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Scalable Influence Estimation in Continuous-Time Diffusion Networks
Nan Du · Le Song · Manuel Gomez Rodriguez · Hongyuan Zha

Fri Dec 06 07:00 PM -- 11:59 PM (PST) @ Harrah's Special Events Center, 2nd Floor #None
If a piece of information is released from a media site, can it spread, in 1 month, to a million web pages? This influence estimation problem is very challenging since both the time-sensitive nature of the problem and the issue of scalability need to be addressed simultaneously. In this paper, we propose a randomized algorithm for influence estimation in continuous-time diffusion networks. Our algorithm can estimate the influence of every node in a network with $|\Vcal|$ nodes and $|\Ecal|$ edges to an accuracy of $\epsilon$ using $n=O(1/\epsilon^2)$ randomizations and up to logarithmic factors $O(n|\Ecal|+n|\Vcal|)$ computations. When used as a subroutine in a greedy influence maximization algorithm, our proposed method is guaranteed to find a set of nodes with an influence of at least $(1 - 1/e)\operatorname{OPT} - 2\epsilon$, where $\operatorname{OPT}$ is the optimal value. Experiments on both synthetic and real-world data show that the proposed method can easily scale up to networks of millions of nodes while significantly improves over previous state-of-the-arts in terms of the accuracy of the estimated influence and the quality of the selected nodes in maximizing the influence.

Author Information

Nan Du (Georgia Tech)
Le Song (Georgia Institute of Technology)
Manuel Gomez Rodriguez (Max Planck Institute for Software Systems)
Hongyuan Zha (Georgia Tech)

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