We use boundary weights and reflection equations to obtain families of commuting double-row transfer matrices for interaction-round-a-face models with fixed boundary conditions. In particular, we consider the fusion hierarchy of the Andrews-Baxter-Forrester (ABF) models, for which we obtain diagonal, elliptic solutions to the reflection equations, and find that the double-row transfer matrices satisfy functional equations with the same form as in the case of periodic boundary conditions
Using Sklyanin's classical theory of integrable boundary conditions, we use the Hamiltonian approach...
Birman–Murakami–Wenzl (BMW) algebra was introduced in connection with knot theory. We treat here int...
Integrable boundary conditions are constructed for the critical A{D{E lat-tice models of statistical...
We use boundary weights and reflection equations to obtain families of commuting double-row transfe...
We use boundary weights and re°ection equations to obtain families of commuting double-row transfer ...
Reflection equations are used to obtain families of commuting double-row transfer matrices for inter...
We present a procedure in which known solutions to reflection equations for interaction-round-a-face...
Re°ection equations are used to obtain families of commuting double-row transfer matrices for intera...
In a previous paper, we introduced re°ection equations for interaction-round-a-face (IRF) models and...
The surface free energies, interfacial tensions and correlation lengths of the Andrews-Baxter-Forres...
AbstractWe derive exact inversion identities satisfied by the transfer matrix of inhomogeneous inter...
We establish a weight-preserving bijection between the index sets of the spectral data of row-to-row...
Determinantal functional equations satisfled by the row transfer matrix eigenvalues of critical A{D{...
Functional equations, in the form of fusion hierarchies, are studied for the transfer matrices of th...
Abstract We treat here interaction round the face (IRF) solvable lattice models. We study the algebr...
Using Sklyanin's classical theory of integrable boundary conditions, we use the Hamiltonian approach...
Birman–Murakami–Wenzl (BMW) algebra was introduced in connection with knot theory. We treat here int...
Integrable boundary conditions are constructed for the critical A{D{E lat-tice models of statistical...
We use boundary weights and reflection equations to obtain families of commuting double-row transfe...
We use boundary weights and re°ection equations to obtain families of commuting double-row transfer ...
Reflection equations are used to obtain families of commuting double-row transfer matrices for inter...
We present a procedure in which known solutions to reflection equations for interaction-round-a-face...
Re°ection equations are used to obtain families of commuting double-row transfer matrices for intera...
In a previous paper, we introduced re°ection equations for interaction-round-a-face (IRF) models and...
The surface free energies, interfacial tensions and correlation lengths of the Andrews-Baxter-Forres...
AbstractWe derive exact inversion identities satisfied by the transfer matrix of inhomogeneous inter...
We establish a weight-preserving bijection between the index sets of the spectral data of row-to-row...
Determinantal functional equations satisfled by the row transfer matrix eigenvalues of critical A{D{...
Functional equations, in the form of fusion hierarchies, are studied for the transfer matrices of th...
Abstract We treat here interaction round the face (IRF) solvable lattice models. We study the algebr...
Using Sklyanin's classical theory of integrable boundary conditions, we use the Hamiltonian approach...
Birman–Murakami–Wenzl (BMW) algebra was introduced in connection with knot theory. We treat here int...
Integrable boundary conditions are constructed for the critical A{D{E lat-tice models of statistical...