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贝叶斯半参数比例优势模型

Bayesian semiparametric proportional odds models.

作者信息

Hanson Timothy, Yang Mingan

机构信息

Division of Biostatistics, School of Public Health, University of Minnesota, Minneapolis, Minnesota 55455, USA.

出版信息

Biometrics. 2007 Mar;63(1):88-95. doi: 10.1111/j.1541-0420.2006.00671.x.

Abstract

Methodology for implementing the proportional odds regression model for survival data assuming a mixture of finite Polya trees (MPT) prior on baseline survival is presented. Extensions to frailties and generalized odds rates are discussed. Although all manner of censoring and truncation can be accommodated, we discuss model implementation, regression diagnostics, and model comparison for right-censored data. An advantage of the MPT model is the relative ease with which predictive densities, survival, and hazard curves are generated. Much discussion is devoted to practical implementation of the proposed models, and a novel MCMC algorithm based on an approximating parametric normal model is developed. A modest simulation study comparing the small sample behavior of the MPT model to a rank-based estimator and a real data example is presented.

摘要

本文提出了一种用于生存数据的比例优势回归模型的方法,该方法假设基线生存情况服从有限波利亚树(MPT)先验的混合分布。文中还讨论了对脆弱性和广义优势率的扩展。虽然可以处理各种形式的删失和截断,但我们讨论了右删失数据的模型实现、回归诊断和模型比较。MPT模型的一个优点是生成预测密度、生存曲线和风险曲线相对容易。文中对所提出模型的实际实现进行了大量讨论,并开发了一种基于近似参数正态模型的新型马尔可夫链蒙特卡罗(MCMC)算法。本文还给出了一个适度的模拟研究,比较了MPT模型与基于秩的估计器在小样本情况下的表现,以及一个实际数据示例。

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