In this paper we give a geometric description in terms of the Grassmann manifold of Segal and Wilson, of the reduction of the KP hierarchy known as the vector $k$-constrained KP hierarchy. We also show in a geometric way that these hierarchies are equivalent to Krichever's general rational reductions of the KP hierarchy
The Grassmann manifold approach to the KP hierarchy, in the spirit of Segal and Wilson, is used to d...
In a previous paper we associated to each invertible constant pseudo difference operator Λ0 of degre...
AbstractThe KP hierarchy is a completely integrable system of quadratic, partial differential equati...
In this paper we give a geometric description in terms of the Grassmann manifold of Segal and Wilson...
We use the representation theory of the infinite matrix group to show that (in the polynomial case) ...
In this paper one considers a finite number of points in the complex plane and various spaces of bou...
Splitting the algebra Psd of pseudodifferential operators into the Lie subalgebra of all differentia...
In this paper we describe how to construct convergent solutions of the multicomponent KP-hierarchy, ...
An affine sl(n + 1) algebraic construction of the basic constrained KP hierarchy is presented. This ...
In this paper it is shown that inclusions inside the Segal-Wilson Grassmannian give rise to Darboux ...
We present a theory of 'maximal' super-KP(SKP) hierarchy whose flows are maximally extended to inclu...
In this paper we describe how to construct convergent solutions of the multicomponent KP-hierarchy, ...
Abstract The Kadomtsev-Petviashvili (KP) hierarchy, a collection of compatible nonlinear equations, ...
This work concerns the relation between the geometry of Lagrangian Grassmannians and the CKP integra...
In a previous paper we associated to each invertible constant pseudo difference operator Λ0 of degre...
The Grassmann manifold approach to the KP hierarchy, in the spirit of Segal and Wilson, is used to d...
In a previous paper we associated to each invertible constant pseudo difference operator Λ0 of degre...
AbstractThe KP hierarchy is a completely integrable system of quadratic, partial differential equati...
In this paper we give a geometric description in terms of the Grassmann manifold of Segal and Wilson...
We use the representation theory of the infinite matrix group to show that (in the polynomial case) ...
In this paper one considers a finite number of points in the complex plane and various spaces of bou...
Splitting the algebra Psd of pseudodifferential operators into the Lie subalgebra of all differentia...
In this paper we describe how to construct convergent solutions of the multicomponent KP-hierarchy, ...
An affine sl(n + 1) algebraic construction of the basic constrained KP hierarchy is presented. This ...
In this paper it is shown that inclusions inside the Segal-Wilson Grassmannian give rise to Darboux ...
We present a theory of 'maximal' super-KP(SKP) hierarchy whose flows are maximally extended to inclu...
In this paper we describe how to construct convergent solutions of the multicomponent KP-hierarchy, ...
Abstract The Kadomtsev-Petviashvili (KP) hierarchy, a collection of compatible nonlinear equations, ...
This work concerns the relation between the geometry of Lagrangian Grassmannians and the CKP integra...
In a previous paper we associated to each invertible constant pseudo difference operator Λ0 of degre...
The Grassmann manifold approach to the KP hierarchy, in the spirit of Segal and Wilson, is used to d...
In a previous paper we associated to each invertible constant pseudo difference operator Λ0 of degre...
AbstractThe KP hierarchy is a completely integrable system of quadratic, partial differential equati...