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PowerTOST (version 1.1-00)

PowerTOST-package: Power and sample size based on two one-sided t-test (TOST) procedure for bioequivalence studies

Description

Contains functions to calculate power and sample size for various study designs used for bioequivalence studies. See function known.designs() for study designs covered. Moreover the package contains functions for power and sample size based on 'expected power' in case of uncertain (estimated) variability. Added are functions for the power and sample size for the ratio of two means with normally distributed data on the original scale (based on Fieller's confidence (fiducial) interval). These functions are intended for studies with clinical endpoints. Contains further functions for power and sample size calculations based on non-inferiority test. This is not a TOST procedure (but rather OOST ;-)) but eventually useful if the question of 'non-superiority' must be evaluated within a BE study. The power and sample size calculations based on non-inferiority test may also performed via 'expected' power in case of uncertain (estimated) variability. Contains now functions power.scABEL() and sampleN.scABEL() to calculate power and sample size for the BE decision via scaled (widened) BE acceptance limits based on simulations.

Arguments

Details

ll{ Package: PowerTOST Type: Package Version: 1.1-00 Date: 2013-02-08 License: GPL (>=2) LazyLoad: yes LazyData: yes } Main functions are sampleN.TOST() and power.TOST() for usual power and sample size calculations. If you prefer sample size based on 'expected' power see the functions expsampleN.TOST() and exppower.TOST(). The main functions for equivalence of the ratio of means with normality on the original scale are power.RatioF() and sampleN.RatioF(). The functions for calculating power and sample size for the non-inferiority case are power.noninf() and sampleN.noninf(). The functions for calculating 'expected' power and sample size for the non-inferiority case are exppower.noninf() and expsampleN.noninf(). The package contains further some utility functions (see Index).

References

Phillips, K. F. (1990) "Power of the Two One-Sided Tests Procedure in Bioequivalence" Journal of Pharmacokinetics and Biopharmaceutics, 18, 137-144. Diletti, D., Hauschke, D., and Steinijans, V. W. (1991) "Sample Size Determination for Bioequivalence Assessment by Means of Confidence Intervals" Int. J. of Clinical Pharmacology, Therapy and Toxicology, 29, 1-8 S.A. Julious, R.J. Owen (2006) "Sample size calculations for clinical studies allowing for uncertainty in variance" Pharmaceutical Statistics (2006), 5, 29-37 S.A. Julious (2010) "Sample sizes for Clinical Trials" CRC Press, Chapman & Hall 2010 Hauschke D., Kieser M., Diletti E. and Burke M. (1999) "Sample size determination for proving equivalence based on the ratio of two means for normally distributed data" Stat. Med. 18(1) p93-105 (1999) Hauschke D., Steinijans V. and Pigeot I. "Bioequivalence studies in Drug Development" John Wiley & Sons, Chichester (2007) Chapter 5 and 10.3 BEBAC forum: categories 'Power/Sample size' and 'R for BE/BA' http://forum.bebac.at