New Model–Based Bioequivalence Statistical Approaches for Pharmacokinetic Studies with Sparse Sampling

被引:0
|
作者
Florence Loingeville
Julie Bertrand
Thu Thuy Nguyen
Satish Sharan
Kairui Feng
Wanjie Sun
Jing Han
Stella Grosser
Liang Zhao
Lanyan Fang
Kathrin Möllenhoff
Holger Dette
France Mentré
机构
[1] University of Paris,Division of Quantitative Methods and Modeling, Office of Research Standards, Office of Generic Drugs, Center for Drug Evaluation and Research
[2] IAME INSERM,Office of Biostatistics, Office of Translational Sciences, Center for Drug Evaluation and Research
[3] UMR 1137,Department of Mathematics
[4] University of Lille,Institute of Medical Statistics and Computational Biology, Faculty of Medicine
[5] CHU Lille,undefined
[6] ULR 2694 - METRICS : Evaluation of Health Technologies and Medical Practices,undefined
[7] Laboratoire de Biomathématiques,undefined
[8] Faculté de Pharmacie,undefined
[9] Food and Drug Administration,undefined
[10] Food and Drug Administration,undefined
[11] Ruhr-Universitat Bochum,undefined
[12] University of Cologne,undefined
来源
The AAPS Journal | / 22卷
关键词
bioequivalence; nonlinear mixed effects model; non-asymptotic standard error; pharmacokinetics; two one-sided tests;
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摘要
In traditional pharmacokinetic (PK) bioequivalence analysis, two one-sided tests (TOST) are conducted on the area under the concentration-time curve and the maximal concentration derived using a non-compartmental approach. When rich sampling is unfeasible, a model-based (MB) approach, using nonlinear mixed effect models (NLMEM) is possible. However, MB-TOST using asymptotic standard errors (SE) presents increased type I error when asymptotic conditions do not hold. In this work, we propose three alternative calculations of the SE based on (i) an adaptation to NLMEM of the correction proposed by Gallant, (ii) the a posteriori distribution of the treatment coefficient using the Hamiltonian Monte Carlo algorithm, and (iii) parametric random effects and residual errors bootstrap. We evaluate these approaches by simulations, for two-arms parallel and two-period, two-sequence cross-over design with rich (n = 10) and sparse (n = 3) sampling under the null and the alternative hypotheses, with MB-TOST. All new approaches correct for the inflation of MB-TOST type I error in PK studies with sparse designs. The approach based on the a posteriori distribution appears to be the best compromise between controlled type I errors and computing times. MB-TOST using non-asymptotic SE controls type I error rate better than when using asymptotic SE estimates for bioequivalence on PK studies with sparse sampling.
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