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Development and application of methodology for the parametric analysis of complex survival and joint longitudinal-survival data in biomedical research

机译:生物医学研究中复杂生存和联合纵向生存数据的参数分析方法的开发和应用

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摘要

The occurrence of survival, or time-to-event, data is commonplace in medical research,\udwhere interest lies in the time it takes from a given baseline, for an event of interest\udto occur, and the factors that are associated with it. For example, this could be the\udeffect of a treatment on the time to death since diagnosis of cardiovascular disease. The\udprimary aim of this thesis is to develop parametric methods for the analysis of complex\udsurvival data, including the extension to joint models of longitudinal and survival data,\udto provide a number of advantages over the commonly used semi-parametric Cox model.\udNew and current methodology is often assessed using simulation studies; however, often\udin the field of survival analysis they are simplistic and fail to reflect biologically plausible\udscenarios. In this thesis a general algorithm for simulating complex survival data,\udfrom any given hazard function, is proposed and assessed. A general framework for the\udparametric analysis of survival data is then developed, utilising numerical quadrature,\udillustrated in detail using the special case of restricted cubic splines to model the baseline\udhazard and time-dependent effects. Extensions to the framework including cluster\udrobust standard errors and excess mortality models are also considered. Finally, the\udjoint longitudinal-survival modelling framework is extended to incorporate the Royston-\udParmar survival model, and a mixture of two parametric distributions, both evaluated\udthrough simulation, utilising the proposed simulation algorithm, showing advantages\udover more simple parametric approaches. The estimation of joint models, using Gaussian\udquadrature, is also evaluated through an extensive simulation study. Throughout\udthe thesis, user friendly software is developed to implement the methodological components, allowing statisticians and non-statisticians alike, to apply the methods directly.\udA variety of clinical datasets in the areas of cancer, cardiovascular disease and liver\udcirrhosis are used to exemplify the proposals.
机译:生存或事件发生时间数据的出现在医学研究中很常见,\\关注的地方在于从给定基线开始花费的时间,关注事件的发生\与之相关的因素。例如,这可能是自诊断出心血管疾病以来治疗对死亡时间的影响。本文的主要目的是开发用于分析复杂的生存数据的参数方法,包括扩展纵向和生存数据的联合模型,以提供优于常用的半参数Cox模型的许多优点。 \ ud经常使用模拟研究评估新方法和当前方法;但是,在生存分析领域中,它们往往过于简单,无法反映生物学上的合理情况。在本文中,提出并评估了一种模拟复杂生存数据的通用算法,该算法可以从任何给定的危害函数中求出。然后,利用数值求积方法开发了用于生存数据的超参数分析的通用框架,并使用受限三次样条的特殊情况对数字进行了详细说明,以对基线\超危险性和时间依赖性效应进行建模。还考虑了对框架的扩展,包括聚类\无用的标准误和超额死亡率模型。最后,\ udjoin纵向生存模型框架得到扩展,以合并Royston- \ udParmar生存模型,以及两个参数分布的混合,二者均通过拟议的仿真算法进行了评估\通过仿真,显示了优势\超越了更简单的参数方法。还通过广泛的模拟研究评估了使用高斯\正交运算的关节模型的估计。在整个论文中,开发了用户友好的软件来实现方法学组件,使统计学家和非统计学家都可以直接应用这些方法。\ ud使用了癌症,心血管疾病和肝硬化等多种临床数据集举例说明建议。

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    Crowther, Michael James;

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  • 年度 2014
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  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
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