Accounting for centre-effects in multicentre trials with a binary outcome - when, why, and how?

Accounting for centre-effects in multicentre trials with a binary outcome - when, why, and how?
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DOI:
10.1186/1471-2288-14-20
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发表时间:
2014-02-10
影响因子:
4
通讯作者:
Kahan BC
Kahan BC
中科院分区:
医学3区
文献类型:
--
作者:
Kahan BC

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在多中心随机试验的分析中,通常需要考虑中心效应,但目前尚不清楚在二元结局的试验中,哪种分析方法最好。我们比较了四种分析方法(固定效应模型,随机效应模型,广义估计方程(GEE)和Mantel-Haenszel)的性能,使用重新分析先前报告的随机试验(MIST 2)和大型模拟研究。MIST 2的重新分析发现,固定效应和Mantel-Haenszel导致许多患者因过度分层而从分析中脱落(Mantel-Haenszel的脱落率高达69%,固定效应的脱落率高达33%)。相反,随机效应和GEE将所有患者纳入分析,但GEE未达到收敛。不同分析方法之间的估计治疗效应和p值差异很大。模拟研究发现,大多数分析方法在少数中心都能很好地发挥作用。在大量中心的情况下,固定效应在许多情况下导致有偏估计和I类错误率膨胀,在某些情况下,与其他分析方法相比,Mantel-Haenszel失去了功效。相反,随机效应和GEE在所有情景下都给出了标称I型错误率和良好的功效,并且通常与固定效应或Mantel-Haenszel一样好或更好。然而,这仅适用于具有非稳健标准误差(SE)的GEE;使用稳健的“三明治”估计量会导致大多数情况下I型错误率膨胀。对于少数中心,我们建议使用固定效应、随机效应或具有非稳健SE的GEE。随机效应和具有非稳健SE的GEE应在中等或大量中心使用。
It is often desirable to account for centre-effects in the analysis of multicentre randomised trials, however it is unclear which analysis methods are best in trials with a binary outcome. We compared the performance of four methods of analysis (fixed-effects models, random-effects models, generalised estimating equations (GEE), and Mantel-Haenszel) using a re-analysis of a previously reported randomised trial (MIST2) and a large simulation study. The re-analysis of MIST2 found that fixed-effects and Mantel-Haenszel led to many patients being dropped from the analysis due to over-stratification (up to 69% dropped for Mantel-Haenszel, and up to 33% dropped for fixed-effects). Conversely, random-effects and GEE included all patients in the analysis, however GEE did not reach convergence. Estimated treatment effects and p-values were highly variable across different analysis methods. The simulation study found that most methods of analysis performed well with a small number of centres. With a large number of centres, fixed-effects led to biased estimates and inflated type I error rates in many situations, and Mantel-Haenszel lost power compared to other analysis methods in some situations. Conversely, both random-effects and GEE gave nominal type I error rates and good power across all scenarios, and were usually as good as or better than either fixed-effects or Mantel-Haenszel. However, this was only true for GEEs with non-robust standard errors (SEs); using a robust ‘sandwich’ estimator led to inflated type I error rates across most scenarios. With a small number of centres, we recommend the use of fixed-effects, random-effects, or GEE with non-robust SEs. Random-effects and GEE with non-robust SEs should be used with a moderate or large number of centres.
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