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On the Wiener Index of the Complements of Bipartite Graphs

On the Wiener Index of the Complements of Bipartite Graphs
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摘要 The Wiener index W(G) of a graph G is defined as the sum of distances between all pairs of vertices of the graph, Let G*c, is the set of the complements of bipartite graphs with order n. In this paper, we characterize the graphs with the maximum and second-maximum Wiener indices among all the graphs in G*c, respectively.
出处 《Chinese Quarterly Journal of Mathematics》 CSCD 2013年第3期355-359,共5页 数学季刊(英文版)
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  • 1Barefoot C.A.,Entringer R.C.,L.A.Székely.Extremal values for ratios of distances in trees[J].Discrete Appl.Math.,1997,80:37-56.
  • 2Bollobás B.Extremal graph theory[M].Academic Press,London,New York,San Francisco,1978.
  • 3Bollobás B.Modern graph theory[M].Volume 184 of Graduate Texts in Mathematics,Springer,Berlin,Heidelberg,New York,1998.
  • 4Bondy J.A.,Murty U.S.R.Graph theory with applications[M].Macmillan Press,London,1976.
  • 5Dobrynin A.A.,Entringer R.,Gutman I.Wiener index of trees:theory and applications[J].Acta Appl.Math.,2001,66:211-249.
  • 6Dobrynin A.A.,Gutman I.,Klavzar S.,Zigert P.Wiener index of hexagonal systems[J].Acta Appl.Math.,2002,72:247-294.
  • 7Entringer R.C.,Jackoson D.E.,Snyder D.A.Distance in graphs[J].Czechoslavak Math.J.,1976,26:283-296.
  • 8Entringer R.C.,Meir A.,Moon J.W.,Székely L.On the Wiener index of trees from certain families[J].Australas.J.Combin.,1994,10:211-224.
  • 9Fischermann M.,Hoffmann A.,Rautenbach D.,Székely L.,Volkmann L.Wiener index versus maximum degree in trees[J].Discrete Appl.Math.,2002,122:127-137.
  • 10Gutman I.,Soltés L.,The range of the Wiener index and mean isomer degeneracy[J].Z.Naturforsch,1991,46A:865-868.

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