Estimating the Distribution of the Incubation Periods of Human Avian Influenza A(H7N9) Virus Infections
Author(s) -
Victor Virlogeux,
Ming Li,
Tim K. Tsang,
Shuo Feng,
Vicky J. Fang,
Hui Jiang,
Peng Wu,
Jiandong Zheng,
Eric H. Y. Lau,
Yu Cao,
Ying� Qin,
Qiaohong Liao,
Hongjie Yu,
Benjamin J. Cowling
Publication year - 2015
Publication title -
american journal of epidemiology
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 2.33
H-Index - 256
eISSN - 1476-6256
pISSN - 0002-9262
DOI - 10.1093/aje/kwv115
Subject(s) - incubation period , confidence interval , censoring (clinical trials) , incubation , percentile , statistics , influenza a virus subtype h5n1 , nonparametric statistics , medicine , veterinary medicine , biology , demography , mathematics , virus , virology , biochemistry , sociology
A novel avian influenza virus, influenza A(H7N9), emerged in China in early 2013 and caused severe disease in humans, with infections occurring most frequently after recent exposure to live poultry. The distribution of A(H7N9) incubation periods is of interest to epidemiologists and public health officials, but estimation of the distribution is complicated by interval censoring of exposures. Imputation of the midpoint of intervals was used in some early studies, resulting in estimated mean incubation times of approximately 5 days. In this study, we estimated the incubation period distribution of human influenza A(H7N9) infections using exposure data available for 229 patients with laboratory-confirmed A(H7N9) infection from mainland China. A nonparametric model (Turnbull) and several parametric models accounting for the interval censoring in some exposures were fitted to the data. For the best-fitting parametric model (Weibull), the mean incubation period was 3.4 days (95% confidence interval: 3.0, 3.7) and the variance was 2.9 days; results were very similar for the nonparametric Turnbull estimate. Under the Weibull model, the 95th percentile of the incubation period distribution was 6.5 days (95% confidence interval: 5.9, 7.1). The midpoint approximation for interval-censored exposures led to overestimation of the mean incubation period. Public health observation of potentially exposed persons for 7 days after exposure would be appropriate.
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