A sharp lower bound for the Wiener index of a graph

Computer Science – Discrete Mathematics

Scientific paper

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Accepted for publication in Ars Combinatoria

Scientific paper

Given a simple connected undirected graph G, the Wiener index W(G) of G is
defined as half the sum of the distances over all pairs of vertices of G. In
practice, G corresponds to what is known as the molecular graph of an organic
compound. We obtain a sharp lower bound for W(G) of an arbitrary graph in terms
of the order, size and diameter of G.

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