q-analogue of IU (n) for q a root of unity

Author:

Arnaudon D.,Chakrabarti A.

Publisher

Elsevier BV

Subject

Nuclear and High Energy Physics

Reference12 articles.

1. Representations of the rotation and Lorentz groups;Gelfand,1963

2. Class of Representations of the IU(n) and IO(n) Algebras and Respective Deformations to U(n, 1), O(n, 1)

3. q-analogues of IU(n) and U(n, 1);Chakrabarti;J. Math. Phys.,1990

4. Periodic and partially periodic representations of SU(N)q;Arnaudon;Commun. Math. Phys.,1990

5. Gelfand-Zetlin basis for Uq(gl(N+1)) modules

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2. Infinite-dimensional representations of quantum algebras;Handbook of Algebra;2000

3. Quantum spinors and spin groups from quantum Clifford algebras;Journal of Physics A: Mathematical and General;1997-09-21

4. SO(5)q and contraction: Chevalley basis representations for q‐generic and root of unity;Journal of Mathematical Physics;1994-08

5. Inhomogeneous quantum groups without dilatations;Physics Letters A;1994-05

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