Symbolic computation and sensitivity analysis of nonlinear Kudryashovs dynamical equation with applications
Yazarlar (4)
Nauman Raza
University Of The Punjab, Pakistan
University Of The Punjab, Pakistan
Aly R. Seadawy Taibah University, Suudi Arabistan
Doç. Dr. Melike KAPLAN YALÇIN Kastamonu Üniversitesi, Türkiye
Asma Rashid Butt
University Of Engineering And Technology, Lahore, Pakistan
University Of Engineering And Technology, Lahore, Pakistan
| Makale Türü | Özgün Makale (SSCI, AHCI, SCI, SCI-Exp dergilerinde yayınlanan tam makale) | ||
| Dergi Adı | Physica Scripta (Q2) | ||
| Dergi ISSN | 0031-8949 Wos Dergi Scopus Dergi | ||
| Dergi Tarandığı Indeksler | SCI-Expanded | ||
| Makale Dili | İngilizce | Basım Tarihi | 07-2021 |
| Kabul Tarihi | – | Yayınlanma Tarihi | 08-07-2021 |
| Cilt / Sayı / Sayfa | 96 / 10 / 105216–0 | DOI | 10.1088/1402-4896/ac0f93 |
| Makale Linki | http://dx.doi.org/10.1088/1402-4896/ac0f93 | ||
| UAK Araştırma Alanları |
Uygulamalı Matematik
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| Özet |
| This article aims to identify solitary wave solutions to a nonlinear Kudryashov’s equation utilizing an exponential rational function method and Painlevé approach. This model is used to interpret the propagation of modulated envelope signals which disseminate with some group velocity. These two different methods are applied to build analytical solutions of the model that are relatively new and effective to solve the nonlinear evolution equation. Hyperbolic wave function and kink solitons are two types of traveling wave solutions that can be obtained using these techniques. For the existence of these solitons, constraint conditions on the parameters have also been listed. Graphical illustrations have also been given to understand the physical significance of the proposed model. In the end stability analysis of the obtained solution is carried out for depicting the importance of the model. |
| Anahtar Kelimeler |
| Exponential rational function method | Kudryashov's equation | Solitons | Symbolic computation |
BM Sürdürülebilir Kalkınma Amaçları
| Atıf Sayıları | |
| Web of Science | 59 |
| Scopus | 61 |
| Google Scholar | 67 |