Hughes David M, García-Fiñana Marta, Wand Matt P
Department of Health Data Science, Waterhouse Building, Block F, University of Liverpool, 1-5 Brownlow Street, Liverpool, L69 3GL, UK.
School of Mathematical and Physical Sciences, University of Technology Sydney, P.O. Box 123, Broadway, NSW 2007, AUSTRALIA.
Biostatistics. 2022 Dec 12;24(1):177-192. doi: 10.1093/biostatistics/kxab021.
Collecting information on multiple longitudinal outcomes is increasingly common in many clinical settings. In many cases, it is desirable to model these outcomes jointly. However, in large data sets, with many outcomes, computational burden often prevents the simultaneous modeling of multiple outcomes within a single model. We develop a mean field variational Bayes algorithm, to jointly model multiple Gaussian, Poisson, or binary longitudinal markers within a multivariate generalized linear mixed model. Through simulation studies and clinical applications (in the fields of sight threatening diabetic retinopathy and primary biliary cirrhosis), we demonstrate substantial computational savings of our approximate approach when compared to a standard Markov Chain Monte Carlo, while maintaining good levels of accuracy of model parameters.
在许多临床环境中,收集多个纵向结果的信息越来越普遍。在很多情况下,需要对这些结果进行联合建模。然而,在大数据集中,由于结果众多,计算负担常常阻碍在单个模型中对多个结果进行同时建模。我们开发了一种均值场变分贝叶斯算法,用于在多元广义线性混合模型中对多个高斯、泊松或二元纵向指标进行联合建模。通过模拟研究和临床应用(在威胁视力的糖尿病视网膜病变和原发性胆汁性肝硬化领域),我们证明与标准马尔可夫链蒙特卡罗方法相比,我们的近似方法在计算上有显著节省,同时保持模型参数的良好准确性。