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A phase II two stage clinical trial design to handle latent heterogeneity for a binary response.

机译:II期两阶段临床试验设计可处理二元反应的潜在异质性。

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摘要

Phase II clinical trial are generally single arm trial where a homogeneity assumption is placed on the response. In practice, this assumption may be violated resulting in a heterogeneous response. This heterogeneous or overdispersed response can be decomposed into distinct subgroups based on the etiology of the heterogeneity. A general classification model is developed to quantify the heterogeneity. The most common Phase II trial design used in practice is the Simon 2-stage design which relies on the assumption of response homogeneity. This design is shown to be flawed under the assumption of heterogeneity with errors exceeding the target trial errors. To correct for the error inflation, a modification is made to the Simon design if heterogeneity is detected after the first stage trial conduct. The trial sample size is increased using an empirical estimate for the variance inflation factor and the trial is then completed with design parameters constructed through the posterior predictive Beta-binomial distribution given the first stage results. The new design, denoted the 2-stage Heterogeneity Adaptive (2HA) design, is applied to a two subgroup problem under latent heterogeneity. Latent heterogeneity represents the most general form of heterogeneity, no information is known prior to trial conduct. The results, through simulation, show that the target errors can be maintained with this modification to the Simon design under a wide range of heterogeneity.
机译:II期临床试验通常是单臂试验,其中对反应做出同质性假设。在实践中,可能会违反此假设,从而导致异构响应。基于异质性的病因,可以将此异质性或过度分散的响应分解为不同的亚组。建立了通用分类模型以量化异质性。在实践中,最常用的II期试验设计是Simon 2级设计,该设计依赖于响应均一性的假设。在异质性假设下,该设计存在缺陷,其误差超过了目标试验误差。为了纠正误差膨胀,如果在第一阶段的试验之后检测到异质性,则对Simon设计进行修改。使用方差膨胀因子的经验估计来增加试验样本的大小,然后在给定第一阶段结果的情况下,通过后验Beta-二项式分布构造的设计参数完成试验。表示为两阶段异质性自适应(2HA)设计的新设计适用于潜在异质性下的两个子组问题。潜在异质性代表了最普遍的异质性形式,在进行试验之前尚无任何信息。通过仿真结果表明,通过对Simon设计进行这种修改,可以在广泛的异构性范围内保持目标误差。

著录项

  • 作者

    Barnes, Christopher Noel.;

  • 作者单位

    University of Louisville.;

  • 授予单位 University of Louisville.;
  • 学科 Mathematics.;Statistics.
  • 学位 Ph.D.
  • 年度 2010
  • 页码 80 p.
  • 总页数 80
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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