Universal R-matrix for null-plane quantized Poincar{é} algebra

Abstract

The universal $\mathcal{R}$--matrix for a quantized Poincar{é} algebra $\mathcal{P}(3+1)$ introduced by Ballesteros et al is evaluated. The solution is obtained as a specific case of a formulated multidimensional generalization to the non-standard (Jordanian) quantization of $sl(2)$.

9 pages, LaTeX, no figures. The example on page 5 has been supplemented with the full description

References in corpus (1)

• Bicrossproduct structure of the null-plane quantum Poincare algebra

Cited by in corpus (6)

• Unified description for kappa-deformations of orthogonal groups
• Quantum algebras as quantizations of dual Poisson-Lie groups
• $\kappa$-deformed BMS symmetry
• Twisting cocycles in fundamental representation and triangular bicrossproduct Hopf algebras
• Twisted Conformal Algebra so(4,2)
• Extensions of Peripheric Extended Twists and Inhomogeneous Lie Algebras