Twisted Statistics in kappa-Minkowski Spacetime

Abstract

We consider the issue of statistics for identical particles or fields in kappa-deformed spaces, where the system admits a symmetry group G. We obtain the twisted flip operator compatible with the action of the symmetry group, which is relevant for describing particle statistics in presence of the noncommutativity. It is shown that for a special class of realizations, the twisted flip operator is independent of the ordering prescription.

Latex file, 8 pages

References in corpus (6)

• Kappa-Minkowski space-time and the star product realizations
• Fock space, quantum fields and kappa-Poincaré symmetries
• Twisting all the way: from Classical Mechanics to Quantum Fields
• Gauge theories on the kappa-Minkowski spacetime
• Towards Quantum Noncommutative $\kappa$-deformed Field Theory
• Covariant particle statistics and intertwiners of the kappa-deformed Poincare algebra

Cited by in corpus (2)

• Towards Quantum Noncommutative $\kappa$-deformed Field Theory
• Covariant particle exchange for kappa-deformed theories in 1+1 dimensions