A Joint Model of Competing Risks in Discrete Time with Longitudinal Information

Adriana Marcela Salazar, Jaime Abel Huertas
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Abstract

The survival competing risks model in discrete time based on multinomial logistic regression, proposed by Luo et al. (2016), models the non-linear and irregular shape of hazard functions by incorporating a time-dependent spline into the multinomial logistic regression. This model also directly includes longitudinal variables in the regression. Due to the issues arising from including both baseline and longitudinal covariates in the extended form as proposed, and considering that the latter may be subject to error, this article suggests an extension of the existing model. The proposed extension utilizes the concept of joint models for longitudinal and survival data, which is an effective approach for integrating simultaneousness both baseline and time-dependent covariates into the survival model.,
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具有纵向信息的离散时间竞争风险联合模型
Luo等人(2016)提出的基于多叉Logistic回归的离散时间生存竞争风险模型,通过在多叉Logistic回归中加入随时间变化的样条曲线,对危险函数的非线性和不规则形状进行建模。该模型还直接将纵向变量纳入回归。由于将基线变量和纵向变量都纳入到所提出的扩展形式中会产生一些问题,同时考虑到后者可能会产生误差,本文建议对现有模型进行扩展。所建议的扩展利用了纵向和生存数据联合模型的概念,这是一种将基线和时间相关协变量同时纳入生存模型的有效方法、
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The Type II Exponentiated Half Logistic-Marshall-Olkin-G Family of Distributions with Applications Some Improved Combined Estimators of Population Mean in Stratified Ranked Set Sampling An Adaptive Method for Likelihood Optimization in Linear Mixed Models Under Constrained Search Spaces A Joint Model of Competing Risks in Discrete Time with Longitudinal Information The Topp-Leone-Gompertz-Exponentiated Half Logistic-G Family of Distributions with Applications
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