Twisted Classical Phase Space
arXiv:math/9809051 · doi:10.1023/A:1021680400597
Abstract
We consider relativistic phase space constructed by the twist procedure from the translation sector of the standard, nondeforned Poincare algebra. Using the concept of cross product algebra we derive two kinds of phase space with noncommuting configuration space. The generalized uncertainty relations are formulated.
6 pages, LaTeX; presented by A. Nowicki at the VII-th Colloquium "Quantum Groups and Integrable Systems", Prague 1998, to be published in Czech. J. Phys