Direct gauging of the Poincaré group. IV: Curvature, holonomy, spin, and gravity

DOI10.1007/BF00670332zbMath0609.53039OpenAlexW1986017943WikidataQ125308288 ScholiaQ125308288MaRDI QIDQ1086864

Dominic G. B. Edelen

Publication date: 1985

Published in: International Journal of Theoretical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf00670332

zbMATH Keywords

coupling constantsEinstein's equationsgauge theoryconnectionRiemann-Cartan spacefield equationsPoincaré groupcurvature formsminimal replacement operatordecomposition of the gravitational equations

Mathematics Subject Classification ID

Applications of Lie groups to the sciences; explicit representations (22E70) Relativistic gravitational theories other than Einstein's, including asymmetric field theories (83D05) Applications of local differential geometry to the sciences (53B50)

Related Items (3)

The geometry of minimal replacement for the Poincaré group ⋮ Static vacuum solution of direct Poincaré gauge theory in ten dimensions with four external ⋮ Gravity and gauge: A new perspective

Cites Work

• Differential-geometric and variational background of classical gauge field theories
• Operator-valued connections, Lie connections, and gauge field theory
• Direct gauging of the Poincaré group. I
• Direct gauging of the Poincaré group. II
• Direct gauging of the Poincaré group. III: Interactions with internal symmetries
• The strong coupling in a space with torsion
• Spacetime of the Elementary Particles
• New Possibilities for a Unified Field Theory
• Ricci-Calculus

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