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On a conjecture regarding the exponential reduced Sombor index of chemical trees
Journal article   Peer reviewed

On a conjecture regarding the exponential reduced Sombor index of chemical trees

Amjad E. Hamza and Akbar Ali
Discrete mathematics letters, Vol.9, pp.107-110
19/05/2022

Abstract

Mathematics Mathematics, Applied Physical Sciences Science & Technology
Let G be a graph and denote by d(u) the degree of a vertex u of G. The sum of the numbers e root(d(u) - 1)(2) + (d(v) - 1)(2) over all edges uv of G is known as the exponential reduced Sombor index. A chemical tree is a tree with the maximum degree at most 4. In this paper, a conjecture posed by Liu et al. [MATCH Commun. Math. Comput. Chem. 86 (2021) 729-753] is disproved and its corrected version is proved.

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