On the classification of quantum Poincaré groups
Author:
Publisher
Springer Science and Business Media LLC
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Link
http://link.springer.com/content/pdf/10.1007/BF02104908.pdf
Reference16 articles.
1. Chaichian, M., Demichev, A.P.: Quantum Poincaré group, Phys. Lett.B304, 220–224 (1993) Cf. also Schirrmacher, A.: Varieties on quantized spacetime. In: Symmetry methods in physics. A.N. Sissakin et al. (eds.), vol. 2, Moscow: Dubna 1994, pp. 463–470
2. Dobrev, V.K.: Canonicalq-deformations of noncompact Lie (super-) algebras. J. Phys. A: Math. Gen.26, 1317–1334 (1993)
3. Kondratowicz, P., Podleś, P.: Irreducible representations of quantumSL q(2) groups at roots of unity. hep-th 9405079
4. Lukierski, J., Nowicki, A., Ruegg, H.: New quantum Poincaré algebra andk-deformed field theory. Phys. Lett.B293, 344–352 (1992); Zakrzewski, S.: Quantum Poincaré group related to thek-Poincaré algebra. J. Phys. A.: Math. Gen.27, 2075–2082 (1994); Cf. also Lukierski, J., Nowicki, A., Ruegg, H., Tolstoy, V.N.:q-deformation of Poincaré algebra. Phys. Lett.B264, 331–338 (1991)
5. Majid, S.: Braided momentum in theq-Poincaré group. J. Math. Phys.34, 2045–2058 (1993)
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