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The bipartite edge frustration of graphs under subdivided edges and their related sums

机译:细分边下图的二部边挫折及其相关和

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摘要

The bipartite edge frustration of a graph G, denoted by (G), is the smallest number of edges that have to be deleted from G to obtain a bipartite spanning subgraph of C. This topological index is related to the well-known Max-cut problem, and has important applications in computing stability of fullerenes. In this paper, the bipartite edge frustration of an infinite family of fullerenes is computed. Moreover, this quantity for four classes of graphs arising from a given graph under different types of edge subdivisions is investigated.
机译:图G的二部边缘挫折度(用(G)表示)是必须从G中删除以获得C的二部跨越子图的边的最小数量。此拓扑索引与众所周知的Max切割问题,在富勒烯的计算稳定性中具有重要的应用。在本文中,计算了一个无限家族的富勒烯的二边边缘挫折。此外,研究了在不同类型的边缘细分下,由给定图产生的四类图的数量。

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