SCRC 2005 / FIM XII
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STATISTICAL GENETICS: ISSUES AND SOLUTIONS

Organizer: Hemant K Tiwari, Section on Statistical Genetics, Department of Biostatistics and Department of Pathology

Statistical Genetics: 8:30 a.m. - 10:30 a.m., Saturday, December 3, 2005


Organizer: Dr. Henamt Tiwari
received his Ph.D. in mathematics from the University of Notre Dame, South Bend, Indiana. Currently, he is a faculty in the Department of Biostatistics (Section on Statistical Genetics) at UAB. His research interests include Genetic Linkage Analysis, Disequilibrium Mapping, Population Genetics, Molecular Evolution, Bioinformatics, and Genetics of Infectious Diseases. His recent  academic interests include development of association/linkage methods in multi-stage design for large data sets & modeling missing data in gene mapping studies.

 Nengjun Yi, Department of Biostatistics, Section on Statistical Genetics, University of Alabama, Birmingham, AL
Bayesian model selection for mapping interacting QTL
Abstract
:
Many complex traits are determined by multiple genetic and environmental influences. Gene-gene and gene-environment interactions play an important role in the genetic control and evolution of complex traits. Identification of genome-wide interacting quantitative trait loci (QTL) has been a daunting challenge, mainly due to huge model space. In this study, we propose a Bayesian model selection approach to identifying interacting QTL across the entire genome for complex traits in experimental crosses. The proposed method is able to model fixed or random covariates, and simultaneously detect gene-gene and gene-environment interactions. Computationally efficient Markov chain Monte Carlo (MCMC) algorithms are developed to sample from the posterior distribution. Statistical properties of the proposed algorithms are explored. We detail how to use prior knowledge to specify prior distributions for all unknowns. Several strategies to reduce the model space are incorporated into the proposed approach, allowing more rapid identification and exploration of important interactions. We illustrate the proposed method using real data sets.
 
Nengjun Yi, is an Associate Professor in the Department of Biostatistics at UAB. His primary research interests include Bayesian statistics, Markov chain Monte Carlo (MCMC) algorithms and statistical genetics. He has published papers on these topics in journals such as PNAS, Genetics and Genetical Research. Recently, his research has concentrated on developing Bayesian model selection methods for genome-wide interacting QTL analysis.

 Guimin Gao,  Department of Biostatistics, Section on Statistical Genetics, University of Alabama, Birmingham, AL
Haplotyping Methods for QTL Mapping in Pedigrees
Abstract
:
Haplotyping in pedigrees is an important step for the fine mapping of Quantitative Trait Loci (QTL) or complex disease genes. To reconstruct haplotypes efficiently for large pedigrees with large numbers of linked loci, we develop two algorithms based on conditional probabilities and likelihood computations. The first algorithm (the conditional probability method) produces a single, approximately optimal haplotype configuration. The other algorithm (the conditional enumeration method) identifies a set of haplotype configurations with high probabilities conditional on the observed genotype data for a pedigree. The algorithms are tested on published and simulated data sets. The new haplotyping methods are much faster and provide more information than several existing stochastic and rule-based methods.  The accuracies of the new methods are equivalent to or better than those of these existing methods. The new method can be used for fine mapping with joint linkage disequilibrium and linkage analysis, which improves the power and accuracy of QTL mapping.
Biosketch
:
Dr. Guimin Gao received his Ph.D in Biostatistics from Sun Yat-sen University of Medical Sciences, China, and joined the section of statistical genetics at University of Alabama at Birmingham as a research assistant professor in August 2005. His research focuses on 1) fine mapping of Quantitative Trait Loci (QTL) and complex disease gene in pedigrees, via joint linkage disequilibrium (LD) and linkage analysis with the variance component method; 2) developing fine mapping software for different population structures. A major focus of his research is on developing efficient haplotyping methods and identity-by-descent (IBD) matrix calculation methods for complex pedigrees with large sizes and large numbers of linked loci.


 Mark Beasley, Department of Biostatistics, Section on Statistical Genetics, University of Alabama, Birmingham, AL 
Joint tests for quantitative trait loci in transmission disequilibrium testing
Abstract: Beasley et al. (2004) proposed joint tests that capitalize on the information available in both regression-based and marginal-based tests. These methods increase the power for detecting QTL effects in the context of a backcross and an F2 intercross of inbred strains, especially in one-tailed extreme threshold (e.g., case-only) designs. Tiwari et al. (2005) aptly note that the trios available for use in Allison’s (1997) TDTQ5 can be viewed as a combined analysis of two separate backcrosses and an F2 intercross. They extended the approach of Beasley et al. (2004) to human genetics research in the context of transmission disequilibrium testing. Although their OLS-based procedure was effective for detecting linkage for additive modes of inheritance, it was less powerful for non-additive models. Their logistic regression procedure was effective for detecting linkage under any mode of inheritance but suffers from its complicated form, which also limits its extension into multi-locus models. Our purpose is to modify these OLS-based methods in order to model non-additive modes of inheritance, which will make extensions to multi-locus models and multivariate phenotypes more straightforward.
Biosketch:
Dr. Beasley received his Ph.D. in Statistics from the Southern Illinois University, Carbondale, IL. Dr. Beasley is an Associate Professor of Biostatics and a distinguished member of the Section on Statistical Genetics. Dr. Beasley has a strong research record in the area of statistical methodology, focused in five major areas: (1) methodological problems in statistical genetics; (2) nonparametric statistics; (3) simulation studies; (4) the use of linear models; and (5) longitudinal analysis. He has extensive experience in admixture mapping.  

David T. Redden, Department of Biostatistics, University of Alabama, Birmingham, AL.
Regional Admixture Mapping and Structured Association Testing: Conceptual Unification using a General Linear Model 
Abstract
:
Individual genetic admixture estimates, determined both across the genome and at specific genomic regions, have been proposed for use in identifying specific genomic regions harboring loci influencing phenotypes in regional admixture mapping (RAM). Estimates of individual ancestry can be used in structured association tests (SAT) to reduce confounding induced by various forms of population substructure. Although presented as two distinct approaches, we provide a conceptual framework in which both RAM and SAT are special cases of a more general linear model which allows for greater modeling flexibility, adaptation to multiple designs, inclusion of covariates and interaction terms, and multi-locus models. We clarify which variables are sufficient upon which to condition in order to prevent spurious associations. This approach should allow far wider use of RAM and SAT, often using standard software, in addressing admixture as either a confounder of association studies or a tool for finding loci influencing complex phenotypes in species as diverse as plants, humans, and non-human animals.
Biosketch: Dr. Redden received his Ph.D. in Applied Statistics from the University of Alabama, Tuscaloosa. Currently, he is a faculty in the Department of Biostatistics (Section on Statistical Genetics) at UAB. His research interests include Genetic Association studies, estimation of population admixture, multisatge designs, and clinical trials. His primary academic interest is the effect of population heterogeneity upon genetic association studies.


 

 

 

 


 

 

 

 

12th Annual Conference of the Forum for Interdisciplinary Mathematics (FIM XII)