Add to ORKGThe $Z_n$ elliptic Gaudin model with integrable boundaries specified by generic non-diagonal K-matrices with $n+1$ free boundary parameters is studied. The commuting families of Gaudin operators are diagonalized by the algebraic Bethe ansatz method. The eigenvalues and the corresponding Bethe ansatz equations are obtained
In this thesis we improve and extend an algebraic technique pioneered by M. Gaudin. The technique is...
We perform a Inonu-Wigner contraction on Gaudin models, showing how the integrability property is pr...
International audienceIn this work, we construct an alternative formulation to the traditional algeb...
The Z(n) elliptic Gaudin model with integrable boundaries specified by generic non-diagonal K-matric...
The XXZ Gaudin model with generic integrable boundaries specified by generic non-diagonal K-matrices...
The Gaudin models based on the face-type elliptic quantum groups and the XYZ Gaudin models are studi...
Following Sklyanin's proposal in the periodic case, we derive the generating function of the Gaudin ...
We present a comprehensive treatment of the non-periodic trigonometric sℓ(2) Gaudin model with trian...
The Gaudin model has been revisited many times, yet some important issues remained open so far. With...
International audienceFollowing Sklyanin's proposal in the periodic case, we derive the generating f...
We studied the Gaudin models with gl(1|1) symmetry that are twisted by a diagonal matrix and defined...
AbstractWe implement fully the algebraic Bethe ansatz for the XXX Heisenberg spin chain in the case ...
In this paper we deal with the trigonometric Gaudin model, generalized using a nontrivial triangula...
Supersymmetric t-J Gaudin models with open boundary conditions are investigated by means of the alge...
We study the so(3) Gaudin model with general boundary K-matrix in the framework of the algebraic Bet...
In this thesis we improve and extend an algebraic technique pioneered by M. Gaudin. The technique is...
We perform a Inonu-Wigner contraction on Gaudin models, showing how the integrability property is pr...
International audienceIn this work, we construct an alternative formulation to the traditional algeb...
The Z(n) elliptic Gaudin model with integrable boundaries specified by generic non-diagonal K-matric...
The XXZ Gaudin model with generic integrable boundaries specified by generic non-diagonal K-matrices...
The Gaudin models based on the face-type elliptic quantum groups and the XYZ Gaudin models are studi...
Following Sklyanin's proposal in the periodic case, we derive the generating function of the Gaudin ...
We present a comprehensive treatment of the non-periodic trigonometric sℓ(2) Gaudin model with trian...
The Gaudin model has been revisited many times, yet some important issues remained open so far. With...
International audienceFollowing Sklyanin's proposal in the periodic case, we derive the generating f...
We studied the Gaudin models with gl(1|1) symmetry that are twisted by a diagonal matrix and defined...
AbstractWe implement fully the algebraic Bethe ansatz for the XXX Heisenberg spin chain in the case ...
In this paper we deal with the trigonometric Gaudin model, generalized using a nontrivial triangula...
Supersymmetric t-J Gaudin models with open boundary conditions are investigated by means of the alge...
We study the so(3) Gaudin model with general boundary K-matrix in the framework of the algebraic Bet...
In this thesis we improve and extend an algebraic technique pioneered by M. Gaudin. The technique is...
We perform a Inonu-Wigner contraction on Gaudin models, showing how the integrability property is pr...
International audienceIn this work, we construct an alternative formulation to the traditional algeb...