期刊文献+

一类二阶多点共振边值问题解的存在性

The Existence of Solution to the Problem on Second Order Multi-Point Resonance Boundary Value
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摘要 通过定义适当的投影算子,利用上下解方法,给出了dim ker L=2时二阶多点共振边值问题解的存在性的判定方法,进一步推广了文献[1-5]中的结果. By the definition of fixed projection operator, the employment of upper and lower solution method, giving defining methods of the existence of solution to muhipoint resonance boundary value for dimker L=2, further more generalizing the results of literature [1-5].
作者 刘洪运
机构地区 河南师范大学
出处 《河南科学》 2008年第5期505-508,共4页 Henan Science
基金 国家自然科学基金计划资助项目(60572001)
关键词 多点共振边值问题 投影算子 解的存在性 muhipoint resonance boundary value projection operator existence of solution
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参考文献5

  • 1Bai Zhanbing, Li Wenglin, Ge Weigao. Upper and lower solution method for a four-point boundary value problem at resonance[J]. Nonlinear Analysis, 2005 (60) : 1151-1162.
  • 2Ma R. Multiplicity results for a three point boundary value problem at resonance [J]. Nonlinear Analysis, 2003,79 (3) : 265-276.
  • 3Liu Bing, Yu Jianshe. Solvability of multi-point boundary value problem at resonance( Ⅰ ) [J]. Indian J Pure and Appl Math,2002 (33):475-494.
  • 4Liu Bing. Solvability of multi-point boundary value problem at resonance(Ⅱ) [J]. Appl Math Comp, 2003 (136):353-377.
  • 5Liu Bing, Yu Jianshe. Solvability of multi-point boundary value problem at resonance (Ⅲ) [J]. Appl Math Comp, 2002 (129): 119- 143.

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