Minimal realization of ℓ-conformal Galilei algebra, Pais-Uhlenbeck oscillators and their deformation

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Krivonos, S.; Lechtenfeld, Olaf; Sorin, A.: Minimal realization of ℓ-conformal Galilei algebra, Pais-Uhlenbeck oscillators and their deformation. In: Journal of High Energy Physics 2016 (2016), Nr. 10, 78. DOI: http://dx.doi.org/10.1007/JHEP10(2016)078

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Abstract: 
We present the minimal realization of the ℓ-conformal Galilei group in 2+1 dimensions on a single complex field. The simplest Lagrangians yield the complex PaisUhlenbeck oscillator equations. We introduce a minimal deformation of the ℓ = 1/2 conformal Galilei (a.k.a. Schrödinger) algebra and construct the corresponding invariant actions. Based on a new realization of the d = 1 conformal group, we find a massive extension of the near-horizon Kerr-dS/AdS metric.
License of this version: CC BY 4.0 Unported
Document Type: Article
Publishing status: publishedVersion
Issue Date: 2016
Appears in Collections:Fakultät für Mathematik und Physik

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1 image of flag of Germany Germany 82 66.67%
2 image of flag of United States United States 24 19.51%
3 image of flag of China China 10 8.13%
4 image of flag of Indonesia Indonesia 2 1.63%
5 image of flag of Taiwan Taiwan 1 0.81%
6 image of flag of Poland Poland 1 0.81%
7 image of flag of Malaysia Malaysia 1 0.81%
8 image of flag of Morocco Morocco 1 0.81%
9 image of flag of Czech Republic Czech Republic 1 0.81%

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