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Chaos Induced by Snap-Back Repeller in a Two Species Competitive Model

机译:在两个物种竞争模型中,卡回掠夺者引起的混乱

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In this paper, we investigate the complex dynamics of two-species Ricker-type discrete-time competitive model. We perform a local stability analysis for the fixed points and we will discuss about its persistence for boundary fixed points. This system inherits the dynamics of one-dimensional Ricker model such as cascade of period-doubling bifurcation, periodic windows and chaos. We explore the existence of chaos for the equilibrium points for a specific case of this system using Marotto theorem and proving the existence of snap-back repeller. We use several dynamical systems tools to demonstrate the qualitative behaviors of the system.
机译:在本文中,我们调查了两种ricker型离散时间竞争模型的复杂动态。我们对固定点进行本地稳定性分析,我们将讨论其对边界固定点的持久性。该系统继承了一维Ricker模型的动态,例如级联倍增分叉,周期性窗口和混沌的级联。我们使用Maroto定理来探讨该系统特定情况的均衡点的混乱,并证明了快速斥责者的存在。我们使用多种动态系统工具来展示系统的定性行为。

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