On the generalized Wiener polarity index for some classes of graphs

机译：关于某些图的广义维纳极性指数

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The generalized Wiener polarity index W{ink}(G) of a graph G = (V, E) is defined as a number of unordered pairs {u, v} of G such that the shortest distance between u and v is equal to k: W(G) = |{{u, v}, d(u, v) = k, u, v ∈ V (G)}| In this paper we give some results for 2-trees in case of mentioned index. We present an infinite family of 2-trees with maximum value of generalized Wiener polarity index.

机译：将图G =（V，E）的广义维纳极性指数W {ink}（G）定义为G的无序对{u，v}的数量，以使u和v之间的最短距离等于k ：W（G）= | {{u，v}，d（u，v）= k，u，v∈V（G）} |在本文中，我们给出了在提到索引的情况下2树的一些结果。我们提出了一个无限的2树族，其中广义维纳极性指数为最大值。

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《Federated Conference on Computer Science and Information Systems》|2015年|483-487|共5页
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Bielak Halina; Dabrowska Kinga; Wolska Katarzyna;
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trees (mathematics); generalized Wiener polarity index; graph classes; infinite family 2-trees; shortest distance; unordered pairs; Computer science; Electronic mail; Graph theory; Indexes; Polynomials; Yttrium;

机译：树木（数学）;广义维纳极性指数;图类;无限家族2树;最短距离;无序对;计算机科学;电子邮递;图论;索引;多项式;钇;

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4. On the generalized Wiener polarity index for some classes of graphs [C] . Bielak Halina, Dabrowska Kinga, Wolska Katarzyna Federated Conference on Computer Science and Information Systems . 2015

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On the generalized Wiener polarity index for some classes of graphs

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