Advances in Statistical Methods to Map Quantitative Trait Loci in Outbred Populations
Author(s) -
Ina Hoeschele,
Pekka Uimari,
F. Grignola,
Q. Zhang,
K M Gage
Publication year - 1997
Publication title -
genetics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 2.792
H-Index - 246
eISSN - 1943-2631
pISSN - 0016-6731
DOI - 10.1093/genetics/147.3.1445
Subject(s) - quantitative trait locus , biology , inclusive composite interval mapping , genetics , statistics , restricted maximum likelihood , test statistic , bayesian probability , bayes' theorem , likelihood ratio test , locus (genetics) , chromosome , statistical hypothesis testing , mathematics , gene mapping , maximum likelihood , gene
Statistical methods to map quantitative trait loci (QTL) in outbred populations are reviewed, extensions and applications to human and plant genetic data are indicated, and areas for further research are identified. Simple and computationally inexpensive methods include (multiple) linear regression of phenotype on marker genotypes and regression of squared phenotypic differences among relative pairs on estimated proportions of identity-by-descent at a locus. These methods are less suited for genetic parameter estimation in outbred populations but allow the determination of test statistic distributions via simulation or data permutation; however, further inferences including confidence intervals of QTL location require the use of Monte Carlo or bootstrap sampling techniques. A method which is intermediate in computational requirements is residual maximum likelihood (REML) with a covariance matrix of random QTL effects conditional on information from multiple linked markers. Testing for the number of QTLs on a chromosome is difficult in a classical framework. The computationally most demanding methods are maximum likelihood and Bayesian analysis, which take account of the distribution of multilocus marker-QTL genotypes on a pedigree and permit investigators to fit different models of variation at the QTL. The Bayesian analysis includes the number of QTLS on a chromosome as an unknown.
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