Commuting data is increasingly used to describe population mobility in epidemic models. However, there is little evidence that the spatial spread of observed epidemics agrees with commuting. Here, using data from 25 epidemics for influenza-like illness in France (ILI) as seen by the Sentinelles network, we show that commuting volume is highly correlated with the spread of ILI. Next, we provide a systematic analysis of the spread of epidemics using commuting data in a mathematical model. We extract typical paths in the initial spread, related to the organization of the commuting network. These findings suggest that an alternative geographic distribution of GP accross France to the current one could be proposed. Finally, we show that change in commuting according to age (school or work commuting) impacts epidemic spread, and should be taken into account in realistic models.
References
[1]
Brockmann D, Hufnagel L, Geisel T (2006) The scaling laws of human travel. Nature 439: 462–465.
[2]
Gonzalez MC, Hidalgo CA, Barabasi AL (2008) Understanding individual human mobility patterns. Nature 453: 779–782.
[3]
Khan K, Arino J, Hu W, Raposo P, Sears J, et al. (2009) Spread of a Novel Inuenza A (H1N1) Virus via Global Airline Transportation. New England journal of medicine 361: 212–214.
[4]
Colizza V, Barrat A, Barthelemy M, Vespignani A (2007) Predictability and epidemic pathways in global outbreaks of infectious diseases: the SARS case study. BMC Medicine 5.
[5]
Eubank S, Guclu H, Kumar VSA, Marathe MV, Srinivasan A, et al. (2004) Modelling disease outbreaks in realistic urban social networks. Nature 429: 180–184.
[6]
Hollingsworth TD, Ferguson NM, Anderson RM (2006) Will travel restrictions control the international spread of pandemic inuenza? Nature Medicine 12: 497–499.
[7]
Merler S, Ajelli M (2010) The role of population heterogeneity and human mobility in the spread of pandemic inuenza. Proceedings of the Royal Society B - Biological Sciences 277: 557–565.
[8]
Ajelli M, Goncalves B, Balcan D, Colizza V, Hu H, et al. (2010) Comparing large-scale computational approaches to epidemic modeling: Agent-based versus structured metapopulation models. BMC Infectious Diseases 10.
[9]
Viboud C, Bjornstad ON, Smith DL, Simonsen L, Miller MA, et al. (2006) Synchrony, waves, and spatial hierarchies in the spread of inuenza. Science 312: 447–451.
[10]
Truscott J, Ferguson NM (2012) Evaluating the Adequacy of Gravity Models as a Description of Human Mobility for Epidemic Modelling. PLoS Computational Biology 8.
[11]
Cauchemez S, Valleron AJ, Boelle PY, Flahault A, Ferguson NM (2008) Estimating the impact of school closure on inuenza transmission from Sentinel data. Nature 452: 750–U6.
[12]
Balcan D, Gon?alves B, Hu H, Ramasco JJ, Colizza V, et al. (2010) Modeling the spatial spread of infectious diseases: The GLobal Epidemic and Mobility computational model. Journal of computational science 1: 132–145.
[13]
Flahault A, Vergu E, Coudeville L, Grais RF (2006) Strategies for containing a global inuenza pandemic. Vaccine 24: 6751–6755.
[14]
Blondel VD, Guillaume JL, Lambiotte R, Lefebvre E (2008) Fast unfolding of communities in large networks. Journal of statistical Mechanics -Theory and experiment
[15]
Mills CE, Robins JM, Lipsitch M (2004) Transmissibility of 1918 pandemic inuenza. Nature 432: 904–906.
[16]
Cauchemez S, Bhattarai A, Marchbanks TL, Fagan RP, Ostroff S, et al. (2011) Role of social networks in shaping disease transmission during a community outbreak of 2009 H1N1 pandemic inuenza. Proceedings of the National Academy of Sciences of the United States of America 108: 2825–2830.
[17]
Ferguson NM, Cummings DAT, Fraser C, Cajka JC, Cooley PC, et al. (2006) Strategies for mitigating an inuenza pandemic. Nature 442: 448–452.
[18]
Moran PAP (1950) Notes on Continuous Stochastic Phenomena. Biometrika 37: 17–23.
[19]
Bavaud F (1998) Models for spatial weights: A systematic look. Geographical Analysis 30: 153–171.
[20]
Colizza V, Barrat A, Barthelemy M, Vespignani A (2006) The role of the airline transportation network in the prediction and predictability of global epidemics. Proceedings of the National Academy of Sciences of the United States of America 103: 2015–2020.
[21]
Bonabeau E, Toubiana L, Flahault A (1998) The geographical spread of inuenza. Proceedings of the Royal Society B - Biological Sciences 265: 2421–2425.
[22]
Crepey P, Barthelemy M (2007) Detecting robust patterns in the spread of epidemics: A case study of inuenza in the united states and France. American journal of epidemiology 166: 1244–1251.
[23]
Balcan D, Colizza V, Goncalves B, Hu H, Ramasco JJ, et al. (2009) Multiscale mobility networks and the spatial spreading of infectious diseases. Proceedings of the National Academy of Sciences of the United States of America 106: 21484–21489.
[24]
Lunelli A, Pugliese A, Rizzo C (2009) Epidemic patch models applied to pandemic inuenza: Contact matrix, stochasticity, robustness of predictions. Mathematical Biosciences 220: 24–33.
[25]
Merler S, Ajelli M, Pugliese A, Ferguson NM (2011) Determinants of the spatiotemporal dynamics of the 2009 H1N1 pandemic in Europe: implications for real-time modelling. PLoS Computational Biology 7: e1002205.
[26]
Eames KTD, Tilston NL, Brooks-Pollock E, Edmunds WJ (2012) Measured dynamic social contact patterns explain the spread of H1N1v inuenza. PLoS computational biology 8: e1002425.
[27]
Polgreen PM, Chen Z, Segre AM, Harris ML, Pentella MA, et al. (2009) Optimizing Inuenza Sentinel Surveillance at the State Level. American journal of epidemiology 170: 1300–1306.