Wiener index of tensor product of complete multipartite graphs
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The Wiener index, denoted by W(G), of a connected graph G is the sum of all pairwise distances of vertices of the graph, that is, W(G)=1 2∑ u,v∈V (G)d(u,v). In this paper, we obtain the Wiener index of the tensor product of a path and a cycle.
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