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The median hazard ratio: a useful measure of variance and general contextual effects in multilevel survival analysis

机译:中位数风险比:多水平生存分析中方差和一般背景影响的一种有用度量

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摘要

Multilevel data occurs frequently in many research areas like health services research and epidemiology. A suitable way to analyze such data is through the use of multilevel regression models (MLRM). MLRM incorporate cluster‐specific random effects which allow one to partition the total individual variance into between‐cluster variation and between‐individual variation. Statistically, MLRM account for the dependency of the data within clusters and provide correct estimates of uncertainty around regression coefficients. Substantively, the magnitude of the effect of clustering provides a measure of the General Contextual Effect (GCE). When outcomes are binary, the GCE can also be quantified by measures of heterogeneity like the Median Odds Ratio (MOR) calculated from a multilevel logistic regression model. Time‐to‐event outcomes within a multilevel structure occur commonly in epidemiological and medical research. However, the Median Hazard Ratio (MHR) that corresponds to the MOR in multilevel (i.e., ‘frailty’) Cox proportional hazards regression is rarely used. Analogously to the MOR, the MHR is the median relative change in the hazard of the occurrence of the outcome when comparing identical subjects from two randomly selected different clusters that are ordered by risk. We illustrate the application and interpretation of the MHR in a case study analyzing the hazard of mortality in patients hospitalized for acute myocardial infarction at hospitals in Ontario, Canada. We provide R code for computing the MHR. The MHR is a useful and intuitive measure for expressing cluster heterogeneity in the outcome and, thereby, estimating general contextual effects in multilevel survival analysis. © 2016 The Authors. Statistics in Medicine published by John Wiley & Sons Ltd.
机译:多级数据经常出现在许多研究领域,例如卫生服务研究和流行病学。分析此类数据的合适方法是使用多层回归模型(MLRM)。 MLRM包含了特定于集群的随机效应,该效应使人们可以将总的个体差异划分为集群之间的变异和个体之间的变异。从统计学上讲,MLRM解释了群集内数据的依赖性,并提供了回归系数周围不确定性的正确估计。实质上,聚类效应的大小提供了一般上下文效应(GCE)的量度。当结果为二进制时,GCE也可以通过异质性度量进行量化,例如根据多级逻辑回归模型计算得出的中位数赔率(MOR)。在多层次结构中,事件到时间的结果通常发生在流行病学和医学研究中。但是,很少使用与多层次(即“脆弱”)Cox比例风险回归中的MOR相对应的中位数风险比(MHR)。与MOR相似,MHR是比较风险随机排序的两个随机选择的不同聚类中的相同受试者时,发生结果的危险中的相对变化。我们在案例研究中说明了MHR的应用和解释,该案例分析了加拿大安大略省医院因急性心肌梗塞住院的患者的死亡危险。我们提供用于计算MHR的R代码。 MHR是一种有用且直观的度量,用于表达结果中的集群异质性,从而估计多级生存分析中的一般上下文效应。 ©2016作者。 John Wiley&Sons Ltd.出版的《医学统计学》。

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