Note on solving solitary wave solution by the hyperbolic function method

被引：35

作者：

Guo, GP ^{[1
]}

Zhang, JF

机构：

[1] Zhejiang Normal Univ, Coll Educ Sci & Technol, Jinhua 321004, Peoples R China

[2] Shanghai Univ, Shanghai Inst Appl Math & Mech, Shanghai 200072, Peoples R China

来源：

ACTA PHYSICA SINICA | 2002年 / 51卷 / 06期

关键词：

hyperbolic function method; solitary wave solution; nonlinear wave equation;

D O I：

10.7498/aps.51.1159

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

We give a note on solving the solitary wave solution of the nonlinear wave equation using the hyperbolic function method. It can be seen that the hyperbolic function method is a simple and effective method in studying the solitary wave solution of the nonlinear evolution equation.

引用

页码：1159 / 1162

页数：4

共 20 条

[1] ABLOWITZ MJP, 1991, SOLITONS NONLINEAR E, P200
[2] Extended tanh-function method and its applications to nonlinear equations
Fan, EG
[J]. PHYSICS LETTERS A, 2000, 277 (4-5) : 212 - 218
[3] FAN EG, 1998, ACTA PHYS SINICA, V47, P353
[4] FANG EG, 2000, ACTA PHYS SINICA, V49, P1409
[5] GU CH, 1990, SOLITON THEORY ITS A, P160
[6] EXACT N-SOLITON SOLUTIONS OF WAVE-EQUATION OF LONG WAVES IN SHALLOW-WATER AND IN NONLINEAR LATTICES
HIROTA, R
[J]. JOURNAL OF MATHEMATICAL PHYSICS, 1973, 14 (07) : 810 - 814
[7] EXACT-SOLUTIONS OF THE GENERALIZED KURAMOTO-SIVASHINSKY EQUATION
KUDRYASHOV, NA
[J]. PHYSICS LETTERS A, 1990, 147 (5-6) : 287 - 291
[8] Expansion method about the Jacobi elliptic function and its applications to nonlinear wave equations
Liu, SK
Fu, ZT
Liu, SD
Zhao, Q
[J]. ACTA PHYSICA SINICA, 2001, 50 (11) : 2068 - 2073
[9] LOU SY, 1998, ACTA PHYS SINICA, V47, P1937
[10] The solitary wave solutions to KdV-Burgers equation
Lü, KP
Shi, YR
Duan, WS
Zhao, JB
[J]. ACTA PHYSICA SINICA, 2001, 50 (11) : 2074 - 2076

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