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Significance of prey harvesting in prey-predator system in discrete time scale using interval parameters

机译:使用间隔参数在离散时间尺度中采用猎物捕食系统的意义

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Here we present a prey-predator harvesting model in discrete time scale using interval parameters. Due to the lack of precise numerical information of the biological parameters such as prey population growth rate and predator population death rate, weconsider the parameters of the proposed model with imprecise data as in the form of interval in nature. The proposed prey-predator harvesting model is presented with Holling type II functional response to describe the predation of predator by introducing parametric functional forms of interval numbers. Here the whole system is modeled in discrete time scale. Our study reveals that harvesting effort plays an important role not only on the stability of the system but also to control the chaos where interval parameters play a significant role. Computer simulations of numerical examples are given to explain our proposed imprecise model in discrete time scale and for observing and detecting of chaotic behavior of the system by performing initial sensitivity, Lyapunov exponent, power spectral density and recurrence plot test.
机译:在这里,我们使用间隔参数在离散时间尺度上呈现一个猎物预先收集模型。由于生物参数缺乏精确的数值信息,例如牺牲种群生长速率和捕食者人口死亡率,WeConsideD提出的模型的参数,以不同于间隔内的形式。所提出的捕食者收获模型具有Holling II型功能响应,通过引入参数函数形式的间隔数来描述捕食者的捕食。这里整个系统以离散时间尺度为模型。我们的研究表明,收获努力不仅对系统的稳定性起着重要作用,而且还可以控制间隔参数发挥重要作用的混乱。通过执行初始灵敏度,Lyapunov指数,功率谱密度和复发绘图测试,以离散时间尺度和初始敏感性,Lyapunov指数,功率谱密度和复发绘图测试来解释我们所提出的不建所测模型。

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