On Integrability of Christou’s Sixth Order Solitary Wave Equations

Authors

  • M. Allami Department of Mathematics, College of Education, Misan University, Misan, Iraq

DOI:

https://doi.org/10.24996/ijs.2019.60.5.25

Keywords:

Painlevè analysis, Integrability, Sixth order solitary wave equations, Painlevè property, Wiess, Tabor and Carnevale approach, Kruskal’s simplification

Abstract

We examine the integrability in terms of Painlevè analysis for several models of higher order nonlinear solitary wave equations which were recently derived by Christou. Our results point out that these equations do not possess Painlevè property and fail the Painlevè test for some special values of the coefficients; and that indicates a non-integrability criteria of the equations by means of the Painlevè integrability.

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Published

2019-05-26

Issue

Section

Mathematics

How to Cite

On Integrability of Christou’s Sixth Order Solitary Wave Equations. (2019). Iraqi Journal of Science, 60(5), 1172-1179. https://doi.org/10.24996/ijs.2019.60.5.25

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