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Adaptation versus migration in demographically unstable populations
Authors:Thomas LoFaro  Richard Gomulkiewicz
Affiliation:(1) Department of Pure and Applied Mathematics, Washington State University, Pullman, WA 99163-3113, USA. e-mail: lofaro@trout.math.wsu.edu, US;(2) Department of Pure and Applied Mathematics and Department of Genetics and Cell Biology, Washington State University, Pullman, WA 99163-3113, USA. e-mail: gomulki@wsu.edu, US
Abstract: We analyze a model of the joint population and evolutionary dynamics of a diploid “island” population that receives a recurrent influx of immigrants from a hypothetical continent population. We derive a criterion for the initial spread of a rare allele when the island population dynamics initially are chaotic. By computing a Liapunov exponent, we show that this criterion depends on a generalization of the geometric mean absolute fitness of individuals heterozygous for the rare allele. This criterion applies regardless of whether the initial population is self-sustaining or not. Received: 26 October 1998
Keywords::   Population dynamics  Adaptive evolution  Chaos  Ergodic  Liapunov exponent
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