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Global exponential stability of positive periodic solution of the n -species impulsive Gilpin–Ayala competition model with discrete and distributed time delays

机译:N-Species脉冲吉林 - Ayala竞争模型的正周期解的全局指数稳定性,具有离散和分布时间延迟

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In this paper, we study the n-species impulsive Gilpin-Ayala competition model with discrete and distributed time delays. The existence of positive periodic solution is proved by employing the fixed point theorem on cones. By constructing appropriate Lyapunov functional, we also obtain the global exponential stability of the positive periodic solution of this system. As an application, an interesting example is provided to illustrate the validity of our main results.
机译:在本文中,我们使用离散和分布时间延迟研究N型脉冲蠕虫-Ayala竞争模型。通过在锥体上使用固定点定理来证明正周期解的存在。通过构建适当的Lyapunov功能,我们还获得了该系统的正周期解的全球指数稳定性。作为应用程序,提供了一个有趣的例子来说明我们主要结果的有效性。

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