Literature DB >> 29726096

Design and inference for 3-stage bioequivalence testing with serial sampling data.

Fangrong Yan1, Huihong Zhu1, Junlin Liu1, Liyun Jiang1, Xuelin Huang2.   

Abstract

A bioequivalence test is to compare bioavailability parameters, such as the maximum observed concentration (Cmax ) or the area under the concentration-time curve, for a test drug and a reference drug. During the planning of a bioequivalence test, it requires an assumption about the variance of Cmax or area under the concentration-time curve for the estimation of sample size. Since the variance is unknown, current 2-stage designs use variance estimated from stage 1 data to determine the sample size for stage 2. However, the estimation of variance with the stage 1 data is unstable and may result in too large or too small sample size for stage 2. This problem is magnified in bioequivalence tests with a serial sampling schedule, by which only one sample is collected from each individual and thus the correct assumption of variance becomes even more difficult. To solve this problem, we propose 3-stage designs. Our designs increase sample sizes over stages gradually, so that extremely large sample sizes will not happen. With one more stage of data, the power is increased. Moreover, the variance estimated using data from both stages 1 and 2 is more stable than that using data from stage 1 only in a 2-stage design. These features of the proposed designs are demonstrated by simulations. Testing significance levels are adjusted to control the overall type I errors at the same level for all the multistage designs.
Copyright © 2018 John Wiley & Sons, Ltd.

Entities:  

Keywords:  bioequivalence testing; sample size estimation; sequential design; serial sampling data; statistical power

Mesh:

Substances:

Year:  2018        PMID: 29726096      PMCID: PMC6146059          DOI: 10.1002/pst.1865

Source DB:  PubMed          Journal:  Pharm Stat        ISSN: 1539-1604            Impact factor:   1.894


  15 in total

1.  On sample size calculation in bioequivalence trials.

Authors:  S C Chow; H Wang
Journal:  J Pharmacokinet Pharmacodyn       Date:  2001-04       Impact factor: 2.745

2.  Adaptive sample size calculations in group sequential trials.

Authors:  W Lehmacher; G Wassmer
Journal:  Biometrics       Date:  1999-12       Impact factor: 2.571

3.  Establishing bioequivalence in complete and incomplete data designs using AUCs.

Authors:  Thomas Jaki; Martin J Wolfsegger; John-Philip Lawo
Journal:  J Biopharm Stat       Date:  2010-07       Impact factor: 1.051

4.  Optimal adaptive sequential designs for crossover bioequivalence studies.

Authors:  Jialin Xu; Charles Audet; Charles E DiLiberti; Walter W Hauck; Timothy H Montague; Alan F Parr; Diane Potvin; Donald J Schuirmann
Journal:  Pharm Stat       Date:  2015-11-05       Impact factor: 1.894

5.  Estimation of AUC from 0 to Infinity in Serial Sacrifice Designs.

Authors:  Martin Josef Wolfsegger; Thomas Jaki
Journal:  J Pharmacokinet Pharmacodyn       Date:  2005-12       Impact factor: 2.745

6.  Futility rules in bioequivalence trials with sequential designs.

Authors:  Anders Fuglsang
Journal:  AAPS J       Date:  2013-11-12       Impact factor: 4.009

7.  Bioequivalence tests based on individual estimates using non-compartmental or model-based analyses: evaluation of estimates of sample means and type I error for different designs.

Authors:  Anne Dubois; Sandro Gsteiger; Etienne Pigeolet; France Mentré
Journal:  Pharm Res       Date:  2009-10-30       Impact factor: 4.200

Review 8.  Two-stage designs in bioequivalence trials.

Authors:  Helmut Schütz
Journal:  Eur J Clin Pharmacol       Date:  2015-01-22       Impact factor: 2.953

9.  Two-stage designs for cross-over bioequivalence trials.

Authors:  Meinhard Kieser; Geraldine Rauch
Journal:  Stat Med       Date:  2015-03-24       Impact factor: 2.373

10.  Applying Bailer's method for AUC confidence intervals to sparse sampling.

Authors:  J R Nedelman; E Gibiansky; D T Lau
Journal:  Pharm Res       Date:  1995-01       Impact factor: 4.200

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