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Optimal promising zone designs
- Source :
- Biometrical Journal. Biometrische Zeitschrift
- Publication Year :
- 2018
- Publisher :
- John Wiley and Sons Inc., 2018.
-
Abstract
- Clinical trials with adaptive sample size reassessment based on an unblinded analysis of interim results are perhaps the most popular class of adaptive designs (see Elsäßer et al., 2007). Such trials are typically designed by prespecifying a zone for the interim test statistic, termed the promising zone, along with a decision rule for increasing the sample size within that zone. Mehta and Pocock (2011) provided some examples of promising zone designs and discussed several procedures for controlling their type‐1 error. They did not, however, address how to choose the promising zone or the corresponding sample size reassessment rule, and proposed instead that the operating characteristics of alternative promising zone designs could be compared by simulation. Jennison and Turnbull (2015) developed an approach based on maximizing expected utility whereby one could evaluate alternative promising zone designs relative to a gold‐standard optimal design. In this paper, we show how, by eliciting a few preferences from the trial sponsor, one can construct promising zone designs that are both intuitive and achieve the Jennison and Turnbull (2015) gold‐standard for optimality.
- Subjects :
- Statistics and Probability
Optimal design
Mathematical optimization
Biometry
Computer science
01 natural sciences
gold standard sample size reassessment rule
promising zone design
sample size reassessment
010104 statistics & probability
03 medical and health sciences
0302 clinical medicine
Interim
Test statistic
adaptive design
power comparisons of adaptive versus nonadaptive
Humans
030212 general & internal medicine
group sequential design
0101 mathematics
trial optimization
Expected utility hypothesis
Clinical Trials as Topic
optimal adaptive design
General Medicine
Decision rule
Class (biology)
Research Papers
Pancreatic Neoplasms
Sample size determination
Statistics, Probability and Uncertainty
Construct (philosophy)
Research Paper
Subjects
Details
- Language :
- English
- ISSN :
- 15214036 and 03233847
- Volume :
- 61
- Issue :
- 5
- Database :
- OpenAIRE
- Journal :
- Biometrical Journal. Biometrische Zeitschrift
- Accession number :
- edsair.doi.dedup.....9449134d6ae78c623f820799d041b38b