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TIFIM: A Two-stage Iterative Framework for Influence Maximization in Social Networks

机译:TIFIM:一个两级迭代框架,用于影响社交网络中最大化的迭代框架

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Influence Maximization is an important problem in social networks, and its main goal is to select some most influential initial nodes (i.e., seed nodes) to obtain the maximal influence spread. The existing studies primarily concentrate on the corresponding methods for influence maximization, including greedy algorithms, heuristic algorithms and their extensions to determine the most influential nodes. However, there is little work to ensure efficiency and accuracy of the proposed schemes at the same time. In this paper, a Two-stage Iterative Framework for the Influence Maximization in social networks, (i.e., TIFIM) is proposed. In order to exclude less influential nodes and decrease the computation complexity of TIFIM, in the first stage, an iterative framework in descending order is proposed to select the candidate nodes. In particular, based on the results of the last iteration and the two-hop measure, the First-Last Allocating Strategy (FLAS) is presented to compute the spread benefit of each node. We prove that TIFIM converges to a stable order within the finite iterations. In the second stage, we define the apical dominance to calculate the overlapping phenomenon of spread benefit among nodes and further propose Removal of the Apical Dominance (RAD) to determine seed nodes from the candidate nodes. Moreover, we also prove that the influence spread of TIFIM according to RAD converges to a specific value within finite computations. Finally, simulation results show that the proposed scheme has superior influence spread and running time than other existing ones. (C) 2019 Elsevier Inc. All rights reserved.
机译:影响最大化是社交网络中的一个重要问题,其主要目标是选择一些最具影响力的初始节点(即种子节点)以获得最大影响。现有的研究主要集中在相应的影响方法中,包括最大化,包括贪婪算法,启发式算法及其扩展,以确定最有影响力的节点。但是,几乎没有工作,以确保同时提出建议方案的效率和准确性。本文提出了一种用于社交网络中影响最大化的两级迭代框架,(即TIFIM)。为了排除不太有影响的节点并降低TIFIM的计算复杂性,在第一阶段,提出了下降顺序的迭代框架来选择候选节点。特别地,基于最后迭代的结果和两个跳数,提出了第一次分配策略(FLA)以计算每个节点的扩展益处。我们证明了TIFIM会聚到有限迭代中的稳定顺序。在第二阶段,我们定义了顶端主导地位,以计算节点之间的扩展益处的重叠现象,进一步提出去除顶端优势(Rad)以确定来自候选节点的种子节点。此外,我们还证明了TIFIM的影响根据RAD收敛到有限计算内的特定值。最后,仿真结果表明,该方案具有优越的影响,而不是其他现有现有的影响。 (c)2019 Elsevier Inc.保留所有权利。

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