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首页> 外文期刊>Statistics in medicine >A comparison of mixed-effects quantile stratification propensity adjustment strategies for longitudinal treatment effectiveness analyses of continuous outcomes.
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A comparison of mixed-effects quantile stratification propensity adjustment strategies for longitudinal treatment effectiveness analyses of continuous outcomes.

机译:用于连续结果的纵向治疗效果分析的混合效果分位数分层倾向调整策略的比较。

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摘要

The propensity adjustment is used to reduce bias in treatment effectiveness estimates from observational data. We show here that a mixed-effects implementation of the propensity adjustment can reduce bias in longitudinal studies of non-equivalent comparison groups. The strategy examined here involves two stages. Initially, a mixed-effects ordinal logistic regression model of propensity for treatment intensity includes variables that differentiate subjects who receive various doses of time-varying treatments. Second, a mixed-effects linear regression model compares the effectiveness of those ordinal doses on a continuous outcome over time. Here, a simulation study compares bias reduction that is achieved by implementing this propensity adjustment through various forms of stratification. The simulations demonstrate that bias decreased monotonically as the number of quantiles used for stratification increased from two to five. This was particularly pronounced with stronger effects of the confounding variables. The quartile and quintile strategies typically removed in excess of 80-90 per cent of the bias detected in unadjusted models; whereas a median-split approach removed from 20 to 45 per cent of bias. The approach is illustrated in an evaluation of the effectiveness of somatic treatments for major depression in a longitudinal, observational study of affective disorders. Copyright (c) 2006 John Wiley & Sons, Ltd.
机译:倾向性调整用于减少来自观察数据的治疗效果估计中的偏差。我们在这里显示倾向调整的混合效果实施可以减少非等效比较组的纵向研究中的偏差。这里讨论的策略涉及两个阶段。最初,治疗强度倾向的混合效应序数逻辑回归模型包括变量,这些变量区分接受各种剂量随时间变化的治疗的受试者。其次,混合效应线性回归模型比较了这些序数剂量随时间连续结果的有效性。在这里,模拟研究比较了通过各种分层方式实施此倾向性调整而实现的偏差减少。模拟表明,随着用于分层的分位数从2个增加到5个,偏倚单调减少。混杂变量的影响更大,这一点尤其明显。四分位数和五分位数策略通常会消除未调整模型中检测到的偏差的80%至90%以上;而中位数拆分方法则将偏差从20%降至45%。在对情感障碍的纵向观察研究中,对严重抑郁症的躯体治疗效果进行了评估,从而说明了该方法。版权所有(c)2006 John Wiley&Sons,Ltd.

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