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Periodicity and stability in a single-species model governed by impulsive differential equation

机译:脉冲微分方程控制的单物种模型的周期性和稳定性

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摘要

A periodic single-species model with periodic impulsive perturbations was investigated. By using Brouwer's fixed point theorem and the Lyapunov function, sufficient conditions for the existence and global asymptotic stability of positive periodic solutions of the system were derived. Numerical simulations were presented to verify the feasibilities of our main results.
机译:研究了具有周期脉冲摄动的周期单物种模型。利用Brouwer不动点定理和Lyapunov函数,为系统正周期解的存在性和全局渐近稳定性提供了充分的条件。进行了数值模拟,以验证我们的主要结果的可行性。

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