| Literature DB >> 30157908 |
RajReni B Kaul1,2, Michelle V Evans3,4, Courtney C Murdock3,4,5,6,7,8, John M Drake3,4.
Abstract
BACKGROUND: Yellow fever virus is a mosquito-borne flavivirus that persists in an enzoonotic cycle in non-human primates (NHPs) in Brazil, causing disease in humans through spillover events. Yellow fever (YF) re-emerged in the early 2000s, spreading from the Amazon River basin towards the previously considered low-risk, southeastern region of the country. Previous methods mapping YF spillover risk do not incorporate the temporal dynamics and ecological context of the disease, and are therefore unable to predict seasonality in spatial risk across Brazil. We present the results of a bagged logistic regression predicting the propensity for YF spillover per municipality (administrative sub-district) in Brazil from environmental and demographic covariates aggregated by month. Ecological context was incorporated by creating National and Regional models of spillover dynamics, where the Regional model consisted of two separate models determined by the regions' NHP reservoir species richness (high vs low).Entities:
Keywords: Arboviruses; Brazil; Risk mapping; Spatial epidemiology; Vectors; Yellow fever
Mesh:
Year: 2018 PMID: 30157908 PMCID: PMC6116573 DOI: 10.1186/s13071-018-3063-6
Source DB: PubMed Journal: Parasit Vectors ISSN: 1756-3305 Impact factor: 3.876
Fig. 1Conceptual diagram of modeling methods. The dataset was aggregated by month and municipality (top panel) before being split into training (70%) and withheld testing (30%) datasets. Models were fit to 500 data subsamples, which consisted of 10 spillover events and 100 background observations (lower panel). The bagged logistic model predictions are the average of subsampled dataset models. Spatial dependence was not considered in the model
Summary of data sources used in the model (see Additional file 1 for additional information on variable collection)
| Data type | Temporal resolution | Raw spatial resolution | Source | Extreme variable? |
|---|---|---|---|---|
| Yellow fever incidence | Monthly | Municipality | MS | – |
| Population density | Yearly | Municipality | MS | – |
| Land surface temperature | Monthly | 0.05° | LPDAAC | Yes |
| Normalized difference vegetation index | Monthly | 1 km | LPDAAC | Yes |
| Average hourly rainfalla | Monthly | 0.25° | TRMM | Yes |
| Fire densitya | Monthly | 1 km | FIRMS | Yes |
| Non-human primate species richnessa | Static | Municipality | IUCN | – |
| Agricultural and non-human-primate overlapa | Yearly | 1 km | IUCN/ LPDAAC | – |
| Maximum probability of mosquito vector occurrence | Static | 0.04167° | VectorMap | – |
Abbreviations: MS Brazilian Ministry of Health, LPDAAC NASA Land Processes Distributed Active Archive Center, TRMM Tropical Rainfall Monitoring Mission, FIRMS Fire Information for Resource Management System, IUCN International Union for Conservation of Nature
aVariable was cube root transformed prior to model construction
Dataset summary. Training and testing dataset used to build the National model, which was then subset into the low reservoir richness (LRR), and high reservoir richness (HRR) Regional models
| Model | Training dataset | Testing dataset | Whole dataset | |||
|---|---|---|---|---|---|---|
| Positive | Background | Positive | Background | Positive | Background | |
| National | 74 | 607,077 | 32 | 260,177 | 106 | 867,254 |
| LRR | 59 | 584,263 | 27 | 250,251 | 86 | 834,514 |
| HRR | 15 | 22,814 | 5 | 9926 | 20 | 32,740 |
Fig. 2Distribution of NHP species richness by municipality. Plot of distribution of non-human primate species richness per municipality, colored by the break used to determine areas of high reservoir richness (purple) and low reservoir richness (orange). Inset is a map of the two regions
Fig. 3Predicted spatial risk of yellow fever spillover. Propensity of yellow fever spillover in January, June, and September of 2008. Raw outputs of the model for each municipality-month are rank-ordered to allow for comparison across models. Results from the National model are on the top row and the Regional model are on the bottom row. Black outline represents the split between HRR (northwest) and LRR (southeast) regions. The outline in the national model is for reference only. See supplemental video for entire time series. Map projection: SAD69 Brazil Polyconic. Data source: 2001 municipality boundaries, Brazilian Institute of Geography and Statistics
Fig. 4Variation of yellow fever spillover intensity in space and time. Plots of variance of the predicted spillover intensity throughout the 13-year time series from the National model (a), low reservoir richness Regional model (b), and high reservoir richness Regional model (c). Darker municipalities are predicted to have greater seasonality in spillover risk than lighter municipalities. The seasonal pattern in model predictions are shown by monthly averages of predicted spillover intensity across the entire study area of Brazil for the National model (d), within the low reservoir richness Regional model (e), and within high reservoir richness Regional model (f). Gray lines represent an individual year of data with overall mean in black. Rug along x-axis represents true spillover events, with larger and darker shapes representing more spillover events during that calendar month. Map projection: SAD69 Brazil Polyconic. Data source: 2001 municipality boundaries, Brazilian Institute of Geography and Statistics
Fig. 5Rank order of median variable importance. The median variable importance was calculated for the National, low reservoir richness (LRR), and high reservoir richness (HRR) Regional models based on 100 permutations per variable within a model. The variables were ranked from most important (1) to least important (12) for model accuracy
Fig. 6Variable importance for the National and Regional model. The median variable importance was calculated for the National, low reservoir richness (LRR), and high reservoir richness (HRR) Regional models based on 100 permutations per variable within a model. Values are the decline in AUC (∆AUC) due to permutation from the original model scaled to the largest ∆AUC within each model