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Exact Solutions of the Coupled KdV System via a
Formally Variable Separation Approach
formal variable separation approach nonintegrable
model exact solutions solitary wave
2007/8/15
2001Vol.36No.2pp.145-148DOI:
Exact Solutions of the Coupled KdV System via a
Formally Variable Separation Approach
LOU Sen-Yue,1,2 TANG Xiao-Yan1 and LIN Ji1,3,4
1 Appl...
Variable Separation Solutions in (1+1)-Dimensional and
(3+1)-Dimensional Systems via Entangled Mapping Approach
entangled mapping approach (1+1)-dimensional systems (3+1)-dimensional Burgers
system
2007/8/15
2006Vol.46No.3pp.389-392DOI:
Variable Separation Solutions in (1+1)-Dimensional and
(3+1)-Dimensional Systems via Entangled Mapping Approach
DAI Chao-Qing,1 YAN Cai-Jie,2 and ZHAN...
A Series of Variable Separation Solutions and New Soliton Structures of
(2+1)-Dimensional Korteweg-de Vries Equation
variable separation approach (2+1)-dimensional KdV equation new soliton
excitation
2007/8/15
2006Vol.46No.3pp.403-406DOI:
A Series of Variable Separation Solutions and New Soliton Structures of
(2+1)-Dimensional Korteweg-de Vries Equation
XU Chang-Zhi
Department...
A Variable Separation Approach to Solve the Integrable and Nonintegrable Models: Coherent Structures
of the (2+1)-Dimensional KdV Equation
variable separation approach
integrable and nonintegrable models (2+1)-dimensional solitons
2007/8/15
2002Vol.38No.1pp.1-8DOI:
A Variable Separation Approach to Solve the Integrable and Nonintegrable Models: Coherent Structures
of the (2+1)-Dimensional KdV Equation
TANG Xiao-Yan1 ...
Variable Separation and Exact Separable Solutions for Equations of Type uxt=A(u,ux)uxx+B(u,ux)
nonlinear evolution equations variable separation generalized conditional
symmetry
2007/8/15
2006Vol.45No.6pp.969-978DOI:
Variable Separation and Exact Separable Solutions for Equations of Type uxt=A(u,ux)uxx+B(u,ux)
ZHANG Shun-Li
Center for Nonlinear Studies, D...
Variable Separation and Derivative-Dependent Functional Separable Solutions
to Generalized KdV Equations
variable separation conditional symmetry
KdV-type equation
2007/8/15
2003Vol.40No.4pp.401-406DOI:
Variable Separation and Derivative-Dependent Functional Separable Solutions
to Generalized KdV Equations
ZHANG Shun-Li1,2 and LOU Sen-Yue1,3,4
...
Multi-linear Variable Separation Approach to Solve a
(1+1)-Dimensional Coupled Integrable Dispersionless System
variable separation approach (1+1)-dimensional coupled integrable
dispersion-less system coherent structure
2007/8/15
2005Vol.44No.5pp.779-782DOI:
Multi-linear Variable Separation Approach to Solve a
(1+1)-Dimensional Coupled Integrable Dispersionless System
SHEN Shou-Feng
Department of...
Variable Separation Solutions of Generalized Broer-Kaup System
via a Projective Method
extended projective method (2+1)-dimensional GBK
system exact solution localized excitation
2007/8/15
2005Vol.43No.6pp.1061-1067DOI:
Variable Separation Solutions of Generalized Broer-Kaup System
via a Projective Method
ZHENG Chun-Long
Department of Physics, Zhejiang Li...
Multi-linear Variable Separation Approach to Solve a (2+1)-Dimensional
Generalization of Nonlinear Schrödinger System
variable separation approach (2+1)-dimensional generalization of nonlinear
Schrö dinger system coherent structure
2007/8/15
2005Vol.43No.6pp.965-968DOI:
Multi-linear Variable Separation Approach to Solve a (2+1)-Dimensional
Generalization of Nonlinear Schrödinger System
SHEN Shou-Feng,1 ZHANG Jun,...
Notes on Multi-linear Variable Separation Approach
variable separation approach (1+1)-dimensional
Boiti system (2+1)-dimensional Burgers system
(2+1)-dimensional breaking soliton system (2+1)-dimensional Maccari system
2007/8/15
2005Vol.43No.4pp.582-584DOI:
Notes on Multi-linear Variable Separation Approach
SHEN Shou-Feng,1 ZHANG Jun,1 and PAN Zu-Liang2
1 Department of Mathematics, Zhejiang Univ...
Variable Separation Approach to Solve a (2+1)-Dimensional Integrable
System
variable separation approach (2+1)-dimensional integrable
system localized coherent structure
2007/8/15
2004Vol.41No.4pp.497-498DOI:
Variable Separation Approach to Solve a (2+1)-Dimensional Integrable
System
SHEN Shou-Feng,1 PAN Zu-Liang,1 and ZHANG
Jun2
1 Department of ...
Variable Separation and Derivative-Dependent Functional Separable
Solutions to Generalized Nonlinear Wave Equations
variable separation nonlinear wave derivative-dependent
functional separable solution
2007/8/15
2004Vol.41No.2pp.161-174DOI:
Variable Separation and Derivative-Dependent Functional Separable
Solutions to Generalized Nonlinear Wave Equations
ZHANG Shun-Li1,2 and LOU Sen-Yue1,...
Solving Integrable Broer-Kaup
Equations in (2+1)-Dimensional Spaces via an Improved Variable Separation
Approach
integrable Broer-Kaup equations in (2+1)-dimensional spaces
Backlund transformation Cole-Hopf transformation
variable separation approach coherent structures
2007/8/15
2004Vol.42No.1pp.1-3DOI:
Solving Integrable Broer-Kaup
Equations in (2+1)-Dimensional Spaces via an Improved Variable Separation
Approach
LI De-Sheng,1,2 LUO Cheng-Xin,3 and ZHA...
Variable Separation Approach to Solve Nonlinear Systems
variable separation approach Redekopp system Burgers system
2007/8/15
2004Vol.42No.4pp.565-567DOI:
Variable Separation Approach to Solve Nonlinear Systems
SHEN Shou-Feng,1 PAN Zu-Liang,1 and ZHANG Jun2
1 Department of Mathematics, Zhejiang...
Variable Separation Solution for (1+1)-Dimensional Nonlinear Models Related to Schrodinger Equation
variable separation approach (1+1)-dimensional nonlinear models
solution of soliton
2007/8/15
2004Vol.42No.4pp.568-572DOI:
Variable Separation Solution for (1+1)-Dimensional Nonlinear Models Related to Schrodinger Equation
XU Chang-Zhi1,2 and ZHANG Jie-Fang1
1 In...