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Rina Štrajn

University of Dubrovnik

Rina Štrajn has made significant contributions to the fields of quantum field theory, algebra, and differential calculus, particularly in the context of generalized Snyder spaces. Their research has explored various aspects of these spaces, including interpolations between Jordanian twists, realizations of the Gi(n) algebra and its applications, and the Poincaré-Weyl algebra with dispersion relations. Štrajn's work has also investigated the twisted Poincaré algebra, addition of momenta, and quantum mechanics on curved Snyder spaces, shedding light on the properties of generalized Snyder spaces in quantum theory. These findings have implications for our understanding of quantum field theories and κ-minkowski spacetime.

Conformal SymmetryQuantum GeometryHopf AlgebrasSpacetime Noncommutativity
Commercial signal 58.7
Scientific signal 61.6
Social signal 61.4
Papers 13
0 Patent-to-paper cites
211 Paper cites

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