Boundary S matrices for the boundary tricritical Ising field theory (TIM), both with and without supersymmetry, have previously been proposed. Here we provide support for these S matrices by showing that the corresponding boundary entropies are consistent with the expected boundary flows. We develop the fusion procedure for boundary RSOS models, with which we derive exact inversion identities for the TIM. We confirm the TBA description of nonsupersymmetric boundary flows of Lesage et al., and we obtain corresponding descriptions of supersymmetric boundary flows
We study the massless flows described by the staircase model introduced by Al.B. Zamolodchikov throu...
We propose a new rule for boundary renormalization group flows in fixed-point free coset models. Our...
We consider sl(2) minimal conformal field theories on a cylinder from a lattice perspective. To each...
We study the integrable and supersymmetric massive $\hat\phi_{(1,3)}$ deformation of the tricritical...
By considering the continuum scaling limit of the $A_{4}$ RSOS lattice model of Andrews-Baxter-Forre...
AbstractWe show how a lattice approach can be used to derive Thermodynamic Bethe Ansatz (TBA) equati...
We argue that it is possible to maintain both supersymmetry and integrability in the boundary tricri...
We consider the tricritical Ising model on a strip or cylinder under the integrable perturbation by ...
We consider the minimal model describing the tricritical Ising model on the upper half plane or equi...
The boundary supersymmetric sinh-Gordon model is an integrable quantum field theory in 1+1 dimension...
Using the technique of mean field theory applied to the lattice boundary Ising and tricritical Ising...
We investigate the boundary bootstrap programme for finding exact reflection matrices of integrable ...
We consider the massless tricritical Ising model M(4,5) perturbed by the thermal operator in a cylin...
We study the massless flows described by the staircase model introduced by Al.B. Zamolodchikov throu...
We show how a large class of boundary RG flows in two-dimensional conformal field theories can be su...
We study the massless flows described by the staircase model introduced by Al.B. Zamolodchikov throu...
We propose a new rule for boundary renormalization group flows in fixed-point free coset models. Our...
We consider sl(2) minimal conformal field theories on a cylinder from a lattice perspective. To each...
We study the integrable and supersymmetric massive $\hat\phi_{(1,3)}$ deformation of the tricritical...
By considering the continuum scaling limit of the $A_{4}$ RSOS lattice model of Andrews-Baxter-Forre...
AbstractWe show how a lattice approach can be used to derive Thermodynamic Bethe Ansatz (TBA) equati...
We argue that it is possible to maintain both supersymmetry and integrability in the boundary tricri...
We consider the tricritical Ising model on a strip or cylinder under the integrable perturbation by ...
We consider the minimal model describing the tricritical Ising model on the upper half plane or equi...
The boundary supersymmetric sinh-Gordon model is an integrable quantum field theory in 1+1 dimension...
Using the technique of mean field theory applied to the lattice boundary Ising and tricritical Ising...
We investigate the boundary bootstrap programme for finding exact reflection matrices of integrable ...
We consider the massless tricritical Ising model M(4,5) perturbed by the thermal operator in a cylin...
We study the massless flows described by the staircase model introduced by Al.B. Zamolodchikov throu...
We show how a large class of boundary RG flows in two-dimensional conformal field theories can be su...
We study the massless flows described by the staircase model introduced by Al.B. Zamolodchikov throu...
We propose a new rule for boundary renormalization group flows in fixed-point free coset models. Our...
We consider sl(2) minimal conformal field theories on a cylinder from a lattice perspective. To each...