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Approximate Bayesian Inference for Survival Models

机译:生存模型的近似贝叶斯推断

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Bayesian analysis of time-to-event data, usually called survival analysis, has received increasing attention in the last years. In Cox-type models it allows to use information from the full likelihood instead of from a partial likelihood, so that the baseline hazard function and the model parameters can be jointly estimated. In general, Bayesian methods permit a full and exact posterior inference for any parameter or predictive quantity of interest. On the other side, Bayesian inference often relies on Markov chain Monte Carlo (MCMC) techniques which, from the user point of view, may appear slow at delivering answers. In this article, we show how a new inferential tool named integrated nested Laplace approximations can be adapted and applied to many survival models making Bayesian analysis both fast and accurate without having to rely on MCMC-based inference.
机译:过去几年,事件时间数据的贝叶斯分析(通常称为生存分析)受到越来越多的关注。在Cox型模型中,它允许使用全部可能性而不是部分可能性的信息,以便可以共同估算基线风险函数和模型参数。通常,贝叶斯方法允许对感兴趣的任何参数或预测量进行完整而精确的后验推断。另一方面,贝叶斯推理通常依赖于马尔可夫链蒙特卡洛(MCMC)技术,从用户的角度来看,在传递答案时可能显得很慢。在本文中,我们展示了如何将名为集成嵌套拉普拉斯近似值的新推理工具改编并应用于许多生存模型,从而使贝叶斯分析既快速又准确,而不必依赖基于MCMC的推理。

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