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Régression de Cox avec covariables variant dans le temps×Modèle conjoint pour données longitudinales et données de temps d'événement×
DomaineAnalyse de survieAnalyse de survie
FamilleSurvival analysisSurvival analysis
Année d'origine19722004
Auteur d'origineCox, D. R. (extended formulation by Therneau & Grambsch)Tsiatis, A.A. & Davidian, M.; Rizopoulos, D.
TypeSemi-parametric hazard regression modelSemiparametric regression model
Source fondatriceTherneau, T. M. & Grambsch, P. M. (2000). Modeling Survival Data: Extending the Cox Model. Springer. DOI ↗Rizopoulos, D. (2012). Joint Models for Longitudinal and Time-to-Event Data. CRC Press. DOI ↗
Aliastime-varying covariate Cox model, extended Cox model, Zamana Bağlı Kovaryatlı Cox Regresyonujoint model, shared random effects model, longitudinal-survival joint model, Joint Model (Boylamsal + Sağkalım Birleşik Model)
Apparentées45
RésuméTime-dependent Cox regression is an extension of the standard Cox proportional hazards model, introduced through the counting-process formulation developed by Therneau and Grambsch (2000), that allows one or more predictor variables to take different values at different points in a subject's follow-up period. It is the method of choice whenever a covariate — such as a laboratory measurement, a medication dose, or a disease severity score — changes over time rather than remaining fixed from study entry.The joint model for longitudinal and time-to-event data, formalised by Tsiatis and Davidian in 2004 and extended comprehensively by Rizopoulos in 2012, simultaneously estimates a mixed-effects model for repeatedly measured biomarkers and a survival model for the time to an event, linking the two processes through shared random effects. It resolves two major problems that simpler approaches cannot handle: informative dropout from longitudinal studies and the endogeneity of time-varying biomarkers used as covariates in a Cox model.
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ScholarGateComparer des méthodes: Time-Dependent Cox Regression · Joint Model for Longitudinal and Survival Data. Consulté le 2026-06-18 sur https://scholargate.app/fr/compare