Literature DB >> 12618414

Estimating polygenic effects using markers of the entire genome.

Shizhong Xu1.   

Abstract

Molecular markers have been used to map quantitative trait loci. However, they are rarely used to evaluate effects of chromosome segments of the entire genome. The original interval-mapping approach and various modified versions of it may have limited use in evaluating the genetic effects of the entire genome because they require evaluation of multiple models and model selection. Here we present a Bayesian regression method to simultaneously estimate genetic effects associated with markers of the entire genome. With the Bayesian method, we were able to handle situations in which the number of effects is even larger than the number of observations. The key to the success is that we allow each marker effect to have its own variance parameter, which in turn has its own prior distribution so that the variance can be estimated from the data. Under this hierarchical model, we were able to handle a large number of markers and most of the markers may have negligible effects. As a result, it is possible to evaluate the distribution of the marker effects. Using data from the North American Barley Genome Mapping Project in double-haploid barley, we found that the distribution of gene effects follows closely an L-shaped Gamma distribution, which is in contrast to the bell-shaped Gamma distribution when the gene effects were estimated from interval mapping. In addition, we show that the Bayesian method serves as an alternative or even better QTL mapping method because it produces clearer signals for QTL. Similar results were found from simulated data sets of F(2) and backcross (BC) families.

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Year:  2003        PMID: 12618414      PMCID: PMC1462468     

Source DB:  PubMed          Journal:  Genetics        ISSN: 0016-6731            Impact factor:   4.562


  18 in total

1.  Fluxes and metabolic pools as model traits for quantitative genetics. I. The L-shaped distribution of gene effects.

Authors:  B Bost; C Dillmann; D de Vienne
Journal:  Genetics       Date:  1999-12       Impact factor: 4.562

2.  Multiple interval mapping for quantitative trait loci.

Authors:  C H Kao; Z B Zeng; R D Teasdale
Journal:  Genetics       Date:  1999-07       Impact factor: 4.562

3.  A quick method for computing approximate thresholds for quantitative trait loci detection.

Authors:  H P Piepho
Journal:  Genetics       Date:  2001-01       Impact factor: 4.562

4.  Prediction of total genetic value using genome-wide dense marker maps.

Authors:  T H Meuwissen; B J Hayes; M E Goddard
Journal:  Genetics       Date:  2001-04       Impact factor: 4.562

5.  Bayesian mapping of quantitative trait loci under complicated mating designs.

Authors:  N Yi; S Xu
Journal:  Genetics       Date:  2001-04       Impact factor: 4.562

6.  Genetic and nongenetic bases for the L-shaped distribution of quantitative trait loci effects.

Authors:  B Bost; D de Vienne; F Hospital; L Moreau; C Dillmann
Journal:  Genetics       Date:  2001-04       Impact factor: 4.562

7.  Bayesian methods for quantitative trait loci mapping based on model selection: approximate analysis using the Bayesian information criterion.

Authors:  R D Ball
Journal:  Genetics       Date:  2001-11       Impact factor: 4.562

8.  A statistical framework for quantitative trait mapping.

Authors:  S Sen; G A Churchill
Journal:  Genetics       Date:  2001-09       Impact factor: 4.562

9.  Large upward bias in estimation of locus-specific effects from genomewide scans.

Authors:  H H Göring; J D Terwilliger; J Blangero
Journal:  Am J Hum Genet       Date:  2001-10-09       Impact factor: 11.025

10.  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

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  170 in total

1.  Evaluation of genome-wide selection efficiency in maize nested association mapping populations.

Authors:  Zhigang Guo; Dominic M Tucker; Jianwei Lu; Venkata Kishore; Gilles Gay
Journal:  Theor Appl Genet       Date:  2011-09-22       Impact factor: 5.699

2.  Bias correction for estimated QTL effects using the penalized maximum likelihood method.

Authors:  J Zhang; C Yue; Y-M Zhang
Journal:  Heredity (Edinb)       Date:  2011-09-21       Impact factor: 3.821

3.  Theoretical basis of the Beavis effect.

Authors:  Shizhong Xu
Journal:  Genetics       Date:  2003-12       Impact factor: 4.562

4.  Stochastic search variable selection for identifying multiple quantitative trait loci.

Authors:  Nengjun Yi; Varghese George; David B Allison
Journal:  Genetics       Date:  2003-07       Impact factor: 4.562

5.  Mapping quantitative trait loci in F2 incorporating phenotypes of F3 progeny.

Authors:  Yuan-Ming Zhang; Shizhong Xu
Journal:  Genetics       Date:  2004-04       Impact factor: 4.562

6.  A unified Markov chain Monte Carlo framework for mapping multiple quantitative trait loci.

Authors:  Nengjun Yi
Journal:  Genetics       Date:  2004-06       Impact factor: 4.562

7.  Modifying the Schwarz Bayesian information criterion to locate multiple interacting quantitative trait loci.

Authors:  Malgorzata Bogdan; Jayanta K Ghosh; R W Doerge
Journal:  Genetics       Date:  2004-06       Impact factor: 4.562

8.  Bayesian association-based fine mapping in small chromosomal segments.

Authors:  Mikko J Sillanpää; Madhuchhanda Bhattacharjee
Journal:  Genetics       Date:  2004-09-15       Impact factor: 4.562

9.  Accuracy of genomic selection in European maize elite breeding populations.

Authors:  Yusheng Zhao; Manje Gowda; Wenxin Liu; Tobias Würschum; Hans P Maurer; Friedrich H Longin; Nicolas Ranc; Jochen C Reif
Journal:  Theor Appl Genet       Date:  2011-11-11       Impact factor: 5.699

10.  Estimation of quantitative trait locus effects with epistasis by variational Bayes algorithms.

Authors:  Zitong Li; Mikko J Sillanpää
Journal:  Genetics       Date:  2011-10-31       Impact factor: 4.562

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