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• W2062517822 abstract "Quantum deformations of (anti-)de Sitter algebras in (2+1) dimensions are revisited, and several features of these quantum structures are reviewed. In particular, the classification problem of (2+1) (A)dS Lie bialgebras is presented and the associated noncommutative quantum (A)dS spaces are also analysed. Moreover, the flat limit (or vanishing cosmological constant) of all these structures leading to (2+1) quantum Poincar'e algebras and groups is simultaneously given by considering the cosmological constant as an explicit Lie algebra parameter in the (A)dS algebras. By making use of this classification, a three-parameter generalization of the kappa-deformation for the (2+1) (A)dS algebras and quantum spacetimes is given. Finally, the same problem is studied in (3+1) dimensions, where a two-parameter generalization of the kappa-(A)dS deformation that preserves the space isotropy is found." @default.
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• W2062517822 date "2014-09-10" @default.
• W2062517822 modified "2023-10-02" @default.
• W2062517822 title "On quantum deformations of (anti-)de Sitter algebras in (2+1) dimensions" @default.
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• W2062517822 doi "https://doi.org/10.1088/1742-6596/532/1/012002" @default.
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