Holography, Pade Approximants and Deconstruction
arXiv:hep-ph/0610326 · doi:10.1088/1126-6708/2007/02/086
Abstract
We investigate the relation between holographic calculations in 5D and the Migdal approach to correlation functions in large N theories. The latter employs Pade approximation to extrapolate short distance correlation functions to large distances. We make the Migdal/5D relation more precise by quantifying the correspondence between Pade approximation and the background and boundary conditions in 5D. We also establish a connection between the Migdal approach and the models of deconstructed dimensions.
28 pages
References in corpus (25)
- The Minimal Composite Higgs Model
- QCD and a Holographic Model of Hadrons
- Linear Confinement and AdS/QCD
- (De)Constructing Dimensions
- Chiral symmetry breaking from five dimensional spaces
- Holography and Phenomenology
- Comments on the Holographic Picture of the Randall-Sundrum Model
- Towards a Realistic Model of Higgsless Electroweak Symmetry Breaking
- Gauge Invariant Effective Lagrangian for Kaluza-Klein Modes
- QCD and dimensional deconstruction
- Randall-Sundrum models and the regularized AdS/CFT correspondence
- Interpolating between low and high energy QCD via a 5D Yang-Mills model
- Holographic Model for Hadrons in Deformed AdS5 Background
- Geometric approach to condensates in holographic QCD
- Holographic Theories of Electroweak Symmetry Breaking without a Higgs Boson
- The Structure of Corrections to Electroweak Interactions in Higgsless Models
- Deconstruction and Gauge Theories in AdS_5
- Field localization in warped gauge theories
- Perfecting the Ultra-violet of Holographic Descriptions of QCD
- Running of Gauge Couplings in AdS5 via Deconstruction
- Emerging Holography
- Tools for Deconstructing Gauge Theories in AdS5
- Large-Nc QCD and Pade Approximant Theory
- Holographic Wave Functions, Meromorphization and Counting Rules
- Gauge/String Duality in Confining Theories