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- W2056373656 abstract "In geographically structured populations, global panmixia can be regarded as the limiting case of long-distance migration. The effect of incorporating partial panmixia into diallelic single-locus clines maintained by migration and selection in an unbounded unidimensional habitat is investigated. Migration and selection are both weak. The former is homogenous and isotropic; the latter has no dominance. The population density is uniform. A simple, explicit formula is derived for the maximum value β(0) of the scaled panmictic rate β for which a cline exists. The former depends only on the asymptotic values of the scaled selection coefficient. If the two alleles have the same average selection coefficient, there exists a unique, globally asymptotically stable cline for every β ≥ 0. Otherwise, if β ≥ β(0), the allele with the greater average selection coefficient is ultimately fixed. If β < β(0), there exists a unique, globally asymptotically stable cline, and some polymorphism is retained even infinitely far from its center. The gene frequencies at infinity are determined by a continuous-time, two-deme migration-selection model. An explicit expression is deduced for the monotone cline in a step-environment. These results differ fundamentally from those for the classical cline without panmixia." @default.
- W2056373656 created "2016-06-24" @default.
- W2056373656 creator A5063012917 @default.
- W2056373656 date "2012-08-01" @default.
- W2056373656 modified "2023-09-27" @default.
- W2056373656 title "Clines with partial panmixia in an unbounded unidimensional habitat" @default.
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- W2056373656 doi "https://doi.org/10.1016/j.tpb.2012.02.008" @default.
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