Add to ORKGWe consider the minimal model describing the tricritical Ising model on the upper half plane or equivalently on an infinite strip of finite width and we determine its consistents boundary states as well as its 1-point correlation functions
Using the technique of mean field theory applied to the lattice boundary Ising and tricritical Ising...
Boundary S matrices for the boundary tricritical Ising field theory (TIM), both with and without sup...
We argue that it is possible to maintain both supersymmetry and integrability in the boundary tricri...
We study the integrable and supersymmetric massive $\hat\phi_{(1,3)}$ deformation of the tricritical...
We present a construction of boundary states based on the Coulomb-gas formalism of Dotsenko and Fate...
We develop a Coulomb gas formalism for boundary conformal field theory having a $W$ symmetry and ill...
The order-parameter correlation functions of the Z 2 -invariant multicritical points in the unitary ...
The Coulomb-gas description of minimal models is considered on the half plane. Screening prescriptio...
Topological field theory in three dimensions provides a powerful tool to construct correlation funct...
Exact expressions of the boundary state and the form factors of the Ising model are used to derive d...
We present a general construction of all correlation functions of a two-dimensional rational conform...
Liouville field theory is considered on domains with conformally invariant boundary conditions. We p...
The boundary theory for the c=-2 triplet model is investigated in detail. In particular, we show tha...
We perform Monte-Carlo simulations of the three-dimensional Ising model at the critical temperature ...
We study three-point correlation functions of scalar operators in conformal field theories with boun...
Using the technique of mean field theory applied to the lattice boundary Ising and tricritical Ising...
Boundary S matrices for the boundary tricritical Ising field theory (TIM), both with and without sup...
We argue that it is possible to maintain both supersymmetry and integrability in the boundary tricri...
We study the integrable and supersymmetric massive $\hat\phi_{(1,3)}$ deformation of the tricritical...
We present a construction of boundary states based on the Coulomb-gas formalism of Dotsenko and Fate...
We develop a Coulomb gas formalism for boundary conformal field theory having a $W$ symmetry and ill...
The order-parameter correlation functions of the Z 2 -invariant multicritical points in the unitary ...
The Coulomb-gas description of minimal models is considered on the half plane. Screening prescriptio...
Topological field theory in three dimensions provides a powerful tool to construct correlation funct...
Exact expressions of the boundary state and the form factors of the Ising model are used to derive d...
We present a general construction of all correlation functions of a two-dimensional rational conform...
Liouville field theory is considered on domains with conformally invariant boundary conditions. We p...
The boundary theory for the c=-2 triplet model is investigated in detail. In particular, we show tha...
We perform Monte-Carlo simulations of the three-dimensional Ising model at the critical temperature ...
We study three-point correlation functions of scalar operators in conformal field theories with boun...
Using the technique of mean field theory applied to the lattice boundary Ising and tricritical Ising...
Boundary S matrices for the boundary tricritical Ising field theory (TIM), both with and without sup...
We argue that it is possible to maintain both supersymmetry and integrability in the boundary tricri...