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Longitudinal Data Analysis in Depression Studies: Assessment of Intermediate-Outcome-Dependent Dynamic Interventions

机译:抑郁症研究中的纵向数据分析:评估中期结果相关的动态干预

摘要

Longitudinal studies in the treatment of mental diseases, such as chronic forms of major depressive disorders, frequently use sequential randomization design to investigate treatment strategies. Outcomes in such studies often consist of repeated measurements of scores, such as the 24-item Hamilton Rating Scale for Depression, throughout the duration of the therapy. The goal is to compare different sequences of treatments to find the most beneficial one for each patient. Note that since treatments are applied sequentially, the eligibility of receiving one treatment assignment depends on previous treatments and outcomes. Two issues that make the analysis of data from such sequential designs different from standard longitudinal data are: (1) the randomization in the subsequent stages for patients who fail to respond in the previous stage; and (2) the drop-out of patients, for which the assumption of missing completely at random is usually not realistic. In this dissertation, we show how the inverse-probability-weighted generalized estimating equations (IPWGEE) method can be used to draw inference for treatment regimes from two-stage studies. Specifically, we show how to construct weights and use them in the IPWGEE to derive consistent estimators for the effects of treatment regimes, and compare them. Large-sample properties of the proposed estimators are derived analytically, and examined through simulations. We demonstrate our methods by applying them to a depression dataset. Public Health Significance: Mental illness is becoming a major public health challenge. Strategies of multiple treatments have been introduced by many investigators to serve as an alternative to single strategy in treating patients with chronic depressive disorders. As the complexity of study design increases, developing sophisticated statistical method is necessary in order to provide valid inference. This dissertation demonstrates the importance of statistical aspects to estimate the effects of depression treatment regimes from two-stage longitudinal studies.
机译:治疗精神疾病(例如慢性抑郁症的慢性形式)的纵向研究经常使用顺序随机设计来研究治疗策略。此类研究的结果通常包括在整个治疗过程中重复测量分数,例如24项汉密尔顿抑郁量表。目的是比较不同的治疗顺序,以便为每个患者找到最有益的治疗方式。请注意,由于治疗是顺序进行的,因此接受一项治疗分配的资格取决于先前的治疗和结果。使来自此类顺序设计的数据分析与标准纵向数据不同的两个问题是:(1)对于在前一阶段没有反应的患者,在随后的阶段进行随机分配; (2)辍学的患者,通常认为完全随机失踪是不现实的。在本文中,我们展示了如何使用逆概率加权广义估计方程(IPWGEE)方法从两阶段研究中得出治疗方案的推论。具体来说,我们展示了如何构建权重并将其用于IPWGEE中,以得出治疗方案效果的一致估计量,并进行比较。拟议估计量的大样本性质是通过分析得出的,并通过模拟进行了检验。我们通过将其应用于抑郁数据集来证明我们的方法。公共卫生意义:精神疾病正成为主要的公共卫生挑战。许多研究者已经提出了多种治疗策略,以替代单一策略治疗慢性抑郁症患者。随着研究设计的复杂性增加,有必要开发复杂的统计方法以提供有效的推论。本文证明了统计学方面从两阶段纵向研究评估抑郁症治疗方案效果的重要性。

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    Hsu Yen-Chih;

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  • 年度 2011
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  • 原文格式 PDF
  • 正文语种 en
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