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Abstract We apply Majid’s transmutation procedure to Hopf algebra maps H { {C}}T, where T is a compact abelian group, and explain how this construction gives rise to braided Hopf algebras over quotients of T by subgroups that are cocentral in H. This allows us to unify and generalize a number of recent constructions of braided compact quantum groups, starting from the braided SUₐ (2) quantum group, and describe their bosonizations.
Habbestad et al. (Thu,) studied this question.
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