arXiv · q-alg/9701022
Irreducible decomposition for tensor prodect representations of Jordanian quantum algebras
Abstract
Tensor products of irreducible representations of the Jordanian quantum algebras U_h(sl(2)) and U_h(su(1,1)) are considered. For both the highest weight finite dimensional representations of U_h(sl(2)) and lowest weight infinite dimensional ones of U_h(su(1,1)), it is shown that tensor product representations are reducible and that the decomposition rules to irreducible representations are exactly the same as those of corresponding Lie algebras.
Explore related subjects
Keep this discovery
N. Aizawa. 1997-01-20. Irreducible decomposition for tensor prodect representations of Jordanian quantum algebras. https://doi.org/10.1088/0305-4470%2F30%2F17%2F009
Cite the original work for its findings. Save a collection to share your selection of sources.