Nonlinear Zakharov-Kuznetsov equation (g'/g,1/g ) expansion method for walking wave solutions
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Abstract (EN)
This work was organized into five sections. In the first section, some basic definitions are given to give information about the history of solitary waves and solitons. In the second section, classical solution methods of nonlinear partial differential equations are given. In the third section, the analysis of the ( ) expansion method, which is used to obtain the periodic wave solutions of the nonlinear partial differential equations, is performed. In the fourth section, moving wave solutions for the Burgers-Like equation are obtained by using the ( ) expansion method that is analyzed in the third section and the two and three dimensional graphics of these solutions are shown in figures. In the fifth section, moving wave solutions for the (3 + 1) -dimensional Zakharov- Kuznetsov equation are obtained by using the ( ) expansion method analyzed in the third section and the three-dimensional graphs of these solutions are shown in figures.
Author
Bülent Kuzu
Institution
How to Cite
Bülent Kuzu (Master Thesis). Nonlinear Zakharov-Kuznetsov equation (g'/g,1/g ) expansion method for walking wave solutions, 2018, Fırat University.
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