Wiener index versus maximum degree in trees
Discrete Applied Mathematics
Szeged index of TUC4C8(S) nanotubes
European Journal of Combinatorics
Further results on the eccentric distance sum
Discrete Applied Mathematics
A lower bound on the eccentric connectivity index of a graph
Discrete Applied Mathematics
Extremal values on the eccentric distance sum of trees
Discrete Applied Mathematics
The relationship between the eccentric connectivity index and Zagreb indices
Discrete Applied Mathematics
Hi-index | 7.31 |
Let G be a molecular graph. The eccentric connectivity index @x^c(G) is defined as @x^c(G)=@?"u"@?"V"("G")deg"G(u)@e"G(u), where deg"G(u) denotes the degree of vertex u and @e"G(u) is the largest distance between u and any other vertex v of G. In this paper exact formulas for the eccentric connectivity index of TUC"4C"8(S) nanotube and TC"4C"8(S) nanotorus are given.