Covariant Mass and Geometrical setup in Euclidean gauge theories
arXiv:2002.07302 · doi:10.1103/PhysRevD.101.105003
Abstract
A nonlocal mass operator can be consistently set in local form through the introduction of a set of additional fields with geometrical appropriated properties. A local and polynomial gauge invariant action is thus identified. Equations compatible with the study of renormalization, from the algebraic point of view, are presented in the Landau Gauge.
17 pages, no figures
References in corpus (12)
- An analytic study of the off-diagonal mass generation for Yang-Mills theories in the maximal Abelian gauge
- Landau-gauge condensates from the quark propagator on the lattice
- Vacuum type of SU(2) gluodynamics in maximally Abelian and Landau gauges
- A study of the gauge invariant, nonlocal mass operator in Yang-Mills theories
- Description of Gluon Propagation in the Presence of an A^2 Condensate
- Artefacts and <A2> power corrections : revisiting the MOM Z_psi and Z_V
- The Dual Meissner Effect and Magnetic Displacement Currents
- Non-perturbative Power Corrections to Ghost and Gluon Propagators
- Infrared features of KS fermion and Wilson fermion in Lattice Landau Gauge QCD
- Two loop MSbar gluon pole mass from the LCO formalism
- <A^2> Condensate, Bianchi Identities and Chromomagnetic Fields Degeneracy in SU(2) YM Theory
- One loop MSbar gluon pole mass from the LCO formalism