Epidemic containment has long been a crucial task in many high-stake application domains, ranging from public health to misinformation dissemination. Existing studies for epidemic containment are primarily focused on undirected networks, assuming that the infection rate is constant throughout the contact network regardless of the strength and direction of contact. However, such an assumption can be unrealistic given the asymmetric nature of the real-world infection process. To tackle the epidemic containment problem in directed networks, simply grafting the methods designed for undirected network can be problematic, as most of the existing methods rely on the orthogonality and Lipschitz continuity in the eigensystem of the underlying contact network, which do not hold for directed networks. In this work, we derive a theoretical analysis on the general epidemic threshold condition for directed networks and show that such threshold condition can be used as an optimization objective to control the spread of the disease. Based on the epidemic threshold, we propose an asymptotically greedy algorithm DINO (DIrected NetwOrk epidemic containment) to identify the most critical nodes for epidemic containment. The proposed algorithm is evaluated on real-world directed networks, and the results validate its effectiveness and efficiency. 
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                            OnMisinformationContainmentin OnlineSocialNetworks
                        
                    
    
            The widespread online misinformation could cause public panic and serious economic damages. The misinformation containment problem aims at limiting the spread of misinformation in online social networks by launching competing campaigns. Motivated by realistic scenarios, we present an analysis of the misinformation containment problem for the case when an arbitrary number of cascades are allowed. This paper makes four contributions. First, we provide a formal model for multi-cascade diffusion and introduce an important concept called as cascade priority. Second, we show that the misinformation containment problem cannot be approximated within a factor of Ω(2log1− n4) in polynomial time unless NP ⊆ DTIME(npolylog n). Third,weintroduceseveraltypesofcascadepriority thatarefrequentlyseeninrealsocialnetworks. Finally,wedesignnovelalgorithms for solving the misinformation containment problem. The effectiveness of the proposed algorithm is supported by encouraging experimental results. 
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                            - Award ID(s):
- 1747818
- PAR ID:
- 10101214
- Date Published:
- Journal Name:
- 32nd Conference on Neural Information Processing Systems (NeurIPS 2018),
- Format(s):
- Medium: X
- Sponsoring Org:
- National Science Foundation
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