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Hosoya Polynomials of TUC4C8(R) Nanotubes

机译:TUC4C8(R)纳米管的Hosoya多项式

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摘要

For a connected graph G, the Hosoya polynomial of G is defined as H(G, x) = Sigma({u,v}subset of(G))x(d(u,v)) where V(G) is the set of all vertices of G and d(u, v) is the distance between vertices u and v. In this article, we obtain analytical expressions for Hosoya polynomials of TUC4C8(R) nanotubes. Furthermore, the Wiener index and the hyper-Wiener index can be calculated. (C) 2008 Wiley Periodicals, Inc. Int J Quantum Chem 109: 641-649, 2009
机译:对于连通图G,G的Hosoya多项式定义为H(G,x)= Sigma({u,v}((G))x(d(u,v))的子集,其中V(G)是G和d(u,v)的所有顶点的集合是顶点u和v的距离。在本文中,我们获得了TUC4C8(R)纳米管的Hosoya多项式的解析表达式。此外,可以计算维纳指数和超维纳指数。 (C)2008 Wiley Periodicals,Inc. Int J Quantum Chem 109:641-649,2009

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