Gauge theory of a group of diffeomorphisms. I. General principles

DOI10.1063/1.526980zbMath0602.53067OpenAlexW2081331159MaRDI QIDQ3738212

Eric A. Lord, P. Goswami

Publication date: 1986

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

Full work available at URL: https://doi.org/10.1063/1.526980

zbMATH Keywords

Lie groupcurrentsdiffeomorphism groupGauge fieldsYang-Mills potentialssource identities

Mathematics Subject Classification ID

Constructive quantum field theory (81T08) Applications of global differential geometry to the sciences (53C80) Groups of diffeomorphisms and homeomorphisms as manifolds (58D05)

Related Items

A unified approach to the gauging of space-time and internal symmetries, On the topological reduction from the affine to the orthogonal gauge theory of gravity, Dynamical symmetries, coherent states and nonlinear realizations: The SO(2,4) case, Groups of transformations of Riemannian manifolds, MOTION IN GAUGE THEORIES OF GRAVITY, Dynamical symmetries, super-coherent states and noncommutative structures: categorical and geometrical quantization analysis, Gauge theory of a group of diffeomorphisms. II. The conformal and de Sitter groups, TRANSLATIONS AND DYNAMICS

Cites Work

• Metric-affine variational principles in general relativity. II: Relaxation of the Riemannian constraint
• Invariant Theoretical Interpretation of Interaction
• Lorentz Invariance and the Gravitational Field
• Conservation of Isotopic Spin and Isotopic Gauge Invariance