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一类半正奇异二阶脉冲微分方程的正解
  • 期刊名称：高校应用数学学报A辑
  • 时间：0
  • 页码：281-289
  • 语言：中文
  • 分类：O175.8[理学—数学;理学—基础数学]
  • 作者机构：[1]山东济宁学院数学系,山东济宁273155, [2]曲阜师范大学数学科学学院,山东曲阜273165
  • 相关基金：国家自然科学基金（10871116）;山东省自然科学基金（Y2006A04）
  • 相关项目：序Banach空间中的非线性算子理论及其对微分方程的应用
作者： 赵增勤|陈祥平|
关键词： SCHAUDER不动点, 上下解方法, 半正问题, 脉冲微分方程, NEUMANN边值, Schauder fixed point, upper and lower solutions method, semipositone problem, impulsive differential equation, Neumann boundary value
中文摘要：

利用Schauder不动点理论和上下解方法，讨论了一类半正奇异二阶微分方程雇Neumann边值条件下受脉冲影响的正解存在性．

英文摘要：

The existence results of positive solutions are presented for semipositone second-order Neumann boundary value problems with singular impulsive differential equations. The proof uses Schauder fixed point theorem and upper and lower solutions method.

同期刊论文项目
序Banach空间中的非线性算子理论及其对微分方程的应用
期刊论文 67
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