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使用贝叶斯动态线性模型测量药物依从性对时变健康结果的影响。

Measuring effects of medication adherence on time-varying health outcomes using Bayesian dynamic linear models.

机构信息

Department of Statistics, Harvard University, One Oxford Street, Cambridge, MA 02138 USA.

出版信息

Biostatistics. 2021 Jul 17;22(3):662-683. doi: 10.1093/biostatistics/kxz059.

Abstract

One of the most significant barriers to medication treatment is patients' non-adherence to a prescribed medication regimen. The extent of the impact of poor adherence on resulting health measures is often unknown, and typical analyses ignore the time-varying nature of adherence. This article develops a modeling framework for longitudinally recorded health measures modeled as a function of time-varying medication adherence. Our framework, which relies on normal Bayesian dynamic linear models (DLMs), accounts for time-varying covariates such as adherence and non-dynamic covariates such as baseline health characteristics. Standard inferential procedures for DLMs are inefficient when faced with infrequent and irregularly recorded response data. We develop an approach that relies on factoring the posterior density into a product of two terms: a marginal posterior density for the non-dynamic parameters, and a multivariate normal posterior density of the dynamic parameters conditional on the non-dynamic ones. This factorization leads to a two-stage process for inference in which the non-dynamic parameters can be inferred separately from the time-varying parameters. We demonstrate the application of this model to the time-varying effect of antihypertensive medication on blood pressure levels for a cohort of patients diagnosed with hypertension. Our model results are compared to ones in which adherence is incorporated through non-dynamic summaries.

摘要

药物治疗的最大障碍之一是患者不遵守规定的药物治疗方案。不遵守规定对健康结果的影响程度通常是未知的,而典型的分析忽略了依从性的时变性质。本文为纵向记录的健康测量值建立了一个建模框架,这些健康测量值被建模为随时间变化的药物依从性的函数。我们的框架依赖于正常贝叶斯动态线性模型(DLM),可以解释随时间变化的协变量(如依从性)和非动态协变量(如基线健康特征)。当面临不频繁和不规则记录的响应数据时,DLM 的标准推断程序效率低下。我们开发了一种依赖于将后验密度分解为两个项的乘积的方法:非动态参数的边际后验密度,以及在非动态参数条件下动态参数的多元正态后验密度。这种分解导致了一种两阶段的推断过程,其中可以从时变参数中分别推断非动态参数。我们将该模型应用于患有高血压的患者队列中,研究抗高血压药物对血压水平的时变影响。我们的模型结果与通过非动态总结纳入依从性的结果进行了比较。

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