Composite operators in -deformed free QFTs
arXiv:2012.15605 · doi:10.1007/JHEP06(2021)006
Abstract
We study perturbative renormalization of the composite operators in the -deformed two-dimensional free field theories. The pattern of renormalization for the stress-energy tensor is different in the massive and massless cases. While in the latter case the canonical stress tensor is not renormalized up to high order in the perturbative expansion, in the massive theory there are induced counterterms at linear order. For a massless theory our results match the general formula derived recently in [1].
arXiv commentv2: references added, version accepted to JHEP
References in corpus (27)
- On space of integrable quantum field theories
- -deformed 2D Quantum Field Theories
- Asymptotic Fragility, Near Holography and
- Solving the Simplest Theory of Quantum Gravity
- Cutoff AdS versus the deformation
- The deformation of quantum field theory as random geometry
- Partition Function from Topological Gravity
- Holography at finite cutoff with a deformation
- The perturbation and its geometric interpretation
- Modular invariance and uniqueness of deformed CFT
- -deformations in closed form
- and the mirage of a bulk cutoff
- deformed partition functions
- Generalised Born-Infeld models, Lax operators and the perturbation
- A pedagogical review on solvable irrelevant deformations of 2d quantum field theory
- Natural Tuning: Towards A Proof of Concept
- Bulk Emergence and the RG Flow of Entanglement Entropy
- Entanglement Beyond
- deformed and String Theory
- Entanglement Entropy: A Perturbative Calculation
- -deformations, AdS/CFT and correlation functions
- Entanglement Entropy for Relevant and Geometric Perturbations
- Integrability and Renormalization under
- Entanglement entropy, planar surfaces, and spectral functions
- Entanglement Entropy Flow and the Ward Identity
- Entanglement Entropy for , , deformed holographic CFT
- Soliton, breather and shockwave solutions of the Heisenberg and the deformations of scalar field theories in 1+1 dimensions