A simple description of the KP hierarchy and its multi-hamiltonian structure is given in terms of two Bose currents. A deformation scheme connecting various W-infinity algebras and the relation between two fundamental nonlinear structures are discussed. Properties of Faá di Bruno polynomials are extensively explored in this construction. Applications of our method are given for the Conformal Affine Toda model, WZNW models and discrete KP approach to Toda lattice chain
In this paper a purely algebraic setting is described in which a characterization of the dual wavefu...
We discuss the integrable hierarchies that appear in multi--matrix models. They can be envisaged as ...
We discuss a differential integrable hierarchy, which we call the (N, M)-th KdV hierarchy, whose Lax...
The gauge equivalence between basic KP hierarchies is discussed. The first two Hamiltonian structure...
SIGLEAvailable from TIB Hannover: RO 5063(92-20) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - ...
An affine sl(n + 1) algebraic construction of the basic constrained KP hierarchy is presented. This ...
There are well-known constructions of integrable systems that are chains of infinitely many copies o...
There are well-known constructions of integrable systems that are chains of infinitely many copies o...
We introduce a Frobenius algebra-valued Kadomtsev-Petviashvili (KP) hierarchy and show the existence...
A higher grading affine algebraic construction of integrable hierarchies, contain-ing the Wadati-Kon...
The work is devoted to the mathematical investigation of the conformal field theories: minimal model...
A higher grading affine algebraic construction of integrable hierarchies, containing the Wadati-Konn...
As recently shown the conformal affine Toda models can be obtained via hamiltonian reduction from a ...
We show that the multi-boson KP hierarchies possess a class of discrete symmetries linking them to d...
Invariance under non-linear Ŵ∞ algebra is shown for the two-boson Liouville type of model and its al...
In this paper a purely algebraic setting is described in which a characterization of the dual wavefu...
We discuss the integrable hierarchies that appear in multi--matrix models. They can be envisaged as ...
We discuss a differential integrable hierarchy, which we call the (N, M)-th KdV hierarchy, whose Lax...
The gauge equivalence between basic KP hierarchies is discussed. The first two Hamiltonian structure...
SIGLEAvailable from TIB Hannover: RO 5063(92-20) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - ...
An affine sl(n + 1) algebraic construction of the basic constrained KP hierarchy is presented. This ...
There are well-known constructions of integrable systems that are chains of infinitely many copies o...
There are well-known constructions of integrable systems that are chains of infinitely many copies o...
We introduce a Frobenius algebra-valued Kadomtsev-Petviashvili (KP) hierarchy and show the existence...
A higher grading affine algebraic construction of integrable hierarchies, contain-ing the Wadati-Kon...
The work is devoted to the mathematical investigation of the conformal field theories: minimal model...
A higher grading affine algebraic construction of integrable hierarchies, containing the Wadati-Konn...
As recently shown the conformal affine Toda models can be obtained via hamiltonian reduction from a ...
We show that the multi-boson KP hierarchies possess a class of discrete symmetries linking them to d...
Invariance under non-linear Ŵ∞ algebra is shown for the two-boson Liouville type of model and its al...
In this paper a purely algebraic setting is described in which a characterization of the dual wavefu...
We discuss the integrable hierarchies that appear in multi--matrix models. They can be envisaged as ...
We discuss a differential integrable hierarchy, which we call the (N, M)-th KdV hierarchy, whose Lax...