We discuss a noncommutative generalization of compact principal bundles that can be trivialized relative to the finite covering by closed sets. In this setting we present bundle reconstruction and reduction
The “quantum duality principle” states that a quantisation of a Lie bialgebra provides also a quanti...
The purpose of this paper is to propose a sheaf theoretic approach to the theory of quantum principa...
AbstractWe bring together ideas in analysis on Hopf *-algebra actions on II1 subfactors of finite Jo...
Abstract. We discuss a noncommutative generalisation of compact principal bundles that can be trivia...
Abstract. Principal G-spaces have a natural noncommutative geometry analogue in the concept of princ...
Abstract. The SU(2)-prolongation of the Hopf fibration S3 → S2 is a trivializable principal SU(2)-bu...
We introduce a notion of a noncommutative (or quantum) numerable principal bundle in the setting of ...
The purpose of this paper is to propose a sheaf theoretic approach to the theory of quantum principa...
We construct noncommutative principal bundles deforming principal bundles with a Drinfeld twist (2-c...
We study noncommutative principal bundles (Hopf–Galois extensions) in the context of coquasitriangul...
We consider noncommutative principal bundles which are equivariant under a triangular Hopf algebra. ...
This thesis is about classification of Galois objects of a Hopf algebra. The notion of Galois extens...
AbstractThe principal result of this paper is that there is a bijective (functorial) correspondence ...
AbstractThe notion of a principal group action is generalized to the framework of non-commutative ge...
summary:We find sufficient conditions for a cotriad of which the objects are locally trivial fibrati...
The “quantum duality principle” states that a quantisation of a Lie bialgebra provides also a quanti...
The purpose of this paper is to propose a sheaf theoretic approach to the theory of quantum principa...
AbstractWe bring together ideas in analysis on Hopf *-algebra actions on II1 subfactors of finite Jo...
Abstract. We discuss a noncommutative generalisation of compact principal bundles that can be trivia...
Abstract. Principal G-spaces have a natural noncommutative geometry analogue in the concept of princ...
Abstract. The SU(2)-prolongation of the Hopf fibration S3 → S2 is a trivializable principal SU(2)-bu...
We introduce a notion of a noncommutative (or quantum) numerable principal bundle in the setting of ...
The purpose of this paper is to propose a sheaf theoretic approach to the theory of quantum principa...
We construct noncommutative principal bundles deforming principal bundles with a Drinfeld twist (2-c...
We study noncommutative principal bundles (Hopf–Galois extensions) in the context of coquasitriangul...
We consider noncommutative principal bundles which are equivariant under a triangular Hopf algebra. ...
This thesis is about classification of Galois objects of a Hopf algebra. The notion of Galois extens...
AbstractThe principal result of this paper is that there is a bijective (functorial) correspondence ...
AbstractThe notion of a principal group action is generalized to the framework of non-commutative ge...
summary:We find sufficient conditions for a cotriad of which the objects are locally trivial fibrati...
The “quantum duality principle” states that a quantisation of a Lie bialgebra provides also a quanti...
The purpose of this paper is to propose a sheaf theoretic approach to the theory of quantum principa...
AbstractWe bring together ideas in analysis on Hopf *-algebra actions on II1 subfactors of finite Jo...
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