Temporally varying selection on multiple alleles: A diffusion analysis

DOI10.1007/BF00276870zbMath0472.92011WikidataQ113909051 ScholiaQ113909051MaRDI QIDQ1158366

Michael Turelli

Publication date: 1981

Published in: Journal of Mathematical Biology (Search for Journal in Brave)

zbMATH Keywords

diffusion approximationpolymorphismrandom environmentstationary densitybalancing selectionmultidimensional diffusionGillespie SAS-CFF model

Mathematics Subject Classification ID

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

Related Items (4)

When do factors promoting genetic diversity also promote population persistence? A demographic perspective on Gillespie's SAS-CFF model ⋮ The molecular nature of allelic diversity for two models of balancing selection ⋮ The interaction of genetic drift and mutation with selection in a fluctuating environment ⋮ Coexistence of competitors in spatially and temporally varying environments: A look at the combined effects of different sorts of variability

Cites Work

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• The population structure associated with the Ewens sampling formula
• The stationary distribution of an asymmetrical model of selection in a random environment
• A general model to account for enzyme variation in natural populations. V. The SAS-CFF model
• Conditions for the existence of stationary densities for some two- dimensional diffusion processes with applications in population biology
• Diffusion processes in population genetics
• Random temporal variation in selection intensities: One-locus two-allele model
• Random temporal variation in selection intensities acting on infinite diploid populations: Diffusion method analysis
• One- and multi-locus multi-allele selection models in a random environment
• A randomized SAS-CFF model of natural selection in a random environment
• RULES FOR TESTING STABILITY OF A SELECTIVE POLYMORPHISM
• An ergodic theorem for evolution in a random environment
• Diffusion models in population genetics
• The Distribution of Gene Frequencies Under Irreversible Mutation

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