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Maximal Degree Resistance Distance of Unicyclic Graphs

机译:单圈图的最大度电阻距离

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摘要

The resistance distance r(u, v) between two vertices u, v of a connected graph G is defined as the effective resistance between them in the corresponding electrical network constructed from G by replacing each edge of G with a unit resistor. Let G be a connected graph, the degree resistance distance of G is defined as D-R(G) = Sigma({u,v}subset of V(G))[d(u) + d(v)]r(u, v), where d(u) is the degree of the vertex u. In this paper, we firstly characterize n-vertex unicyclic graphs with given girth having maximum and second maximum degree resistance distance, then give n-vertex unicyclic graphs with the maximum and second maximum degree resistance distance.
机译:连接图G的两个顶点u,v之间的电阻距离r(u,v)定义为在对应的由G构成的电网中,通过用单位电阻器替换G的每个边,它们之间的有效电阻。假设G为连通图,则G的度电阻距离定义为DR(G)= Sigma({u,v} V(G)的子集)[d(u)+ d(v)] r(u, v),其中d(u)是顶点u的度。在本文中,我们首先描述具有给定周长的最大和第二最大度数电阻距离的n个顶点单环图,然后给出具有最大和第二个最大度数电阻距离的n个顶点单环图。

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