Add to ORKGIn this paper we propose algebraic universal procedure for deriving "fusion rules" and Baxter equation for any integrable model with U_q(\widehat{sl}_2) affine quantum symmetry of Quantum Inverse Scattering Method. Baxter Q- operator is got from the certain infinite dimensional representation of the Universal R- matrix for U_q(\widehat{sl}_2) affine algebra. The algebraic properties of Q-operator are examined
We give an explicit Baxterisation formula for the fused Hecke algebra and its classical limit for th...
Baxter's Q-operator is generally believed to be the most powerful tool for the exact diagonalization...
Our goal is to develop a more general scheme for constructing integrable lattice regularisations of ...
AbstractWe obtain the Baxter Q-operators in the Uq(slˆ2) invariant integrable models as a special li...
We obtain the Baxter Q -operators in the Uq(slˆ2) invariant integrable models as a special limits of...
We discuss the construction of Baxter's Q-operator. The suggested approach leads to the one-parametr...
We develop a new approach to Baxter Q-operators by relating them to the theory of Yangians, which ar...
Various aspects of the theory of quantum integrable systems are reviewed. Basic ideas behind the con...
We consider irreducible cyclic representations of the algebra of monodromy matrices corresponding to...
We obtain the Baxter Q-operators in the Uq(slˆ2) invariant integrable models as a special limits of ...
We introduce a new concept of quasi-Yang-Baxter algebras. The quantum quasi-Yang-Baxter algebras bei...
A general functional definition of the infinite dimensional quantum R-matrix satisfying the Yang-Bax...
Baxter's Q-operator is generally believed to be the most powerful tool for the exact diagonalization...
We develop a new approach to Baxter Q-operators by relating them to the theory of Yangians, which ar...
Formulating quantum integrability for nonultralocal models (NM) parallel to the familiar approach of...
We give an explicit Baxterisation formula for the fused Hecke algebra and its classical limit for th...
Baxter's Q-operator is generally believed to be the most powerful tool for the exact diagonalization...
Our goal is to develop a more general scheme for constructing integrable lattice regularisations of ...
AbstractWe obtain the Baxter Q-operators in the Uq(slˆ2) invariant integrable models as a special li...
We obtain the Baxter Q -operators in the Uq(slˆ2) invariant integrable models as a special limits of...
We discuss the construction of Baxter's Q-operator. The suggested approach leads to the one-parametr...
We develop a new approach to Baxter Q-operators by relating them to the theory of Yangians, which ar...
Various aspects of the theory of quantum integrable systems are reviewed. Basic ideas behind the con...
We consider irreducible cyclic representations of the algebra of monodromy matrices corresponding to...
We obtain the Baxter Q-operators in the Uq(slˆ2) invariant integrable models as a special limits of ...
We introduce a new concept of quasi-Yang-Baxter algebras. The quantum quasi-Yang-Baxter algebras bei...
A general functional definition of the infinite dimensional quantum R-matrix satisfying the Yang-Bax...
Baxter's Q-operator is generally believed to be the most powerful tool for the exact diagonalization...
We develop a new approach to Baxter Q-operators by relating them to the theory of Yangians, which ar...
Formulating quantum integrability for nonultralocal models (NM) parallel to the familiar approach of...
We give an explicit Baxterisation formula for the fused Hecke algebra and its classical limit for th...
Baxter's Q-operator is generally believed to be the most powerful tool for the exact diagonalization...
Our goal is to develop a more general scheme for constructing integrable lattice regularisations of ...