Extended Bargmann supergravity from a Lie algebra expansion
arXiv:1904.12786 · doi:10.1016/j.nuclphysb.2019.114706
Abstract
In this paper we show how the method of Lie algebra expansions may be used to obtain, in a simple way, both the extended Bargmann Lie superalgebra and the Chern-Simons action associated to it in three dimensions, starting from , superPoincaré and its corresponding Chern-Simons supergravity.
arXiv comment17 pages
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- Three-dimensional exotic Newtonian gravity with cosmological constant
- Generalized Maxwellian exotic Bargmann gravity theory in three spacetime dimensions
- Three-dimensional Maxwellian Extended Newtonian gravity and flat limit
- On the supersymmetric extension of asymptotic symmetries in three spacetime dimensions
- Three-dimensional exotic Newtonian supergravity theory with cosmological constant
- Generalized Newton-Cartan Geometries for Particles and Strings
- Non-relativistic and Ultra-relativistic Expansions of Three-dimensional Spin-3 Gravity Theories
- Three-dimensional non-relativistic supergravity and torsion
- Non-Relativistic and Ultra-Relativistic Scaling Limits of Multimetric Gravity
- Three-Dimensional Higher-Order Schrödinger Algebras and Lie Algebra Expansions
- Extended Kinematical 3D Gravity Theories
- Three-dimensional Newtonian gravity with cosmological constant and torsion
- Non-relativistic spin-3 symmetries in 2+1 dimensions from expanded/extended Nappi-Witten algebras
- Three-dimensional teleparallel Chern-Simons supergravity theory
- Lie Algebra Expansions, Non-Relativistic Matter Multiplets and Actions
- Non-Lorentzian Supergravity and Kinematical Superalgebras
- Hietarinta Chern-Simons supergravity and its asymptotic structure
- Extended Bargmann FDA and non-relativistic gravity