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Double-Wave Solutions and Lie Symmetry Analysis To the (2+1)-Dimensional Coupled Burgers Equations

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Date

2020

Journal Title

Journal ISSN

Volume Title

Publisher

Elsevier

Open Access Color

Green Open Access

No

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Top 1%
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Top 10%
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Top 1%

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Abstract

This paper investigates the (2 + 1)-dimensional coupled Burgers equations (CBEs) which is an important nonlinear physical model. In this respect, by making use of the generalized unified method (GUM), a series of double-wave solutions of the (2 + 1)-dimensional coupled Burgers equations are derived. The Lie symmetry technique (LST) is also utilized for the symmetry reductions of the (2 + 1)-dimensional coupled Burgers equations and extracting a non-traveling wave solution. Through some figures, we discussed the wave structures of the double-wave solutions of the CBEs for different values of parameters in these solutions.

Description

Eslami, Mostafa/0000-0001-6168-7916; Adem, Abdullahi Rashid/0000-0001-8335-8072; Osman, M. S./0000-0002-5783-0940; Mirzazadeh, Mohammad/0000-0002-3635-7090

Keywords

(2+1)-Dimensional Coupled Burgers Equations, Generalized Unified Method, Lie Symmetry Technique, Double-Wave Solutions, A Non-Traveling Wave Solution, \((2 + 1)\)-dimensional coupled Burgers equations, double-wave solutions, KdV equations (Korteweg-de Vries equations), generalized unified method, Lie symmetry technique, non-traveling wave solution, Geometric theory, characteristics, transformations in context of PDEs

Fields of Science

0103 physical sciences, 01 natural sciences

Citation

Osman, M. S...et al. (2020). "Double-wave solutions and Lie symmetry analysis to the (2+1)-dimensional coupled Burgers equations", Chinese Journal of Physics, Vol. 63, pp. 122-129.

WoS Q

Q1

Scopus Q

Q1
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OpenCitations Citation Count
120

Source

Chinese Journal of Physics

Volume

63

Issue

Start Page

122

End Page

129
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Citations

CrossRef : 123

Scopus : 126

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Mendeley Readers : 8

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