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Assessment of robustness of Markov model to missing data in repeated measures studies.

机译:在重复测量研究中评估Markov模型对缺失数据的鲁棒性。

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摘要

The purpose of many longitudinal studies is the evaluation of a disease process over time. Transitional models are used to characterize disease processes. This research assesses the robustness of Markov models for analysis of incomplete longitudinal repeated measures data.;The primary objective is to assess the applicability and robustness of the Markov model to longitudinal data subject to intermittent missing and dropout data. A complete dataset containing daily drinking data from an alcohol treatment study is used to address the objective. Parameter estimates from the complete dataset are compared to estimates obtained from datasets containing various amounts of simulated missing data that are missing at random or nonrandom. For comparison, these datasets are applied to mixed effects models and results are compared among the datasets. For the Markov model, results show increased bias and variability in parameter estimates with increasing amounts of missingness. However, parameter estimates are similar between types of missing data mechanisms. In general, results suggests that amount of missing data, rather than type of missing data, has the greatest effect on the Markov model. In contrast, the mixed effects models show sensitivity to amount as well as type of missing data.;The application of the Markov model to a longitudinal dataset with nonrandom missing data is illustrated with a Markov model with states based on quality of life and relapse status for modeling quality adjusted survival given some missing data. Data from a study of time to relapse in breast cancer patients undergoing chemotherapy are evaluated. A patient's QOL is categorized based on a coping score that measures how well a patient is coping with her illness. Results show no difference in relapse rates between the two treatments, however, those undergoing more intense chemotherapy spend significantly longer duration in the poor QOL state.;In summary, the Markov model may be a useful tool for analyzing longitudinal data containing various types of missing data. Results from this research suggest that given the amount of missing data, analysis and estimation are not affected by the type of missing data.
机译:许多纵向研究的目的是评估一段时间内的疾病过程。过渡模型用于表征疾病过程。本研究评估了马尔可夫模型用于分析不完整的纵向重复测量数据的鲁棒性。主要目的是评估马尔可夫模型对纵向数据在间歇性丢失和丢失数据的情况下的适用性和鲁棒性。包含来自酒精治疗研究的每日饮酒数据的完整数据集用于解决该目标。将来自完整数据集的参数估计值与从包含各种数量的模拟丢失数据的数据集获得的估计值进行比较,这些数据随机或非随机地丢失。为了进行比较,将这些数据集应用于混合效果模型,并在数据集中比较结果。对于马尔可夫模型,结果表明参数估计的偏差和可变性随着缺失量的增加而增加。但是,参数估计在丢失数据机制的类型之间相似。通常,结果表明,缺失数据的数量而不是缺失数据的类型对马尔可夫模型的影响最大。相比之下,混合效应模型显示出对丢失数据的数量和类型的敏感性。;使用具有生命质量和复发状态的状态的Markov模型,说明了Markov模型在具有非随机缺失数据的纵向数据集中的应用给定一些丢失的数据,用于建模质量调整的生存率。评估了接受化疗的乳腺癌患者复发时间的研究数据。根据应对得分对患者的QOL进行分类,该应对得分衡量患者对疾病的应对能力。结果显示两种疗法之间的复发率没有差异,但是,在较差的QOL状态下进行更强烈化学疗法的人花费的时间明显更长。总而言之,马尔可夫模型可能是分析包含各种缺失类型的纵向数据的有用工具数据。这项研究的结果表明,考虑到丢失数据的数量,分析和估计不受丢失数据类型的影响。

著录项

  • 作者

    Hebert, Renee Lynne.;

  • 作者单位

    Medical University of South Carolina.;

  • 授予单位 Medical University of South Carolina.;
  • 学科 Biostatistics.
  • 学位 Ph.D.
  • 年度 2001
  • 页码 257 p.
  • 总页数 257
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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