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吴天培,汪娜. 微分方程稳定性理论在教育竞争互补模型中的应用[J]. 应用技术学报,2021,21(3):260-267.. DOI: 10.3969/j.issn.2096-3424.2020.052
引用本文: 吴天培,汪娜. 微分方程稳定性理论在教育竞争互补模型中的应用[J]. 应用技术学报,2021,21(3):260-267.. DOI: 10.3969/j.issn.2096-3424.2020.052
WU Tianpei, WANG Na. Application of Stability Theory of Differential Equation in Competitive Complementary Model of Education[J]. Journal of Technology, 2021, 21(3): 260-267. DOI: 10.3969/j.issn.2096-3424.2020.052
Citation: WU Tianpei, WANG Na. Application of Stability Theory of Differential Equation in Competitive Complementary Model of Education[J]. Journal of Technology, 2021, 21(3): 260-267. DOI: 10.3969/j.issn.2096-3424.2020.052

微分方程稳定性理论在教育竞争互补模型中的应用

Application of Stability Theory of Differential Equation in Competitive Complementary Model of Education

  • 摘要: 建立了具有一定研究意义的教育反应扩散模型,根据微分方程稳定性理论,给出该教育系统平衡状态的充分条件。对模型进行了丰富的案例分析,并利用数形结合等思想,对模型的稳定性进行了严密论证,最终得到了符合教育创新系统的稳定情况的结论。

     

    Abstract: A model of educational reaction diffusion was established. According to the stability theory of differential equation, the sufficient condition of the equilibrium state of the education system was given. A rich case analysis of the model was made, and the idea of combination of number and shape was used to demonstrate the stability of the model. Finally, we had a conclusion that was consistent with the stability of the educational innovation system.

     

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