Literature DB >> 19797904

A unified framework for detecting genetic association with multiple SNPs in a candidate gene or region: contrasting genotype scores and LD patterns between cases and controls.

Wei Pan1.   

Abstract

It is critical to develop and apply powerful statistical tests for genetic association studies due to typically weak associations with complex human diseases or phenotypes. For population-based case-control studies with unphased multilocus genotype data, most of the existing methods are based on comparing genotype scores, e.g. allele frequencies, between the case and control groups. Another class of approaches are motivated to contrast linkage disequilibrium (LD) patterns between the two groups. It is expected that no single test can be uniformly most powerful across all situations, and different tests may perform better under different scenarios. A recent effort has been devoted to combining the above two classes of approaches, which however has some potential drawbacks. Here we propose a general and simple framework to unify the above two classes of approaches: it is based on the simple idea to incorporate LD measurements, in addition to genotype scores, as covariates in a logistic regression model, from which various tests can be constructed by taking advantage of the nice properties of the score statistics for the logistic model. It also has an advantage in easily accommodating covariates and other study designs. We use simulated data to show that our proposed tests performed well across several scenarios. In particular, in contrast to either of the two classes of the tests that is only powerful in detecting only one, but not both, of the two types of the distributional differences between cases and controls, our proposed tests are sensitive to both. Copyright 2009 S. Karger AG, Basel.

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Mesh:

Year:  2009        PMID: 19797904      PMCID: PMC2880731          DOI: 10.1159/000243149

Source DB:  PubMed          Journal:  Hum Hered        ISSN: 0001-5652            Impact factor:   0.444


  27 in total

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  8 in total

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