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Meta-Analysis
. 2015 Oct 24:8:560.
doi: 10.1186/s13071-015-1166-x.

Modelling the distribution and transmission intensity of lymphatic filariasis in sub-Saharan Africa prior to scaling up interventions: integrated use of geostatistical and mathematical modelling

Affiliations
Meta-Analysis

Modelling the distribution and transmission intensity of lymphatic filariasis in sub-Saharan Africa prior to scaling up interventions: integrated use of geostatistical and mathematical modelling

Paula Moraga et al. Parasit Vectors. .

Abstract

Background: Lymphatic filariasis (LF) is one of the neglected tropical diseases targeted for global elimination. The ability to interrupt transmission is, partly, influenced by the underlying intensity of transmission and its geographical variation. This information can also help guide the design of targeted surveillance activities. The present study uses a combination of geostatistical and mathematical modelling to predict the prevalence and transmission intensity of LF prior to the implementation of large-scale control in sub-Saharan Africa.

Methods: A systematic search of the literature was undertaken to identify surveys on the prevalence of Wuchereria bancrofti microfilaraemia (mf), based on blood smears, and on the prevalence of antigenaemia, based on the use of an immuno-chromatographic card test (ICT). Using a suite of environmental and demographic data, spatiotemporal multivariate models were fitted separately for mf prevalence and ICT-based prevalence within a Bayesian framework and used to make predictions for non-sampled areas. Maps of the dominant vector species of LF were also developed. The maps of predicted prevalence and vector distribution were linked to mathematical models of the transmission dynamics of LF to infer the intensity of transmission, quantified by the basic reproductive number (R0).

Results: The literature search identified 1267 surveys that provide suitable data on the prevalence of mf and 2817 surveys that report the prevalence of antigenaemia. Distinct spatial predictions arose from the models for mf prevalence and ICT-based prevalence, with a wider geographical distribution when using ICT-based data. The vector distribution maps demonstrated the spatial variation of LF vector species. Mathematical modelling showed that the reproduction number (R0) estimates vary from 2.7 to 30, with large variations between and within regions.

Conclusions: LF transmission is highly heterogeneous, and the developed maps can help guide intervention, monitoring and surveillance strategies as countries progress towards LF elimination.

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Figures

Fig. 1
Fig. 1
Selection of data for inclusion into the modelling, based on sample size, diagnostic method. NA: not available; EWH: eye worm history (presumptive of loiasis)
Fig. 2
Fig. 2
The spatial distribution of data on the prevalence of microfilaraemia (mf) (n = 1217 surveys) and antigenaemia, based on immuno-chromatographic card test (ICT) data (n = 3197 surveys). Countries defined as non-endemic by the World Organization are shown. Also shown are the spatial limits of transmission as previously defined by Cano et al. [12]
Fig. 3
Fig. 3
Predicted occurrence of the major potential vectors of lymphatic filariasis: a Anopheles, b Culex, c Mansonia, and d overlap of species
Fig. 4
Fig. 4
Predicted geographical distribution of the prevalence of a microfilaraemia and b antigenaemia, based on a Bayesian geostatistical modelling approach for the period 1990–onwards and before the implementation of large-scale interventions. Point estimates (based on posterior median) together with lower (2.5 %) and upper (97.5 %) percentiles are presented
Fig. 5
Fig. 5
The modelled relationship between prevalence of microfilaraemia (mf) and the reproduction number (R0). Also shown is the distribution of observed mf prevalence (1990–onwards) included in the mapping analysis (n = 434 surveys)
Fig. 6
Fig. 6
Geographical distribution of lymphatic filariasis basic reproductive number (a) and uncertainty on R0 estimates (b) prior to the large-scale implementation of interventions. Uncertainty was calculated as the range of the 95 % confidence interval in predicted R0 estimates for each pixel and rescaling to a 0–1 scale

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