首页|A variety of soliton solutions for the Mikhailov-Novikov-Wang dynamical equation via three analytical methods

A variety of soliton solutions for the Mikhailov-Novikov-Wang dynamical equation via three analytical methods

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  • NSTL
  • Elsevier
This research is based on finding new soliton solutions of Mikhailov-Novikov-Wang integrable equation. Three most efficient and reliable techniques have been employed in this article for obtaining desired results. These techniques include singular manifold method, exp(-Phi(xi ))-expansion method and generalized projective Riccati equations method. The hyperbolic function solutions and trigonometric function solutions have been extracted using the proposed methods. All of the developed solutions meet the existence criterion. The numerical simulations have been carried out using 2D and 3D figures of the obtained solutions. Further, the investigation of the sensitivity behavior of the system under certain initial conditions. Taking various initial values with a suitable free parameter, the dynamic behavior has been shown via phase portraits. These portraits demonstrate that the system under discussion is not highly sensitive for these initial conditions. (C)& nbsp;2022 Elsevier B.V. All rights reserved.

Traveling wave transformation & nbspSolitonSensitivity behaviorSingular manifold methodexp(& minusphi(xi))-expansion methodGeneralized projective Riccati equations & nbspmethodPARTIAL-DIFFERENTIAL-EQUATIONSZAKHAROV-KUZNETSOV EQUATIONEXP-FUNCTION METHODION-ACOUSTIC-WAVESPAINLEVE PROPERTYTANH METHOD

Rafiq, Muhammad H.、Raza, Nauman、Seadawy, Aly R.、Arshed, Saima

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Univ Punjab

Taibah Univ

2022

10.1016/j.geomphys.2022.104515

Journal of geometry and physics

Journal of geometry and physics

SCI
ISSN：0393-0440
年,卷(期)：2022.176
  • 8
  • 48