ddpM-Distance in Snake-Related Graphs

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K. John Bosco, Sathija J Prathisa S K

Abstract

For two vertices u and v of a graph G, the usual distance d(u,v), is the length of the shortest path between u and v. In this paper we study the concept of ddpM- distance in snake related graph. We study some properties of snake related graph with this new distance. We define the eccentricities of vertices, radius and diameter of snake related graph with respect to the ddpM-distance. We compare the usual, geodesic and ddpM-distances of two vertices u,v of V.

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