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Uniform asymptotic behavior of numerical solutions for a predator-prey system with diffusion and chemotaxis

机译:扩散和趋化性捕食者猎物系统数值解的均匀渐近行为

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摘要

In this paper the meshless numerical method known as Generalized Finite Difference Method is used to analyze a novel predator-prey type model consisting of a non-linear system of two parabolic and an ordinary differential equations with chemotactic terms. This model is useful to describe the dynamics of certain predator-prey systems. The conditional convergence of the numerical method is proved and it is shown that this approach makes it possible to observe the asymptotic behavior of the solutions in accordance with the analytical results. Several examples are given to illustrate the potential of the method.
机译:在本文中,已知是广义有限差分方法的无网格数值方法用于分析一种新的捕食者 - 猎物型模型,其由具有趋化术语的两种抛物线和常微分方程的非线性系统组成。该模型可用于描述某些捕食者猎物系统的动态。证明了数值方法的条件收敛性,并表明该方法使得可以根据分析结果观察解决方案的渐近行为。给出了几个例子来说明方法的潜力。

著录项

  • 来源
    《Engineering analysis with boundary elements》 |2020年第11期|82-94|共13页
  • 作者单位

    Departamento de Matemitica Aplicada Universidad Politecnica de Madrid Madrid 28040 Spain;

    Departamento de Analisis Matemdtico y Matematica Aplicada Universidad Complutense de Madrid Madrid 28040 Spain;

    Departamento de Analisis Matemdtico y Matematica Aplicada Universidad Complutense de Madrid Madrid 28040 Spain;

    Departamento de Analisis Matemdtico y Matematica Aplicada Universidad Complutense de Madrid Madrid 28040 Spain;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Predator-prey models; Chemotaxis; Generalized finite difference method;

    机译:捕食者 - 猎物模型;趋化性;广义有限差分法;

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