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Discrete -time survival mixture analysis for single and recurrent events using latent variables.

机译:使用潜在变量对单个事件和复发事件进行离散时间生存混合分析。

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摘要

Survival analysis refers to the general set of statistical methods developed specifically to model the timing of events. This dissertation concerns a subset of those methods that deals with events measured or occurring in discrete-time or grouped-time intervals. A method for modeling single event discrete-time data utilizing a latent class regression (LCR) framework, originally presented by Muthen and Masyn (2001), is further developed and detailed. It is shown that discrete-time data can be represented as a set of binary event indicators and observed risk indicators that allow estimation using a latent class regression specification under a missing-at-random assumption that corresponds to the assumption of noninformative right-censoring. The modeling of the effects of time-dependent and time-independent covariates with constant or time-varying effects is demonstrated along with approaches to model testing. The LCR framework also allows for the modeling of unobserved heterogeneity through finite mixture modeling, i.e., multiple latent classes. The problems of ignoring unobserved heterogeneity and the challenges of discrete-time mixture model identification and specification for single event data are discussed. The LCR model for single event data is extended to recurrent event survival data with a focus on recurrent event processes, with a low frequency of recurrences The gap time, counting process, and total time formulations in the continuous-time setting are all reformulated for discrete-time and model specification and estimation is demonstrated for all three. The proposed model accommodates event-specific baseline hazard probabilities as well as event-specific covariate effects. The model also allows for multiple event occurrences in a single time period for a single subject and accounts for within as well as between subject correlation of event times through the same mixture modeling approach given for single event data. All models are illustrated with data on the event times of domestic violence episodes perpetrated by sample of married men observed for 12 months after an alcohol treatment program. Opportunities for future methodology developments for discrete-time models are discussed.
机译:生存分析是指专门为事件发生时间建模而开发的一般统计方法集。本文涉及那些处理以离散时间或成组时间间隔测量或发生的事件的方法的子集。最初由Muthen和Masyn(2001)提出的一种利用潜在类回归(LCR)框架建模单事件离散时间数据的方法得到了进一步发展和详述。结果表明,离散时间数据可以表示为一组二进制事件指标和观察到的风险指标,这些指标允许在与非信息性右删节假设相对应的随机缺失假设下,使用潜在类回归规范进行估算。随时间推移和与时间无关的协变量的效果与恒定或随时间变化的效果的建模以及模型测试的方法得到了证明。 LCR框架还允许通过有限的混合建模(即多个潜在类)对未观察到的异质性进行建模。讨论了忽略不可观测的异质性的问题以及离散事件混合模型识别和单事件数据规范的挑战。用于单事件数据的LCR模型扩展到了重现事件生存数据,重点是重现事件过程,并且重现频率低。连续时间设置中的间隔时间,计数过程和总时间公式都被重新制定以用于离散演示了这三个模型的时间和模型规格以及估算。所提出的模型适应了特定于事件的基线危险概率以及特定于事件的协变量效应。该模型还允许单个对象在单个时间段内发生多个事件,并通过为单个事件数据提供的相同混合建模方法,说明事件时间在对象之间以及对象之间的相关性。所有模型都用酒精治疗程序后12个月内观察到的已婚男性样本的家庭暴力事件发生时间数据进行说明。讨论了离散时间模型的未来方法开发的机会。

著录项

  • 作者

    Masyn, Katherine Elizabeth.;

  • 作者单位

    University of California, Los Angeles.;

  • 授予单位 University of California, Los Angeles.;
  • 学科 Statistics.;Education Tests and Measurements.;Psychology Experimental.
  • 学位 Ph.D.
  • 年度 2003
  • 页码 290 p.
  • 总页数 290
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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