An algorithm for computing the global basis of a finite dimensional irreducible $U_{q}(so_{2n+1})$ or $U_{q}(so_{2n})$-module

Cedric Lecouvey

paper

An algorithm for computing the global basis of a finite dimensional irreducible $U_{q} (s o_{2 n + 1})$ or $U_{q} (s o_{2 n})$ -module

arXiv:math/0211442

Abstract

We describe a simple algorithm for computing the canonical basis of any irreducible finite-dimensional $U_{q} (s o_{2 n + 1})$ or $U_{q} (s o_{2 n})$ -module.

21 pages

References in corpus (1)

$q$ -Wedge Modules for Quantized Enveloping Algebras of Classical Type

An algorithm for computing the global basis of a finite dimensional irreducible Uq​(so2n+1​) or Uq​(so2n​)-module

Abstract

References in corpus (1)

An algorithm for computing the global basis of a finite dimensional irreducible $U_{q} (s o_{2 n + 1})$ or $U_{q} (s o_{2 n})$ -module