The purpose of this paper is to propose a sheaf theoretic approach to the theory of quantum principal bundles over non affine bases. We study noncommutative principal bundles corresponding to G→ G/ P, where G is a semisimple group and P a parabolic subgroup
The quantum flag manifold ${SU_q(3)/\T^2}$ is interpreted as a noncommtative bundle over the quantum...
We investigate a quantum twistor bundle constructed as a $U(1)$-quotient of the quantum instanton bu...
The Peterson isomorphism relates the homology of the affine Grassmannian to the quantum cohomology o...
The purpose of this paper is to propose a sheaf theoretic approach to the theory of quantum principa...
The purpose of this paper is to propose a sheaf theoretic approach to the theory of quantum principa...
This introductory text is the first book about quantum principal bundles and their quantum connectio...
The algebraic approach to bundles in non-commutative geometry and the definition of quantum real wei...
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...
We discuss a noncommutative generalization of compact principal bundles that can be trivialized rela...
A general theory of characteristic classes of quantum principal bundles is presented, incorporating ...
In this thesis I discuss some results on the noncommutative (spin) geometry of quantum principal G-b...
We introduce a notion of a noncommutative (or quantum) numerable principal bundle in the setting of ...
An algebraic framework for noncommutative bundles with (quantum) homogeneous fibres is proposed. Th...
AbstractThe notion of a principal group action is generalized to the framework of non-commutative ge...
The quantum flag manifold ${SU_q(3)/\T^2}$ is interpreted as a noncommtative bundle over the quantum...
We investigate a quantum twistor bundle constructed as a $U(1)$-quotient of the quantum instanton bu...
The Peterson isomorphism relates the homology of the affine Grassmannian to the quantum cohomology o...
The purpose of this paper is to propose a sheaf theoretic approach to the theory of quantum principa...
The purpose of this paper is to propose a sheaf theoretic approach to the theory of quantum principa...
This introductory text is the first book about quantum principal bundles and their quantum connectio...
The algebraic approach to bundles in non-commutative geometry and the definition of quantum real wei...
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...
We discuss a noncommutative generalization of compact principal bundles that can be trivialized rela...
A general theory of characteristic classes of quantum principal bundles is presented, incorporating ...
In this thesis I discuss some results on the noncommutative (spin) geometry of quantum principal G-b...
We introduce a notion of a noncommutative (or quantum) numerable principal bundle in the setting of ...
An algebraic framework for noncommutative bundles with (quantum) homogeneous fibres is proposed. Th...
AbstractThe notion of a principal group action is generalized to the framework of non-commutative ge...
The quantum flag manifold ${SU_q(3)/\T^2}$ is interpreted as a noncommtative bundle over the quantum...
We investigate a quantum twistor bundle constructed as a $U(1)$-quotient of the quantum instanton bu...
The Peterson isomorphism relates the homology of the affine Grassmannian to the quantum cohomology o...
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