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• W3213526454 abstract "An ordered set W=(w_1,…,w_k )⊆V(G) vertices of G is called a resolving set or locating set for G if every vertex is uniquely determined by its vector of distance to the vertices in W. A resolving set of minimum cardinality is called a basis for G and this cardinality is the metric dimension or location number of G, denoted by β(G). In this paper, we study the metric dimension of certain wheel related graphs, namely m-level wheels, an infinite class of convex polytopes and antiweb-gear graphs denoted by W_(n,m),Q and AWJ_2n, respectively. We prove that these infinite classes of convex polytopes generated by wheel, denoted by Q_n also gives a negative answer to an open problem proposed by Imran et al. (2012)." @default.
• W3213526454 created "2021-11-22" @default.
• W3213526454 creator A5020860893 @default.
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• W3213526454 date "2021-01-01" @default.
• W3213526454 modified "2023-09-23" @default.
• W3213526454 title "An analytical study of the metric dimension in context of wheel related graphs" @default.
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