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Optimal design of studies of influenza transmission in households. II: Comparison between cohort and case-ascertained studies

Published online by Cambridge University Press:  05 July 2013

B. KLICK
Affiliation:
School of Public Health, Li Ka Shing Faculty of Medicine, The University of Hong Kong, Hong Kong Special Administrative Region, People's Republic of China
H. NISHIURA
Affiliation:
School of Public Health, Li Ka Shing Faculty of Medicine, The University of Hong Kong, Hong Kong Special Administrative Region, People's Republic of China PRESTO, Japan Science and Technology Agency, Saitama, Japan
G. M. LEUNG
Affiliation:
School of Public Health, Li Ka Shing Faculty of Medicine, The University of Hong Kong, Hong Kong Special Administrative Region, People's Republic of China
B. J. COWLING*
Affiliation:
School of Public Health, Li Ka Shing Faculty of Medicine, The University of Hong Kong, Hong Kong Special Administrative Region, People's Republic of China
*
* Author for correspondence: Dr B. J. Cowling, School of Public Health, Li Ka Shing Faculty of Medicine, The University of Hong Kong, 21 Sassoon Road, Pokfulam, Hong Kong. (Email: bcowling@hku.hk)
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Summary

Both case-ascertained household studies, in which households are recruited after an ‘index case’ is identified, and household cohort studies, where a household is enrolled before the start of the epidemic, may be used to test and estimate the protective effect of interventions used to prevent influenza transmission. A simulation approach parameterized with empirical data from household studies was used to evaluate and compare the statistical power of four study designs: a cohort study with routine virological testing of household contacts of infected index case, a cohort study where only household contacts with acute respiratory illness (ARI) are sampled for virological testing, a case-ascertained study with routine virological testing of household contacts, and a case-ascertained study where only household contacts with ARI are sampled for virological testing. We found that a case-ascertained study with ARI-triggered testing would be the most powerful design while a cohort design only testing household contacts with ARI was the least powerful. Sensitivity analysis demonstrated that these conclusions varied by model parameters including the serial interval and the risk of influenza virus infection from outside the household.

Information

Type
Original Papers
Copyright
Copyright © Cambridge University Press 2013 
Figure 0

Table 1. Baseline epidemiological parameters

Figure 1

Fig. 1. Statistical power of competing study designs as a function of study budget. ARI, Acute respiratory illness; CA, case-ascertained; PCR, polymerase chain reaction.

Figure 2

Fig. 2. Number of households per arm that can be enrolled for competing study designs as a function of study budget. ARI, Acute respiratory illness; CA, case-ascertained; PCR, polymerase chain reaction.

Figure 3

Fig. 3. Total budget necessary to achieve 80% statistical power. Diamonds represent estimates from sensitivity analyses while squares represent estimates from the main analysis. (a) Sensitivity analysis showing the effect of changes to the community probability of infection (CPI). Lower diamonds represent results with a low CPI of 0·10 and upper diamonds represent results with a high CPI of 0·30. Changes in CPI do not affect the results for case-ascertainted studies. (b) Sensitivity analysis showing the effect of changes to the serial interval of influenza. Lower diamonds represent the model results with a shorter serial interval (mean 2·6) and upper diamonds represent the model results with a longer serial interval (mean 3·6). (c) Sensitivity analysis showing the effect of changes to the enrolment cost of households. Lower diamonds represent the model results reducing enrolment costs by 33% and upper diamonds represent increasing enrolment costs by 33%. ARI, Acute respiratory illness; CA, case-ascertained; PCR, polymerase chain reaction.

Supplementary material: File

Klick Supplementary Material

Appendix

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