Combining multiple comparisons and modeling techniques in dose-response studies

被引:263
作者
Bretz, F
Pinheiro, JC
Branson, M
机构
[1] Novartis Pharma AG, Basel, Switzerland
[2] Novartis Pharmaceut, E Hanover, NJ 07936 USA
关键词
contrast test; dose finding; minimum effective dose; multiple testing;
D O I
10.1111/j.1541-0420.2005.00344.x
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
The analysis of data from dose-response studies has long been divided according to two major strategies: multiple comparison procedures and model-based approaches. Model-based approaches assume a functional relationship between the response and the dose, taken as a quantitative factor, according to a prespecified parametric model. The fitted model is then used to estimate an adequate dose to achieve a desired response but the validity of its conclusions will highly depend on the correct choice of the a priori unknown dose-response model. Multiple comparison procedures regard the dose as a qualitative factor and make very few, if any, assumptions about the underlying dose-response model. The primary goal is often to identify the minimum effective dose that is statistically significant and produces a relevant biological effect. One approach is to evaluate the significance of contrasts between different dose levels, while preserving the family-wise error rate. Such procedures are relatively robust but inference is confined to the selection of the target dose among the dose levels under investigation. We describe a unified strategy to the analysis of data from dose-response studies which combines multiple comparison and modeling techniques. We assume the existence of several candidate parametric models and use multiple comparison techniques to choose the one most likely to represent the true underlying dose-response curve, while preserving the family-wise error rate. The selected model is then used to provide inference on adequate doses.
引用
收藏
页码:738 / 748
页数:11
相关论文
共 13 条
[1]   EFFICIENT UTILIZATION OF NON-NUMERICAL INFORMATION IN QUANTITATIVE-ANALYSIS - GENERAL-THEORY AND CASE OF SIMPLE ORDER [J].
ABELSON, RP ;
TUKEY, JW .
ANNALS OF MATHEMATICAL STATISTICS, 1963, 34 (04) :1347-&
[2]  
Bates D.M., 1992, Statistical Models, P421, DOI DOI 10.1201/9780203738535
[3]   THE APPLICATION OF HUNTER INEQUALITY IN SIMULTANEOUS TESTING [J].
BAUER, P ;
HACKL, P .
BIOMETRICAL JOURNAL, 1985, 27 (01) :25-38
[4]   Model selection: An integral part of inference [J].
Buckland, ST ;
Burnham, KP ;
Augustin, NH .
BIOMETRICS, 1997, 53 (02) :603-618
[5]  
COX DR, 1977, SCAND J STAT, V4, P49
[6]   Comparison of methods for the computation of multivariate t probabilities [J].
Genz, A ;
Bretz, F .
JOURNAL OF COMPUTATIONAL AND GRAPHICAL STATISTICS, 2002, 11 (04) :950-971
[7]   Unconstrained parametrizations for variance-covariance matrices [J].
Pinheiro, JC ;
Bates, DM .
STATISTICS AND COMPUTING, 1996, 6 (03) :289-296
[8]  
Ruberg S J, 1995, J Biopharm Stat, V5, P1, DOI 10.1080/10543409508835096
[9]  
SCHEFFE H, 1953, BIOMETRIKA, V40, P87, DOI 10.1093/biomet/40.1-2.87
[10]   An application of multiple comparison techniques to model selection [J].
Shimodaira, H .
ANNALS OF THE INSTITUTE OF STATISTICAL MATHEMATICS, 1998, 50 (01) :1-13