Blinded continuous monitoring in clinical trials with recurrent event endpoints

被引:9
作者
Friede, Tim [1 ]
Haring, Dieter A. [2 ]
Schmidli, Heinz [3 ]
机构
[1] Univ Med Ctr Gottingen, Dept Med Stat, Humboldtallee 32, D-37073 Gottingen, Germany
[2] Novartis Pharma AG, Biostat Neurosci Dev Unit, Basel, Switzerland
[3] Novartis Pharma AG, Stat Methodol, Basel, Switzerland
关键词
clinical trials; information; multiple sclerosis; negative binomial; sample size reestimation; SAMPLE-SIZE REESTIMATION; ANNUALIZED RELAPSE RATES; MULTIPLE-SCLEROSIS; FINGOLIMOD; DESIGN; INTERFERON; REGRESSION; EFFICIENCY;
D O I
10.1002/pst.1907
中图分类号
R9 [药学];
学科分类号
1007 ;
摘要
In studies with recurrent event endpoints, misspecified assumptions of event rates or dispersion can lead to underpowered trials or overexposure of patients. Specification of overdispersion is often a particular problem as it is usually not reported in clinical trial publications. Changing event rates over the years have been described for some diseases, adding to the uncertainty in planning. To mitigate the risks of inadequate sample sizes, internal pilot study designs have been proposed with a preference for blinded sample size reestimation procedures, as they generally do not affect the type I error rate and maintain trial integrity. Blinded sample size reestimation procedures are available for trials with recurrent events as endpoints. However, the variance in the reestimated sample size can be considerable in particular with early sample size reviews. Motivated by a randomized controlled trial in paediatric multiple sclerosis, a rare neurological condition in children, we apply the concept of blinded continuous monitoring of information, which is known to reduce the variance in the resulting sample size. Assuming negative binomial distributions for the counts of recurrent relapses, we derive information criteria and propose blinded continuous monitoring procedures. The operating characteristics of these are assessed in Monte Carlo trial simulations demonstrating favourable properties with regard to type I error rate, power, and stopping time, ie, sample size.
引用
收藏
页码:54 / 64
页数:11
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