paper

Kappa-deformation of phase space; generalized Poincare algebras and R-matrix

arXiv:1204.4324 · doi:10.1007/JHEP08(2012)127

Abstract

We deform Heisenberg algebra and corresponding coalgebra by twist. We present undeformed and deformed tensor identities. Coalgebras for the generalized Poincaré algebras have been constructed. The exact universal -matrix for the deformed Heisenberg (co)algebra is found. We show, up to the third order in the deformation parameter, that in the case of -Poincaré Hopf algebra this -matrix can be expressed in terms of Poincaré generators only. This implies that the states of any number of identical particles can be defined in a -covariant way.

10 pages, revtex4; discussion enlarged, references added

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