Journal of Guangdong University of Technology ›› 2010, Vol. 27 ›› Issue (1): 18-19.

• Comprehensive Studies • Previous Articles     Next Articles

The Existence Problems with Anti-periodic Solutions for Two-dimension Nonlinear Equations

  

  1. Faculty of Applied Mathematics，Guangdong University of Technology，Guangzhou 5 10006，China
  • Online:2010-03-25 Published:2010-03-25

HTML

PDF (PC)

2297

Abstract: It discusses the existence problem with anti--periodic solutions for two·-dimension nonlinear equation in Hilbert space．Under certain conditions，the equation has been proved to have anti-poriodic solutions．  

Key words: Leray-Schauder degree；Hilbert space；anti—periodic solutions

[1]Okochi H．On the existence of periodic solutions to nonlinear ahstract parabolic equations[J]．J Math Soc，1988(40)：541—553．

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

[3]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．

[4]Chen Y Q．Note on Massera§theorem on anti—periodic solution[J]．Advances in Math Sci and Appl，1999(9)：125—128．

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

[6]Chen Y Q．Antiperiodic solutions for semilinear evolution equations[J]．J Math Anal Appl，2006，315：337—348．
 
No related articles found!
Viewed
Full text


Abstract

Cited
  Shared   
  Discussed   
No Suggested Reading articles found!
Copyright © 2017 Journal of Guangdong University of Technology
Add：729 East Dongfeng RD., Guangzhou PRC. Postcode: 510090
Tel：020-37626653,020-37626139,020-37626396
Email：xbzrb@gdut.edu.cn
Supported:Beijing Magtech