Mathematical models used to inform study design or surveillance systems in infectious diseases: a systematic review
- PMID: 29254504
- PMCID: PMC5735541
- DOI: 10.1186/s12879-017-2874-y
Mathematical models used to inform study design or surveillance systems in infectious diseases: a systematic review
Abstract
Background: Mathematical models offer the possibility to investigate the infectious disease dynamics over time and may help in informing design of studies. A systematic review was performed in order to determine to what extent mathematical models have been incorporated into the process of planning studies and hence inform study design for infectious diseases transmitted between humans and/or animals.
Methods: We searched Ovid Medline and two trial registry platforms (Cochrane, WHO) using search terms related to infection, mathematical model, and study design from the earliest dates to October 2016. Eligible publications and registered trials included mathematical models (compartmental, individual-based, or Markov) which were described and used to inform the design of infectious disease studies. We extracted information about the investigated infection, population, model characteristics, and study design.
Results: We identified 28 unique publications but no registered trials. Focusing on compartmental and individual-based models we found 12 observational/surveillance studies and 11 clinical trials. Infections studied were equally animal and human infectious diseases for the observational/surveillance studies, while all but one between humans for clinical trials. The mathematical models were used to inform, amongst other things, the required sample size (n = 16), the statistical power (n = 9), the frequency at which samples should be taken (n = 6), and from whom (n = 6).
Conclusions: Despite the fact that mathematical models have been advocated to be used at the planning stage of studies or surveillance systems, they are used scarcely. With only one exception, the publications described theoretical studies, hence, not being utilised in real studies.
Keywords: Infectious diseases; Mathematical models; Research design; Study design; Systematic review.
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The authors declare that they have no competing interests.
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References
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- World Health Organization . Research for universal health coverage. Geneva, Switzerland: World Health Organization; 2013. - PubMed
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- Anderson RM, May RM. Infectious diseases of humans: dynamics and control. Oxford, New York: Oxford University Press; 1991.
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- Keeling MJ, Rohani P. Modeling infectious diseases in humans and animals. Princeton, NJ: Princeton University Press; 2008.
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