Utilizing identity-by-descent probabilities for genetic fine-mapping in population based samples, via spatial smoothing of haplotype effects

Genetic fine mapping can be performed by exploiting the notion that haplotypes that are structurally similar in the neighbourhood of a disease predisposing locus are more likely to harbour the same susceptibility allele. Within the framework of Generalized Linear Mixed Models this can be formalized using spatial smoothing models, i.e. inducing a covariance structure for the haplotype risk parameters, such that risks associated with structurally similar haplotypes are dependent. In a Bayesian procedure a local similarity measure is calculated for each update of the presumed disease locus. Thus, the disease locus is searched as the place where the similarity structure produces risk parameters that can best discriminate between cases and controls. From a population genetic perspective the use of an identity-by-descent based similarity metric is theoretically motivated. This approach is then compared to other more intuitively motivated models and other similarity measures based on identity-by-state, suggested in the literature.

[1]  D. Schaid Evaluating associations of haplotypes with traits , 2004, Genetic epidemiology.

[2]  Sw. Banerjee,et al.  Hierarchical Modeling and Analysis for Spatial Data , 2003 .

[3]  Shaun Purcell,et al.  Powerful regression-based quantitative-trait linkage analysis of general pedigrees. , 2002, American journal of human genetics.

[4]  Andrew P Morris,et al.  Linkage disequilibrium mapping via cladistic analysis of single-nucleotide polymorphism haplotypes. , 2004, American journal of human genetics.

[5]  H. Künsch Gaussian Markov random fields , 1979 .

[6]  A. P. Morris,et al.  Direct analysis of unphased SNP genotype data in population‐based association studies via Bayesian partition modelling of haplotypes , 2005, Genetic epidemiology.

[7]  Andrew P Morris,et al.  Linkage disequilibrium mapping via cladistic analysis of phase-unknown genotypes and inferred haplotypes in the Genetic Analysis Workshop 14 simulated data , 2005, BMC Genetics.

[8]  L. Almasy,et al.  Multipoint quantitative-trait linkage analysis in general pedigrees. , 1998, American journal of human genetics.

[9]  O. Hössjer,et al.  Retrospective Ancestral Recombination Graphs, with Applications to Gene Mapping , 2007 .

[10]  Duncan C Thomas,et al.  Bayesian Spatial Modeling of Haplotype Associations , 2003, Human Heredity.

[11]  Sigbjørn Lien,et al.  Fine mapping of a quantitative trait locus for twinning rate using combined linkage and linkage disequilibrium mapping. , 2002, Genetics.

[12]  John Molitor,et al.  Application of Bayesian spatial statistical methods to analysis of haplotypes effects and gene mapping , 2003, Genetic epidemiology.

[13]  D. Balding,et al.  Fine mapping of disease genes via haplotype clustering , 2006, Genetic epidemiology.

[14]  C. Amos Robust variance-components approach for assessing genetic linkage in pedigrees. , 1994, American journal of human genetics.

[15]  M. Goddard,et al.  Multipoint Identity-by-Descent Prediction Using Dense Markers to Map Quantitative Trait Loci and Estimate Effective Population Size , 2007, Genetics.

[16]  S. R. Searle,et al.  Generalized, Linear, and Mixed Models , 2005 .

[17]  N. Breslow,et al.  Approximate inference in generalized linear mixed models , 1993 .

[18]  M. Goddard,et al.  Prediction of identity by descent probabilities from marker-haplotypes , 2001, Genetics Selection Evolution.

[19]  Bayes Estimates of Haplotype Effects , 2001, Genetic epidemiology.

[20]  P. Marjoram,et al.  Fine-scale mapping of disease genes with multiple mutations via spatial clustering techniques. , 2003, American journal of human genetics.

[21]  Susan A. Murphy,et al.  Monographs on statistics and applied probability , 1990 .