Abstract
Let $H$ be a co-quasitriangular Hopf algebra with bijective antipode. We prove that the Drinfeld center of the category of $H$-comodules is equivalent to the category of modules over some braided group. In particular, the equivalence holds not only for a finite dimensional $H$, but also for an infinite dimensional one.
Citation
Haixing Zhu. "On the Drinfeld Center of the Category of Comodules over a Co-quasitriangular Hopf Algebra." Taiwanese J. Math. 20 (2) 263 - 275, 2016. https://doi.org/10.11650/tjm.20.2016.5965
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