Nonlinear lattice differential equations (also known as differential-difference equations) appear in many applications. They can be thought of as hybrid systems for the inclusion of both discrete and continuous variables. On the basis of an improved version of the basic (G′/G)- expansion method, we focus our attention towards some Toda type lattice differential systems for constructing further exact traveling wave solutions. Our method provides not only solitary and periodic wave profiles but also rational solutions with more arbitrary parameters. © 2012 John Wiley & Sons, Ltd
Abstract: A constructive method for exactly solving difference-difference equations(DDE) is presente...
We analyzed the Ablowitz-Ladik lattice system by using the extended (G′ / G)-expansion method. Furth...
Discrete integrable nonlinear differential difference equations (NDDEs) have various mathematical st...
We extended the (G′/G)-expansion method to two well-known nonlinear differential-difference equation...
We introduce the discrete (G′/G)-expansion method for solving nonlinear differential-difference equa...
Differential-difference equations are considered to be hybrid systems because the spatial variable n...
We modified the so-called extended simplest equation method to obtain discrete traveling wave soluti...
In this paper, a discrete extension of the (G′/G)-expansion method is applied to a relativistic Toda...
Here, an extended discrete tanh function method with a computerized symbolic computation is used con...
We modified the truncated expansion method to construct the exact solutions for some nonlinear diffe...
International Conference on Numerical Analysis and Applied Mathematics 2009, ICNAAM-2009; Rethymno, ...
AbstractHere, an extended discrete tanh function method with a computerized symbolic computation is ...
The extended simplest equation method is used to solve exactly a new differential-difference equatio...
AbstractIn this article, new extension of the generalized and improved (G′/G)-expansion method is pr...
AbstractThis study is designed to propose a solitary-solution formulation method by applying transfo...
Abstract: A constructive method for exactly solving difference-difference equations(DDE) is presente...
We analyzed the Ablowitz-Ladik lattice system by using the extended (G′ / G)-expansion method. Furth...
Discrete integrable nonlinear differential difference equations (NDDEs) have various mathematical st...
We extended the (G′/G)-expansion method to two well-known nonlinear differential-difference equation...
We introduce the discrete (G′/G)-expansion method for solving nonlinear differential-difference equa...
Differential-difference equations are considered to be hybrid systems because the spatial variable n...
We modified the so-called extended simplest equation method to obtain discrete traveling wave soluti...
In this paper, a discrete extension of the (G′/G)-expansion method is applied to a relativistic Toda...
Here, an extended discrete tanh function method with a computerized symbolic computation is used con...
We modified the truncated expansion method to construct the exact solutions for some nonlinear diffe...
International Conference on Numerical Analysis and Applied Mathematics 2009, ICNAAM-2009; Rethymno, ...
AbstractHere, an extended discrete tanh function method with a computerized symbolic computation is ...
The extended simplest equation method is used to solve exactly a new differential-difference equatio...
AbstractIn this article, new extension of the generalized and improved (G′/G)-expansion method is pr...
AbstractThis study is designed to propose a solitary-solution formulation method by applying transfo...
Abstract: A constructive method for exactly solving difference-difference equations(DDE) is presente...
We analyzed the Ablowitz-Ladik lattice system by using the extended (G′ / G)-expansion method. Furth...
Discrete integrable nonlinear differential difference equations (NDDEs) have various mathematical st...