Genetics · 1994 · 244 citations · 13 references
Life SciencesGeneticsGenomic Data AnalysisQuantitative GeneticsStatistical GeneticsGene MappingGenetic MappingQuantitative Trait AnalysisQuantitative Trait LociQuantitative Trait Loci MappingQuantitative Trait Locus MappingMultiple Qtl MappingMultiple RegressionQuantitative Trait Loci (Qtl) MappingQuantitative Trait MappingType Ii ErrorType Ii Error AnalysisType Ii Error Rate
Although the interval mapping method is widely used for mapping quantitative trait loci (QTLs), it is not very well suited for mapping multiple QTLs. Here, we present the results of a computer simulation to study the application of exact and approximate models for multiple QTLs. In particular, we focus on an automatic two-stage procedure in which in the first stage "important" markers are selected in multiple regression on markers. In the second stage a QTL is moved along the chromosomes by using the preselected markers as cofactors, except for the markers flanking the interval under study. A refined procedure for cases with large numbers of marker cofactors is described. Our approach will be called MQM mapping, where MQM is an acronym for "multiple-QTL models" as well as for "marker-QTL-marker." Our simulation work demonstrates the great advantage of MQM mapping compared to interval mapping in reducing the chance of a type I error (i.e., a QTL is indicated at a location where actually no QTL is present) and in reducing the chance of a type II error (i.e., a QTL is not detected).
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Mapping mendelian factors underlying quantitative traits using RFLP linkage maps.
Eric S. Lander, David Botstein · Genetics · 1989 · 5.3K citations · Full text
Life Sciences, Biology, Genetics +17
Precision mapping of quantitative trait loci.
Zhao‐Bang Zeng · Genetics · 1994 · 3.2K citations · Full text
Statistical Analysis of Finite Mixture Distributions.
JO Newton, D. M. Titterington, A. F. M. Smith et al. · Biometrics · 1986 · 2K citations