Statistical modelling and confounder selection for causal mediation analyses

因果中介分析的统计模型和混杂因素选择

• 批准号: RGPIN-2020-05473
• 负责人: Lefebvre, Geneviève
• 金额: $ 1.97万
• 依托单位: Université du Québec à Montréal
• 依托单位国家: 加拿大
• 项目类别: Discovery Grants Program - Individual
• 财政年份: 2022
• 资助国家: 加拿大
• 起止时间: 2022-01-01 至 2023-12-31
• 项目状态: 已结题
• 来源: https://www.nserc-crsng.gc.ca/ase-oro/Details-Detailles_eng.asp?id=759327
• 关键词: Statistical; modelling; confounder; selection; causal

The proposed research program concerns the development of statistical methods for causal mediation. Mediation analyses are an increasingly popular class of techniques used for estimating exposure (treatment) effects under the assumption that there is a mediating variable on the causal pathway between exposure and outcome. Such an analysis aims to decompose the total exposure effect in an indirect effect through the mediator and in a direct effect which avoids the mediation path. The program is divided in three themes that address relevant modelling issues in causal mediation: (1) developing an exact regression-based mediation approach for a binary outcome; (2) adapting two existing Bayesian regression models for purposes of causal mediation; (3) investigating confounder selection for valid estimation of mediation effects. Regarding (1), we have recently observed that the "rare outcome assumption" made in the conventional regression approach for a binary outcome can lead to wrong inferences in practice. We will propose an exact estimator for the natural direct and indirect effects whose theoretical validity does not rely on the rareness (or commonness) of the outcome. This will be accomplished for both binary and continuous mediators, where a logit-normal representation will be used for the nested counterfactual outcome probabilities in the latter case. For theme (2), we are planning to expand on Bayesian mediation methodology by building on two regression models with attractive features. First, we propose a latent multivariate Student-t model as a basis for an exact mediation approach for a binary outcome and possibly multiple binary mediators. Secondly, we aim to elaborate a flexible mediation strategy based on Bayesian additive regression trees (BART) models. The Mediation Formula will be used to express the natural mediation effects from both model specifications. There is currently a lack of information regarding how to select covariates for adjustment in causal mediation models when substantive knowledge is alone not sufficient for this task. In theme (3), we will target two well known confounder selection algorithms introduced for non-mediated contexts and investigate how they can be modified for mediation contexts in order to yield unbiased and efficient estimators of direct and indirect effects. All three themes will require theoretical developments and validation through simulation studies. Open-access software will be created and comprehensive examples will be made available to increase uptake by substantive researchers. To conclude, this program is about original and innovative statistical developments on several important aspects of causal mediation analyses. It is expected to increase the reliability of results obtained from this type of analyses in many fields of applied research (e.g., social science, epidemiology).

拟议的研究计划涉及因果调解的统计方法的发展。中介分析是一种越来越流行的技术，用于估计暴露（治疗）效应，假设暴露和结果之间的因果途径存在中介变量。此类分析旨在将总暴露效应分解为通过中介的间接效应和避免中介路径的直接效应。该计划分为三个主题，解决因果中介中的相关建模问题：（1）开发精确的基于回归的中介方法用于二元结果;（2）调整两个现有的贝叶斯回归模型以实现因果中介的目的;（3）研究中介效应有效估计的混杂因素选择。 关于（1），我们最近观察到，在传统回归方法中对二元结果所做的“罕见结果假设”在实践中可能导致错误的推断。我们将为自然的直接和间接效应提出一个精确的估计，其理论有效性不依赖于结果的稀有性（或常见性）。这将被完成的二元和连续介质，其中一个对数正态表示将被用于嵌套的反事实结果概率在后一种情况下。 对于主题（2），我们计划通过构建两个具有吸引力功能的回归模型来扩展贝叶斯中介方法。首先，我们提出了一个潜在的多变量学生t模型的基础上，一个确切的调解方法的二元结果和可能的多个二元介质。其次，我们的目标是阐述一个灵活的调解策略的基础上贝叶斯加性回归树（BART）模型。中介公式将用于表示两个模型规格的自然中介效应。 目前缺乏关于如何选择协变量调整因果中介模型时，实质性的知识是不足以完成这项任务的信息。在主题（3）中，我们将针对两个著名的混杂选择算法引入非中介的情况下，并研究如何修改它们的调解情况下，以产生无偏和有效的估计的直接和间接的影响。所有这三个主题都需要通过模拟研究进行理论发展和验证。将创建开放获取的软件，并提供全面的实例，以增加实务研究人员的使用。总之，该计划是关于因果中介分析的几个重要方面的原创和创新统计发展。预计它将提高许多应用研究领域（例如，社会科学、流行病学）。