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Note on a diffusive ratio-dependent predator-prey model

机译:注意与扩散率有关的捕食者—食饵模型

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Subject to the homogeneous Neumann boundary condition, a ratio-dependent predator-prey reaction diffusion model is discussed. An improved result for the model is derived, that is, the unique positive constant steady state is the global stability. This is done using the comparison principle and establishing iteration schemes involving positive solutions supremum and infimum. The result indicates that the two species will ultimately distribute homogeneously in space. In fact, the comparison argument and iteration technique to be used in this paper can be applied to some other models. This method deals with the not-existence of a non-constant positive steady state for some reaction diffusion systems, which is rather simple but sufficiently effective.
机译:在齐次Neumann边界条件下,讨论了比率依赖的捕食者-被捕食反应扩散模型。得出模型的改进结果,即唯一的正常数稳态是全局稳定性。这是通过使用比较原理并建立涉及正解和最小解的迭代方案来完成的。结果表明,这两个物种最终将在空间中均匀分布。实际上,本文中使用的比较参数和迭代技术可以应用于其他一些模型。对于某些反应扩散系统,该方法处理了不恒定的正稳态的不存在问题,这相当简单,但足够有效。

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