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- W2382989054 abstract "In this paper,we present the sharp bounds of the zero-order general Randic index of bicyclic cacti.Let Ln denote the set of connected bicyclic cacti with n vertices.Denote by MnLn the set of cacti with no pendent vertices and the two cycles are joined by a path,i.e.,n3=2,n2=n-2.Denote by NnLn the set of cacti satisfying that the two cycles of three vertices have one common vertex and the other edges are all pendent edges,and all pendent edges join with the only common vertex of the two cycles,i.e.,nn-1=1,n2=4,n1=n-5.When α0 or α 1,the minimal graph is in Mn and the maximum graph is in Nn;when 0α1,the minimal graph is in Nn and the maximum graph is in Mn." @default.
- W2382989054 created "2016-06-24" @default.
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- W2382989054 date "2010-01-01" @default.
- W2382989054 modified "2023-09-24" @default.
- W2382989054 title "Bounds of Zero-order General Randic Index of Bicyclic Cacti" @default.
- W2382989054 hasPublicationYear "2010" @default.
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