We extend two of the methods previously introduced to find discrete symmetries of differential equations to the case of difference and differential-difference equations. As an example of the application of the methods, we construct the discrete symmetries of the discrete Painleve I equation and of the Toda lattice equation
We show with an example of the discrete heat equation that for any given discrete derivative we can ...
A method is presented for calculating the Lie point. symmetries of difference equations with one, or...
We construct the hierarchy of nonlinear difference-difference equations associated with the discrete...
We extend two of the methods previously introduced to find discrete symmetries of differential equat...
We apply two of the methods previously introduced to find discrete symmetries of differential equati...
The discrete heat equation is worked out to illustrate the search of symmetries of difference equati...
We present an algorithm for determining the Lie point symmetries of differential equations on fixed ...
Different symmetry formalisms for difference equations on lattices are reviewed and applied to perfo...
Two different methods of finding Lie point symmetries of differential-difference equations are prese...
Lie group techniques for solving differential equations are extended to differential-difference equa...
Lie symmetries has been introduced by Sophus Lie to study differential equations. It has been one of...
Lie group theory was originally created more than 100 years ago as a tool for solving ordinary and p...
A method is presented for finding the Lie point symmetry transformations acting simultaneously on di...
In this work we show how to construct symmetries for the differential-difference equations associate...
Differential-difference equations of the form u(n)=F-n(t,u(n-1),u(n),u(n+1)) are classified accordin...
We show with an example of the discrete heat equation that for any given discrete derivative we can ...
A method is presented for calculating the Lie point. symmetries of difference equations with one, or...
We construct the hierarchy of nonlinear difference-difference equations associated with the discrete...
We extend two of the methods previously introduced to find discrete symmetries of differential equat...
We apply two of the methods previously introduced to find discrete symmetries of differential equati...
The discrete heat equation is worked out to illustrate the search of symmetries of difference equati...
We present an algorithm for determining the Lie point symmetries of differential equations on fixed ...
Different symmetry formalisms for difference equations on lattices are reviewed and applied to perfo...
Two different methods of finding Lie point symmetries of differential-difference equations are prese...
Lie group techniques for solving differential equations are extended to differential-difference equa...
Lie symmetries has been introduced by Sophus Lie to study differential equations. It has been one of...
Lie group theory was originally created more than 100 years ago as a tool for solving ordinary and p...
A method is presented for finding the Lie point symmetry transformations acting simultaneously on di...
In this work we show how to construct symmetries for the differential-difference equations associate...
Differential-difference equations of the form u(n)=F-n(t,u(n-1),u(n),u(n+1)) are classified accordin...
We show with an example of the discrete heat equation that for any given discrete derivative we can ...
A method is presented for calculating the Lie point. symmetries of difference equations with one, or...
We construct the hierarchy of nonlinear difference-difference equations associated with the discrete...