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首页> 外文期刊>Pacific journal of applied mathematics >On Atom Bond Connectivity and Geometric-Arithmetic Indices of Capra-Designed of Cycles
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On Atom Bond Connectivity and Geometric-Arithmetic Indices of Capra-Designed of Cycles

机译:Capra设计的循环的原子键连接性和几何算法指标

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摘要

Among topological descriptors connectivity indices are very important and they have a prominent role in chemistry. An important connectivity topological index was introduced by D. Vuki?evi? and B. Furtula in 2009. The geometric-arithmetic index was defined as GA(G)= ∑_(uv∈E(G)) (2(d_vd_u)(1/2))/(d_v + d_u) where dv denotes degree of vertex v. Atom bond connectivity index is another topological index introduced by B. Furtula et al. in 2009 and defined as ABC(G)= ∑_(uv∈E(G))((d_v + d_u -2))/(1/2)/(d_v × d_u). In this paper we compute these topological indices for of Capra-designed of Cycles.
机译:在拓扑描述符中,连通性索引非常重要,并且在化学中具有重要作用。 D. Vuki?evi?提出了一个重要的连接拓扑索引。和B. Furtula在2009年。几何算术指数定义为GA(G)= ∑_(uv∈E(G))(2(d_vd_u)(1/2))/(d_v + d_u),其中dv表示B. Furtula等人介绍的另一种拓扑指数。在2009年,定义为ABC(G)= ∑_(uv∈E(G))((d_v + d_u -2))/(1/2)/(d_v×d_u)。在本文中,我们为Capra设计的循环计算这些拓扑指数。

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