On the Holographic Renormalization Group
arXiv:hep-th/9912012 · doi:10.1088/1126-6708/2000/08/003
Abstract
We propose a direct correspondence between the classical evolution equations of 5-d supergravity and the renormalization group (RG) equations of the dual 4-d large gauge theory. Using standard Hamilton-Jacobi theory, we derive first order flow equations for the classical supergravity action , that take the usual form of the Callan-Symanzik equations, including the corrections due to the conformal anomaly. This result gives direct support for the identification of with the quantum effective action of the gauge theory. In addition we find interesting new relations between the beta-functions and the counterterms that affect the 4-d cosmological and Newton constant.
14 pages, no figures
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- Gradient Flow and Holography from a Local Wilsonian Cutoff
- Holographic entanglement renormalisation for fermionic quantum matter
- Cosmological constant as quantum error correction from generalised gauge invariance in double field theory
- Holography and (1+1)-dimension non-relativistic Quantum Mechanics
- Holographic RG and Exact RG in O(N) Model
- A theory of time based on wavefunction collapse
- Holographic trace anomaly at finite temperature
- First order formalism of holographic Wilsonian renormalization group: Langevin equation
- Casimir Energy of the Universe and New Regularization of Higher Dimensional Quantum Field Theories
- symmetry of the Exact RG equation
- Probing sine dilaton gravity with flow central charge
- Constructing CFTs from AdS flows
- Renormalization group flow, Entropy and Eigenvalues
- Anomaly matching condition in two-dimensional systems
- Ising Model on Twisted Lattice and Holographic RG flow