Pages that link to "Item:Q737741"

The following pages link to On classical \(q\)-deformations of integrable \(\sigma\)-models (Q737741):

Displaying 20 items.

• Generalised integrable \(\lambda\)- and \(\eta\)-deformations and their relation (Q5964166) (← links)
• \(\eta\) and \(\lambda\) deformations as \(\mathcal{E}\)-models (Q5964187) (← links)
• Topological gauging and double current deformations (Q6105346) (← links)
• Bi-\(\eta\) and bi-\(\lambda\) deformations of \(\mathbb{Z}_4\) permutation supercosets (Q6105587) (← links)
• Integrable models based on non-semi-simple groups and plane wave target spacetimes (Q6105597) (← links)
• Supersymmetric solutions of type-II supergravity from \(\lambda\)-deformations and zoom-in limits (Q6118105) (← links)
• Generalized dualities and supergroups (Q6120025) (← links)
• Families of \(Q\)-balls in a deformed \(O(4)\) linear sigma model (Q6156241) (← links)
• Universal 1-loop divergences for integrable sigma models (Q6158499) (← links)
• Quantum flag manifold \(\sigma \)-models \textit{and} Hermitian Ricci flow (Q6160250) (← links)
• A generalized 4d Chern-Simons theory (Q6183490) (← links)
• Integrable sigma models at RG fixed points: quantisation as affine Gaudin models (Q6191565) (← links)
• Supersymmetric backgrounds from \(\lambda\)-deformations (Q6198476) (← links)
• Elliptic deformations of the \(\mathrm{AdS}_3\times\mathrm{S}^3\times\mathrm{T}^4\) string (Q6555831) (← links)
• An elliptic integrable deformation of the principal chiral model (Q6568037) (← links)
• Geometry of the spectral parameter and renormalisation of integrable sigma-models (Q6568122) (← links)
• On \(\beta\)-function of \(N = 2\) supersymmetric integrable sigma-models (Q6568296) (← links)
• All Jordanian deformations of the \(AdS_5 \times S^5\) superstring (Q6594468) (← links)
• Integrability and renormalizability for the fully anisotropic SU(2) principal chiral field and its deformations (Q6619319) (← links)
• On exactly solvable Yang-Baxter models and enhanced symmetries (Q6649161) (← links)