Some considerations on the Mac Dowell-Mansouri action
arXiv:0805.3558 · doi:10.1088/1126-6708/2008/06/069
Abstract
A precise relation is established between the Stelle-West formulation of the Mac Dowell-Mansouri approach to a gauge theory of gravity and the approach based on a gauged Wess-Zumino-Witten term. In particular, it is shown that a consistent truncation of the latter correspond to the former. A brief review of the Lovelock-Chern-Simons motivation behind the gauged WZW ones is also done.
references added
References in corpus (16)
- The Confrontation between General Relativity and Experiment
- The Confrontation between General Relativity and Experiment
- Three-Dimensional Gravity Revisited
- Higher dimensional Chern-Simons supergravity
- New Gauge Supergravity in Seven and Eleven Dimensions
- Riemann-Einstein Structure from Volume and Gauge Symmetry
- Simple compactifications and Black p-branes in Gauss-Bonnet and Lovelock Theories
- On the quasi-linearity of the Einstein- "Gauss-Bonnet" gravity field equations
- Poincare invariant gravity with local supersymmetry as a gauge theory for the M-algebra
- General Relativity from a gauged WZW term
- The Universe as a topological defect
- Dual Description of Supergravity MacDowell-Mansouri Theory
- Higher dimensional gravity invariant under the AdS group
- Supersymmetric extension of the nine-dimensional continuation of the Euler density with N=2
- Local supersymmetric extensions of the Poincare and AdS invariant gravity
- 11D Supergravity as a gauge theory for the M-algebra
Cited by in corpus (6)
- Gravity in the 3+1-Split Formalism I: Holography as an Initial Value Problem
- Accelerated FRW Solutions in Chern-Simons Gravity
- Topological gravity and Wess-Zumino-Witten term
- Four dimensional topological supergravities from transgression field theory
- Interactions in MacDowell-Mansouri Gravitation
- On the equivalence of the SO(2,1) gauged WZW form and Liouville theory