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Existence and stability of a unique almost periodic solution for a prey-predator system with impulsive effects and multiple delays

机译:具有脉冲效应和多重时滞的捕食系统的唯一几乎周期解的存在性和稳定性

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In this paper, a nonautonomous almost periodic prey-predator system with impulsive effects and multiple delays is considered. By the mean-value theorem of multiple variables, integral inequalities, differential inequalities, and other mathematical analysis skills, sufficient conditions which guarantee the permanence of the system are obtained. Furthermore, by constructing a series of Lyapunov functionals, we derive that there exists a unique almost periodic solution of the system which is uniformly asymptotically stable. Finally, a numerical example and some simulations are presented to support our theoretical results.
机译:本文考虑具有脉冲效应和多重时滞的非自治几乎周期捕食系统。通过多个变量的均值定理,积分不等式,微分不等式以及其他数学分析技巧,可以获得保证系统持久性的充分条件。此外,通过构造一系列Lyapunov泛函,我们得出该系统存在一个唯一的几乎周期解,它是一致渐近稳定的。最后,给出了一个数值例子和一些仿真来支持我们的理论结果。

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