On idempotent states on quantum groups

Mathematics – Quantum Algebra

Scientific paper

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28 pages; v3 omits the former lemma 2.1 due to a gap in the proof. This does not affect any other results. The paper will appe

Scientific paper

10.1016/j.jalgebra.2009.05.037

Idempotent states on a compact quantum group are shown to yield group-like projections in the multiplier algebra of the dual discrete quantum group. This allows to deduce that every idempotent state on a finite quantum group arises in a canonical way as the Haar state on a finite quantum hypergroup. A natural order structure on the set of idempotent states is also studied and some examples discussed.

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