| Literature DB >> 18718800 |
Archie C A Clements1, Dirk U Pfeiffer.
Abstract
Spatial epidemiological tools are increasingly being applied to emerging viral zoonoses (EVZ), partly because of improving analytical methods and technologies for data capture and management, and partly because the demand is growing for more objective ways of allocating limited resources in the face of the emerging threat posed by these diseases. This review documents applications of geographical information systems (GIS), remote sensing (RS) and spatially-explicit statistical and mathematical models to epidemiological studies of EVZ. Landscape epidemiology uses statistical associations between environmental variables and diseases to study and predict their spatial distributions. Phylogeography augments epidemiological knowledge by studying the evolution of viral genetics through space and time. Cluster detection and early warning systems assist surveillance and can permit timely interventions. Advanced statistical models can accommodate spatial dependence present in epidemiological datasets and can permit assessment of uncertainties in disease data and predictions. Mathematical models are particularly useful for testing and comparing alternative control strategies, whereas spatial decision-support systems integrate a variety of spatial epidemiological tools to facilitate widespread dissemination and interpretation of disease data. Improved spatial data collection systems and greater practical application of spatial epidemiological tools should be applied in real-world scenarios.Entities:
Mesh:
Year: 2008 PMID: 18718800 PMCID: PMC7110545 DOI: 10.1016/j.tvjl.2008.05.010
Source DB: PubMed Journal: Vet J ISSN: 1090-0233 Impact factor: 2.688
Applications and limitations of spatial epidemiological methods for studying emerging viral zoonoses
| Method | Appropriate data source(s) | Applications | Advantages | Limitations | |||||||
|---|---|---|---|---|---|---|---|---|---|---|---|
| Field surveys | Surveillance | Literature | Experts | Exploration/hypothesis generation | Cluster detection | Spatial prediction | Surveillance/early warning | Intervention planning | |||
| Ecological niche models | × | × | × | × | ? | Can determine suitability of environment for diseases or vectors. Useful where limited field data are available. | Mostly use variable quality data or laboratory data unrepresentative of real-world conditions; Simplistic. Difficult to validate without field data. | ||||
| Decision sciences; fuzzy sets, MCDA, WLC | × | × | × | ? | ? | Can determine suitability of environment for diseases or vectors. Useful where limited field data are available. | Few applications, limited in scope. Subjective nature of parameter estimation. Difficult to validate without field data. | ||||
| Ecological regression models | × | × | × | × | ? | ? | Can explain or predict spatial variation. Quantify associations between multiple variables and disease outcomes. | Depend on good-quality data. Assumes no spatial data dependence. Inflexible. Inadequate uncertainty representation. | |||
| Phylogeography | × | × | × | ? | Provide auxiliary information on the genetic evolution of organisms through space and time. Potentially could be used to trace origins of EVZ outbreaks. | Practical applicability not clear; limited to being an exploratory tool. | |||||
| Cluster detection statistics (e.g. scan statistics) | × | × | × | × | × | ? | Useful for delineating spatiotemporal clusters of disease, syndromic surveillance and early warning. | Dependent on timely data collection. Decisions regarding maximum search area/population at risk are subjective. | |||
| Geostatistical models | × | × | × | × | × | ? | ? | Can explain or predict spatial variation, represent prediction uncertainty and account for multiple covariates. Model validation is straightforward using cross-validation techniques. | Dependent on good-quality data. Predictions influenced by trend, outliers and non-normal distributions. Need to accommodate anisotropy and non-stationarity if present in data. | ||
| Frequentist mixed effects models | × | × | × | × | × | ? | ? | Can accommodate hierarchical datasets, multiple covariates and spatial dependence. | Uncertainty, small sample sizes or incomplete data not dealt with as strongly as Bayesian approach. | ||
| Bayesian mixed effects models | × | × | × | × | × | × | × | ? | ? | Can accommodate prior information, hierarchical datasets, incomplete and small area datasets, multiple covariates and spatial dependence. Effective uncertainty representation. | Can be computationally intensive. Incorporation of prior information can be subjective. Can lead to over-smoothing of important disease clusters. |
| Spatially explicit mathematical models | × | × | × | × | × | × | × | × | ? | Useful in determining impact of interventions on disease transmission. Multiple scenarios can be studied and compared. Highly flexible. | Can be computationally intensive. Incorporating spatial dimension increases model complexity. Defining model structure can be subjective. Difficult to validate without field data. |
| Spatial decision support systems | × | × | × | × | × | × | × | × | × | Can exploit multiple technologies (geographical information systems, statistical and mathematical models, decision-support modules), multiple data sources and permit widespread dissemination of epidemiological data. | Dependent on timely access to good-quality data. Statistical, mathematical and decision-support models are ‘black boxes’ from the user’s perspective. Expensive and time-consuming to construct. |
MCDA = multiple criteria decision analysis; WLC = weighted linear combination; ‘×’ indicates demonstrated data/applications of the method; ‘?’ indicate potential data/applications of the method.