Article

Statistical issues in a modeling approach to assessing bioequivalence or PK similarity with presence of sparsely sampled subjects.

Sanofi-Synthelabo Research, 9 Great Valley Parkway, Malvern, PA 19355, USA.
Journal of Pharmacokinetics and Pharmacodynamics (impact factor: 2.06). 09/2004; 31(4):321-39. pp.321-39
Source: PubMed

ABSTRACT Drug development at different stages may require assessment of similarity of pharmacokinetics (PK). The common approach for such assessment when the difference is drug formulation is bioequivalence (BE), which employs a hypothesis test based on the evaluation of a 90% confidence interval for the ratio of average pharmacokinetic (PK) parameters. The role of formulation effect in BE assessment is replaced by subject population in PK similarity assessment. The traditional approach for BE requires that the PK parameters, primarily AUC and Cmax, be obtained from every individual. Unfortunately in many clinical circumstances, some or even all of the individuals may be sparsely sampled, making the individual evaluation difficult. In such cases, using models, particularly population models, becomes appealing. However, conducting an appropriate statistical test based on population modeling in a form consistent, at least in principle, with traditional 90% confidence interval approach is not so straightforward as it may appear. This manuscript proposes one such approach that can be applied to sparse sampling situations. The approach aims to maintain, as much as possible, the appropriateness of the hypothesis test. It is applied to data from clinical studies to address a need in drug development for assessment of PK similarity in different populations.

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Keywords

90% confidence interval
 
appropriate statistical test
 
average pharmacokinetic
 
clinical studies
 
common approach
 
different populations
 
different stages
 
Drug development
 
form consistent
 
formulation effect
 
hypothesis test
 
individual evaluation difficult
 
PK parameters
 
PK similarity assessment
 
population modeling
 
population models
 
sparse sampling situations
 
subject population
 
traditional 90% confidence interval approach
 
traditional approach