RESEARCH ON TRAVELING WAVE SOLUTIONS FOR A CLASS OF (3+1)-DIMENSIONAL NONLINEAR EQUATION | Zendy

Jing Li | Zendy; Xin Li | Zendy; Wei Zhang | Zendy

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RESEARCH ON TRAVELING WAVE SOLUTIONS FOR A CLASS OF (3+1)-DIMENSIONAL NONLINEAR EQUATION

Author(s) -

Jing Li,

Xin Li,

Wei Zhang

Publication year - 2017

Publication title -

journal of applied analysis and computation

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.55

H-Index - 21

eISSN - 2158-5644

pISSN - 2156-907X

DOI - 10.11948/2017053

Subject(s) - traveling wave , nonlinear system , class (philosophy) , periodic wave , mathematical analysis , mathematics , physics , classical mechanics , computer science , quantum mechanics , artificial intelligence

Nonlinear wave phenomena are of great importance in the nature, and have became for a long time a challenging research topic for both pure and applied mathematicians. In this paper the solitary wave, kink (anti-kink) wave and periodic wave solutions for a class of (3+1)-dimensional nonlinear equation were obtained by some effective methods from the dynamical systems theory.

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