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RG flows for λ-deformed CFTs
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RG flows for λ-deformed CFTs
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We study the renormalization group equations of the fully anisotropic $\lambda$-deformed CFTs involving the direct product of two current algebras at different levels $k_{1,2}$ for general semi-simple groups. The exact, in the deformation parameters, $\beta$-function is found via the effective action of the quantum fluctuations around a classical background as well as from gravitational techniques. Furthermore, agreement with known results for symmetric couplings and/or for equal levels, is demonstrated. We study in detail the two coupling case arising by splitting the group into a subgroup and the corresponding coset manifold which consistency requires to be either a symmetric-space one or a non-symmetric Einstein-space.
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Cited by 1 Pith paper
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Non-Abelian Thirring model at large $N$
In the large-c_G 't Hooft limit of the bosonized non-Abelian Thirring model, the beta function is β_λ̃ = -λ̃²/2 to quartic order, so no additional 1/N fixed point exists.
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