On the Wiener Index of the Dot Product Graph over Monogenic Semigroups

Algebraic study of graphs is a relatively recent subject which arose in two main streams: One is named as the spectral graph theory and the second one deals with graphs over several algebraic structures. Topological graph indices are widely-used tools in especially molecular graph theory and mathema...

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Published inEuropean journal of pure and applied mathematics Vol. 13; no. 5; pp. 1231 - 1240
Main Authors Aydın, Büşra, Akgüneş, Nihat, Cangül, İsmail Naci
Format Journal Article
LanguageEnglish
Published 2021
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Summary:Algebraic study of graphs is a relatively recent subject which arose in two main streams: One is named as the spectral graph theory and the second one deals with graphs over several algebraic structures. Topological graph indices are widely-used tools in especially molecular graph theory and mathematical chemistry due to their time and money saving applications. The Wiener index is one of these indices which is equal to the sum of distances between all pairs of vertices in a connected graph. The graph over the nite dot product of monogenic semigroups has recently been dened and in this paper, some results on the Wiener index of the dot product graph over monogenic semigroups are given.
ISSN:1307-5543
1307-5543
DOI:10.29020/nybg.ejpam.v13i5.3745