AbstractIn this paper, an algorithm is presented to find exact polynomial solutions of nonlinear differential-difference equations(DDEs) in terms of the Jacobi elliptic functions. The key steps of the algorithm are illustrated by the discretized mKdV lattice. A Maple package JACOBI is developed based on the algorithm to automatically compute special solutions of nonlinear DDEs. The effectiveness of the package is demonstrated by applying it to a variety of equations
On the basis of reproducing kernel Hilbert spaces theory, an iterative algorithm for solving some no...
The authors have developed a Taylor series method for solving numerically an initial-value problem d...
WOS: 000311514300009Arrays of vortices are considered for two-dimensional inviscid flows when the fu...
AbstractIn this paper, an algorithm is presented to find exact polynomial solutions of nonlinear dif...
We put a direct new method to construct the rational Jacobi elliptic solutions for nonlinear differe...
We modified the rational Jacobi elliptic functions method to construct some new exact solutions for ...
AbstractIn this work, we present a direct new method for constructing the rational Jacobi elliptic s...
Algorithms are presented for the tanh- and sech-methods, which lead to closed-form solutions of non...
Abstract- An algorithm for the symbolic computation of recursion operators for sys-tems of nonlinear...
An algorithm for the symbolic computation of recursion operators for systems of nonlinear differenti...
This paper is dedicated to Ryan Sayers (1982-2003) Abstract. Algorithms for the symbolic computation...
We extend a collocation method for solving a nonlinear ordinar...
We present direct methods, algorithms, and symbolic software for the computation of conservation law...
AbstractAlgorithms are presented for the tanh- and sech-methods, which lead to closed-form solutions...
This study is aimed to develop a new matrix method, which is used an alternative numerical method to...
On the basis of reproducing kernel Hilbert spaces theory, an iterative algorithm for solving some no...
The authors have developed a Taylor series method for solving numerically an initial-value problem d...
WOS: 000311514300009Arrays of vortices are considered for two-dimensional inviscid flows when the fu...
AbstractIn this paper, an algorithm is presented to find exact polynomial solutions of nonlinear dif...
We put a direct new method to construct the rational Jacobi elliptic solutions for nonlinear differe...
We modified the rational Jacobi elliptic functions method to construct some new exact solutions for ...
AbstractIn this work, we present a direct new method for constructing the rational Jacobi elliptic s...
Algorithms are presented for the tanh- and sech-methods, which lead to closed-form solutions of non...
Abstract- An algorithm for the symbolic computation of recursion operators for sys-tems of nonlinear...
An algorithm for the symbolic computation of recursion operators for systems of nonlinear differenti...
This paper is dedicated to Ryan Sayers (1982-2003) Abstract. Algorithms for the symbolic computation...
We extend a collocation method for solving a nonlinear ordinar...
We present direct methods, algorithms, and symbolic software for the computation of conservation law...
AbstractAlgorithms are presented for the tanh- and sech-methods, which lead to closed-form solutions...
This study is aimed to develop a new matrix method, which is used an alternative numerical method to...
On the basis of reproducing kernel Hilbert spaces theory, an iterative algorithm for solving some no...
The authors have developed a Taylor series method for solving numerically an initial-value problem d...
WOS: 000311514300009Arrays of vortices are considered for two-dimensional inviscid flows when the fu...