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Persistence in mean and extinction on stochastic competitive Gilpin-Ayala systems with regime switching

机译:具有体制切换的随机竞争性Gilpin-Ayala系统的均值和灭绝的持久性

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We are interested in the persistence in mean and extinction for a stochastic competitive Gilpin-Ayala system with regime switching. Based on the stochastic LaSalle theorem and the space-decomposition method, we derive generalized sufficient criteria on persistence in mean and extinction. By constructing a novel Lyapunov function we establish sufficient criteria on partial persistence in mean and partial extinction for the system. Finally, we provide two examples to demonstrate the feasibility and validity of our proposed methods.
机译:我们对具有政权切换的随机竞争性Gilpin-Ayala系统的均值和灭绝的持续性感兴趣。基于随机LaSalle定理和空间分解方法,我们推导了关于均值和绝灭的持久性的广义充分判据。通过构造一个新颖的Lyapunov函数,我们为系统的均值和部分消光建立了部分持久性的充分标准。最后,我们提供了两个例子来证明我们提出的方法的可行性和有效性。

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