New results on anti-periodic boundary value problems for second-order nonlinear differential equations

被引：0
作者：
Ruixi Liang
机构：
[1] Central South University,School of Mathematical Sciences and Computing Technology
来源：
Boundary Value Problems | / 2012卷
关键词：
anti-periodic boundary value problem; existence of solution; nonlinear;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
This paper is concerned with the solvability of anti-periodic boundary value problems for second-order nonlinear differential equations. By using topological methods, some sufficient conditions for the existence of solution are obtained, which extend and improve the previous results.
引用
收藏
相关论文
共 33 条
[1]  
Wang KZ(2008)A new existence result for nonlinear first-order anti-periodic boundary value problems Appl. Math. Lett 21 1149-1154
[2]  
Franco D(2003)Anti-periodic boundary value problem for nonlinear first order ordinary differential equations Math. Inequal. Appl 6 477-485
[3]  
Nieto JJ(2008)Existence of solution for anti-periodic boundary value problems Nonlinear Anal 70 598-605
[4]  
O’Regan D(2004)Ordinary differential equations with anti-periodic and nonlinear boundary value conditions of anti-periodic type Comput. Math. Appl 47 1429-1436
[5]  
Wang WB(1996)Monotone iterative technique and quasilinearization for some anti-periodic problem Nonlinear World 3 253-266
[6]  
Shen JH(1992)On a class of second-order anti-periodic boundary value problems J. Math. Anal. Appl 171 301-320
[7]  
Jankowski T(1995)Nonlinear third-order differential equations with anti-periodic boundary conditions and some optimal control problems J. Math. Anal. Appl 192 266-293
[8]  
Yin Y(1994)Anti-periodic oscillations of some second-order differential equations and optimal control problems J. Comput. Appl. Math 52 3-21
[9]  
Aftabizadeh AR(1995)Remarks on first order differential equations with anti-periodic and nonlinear boundary value conditions Nonlinear Times Dig 2 83-94
[10]  
Aizicovici S(2007)Anti-periodic boundary value problems for first order impulsive functional differential equations Appl. Math. Comput 186 45-53
1234