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- W2189582315 abstract "A new class of maps called unimodal Allee maps are introduced. Such maps arise in the study of population dynamics in which the population goes extinct if its size falls below a threshold value. A unimodal Allee map is thus a unimodal map with tree flxed points, a zero flxed point, a small positive flxed point, called threshold point, and a bigger positive flxed point, called the carrying capacity. In this paper the properties and stability of the three flxed points are studied in the setting of nonautonomous periodic dynamical systems or difierence equations. Finally we investigate the bifurcation of periodic systems/difierence equations when the system consists of two unimodal Allee maps." @default.
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- W2189582315 date "2009-01-01" @default.
- W2189582315 modified "2023-09-26" @default.
- W2189582315 title "Nonautonomous periodic systems with Allee efiects" @default.
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