具有对流项的Hodgkin-Huxley方程粘性解的Cauchy问题

具有对流项的Hodgkin-Huxley方程粘性解的Cauchy问题

论文摘要

讨论了具有对流项的Hodgkin-Huxley方程的粘性解的整体存在性.首先,利用自相似变换得到了原问题线性齐次化方程的解;然后,利用Duhamel原理和皮卡逐次逼近法给出了原Cauchy问题的局部解的存在唯一性;最后,利用极值原理获得了解的L∞估计,从而证明了具有对流项的Hodgkin-Huxley方程的Cauchy问题粘性解的整体存在性.

论文目录

  • 1 绪论
  • 2 局部解的存在性
  • 3 解的一致有界估计和整体存在性
  • 文章来源

    类型: 期刊论文

    作者: 吴菲

    关键词: 双曲守恒律,方程,极值原理,整体存在性,估计

    来源: 西安文理学院学报(自然科学版) 2019年03期

    年度: 2019

    分类: 基础科学

    专业: 数学

    单位: 南京航空航天大学理学院

    分类号: O175.2

    页码: 1-5+14

    总页数: 6

    文件大小: 147K

    下载量: 20

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    具有对流项的Hodgkin-Huxley方程粘性解的Cauchy问题
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