Holographic RG flows and nearly-marginal operators

Abstract

The holographic renormalization group flows associated with marginally relevant operators are analyzed. The associated perturbative and non-perturbative beta-functions are calculated and the consistent scalar potentials are identified. The presence of a Zamolodchikov metric in the multiscalar case is shown to affect beta-functions starting at two loops.

Latex, 23 pages. Minor corrections. Version to be published in Classical and Quantum Gravity

References in corpus (4)

• Effective Holographic Theories for low-temperature condensed matter systems
• No-Scale Supergravity Realization of the Starobinsky Model of Inflation
• On the Starobinsky Model of Inflation from Supergravity
• Dissecting the string theory dual of QCD

Cited by in corpus (22)

• Exotic RG Flows from Holography
• Universality classes for models of inflation
• Naturally light dilatons from nearly marginal deformations
• New perspectives on constant-roll inflation
• Effective holographic models for QCD: glueball spectrum and trace anomaly
• Thermalization in a Holographic Confining Gauge Theory
• Exotic holographic RG flows at finite temperature
• Holographic RG flows on curved manifolds and quantum phase transitions
• Trans-IR Flows to Black Hole Singularities
• Universality for quintessence
• Gravity and axions from a random UV QFT
• Improvement of energy-momentum tensor and non-Gaussianities in holographic cosmology
• Universality in generalized models of inflation
• On multi-field flows in gravity and holography
• An Hamilton-Jacobi formulation of anisotropic inflation
• Axion RG flows and the holographic dynamics of instanton densities
• Dimensional regularization for holographic RG flows
• A holographic realization of light dilatons
• Holographic RG flows on Squashed $S^3$
• Holographic Beta functions for the Generalized Sine Gordon Theory
• Higher order curvature corrections and holographic renormalization group flow
• Metallic and antiferromagnetic fixed points from gravity