On Little Groups and Boosts of $κ$-deformed Poincare Group
Abstract
Description
We show how Wigner's little group approach to the representation theory of Poincaré group may be generalized to the case of $κ$-deformed
Poincaré group. We also derive the deformed Lorentz transformations of energy and momentum. We find that if the $κ$-deformed Poincaré group is adopted as the fundamental symmetry of nature, it results in deviations from predictions of the Poincaré symmetry at large energies, which may be experimentally observable.
11 pages, LaTeX
11 pages, LaTeX