Exact Soliton Solutions of the Variable Coefficient KdV Equation with Forced Term

Exact Soliton Solutions of the Variable Coefficient KdV Equation with Forced Term

In order to construct exact soliton solutions of nonlinear evolution equations with variable coefficients. By using a transformation, the variable coefficient KdV equation with forced Term is reduced to nonlinear ordinary differential equation (NLODE), after that, a number of exact solitons solution...

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Veröffentlicht in:Applied Mechanics and Materials 2014-04, Vol.548-549 (Achievements in Engineering Sciences), p.1196-1200
Hauptverfasser: Bao, Yong Mei, Bao, Siqintana
Format: Artikel
Sprache:eng
Schlagworte:
Coefficients
Construction
Differential equations
Mathematical analysis
Nonlinear evolution equations
Nonlinearity
Solitons
Transformations
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Zusammenfassung:In order to construct exact soliton solutions of nonlinear evolution equations with variable coefficients. By using a transformation, the variable coefficient KdV equation with forced Term is reduced to nonlinear ordinary differential equation (NLODE), after that, a number of exact solitons solutions of variable coefficient KdV equation with forced Term are obtained by using the equation shorted in NLODE. As it showed above, this kind of method can be applied in solving a large number of nonlinear evolution equations.
ISSN:1660-9336
1662-7482
1662-7482
DOI:10.4028/www.scientific.net/AMM.548-549.1196