Equivariance and imprimivity for discrete Hopf C*-coactions
DOI10.1017/S0004972700018736zbMath0980.46048arXivfunct-an/9712010OpenAlexW2019114306MaRDI QIDQ4522519
Publication date: 19 February 2002
Published in: Bulletin of the Australian Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/funct-an/9712010
imprimitivity bimodulemultiplicative unitaryreduced crossed productsKac systemsHopf \(C^*\)-algebra coactionright-Hilbert bimodule
Noncommutative dynamical systems (46L55) (C^*)-algebras and (W^*)-algebras in relation to group representations (22D25) Normed modules and Banach modules, topological modules (if not placed in 13-XX or 16-XX) (46H25)
Cites Work
- Induced representations of crossed products by coactions
- The local structure of twisted covariance algebras
- \(C^*\)-algèbres de Hopf et théorie de Kasparov équivariante. (Hopf \(C^*\)-algebras and equivariant Kasparov theory)
- Induced representations of C\(^*\)-algebras
- Takesaki's duality for a non-degenerate co-action.
- Applications of Non-Commutative Duality to Crossed Product C* -Algebras Determined by an Action or Coaction
- Duality for full crossed products of 𝐶*-algebras by non-amenable groups
- Morita equivalences between fixed point algebras and crossed products
- Duality of induction and restriction for abelian twisted covariant systems
- Duality of restriction and induction for 𝐶*-coactions
- Imprimitivity for C*-coactions of non-amenable groups
- Multipliers of Imprimitivity Bimodules and Morita Equivalence of Crossed Products.
- Coactions and Crossed Products of Hopf C*-Algebras
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