Pages that link to "Item:Q1632134"
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The following pages link to The exact \(C\)-function in integrable \(\lambda\)-deformed theories (Q1632134):
Displaying 16 items.
- The anisotropic \(\lambda\)-deformed \(\mathrm{SU}(2)\) model is integrable (Q304307) (← links)
- Asymmetric CFTs arising at the IR fixed points of RG flows (Q822265) (← links)
- Covariant particle exchange for \(\kappa\)-deformed theories in 1+1 dimensions (Q980857) (← links)
- Novel all loop actions of interacting CFTs: construction, integrability and RG flows (Q1626462) (← links)
- Weyl anomaly and the \(C\)-function in \(\lambda\)-deformed CFTs (Q1710197) (← links)
- The Lorentzian inversion formula and the spectrum of the 3d O(2) CFT (Q1995136) (← links)
- Kerr-Schild perturbations of coset CFTs as scale invariant integrable \(\sigma\)-models (Q2057805) (← links)
- An exact symmetry in \(\lambda\)-deformed CFTs (Q2185304) (← links)
- Exact results from the geometry of couplings and the effective action (Q2186376) (← links)
- A free field perspective of \(\lambda\)-deformed coset CFT's (Q2215424) (← links)
- Integrable \(\lambda\)-deformations of the Euclidean black string (Q2231861) (← links)
- Webs of integrable theories (Q2232499) (← links)
- Hamiltonian integrability of the webs of integrable theories (Q2233772) (← links)
- The most general ${\lambda}$-deformation of CFTs and integrability (Q2421104) (← links)
- Structure constants of $ \newcommand{\n}{\mathcal{N}} \newcommand{\shsl} \boldsymbol {\mathfrak{shs}[\boldsymbol \lambda]} \shsl\, $ : the deformed-oscillator point of view (Q4603633) (← links)
- Bosonization, duality, and the \(C\)-theorem in the non-abelian Thirring model (Q6055780) (← links)