A Bayesian approach for two-stage multivariate Mendelian randomization with mixed outcomes

Yangqing Deng, Dongsheng Tu, Chris J O'Callaghan, Derek J. Jonker, Christos S Karapetis, Jeremy Shapiro, Geoffrey Liu, Wei Xu

Research output: Contribution to journalArticlepeer-review

1 Citation (Scopus)
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Abstract

Many research studies have investigated the relationship between baseline factors or exposures, such as patient demographic and disease characteristics, and study outcomes such as toxicities or quality of life, but results from most of these studies may be problematic because of potential confounding effects (eg, the imbalance in baseline factors or exposures). It is important to study whether the baseline factors or exposures have causal effects on the clinical outcomes, so that clinicians can have better understanding of the diseases and develop personalized medicine. Mendelian randomization (MR) provides an efficient way to estimate the causal effects using genetic instrumental variables to handle confounders, but most of the existing studies focus on a single outcome at a time and ignores the correlation structure of multiple outcomes. Given that clinical outcomes like toxicities and quality of life are usually a mixture of different types of variables, and multiple datasets may be available for such outcomes, it may be much more beneficial to analyze them jointly instead of separately. Some well-established methods are available for building multivariate models on mixed outcomes, but they do not incorporate MR mechanism to deal with the confounders. To overcome these challenges, we propose a Bayesian-based two-stage multivariate MR method for mixed outcomes on multiple datasets, called BMRMO. Using simulation studies and clinical applications on the CO.17 and CO.20 studies, we demonstrate better performance of our approach compared to the commonly used univariate two-stage method.

Original languageEnglish
Pages (from-to)2241-2256
Number of pages16
JournalSTATISTICS IN MEDICINE
Volume42
Issue number13
Early online date30 Mar 2023
DOIs
Publication statusPublished - 15 Jun 2023

Keywords

  • Bayesian analysis
  • genetic instrumental variable
  • Mendelian randomization
  • Metropolis–Hastings algorithm
  • mixed outcome
  • multivariate analysis

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