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Stability of a Predator-Prey Model with Modified Holling-Type II Functional Response

机译:具有修正的Holling-Type II功能反应的捕食者-食饵模型的稳定性

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A predator-prey model with modified Holling-Type II functional response under Neumann boundary condition is proposed. We show that under some conditions the cross-diffusion can induce the Turing instability of the uniform equilibrium, which is stable for the kinetic system and for the self-diffusion reaction system. Also, the numerical simulation is given in this paper, and verifying the result of the paper is correct.
机译:提出了在诺伊曼边界条件下具有改进的Holling-Type II功能响应的捕食者-被捕食者模型。我们表明,在某些条件下,交叉扩散会引起均匀平衡的图灵不稳定性,这对于动力学系统和自扩散反应系统都是稳定的。此外,本文给出了数值模拟,并验证了本文的结果是正确的。

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