Numerical Solutions for the Improved Korteweg De Vries and the Two Dimension Korteweg De Vries (2D KDV) Equations

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X0LWB

Numerical Solutions for the Improved Korteweg De Vries and the Two Dimension Korteweg De Vries (2D KDV) Equations

K. Raslan
K. Raslan
Z. Abu Shaeir
Z. Abu Shaeir Al-Azhar University
DOI

Abstract

In this paper we established a traveling wave solution by the ( -expansion method for nonlinear partial differential equations (PDEs).The proposed method gives more general exact solutions for two different types of nonlinear partial differential equations such as the improved Korteweg de Vries equation and the two dimension Korteweg de Vries (2D KdV) equations.

Numerical Solutions for the Improved Korteweg De Vries and the Two Dimension Korteweg De Vries (2D KDV) Equations

In this paper we established a traveling wave solution by the ( -expansion method for nonlinear partial differential equations (PDEs).The proposed method gives more general exact solutions for two different types of nonlinear partial differential equations such as the improved Korteweg de Vries equation and the two dimension Korteweg de Vries (2D KdV) equations.

K. Raslan
K. Raslan
Z. Abu Shaeir
Z. Abu Shaeir Al-Azhar University

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Z. Abu Shaeir. 2016. “. Global Journal of Science Frontier Research – F: Mathematics & Decision GJSFR-F Volume 16 (GJSFR Volume 16 Issue F3): .

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Crossref Journal DOI 10.17406/GJSFR

Print ISSN 0975-5896

e-ISSN 2249-4626

Issue Cover
GJSFR Volume 16 Issue F3
Pg. 91- 97
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GJSFR-F Classification: MSC 2010: 35Q53
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Numerical Solutions for the Improved Korteweg De Vries and the Two Dimension Korteweg De Vries (2D KDV) Equations

K. Raslan
K. Raslan
Z. Abu Shaeir
Z. Abu Shaeir Al-Azhar University

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