Fixation probabilities and effective population numbers in diploid populations with overlapping generations

DOI10.1016/0040-5809(79)90028-5zbMath0405.92008OpenAlexW1988122541WikidataQ56029138 ScholiaQ56029138MaRDI QIDQ1257429

Ted H. Emigh, Pollak, Edward

Publication date: 1979

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

Full work available at URL: https://doi.org/10.1016/0040-5809(79)90028-5

zbMATH Keywords

Overlapping GenerationsDiploid PopulationsEffective Population NumbersFixation Probabilities

Mathematics Subject Classification ID

Population dynamics (general) (92D25) Genetics and epigenetics (92D10)

Related Items (10)

Metapopulation inbreeding dynamics, effective size and subpopulation differentiation -- a general analytical approach for diploid organisms ⋮ First-order effect of frequency-dependent selection on fixation probability in an age-structured population with application to a public goods game ⋮ Effective population numbers and mean times to extinction in monoecious populations with overlapping generations ⋮ Effective population numbers and mean times to extinction in dioecious populations with overlapping generations ⋮ The effective population size of an age-structured population with a sex- linked locus ⋮ Coalescent theory for age-structured random mating populations with two sexes ⋮ Diffusion approximation for an age-class-structured population under viability and fertility selection with application to fixation probability of an advantageous mutant ⋮ On the theory of partially inbreeding finite populations. V: The effective size of a partially selfing age-structured population ⋮ Estimation of the variance effective population size in age structured populations ⋮ The effective number of a population that varies cyclically in size. II: overlapping generations

Cites Work

• Malthusian parameters in genetic population. I: Haploid and selfing models
• Demographic effects on the rate of genetic evolution I. constant size populations with two genotypes
• ON THE USE OF MATRICES IN CERTAIN POPULATION MATHEMATICS
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