| Literature DB >> 31213175 |
Kiesha Prem1, Max S Y Lau2, Clarence C Tam1,3, Marc Z J Ho4, Lee-Ching Ng5, Alex R Cook1.
Abstract
Singapore experienced its first known Zika outbreak in 2016. Given the lack of herd immunity, the suitability of the climate for pathogen transmission, and the year-round presence of the vector- Aedes aegypti-Zika had the potential to become endemic, like dengue. Guillain-Barré syndrome and microcephaly are severe complications associated elsewhere with Zika and the risk of these complications makes understanding its spread imperative. We investigated the spatio-temporal spread of locally transmitted Zika in Singapore and assessed the relevance of non-residential transmission of Zika virus infections, by inferring the possible infection tree (i.e. who-infected-whom-where) and comparing inferences using geographically resolved data on cases' home, their work, or their home and work. We developed a spatio-temporal model using time of onset and both addresses of the Zika-confirmed cases between July and September 2016 to estimate the infection tree using Bayesian data augmentation. Workplaces were involved in a considerable fraction (64.2%) of infections, and homes and workplaces may be distant relative to the scale of transmission, allowing ambulant infected persons may act as the 'vector' infecting distant parts of the country. Contact tracing is a challenge for mosquito-borne diseases, but inferring the geographically structured transmission tree sheds light on the spatial transmission of Zika to immunologically naive regions of the country.Entities:
Keywords: Bayesian data augmentation; Zika; spatial models; temporal; vector-borne outbreaks
Mesh:
Year: 2019 PMID: 31213175 PMCID: PMC6597776 DOI: 10.1098/rsif.2018.0604
Source DB: PubMed Journal: J R Soc Interface ISSN: 1742-5662 Impact factor: 4.118
Figure 1.Notation and model of host and vector generation distances. Individual 1 (red dots) resides at H1 and works at W1. She was infected in the vicinity of her home and she seeds an infection (or a cluster, S2) near her workplace; this represents the host generation distance. This cluster then infects individual 2 (blue dots) near his home, H2. This typically shorter distance is the vector generation distance. The host generation distance is typically longer than the vector generation distance because humans may act as a conduit to longer distance spread to seed new foci of infection. (Online version in colour.)
Figure 2.Spatial-temporal transmission of ZIKV infections in the first six weeks. Home (red and orange dots) and workplace addresses (light and dark blue dots) of Zika-confirmed cases are geographically represented across Singapore. Recent weekly incident infections are enumerated for each week and emphasized by the darker shades of red and blue. The cumulative number of infections each week is also presented. (Online version in colour.)
Figure 3.Geographical distribution of residential and workplace addresses of individuals working and residing 1 km within the epicentre of the 2016 Zika outbreak. Euclidean distances between residence and workplaces, l2-norm, were calculated for population (top right) and Zika cases (bottom right) residing and working in near the epicentre.
Figure 4.Posterior mean infectious hazard as a function of distance, in kilometres, between Zika infections. The solid lines indicate the posterior mean hazards and the posterior mean half-life distances are represented by dashed lines. A version in which the temporal effect parameters were estimated directly is coloured red; other colours are for sensitivity analyses in which time parameters were fixed at arbitrary values within the feasible serial interval range of Zika fever. (Online version in colour.)
Figure 5.Estimated who-infected-whom-where in the 2016 Zika outbreak in Singapore. (a) The directed infection tree was estimated from the epidemiological data. The cases could be infected at home (blue dots) and work (orange dots) by the inferred donor. The donor can infect their secondary cases near home (blue line) or work (red lines). (b) The bar chart of proportions and 95% credible interval show that both home and workplaces were essential to understand the Zika outbreak in Singapore. (c) The number of secondary cases (grey dots are posterior median, and the grey lines depict the 95% credible interval) determined from the estimated infection tree was calculated over time. These dots are plotted on the day of symptom onset of the infector and the multiple dots on the same day implies multiple infectors (jittered for visual clarity). The loess-smoothed mean number of secondary cases are plotted in red (the 95% confidence interval shaded in pink). (d) Euclidean distance, l2-norm, between case and donors at infection were compared against the infection sites of donors and cases. (Online version in colour.)
Deviance information criterion (DIC) of the models.
| model | deviance information criterion (DIC) | |
|---|---|---|
| 6002 | ||
| 6214 | ||
| 6213 | ||
| 6136 | ||
| 6414 | ||
| 6413 | ||
| 6286 | ||
| 6577 | ||
| 6577 | ||
| 5158 | ||