Some one-dimensional migration models in population genetics theory

DOI10.1016/0040-5809(74)90062-8zbMath0297.92012OpenAlexW2029163515WikidataQ52906063 ScholiaQ52906063MaRDI QIDQ1214359

Chau-Hsing Su, Wendell H. Fleming

Publication date: 1974

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

Full work available at URL: https://doi.org/10.1016/0040-5809(74)90062-8

Mathematics Subject Classification ID

Population dynamics (general) (92D25) Genetics and epigenetics (92D10) Applications of Brownian motions and diffusion theory (population genetics, absorption problems, etc.) (60J70)

Related Items (13)

Diffusive age-dependent population models and an application to genetics ⋮ The influence of spatial inhomogeneities on neutral models of geographical variation. I: Formulation ⋮ The influence of spatial inhomogeneities on neutral models of geographical variation. II: The semi-infinite linear habitat ⋮ A continuous migration model with stable demography ⋮ Convergence to genetically uniform state in stepping stone models of population genetics ⋮ Polymorphism with selection and genotype-dependent migration ⋮ The relation between distant individuals in geographically structured populations ⋮ The decay of genetic variability in geographically structured populations. II ⋮ Some models of population structure and evolution ⋮ Gene frequency patterns in the Levene subdivided population model ⋮ Covariation of gene frequencies in a stepping-stone lattice of populations ⋮ A diffusion model for geographically structured populations ⋮ Ergodic properties of the equilibrium measure of the stepping stone model in population genetics

Cites Work

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• On the rate of decrease of heterozygosity in circular stepping stone models of populations
• Effective number of alleles in a subdivided population
• Stepping stone models of finite length
• A mathematical analysis of the stepping stone model of genetic correlation
• Rate of decrease of genetic variability in a subdivided population
• Analysis of population structure
• Equilibrium behavior of population genetic models with non-random mating. Part II: Pedigrees, Homozygosity and Stochastic Models
• RANDOM DISPERSAL IN THEORETICAL POPULATIONS

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