2017
DOI: 10.1534/genetics.117.201251
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Inferring Demographic History Using Two-Locus Statistics

Abstract: Population demographic history may be learned from contemporary genetic variation data. Methods based on aggregating the statistics of many single loci into an allele frequency spectrum (AFS) have proven powerful, but such methods ignore potentially informative patterns of linkage disequilibrium (LD) between neighboring loci. To leverage such patterns, we developed a composite-likelihood framework for inferring demographic history from aggregated statistics of pairs of loci. Using this framework, we show that … Show more

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Cited by 30 publications
(24 citation statements)
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“…While classical approaches for computing Ψ n (Golding, 1984;Hudson, 2001) were limited to neutrality and steady-state demography, recent coalescent and diffusion developments allow for Ψ n to be computed under non-equilibrium demography and selection (Kamm et al, 2016;Ragsdale and Gutenkunst, 2017). These approaches are computationally expensive and limited to one population, as Ψ n has size (n+1)(n+2)(n+3) 6 , and the P -population distribution grows asymptotically as n 3P .…”
Section: Generalizing To Arbitrary Two-locus Haplotype Distributionmentioning
confidence: 99%
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“…While classical approaches for computing Ψ n (Golding, 1984;Hudson, 2001) were limited to neutrality and steady-state demography, recent coalescent and diffusion developments allow for Ψ n to be computed under non-equilibrium demography and selection (Kamm et al, 2016;Ragsdale and Gutenkunst, 2017). These approaches are computationally expensive and limited to one population, as Ψ n has size (n+1)(n+2)(n+3) 6 , and the P -population distribution grows asymptotically as n 3P .…”
Section: Generalizing To Arbitrary Two-locus Haplotype Distributionmentioning
confidence: 99%
“…Using the same closure strategy for selection and recombination, however, we can approximate the entries of Ψ n+1 and Ψ n+2 as linear combinations of entries in Ψ n and obtain a closed equation. This approach provides accurate approximation for moderate n under recombination and selection (Appendix S1.3.5) that represent a 10 to 100-fold speedup over the numerical PDE implementation in Ragsdale and Gutenkunst (2017) (Table S1). However, closure is inaccurate for small n.…”
Section: Generalizing To Arbitrary Two-locus Haplotype Distributionmentioning
confidence: 99%
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“…We should expect the same behavior in the case of multiple populations, which requires estimating the joint AFS. This problem can be solved by using some additional information about observed populations, for example, twolocus statistics (Ragsdale and Gutenkunst, 2017).…”
Section: Existing Optimizations Implemented In Eithermentioning
confidence: 99%