The Wiener polarity index Wp(G) of a molecular graph G of order n is the number of unordered pairs of vertices u, v of G such that the distance d(u,v) between u and v is 3. In an earlier paper, some extremal properties of this graph invariant in the class of catacondensed hexagonal systems and fullerene graphs were investigated. In this paper, some new bounds for this graph invariant are presented. A relationship between Wiener and Wiener polarity index of some classes of graphs are also presented.
BEHMARAM, A., & YOUSEFI-AZARI, H. (2011). Further Results on Wiener Polarity Index of Graphs. Iranian Journal of Mathematical Chemistry, 2(Issue 1 (Special Issue on the Occasion of Mircea V. Diudea's Sixtieth Birthday)), 67-70. doi: 10.22052/ijmc.2011.5170
MLA
A. BEHMARAM; H. YOUSEFI-AZARI. "Further Results on Wiener Polarity Index of Graphs", Iranian Journal of Mathematical Chemistry, 2, Issue 1 (Special Issue on the Occasion of Mircea V. Diudea's Sixtieth Birthday), 2011, 67-70. doi: 10.22052/ijmc.2011.5170
HARVARD
BEHMARAM, A., YOUSEFI-AZARI, H. (2011). 'Further Results on Wiener Polarity Index of Graphs', Iranian Journal of Mathematical Chemistry, 2(Issue 1 (Special Issue on the Occasion of Mircea V. Diudea's Sixtieth Birthday)), pp. 67-70. doi: 10.22052/ijmc.2011.5170
VANCOUVER
BEHMARAM, A., YOUSEFI-AZARI, H. Further Results on Wiener Polarity Index of Graphs. Iranian Journal of Mathematical Chemistry, 2011; 2(Issue 1 (Special Issue on the Occasion of Mircea V. Diudea's Sixtieth Birthday)): 67-70. doi: 10.22052/ijmc.2011.5170
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