Abstract
In this work the period-doubling bifurcation of a discrete metapopulation with delay in the dispersion terms is discussed. By using the central manifold method, the period-doubling bifurcation can be analyzed from the viewpoint of the dynamical system. Intensive simulation on this model shows the dynamics of the metapopulation is similar to that of a single logistic model as the bifurcation parameter μ increases when 0 ≤ b < 1 / 2 , where b is the dispersion parameter.
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