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(2000)
Multipoint linkage analysis by block Gibbs sampling
Harald Göring, J. Terwilliger (2000)
Linkage analysis in the presence of errors I: complex-valued recombination fractions and complex phenotypes.American journal of human genetics, 66 3
J. Ott (1986)
Linkage probability and its approximate confidence interval under possible heterogeneityGenetic Epidemiology, 3
E. Lander, L. Kruglyak (1995)
Genetic dissection of complex traits: guidelines for interpreting and reporting linkage resultsNature Genetics, 11
J Ott (1999)
Analysis of human genetic linkage
(1999)
Analysis of human genetic linkage, 3'd edition
(2001)
A new non-parametric linkage (NPL) statistic for mapping both qualitative and quantitative trait loci
M. Chiano, J. Yates (1995)
Linkage detection under heterogeneity and the mixture problemAnnals of Human Genetics, 59
N. Camp, A. Gutin, V. Abkevich, J. Farnham, L. Cannon-Albright, Alun Thomas (2001)
A New Nonparametric Linkage Statistic for Mapping Both Qualitative and Quantitative Trait LociGenetic Epidemiology, 21
(1987)
recombination fractions and complex phenotypes
Alun Thomas, A. Gutin, V. Abkevich, A. Bansal (2000)
Multilocus linkage analysis by blocked Gibbs samplingStatistics and Computing, 10
G. Lathrop, J. Lalouel, C. Julier, J. Ott (1984)
Strategies for multilocus linkage analysis in humans.Proceedings of the National Academy of Sciences of the United States of America, 81 11
E. Lander, P. Green (1987)
Construction of multilocus genetic linkage maps in humans.Proceedings of the National Academy of Sciences of the United States of America, 84 8
Classical parametric two‐point linkage analysis is a powerful analysis tool, however there are clear disadvantages too, including the sensitivity to allele frequency misspecification. Conversely, multipoint linkage analysis is not sensitive to allele frequency misspecification, but it is sensitive to genetic model misspecification. Göring and Terwilliger [Am J Hum Genet 66:1095–106, 2000] proposed a new robust multipoint statistic that increased the robustness of multipoint analyses. In this paper we have referred to this new statistic as the tlod. We applied this new statistic to the Genetic Analysis Workshop (GAW) 12 data using affected status (AFF) as the phenotype of interest. The heterogeneity tlod and two‐point hlod scores correlated highly across the genome (p < 0.0001), as expected, but the het‐tlod had a lower number false positives. In addition, the tlod analysis handled missing data better, as would be expected for a multipoint method. When one‐third of the genotype data was removed (dead people) the tlod analysis was less affected than the two‐point analysis. When tlod scores were compared with multipoint lod scores in true gene locations, the robustness of the tlod to model misspecification was clearly evident. When the “best” replicate from the general population was analyzed, a borderline genome‐wide significant two‐point hlod result (3.6) was found 4 cM from MG6 and MG7 on chromosome 6. The heterogeneity tlod score was lower than the two‐point hlod score (1.8), but greater than the heterogeneity multipoint lod score (0.4). However, when replicate 1 of the isolated population was analyzed none of the true gene locations were identified with either statistic. © 2001 Wiley‐Liss, Inc.
Genetic Epidemiology – Wiley
Published: Jan 1, 2001
Keywords: ; ;
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