Authors :
Irfan Raju; Nur Hasan Mahmud Shahen
Volume/Issue :
Volume 7 - 2022, Issue 1 - January
Google Scholar :
http://bitly.ws/gu88
Scribd :
https://bit.ly/3HhEAIc
DOI :
https://doi.org/10.5281/zenodo.5930011
Abstract :
In this paper, the Riemann equation is used to examine
accurate traveling-wave solutions of the dimensional
generalized breaking soliton problem using the exp
expansion method. Using the companionable wave
transform, the equations are reduced to several ODEs. The
ODE's consequence form is then used to exchange the
expected solutions. The coefficients of like power of
exp are compared to zero to determine the SAE. The
relationships between the parameters are shown by solving
this system. Unwavering explicitly are certain physical and
composite solutions made up of tangent, cotangent, cosecant,
hyperbolic tangent, hyperbolic cotangent, and hyperbolic
cosecant functions. To understand the impact of b, a graphical
representation of certain solutions is represented in some
finite fields using Maple. As a result, we strongly recommend
that the findings of this study be made public.
In this paper, the Riemann equation is used to examine
accurate traveling-wave solutions of the dimensional
generalized breaking soliton problem using the exp
expansion method. Using the companionable wave
transform, the equations are reduced to several ODEs. The
ODE's consequence form is then used to exchange the
expected solutions. The coefficients of like power of
exp are compared to zero to determine the SAE. The
relationships between the parameters are shown by solving
this system. Unwavering explicitly are certain physical and
composite solutions made up of tangent, cotangent, cosecant,
hyperbolic tangent, hyperbolic cotangent, and hyperbolic
cosecant functions. To understand the impact of b, a graphical
representation of certain solutions is represented in some
finite fields using Maple. As a result, we strongly recommend
that the findings of this study be made public.
