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- W2553996969 abstract "Let u and v are vertices in connected graph G, the distance d(u, v) is the length of the shortest path between the vertices u and v. For an ordered subset W = {w1,w2,w3, . . . ,wk} of vertices in a connected graph G and a vertex v 2 V (G), a metric representation of v with respect to W is the k−vector r(v|W) = (d(v,w1), d(v,w2), . . . , d(v,wk)). The subset W is a resolving set if r(v|W) for every two vertices of G have distinct representations. The minimum cardinality of resolving set for G is called the metric dimension of G and denoted by dim(G). This paper is devoted to determine the metric dimension of friendship graph Fn, lollipop graph Lm,n and Petersen graph Pn,m for m = 1." @default.
- W2553996969 created "2016-11-30" @default.
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- W2553996969 date "2016-10-02" @default.
- W2553996969 modified "2023-09-26" @default.
- W2553996969 title "THE METRIC DIMENSION OF FRIENDSHIP GRAPH Fn, LOLLIPOP GRAPH Lm,n AND PETERSEN GRAPH Pn,m" @default.
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