| Literature DB >> 28729711 |
Benjamin Roche1, Béatrice Gaillard2, Lucas Léger2, Renélise Pélagie-Moutenda3, Thomas Sochacki4,5, Bernard Cazelles4,5, Martine Ledrans6, Alain Blateau6, Didier Fontenille2, Manuel Etienne3, Frédéric Simard2, Marcel Salathé7, André Yébakima3.
Abstract
Understanding the spatio-temporal dynamics of endemic infections is of critical importance for a deeper understanding of pathogen transmission, and for the design of more efficient public health strategies. However, very few studies in this domain have focused on emerging infections, generating a gap of knowledge that hampers epidemiological response planning. Here, we analyze the case of a Chikungunya outbreak that occurred in Martinique in 2014. Using time series estimates from a network of sentinel practitioners covering the entire island, we first analyze the spatio-temporal dynamics and show that the largest city has served as the epicenter of this epidemic. We further show that the epidemic spread from there through two different propagation waves moving northwards and southwards, probably by individuals moving along the road network. We then develop a mathematical model to explore the drivers of the temporal dynamics of this mosquito-borne virus. Finally, we show that human behavior, inferred by a textual analysis of messages published on the social network Twitter, is required to explain the epidemiological dynamics over time. Overall, our results suggest that human behavior has been a key component of the outbreak propagation, and we argue that such results can lead to more efficient public health strategies specifically targeting the propagation process.Entities:
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Year: 2017 PMID: 28729711 PMCID: PMC5519737 DOI: 10.1038/s41598-017-05957-y
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Summary of the spatio-temporal dynamics of the 2014 Chikungunya outbreak in Martinique and its two spatial waves. (A) Colors represent the local scaled incidence rate (ranking from 0 in dark blue to 1 in hot yellow) for each locality (rows), ranked from the extreme south to the extreme north of the island according to its position from Fort-De-France, and each week (column). White color represent lack of data. Two waves appear from Fort-De-France, northwards and southwards. Geographic distance (log of km) between different localities through road (x-axis) and (B) the week of the epidemic peak (r = 0.6454, p-value = 0.0094) and (C) the Euclidean distance between the whole time series (r = 0.72, p-value = 0.0037).
Figure 2Invasion sequence of the Chikungunya outbreak based on similarity of epidemiological dynamics between each locality and Fort-de-France (similarity has been quantified through Euclidean distance between time series, see main text for more details). Colors follow a gradient from red (considered as epicenter of the epidemics, Fort-de-France, with therefore a correlation of 1) to dark blue (last localities to have been affected, with a correlation close to 0), representing this similarity (localities in white have no epidemiological data). The map has been generated with R software[28].
Results of model estimation.
| Parameters included in transmission rate | Twitter as an anticipated indicator (τ = −1) | Twitter as a real-time indicator (τ = 0) | Twitter as a delayed indicator (τ = 1) |
|---|---|---|---|
| None | 9088 | 9088 | 9088 |
| Mosquito abundance (MA) | 6980 | 6980 | 6980 |
| Expressed protection need (EPN) | 3897 | 7546 | 5191 |
| Epidemics awareness (EA) | 7797 | 8240 | 6878 |
| MA and EPN | 2402 | 4058 | 3161 |
| MA and EA | 7242 | 8518 | 5484 |
| EPN and EA | 7218 | 7529 | 3685 |
| MA, EPN and EA | 4389 | 7639 | 2675 |
We show here the squared root of the Mean-Squared Error instead of AIC in order to show the difference between the observed and predicted number of cases. The best model includes the variation in mosquito abundance and the expressed need for protection represented by the proportion of tweets talking about protection against the mosquito in the set of all tweets and retweets that included the word Chikungunya (only Twitter accounts declared in Martinique have been considered). The lag period (τ) is expressed in month. AIC values are included in Supplementary Materials.
Figure 3Match between estimated monthly epidemiological data (black, shaded grey area shows the confidence interval based on a Gaussian distribution) and the most parsimonious mathematical model including mosquito abundance and expressed need for protection on Twitter (red line). Estimated transmission parameters are x0 = 3.76 10–4, x1 = 0.295, x2 = 0.644 and τ = −1. See Table 1 for model selection details.