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D = 4 quantum Poincaré algebras and finite difference time derivatives

Authors
Lukierski, Jerzy
Nowicki, Anatol
Published in Oziewicz, Zbigniew ; Jancewicz, Bernard & Borowiec, Andrzej. Spinors, twistors, Clifford algebras and quantum deformations. Wrocław - September 1992 - Dordrecht: Kluwer Academic Publishers. 1993, p. 257-266
Abstract The contraction of quantum Lie algebras providing real D = 4 quantum Poincaré algebras are briefly reviewed. The case of κ-deformation of D = 4 Poincaré algebra with flat nonrelativistic sector is described in some detail. The κ-modification of relativistic dynamics consists in introducing in consistent way the finite difference time derivatives. The κ-Lorentz group has a quasigroup structure introduced by Batalin.
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ISBN: 0-7923-2251-7
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LUKIERSKI, Jerzy, NOWICKI, Anatol, RUEGG, Henri. D = 4 quantum Poincaré algebras and finite difference time derivatives. In: Oziewicz, Zbigniew ; Jancewicz, Bernard & Borowiec, Andrzej (Ed.). Spinors, twistors, Clifford algebras and quantum deformations. Wrocław. Dordrecht : Kluwer Academic Publishers, 1993. p. 257-266. https://archive-ouverte.unige.ch/unige:114650

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Deposited on : 2019-02-28

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