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- W1617150689 abstract "The braided approach to q-deformation (due to the author and collaborators) gives natural algebras $R_{21}u_1Ru_2=u_2R_{21}u_1R$ and $R_{21}x_1x_2=x_2x_1R$ for q-Minkowski and q-Euclidean spaces respectively. These algebras are covariant under a corresponding background `rotation' quantum group. Semidirect product by this according to the bosonisation procedure (also due to the author) gives the corresponding Poincar'e quantum groups. We review the construction and collect the resulting R-matrix formulae for both Euclidean and Minkowski cases in both enveloping algebra and function algebra form, and the duality between them. Axioms for the Poincar'e quantum group $*$-structure and the dilaton problem are discussed." @default.
- W1617150689 created "2016-06-24" @default.
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- W1617150689 date "1995-02-20" @default.
- W1617150689 modified "2023-10-18" @default.
- W1617150689 title "Some remarks on the {$q$}-Poincare algebra in R-matrix form" @default.
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- W1617150689 doi "https://doi.org/10.48550/arxiv.q-alg/9502014" @default.
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