We consider SUSY sine-Gordon theory in the framework of perturbed conformal field theory. Using an argument from Zamolodchikov, we obtain the vacuum structure and the kink adjacency diagram of the theory, which is cross-checked against the exact S-matrix prediction, first-order perturbed conformal field theory (PCFT), the NLIE method and truncated conformal space approach. We provide evidence for consistency between the usual Lagrangian description and PCFT on the one hand, and between PCFT, NLIE and a massgap formula conjectured by Baseilhac and Fateev, on the other. In addition, we extend the NLIE description to all the vacua of the theory. (C) 2003 Elsevier B.V. All rights reserved
none3We present the coupled nonlinear integral equations (NLIE) governing the finite size effects in...
The perturbed conformal field theories corresponding to the massive Symmetric Space sine-Gordon soli...
AbstractWe discussed subspaces of the N=1 supersymmetric sine-Gordon model with Dirichlet boundaries...
We consider SUSY sine-Gordon theory in the framework of perturbed conformal field theory. Using an a...
We consider the k-folded sine-Gordon model, obtained from the usual version by identifying the scala...
We propose nonlinear integral equations to describe the groundstate energy of the fractional supersy...
We argue that, contrary to previous claims, the supersymmetric sine-Gordon model with boundary has a...
Using a field theory generalization of the spinning top motion, we construct nonabelian generalizati...
Using the proposed AdS/CFT correspondence, we calculate the correlators of operators of conformal fi...
One of the most striking but mysterious properties of the sinh-Gordon model (ShG) is the b -> 1/b se...
We analyze non-integrable deformations of two-dimensional N=1 supersymmetric quantum field theories ...
We derive a characterization of the spectrum of the Sinh-Gordon model in terms of certain nonlinear ...
Two implicit periodic structures in the solution of sinh-Gordon thermodynamic Bethe ansatz equation ...
We discussed subspaces of the <math altimg="si1.gif" xmlns="http://www.w3.org/1998/Math/MathML"><mi ...
The perturbed conformal field theories corresponding to the massive SymmetricSpace sine-Gordon solit...
none3We present the coupled nonlinear integral equations (NLIE) governing the finite size effects in...
The perturbed conformal field theories corresponding to the massive Symmetric Space sine-Gordon soli...
AbstractWe discussed subspaces of the N=1 supersymmetric sine-Gordon model with Dirichlet boundaries...
We consider SUSY sine-Gordon theory in the framework of perturbed conformal field theory. Using an a...
We consider the k-folded sine-Gordon model, obtained from the usual version by identifying the scala...
We propose nonlinear integral equations to describe the groundstate energy of the fractional supersy...
We argue that, contrary to previous claims, the supersymmetric sine-Gordon model with boundary has a...
Using a field theory generalization of the spinning top motion, we construct nonabelian generalizati...
Using the proposed AdS/CFT correspondence, we calculate the correlators of operators of conformal fi...
One of the most striking but mysterious properties of the sinh-Gordon model (ShG) is the b -> 1/b se...
We analyze non-integrable deformations of two-dimensional N=1 supersymmetric quantum field theories ...
We derive a characterization of the spectrum of the Sinh-Gordon model in terms of certain nonlinear ...
Two implicit periodic structures in the solution of sinh-Gordon thermodynamic Bethe ansatz equation ...
We discussed subspaces of the <math altimg="si1.gif" xmlns="http://www.w3.org/1998/Math/MathML"><mi ...
The perturbed conformal field theories corresponding to the massive SymmetricSpace sine-Gordon solit...
none3We present the coupled nonlinear integral equations (NLIE) governing the finite size effects in...
The perturbed conformal field theories corresponding to the massive Symmetric Space sine-Gordon soli...
AbstractWe discussed subspaces of the N=1 supersymmetric sine-Gordon model with Dirichlet boundaries...