Bicrossproduct structure of κ-Poincare group and non-commutative geometry

Physics Letters B

Volumn 334, Issue 3-4, 1994, Pages 348-354

  Majid, S ^a   Ruegg, H ^b  

^a UNIVERSITY OF CAMBRIDGE   (United Kingdom)

^b UNIVERSITY OF GENEVA   (Switzerland)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0000776222     PISSN: 03702693     EISSN: None     Source Type: Journal    
DOI: 10.1016/0370-2693(94)90699-8     Document Type: Article

References (25)

1. q-deformation of Poincaré algebra
2. New quantum Poincaré algebra and κ-deformed field theory
3. The quantum deformed Dirac equation from the κ-Poincaré algebra
4. From κ-Poincaré algebra to κ-Lorentz quasigroup. A deformation of relativistic symmetry
5. The Dirac-Coulomb problem for the κ-Poincaré quantum group
6. q-Deformation of semisimple and nonsemisimple Lie algebras
7. q
8. Hopf algebras for physics at the Planck scale
9. Principle of Representation‐Theoretic Self‐Duality
10. Physics for algebraists: Non-cummutative and non-cocommutative Hopf akgebras by a bicrossproduct construction
11. Matched pairs of Lie groups associated to solutions of the Yang-Baxter equations
12. Extension theory for connected Hopf algebras
13. Hopf-von Neumann algebra bicrossproducts, Kac algebra bicrossproducts and the classical Yang-Baxter equations
14. Quantum groups
15. ON q-REGULARIZATION
16. Quantum Poincaré group related to the κ- Poincaré algebra
17. Quantum mechanics on homogeneous spaces