mehdi Alaeiyan

Abstract

NM-polynomial is commendably effective for computations of neighborhood degree sum based topological indices.
This work comprises of computations of topological invariants which are first, second, third, fourth and fifth \(NDe\) indices, third version of Zagreb index, neighborhood second Zagreb index, neighborhood second modified Zagreb index, neighborhood forgotten topological index, neighborhood general Randic index, neighborhood harmonic index, neighborhood inverse sum index, fourth atom bond connective index, fifth geometric arithmetic index, fifth arithmetic geometric index, fifth hyper first and second Zagreb index and Sunskurti index. In the end graphs are added for better understanding of these invariants.

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Citation

. Computational Study of Tetrameric 1-3 Adamantane via NM-Polynomial. Archives Des Sciences, In Press: . DOI: .