MRBEE: A bias-corrected multivariable Mendelian randomization method

被引:0
|
作者
Lorincz-Comi, Noah [1 ]
Yang, Yihe [1 ]
Li, Gen [1 ]
Zhu, Xiaofeng [1 ]
机构
[1] Case Western Reserve Univ, Sch Med, Dept Populat & Quantitat Hlth Sci, Cleveland, OH 44106 USA
来源
关键词
GENOME-WIDE ASSOCIATION; CANNABIS USE; GENETIC-VARIANTS; INSTRUMENTS; METAANALYSIS; STATISTICS; ESTIMATOR; MYOPIA; RISK; GEE;
D O I
10.1016/j.xhgg.2024.100290
中图分类号
Q3 [遗传学];
学科分类号
071007 ; 090102 ;
摘要
Mendelian randomization (MR) is an instrumental variable approach used to infer causal relationships between exposures and outcomes, which is becoming increasingly popular because of its ability to handle summary statistics from genome-wide association studies. However, existing MR approaches often suffer the bias from weak instrumental variables, horizontal pleiotropy and sample overlap. We introduce MRBEE (MR using bias -corrected estimating equation), a multivariable MR method capable of simultaneously removing weak instrument and sample overlap bias and identifying horizontal pleiotropy. Our extensive simulations and real data analyses reveal that MRBEE provides nearly unbiased estimates of causal effects, well -controlled type I error rates and higher power than comparably robust methods and is computationally efficient. Our real data analyses result in consistent causal effect estimates and offer valuable guidance for conducting multivariable MR studies, elucidating the roles of pleiotropy, and identifying total 42 horizontal pleiotropic loci missed previously that are associated with myopia, schizophrenia, and coronary artery disease.
引用
收藏
页数:21
相关论文
共 50 条
  • [1] Multivariable Mendelian Randomization and Mediation
    Sanderson, Eleanor
    [J]. COLD SPRING HARBOR PERSPECTIVES IN MEDICINE, 2021, 11 (02): : 1 - 12
  • [2] Bias-corrected realized variance
    Yeh, Jin-Huei
    Wang, Jying-Nan
    [J]. ECONOMETRIC REVIEWS, 2019, 38 (02) : 170 - 192
  • [3] A Bias-Corrected Method for Fractional Linear Parameter Varying Systems
    Yakoub, Zaineb
    Naifar, Omar
    Amairi, Messaoud
    Chetoui, Manel
    Aoun, Mohamed
    Ben Makhlouf, Abdellatif
    [J]. MATHEMATICAL PROBLEMS IN ENGINEERING, 2022, 2022
  • [4] A bias-corrected precipitation climatology for China
    Ye, BS
    Yang, DQ
    Ding, YJ
    Han, TD
    Koike, T
    [J]. JOURNAL OF HYDROMETEOROLOGY, 2004, 5 (06) : 1147 - 1160
  • [5] Bias-corrected bootstrap and model uncertainty
    Steck, H
    Jaakkola, TS
    [J]. ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 16, 2004, 16 : 521 - 528
  • [6] Bias-corrected random forests in regression
    Zhang, Guoyi
    Lu, Yan
    [J]. JOURNAL OF APPLIED STATISTICS, 2012, 39 (01) : 151 - 160
  • [7] Bias-corrected estimates of GED returns
    Heckman, James J.
    LaFontaine, Paul A.
    [J]. JOURNAL OF LABOR ECONOMICS, 2006, 24 (03) : 661 - 700
  • [8] A bias-corrected decomposition of the Brier score
    Ferro, C. A. T.
    Fricker, T. E.
    [J]. QUARTERLY JOURNAL OF THE ROYAL METEOROLOGICAL SOCIETY, 2012, 138 (668) : 1954 - 1960
  • [9] DOUBLE JACKKNIFE BIAS-CORRECTED ESTIMATORS
    BERG, BA
    [J]. COMPUTER PHYSICS COMMUNICATIONS, 1992, 69 (01) : 7 - 14
  • [10] Collider bias correction for multiple covariates in GWAS using robust multivariable Mendelian randomization
    Wang, Peiyao
    Lin, Zhaotong
    Xue, Haoran
    Pan, Wei
    [J]. PLOS GENETICS, 2024, 20 (04):