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Generalisation of the Fractional Polynomial procedure for semi-continuous variables in epidemiology and clinical research

流行病学和临床研究中半连续变量的分数多项式程序的推广

基本信息

批准号：
203062028
负责人：
Professor Dr. Heiko Becher
金额：
--
依托单位：
Heidelberger Institut für Global Health (HIGH)
依托单位国家：
德国
项目类别：
Research Grants
财政年份：
2011
资助国家：
德国
起止时间：
2010-12-31 至 2014-12-31
项目状态：
已结题

来源：
https://gepris.dfg.de/gepris/projekt/203062028?language=en
关键词：
Generalisation Fractional Polynomial procedure semi

项目摘要

In epidemiology and in clinical research, a common goal is to estimate the effect of covariables on an outcome quantitatively by using appropriate regression models. These covariates often have a proportion of individuals with zero exposure, while the distribution of the population exposed is continuous (variables with so-called spike at zero), e.g. smoking, duration of breastfeeding, or alcohol consumption. Modelling of the dose-response function is then possible with a method developed by the applicants which is an extension of the fractional polynomial approach. The aim of the project is to develop new improved methods for analysis of studies with semi-continuous variables, to apply them for the analysis of studies and to provide software tools to disseminate the methods.Results until now: We have developed and published an improved version of the recently published procedure to handle variables with a spike at zero. We have developed theoretical justifications for the procedure by investigating specific distribution classes. In a simulation study for one spike variable we could show improved properties of this new procedure in comparison to the former. For two spike variables we have proposed several approaches for an extension of the procedure. Examples have shown that methods of handling two spike variables are strongly dependent upon the bivariate distribution and the correlation structure of the variables. The approaches will be further evaluated in the course of the project in simulation studies. For three or more spike variables we have proposed a strategy. For practical applications, we have obtained data from several epidemiological and clinical studies and made these ready for analyses with our methods. Application of the method to these data has already started in the first funding period and will last until the end of the project. Work plan: First, in a simulation study we will investigate whether results from the logistic model transfer to the Cox model for censored survival data. Then we are going to evaluate the different approaches for two spike variables in a large simulation study. Suitable criteria to assess properties and to compare the different proposals have to be defined. In an example with three spike variables we will investigate whether the proposed strategy is suitable or whether further extensions are required. A recent approach to investigate for interactions between treatment and a continuous variable will be extended for spike at zero variables. We will use the role of hormonal receptors and treatment of breast cancer patients with hormonal therapy as an example. For smoking several dose metrics (e.g. comprehensive smoking index) have been proposed recently. Using our approaches we will derive new dose metrics and compare these with proposals from the literature.

在流行病学和临床研究中，一个共同的目标是通过使用适当的回归模型定量估计协变量对结果的影响。这些协变量通常有一定比例的零暴露个体，而暴露人群的分布是连续的（所谓峰值为零的变量），例如吸烟、母乳喂养持续时间或饮酒。然后，可以用申请人开发的方法对剂量-反应函数进行建模，该方法是分数多项式方法的扩展。该项目的目的是开发新的改进的方法分析的研究与半连续变量，将它们应用于分析的研究，并提供软件工具来传播的methods.Results到现在为止：我们已经开发和出版了一个改进的版本最近出版的程序来处理变量与尖峰在零。我们已经制定了理论上的理由的程序，通过调查特定的分布类。在一个尖峰变量的模拟研究中，我们可以显示出改进的性能，这种新的程序相比，前者。对于两个尖峰变量，我们已经提出了几种方法的程序的扩展。实例表明，处理两个尖峰变量的方法强烈依赖于变量的二元分布和相关结构。在项目进行期间，将在模拟研究中进一步评价这些方法。对于三个或更多的尖峰变量，我们提出了一个策略。对于实际应用，我们已经从几个流行病学和临床研究中获得了数据，并准备用我们的方法进行分析。在第一个供资期就已开始对这些数据应用该方法，并将持续到项目结束。工作计划：首先，在模拟研究中，我们将调查是否从逻辑模型的结果转移到删失生存数据的考克斯模型。然后，我们将在一个大型模拟研究中评估两个尖峰变量的不同方法。必须界定评估物业和比较不同建议的适当准则。在一个有三个尖峰变量的例子中，我们将研究所提出的策略是否合适，或者是否需要进一步的扩展。最近的一种研究治疗和连续变量之间相互作用的方法将扩展到零变量的尖峰。我们将以激素受体的作用和乳腺癌患者的激素治疗为例。对于吸烟，最近已经提出了几种剂量度量（例如，综合吸烟指数）。使用我们的方法，我们将获得新的剂量指标，并将这些与文献中的建议进行比较。