Polymorphism in the two-locus Levene model with nonepistatic directional selection

DOI10.1016/j.tpb.2009.07.002zbMath1213.92035OpenAlexW2042175922WikidataQ51803565 ScholiaQ51803565MaRDI QIDQ615663

Reinhard Bürger

Publication date: 5 January 2011

Published in: Theoretical Population Biology (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.tpb.2009.07.002

zbMATH Keywords

migrationdominancerecombinationpopulation subdivisiongenotype-environment interactionlinkage equilibrium

Mathematics Subject Classification ID

Problems related to evolution (92D15) Dynamical systems in biology (37N25) Stability of solutions to ordinary differential equations (34D20)

Related Items

Evolution under the multilocus Levene model without epistasis ⋮ Evolution and polymorphism in the multilocus Levene model with no or weak epistasis ⋮ The consequences of gene flow for local adaptation and differentiation: a two-locus two-deme model ⋮ A survey of migration-selection models in population genetics ⋮ Evolution and polymorphism in the multilocus Levene model with no or weak epistasis ⋮ The effects of linkage and gene flow on local adaptation: a two-locus continent-island model ⋮ Equilibrium properties of a multi-locus, haploid-selection, symmetric-viability model

Cites Work

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• Polymorphism in multiallelic migration-selection models with dominance
• Evolution under the multilocus Levene model without epistasis
• Multilocus selection in subdivided populations. I: Convergence properties for weak or strong migration
• Multilocus selection in subdivided populations II. Maintenance of polymorphism under weak or strong migration
• Stable linkage disequilibrium without epistasis in subdivided populations
• Subdivided populations: a review of the one- and two-locus deterministic theory
• Gene frequency patterns in the Levene subdivided population model
• Epistatic selection in a multi-locus Levene model and implications for linkage disequilibrium
• Patterns of multiallelic polymorphism maintained by migration and selection.
• Recent Advances in Liapunov Stability Theory

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