AbstractIn this paper we are interested in examples of locally compact quantum groups (M,Δ) such that both von Neumann algebras, M and the dual Mˆ, are factors. There is a lot of known examples such that (M,Mˆ) are respectively of type (I∞,I∞) but there is no example with factors of other types. We construct new examples of type (I∞,II∞), (II∞,II∞) and (IIIλ,IIIλ) for each λ∈[0,1]. We also show that there is no such example with M or Mˆ a finite factor
There are two very natural products of compact matrix quantum groups: the tensor product G × H and ...
The cocycle bicrossed product construction allows certain freedom in producing examples of locally c...
We present several classification results and calculation of categories of representations for von N...
AbstractIn this paper we are interested in examples of locally compact quantum groups (M,Δ) such tha...
In this paper we are interested in examples of locally compact quantum groups (M;) such that both vo...
In this article, we study several equivalent notions of homomorphism between locally compact quantum...
AbstractFrom an irreducible depth 2 inclusion of factors, verifying a regularity condition, we const...
AbstractWe provide a class of examples of compact quantum groups and unitary 2-cocycles on them, suc...
AbstractIn this paper we study actions of locally compact quantum groups on von Neumann algebras and...
were introduced by J. Kustermans and the author in [8] (see also [7] and [9]). The main aim of this ...
AbstractIn the framework of locally compact quantum groups, we study cocycle actions. We develop the...
We study quantum groups in an operator algebraic framework: the underlying quantum spaces are C*-alg...
AbstractFrom a depth 2 inclusion of von Neumann algebras M0 ⊂M1 , with an operator-valued weight ver...
AbstractIn a former article, in collaboration with Jean–Michel Vallin, we have constructed two “quan...
nuloThe purpose of this paper is to consider some basic constructions in the category of compact qua...
There are two very natural products of compact matrix quantum groups: the tensor product G × H and ...
The cocycle bicrossed product construction allows certain freedom in producing examples of locally c...
We present several classification results and calculation of categories of representations for von N...
AbstractIn this paper we are interested in examples of locally compact quantum groups (M,Δ) such tha...
In this paper we are interested in examples of locally compact quantum groups (M;) such that both vo...
In this article, we study several equivalent notions of homomorphism between locally compact quantum...
AbstractFrom an irreducible depth 2 inclusion of factors, verifying a regularity condition, we const...
AbstractWe provide a class of examples of compact quantum groups and unitary 2-cocycles on them, suc...
AbstractIn this paper we study actions of locally compact quantum groups on von Neumann algebras and...
were introduced by J. Kustermans and the author in [8] (see also [7] and [9]). The main aim of this ...
AbstractIn the framework of locally compact quantum groups, we study cocycle actions. We develop the...
We study quantum groups in an operator algebraic framework: the underlying quantum spaces are C*-alg...
AbstractFrom a depth 2 inclusion of von Neumann algebras M0 ⊂M1 , with an operator-valued weight ver...
AbstractIn a former article, in collaboration with Jean–Michel Vallin, we have constructed two “quan...
nuloThe purpose of this paper is to consider some basic constructions in the category of compact qua...
There are two very natural products of compact matrix quantum groups: the tensor product G × H and ...
The cocycle bicrossed product construction allows certain freedom in producing examples of locally c...
We present several classification results and calculation of categories of representations for von N...