This work is concerned with functional properties shared by partition functions of nineteen-vertex models with domain-wall boundary conditions. In particular, we describe both Izergin-Korepin and Fateev-Zamolodchikov models with the aforementioned boundary conditions and show that their partition functions are governed by a system of functional equations originating from the associated Yang-Baxter algebra. Published under license by AIP Publishing
Functional equations methods are a fundamental part of the theory of Exactly Solvable Models in Stat...
International audienceWe study the partition function of the six-vertex model in the rational limit ...
Abstract. The determinantal form of the partition function of the 6-vertex model with domain wall bo...
In this work we demonstrate that the Yang-Baxter algebra can also be employed in order to derive a f...
We study the domain wall partition function ZN for the Uq(A (2) 2) (Izergin-Korepin) integrable 19-v...
We obtain a new representation for the partition function of the six vertex model with domain wall b...
We review the (algebraic-)functional method devised by Galleas and further developed by Galleas and ...
We derive the recursive relations of the partition function for the eight-vertex model on an N X N s...
In this work we investigate the possibility of using the reflection algebra as a source of functiona...
The trigonometric six-vertex model with domain wall boundary conditions and one partially reflecting...
AbstractIn this work we investigate the possibility of using the reflection algebra as a source of f...
We study the partition function for the three-colour model with domain wall boundary conditions. We ...
We obtain a new expression for the partition function of the 8VSOS model with domain wall boundary c...
With the help of the Drinfeld twist or factorizing F-matrix for the eight-vertex SOS model, we deriv...
AbstractWe study the partition function for the three-colour model with domain wall boundary conditi...
Functional equations methods are a fundamental part of the theory of Exactly Solvable Models in Stat...
International audienceWe study the partition function of the six-vertex model in the rational limit ...
Abstract. The determinantal form of the partition function of the 6-vertex model with domain wall bo...
In this work we demonstrate that the Yang-Baxter algebra can also be employed in order to derive a f...
We study the domain wall partition function ZN for the Uq(A (2) 2) (Izergin-Korepin) integrable 19-v...
We obtain a new representation for the partition function of the six vertex model with domain wall b...
We review the (algebraic-)functional method devised by Galleas and further developed by Galleas and ...
We derive the recursive relations of the partition function for the eight-vertex model on an N X N s...
In this work we investigate the possibility of using the reflection algebra as a source of functiona...
The trigonometric six-vertex model with domain wall boundary conditions and one partially reflecting...
AbstractIn this work we investigate the possibility of using the reflection algebra as a source of f...
We study the partition function for the three-colour model with domain wall boundary conditions. We ...
We obtain a new expression for the partition function of the 8VSOS model with domain wall boundary c...
With the help of the Drinfeld twist or factorizing F-matrix for the eight-vertex SOS model, we deriv...
AbstractWe study the partition function for the three-colour model with domain wall boundary conditi...
Functional equations methods are a fundamental part of the theory of Exactly Solvable Models in Stat...
International audienceWe study the partition function of the six-vertex model in the rational limit ...
Abstract. The determinantal form of the partition function of the 6-vertex model with domain wall bo...