Finite size effects in the SS-model: two component nonlinear integral equations
arXiv:hep-th/0310051 · doi:10.1016/j.nuclphysb.2003.11.040
Abstract
We derive a finite set of nonlinear integral equations for describing the finite size dependence of the ground state energy of the O(4) nonlinear sigma model. By modifying the kernel functions of these equations we propose nonlinear integral equations for the finite size effects in the SS-model. The equations are formulated in terms of two complex valued unknown functions and they are valid for arbitrary real values of the couplings.
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- The finite size spectrum of the 2-dimensional O(3) nonlinear sigma-model
- Winding vacuum energies in a deformed O(4) sigma model
- Nonlinear integral equations for finite volume excited state energies of the O(3) and O(4) nonlinear sigma-models
- Nonlinear integral equations for the finite size effects of RSOS and vertex-models and related quantum field theories
- Quasi-local formulation of the mirror TBA
- Scattering and duality in the 2 dimensional OSP(2|2) Gross Neveu and sigma models
- Finite size effects and 2-string deviations in the spin-1 XXZ chains
- Contour deformation trick in hybrid NLIE
- Form factors in the SS model and its RSOS restrictions