| Literature DB >> 30839930 |
Houssein H Ayoub1,2,3, Susanne F Awad2, Laith J Abu-Raddad2,3,4.
Abstract
INTRODUCTION: HIV epidemics in hard-to-reach high-risk subpopulations are often discovered years after epidemic emergence in settings with poor surveillance infrastructure. Using hypothesis-generation modeling, we aimed to investigate and demonstrate the concept of using routine HIV testing data to identify and characterize hidden epidemics in high-risk subpopulations. We also compared this approach to surveillance based on AIDS case notifications.Entities:
Keywords: Epidemiology; HIV; High-risk subpopulation; Mathematical modeling; Monte Carlo simulations; Sexually transmitted infection; Surveillance
Year: 2018 PMID: 30839930 PMCID: PMC6326224 DOI: 10.1016/j.idm.2018.10.001
Source DB: PubMed Journal: Infect Dis Model ISSN: 2468-0427
Fig. 1Concept of the study. A schematic diagram of the use of routine HIV testing data to identify an emerging HIV epidemic in a high-risk subpopulation.
Fig. 2Epidemiological summary measures for the actual HIV epidemic. A) HIV prevalence in the total population along with the segmented linear model fit. B) HIV prevalence in the high-risk subpopulation. C) HIV prevalence in the different risk groups in the population. D) Proportion of the population in each risk group.
Fig. 3Epidemiological measures for the simulated routine HIV testing sampled population. A) Mean and 95% confidence interval of the HIV prevalence time series estimated from the sampled population (red boxes), compared to HIV prevalence in the actual epidemic (blue line). B) The segmented linear model fit of HIV prevalence time series as estimated from the sampled population (red boxes). All of these results are for the total population.
Estimated measures using the segmented linear model fitting of the actual epidemic and the simulated routine HIV testing sampled population. The Table includes also the results of the sensitivity analyses.
| Number of years to epidemic emergence after HIV introduction (95% CI) | Number of years to epidemic saturation after HIV introduction (95% CI) | Epidemic growth rate (95% CI) | |
|---|---|---|---|
| Actual epidemic in the total population | 28 (27–29) | 67 (66–68) | |
| Simulated routine HIV testing sampled population (2% of the total population) | 28 (25–32) | 66 (62–70) | |
| Sensitivity analysis of smaller sample size for the simulated routine HIV testing sampled population (1% of the total population) | 29 (24–34) | 68 (63–72) | |
| Sensitivity analysis of larger sample size for the simulated routine HIV testing sampled population (5% of the total population) | 28 (26–30) | 67 (66–69) | |
| Sensitivity analysis of undersampling the high-risk subpopulation in the simulated routine HIV testing sampled population | 29 (25–35) | 66 (61–72) | |
| Sensitivity analysis of oversampling the high-risk subpopulation in the simulated routine HIV testing sampled population | 28 (26–30) | 67 (65–70) |
Fig. 4Epidemic identification time. Mean and 95% confidence interval of the year of detecting the epidemic after epidemic emergence using the routine HIV testing sampled population versus using AIDS cases notification.
Fig. 5Sensitivity analyses on the time of detecting the epidemic after epidemic emergence. A) Assuming a smaller sample size for the simulated routine HIV testing (1% of the total population). B) Assuming a larger sample size for the simulated routine HIV testing (5% of the total population). C) Assuming undersampling of the high-risk subpopulation in the simulated routine HIV testing. D) Assuming oversampling of the high-risk subpopulation in the simulated routine HIV testing.