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Baijesa konkurences risku analīze×Koksa proporcionālo risku modelis×
NozareEpidemioloģijaEpidemioloģija
SaimeProcess / pipelineProcess / pipeline
Izcelsmes gads1980s–2000s (classical CR: 1970s; Bayesian extension: 1990s–2000s)1972
AutorsVarious; Bayesian formulation advanced by Gelfand, Dey, Larson, and Dinse among othersSir David Roxbee Cox
TipsBayesian survival/time-to-event modelSemi-parametric regression model
PirmavotsLarson, M. G., & Dinse, G. E. (1985). A mixture model for the regression analysis of competing risks data. Applied Statistics, 34(3), 201–211. DOI ↗Cox, D. R. (1972). Regression models and life-tables. Journal of the Royal Statistical Society: Series B (Methodological), 34(2), 187–202. DOI ↗
Citi nosaukumiBayesian cause-specific hazard model, Bayesian subdistribution hazard model, BCRA, Bayesian cumulative incidence analysisCox regression, Cox PH model, proportional hazards model, CPH
Saistītās35
KopsavilkumsBayesian competing risks analysis is a time-to-event method for settings where subjects can fail from more than one mutually exclusive cause — such as death from cancer versus death from cardiovascular disease — and prior knowledge or small-sample uncertainty makes a Bayesian framework advantageous. It extends classical competing risks models (cause-specific hazards and cumulative incidence functions) by placing probability distributions over unknown parameters and updating those distributions with observed data, yielding full posterior inference for each failure type.The Cox proportional hazards model is a semi-parametric regression method that estimates the effect of one or more covariates on the hazard — the instantaneous rate of an event such as death, relapse, or failure — while making no assumption about the shape of the baseline hazard function. Introduced by David Cox in 1972, it is the dominant tool for multivariable survival analysis in clinical and epidemiological research.
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ScholarGateSalīdzināt metodes: Bayesian Competing Risks Analysis · Cox proportional hazards. Izgūts 2026-06-18 no https://scholargate.app/lv/compare