Renormalized Kaluza-Klein theories
arXiv:hep-th/0602150 · doi:10.1088/1126-6708/2006/05/046
Abstract
Using six-dimensional quantum electrodynamics () as an example we study the one-loop renormalization of the theory both from the six and four-dimensional points of view. Our main conclusion is that the properly renormalized four dimensional theory never forgets its higher dimensional origin. In particular, the coefficients of the neccessary extra counterterms in the four dimensional theory are determined in a precise way. We check our results by studying the reduction of on a two-torus.
LaTeX, 36 pages. A new section added; references improved, typos fixed
References in corpus (9)
- A Large Mass Hierarchy from a Small Extra Dimension
- An Alternative to Compactification
- Supersymmetry and Electroweak breaking from extra dimensions at the TeV-scale
- Can power corrections be reliably computed in models with extra dimensions?
- Regularisation Techniques for the Radiative Corrections of Wilson lines and Kaluza-Klein states
- Loop Corrections in Higher Dimensions via Deconstruction
- The one-loop functional as a Berezinian
- String Primer
- Power corrections in models with extra dimensions
Cited by in corpus (17)
- Quantum Corrections to Unimodular Gravity
- Supersymmetric Models with Higher Dimensional Operators
- Search for the minimal universal extra dimension model at the LHC with =7 TeV
- Higher derivatives and brane-localised kinetic terms in gauge theories on orbifolds
- Renormalizable 1/N_f Expansion for Field Theories in Extra Dimensions
- No Conformal Anomaly in Unimodular Gravity
- Conformal and non Conformal Dilaton Gravity
- Mass corrections in string theory and lattice field theory
- Renormalized masses of heavy Kaluza-Klein states
- Kaluza-Klein Masses and Couplings: Radiative Corrections to Tree-Level Relations
- Decoupling of Heavy Kaluza-Klein Modes In Models With Five-Dimensional Scalar Fields
- Fermion inter-particle potentials in 5D and a dimensional restriction prescription to 4D
- Finite Time Vacuum Survival Amplitude and Vacuum Energy Decay
- Power law in a gauge-invariant cut-off regularisation
- Weighing the Vacuum Energy
- One-loop effective potential in M4 x T2 with and without 't Hooft flux
- Quantum corrections to Higher-Dimensional Theories