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MEHDI ALAEIYAN1,* , JAFAR ASADPOUR1
Let G=(V,E) be a molecular graph, where V(G) is a non-empty set of vertices and E(G) is a set of edges. For uV(G), dfined deg(u) be degree of vertex u, and nG(u) is the sum of the degrees of its neighborhoods. The modified eccentricity connectivity polynomial of a molecular graph G is defined as (G,x)=uV (G)nG(u). xecc(u), where ecc(u) is defined as the length of a maximal path connecting u to another vertex of molecular graph G. In this paper, we computing this polynomial for an infinite family of linear polycene parallelogram P(n,n)..
Modified eccentricity connectivity polynomial, Polycene parallelogram.
MEHDI ALAEIYAN, JAFAR ASADPOUR, Computing the MEC polynomial of an infinite family of the linear parallelogram P(n,n), Optoelectronics and Advanced Materials - Rapid Communications, 6, 1-2, January-February 2012, pp.191-193 (2012).
Submitted at: Aug. 17, 2011
Accepted at: Feb. 20, 2012
Optoelectronics and Advanced Materials - Rapid Communications
(2023): 0.5 - 2023 Journal Citation Reports (Clarivate Analytics, 2024)
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