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Estimating the Comparative Effectiveness of Feeding Interventions in the Pediatric Intensive Care Unit: A Demonstration of Longitudinal Targeted Maximum Likelihood Estimation

机译:估计儿科重症监护室进食干预措施的相对有效性:纵向有针对性的最大似然估计的证明

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摘要

Longitudinal data sources offer new opportunities for the evaluation of sequential interventions. To adjust for time-dependent confounding in these settings, longitudinal targeted maximum likelihood based estimation (TMLE), a doubly robust method that can be coupled with machine learning, has been proposed. This paper provides a tutorial in applying longitudinal TMLE, in contrast to inverse probability of treatment weighting and g-computation based on iterative conditional expectations. We apply these methods to estimate the causal effect of nutritional interventions on clinical outcomes among critically ill children in a United Kingdom study (Control of Hyperglycemia in Paediatric Intensive Care, 2008–2011). We estimate the probability of a child’s being discharged alive from the pediatric intensive care unit by a given day, under a range of static and dynamic feeding regimes. We find that before adjustment, patients who follow the static regime “never feed” are discharged by the end of the fifth day with a probability of 0.88 (95% confidence interval: 0.87, 0.90), while for the patients who follow the regime “feed from day 3,” the probability of discharge is 0.64 (95% confidence interval: 0.62, 0.66). After adjustment for time-dependent confounding, most of this difference disappears, and the statistical methods produce similar results. TMLE offers a flexible estimation approach; hence, we provide practical guidance on implementation to encourage its wider use.
机译:纵向数据源为顺序干预的评估提供了新的机会。为了在这些设置中适应时间相关的混淆,已经提出了基于纵向目标的基于最大似然的估计(TMLE),它是一种可以与机器学习结合使用的双重鲁棒方法。与基于迭代条件期望的处理权重和g运算的逆概率相反,本文提供了应用纵向TMLE的教程。在英国的一项研究(儿科重症监护中控制高血糖,2008-2011年)中,我们应用这些方法来评估营养干预对危重儿童临床结局的因果关系。我们估算了在一系列静态和动态喂养方式下,儿童在一天之内从小儿重症监护病房复活的可能性。我们发现,在进行调整之前,遵循静态方案“从不进食”的患者在第五天结束时出院的可能性为0.88(95%置信区间:0.87,0.90),而对于遵循静态方案的患者“从第3天开始投放”,出院概率为0.64(95%置信区间:0.62,0.66)。在调整了与时间相关的混杂因素之后,大部分差异消失了,统计方法产生了相似的结果。 TMLE提供了一种灵活的估算方法;因此,我们为实施提供了实用指导,以鼓励其广泛使用。

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