Add to ORKGThe algebraic structure and the spectral properties of a special class of multicomponent NLS equations, related to the symmetric spaces of BD.I-type are analyzed. The focus of the study is on the spectral theory of the associated Lax operator to these nonlinear evolutionary equations for different fundamental representations of the underlying simple Lie algebra g. Special attention is paid to the spinor representation of the orthogonal Lie algebras of B type
A special class of multicomponent NLS equations, generalizing the vector NLS and related to the BD.I...
We present a review of the Symmetric Unitary One Matrix Models. In particular we compute the scaling...
We obtained the formal solution of the auxiliary system of Non Linear Sigma Models, whose target spa...
The algebraic structure and the spectral properties of a special class of multicomponent NLS equatio...
This Article is brought to you for free and open access by the School of Mathematics a
The reductions of the multi-component nonlinear Schrodinger (MNLS) type models related to C.I and D....
Multi-component generalizations of derivative nonlinear Schrödinger (DNLS) type of equations having ...
The article surveys the recent results on integrable systems arising from quadratic pencil of Lax op...
Multi-component integrable generalizations of the Fokas-Lenells equation, associated with each irred...
We study derivative nonlinear Schrodinger equations related to symmetric spaces of the type A.III. W...
A certain class of integrable nonlinear differential equations related to A.III-type symmetric space...
The article surveys the recent results on integrable systems arising from quadratic pencil of Lax op...
A special class of integrable nonlinear differential equations related to A.III-type symmetric space...
Abstract. The present paper is dedicated to integrable models with Mikhailov reduction groups GR ≃ D...
We study a class of integrable nonlinear differential equations related to the A. III-type symmetric...
A special class of multicomponent NLS equations, generalizing the vector NLS and related to the BD.I...
We present a review of the Symmetric Unitary One Matrix Models. In particular we compute the scaling...
We obtained the formal solution of the auxiliary system of Non Linear Sigma Models, whose target spa...
The algebraic structure and the spectral properties of a special class of multicomponent NLS equatio...
This Article is brought to you for free and open access by the School of Mathematics a
The reductions of the multi-component nonlinear Schrodinger (MNLS) type models related to C.I and D....
Multi-component generalizations of derivative nonlinear Schrödinger (DNLS) type of equations having ...
The article surveys the recent results on integrable systems arising from quadratic pencil of Lax op...
Multi-component integrable generalizations of the Fokas-Lenells equation, associated with each irred...
We study derivative nonlinear Schrodinger equations related to symmetric spaces of the type A.III. W...
A certain class of integrable nonlinear differential equations related to A.III-type symmetric space...
The article surveys the recent results on integrable systems arising from quadratic pencil of Lax op...
A special class of integrable nonlinear differential equations related to A.III-type symmetric space...
Abstract. The present paper is dedicated to integrable models with Mikhailov reduction groups GR ≃ D...
We study a class of integrable nonlinear differential equations related to the A. III-type symmetric...
A special class of multicomponent NLS equations, generalizing the vector NLS and related to the BD.I...
We present a review of the Symmetric Unitary One Matrix Models. In particular we compute the scaling...
We obtained the formal solution of the auxiliary system of Non Linear Sigma Models, whose target spa...