Anti-periodic Boundary Value Solutions for First-order -Impulsive Differential Equations

SUN  Yu-Hu; ZHANG  Jun; LI  Yu-Hua

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Anti-periodic Boundary Value Solutions for First-order -Impulsive Differential Equations

更新时间：2026-05-27

- Anti-periodic Boundary Value Solutions for First-order -Impulsive Differential Equations
- Vol. 28, Issue 2, Pages: 71-75(2011)
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- Online First：25 June 2011，
  
  Published：2011
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孙玉虎, 张军, 李玉华. 一阶脉冲方程反周期边值问题的解[J]. 广东工业大学学报, 2011, 28(2): 71-75.

SUN Yu-Hu, ZHANG Jun, LI Yu-Hua. Anti-periodic Boundary Value Solutions for First-order -Impulsive Differential Equations[J]. 2011, 28(2): 71-75.
孙玉虎, 张军, 李玉华. 一阶脉冲方程反周期边值问题的解[J]. 广东工业大学学报, 2011, 28(2): 71-75. DOI：

SUN Yu-Hu, ZHANG Jun, LI Yu-Hua. Anti-periodic Boundary Value Solutions for First-order -Impulsive Differential Equations[J]. 2011, 28(2): 71-75. DOI：

摘要

在有限维空间中研究一阶脉冲微分方程，给出具有反周期边值问题的解的一个条件.

Abstract

Leary-Schauder theory is employed to study the existing problems with first- order impulsive differential equations

and anti-periodic solutions for the equations are offered.

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Keywords

references

Lakshmikantham,Balnov, Simeonov. Theory of Impulsive Differential Equations[M].Singapore:World Sci Publish Co,Inc,1989.

Okochi H.On the existence of anti-periodic solutions to a nonlinear evolution equations associated with differential operators[J].J Funct Anal,1990(91):246-258.

Chen Y Q,Wang F L,Zhou S L.Anti-periodic boundary value problems for finite dimensional differental systems[J].Boundary Value Problems,V.2009,2009.

汪丽.一维反周期脉冲微分方程[D].广州：华南师范大学硕士论文,2006.

Chen Y Q, Wang X D, Xu H X.Anti-periodic solutions for semilinear evolution equations[J]. J Math Anal Appl, 2002,273:627-636.

Chen Y Q.Antiperiodic solutions for semilinear evolution equations[J]. J Math Anal Appl,2006,315:337-348.

Chen Y Q,Cho Y J, Regan D O.Antiperiodic solutions for evolution equations with mapping in class(S+)[J].Math Nachr, 2005,278:335-362.

Chen Y Q,Cho Y J, Jung J S. Anti-periodic solutions for semilinear evolution equations[J]. Mathematical and Computer Modeling, 2004,40:1123-1130.

Chen Y Q,Cho Y J, Wang L. Anti-periodic boundary value problems for impulsive differential equations[J]. Inter J Comput Appl Math,2006(1):9-16.

Chen Y Q, Nieto J J, O'Regan D.Anti-periodic solutions for fully nonlinear first-order differential equations[J].Math Computer Modelling, 2007,46:1183-1190.

Franco D,Nieto J J. First order impulsive ordinary differential equations with anti-periodic and nonlinear boundary conditions[J].Nonlinear Anal,2000,42:163-173.

Franco D,Nieto J J, O'Regan D. Anti-periodic boundary value problem for nonlinear first order ordinary differential equations[J]. Math Inequal Appl,2003,6:477-485.

Franco D,Nieto J J, O'Regan D.Existence of solutions for first order ordinary differential equations with nonlinear boundary conditions[J]. Appl Math Comput,2004,153:793-802.

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