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Lie symmetry analysis for complex soliton solutions of coupled complex Short Pulse equation
  • VIKAS KUMAR,
  • abdul-majid wazwaz
VIKAS KUMAR
D. A. V. College, Pundri, Kaithal

Corresponding Author:vikasmath81@gmail.com

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abdul-majid wazwaz
Saint Xavier University
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Abstract

The current work is devoted for operating the Lie symmetry approach, to coupled complex short pulse equation. The method reduces the coupled complex short pulse equation to a system of ordinary differential equations with the help of suitable similarity transformations. Consequently, these systems of nonlinear ordinary differential equations under each subalgeras are solved for traveling wave solutions. Further, with the help of similarity variable, similarity solutions and traveling wave solutions of nonlinear ordinary differential equation, complex soliton solutions of the coupled complex short pulse equation are obtained which are in form of sinh, cosh, sin and cos functions.
20 Mar 2020Submitted to Mathematical Methods in the Applied Sciences
28 Mar 2020Submission Checks Completed
28 Mar 2020Assigned to Editor
30 Mar 2020Reviewer(s) Assigned
19 Oct 2020Review(s) Completed, Editorial Evaluation Pending
28 Oct 2020Editorial Decision: Revise Minor
25 Nov 20201st Revision Received
25 Nov 2020Submission Checks Completed
25 Nov 2020Assigned to Editor
25 Nov 2020Editorial Decision: Accept