Existence and Stability of Traveling-Wave Solutions for a Population Genetic Model via Singular PerturbationsSIAM Journal on Applied Mathematics
AbstractUsing singular perturbation methods, the existence and stability of traveling wave solutions for a density-dependent selection migration model in population genetics is proved. Single locus and two alleles are assumed, and it is also assumed that the fitnesses of the heterozygotes in the population axe close to but below those of the homozygotes. Unlike previous models, this paper does not assume that the population is in Hardy-Weinberg equilibrium.
Publisher Statement© 1994, SIAM Publications.
Citation InformationJack D. Dockery and Roger Lui. "Existence and Stability of Traveling-Wave Solutions for a Population Genetic Model via Singular Perturbations" SIAM Journal on Applied Mathematics Vol. 54 Iss. 1 (1994) p. 231 - 248
Available at: http://works.bepress.com/roger_lui/3/