JOURNAL ARTICLE

A comparison of multiple imputation methods for incomplete longitudinal binary data

Yusuke YamaguchiToshihiro MisumiKazushi Maruo

Year: 2017 Journal:   Journal of Biopharmaceutical Statistics Vol: 28 (4)Pages: 645-667   Publisher: Taylor & Francis

Abstract

Longitudinal binary data are commonly encountered in clinical trials. Multiple imputation is an approach for getting a valid estimation of treatment effects under an assumption of missing at random mechanism. Although there are a variety of multiple imputation methods for the longitudinal binary data, a limited number of researches have reported on relative performances of the methods. Moreover, when focusing on the treatment effect throughout a period that has often been used in clinical evaluations of specific disease areas, no definite investigations comparing the methods have been available. We conducted an extensive simulation study to examine comparative performances of six multiple imputation methods available in the SAS MI procedure for longitudinal binary data, where two endpoints of responder rates at a specified time point and throughout a period were assessed. The simulation study suggested that results from naive approaches of a single imputation with non-responders and a complete case analysis could be very sensitive against missing data. The multiple imputation methods using a monotone method and a full conditional specification with a logistic regression imputation model were recommended for obtaining unbiased and robust estimations of the treatment effect. The methods were illustrated with data from a mental health research.

Keywords:
Imputation (statistics) Missing data Statistics Computer science Binary number Logistic regression Longitudinal data Binary data Time point Mathematics Econometrics Data mining

Metrics

12
Cited By
2.21
FWCI (Field Weighted Citation Impact)
28
Refs
0.87
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Statistical Methods and Bayesian Inference
Physical Sciences →  Mathematics →  Statistics and Probability
Statistical Methods in Clinical Trials
Physical Sciences →  Mathematics →  Statistics and Probability
Advanced Causal Inference Techniques
Physical Sciences →  Mathematics →  Statistics and Probability

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