On the bicrossproduct structures for the ${\cal U}_λ(iso_{ω_2... ω_N}(N))$ family of algebras

Details On the bicrossproduct structures for the ${\cal U}_λ(iso_{ω_2... ω_N}(N))$ family of algebras On the bicrossproduct structures for the ${\cal U}_λ(iso_{ω_2... ω_N}(N))$ family of algebras

1998-04-17

arxiv.org/abs/math/9804084v1

J.Phys.A31:6505-6516,1998

Mathematics

Quantum Algebra

Latex2e file. 14 pages

Scientific paper

10.1088/0305-4470/31/30/015

It is shown that the family of deformed algebras
${\cal U}_\lambda(iso_{\omega_2... \omega_N}(N))$ has a different
bicrossproduct structure for each $\omega_a=0$ in analogy to the undeformed
case.

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