搜索结果: 1-11 共查到“理论物理学 travelling wave solutions”相关记录11条 . 查询时间(0.073 秒)
New Types of Travelling Wave Solutions From (2+1)-Dimensional Davey-Stewartson Equation
new auxiliary nonlinear ordinary differential equation (2+1)-dimensional Davey-Stewartson equation solitary wave solutions
triangular periodic wave solutions
2007/8/15
2006Vol.46No.5pp.826-832DOI:
New Types of Travelling Wave Solutions From (2+1)-Dimensional Davey-Stewartson Equation
ZHAO Hong
School of Physical Science and Informatio...
Symbolic Computation and New Families of Exact Non-travelling Wave
Solutions of (2+1)-dimensional
Broer-Kaup Equations
non-travelling wave solutions improved tanh
function method generalized Riccati equation
2007/8/15
2006Vol.45No.6pp.985-990DOI:
Symbolic Computation and New Families of Exact Non-travelling Wave
Solutions of (2+1)-dimensional
Broer-Kaup Equations
ZHANG Sheng1 and XIA Tie-Chen...
New Exact Travelling Wave Solutions to Kundu Equation
nonlinear evolution equation Kundu equation ordinary differential equation
algorithm exact solution travelling wave solution
2007/8/15
2005Vol.44No.6pp.969-976DOI:
New Exact Travelling Wave Solutions to Kundu Equation
HUANG Ding-Jiang,1 LI De-Sheng,2 and ZHANG Hong-Qing1
1 Department of Applied Mathema...
An Extended Method for Constructing Travelling Wave Solutions to Nonlinear Partial Differential Equations
soliton solution asymmetric Nizhnik-Novikov-Vesselov equation coupled
Drinfel'd-Sokolov-Wilson equation
2007/8/15
2005Vol.44No.3pp.407-414DOI:
An Extended Method for Constructing Travelling Wave Solutions to Nonlinear Partial Differential Equations
JIAO Xiao-Yu, WANG Jin-Huan, and ZHANG Hong-...
Travelling Wave Solutions to a Special Type of Nonlinear
Evolution Equation
Painlevé analysis rank
travelling wave solution nonlinear evolution equation
2007/8/15
2003Vol.39No.1pp.39-43DOI:
Travelling Wave Solutions to a Special Type of Nonlinear
Evolution Equation
XU Gui-Qiong1,2 and LI Zhi-Bin1
1 Department of Computer Scien...
A General Mapping Approach and New Travelling Wave Solutions
to (2+1)-Dimensional Boussinesq Equation
(2+1)-dimensional Boussinesq system general mapping approach travelling
wave solution
2007/8/15
2004Vol.41No.5pp.671-674DOI:
A General Mapping Approach and New Travelling Wave Solutions
to (2+1)-Dimensional Boussinesq Equation
ZHENG Chun-Long1,2 and CHEN Li-Qun2
1 ...
Different-Periodic Travelling Wave Solutions for Nonlinear Equations
linear superposition nonlinear
equation travelling wave solution
2007/8/15
2004Vol.41No.4pp.481-486DOI:
Different-Periodic Travelling Wave Solutions for Nonlinear Equations
YE Li-Jun1 and LIN
Ji1,2
1 Department of Physics, Zhejiang Normal Univ...
New Travelling Wave Solutions to Compound KdV-Burgers Equation
compound KdV-Burgers equation combined KdV-mKdV equation
travelling wave solution
2007/8/15
2004Vol.41No.4pp.493-496DOI:
New Travelling Wave Solutions to Compound KdV-Burgers Equation
YU Jun,1,3 KE
Yun-Quan,2 and ZHANG Wei-Jun3
1 Department of Physics, Shaoxin...
New Exact Travelling Wave Solutions
to Hirota Equation and (1+1)-Dimensional Dispersive Long Wave
Equation
projective Riccati equation method (1+1)-dimensional
dispersive long wave equation Hirota equation
2007/8/15
2004Vol.41No.6pp.821-828DOI:
New Exact Travelling Wave Solutions
to Hirota Equation and (1+1)-Dimensional Dispersive Long Wave
Equation
WANG Qi,1,4 CHEN
Yong,2,3,4 LI Biao,1,4 ...
New Exact Travelling Wave Solutions for Generalized
Zakharov-Kuzentsov Equations Using General Projective Riccati Equation
Method
projective Riccati equation method generalized
Zakharov-Kuzentsov equation exact solutions
2007/8/15
2004Vol.41No.1pp.1-6DOI:
New Exact Travelling Wave Solutions for Generalized
Zakharov-Kuzentsov Equations Using General Projective Riccati Equation
Method
CHEN Yong1,2,3 and LI
B...
Exact Travelling Wave Solutions to a Coupled Nonlinear Evolution Equation
nonlinear evolution equations exact travelling
wave solutions envelop solitary wave solutions hyperbola function method
2007/8/15
2004Vol.42No.2pp.171-174DOI:
Exact Travelling Wave Solutions to a Coupled Nonlinear Evolution Equation
HUANG Ding-Jiang and ZHANG Hong-Qing
Department of Applied Mathema...