Bayesian QTL mapping using skewed Student-<it>t </it>distributions

<p>Abstract</p> <p>In most QTL mapping studies, phenotypes are assumed to follow normal distributions. Deviations from this assumption may lead to detection of false positive QTL. To improve the robustness of Bayesian QTL mapping methods, the normal distribution for residuals is re...

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Main Authors: von Rohr Peter, Hoeschele Ina
Format: Article
Language:deu
Published: BMC 2002-01-01
Series:Genetics Selection Evolution
Subjects:
Online Access:http://www.gsejournal.org/content/34/1/1
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author von Rohr Peter
Hoeschele Ina
author_facet von Rohr Peter
Hoeschele Ina
author_sort von Rohr Peter
collection DOAJ
description <p>Abstract</p> <p>In most QTL mapping studies, phenotypes are assumed to follow normal distributions. Deviations from this assumption may lead to detection of false positive QTL. To improve the robustness of Bayesian QTL mapping methods, the normal distribution for residuals is replaced with a skewed Student-<it>t </it>distribution. The latter distribution is able to account for both heavy tails and skewness, and both components are each controlled by a single parameter. The Bayesian QTL mapping method using a skewed Student-<it>t </it>distribution is evaluated with simulated data sets under five different scenarios of residual error distributions and QTL effects.</p>
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spelling doaj.art-77eb07b3af874f08b9acea0a7ee77f7c2022-12-21T18:49:21ZdeuBMCGenetics Selection Evolution0999-193X1297-96862002-01-0134112110.1186/1297-9686-34-1-1Bayesian QTL mapping using skewed Student-<it>t </it>distributionsvon Rohr PeterHoeschele Ina<p>Abstract</p> <p>In most QTL mapping studies, phenotypes are assumed to follow normal distributions. Deviations from this assumption may lead to detection of false positive QTL. To improve the robustness of Bayesian QTL mapping methods, the normal distribution for residuals is replaced with a skewed Student-<it>t </it>distribution. The latter distribution is able to account for both heavy tails and skewness, and both components are each controlled by a single parameter. The Bayesian QTL mapping method using a skewed Student-<it>t </it>distribution is evaluated with simulated data sets under five different scenarios of residual error distributions and QTL effects.</p>http://www.gsejournal.org/content/34/1/1Bayesian QTL mappingskewed Student-<it>t </it>distributionMetropolis-Hastings sampling
spellingShingle von Rohr Peter
Hoeschele Ina
Bayesian QTL mapping using skewed Student-<it>t </it>distributions
Genetics Selection Evolution
Bayesian QTL mapping
skewed Student-<it>t </it>distribution
Metropolis-Hastings sampling
title Bayesian QTL mapping using skewed Student-<it>t </it>distributions
title_full Bayesian QTL mapping using skewed Student-<it>t </it>distributions
title_fullStr Bayesian QTL mapping using skewed Student-<it>t </it>distributions
title_full_unstemmed Bayesian QTL mapping using skewed Student-<it>t </it>distributions
title_short Bayesian QTL mapping using skewed Student-<it>t </it>distributions
title_sort bayesian qtl mapping using skewed student it t it distributions
topic Bayesian QTL mapping
skewed Student-<it>t </it>distribution
Metropolis-Hastings sampling
url http://www.gsejournal.org/content/34/1/1
work_keys_str_mv AT vonrohrpeter bayesianqtlmappingusingskewedstudentittitdistributions
AT hoescheleina bayesianqtlmappingusingskewedstudentittitdistributions