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Meta-analysis of genetic association studies under different inheritance models using data reported as merged genotypes
被引:22
作者:
Salanti, Georgia
Higgins, Julian P. T.
[1
]
机构:
[1] MRC, Biostat Unit, Cambridge, England
基金:
英国医学研究理事会;
关键词:
meta-analysis;
collapsed tables;
genetic model;
Hardy-Weinberg equilibrium;
continuous outcome;
D O I:
10.1002/sim.2919
中图分类号:
Q [生物科学];
学科分类号:
07 ;
0710 ;
09 ;
摘要:
Meta-analysis of population-based genetic association studies is often challenged by obstacles associated with the underlying inheritance model. For a simple genetic variant with two alleles, a recessive, dominant or co-dominant model is typically assumed. In the absence of a strong biological rationale for a particular inheritance model, a recently suggested inheritance-model-free approach can be implemented. To enable a flexible choice among these models, summary results from each of the three genotypes are required. Incompatibility of the data across studies because of different inheritance models is a common problem. For instance, if the underlying model is dominant, studies that have assumed the recessive model and presented the results accordingly, have so far been excluded from the meta-analysis. We show how to combine data and make inferences under any inheritance model, irrespective of the models assumed within each study and the way that data are presented. Within a Bayesian framework we describe prospective models for binary and continuous outcomes, and retrospective models for binary outcomes. The methods exploit an assumption of Hardy-Weinberg equilibrium, prior information about genotype prevalence or assumption of a specific inheritance model. On application to meta-analyses of the associations between a polymorphism in the lipoprotein lipase gene and coronary heart disease or high-density lipoprotein cholesterol, we observe substantial gains in precision when there is a large proportion of studies in which different inheritance models have been assumed. Copyright (C) 2007 John Wiley & Sons, Ltd.
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页码:764 / 777
页数:14
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