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Parametric Cause-Specific Hazard Modeling with Nonproportional Covariate Effects: A Case Study Using Liver Transplant Data

机译:具有非比例协变量效应的参数特定原因危害建模:使用肝移植数据的案例研究

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We wanted to determine if parametric cause-specific hazard modeling, including log-linear generalizations of underlying parameters to incorporate covariate effects, would provide accurate representations, particularly with nonproportional hazards. Nonparametric cumulative hazard estimates were used for visual display. In the case study, the hazard rate of death-with-a-functioning-graft-due-to-infection following orthotopic liver transplantation (OLT) was modeled (N = 877, 82 such deaths). The three-parameter Makeham-Gompertz hazard, decreasing exponentially from time zero towards an asymptotic lower bound, and a more flexible, four-parameter mixture of generalized gamma functions (MGGF), increasing from time 0 towards a maximum value, then decreasing over time towards an asymptotic lower bound, were fitted. Both underlying hazards provided close fits, with a more accurate fit of MGGF during the first few months post-OLT. Parametric modeling of the important prognosticator donor agea??s (a?¥ 60 vs. < 60yr) disappearing effect over time was achieved using two additional parameters in each case; a similar result was obtained using Coxa??s model and a covariate by quadratic function of time interaction effect; however, Cox model fitted hazard ratios were overly inflated towards the end of the range of observed death times. In conclusion, the main lesson learned was the practicality in using a complete parametric modeling approach to better explain nonproportionality.
机译:我们想确定参数特定于原因的危害建模,包括对包含协变量效应的基本参数的对数线性概括,是否可以提供准确的表示形式,尤其是对于非比例危害。非参数累积危害估计用于视觉显示。在该案例研究中,模拟了原位肝移植(OLT)后因感染导致的功能正常死亡死亡的风险率(N = 877,此类死亡82)。三参数Makeham-Gompertz危险,从时间零到渐近下界呈指数下降,而广义伽玛函数(MGGF)的四参数混合更灵活,从时间0到最大值逐渐增大,然后随时间减小朝向渐近的下界,拟合。两种潜在的危害都非常紧密,在OLT之后的最初几个月中,MGGF的拟合更加准确。在每种情况下,使用两个附加参数可实现对重要的预后因素供体年龄(a≥60vs. <60yr)随时间消失的影响的参数化建模。使用Coxa ?? s模型和时间交互作用的二次函数的协变量获得了相似的结果。但是,Cox模型拟合的危险比在观察到的死亡时间范围的末尾过分膨胀。总之,主要的经验教训是使用完整的参数化建模方法更好地解释非比例性的实用性。

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