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Featured researches published by Lidan Fan.


international conference on distributed computing systems | 2013

Least Cost Rumor Blocking in Social Networks

Lidan Fan; Zaixin Lu; Weili Wu; Bhavani M. Thuraisingham; Huan Ma; Yuanjun Bi

In many real-world scenarios, social network serves as a platform for information diffusion, alongside with positive information (truth) dissemination, negative information (rumor) also spread among the public. To make the social network as a reliable medium, it is necessary to have strategies to control rumor diffusion. In this article, we address the Least Cost Rumor Blocking (LCRB) problem where rumors originate from a community Cr in the network and a notion of protectors are used to limit the bad influence of rumors. The problem can be summarized as identifying a minimal subset of individuals as initial protectors to minimize the number of people infected in neighbor communities of Cr at the end of both diffusion processes. Observing the community structure property, we pay attention to a kind of vertex set, called bridge end set, in which each node has at least one direct in-neighbor in Cr and is reachable from rumors. Under the OOAO model, we study LCRB-P problem, in which α (0 <; α <; 1) fraction of bridge ends are required to be protected. We prove that the objective function of this problem is submodular and a greedy algorithm is adopted to derive a (1-1/e)-approximation. Furthermore, we study LCRB-D problem over the DOAA model, in which all the bridge ends are required to be protected, we prove that there is no polynomial time o(ln n)-approximation for the LCRB-D problem unless P = NP, and propose a Set Cover Based Greedy (SCBG) algorithm which achieves a O(ln n)-approximation ratio. Finally, to evaluate the efficiency and effectiveness of our algorithm, we conduct extensive comparison simulations in three real-world datasets, and the results show that our algorithm outperforms other heuristics.


Journal of Combinatorial Optimization | 2015

Optimal online algorithms on two hierarchical machines with tightly-grouped processing times

An Zhang; Yiwei Jiang; Lidan Fan; Jueliang Hu

This paper considers an online hierarchical scheduling problem on two parallel identical machines. The objective is to minimize the makspan. It is assumed that all jobs have bounded processing times in between


Social Network Analysis and Mining | 2014

Maximizing rumor containment in social networks with constrained time

Lidan Fan; Weili Wu; Xuming Zhai; Kai Xing; Wonjun Lee; Ding-Zhu Du


Journal of Combinatorial Optimization | 2014

An individual-based model of information diffusion combining friends' influence

Lidan Fan; Zaixin Lu; Weili Wu; Yuanjun Bi; Ailian Wang; Bhavani M. Thuraisingham

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Journal of Global Optimization | 2014

Minimum vertex cover in ball graphs through local search

Zhao Zhang; Weili Wu; Lidan Fan; Ding-Zhu Du


Journal of Combinatorial Optimization | 2014

A nature-inspired influence propagation model for the community expansion problem

Yuanjun Bi; Weili Wu; Yuqing Zhu; Lidan Fan; Ailian Wang

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Theoretical Computer Science | 2014

Mining hidden links in social networks to achieve equilibrium

Huan Ma; Zaixin Lu; Deying Li; Yuqing Zhu; Lidan Fan; Weili Wu


Archive | 2014

Influence diffusion in social networks

Wen Xu; Weili Wu; Lidan Fan; Zaixin Lu; Ding-Zhu Du

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IEEE Transactions on Emerging Topics in Computing | 2014

Mutual-Relationship-Based Community Partitioning for Social Networks

Yuqing Zhu; Deying Li; Wen Xu; Weili Wu; Lidan Fan; James Willson


Discrete Mathematics, Algorithms and Applications | 2016

Precautionary rumor containment via trustworthy people in social networks

Lidan Fan; Weili Wu; Kai Xing; Wonjun Lee

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Weili Wu

University of Texas at Dallas

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Zaixin Lu

University of Texas at Dallas

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Yuanjun Bi

University of Texas at Dallas

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Ailian Wang

Taiyuan University of Technology

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Ding-Zhu Du

University of Texas at Dallas

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Yuqing Zhu

California State University

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Deying Li

Renmin University of China

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Huan Ma

Renmin University of China

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Wen Xu

University of Texas at Dallas

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