Burgers equation vs. large \(N\) limit in \(T \bar{T}\)-deformed \(O(N)\) vector model
From MaRDI portal
Publication:2233906
DOI10.1016/j.nuclphysb.2021.115499OpenAlexW3187789214MaRDI QIDQ2233906
Junichi Haruna, Katsuta Sakai, Kentaroh Yoshida
Publication date: 12 October 2021
Published in: Nuclear Physics. B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2104.05431
Cites Work
- On space of integrable quantum field theories
- Operator content of two-dimensional conformally invariant theories
- Large \(N\) analysis of \(T\overline{T}\)-deformation and unavoidable negative-norm states
- The \( T\overline{T} \) deformation of quantum field theory as random geometry
- \( \mathrm{T}\overline{\mathrm{T}} \)-deformed 2D quantum field theories
- The \( T\overline{T} \) deformation at large central charge
- \( T\overline{T} \)-deformations in closed form
- \( \mathrm{T}\overline{\mathrm{T}} \) and LST
- \( T\overline{T} \) partition function from topological gravity
- \(T\overline{T}\) deformation of stress-tensor correlators from random geometry
- \(T \overline{T} \)-flow effects on torus partition functions
- \(T\overline{T}\) deformation of correlation functions
- Random boundary geometry and gravity dual of \(T\overline{T}\) deformation
- TT deformations in general dimensions
This page was built for publication: Burgers equation vs. large \(N\) limit in \(T \bar{T}\)-deformed \(O(N)\) vector model