Multiple soliton solutions of the dispersive long-wave equations

被引：44

作者：

Zhang, JF ^{[1
]}

机构：

[1] Zhejiang Univ Technol, Res Ctr Engn Sci, Hangzhou 310032, Peoples R China

[2] Zhejiang Normal Univ, Inst Nonlinear Phys, Dept Phys, Jinhua 321004, Peoples R China

来源：

CHINESE PHYSICS LETTERS | 1999年 / 16卷 / 01期

关键词：

D O I：

10.1088/0256-307X/16/1/002

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

Using a simple homogeneous balance method, which is very concise and primary, we find the multiple soliton solutions of the dispersive long-wave equations. The method can be generalized to deal with the higher dimensional dispersive long-wave equations and other class of nonlinear equation.

引用

页码：4 / 5

页数：2

共 8 条

[1]

Benney D.J., 1964, Journal of Mathematics and Physics, V43, P309, DOI [10.1002/sapm1964431309, DOI 10.1002/SAPM1964431309]

[2]

BOTIT M, 1987, INVERSE PROBLEM, V3, P371

[3] APPROXIMATE EQUATIONS FOR LONG WATER WAVES [J].

BROER, LJF .

APPLIED SCIENTIFIC RESEARCH, 1975, 31 (05) :377-395

[4] HIGHER-ORDER WATER-WAVE EQUATION AND METHOD FOR SOLVING IT [J].

KAUP, DJ .

PROGRESS OF THEORETICAL PHYSICS, 1975, 54 (02) :396-408

[5]

LOU SY, 1995, MATH METHOD APPL SCI, V18, P789, DOI 10.1002/mma.1670181004

[6] SYMMETRIES AND ALGEBRAS OF THE INTEGRABLE DISPERSIVE LONG-WAVE EQUATIONS IN (2+1)-DIMENSIONAL SPACES [J].

LOU, SY .

JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1994, 27 (09) :3235-3243

[7]

PAQUIN G, 1986, J MATH PHYS, V27, P1225

[8] SOLITARY WAVE SOLUTIONS FOR VARIANT BOUSSINESQ EQUATIONS [J].

WANG, ML .

PHYSICS LETTERS A, 1995, 199 (3-4) :169-172

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