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The new travelling wave solutions for a class of nonlinear partial differential equations                        
459-469 2013, Volume 43, Issue Number: 13
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mage9162: 金币+10, ★★★★★最佳答案 2013-10-18 10:13:22
oven1986: 检索EPI+1, 感谢你对论坛的贡献! 2013-10-18 11:26:18
Accession number:


20134016797544






Title:

The new travelling wave solutions for a class of nonlinear partial differential equations






Authors:

Ma, Zhimin1 ; Sun, Yuhui2





Author affiliation:

1Engineering and technical College, Chengdu Uinversity of Technology, 614000,Leshan, China






2Department of Mathematics, Sichuan Normal University, 610066 Chengdu, China






Corresponding author:

Ma, Z. (mazhimin9162@163.com)






Source title:

International Journal of Applied Mathematics and Statistics






Abbreviated source title:

Int. J. Appl. Math. Stat.






Volume:

43






Issue:

13






Issue date:

2013






Publication year:

2013






Pages:

459-469






Language:

English






ISSN:

09731377






E-ISSN:

09737545






Document type:

Journal article (JA)






Publisher:

CESER Publications, Post Box No. 113, Roorkee, 247667, India






Abstract:

In this paper, the new expansion method is brief described to solve nonlinear partial differential equations(NPDEs). By the aid of symbolic computation system, we choose utt + auxx + bu + cu3 = 0 which includes f4 equation,Klein-Gordon equation,Duffing equation, Landan-Ginburg-Higgs equation and Sine-Gordon equation to illustrate the validity and advantages of this method.As a result, many new travelling wave solutions are obtained. © 2013 by CESER Publications.






Number of references:

16






Main heading:

Partial differential equations






Controlled terms:

Equations of motion  -  Nonlinear equations  -  Riccati equations  -  Solitons  -  Wave transmission






Uncontrolled terms:

Duffing equations  -  Expansion methods  -  Klein-Gordon equation  -  Nonlinear partial differential equations  -  Soli-tary wave solutions  -  Symbolic computation  -  Travelling wave solution






Classification code:

711 Electromagnetic Waves -  921.1 Algebra -  921.2 Calculus






Database:

Compendex






Compilation and indexing terms, © 2013 Elsevier Inc.
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Accession number:


20134016797544
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