Rank Transformation in Haseman-Elston Regression Using Scores for Location-Scale Alternatives
Author(s) -
Daniel Gerhard,
Ludwig A. Hothorn
Publication year - 2009
Publication title -
human heredity
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.423
H-Index - 62
eISSN - 1423-0062
pISSN - 0001-5652
DOI - 10.1159/000267994
Subject(s) - identity by descent , linkage (software) , mathematics , regression , regression analysis , transformation (genetics) , linear regression , statistics , trait , quantitative trait locus , rank (graph theory) , nonparametric statistics , econometrics , computer science , biology , genetics , haplotype , combinatorics , gene , genotype , programming language
The Haseman-Elston method is a simple regression approach for detecting genetic linkage to quantitative traits in sib-pair studies. Although this method and especially the new extended Haseman-Elston approach are quite robust, there might be some loss of power for non-normally distributed traits. We propose using rank transformation techniques, which either combine the information on a trend in locations and in scales or detect a trend only for a subset of the trait variables for genetically different sibs under linkage. As this rank transformation is based on linear regression, no exact grouping of identity by descent proportions has to be assumed. Simulation results indicate a gain in power compared to recently suggested nonparametric methods.
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