Literature DB >> 21712846

Bayesian shrinkage analysis of QTLs under shape-adaptive shrinkage priors, and accurate re-estimation of genetic effects.

C M Mutshinda1, M J Sillanpää.   

Abstract

The successful implementation of Bayesian shrinkage analysis of high-dimensional regression models, as often encountered in quantitative trait locus (QTL) mapping, is contingent upon the choice of suitable sparsity-inducing priors. In practice, the shape (that is, the rate of tail decay) of such priors is typically preset, with no regard for the range of plausible alternatives and the fact that the most appropriate shape may depend on the data at hand. This study is presumably the first attempt to tackle this oversight through the shape-adaptive shrinkage prior (SASP) approach, with a focus on the mapping of QTLs in experimental crosses. Simulation results showed that the separation between genuine QTL effects and spurious ones can be made clearer using the SASP-based approach as compared with existing competitors. This feature makes our new method a promising approach to QTL mapping, where good separation is the ultimate goal. We also discuss a re-estimation procedure intended to improve the accuracy of the estimated genetic effects of detected QTLs with regard to shrinkage-induced bias, which may be particularly important in large-scale models with collinear predictors. The re-estimation procedure is relevant to any shrinkage method, and is potentially valuable for many scientific disciplines such as bioinformatics and quantitative genetics, where oversaturated models are booming.

Mesh:

Year:  2011        PMID: 21712846      PMCID: PMC3199931          DOI: 10.1038/hdy.2011.37

Source DB:  PubMed          Journal:  Heredity (Edinb)        ISSN: 0018-067X            Impact factor:   3.821


  26 in total

Review 1.  Review of statistical methods for QTL mapping in experimental crosses.

Authors:  K W Broman
Journal:  Lab Anim (NY)       Date:  2001 Jul-Aug       Impact factor: 12.625

2.  Theoretical basis of the Beavis effect.

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Journal:  Genetics       Date:  2003-12       Impact factor: 4.562

3.  Stochastic relaxation, gibbs distributions, and the bayesian restoration of images.

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Review 5.  Overview of techniques to account for confounding due to population stratification and cryptic relatedness in genomic data association analyses.

Authors:  M J Sillanpää
Journal:  Heredity (Edinb)       Date:  2010-07-14       Impact factor: 3.821

6.  A simple regression method for mapping quantitative trait loci in line crosses using flanking markers.

Authors:  C S Haley; S A Knott
Journal:  Heredity (Edinb)       Date:  1992-10       Impact factor: 3.821

7.  Hierarchical modeling of clinical and expression quantitative trait loci.

Authors:  M J Sillanpää; N Noykova
Journal:  Heredity (Edinb)       Date:  2008-07-23       Impact factor: 3.821

8.  An expectation-maximization algorithm for the Lasso estimation of quantitative trait locus effects.

Authors:  S Xu
Journal:  Heredity (Edinb)       Date:  2010-01-06       Impact factor: 3.821

9.  The distribution of the effects of genes affecting quantitative traits in livestock.

Authors:  B Hayes; M E Goddard
Journal:  Genet Sel Evol       Date:  2001 May-Jun       Impact factor: 4.297

10.  Variable selection for large p small n regression models with incomplete data: mapping QTL with epistases.

Authors:  Min Zhang; Dabao Zhang; Martin T Wells
Journal:  BMC Bioinformatics       Date:  2008-05-29       Impact factor: 3.169

View more
  5 in total

1.  A decision rule for quantitative trait locus detection under the extended Bayesian LASSO model.

Authors:  Crispin M Mutshinda; Mikko J Sillanpää
Journal:  Genetics       Date:  2012-09-14       Impact factor: 4.562

2.  Swift block-updating EM and pseudo-EM procedures for Bayesian shrinkage analysis of quantitative trait loci.

Authors:  Crispin M Mutshinda; Mikko J Sillanpää
Journal:  Theor Appl Genet       Date:  2012-07-24       Impact factor: 5.699

3.  A hierarchical bayesian approach to multi-trait clinical quantitative trait locus modeling.

Authors:  Crispin M Mutshinda; Neli Noykova; Mikko J Sillanpää
Journal:  Front Genet       Date:  2012-06-06       Impact factor: 4.599

4.  Identification of grouped rare and common variants via penalized logistic regression.

Authors:  Kristin L Ayers; Heather J Cordell
Journal:  Genet Epidemiol       Date:  2013-07-08       Impact factor: 2.135

5.  Leveraging prior information to detect causal variants via multi-variant regression.

Authors:  Nanye Long; Samuel P Dickson; Jessica M Maia; Hee Shin Kim; Qianqian Zhu; Andrew S Allen
Journal:  PLoS Comput Biol       Date:  2013-06-06       Impact factor: 4.475

  5 in total

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