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Uncovering the structure and temporal dynamics of information propagation

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  • RODRIGUEZ, MANUEL GOMEZ
  • LESKOVEC, JURE
  • BALDUZZI, DAVID
  • SCHÖLKOPF, BERNHARD

Abstract

Time plays an essential role in the diffusion of information, influence, and disease over networks. In many cases we can only observe when a node is activated by a contagion—when a node learns about a piece of information, makes a decision, adopts a new behavior, or becomes infected with a disease. However, the underlying network connectivity and transmission rates between nodes are unknown. Inferring the underlying diffusion dynamics is important because it leads to new insights and enables forecasting, as well as influencing or containing information propagation. In this paper we model diffusion as a continuous temporal process occurring at different rates over a latent, unobserved network that may change over time. Given information diffusion data, we infer the edges and dynamics of the underlying network. Our model naturally imposes sparse solutions and requires no parameter tuning. We develop an efficient inference algorithm that uses stochastic convex optimization to compute online estimates of the edges and transmission rates. We evaluate our method by tracking information diffusion among 3.3 million mainstream media sites and blogs, and experiment with more than 179 million different instances of information spreading over the network in a one-year period. We apply our network inference algorithm to the top 5,000 media sites and blogs and report several interesting observations. First, information pathways for general recurrent topics are more stable across time than for on-going news events. Second, clusters of news media sites and blogs often emerge and vanish in a matter of days for on-going news events. Finally, major events, for example, large scale civil unrest as in the Libyan civil war or Syrian uprising, increase the number of information pathways among blogs, and also increase the network centrality of blogs and social media sites.

Suggested Citation

  • Rodriguez, Manuel Gomez & Leskovec, Jure & Balduzzi, David & Schölkopf, Bernhard, 2014. "Uncovering the structure and temporal dynamics of information propagation," Network Science, Cambridge University Press, vol. 2(1), pages 26-65, April.
  • Handle: RePEc:cup:netsci:v:2:y:2014:i:01:p:26-65_00
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    Cited by:

    1. Kristina Lerman, 2016. "Information Is Not a Virus, and Other Consequences of Human Cognitive Limits," Future Internet, MDPI, vol. 8(2), pages 1-11, May.
    2. Solmaria Halleck Vega & Antoine Mandel, 2017. "A network-based approach to technology transfers in the context of climate policy," Documents de travail du Centre d'Economie de la Sorbonne 17009, Université Panthéon-Sorbonne (Paris 1), Centre d'Economie de la Sorbonne.
    3. H Juliette T Unwin & Isobel Routledge & Seth Flaxman & Marian-Andrei Rizoiu & Shengjie Lai & Justin Cohen & Daniel J Weiss & Swapnil Mishra & Samir Bhatt, 2021. "Using Hawkes Processes to model imported and local malaria cases in near-elimination settings," PLOS Computational Biology, Public Library of Science, vol. 17(4), pages 1-18, April.
    4. Côme Billard & Anna Creti & Antoine Mandel, 2020. "How Environmental Policies Spread? A Network Approach to Diffusion in the U.S," Working Papers 2020.12, FAERE - French Association of Environmental and Resource Economists.
    5. Zhu, He & Ma, Jing, 2018. "Knowledge diffusion in complex networks by considering time-varying information channels," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 494(C), pages 225-235.
    6. Sang, Chunyan & Li, Tun & Tian, Sirui & Xiao, Yunpeng & Xu, Guangxia, 2019. "SFTRD: A novel information propagation model in heterogeneous networks: Modeling and restraining strategy," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 524(C), pages 475-490.
    7. Dahlqvist, Carl-Henrik & Gnabo, Jean-Yves, 2018. "Effective network inference through multivariate information transfer estimation," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 499(C), pages 376-394.
    8. Tong, Chao & He, Wenbo & Niu, Jianwei & Xie, Zhongyu, 2016. "A novel information cascade model in online social networks," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 444(C), pages 297-310.

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