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Quantile regression modeling of latent trajectory features with longitudinal data

机译:具有纵向数据的潜在轨迹特征的分位数回归建模

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摘要

Quantile regression has demonstrated promising utility in longitudinal data analysis. Existing work is primarily focused on modeling cross-sectional outcomes, while outcome trajectories often carry more substantive information in practice. In this work, we develop a trajectory quantile regression framework that is designed to robustly and flexibly investigate how latent individual trajectory features are related to observed subject characteristics. The proposed models are built under multilevel modeling with usual parametric assumptions lifted or relaxed. We derive our estimation procedure by novelly transforming the problem at hand to quantile regression with perturbed responses and adapting the bias correction technique for handling covariate measurement errors. We establish desirable asymptotic properties of the proposed estimator, including uniform consistency and weak convergence. Extensive simulation studies confirm the validity of the proposed method as well as its robustness. An application to the DURABLE trial uncovers sensible scientific findings and illustrates the practical value of our proposals.
机译:分位数回归已证明在纵向数据分析中很有前景。现有的工作主要集中在对横截面结果进行建模上,而结果轨迹在实践中通常包含更多实质性信息。在这项工作中,我们开发了一个轨迹分位数回归框架,该框架旨在稳健而灵活地研究潜在的单个轨迹特征如何与观察到的主题特征相关。所提出的模型是在多层模型下构建的,其中通常的参数假设被提高或放松。我们通过新颖地将手头的问题转换为具有扰动响应的分位数回归,并采用偏差校正技术来处理协变量测量误差,从而得出估算程序。我们建立了所提出估计量的理想渐近性质,包括一致的一致性和弱的收敛性。大量的仿真研究证实了该方法的有效性及其鲁棒性。一项对DURABLE试验的应用揭示了明智的科学发现,并说明了我们建议的实用价值。

著录项

  • 来源
    《Journal of applied statistics》 |2019年第16期|2884-2904|共21页
  • 作者

  • 作者单位

    East China Normal Univ Acad Stat & Interdisciplinary Sci Shanghai Peoples R China|East China Normal Univ Sch Stat Key Lab Adv Theory & Applicat Stat & Data Sci MOE Shanghai Peoples R China;

    Emory Univ Dept Biostat & Bioinformat Atlanta GA 30322 USA;

    Eli Lilly & Co Indianapolis IN 46285 USA;

  • 收录信息
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Corrected loss function; latent longitudinal trajectory; quantile regression; multilevel modeling;

    机译:修正损失函数;潜在的纵向轨迹;分位数回归多层次建模;

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