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Bioinformatics Advance Access originally published online on December 7, 2004
Bioinformatics 2005 21(8):1516-1529; doi:10.1093/bioinformatics/bti178
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© The Author 2004. Published by Oxford University Press. All rights reserved. For Permissions, please email: journals.permissions{at}oupjournals.org

Bayesian models for the analysis of genetic structure when populations are correlated

Rongwei Fu 1,*, Dipak K. Dey 1 and Kent E. Holsinger 2

1Department of Statistics U-4120 University of Connecticut Storrs, CT 06269-4120, USA
2Department of Ecology and Evolutionary Biology U-3043 University of Connecticut Storrs, CT 06269-4120, USA

*To whom correspondence should be addressed at Department of Public Health and Preventive Medicine, Mail code #CB669, Center for Policy and Research in Emergency Medicine, Oregon Health and Science University, Portland, OR 97239, USA.

Motivation: Population allele frequencies are correlated when populations have a shared history or when they exchange genes. Unfortunately, most models for allele frequency and inference about population structure ignore this correlation. Recent analytical results show that among populations, correlations can be very high, which could affect estimates of population genetic structure. In this study, we propose a mixture beta model to characterize the allele frequency distribution among populations. This formulation incorporates the correlation among populations as well as extending the model to data with different clusters of populations.

Results: Using simulated data, we show that in general, the mixture model provides a good approximation of the among-population allele frequency distribution and a good estimate of correlation among populations. Results from fitting the mixture model to a dataset of genotypes at 377 autosomal microsatellite loci from human populations indicate high correlation among populations, which may not be appropriate to neglect. Traditional measures of population structure tend to overestimate the amount of genetic differentiation when correlation is neglected. Inference is performed in a Bayesian framework.

Contact: fur{at}ohsu.edu


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