AdS_3/LCFT_2 - Correlators in New Massive Gravity

Abstract

We calculate 2-point correlators for New Massive Gravity at the chiral point and find that they behave precisely as those of a logarithmic conformal field theory, which is characterized in addition to the central charges c_L = c_R = 0 by `new anomalies' b_L = b_R = -σ\frac{12\ell}{G_N}, where σis the sign of the Einstein-Hilbert term, \ell the AdS radius and G_N Newton's constant.

10 pages, v2: incorrect statement in conclusions deleted, reference added, v3: version to appear in Phys. Lett. B

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• Holographic stress tensor at finite coupling
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• Three-Dimensional Tricritical Gravity
• Black Hole Thermodynamics: General Relativity and Beyond
• Weyl-Invariant Higher Curvature Gravity Theories in n Dimensions
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• Logarithmic AdS Waves and Zwei-Dreibein Gravity
• Non-Fefferman-Graham asymptotics and holographic renormalization in New Massive Gravity
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• Phase transitions in Bergshoeff-Hohm-Townsend Massive Gravity
• Quasi-Normal Modes of Extremal BTZ Black Holes in TMG
• 2+1 Quantum Gravity with Barbero-Immirzi like parameter on Toric Spatial Foliation
• Nonlinear Dynamics of Parity-Even Tricritical Gravity in Three and Four Dimensions
• Novel nonlinear kinetic terms for gravitons
• Thin-Shells and Thin-Shell Wormholes in New Massive Gravity
• On Hybrid (Topologically) Massive Supergravity in Three Dimensions
• Aging Logarithmic Conformal Field Theory : a holographic view
• Quasinormal modes and black hole hairs in AdS
• On the Shape of Things: From holography to elastica
• Dynamical Black Holes in 2+1 Dimensions
• Inhomogeneous metrics on complex bundles in Lovelock gravity
• Critical gravity in the Chern-Simons modified gravity
• Searching for AdS_3 waves and Asymptotically Lifshitz black holes in R^3-NMG
• Solutions of massive gravity theories in constant scalar invariant geometries
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• New Bi-Gravity from New Massive Garvity
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• Some properties of the de Sitter black holes in three dimensional spacetime
• Non-linear regime of the Generalized Minimal Massive Gravity in critical points