We consider the partial difference equations of the Adler-Bobenko-Suris classification,which are characterizedas multidimensionally consistent. The latter property leads naturallyto the construction of auto-B ?acklund transformations and Lax pairs for all the equations in this class. Their symmetry analysis is presented and infinite hierarchies of generalized symmetries are explicitly constructe
We construct Miura transformations mapping the scalar spectral problems of the integrable lattice eq...
Abstract. This paper deals with conservation laws for all integrable difference equations that belon...
Abstract. This paper deals with conservation laws for all integrable difference equations that belon...
This paper describes symmetries of all integrable difference equations that belong to the famous Adl...
This paper describes symmetries of all integrable difference equations that belong to the famous Adl...
We present a deautonomization procedure for partial difference and differential-difference equations...
Abstract. In this article we present some integrability conditions for partial difference equations ...
We attempt to propose an algebraic approach to the theory of integrable difference equations. We def...
We study the deformations of the H equations, presented recently by Adler, Bobenko and Suris, which ...
We propose a new method to tackle the integrability problem for evolutionary differential–difference...
Continuously symmetric solutions of the Adler–Bobenko–Suris class of discrete integrable equations a...
Given an equation arising from some application or theoretical consideration one of the first questi...
Integrability conditions for difference equations admitting a second order formal recursion operator...
A comprehensive introduction to and survey of the state of the art, suitable for graduate students a...
We construct Miura transformations mapping the scalar spectral problems of the integrable lattice eq...
We construct Miura transformations mapping the scalar spectral problems of the integrable lattice eq...
Abstract. This paper deals with conservation laws for all integrable difference equations that belon...
Abstract. This paper deals with conservation laws for all integrable difference equations that belon...
This paper describes symmetries of all integrable difference equations that belong to the famous Adl...
This paper describes symmetries of all integrable difference equations that belong to the famous Adl...
We present a deautonomization procedure for partial difference and differential-difference equations...
Abstract. In this article we present some integrability conditions for partial difference equations ...
We attempt to propose an algebraic approach to the theory of integrable difference equations. We def...
We study the deformations of the H equations, presented recently by Adler, Bobenko and Suris, which ...
We propose a new method to tackle the integrability problem for evolutionary differential–difference...
Continuously symmetric solutions of the Adler–Bobenko–Suris class of discrete integrable equations a...
Given an equation arising from some application or theoretical consideration one of the first questi...
Integrability conditions for difference equations admitting a second order formal recursion operator...
A comprehensive introduction to and survey of the state of the art, suitable for graduate students a...
We construct Miura transformations mapping the scalar spectral problems of the integrable lattice eq...
We construct Miura transformations mapping the scalar spectral problems of the integrable lattice eq...
Abstract. This paper deals with conservation laws for all integrable difference equations that belon...
Abstract. This paper deals with conservation laws for all integrable difference equations that belon...