Dynamics of the (2+1)-dimensional coupled cubic-quintic complex Ginzburg-Landau model for convecting binary fluid: Analytical investigations and multiple-soliton solutions

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成果类型：

期刊论文

作者：

Selima, Ehab S.;Abu-Nab, Ahmed K.;Morad, Adel M.

通讯作者：

Morad, AM

作者机构：

[Abu-Nab, Ahmed K.; Morad, Adel M.; Selima, Ehab S.] Menoufia Univ, Fac Sci, Dept Math & Comp Sci, Shibin Al Kawm, Egypt.

[Selima, Ehab S.] Cent China Normal Univ, Fac Math & Stat, Wuhan, Peoples R China.

[Abu-Nab, Ahmed K.; Selima, Ehab S.] Acad Sci Res & Technol ASRT, Cairo, Egypt.

[Abu-Nab, Ahmed K.] Moscow Inst Phys & Technol, Phystech Sch Appl Math & Informat, Dolgoprudnyi, Russia.

[Morad, Adel M.] Univ Sadat City, Fac Comp & Artificial Intelligence, Sadat City, Egypt.

通讯机构：

[Morad, AM ] M

Menoufia Univ, Fac Sci, Dept Math & Comp Sci, Shibin Al Kawm 32511, Egypt.

语种：

英文

关键词：

(2+1)$$ \left(2+1\right) $$-dimensional coupled cubic–quintic complex Ginzburg–Landau equations;simplest equation method;traveling wave solution

期刊：

Mathematical Methods in the Applied Sciences

ISSN：

0170-4214

年：

2023

DOI：

10.1002/mma.9454

机构署名：

本校为其他机构

院系归属：

数学与统计学学院

摘要：

The ( 2 + 1 ) $$ \left(2+1\right) $$ -dimensional coupled cubic–quintic complex Ginzburg–Landau equations ( ( 2 + 1 ) $$ \left(2+1\right) $$ -DCC-QCGLEs) can simulate a variety of binary fluid thermal convection characteristics, containing complex parameters. The analysis of pattern formation in chaotic and nonlinear dynamical systems can benefit greatly from the use of this thermal convection model. The primary goal of this study is to find analytical solutions for some recent advances that have been made for Rayleigh–Bénard convection by ...

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Dynamics of the (2+1)-dimensional coupled cubic-quintic complex Ginzburg-Landau model for convecting binary fluid: Analytical investigations and multiple-soliton solutions

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