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Analysis of a delayed predator-prey system with Holling type-Ⅳ functional response and impulsive diffusion between two patches

机译:具有HollingⅣ类功能反应和脉冲扩散的时滞捕食系统的分析。

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Due to the extensive existence of time delay for natural population, it is necessary to take the effect of time delay into account in forming a biologically meaningful mathematical model. In view of this, a delayed predator-prey system with Holling type-IV functional response and impulsive dispersal between two patches is formulated. By using comparison theorem of impulsive differential equation and some analysis techniques, we obtain a predator-extinction periodic solution, which is globally attractive. Furthermore, it is proved that the investigated system is permanent. Numerical simulations are carried out to illustrate the theoretical results.
机译:由于自然种群存在大量的时延,因此在形成生物学上有意义的数学模型时必须考虑时延的影响。有鉴于此,提出了一种具有Holling IV型功能响应和两个斑块之间的脉冲分散的时滞捕食系统。通过使用脉冲微分方程的比较定理和一些分析技术,我们获得了具有全局吸引力的捕食-灭绝周期解。此外,证明了所研究的系统是永久性的。进行了数值模拟以说明理论结果。

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