On Soliton Solutions of Perturbed Boussinesq and KdV-Caudery-Dodd-Gibbon Equations
Nonlinear science is a fundamental science frontier that includes research in the common properties of nonlinear phenomena. This article is devoted for the study of new extended hyperbolic function method (EHFM) to attain the exact soliton solutions of the perturbed Boussinesq equation (PBE) and KdV...
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MDPI AG
2021
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oai:doaj.org-article:d513287071754d5facf01553de2624532021-11-25T17:17:08ZOn Soliton Solutions of Perturbed Boussinesq and KdV-Caudery-Dodd-Gibbon Equations10.3390/coatings111114292079-6412https://doaj.org/article/d513287071754d5facf01553de2624532021-11-01T00:00:00Zhttps://www.mdpi.com/2079-6412/11/11/1429https://doaj.org/toc/2079-6412Nonlinear science is a fundamental science frontier that includes research in the common properties of nonlinear phenomena. This article is devoted for the study of new extended hyperbolic function method (EHFM) to attain the exact soliton solutions of the perturbed Boussinesq equation (PBE) and KdV–Caudery–Dodd–Gibbon (KdV-CDG) equation. We can claim that these solutions are new and are not previously presented in the literature. In addition, 2d and 3d graphics are drawn to exhibit the physical behavior of obtained new exact solutions.Muhammad Imran AsjadHamood Ur RehmanZunaira IshfaqJan AwrejcewiczAli AkgülMuhammad Bilal RiazMDPI AGarticleperturbed BEKdV-CDG equationEHFMsolitonEngineering (General). Civil engineering (General)TA1-2040ENCoatings, Vol 11, Iss 1429, p 1429 (2021) |
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perturbed BE KdV-CDG equation EHFM soliton Engineering (General). Civil engineering (General) TA1-2040 |
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perturbed BE KdV-CDG equation EHFM soliton Engineering (General). Civil engineering (General) TA1-2040 Muhammad Imran Asjad Hamood Ur Rehman Zunaira Ishfaq Jan Awrejcewicz Ali Akgül Muhammad Bilal Riaz On Soliton Solutions of Perturbed Boussinesq and KdV-Caudery-Dodd-Gibbon Equations |
description |
Nonlinear science is a fundamental science frontier that includes research in the common properties of nonlinear phenomena. This article is devoted for the study of new extended hyperbolic function method (EHFM) to attain the exact soliton solutions of the perturbed Boussinesq equation (PBE) and KdV–Caudery–Dodd–Gibbon (KdV-CDG) equation. We can claim that these solutions are new and are not previously presented in the literature. In addition, 2d and 3d graphics are drawn to exhibit the physical behavior of obtained new exact solutions. |
format |
article |
author |
Muhammad Imran Asjad Hamood Ur Rehman Zunaira Ishfaq Jan Awrejcewicz Ali Akgül Muhammad Bilal Riaz |
author_facet |
Muhammad Imran Asjad Hamood Ur Rehman Zunaira Ishfaq Jan Awrejcewicz Ali Akgül Muhammad Bilal Riaz |
author_sort |
Muhammad Imran Asjad |
title |
On Soliton Solutions of Perturbed Boussinesq and KdV-Caudery-Dodd-Gibbon Equations |
title_short |
On Soliton Solutions of Perturbed Boussinesq and KdV-Caudery-Dodd-Gibbon Equations |
title_full |
On Soliton Solutions of Perturbed Boussinesq and KdV-Caudery-Dodd-Gibbon Equations |
title_fullStr |
On Soliton Solutions of Perturbed Boussinesq and KdV-Caudery-Dodd-Gibbon Equations |
title_full_unstemmed |
On Soliton Solutions of Perturbed Boussinesq and KdV-Caudery-Dodd-Gibbon Equations |
title_sort |
on soliton solutions of perturbed boussinesq and kdv-caudery-dodd-gibbon equations |
publisher |
MDPI AG |
publishDate |
2021 |
url |
https://doaj.org/article/d513287071754d5facf01553de262453 |
work_keys_str_mv |
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