The formation of solitary wave solutions and their propagation for Kuralay equation

In this paper, the main motive is to mathematical explore the Kuralay equation, which find applications in various fields such as ferromagnetic materials, nonlinear optics, and optical fibers. The objective of this study is to investigate different types of soliton solutions and analyze the integrab...

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Published inResults in physics Vol. 52; p. 106774
Main Authors Faridi, Waqas Ali, Bakar, Muhammad Abu, Myrzakulova, Zhaidary, Myrzakulov, Ratbay, Akgül, Ali, El Din, Sayed M.
Format Journal Article
LanguageEnglish
Published Elsevier B.V 01.09.2023
Elsevier
Subjects
Analytical solitary wave solutions
Kuralay equation (K-IIE)
New auxiliary equation method (NAEM)
Kuralay equation (K-IIE)
New auxiliary equation method (NAEM)
Analytical solitary wave solutions
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Abstract In this paper, the main motive is to mathematical explore the Kuralay equation, which find applications in various fields such as ferromagnetic materials, nonlinear optics, and optical fibers. The objective of this study is to investigate different types of soliton solutions and analyze the integrable motion of induced space curves. This article appropriates the traveling wave transformation allowing the partial differential equation to be changed into an ordinary differential equation. To establish these soliton solutions, the study employs the new auxiliary equation method. As an outcome, a numerous types of soliton solutions like, Periodic pattern with anti-peaked crests and anti-troughs, singular solution, mixed complex solitary shock solution, mixed singular solution, mixed shock singular solution, mixed trigonometric solution, mixed periodic, periodic solution and mixed hyperbolic solution obtain via Mathematica. In order to visualize the graphical propagation of the obtained soliton solutions, 3D, 2D, and contour graphics are generated by choosing appropriate parametric values. The impact of parameter w is also graphically displayed on the propagation of solitons. •New auxiliary equation method applied on Kuralay equation.•Mixed trigonometric solution, mixed periodic, periodic solution and mixed hyperbolic solution obtained via Mathematica.•The graphical visualization of obtained solution and propagating behaviors are presented.
AbstractList In this paper, the main motive is to mathematical explore the Kuralay equation, which find applications in various fields such as ferromagnetic materials, nonlinear optics, and optical fibers. The objective of this study is to investigate different types of soliton solutions and analyze the integrable motion of induced space curves. This article appropriates the traveling wave transformation allowing the partial differential equation to be changed into an ordinary differential equation. To establish these soliton solutions, the study employs the new auxiliary equation method. As an outcome, a numerous types of soliton solutions like, Periodic pattern with anti-peaked crests and anti-troughs, singular solution, mixed complex solitary shock solution, mixed singular solution, mixed shock singular solution, mixed trigonometric solution, mixed periodic, periodic solution and mixed hyperbolic solution obtain via Mathematica. In order to visualize the graphical propagation of the obtained soliton solutions, 3D, 2D, and contour graphics are generated by choosing appropriate parametric values. The impact of parameter w is also graphically displayed on the propagation of solitons.
In this paper, the main motive is to mathematical explore the Kuralay equation, which find applications in various fields such as ferromagnetic materials, nonlinear optics, and optical fibers. The objective of this study is to investigate different types of soliton solutions and analyze the integrable motion of induced space curves. This article appropriates the traveling wave transformation allowing the partial differential equation to be changed into an ordinary differential equation. To establish these soliton solutions, the study employs the new auxiliary equation method. As an outcome, a numerous types of soliton solutions like, Periodic pattern with anti-peaked crests and anti-troughs, singular solution, mixed complex solitary shock solution, mixed singular solution, mixed shock singular solution, mixed trigonometric solution, mixed periodic, periodic solution and mixed hyperbolic solution obtain via Mathematica. In order to visualize the graphical propagation of the obtained soliton solutions, 3D, 2D, and contour graphics are generated by choosing appropriate parametric values. The impact of parameter w is also graphically displayed on the propagation of solitons. •New auxiliary equation method applied on Kuralay equation.•Mixed trigonometric solution, mixed periodic, periodic solution and mixed hyperbolic solution obtained via Mathematica.•The graphical visualization of obtained solution and propagating behaviors are presented.
ArticleNumber 106774
Author Myrzakulova, Zhaidary
Bakar, Muhammad Abu
El Din, Sayed M.
Faridi, Waqas Ali
Myrzakulov, Ratbay
Akgül, Ali
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  givenname: Sayed M.
  surname: El Din
  fullname: El Din, Sayed M.
  organization: Center of Research, Faculty of Engineering, Future University in Egypt, New Cairo 11835, Egypt
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Keywords Kuralay equation (K-IIE)
New auxiliary equation method (NAEM)
Analytical solitary wave solutions
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Snippet In this paper, the main motive is to mathematical explore the Kuralay equation, which find applications in various fields such as ferromagnetic materials,...
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SubjectTerms Analytical solitary wave solutions
Kuralay equation (K-IIE)
New auxiliary equation method (NAEM)
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Title The formation of solitary wave solutions and their propagation for Kuralay equation
URI https://dx.doi.org/10.1016/j.rinp.2023.106774
https://doaj.org/article/a8174cd83f5345f29edb5870366540fe
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