AbstractWe extend the notion of Poincaré duality in KK-theory to the setting of quantum group actions. An important ingredient in our approach is the replacement of ordinary tensor products by braided tensor products. Along the way we discuss general properties of equivariant KK-theory for locally compact quantum groups, including the construction of exterior products. As an example, we prove that the standard Podleś sphere is equivariantly Poincaré dual to itself
The spectral functor of an ergodic action of a compact quantum group G on a unital C*-algebra is qua...
Abstract. We make explicit Poincare ́ duality for the equivariant K-theory of equivariant complex pr...
29 pages, LaTeXFor a matched pair of locally compact quantum groups, we construct the double crossed...
We extend the notion of Poincar\'e duality in $ KK $-theory to the setting of quantum group actions....
AbstractWe extend the notion of Poincaré duality in KK-theory to the setting of quantum group action...
This dissertation deals with the notion of monoidal equivalence of locally compact quantum groups an...
This dissertation deals with the notion of monoidal equivalence of locally compact quantum groups an...
AbstractThe basic notions and results of equivariant KK-theory concerning crossed products can be ex...
The basic notions and results of equivariant KK-theory concerning crossed products can be extended t...
AbstractWe introduce the spatial Rokhlin property for actions of coexact compact quantum groups on C...
For a matched pair of locally compact quantum groups, we construct the double crossed product as a l...
We make explicit Poincaré duality for the equivariant K-theory of equivariant complex projective spa...
The spectral functor of an ergodic action of a compact quantum group G on a unital C*-algebra is qua...
The spectral functor of an ergodic action of a compact quantum group G on a unital C*-algebra is qua...
The spectral functor of an ergodic action of a compact quantum group G on a unital C*-algebra is qua...
The spectral functor of an ergodic action of a compact quantum group G on a unital C*-algebra is qua...
Abstract. We make explicit Poincare ́ duality for the equivariant K-theory of equivariant complex pr...
29 pages, LaTeXFor a matched pair of locally compact quantum groups, we construct the double crossed...
We extend the notion of Poincar\'e duality in $ KK $-theory to the setting of quantum group actions....
AbstractWe extend the notion of Poincaré duality in KK-theory to the setting of quantum group action...
This dissertation deals with the notion of monoidal equivalence of locally compact quantum groups an...
This dissertation deals with the notion of monoidal equivalence of locally compact quantum groups an...
AbstractThe basic notions and results of equivariant KK-theory concerning crossed products can be ex...
The basic notions and results of equivariant KK-theory concerning crossed products can be extended t...
AbstractWe introduce the spatial Rokhlin property for actions of coexact compact quantum groups on C...
For a matched pair of locally compact quantum groups, we construct the double crossed product as a l...
We make explicit Poincaré duality for the equivariant K-theory of equivariant complex projective spa...
The spectral functor of an ergodic action of a compact quantum group G on a unital C*-algebra is qua...
The spectral functor of an ergodic action of a compact quantum group G on a unital C*-algebra is qua...
The spectral functor of an ergodic action of a compact quantum group G on a unital C*-algebra is qua...
The spectral functor of an ergodic action of a compact quantum group G on a unital C*-algebra is qua...
Abstract. We make explicit Poincare ́ duality for the equivariant K-theory of equivariant complex pr...
29 pages, LaTeXFor a matched pair of locally compact quantum groups, we construct the double crossed...