Add to ORKGAbstract. We produce a hierarchiy of integrable equations by systematically adding terms to the Lax pair for the lattice modified KdV equation. The equations in the hierarchy are related to one aonother by recursion relations. These recursion relations are solved explicitly so that every equation in the hierarchy along with its Lax pair is known. 1
A new Lax equation is introduced for the KP hierarchy which avoids the use of pseudo-differential op...
A general elliptic N × N matrix Lax scheme is presented, leading to two classes of elliptic lattice ...
We present a novel approach to the Kadomtsev-Petviashvili (KP) hierarchy and its modified counterpar...
The term ‘Lax pair’ refers to linear systems (of various types) that are related to nonlinear equati...
We consider various 2D lattice equations and their integrability, from the point of view of 3D consi...
We present a technique based on extended Lax Pairs to derive variable-coefficient generalizations of...
We apply the discrete multiscale expansion to the Lax pair and to the first few symmetries of the la...
We apply the discrete multiscale expansion to the Lax pair and to the first few symmetries of the la...
We present a technique based on extended Lax Pairs to derive variable-coefficient generalizations of...
Abstract: We show that both the dKP hierarchy and its strict version can be extended to a wider clas...
We apply the discrete multiscale expansion to the Lax pair and to the first few symmetries of the la...
We apply the discrete multiscale expansion to the Lax pair and to the first few symmetries of the la...
In this work we develop a general procedure for constructing the recursion operators for nonlinear i...
In this work we develop a general procedure for constructing the recursion operators for nonlinear i...
We discuss a differential integrable hierarchy, which we call the (N, M)-th KdV hierarchy, whose Lax...
A new Lax equation is introduced for the KP hierarchy which avoids the use of pseudo-differential op...
A general elliptic N × N matrix Lax scheme is presented, leading to two classes of elliptic lattice ...
We present a novel approach to the Kadomtsev-Petviashvili (KP) hierarchy and its modified counterpar...
The term ‘Lax pair’ refers to linear systems (of various types) that are related to nonlinear equati...
We consider various 2D lattice equations and their integrability, from the point of view of 3D consi...
We present a technique based on extended Lax Pairs to derive variable-coefficient generalizations of...
We apply the discrete multiscale expansion to the Lax pair and to the first few symmetries of the la...
We apply the discrete multiscale expansion to the Lax pair and to the first few symmetries of the la...
We present a technique based on extended Lax Pairs to derive variable-coefficient generalizations of...
Abstract: We show that both the dKP hierarchy and its strict version can be extended to a wider clas...
We apply the discrete multiscale expansion to the Lax pair and to the first few symmetries of the la...
We apply the discrete multiscale expansion to the Lax pair and to the first few symmetries of the la...
In this work we develop a general procedure for constructing the recursion operators for nonlinear i...
In this work we develop a general procedure for constructing the recursion operators for nonlinear i...
We discuss a differential integrable hierarchy, which we call the (N, M)-th KdV hierarchy, whose Lax...
A new Lax equation is introduced for the KP hierarchy which avoids the use of pseudo-differential op...
A general elliptic N × N matrix Lax scheme is presented, leading to two classes of elliptic lattice ...
We present a novel approach to the Kadomtsev-Petviashvili (KP) hierarchy and its modified counterpar...