Abstract
The Olver equation is governing a unidirectional model for describing long and small amplitude waves in shallow water waves. The solitary wave solutions of the Olver and fifth-order KdV equations can be obtained by using extended tanh and sech-tanh methods. The present results are describing the generation and evolution of such waves, their interactions, and their stability. Moreover, the methods can be applied to a wide class of nonlinear evolution equations. All solutions are exact and stable and have applications in physics. © 2014 A. R. Seadawy et al.
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CITATION STYLE
Seadawy, A. R., Amer, W., & Sayed, A. (2014). Stability analysis for travelling wave solutions of the olver and fifth-order KdV equations. Journal of Applied Mathematics, 2014. https://doi.org/10.1155/2014/839485
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