In this paper we perform, in the spirit of the holographic correspondence, a particular asymptotic limit of N=2, AdS4 supergravity to N=2 supergravity on a locally AdS3 boundary. Our boundary theory enjoys OSp(2|2) × SO(1,2) invariance and is shown to contain the D = 3 super-Chern Simons OSp(2|2) theory considered in [1] and featuring “unconventional local supersymmetry”. The model constructed in that reference describes the dynamics of a spin-1/2 Dirac field in the absence of spin 3/2 gravitini and was shown to be relevant for the description of graphene, near the Dirac points, for specific spatial geometries. Our construction yields the model in [1] with a specific prescription on the parameters. In this framework the Dirac spin-1/2 fermion originates from the radial components of the gravitini in D = 4.
Unconventional supersymmetry at the boundary of AdS4 supergravity / Andrianopoli, L.; Cerchiai, B. L.; D’Auria, R.; Trigiante, M.. - In: JOURNAL OF HIGH ENERGY PHYSICS. - ISSN 1029-8479. - ELETTRONICO. - 2018:4(2018). [10.1007/JHEP04(2018)007]
Unconventional supersymmetry at the boundary of AdS4 supergravity
Andrianopoli, L.;D’Auria, R.;Trigiante, M.
2018
Abstract
In this paper we perform, in the spirit of the holographic correspondence, a particular asymptotic limit of N=2, AdS4 supergravity to N=2 supergravity on a locally AdS3 boundary. Our boundary theory enjoys OSp(2|2) × SO(1,2) invariance and is shown to contain the D = 3 super-Chern Simons OSp(2|2) theory considered in [1] and featuring “unconventional local supersymmetry”. The model constructed in that reference describes the dynamics of a spin-1/2 Dirac field in the absence of spin 3/2 gravitini and was shown to be relevant for the description of graphene, near the Dirac points, for specific spatial geometries. Our construction yields the model in [1] with a specific prescription on the parameters. In this framework the Dirac spin-1/2 fermion originates from the radial components of the gravitini in D = 4.File | Dimensione | Formato | |
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https://hdl.handle.net/11583/2726638