Title of article :
On the Graovac−Ghorbani Index of Graphs
Author/Authors :
GHORBANI, MODJTABA Department of Mathematics - Faculty of Science - Shahid Rajaee Teacher Training University, Tehran, I. R. Iran , RAHMANI, SHAGHAYEGH Department of Mathematics - Faculty of Science - Shahid Rajaee Teacher Training University, Tehran, I. R. Iran , ORI, OTTORINO Actinium Chemical Research, Via Casilina, Rome, Italy
Pages :
11
From page :
295
To page :
305
Abstract :
For the edge e = uv of a graph G, let nu = n(u|G) be the number of vertices of G lying closer to the vertex u than to the vertex v and nv= n(v|G) can be defined simailarly. Then the ABCGG index of G is defined as ABCGG(G)= e=uv f (u,v) , where f (u,v) = (nu ✚ nv – 2) / nunv . The aim of this paper is to give some new results on this graph invariant. We also calculate the ABCGG of an infinite family of fullerenes.
Keywords :
Topological index , Molecular graphs , Atom bond connectivity index
Serial Year :
2019
Record number :
2496015
Link To Document :
بازگشت