We study free actions of compact groups on unital C*-algebras. In particular, we provide a complete classification theory of these actions for compact Abelian groups and explain its relation to the classification of classical principal bundles.Peer reviewe
We study and classify free actions of compact quantum groups on unital C*-algebras in terms of gener...
We present a new, general approach to gauge theory on principal $G$-spectral triples, where $G$ is a...
AbstractIn this paper, we prove a Galois correspondence for compact group actions on C⁎-algebras in ...
We study free actions of compact groups on unital C*-algebras. In particular, we provide a complete ...
We study a simple class of free actions of non-Abelian groups on unital C* -algebras, namely cleft a...
We study a simple class of free actions of non-Abelian groups on unital C* -algebras, namely cleft a...
We introduce a notion of a noncommutative (or quantum) numerable principal bundle in the setting of ...
Abstract. Let G be a compact Hausdorff topological group acting on a compact Hausdorff topological s...
Freeness of an action of a compact Lie group on a compact Hausdorff space is equivalent to a simple ...
This dissertation is in three essentially independent sections. The common unifying theme is the stu...
This dissertation is in three essentially independent sections. The common unifying theme is the stu...
AbstractThe notion of a principal group action is generalized to the framework of non-commutative ge...
In recent years both topological and algebraic invariants have been associated to group actions on C...
We study and classify free actions of compact quantum groups on unital C*-algebras in terms of gener...
We present a new, general approach to gauge theory on principal G-spectral triples, where G is a com...
We study and classify free actions of compact quantum groups on unital C*-algebras in terms of gener...
We present a new, general approach to gauge theory on principal $G$-spectral triples, where $G$ is a...
AbstractIn this paper, we prove a Galois correspondence for compact group actions on C⁎-algebras in ...
We study free actions of compact groups on unital C*-algebras. In particular, we provide a complete ...
We study a simple class of free actions of non-Abelian groups on unital C* -algebras, namely cleft a...
We study a simple class of free actions of non-Abelian groups on unital C* -algebras, namely cleft a...
We introduce a notion of a noncommutative (or quantum) numerable principal bundle in the setting of ...
Abstract. Let G be a compact Hausdorff topological group acting on a compact Hausdorff topological s...
Freeness of an action of a compact Lie group on a compact Hausdorff space is equivalent to a simple ...
This dissertation is in three essentially independent sections. The common unifying theme is the stu...
This dissertation is in three essentially independent sections. The common unifying theme is the stu...
AbstractThe notion of a principal group action is generalized to the framework of non-commutative ge...
In recent years both topological and algebraic invariants have been associated to group actions on C...
We study and classify free actions of compact quantum groups on unital C*-algebras in terms of gener...
We present a new, general approach to gauge theory on principal G-spectral triples, where G is a com...
We study and classify free actions of compact quantum groups on unital C*-algebras in terms of gener...
We present a new, general approach to gauge theory on principal $G$-spectral triples, where $G$ is a...
AbstractIn this paper, we prove a Galois correspondence for compact group actions on C⁎-algebras in ...
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