Deforming integrable models of AdS strings
arXiv:2111.07453 · doi:10.1142/S0217751X22500622
Abstract
We discuss an integrable model of string on AdSxSxT in a thermodynamical bath. We show that scattering of the excitations above equilibrium states has some novel features. Thermodynamics points to interesting deformation of the original model for which we discuss finite size effect through mirror TBA equations.
arXiv comment16 pages, minor changes in layout and in grammar, some clarifications are added, new references
References in corpus (24)
- Gauge Theory Correlators from Non-Critical String Theory
- The Large N Limit of Superconformal Field Theories and Supergravity
- Large N Field Theories, String Theory and Gravity
- Thermalization and its mechanism for generic isolated quantum systems
- Lectures on holographic methods for condensed matter physics
- Relaxation in a Completely Integrable Many-Body Quantum System: An Ab Initio Study of the Dynamics of the Highly Excited States of Lattice Hard-Core Bosons
- The Bethe-Ansatz for N=4 Super Yang-Mills
- Review of AdS/CFT Integrability: An Overview
- Equilibration, thermalisation, and the emergence of statistical mechanics in closed quantum systems
- Hidden Symmetries of the AdS_5 x S^5 Superstring
- Generalized Gibbs ensemble in integrable lattice models
- Solving the Simplest Theory of Quantum Gravity
- Excited states by analytic continuation of TBA equations
- Integrability and the AdS(3)/CFT(2) correspondence
- On String S-matrix, Bound States and TBA
- B-field in AdS(3)/CFT(2) Correspondence and Integrability
- The complete worldsheet S matrix of superstrings on AdS_3 x S^3 x T^4 with mixed three-form flux
- Strings on NS-NS Backgrounds as Integrable Deformations
- Exploring the mirror TBA
- Flow equations for generalised deformations
- Integrable S matrix, mirror TBA and spectrum for the stringy WZW model
- Review of AdS/CFT Integrability, Chapter III.6: Thermodynamic Bethe Ansatz
- Review of AdS/CFT Integrability, Chapter III.7: Hirota Dynamics for Quantum Integrability
- The Wess-Zumino-Novikov-Witten spin-chain -model