We consider the six-vertex model with domain wall boundary conditions. We choose the inhomogeneities as solutions of the Bethe Ansatz equations. These equations have many solutions, so we can consider a wide variety of inhomogeneities. For certain choices of the inhomogeneities we study arrow correlation functions on the horizontal line going through the centre. In particular, we obtain a multiple integral representation for the emptiness formation probability that generalizes the known formulae for XXZ antiferromagnets
63 pages, 22+16 figuresInternational audienceWe consider the triangular lattice ice model (20-Vertex...
We study the 6-vertex model with fixed boundary conditions. In the thermodynamical limit there is a ...
We obtain asymptotic formulas for the partition function of the six-vertex model with domain wall bo...
International audienceIn the six-vertex model with domain wall boundary conditions, the emptiness fo...
The inhomogeneous six-vertex model is a 2$D$ multiparametric integrable statistical system. In the s...
We define a new family of overlaps $C_{N,m}$ for the XXZ Hamiltonian on a periodic chain of length $...
In this work we demonstrate that the Yang-Baxter algebra can also be employed in order to derive a f...
We derive the large N asymptotics in the six-vertex model with domain wall boundary conditions in th...
In this work we establish a relation between the six-vertex model with Domain Wall Boundary Conditio...
The trigonometric six-vertex model with domain wall boundary conditions and one partially reflecting...
The six-vertex model is an important toy-model in statistical mechanics for two-dimensional ice with...
The inhomogeneous six-vertex model is a multi-parametric integrable 2D statistical system. With the ...
We derive the recursive relations of the partition function for the eight-vertex model on an N X N s...
Abstract. The determinantal form of the partition function of the 6-vertex model with domain wall bo...
The inhomogeneous six-vertex model is a multi-parametric integrable 2D statistical system. With the ...
63 pages, 22+16 figuresInternational audienceWe consider the triangular lattice ice model (20-Vertex...
We study the 6-vertex model with fixed boundary conditions. In the thermodynamical limit there is a ...
We obtain asymptotic formulas for the partition function of the six-vertex model with domain wall bo...
International audienceIn the six-vertex model with domain wall boundary conditions, the emptiness fo...
The inhomogeneous six-vertex model is a 2$D$ multiparametric integrable statistical system. In the s...
We define a new family of overlaps $C_{N,m}$ for the XXZ Hamiltonian on a periodic chain of length $...
In this work we demonstrate that the Yang-Baxter algebra can also be employed in order to derive a f...
We derive the large N asymptotics in the six-vertex model with domain wall boundary conditions in th...
In this work we establish a relation between the six-vertex model with Domain Wall Boundary Conditio...
The trigonometric six-vertex model with domain wall boundary conditions and one partially reflecting...
The six-vertex model is an important toy-model in statistical mechanics for two-dimensional ice with...
The inhomogeneous six-vertex model is a multi-parametric integrable 2D statistical system. With the ...
We derive the recursive relations of the partition function for the eight-vertex model on an N X N s...
Abstract. The determinantal form of the partition function of the 6-vertex model with domain wall bo...
The inhomogeneous six-vertex model is a multi-parametric integrable 2D statistical system. With the ...
63 pages, 22+16 figuresInternational audienceWe consider the triangular lattice ice model (20-Vertex...
We study the 6-vertex model with fixed boundary conditions. In the thermodynamical limit there is a ...
We obtain asymptotic formulas for the partition function of the six-vertex model with domain wall bo...