Super-easy quantum groups with arbitrary parameters

Abstract

We discuss an extended easy quantum group formalism, with the Schur-Weyl theoretic Kronecker symbols being as general as possible, and allowed to take values in $\{-1,0,1\}$, and more generally in $\mathbb{T}\cup \{0\}$. Our study includes an axiomatization of the theory, some structure and classification results, and the study of the basic examples of quantum unitary and reflection groups, with both positive and negative results.

Withdrawn by the author. This paper has remained unpublished, and is now obsolete

References in corpus (3)

• Liberations and twists of real and complex spheres
• On two-coloured noncrossing quantum groups
• Quantum groups and generalized circular elements