| Literature DB >> 29792586 |
A S Azman1, I Ciglenecki2, C Oeser3, B Said3, R S Tedder4, S Ijaz4.
Abstract
Hepatitis E virus genotype 1 (HEV G1) is an important cause of morbidity and mortality in Africa and Asia. HEV G1's natural history, including the incubation period, remains poorly understood, hindering surveillance efforts and effective control. Using individual-level data from 85 travel-related HEV G1 cases in England and Wales, we estimate the incubation period distribution using survival analysis methods, which allow for appropriate inference when only time ranges, rather than exact times are known for the exposure to HEV and symptom onset. We estimated a 29.8-day (95% confidence interval (CI) 24.1-36.0) median incubation period with 5% of people expected to develop symptoms within 14.3 days (95% CI 10.1-21.7) and 95% within 61.9 days (95% CI 47.4-74.4) of exposure. These estimates can help refine clinical case definitions and inform the design of disease burden and intervention studies.Entities:
Keywords: HEV; Hepatitis E; incubation period; survival analysis; travellers
Mesh:
Year: 2018 PMID: 29792586 PMCID: PMC6090710 DOI: 10.1017/S0950268818001097
Source DB: PubMed Journal: Epidemiol Infect ISSN: 0950-2688 Impact factor: 4.434
Fig. 1.Incubation period distribution (log-normal model). (a) Shows the cumulative distribution of the incubation period (dark blue line) with bootstraps in light blue lines. (b) Shows the density function of the incubation period (black) with bootstrap estimates in light grey. Estimates of quantiles for this model are in the first row of Table 1.
Comparison of incubation period estimates for alternative parametric models and datasets
| Model | 5th percentile | 25th percentile | 50th percentile | 75th percentile | 95th percentile | Shape | Scale | −2 log likelihood |
|---|---|---|---|---|---|---|---|---|
| Log-normal | 14.3 (10.1–21.7) | 22.0 (17.1–29.0) | 29.8 (24.1–36.0) | 40.2 (32.8–46.8) | 61.9 (47.4–74.4) | 3.4 (3.2–3.6) | 0.45 (0.27–0.57) | −22.7 |
| Gamma | 13.2 (8.6–20.5) | 22.3 (17.4–29.0) | 30.9 (25.2–37.1) | 41.3 (33.8–48.2) | 60.1 (45.7–71.5) | 5.1 (3.1–13.4) | 6.5 (2.4–10.4) | −23.6 |
| Weibull | 11.2 (6.9–19.6) | 22.6 (17.1–30.2) | 32.4 (26.0–39.0) | 42.9 (34.5–49.9) | 58.7 (44.3–69.8) | 2.5 (1.9–4.4) | 37.6 (30.6–44.1) | −23.7 |
| Erlang | 13.3 (8.3–17.6) | 22.3 (17.1–27.3) | 30.7 (25.5–36.8) | 41.2 (34.7–49.5) | 60.1 (49.6–75.6) | 5.0 (3.0–8.0) | 6.4 (4.0–11.7) | |
| Full data | 10.35 (7.0–16.5) | 18.0 (13.6–24.1) | 26.4 (21.5–24.1) | 38.8 (32.9–44.8) | 67.5 (53.3–81.2) | 3.3 (3.1–3.5) | 0.57 (0.38–0.72) |
Fit using Bayesian version of the doubly interval censored data as implemented in coarseDataTools package in R with default priors and 10 000 samples after a burn-in of 5000.
Log-normal model fit to data from both G1-positive (genotyped) samples and those not able to be genotyped.
First four rows represent models fit to only genotyped cases and final row represents model fit to all data including those without genotype results available. Top row represents the model presented in the main analyses.