Dataset Browser

the frailty model statistics for biology and health

the frailty model statistics for biology and health

The frailty model is a powerful statistical tool crucial for understanding individual variability and unobserved heterogeneity within populations, particularly in biology and health sciences. It extends traditional survival analysis by incorporating random effects to explain why some individuals experience events (like disease onset or mortality) sooner or later than others, offering deeper insights into risk factors and population dynamics.

Exploring Time Variation In Survival Models

Exploring Time Variation In Survival Models

This article delves into the exploration of time variation within the context of survival models. Understanding how covariates change over time and their impact on survival probabilities is crucial for accurate and insightful survival analysis. We examine different approaches to incorporate time-varying covariates and model time dependence in hazard functions, providing a comprehensive overview for researchers and practitioners working with survival data.

modelling survival data in medical research second edition

modelling survival data in medical research second edition

Explore essential methods for survival data modeling in medical research with this comprehensive guide. Understand key survival analysis techniques applicable to biostatistics survival data and clinical trials, offering critical insights for researchers and practitioners alike in this updated edition.

Bayesian Survival Analysis

Bayesian Survival Analysis

Bayesian Survival Analysis offers a powerful alternative to traditional survival analysis methods. By incorporating prior knowledge and beliefs, Bayesian methods provide a more flexible and nuanced approach to modeling time-to-event data. This allows for better estimation of survival probabilities, hazard rates, and the effects of covariates, especially when dealing with limited data or complex dependencies. Furthermore, the Bayesian framework provides a natural way to quantify uncertainty and generate credible intervals, leading to more robust and interpretable results for understanding time-to-event phenomena.