A generalized estimating equations approach to quantitative trait locus detection of non-normal traits

<p>Abstract</p> <p>To date, most statistical developments in QTL detection methodology have been directed at continuous traits with an underlying normal distribution. This paper presents a method for QTL analysis of non-normal traits using a generalized linear mixed model approach....

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Main Author: Thomson Peter C
Format: Article
Language:deu
Published: BMC 2003-05-01
Series:Genetics Selection Evolution
Subjects:
QTL
Online Access:http://www.gsejournal.org/content/35/3/257
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spelling doaj-405faaba5a714ff9b4a1d5526ce80b5e2020-11-25T02:09:36ZdeuBMCGenetics Selection Evolution0999-193X1297-96862003-05-0135325728010.1186/1297-9686-35-3-257A generalized estimating equations approach to quantitative trait locus detection of non-normal traitsThomson Peter C<p>Abstract</p> <p>To date, most statistical developments in QTL detection methodology have been directed at continuous traits with an underlying normal distribution. This paper presents a method for QTL analysis of non-normal traits using a generalized linear mixed model approach. Development of this method has been motivated by a backcross experiment involving two inbred lines of mice that was conducted in order to locate a QTL for litter size. A Poisson regression form is used to model litter size, with allowances made for under- as well as over-dispersion, as suggested by the experimental data. In addition to fixed parity effects, random animal effects have also been included in the model. However, the method is not fully parametric as the model is specified only in terms of means, variances and covariances, and not as a full probability model. Consequently, a generalized estimating equations (GEE) approach is used to fit the model. For statistical inferences, permutation tests and bootstrap procedures are used. This method is illustrated with simulated as well as experimental mouse data. Overall, the method is found to be quite reliable, and with modification, can be used for QTL detection for a range of other non-normally distributed traits.</p> http://www.gsejournal.org/content/35/3/257QTLnon-normal traitsgeneralized estimation equationlitter sizemice
collection DOAJ
language deu
format Article
sources DOAJ
author Thomson Peter C
spellingShingle Thomson Peter C
A generalized estimating equations approach to quantitative trait locus detection of non-normal traits
Genetics Selection Evolution
QTL
non-normal traits
generalized estimation equation
litter size
mice
author_facet Thomson Peter C
author_sort Thomson Peter C
title A generalized estimating equations approach to quantitative trait locus detection of non-normal traits
title_short A generalized estimating equations approach to quantitative trait locus detection of non-normal traits
title_full A generalized estimating equations approach to quantitative trait locus detection of non-normal traits
title_fullStr A generalized estimating equations approach to quantitative trait locus detection of non-normal traits
title_full_unstemmed A generalized estimating equations approach to quantitative trait locus detection of non-normal traits
title_sort generalized estimating equations approach to quantitative trait locus detection of non-normal traits
publisher BMC
series Genetics Selection Evolution
issn 0999-193X
1297-9686
publishDate 2003-05-01
description <p>Abstract</p> <p>To date, most statistical developments in QTL detection methodology have been directed at continuous traits with an underlying normal distribution. This paper presents a method for QTL analysis of non-normal traits using a generalized linear mixed model approach. Development of this method has been motivated by a backcross experiment involving two inbred lines of mice that was conducted in order to locate a QTL for litter size. A Poisson regression form is used to model litter size, with allowances made for under- as well as over-dispersion, as suggested by the experimental data. In addition to fixed parity effects, random animal effects have also been included in the model. However, the method is not fully parametric as the model is specified only in terms of means, variances and covariances, and not as a full probability model. Consequently, a generalized estimating equations (GEE) approach is used to fit the model. For statistical inferences, permutation tests and bootstrap procedures are used. This method is illustrated with simulated as well as experimental mouse data. Overall, the method is found to be quite reliable, and with modification, can be used for QTL detection for a range of other non-normally distributed traits.</p>
topic QTL
non-normal traits
generalized estimation equation
litter size
mice
url http://www.gsejournal.org/content/35/3/257
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