Curtin University Homepage
  • Library
  • Help
    • Admin

    espace - Curtin’s institutional repository

    JavaScript is disabled for your browser. Some features of this site may not work without it.
    View Item 
    • espace Home
    • espace
    • Curtin Research Publications
    • View Item
    • espace Home
    • espace
    • Curtin Research Publications
    • View Item

    The general traveling wave solutions of the Fisher type equations and some related problems

    231832_231282.pdf (261.4Kb)
    Access Status
    Open access
    Authors
    Yuan, W.
    Xiao, B.
    Wu, Yong Hong
    Qi, J.
    Date
    2014
    Type
    Journal Article
    
    Metadata
    Show full item record
    Citation
    Yuan, W. and Xiao, B. and Wu, Y.H. and Qi, J. 2014. The general traveling wave solutions of the Fisher type equations and some related problems. Journal of Inequalities and Applications. 2014: Article ID 500.
    Source Title
    Journal of Inequalities and Applications
    DOI
    10.1186/1029-242X-2014-500
    ISSN
    1025-5834
    School
    Department of Mathematics and Statistics
    Remarks

    This open access article is distributed under the Creative Commons license http://creativecommons.org/licenses/by/2.0/

    URI
    http://hdl.handle.net/20.500.11937/36970
    Collection
    • Curtin Research Publications
    Abstract

    In this article, we introduce two recent results with respect to the integrality and exact solutions of the Fisher type equations and their applications. We obtain the sufficient and necessary conditions of integrable and general meromorphic solutions of these equations by the complex method. Our results are of the corresponding improvements obtained by many authors. All traveling wave exact solutions of many nonlinear partial differential equations are obtained by making use of our results. Our results show that the complex method provides a powerful mathematical tool for solving a great number of nonlinear partial differential equations in mathematical physics. We will propose four analogue problems and expect that the answer is positive, at last.

    Related items

    Showing items related by title, author, creator and subject.

    • Numerical Solution of Second-Order Linear Fredholm Integro-Differential Equation Using Generalized Minimal Residual Method
      Aruchunan, Elayaraja; Sulaiman, J. (2010)
      This research purposely brought up to solve complicated equations such as partial differential equations, integral equations, Integro-Differential Equations (IDE), stochastic equations and others. Many physical phenomena ...
    • All traveling wave exact solutions of three kinds of nonlinear evolution equations
      Meng, F.; Zhang, L.; Wu, Yong Hong; Yuan, W. (2015)
      In this article, we employ the complex method to obtain all meromorphic exact solutions of complex Klein–Gordon (KG) equation, modified Korteweg-de Vries (mKdV) equation, and the generalized Boussinesq (gB) equation at ...
    • All exact traveling wave solutions of the combined KdV-mKdV equation
      Huang, Y.; Wu, Yong Hong; Meng, F.; Yuan, W. (2014)
      In this article, we employ the complex method to obtain all meromorphic solutions of complex combined Korteweg-de Vries-modified Korteweg-de Vries equation (KdV-mKdV equation) at first, then we find all exact traveling ...
    Advanced search

    Browse

    Communities & CollectionsIssue DateAuthorTitleSubjectDocument TypeThis CollectionIssue DateAuthorTitleSubjectDocument Type

    My Account

    Admin

    Statistics

    Most Popular ItemsStatistics by CountryMost Popular Authors

    Follow Curtin

    • 
    • 
    • 
    • 
    • 

    CRICOS Provider Code: 00301JABN: 99 143 842 569TEQSA: PRV12158

    Copyright | Disclaimer | Privacy statement | Accessibility

    Curtin would like to pay respect to the Aboriginal and Torres Strait Islander members of our community by acknowledging the traditional owners of the land on which the Perth campus is located, the Whadjuk people of the Nyungar Nation; and on our Kalgoorlie campus, the Wongutha people of the North-Eastern Goldfields.