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Influence maximization in complex networks through optimal percolation

机译:通过最优渗流对复杂网络中的影响最大化

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摘要

The whole frame of interconnections in complex networks hinges on a specificset of structural nodes, much smaller than the total size, which, if activated,would cause the spread of information to the whole network [1]; or, ifimmunized, would prevent the diffusion of a large scale epidemic [2,3].Localizing this optimal, i.e. minimal, set of structural nodes, calledinfluencers, is one of the most important problems in network science [4,5].Despite the vast use of heuristic strategies to identify influential spreaders[6-14], the problem remains unsolved. Here, we map the problem onto optimalpercolation in random networks to identify the minimal set of influencers,which arises by minimizing the energy of a many-body system, where the form ofthe interactions is fixed by the non-backtracking matrix [15] of the network.Big data analyses reveal that the set of optimal influencers is much smallerthan the one predicted by previous heuristic centralities. Remarkably, a largenumber of previously neglected weakly-connected nodes emerges among the optimalinfluencers. These are topologically tagged as low-degree nodes surrounded byhierarchical coronas of hubs, and are uncovered only through the optimalcollective interplay of all the influencers in the network. Eventually, thepresent theoretical framework may hold a larger degree of universality, beingapplicable to other hard optimization problems exhibiting a continuoustransition from a known phase [16].
机译:复杂网络中的整个互连框架取决于一组特定的结构节点,该结构节点远小于总大小,如果激活,将导致信息传播到整个网络[1];或者,如果进行了免疫,将阻止大规模流行病的扩散[2,3]。将这种最优的(即最小的)结构节点集(称为影响者)本地化是网络科学中最重要的问题之一[4,5]。启发式策略的广泛使用来确定有影响力的传播者[6-14],这个问题仍未解决。在这里,我们将问题映射到随机网络中的最优渗流上,以识别影响者的最小集合,这是通过最小化多体系统的能量而产生的,其中,交互形式由非回溯矩阵固定[15]。大数据分析表明,最佳影响者的集合比以前的启发式中心预测的要小得多。值得注意的是,在最佳影响者中出现了大量先前被忽略的弱连接节点。这些被拓扑标记为由集线器的分层日冕所包围的低度节点,并且仅通过网络中所有影响者的最佳集体相互作用才被发现。最终,本理论框架可以具有更大程度的通用性,适用于表现出从已知阶段开始连续过渡的其他硬优化问题[16]。

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