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This work uncovers structural properties in braided algebraic groups, implying insights for algebraic quantum structures.
In this paper, we mainly introduce the notion of a braided algebraic group, which unifies the notions of a braided Hopf algebra with an integral, a Hopf group-coalgebra with a group-integral and an algebraic quantum group. For this, we introduce the notion of braided multiplier rings and study their properties. Then we study some structural properties of a braided multiplier algebra with a nontrivial example.
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Gu et al. (2026) studied this question.
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