Wiener index of graphs - Iyer, Viswanathan K.
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The contemporary literature cites Wiener index as a topological parameter associated with tree-like molecular graphs derived from organic molecular structures. Given a graph G the corresponding Wiener index or total distance W(G) is defined as the sum of the graphic distances reckoned across all possible vertex-pairs of G. Then W(G) of a graph G may be co-related to the physico-chemical properties of an organic compound represented as G. This book explores some combinatorial and graph theoretic aspects of Wiener index of broad interest to practical Computer Scientists and Mathematicians. Such…mehr

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Produktbeschreibung
The contemporary literature cites Wiener index as a topological parameter associated with tree-like molecular graphs derived from organic molecular structures. Given a graph G the corresponding Wiener index or total distance W(G) is defined as the sum of the graphic distances reckoned across all possible vertex-pairs of G. Then W(G) of a graph G may be co-related to the physico-chemical properties of an organic compound represented as G. This book explores some combinatorial and graph theoretic aspects of Wiener index of broad interest to practical Computer Scientists and Mathematicians. Such aspects are considered relevant to the process of drug synthesis and in the identification of lead drug candidates. It may be noted that the study of Wiener index and its variants are current areas of research from the standpoint of Mathematical Chemistry.
Autorenporträt
K.V.Iyer obtained B.Sc. degree from St.Xavier's College, Calcutta, India in 1977. He received B.E. degree in 1981 from Indian Institute of Science, Bangalore, India. He got Master's degree in 1984 from Indian Institute of Science, Bangalore, India. In March 2007 he completed Ph.D. degree from National Institute of Technology, Trichy, India.