Quantum $κ$-Poincaré Algebra from de Sitter Space of Momenta

Physics – High Energy Physics – High Energy Physics - Theory

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10 pages

Scientific paper

There is a growing number of physical models, like point particle(s) in 2+1
gravity or Doubly Special Relativity, in which the space of momenta is curved,
de Sitter space. We show that for such models the algebra of space-time
symmetries possesses a natural Hopf algebra structure. It turns out that this
algebra is just the quantum $\kappa$-Poincar\'e algebra.

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