2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/184606Families of Perelomov coherent states are defined axiomatically in the context of unitary representations of Hopf algebras possessing a Haar integral. A global geometric picture involving locally trivial noncommutative fibre bundles is involved in the construction. A noncommutative resolution of identity formula is proved in that setup. Examples come from quantum groups.19 pages, uses kluwer.cls; the exposition much improved; an example of deriving the resolution of identity via coherent states for SUq(2) added; the result differs from the proposals in literatureQuantum AlgebraHigh Energy Physics - TheoryAlgebraic Geometry14A22; 16W30; 14L30; 58B32text