A soluble gauge model with Gribov-type copies

DOI10.1006/aphy.1996.0032zbMath0870.53056OpenAlexW2016596354MaRDI QIDQ1356906

O. Diekmann

Publication date: 2 September 1997

Published in: Annals of Physics (Search for Journal in Brave)

Full work available at URL: http://cds.cern.ch/record/285407

zbMATH Keywords

Feynman rulesSchrödinger wave functionsgauge-equivalent copiessoluble gauge model

Mathematics Subject Classification ID

Yang-Mills and other gauge theories in quantum field theory (81T13) Applications of differential geometry to physics (53Z05)

Related Items (15)

GAUGE GROUP TQFT AND IMPROVED PERTURBATIVE YANG–MILLS THEORY ⋮ Lewis-Riesenfeld quantization and SU(1, 1) coherent states for 2D damped harmonic oscillator ⋮ BRST symmetric formulation of a theory with Gribov-type copies ⋮ Renormalization in the Coulomb gauge and order parameter for confinement in QCD ⋮ External gauge field-coupled quantum dynamics: Gauge choices, Heisenberg algebra representations and gauge invariance in general, and the Landau problem in particular ⋮ TOPOLOGY CLASSES OF FLAT U(1) BUNDLES AND DIFFEOMORPHIC COVARIANT REPRESENTATIONS OF THE HEISENBERG ALGEBRA ⋮ Landau problem with time dependent mass in time dependent electric and harmonic background fields ⋮ Stochastic quantization of gauge models ⋮ Note on the gauge fixing in gauge theory. ⋮ Coherent state quantization of constraint systems ⋮ Nonperturbative stochastic quantization of the helix model ⋮ Gribov versus BRST ⋮ The configuration space of low-dimensional Yang-Mills theories. ⋮ Generalized stochastic quantization of Yang-Mills theory ⋮ Path integrals, BRST identities, and regularization schemes in nonstandard gauges

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