A Boiti-Leon Pimpinelli equations with time-conformable derivative
In this paper, we derive some new soliton solutions to $(2+1)$-Boiti-Leon Pempinelli equations with conformable derivative by using an expansion technique based on the Sinh-Gordon equation. The obtained solutions have different expression such as trigonometric, complex and hyperbolic functions. Thi...
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Balikesir University
2019-09-01
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Series: | An International Journal of Optimization and Control: Theories & Applications |
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Online Access: | http://www.ijocta.org/index.php/files/article/view/766 |
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doaj-afe28bf9171f40418fc218aff670cde32021-03-09T02:14:18ZengBalikesir UniversityAn International Journal of Optimization and Control: Theories & Applications 2146-09572146-57032019-09-019310.11121/ijocta.01.2019.00766A Boiti-Leon Pimpinelli equations with time-conformable derivativeKamal Ait Touchent0Zakia Hammouch1Toufik Mekkaoui2Canan Unlu3E3MI, Faculty of Sciences and Techniques Errachidia, University Moulay Ismail, Meknes 50050, MoroccoUniversité Moulay Ismail Faculté des Sciences et TechniquesE3MI, Faculty of Sciences and Techniques Errachidia, University Moulay Ismail, Meknes 50050, Moroccoİstanbul University, Department of Mathematics In this paper, we derive some new soliton solutions to $(2+1)$-Boiti-Leon Pempinelli equations with conformable derivative by using an expansion technique based on the Sinh-Gordon equation. The obtained solutions have different expression such as trigonometric, complex and hyperbolic functions. This powerful and simple technique can be used to investigate solutions of other nonlinear partial differential equations. http://www.ijocta.org/index.php/files/article/view/766Sinh-Gordon expansion method$(2 1)$-dimensional fractional Boiti-Leon Pempinelli systemfractional conformable derivative. |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Kamal Ait Touchent Zakia Hammouch Toufik Mekkaoui Canan Unlu |
spellingShingle |
Kamal Ait Touchent Zakia Hammouch Toufik Mekkaoui Canan Unlu A Boiti-Leon Pimpinelli equations with time-conformable derivative An International Journal of Optimization and Control: Theories & Applications Sinh-Gordon expansion method $(2 1)$-dimensional fractional Boiti-Leon Pempinelli system fractional conformable derivative. |
author_facet |
Kamal Ait Touchent Zakia Hammouch Toufik Mekkaoui Canan Unlu |
author_sort |
Kamal Ait Touchent |
title |
A Boiti-Leon Pimpinelli equations with time-conformable derivative |
title_short |
A Boiti-Leon Pimpinelli equations with time-conformable derivative |
title_full |
A Boiti-Leon Pimpinelli equations with time-conformable derivative |
title_fullStr |
A Boiti-Leon Pimpinelli equations with time-conformable derivative |
title_full_unstemmed |
A Boiti-Leon Pimpinelli equations with time-conformable derivative |
title_sort |
boiti-leon pimpinelli equations with time-conformable derivative |
publisher |
Balikesir University |
series |
An International Journal of Optimization and Control: Theories & Applications |
issn |
2146-0957 2146-5703 |
publishDate |
2019-09-01 |
description |
In this paper, we derive some new soliton solutions to $(2+1)$-Boiti-Leon Pempinelli equations with conformable derivative by using an expansion technique based on the Sinh-Gordon equation. The obtained solutions have different expression such as trigonometric, complex and hyperbolic functions. This powerful and simple technique can be used to investigate solutions of other nonlinear partial differential equations.
|
topic |
Sinh-Gordon expansion method $(2 1)$-dimensional fractional Boiti-Leon Pempinelli system fractional conformable derivative. |
url |
http://www.ijocta.org/index.php/files/article/view/766 |
work_keys_str_mv |
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