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Statistical techniques for analyzing irregular and sparse cyclical longitudinal data with applications to bipolar disorder.

机译:用于分析双相情感障碍的不规则和稀疏周期性纵向数据的统计技术。

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摘要

Bipolar disorder is an illness characterized by abnormal mood swings encompassing both mania and depression, often with irregular longitudinal patterns. The variable and cyclical episodic nature of the disease presents many challenges for statistical analyses. These complex features make it difficult to characterize the data, define disease improvement measures, and develop appropriate statistical models. This is particularly problematic among rapid cycling bipolar disorder patients whose disease is defined by highly erratic and frequent mood shifts. In this dissertation, I present two approaches to analyzing data from bipolar disorder studies. The first approach focuses on the time spent in various mood states. Using longitudinal mood severity rating scale scores, data are transformed into a sequence of mood states. These sequences are analyzed as a Markov chain and stationary distributions are used to measure within- and between-group differences. The non-parametric bootstrap is employed to test for differences. The second approach focuses on features of the mood episodes. Mood severity rating scale scores are modeled as a longitudinal function of episodes and patient-specific characteristics. Episodes are parameterized by their durations, peak severities (amplitudes), and times of occurrence (locations). This flexible parametric model is fit to the data using a global iterative search algorithm known as Particle Swarm Optimization. To reduce the dimensional space of the search algorithm, an episode detection method is proposed. Estimates are derived for each patient and are used as inputs in secondary statistical models. These approaches are applied to a three-arm randomized trial of rapid cycling bipolar disorder patients. Mechanisms of these approaches are tailored to address sparsity and small sample size issues present in the data. Simulations are used to assess the statistical performance and agreement of these approaches, and recommendations for clinical application are presented.
机译:躁郁症是一种以异常情绪波动为特征的疾病,包括躁狂和抑郁,通常具有不规则的纵向模式。该疾病的可变性和周期性发作性质对统计分析提出了许多挑战。这些复杂的功能使其难以表征数据,定义疾病改善措施以及开发适当的统计模型。在其疾病由高度不稳定和频繁的情绪变化所定义的快速循环双相情感障碍患者中,这尤其成问题。在本文中,我提出了两种分析双相情感障碍研究数据的方法。第一种方法着重于在各种情绪状态下花费的时间。使用纵向情绪严重性等级量表分数,数据可以转换为一系列情绪状态。将这些序列作为马尔可夫链进行分析,并使用平稳分布来衡量组内和组间差异。非参数引导程序用于测试差异。第二种方法侧重于情绪发作的特征。情绪严重性等级量表分数被建模为发作和患者特定特征的纵向函数。通过持续时间,峰值严重性(幅度)和发生时间(位置)来对情节进行参数化。使用称为粒子群优化的全局迭代搜索算法,该灵活的参数模型适合数据。为了减少搜索算法的维数空间,提出了一种情节检测方法。为每个患者得出估计值,并将其用作辅助统计模型中的输入。这些方法适用于快速循环双相情感障碍患者的三臂随机试验。这些方法的机制经过定制,可以解决数据中存在的稀疏性和小样本量问题。仿真用于评估这些方法的统计性能和一致性,并提出了针对临床应用的建议。

著录项

  • 作者

    Calimlim, Brian Manalo.;

  • 作者单位

    University of California, Los Angeles.;

  • 授予单位 University of California, Los Angeles.;
  • 学科 Biology Biostatistics.
  • 学位 D.P.H.
  • 年度 2014
  • 页码 155 p.
  • 总页数 155
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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