Webs of integrable theories
From MaRDI portal
Publication:2232499
DOI10.1016/j.nuclphysb.2021.115340zbMath1492.70018arXiv2006.12525OpenAlexW3036343614MaRDI QIDQ2232499
Publication date: 6 October 2021
Published in: Nuclear Physics. B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2006.12525
Exactly solvable models; Bethe ansatz (82B23) Groups and algebras in quantum theory and relations with integrable systems (81R12) More general nonquantum field theories in mechanics of particles and systems (70S20)
Related Items
Integrable deformations of sigma models ⋮ Scattering in integrable pp-wave backgrounds: \(S\)-matrix and absence of particle production ⋮ Hamiltonian integrability of the webs of integrable theories ⋮ Integrable branes in generalized \(\lambda\)-deformations
Cites Work
- All-loop anomalous dimensions in integrable \(\lambda\)-deformed \(\sigma\)-models
- Duality off the critical point in two-dimensional systems with nonabelian symmetries
- Integrable deformations of strings on symmetric spaces
- Review of AdS/CFT integrability, chapter VI.1: Superconformal symmetry
- Integrability of the bi-Yang-Baxter \(\sigma\)-model
- \(\lambda\)-deformations of left-right asymmetric CFTs
- Quantum aspects of doubly deformed CFTs
- Yang-Baxter \(\sigma\)-model with WZNW term as \(\mathcal{E}\)-model
- On classical \(q\)-deformations of integrable \(\sigma\)-models
- Gauged WZW-type theories and the all-loop anisotropic non-Abelian Thirring model
- Integrable deformations of coupled \(\sigma\)-models
- Non-Abelian bosonization in two dimensions
- Wrapping interactions and a new source of corrections to the spin-chain/string duality
- Integrable double deformation of the principal chiral model
- On integrable deformations of superstring sigma models related to \(\mathrm{AdS}_n \times \mathrm{S}^n\) supercosets
- On holomorphic factorization of WZW and coset models
- The large \(N\) limit of superconformal field theories and supergravity
- Duality-invariant class of two-dimensional field theories
- Novel all loop actions of interacting CFTs: construction, integrability and RG flows
- The exact \(C\)-function in integrable \(\lambda\)-deformed theories
- A new class of integrable deformations of CFTs
- Integrable deformations of the \(\operatorname{G}_{k_1} \times \operatorname{G}_{k_2} / \operatorname{G}_{k_1 + k_2}\) coset CFTs
- Combining the bi-Yang-Baxter deformation, the Wess-Zumino term and TsT transformations in one integrable \(\sigma\)-model
- Integrable flows between exact CFTs
- Weyl anomaly and the \(C\)-function in \(\lambda\)-deformed CFTs
- Poisson-Lie duals of the \(\eta\)-deformed \(\mathrm{AdS}_{2} \times S^2 \times T^6\) superstring
- D-branes in \(\lambda\)-deformations
- Poisson-Lie T-duals of the bi-Yang-Baxter models
- An exact symmetry in \(\lambda\)-deformed CFTs
- Exact results from the geometry of couplings and the effective action
- A free field perspective of \(\lambda\)-deformed coset CFT's
- Field theory and \(\lambda\)-deformations: expanding around the identity
- Strong integrability of \(\lambda\)-deformed models
- Integrable sigma models and 2-loop RG flow
- Assembling integrable \({\sigma}\)-models as affine Gaudin models
- The all-loop non-abelian Thirring model and its RG flow
- Double and cyclic \(\lambda\)-deformations and their canonical equivalents
- Integrable asymmetric ${\lambda}$-deformations
- Integrable interpolations: From exact CFTs to non-abelian T-duals
- All-loop correlators of integrable \(\lambda\)-deformed \(\sigma\)-models
- Integrable deformation of \(\mathbb{CP}^n\) and generalised Kähler geometry
- An integrable deformation of the AdS5×S5superstring
- On integrability of the Yang–Baxter σ-model
- Deformed integrableσ-models, classicalR-matrices and classical exchange algebra on Drinfel’d doubles
- On Integrable Field Theories as Dihedral Affine Gaudin Models
- Chiral stabilization of the renormalization group for flavor and color anisotropic current interactions
- Generalised integrable \(\lambda\)- and \(\eta\)-deformations and their relation
- \(\eta\) and \(\lambda\) deformations as \(\mathcal{E}\)-models
- Local conserved charges in principal chiral models