Generalized stochastic quantization of Yang-Mills theory

DOI10.1006/aphy.1998.5851zbMath0924.58130arXivhep-th/9804133OpenAlexW3101852799MaRDI QIDQ1290440

Gerald Kelnhofer, Helmuth Hüffel

Publication date: 11 November 1999

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

Full work available at URL: https://arxiv.org/abs/hep-th/9804133

zbMATH Keywords

configuration spaceYang-Mills theorystochastic quantizationFaddeev-Popov path integral density

Mathematics Subject Classification ID

Yang-Mills and other gauge theories in quantum field theory (81T13) Applications of global analysis to the sciences (58Z05) Stochastic quantization (81S20)

Related Items (10)

Quantizing Yang-Mills theory: from Parisi-Wu stochastic quantization to a global path integral ⋮ Field space entanglement entropy, zero modes and Lifshitz models ⋮ QED revisited: proving equivalence between path integral and stochastic quantization ⋮ Perturbative Yang-Mills theory without Faddeev-Popov ghost fields ⋮ Global path integral quantization of Yang-Mills theory ⋮ On the geometrical representation of the path integral reduction Jacobian: the case of dependent variables in a description of reduced motion ⋮ Bödeker's effective theory: from Langevin dynamics to Dyson-Schwinger equations ⋮ NONLINEAR PHENOMENA IN CANONICAL STOCHASTIC QUANTIZATION ⋮ Functional integration and gauge ambiguities in generalized abelian gauge theories ⋮ Abelian gauge theories on compact manifolds and the Gribov ambiguity

Cites Work

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• On the bundle of connections and the gauge orbit manifold in Yang-Mills theory
• Some remarks on the Gribov ambiguity
• Nonperturbative stochastic quantization of the helix model
• A soluble gauge model with Gribov-type copies
• BRST symmetric formulation of a theory with Gribov-type copies
• Self-duality in four-dimensional Riemannian geometry
• Stochastic quantization of gauge models

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