论文标题
基于社区信息的概率算法用于网络崩解
Neighborhood Information-based Probabilistic Algorithm for Network Disintegration
论文作者
论文摘要
许多现实世界的应用程序可以建模为复杂的网络,这些网络包括互联网,流行病网络,运输网络,电网,蛋白质折叠结构等。网络完整性和鲁棒性对于确保保护关键网络得到保护并拆除不希望的有害网络很重要。网络结构和完整性可以通过一组关键节点来控制,并找到网络中节点的最佳组合,以确保网络结构和完整性可能是NP完整的问题。尽管进行了广泛的研究,但现有方法仍有许多局限性,并且仍然存在许多未解决的问题。本文提出了一种基于邻域信息和节点重要性的概率方法,即基于社区信息的概率算法(NIPA)。我们还定义了一个新的基于中心性的重要性度量(IM),该测量措施结合了每个目标节点的邻居节点和两个跳节点信息的贡献比。我们提出的NIPA已针对不同的网络基准进行了测试,并与其他三种方法进行了比较:最佳攻击策略(OAS),高中第一(HBF)和高级第一(HDF)(HDF)。实验表明,在所有四种方法中,提出的NIPA最有效。通常,NIPA可以确定最关键的节点组合具有更高的有效性,并且我们提出的NIPA发现的一组最佳键节点远小于启发式中心性预测。此外,确定了许多先前被忽视的弱连接节点,它们成为新确定的最佳节点的关键部分。因此,建议采用修订的保护策略,以确保维护网络完整性。还讨论了进一步的关键问题和未来的研究主题。
Many real-world applications can be modelled as complex networks, and such networks include the Internet, epidemic disease networks, transport networks, power grids, protein-folding structures and others. Network integrity and robustness are important to ensure that crucial networks are protected and undesired harmful networks can be dismantled. Network structure and integrity can be controlled by a set of key nodes, and to find the optimal combination of nodes in a network to ensure network structure and integrity can be an NP-complete problem. Despite extensive studies, existing methods have many limitations and there are still many unresolved problems. This paper presents a probabilistic approach based on neighborhood information and node importance, namely, neighborhood information-based probabilistic algorithm (NIPA). We also define a new centrality-based importance measure (IM), which combines the contribution ratios of the neighbor nodes of each target node and two-hop node information. Our proposed NIPA has been tested for different network benchmarks and compared with three other methods: optimal attack strategy (OAS), high betweenness first (HBF) and high degree first (HDF). Experiments suggest that the proposed NIPA is most effective among all four methods. In general, NIPA can identify the most crucial node combination with higher effectiveness, and the set of optimal key nodes found by our proposed NIPA is much smaller than that by heuristic centrality prediction. In addition, many previously neglected weakly connected nodes are identified, which become a crucial part of the newly identified optimal nodes. Thus, revised strategies for protection are recommended to ensure the safeguard of network integrity. Further key issues and future research topics are also discussed.