Multiwave, multicomplexiton, and positive multicomplexiton solutions to a (3

被引：30

作者：

Hosseini, K. ^{[1
]}

Seadawy, Aly R. ^{[2
]}

Mirzazadeh, M. ^{[3
]}

Eslami, M. ^{[4
]}

Radmehr, S. ^{[5
]}

Baleanu, Dumitru ^{[6
,7
,8
]}

机构：

[1] Islamic Azad Univ, Rasht Branch, Dept Math, Rasht, Iran

[2] Taibah Univ, Math Dept, Fac Sci, Al Madinah Al Munawarah, Saudi Arabia

[3] Univ Guilan, Fac Engn & Technol, Dept Engn Sci, Rudsar Vajargah 4489163157, Iran

[4] Univ Mazandaran, Fac Math Sci, Dept Math, Babolsar, Iran

[5] Univ Guilan, Dept Comp Engn, Rasht, Iran

[6] Cankaya Univ, Dept Math, Ankara, Turkey

[7] China Med Univ, China Med Univ Hosp, Dept Med Res, Taichung, Taiwan

[8] Inst Space Sci, Magurele 077125, Romania

来源：

ALEXANDRIA ENGINEERING JOURNAL | 2020年 / 59卷 / 05期

关键词：

(3 + 1)-dimensional generalized breaking soliton equation; Linear superposition method; Specific techniques; Multiwave; Multicomplexiton; Positive multicomplexiton solutions; TRAVELING-WAVE SOLUTIONS; GENERALIZED BREAKING SOLITON; DYNAMICAL EQUATION; MATHEMATICAL-METHODS; ROGUE WAVE; BOUSSINESQ; SYSTEM;

D O I：

10.1016/j.aej.2020.05.027

中图分类号：

T [工业技术];

学科分类号：

08 ;

摘要：

There are a lot of physical phenomena which their mathematical models are decided by nonlinear evolution (NLE) equations. Our concern in the present work is to study a special type of NLE equations called the (3 + 1)-dimensional generalized breaking soliton (3D-GBS) equation. To this end, the linear superposition (LS) method along with a series of specific techniques are utilized and as an achievement, multiwave, multicomplexiton, and positive multicomplexiton solutions to the 3D-GBS equation are formally constructed. The study confirms the efficiency of the methods in handling a wide variety of nonlinear evolution equations. (C) 2020 The Authors. Published by Elsevier B.V. on behalf of Faculty of Engineering, Alexandria University.

引用

页码：3473 / 3479

页数：7

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