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Graph Energy Ranking for Scale-Free Networks using Barabasi-Albert Model

机译:使用Barabasi-Albert模型的无标度网络的图能量排名

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A social network is a vast collection of actors and interactions. It forms one of the complex networks. There are various types of social networks such as acquaintance networks, online social networks, covert networks, citation networks, and collaboration networks, etc. Most of these real-world networks are scale-free, and they follow a power-law distribution. Each of these networks has nodes which have various roles to play, and all nodes are not equally important. Hence we need to rank them based on their importance. In this paper, we propose an algorithm named Graph Energy Ranking (GER) to rank the nodes of scale-free networks built using the Barabasi-Albert model. GER analyses the impact of node deletion on the underlying network and therefore gives a better understanding of the network features. Study of ranking done by existing centrality measures versus GER is performed to observe the similarity in the ranking process.
机译:社交网络是众多参与者和互动的集合。它构成了复杂的网络之一。社交网络的类型多种多样,例如熟人网络,在线社交网络,隐蔽网络,引文网络和协作网络等。这些现实世界中的大多数网络都是无标度的,并且遵循幂律分布。这些网络中的每一个都有扮演各种角色的节点,并且所有节点都不是同等重要的。因此,我们需要根据它们的重要性对其进行排名。在本文中,我们提出了一种称为图能量排名(GER)的算法,用于对使用Barabasi-Albert模型构建的无标度网络的节点进行排名。 GER分析了节点删除对基础网络的影响,因此可以更好地了解网络功能。通过对GER进行现有集中度测量来完成排名研究,以观察排名过程中的相似性。

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