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Robust methodology for predicting and evaluating prognosis in right censored time to event data.

机译:可靠的方法,可在适当的检查时间范围内对事件数据进行预测和评估预后。

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摘要

For censored time to event data, it is important to develop flexible regression models that can be used to accurately predict future risk. A common goal in medical studies with survival data is to stratify patients according to their predicted risk. Using the traditional methodology, it is difficult to assess the predictive accuracy in an intuitive and interpretable manner. We frame the problem in terms of prediction error, and develop methodology using working survival models to make predictions in terms of failure time intervals. We propose two measures of prediction error which are consistently estimated even when the survival model is misspecified. We demonstrate a resampling technique that approximates the large sample distribution of the error statistics, and can be used to differentiate between two models on the basis of prediction error.;In the second part of the thesis, we extend our methodology to include ordered risk categories defined as a function of a study's marginal survival quantiles. A robust classification scheme is developed via a working survival model, which may be directly evaluated either through a loss based metric or time dependent ROC methodology. The regression coefficient estimates and corresponding loss based error statistics are demonstrated to be consistent, asymptotically normal, and free of the nuisance censoring distribution. We demonstrate a data adaptive procedure designed to aid practitioners in selecting survival quantiles.;In the final part of the thesis, we develop robust prediction models for event time outcomes by generalizing Cai's estimating equation approach for the linear transformation model (Cai et al., 2000), which includes the proportional odds and proportional hazards model. This allows for prediction of survival probabilities at any given timepoint for multiple timepoints. We demonstrate that under mild regularity conditions, the solution of the estimating equations possess a stability property which allows for valid predictive inference under possible model misspecification. The proposed procedures are applied to a multiple myeloma dataset to derive a flexible regression model for predicting patient survival based on traditional clinical factors with and without the addition of genetic information. The finite sample properties of the procedures are evaluated through a simulation study.
机译:对于审查事件数据的时间,重要的是要开发可用于准确预测未来风险的灵活回归模型。具有生存数据的医学研究的共同目标是根据患者的预测风险对患者进行分层。使用传统方法,很难以直观和可解释的方式评估预测准确性。我们根据预测误差来构造问题,并使用工作生存模型开发方法以根据故障时间间隔进行预测。我们提出了两种预测误差的度量,即使错误指定了生存模型,也可以一致地对其进行估计。我们展示了一种重采样技术,该技术可以近似误差统计的大样本分布,并且可以用于基于预测误差来区分两个模型。在本文的第二部分,我们将方法扩展到包括有序风险类别定义为研究边缘生存分位数的函数。通过工作生存模型可以开发出可靠的分类方案,该模型可以通过基于损失的度量或基于时间的ROC方法直接进行评估。回归系数估计值和相应的基于损失的误差统计量被证明是一致的,渐近正态的,并且没有令人讨厌的检查分布。我们演示了一种数据自适应程序,旨在帮助从业人员选择生存分位数。在本文的最后部分,我们通过推广针对线性变换模型的Cai估计方程方法,开发了针对事件时间结果的鲁棒预测模型(Cai等, (2000),其中包括比例赔率和比例风险模型。这样可以预测多个时间点在任何给定时间点的生存概率。我们证明,在适度的规则性条件下,估计方程的解具有稳定性,可以在可能的模型错误指定下进行有效的预测推断。所提议的程序被应用于多发性骨髓瘤数据集,以基于传统的临床因素在添加和不添加遗传信息的情况下得出用于预测患者生存的灵活回归模型。通过模拟研究评估了程序的有限样本属性。

著录项

  • 作者

    Betts, Keith Alexander.;

  • 作者单位

    Harvard University.;

  • 授予单位 Harvard University.;
  • 学科 Biology Biostatistics.;Statistics.
  • 学位 Ph.D.
  • 年度 2010
  • 页码 106 p.
  • 总页数 106
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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