Study representation theory of quantum groups using techniques from noncommutative geometry. I Construction of quantum homogeneous spaces and quantum group equivariant vector bundles. I Realization of irreducible representations of quantum groups on cohomology groups of equivariant quantum homogeneous vector bundles. Consider only type-(1,..., 1) modules for quantum groups. R. B. Zhang Equivariant Quantum Vector Bundles Real setting for homogeneous space
We introduce a general recipe to construct quantum projective homogeneous spaces, with a particular...
This book is aimed at presenting different methods and perspectives in the theory of Quantum Groups,...
We introduce a general recipe to construct quantum projective homogeneous spaces, with a particular...
We construct equivariant vector bundles over quantum projective spaces using parabolic Verma modules...
We construct equivariant vector bundles over quantum projective spaces using parabolic Verma modules...
Available from STL Prague, CZ / NTK - National Technical LibrarySIGLECZCzech Republi
7 pages; talk given at QGIS X, Prague, June 2001; typos correctedThe natural generalization of the n...
A construction of the noncommutative-geometric counterparts of classical classifying spaces is prese...
We examine a quantum group gauge theory generalizing classical fibre bundle theory. This is done, in...
Let $\Oq(G)$ be the algebra of quantized functions on an algebraic group $G$ and $\Oq(B)$ its quotie...
AbstractLet Oq(G) be the algebra of quantized functions on an algebraic group G and Oq(B) its quotie...
The main theme of this thesis is a study of the geometry of quantum groups and quantum spaces, with ...
The (small) equivariant quantum cohomology algebra of a homogeneous space X = G/P is a deformation ...
The (small) equivariant quantum cohomology algebra of a homogeneous space X = G/P is a deformation ...
We introduce a general recipe to construct quantum projective homogeneous spaces, with a particular...
We introduce a general recipe to construct quantum projective homogeneous spaces, with a particular...
This book is aimed at presenting different methods and perspectives in the theory of Quantum Groups,...
We introduce a general recipe to construct quantum projective homogeneous spaces, with a particular...
We construct equivariant vector bundles over quantum projective spaces using parabolic Verma modules...
We construct equivariant vector bundles over quantum projective spaces using parabolic Verma modules...
Available from STL Prague, CZ / NTK - National Technical LibrarySIGLECZCzech Republi
7 pages; talk given at QGIS X, Prague, June 2001; typos correctedThe natural generalization of the n...
A construction of the noncommutative-geometric counterparts of classical classifying spaces is prese...
We examine a quantum group gauge theory generalizing classical fibre bundle theory. This is done, in...
Let $\Oq(G)$ be the algebra of quantized functions on an algebraic group $G$ and $\Oq(B)$ its quotie...
AbstractLet Oq(G) be the algebra of quantized functions on an algebraic group G and Oq(B) its quotie...
The main theme of this thesis is a study of the geometry of quantum groups and quantum spaces, with ...
The (small) equivariant quantum cohomology algebra of a homogeneous space X = G/P is a deformation ...
The (small) equivariant quantum cohomology algebra of a homogeneous space X = G/P is a deformation ...
We introduce a general recipe to construct quantum projective homogeneous spaces, with a particular...
We introduce a general recipe to construct quantum projective homogeneous spaces, with a particular...
This book is aimed at presenting different methods and perspectives in the theory of Quantum Groups,...
We introduce a general recipe to construct quantum projective homogeneous spaces, with a particular...