The notion of compact quantum groups, matrix pseudogroups in original terminology, was first introduced by S. L. Woronowicz on the basis of $C^{*} $-algebra theory [22], and it is the dual notion of Drinfel’d and Jimbo’s quantum universal enveloping algebras [4] [7]. Since it may provide a new kind of symmetry because it generalizes the notio
AbstractIn this paper we study actions of locally compact quantum groups on von Neumann algebras and...
In this paper, we study various convolution-type algebras associated with a locally compact quantum ...
In this paper we study actions of locally compact quantum groups on von Neumann algebras and prove t...
A relatively simple definition of a locally compact quantum group in the C*-algebra setting will be ...
AbstractWe study simple compact matrix quantum groups in the context of groupoidC*-algebras and obta...
Abstract. The concept of a quantum group of unitary operators is relevant for the theory of non-comp...
Abstract. Groups first entered mathematics in their geometric guise, as col-lections of all symmetri...
Quantum groups are a generalization of the classical Lie groups and Lie algebras and provide a natur...
Algebra has moved well beyond the topics discussed in standard undergraduate texts on 'modern algebr...
In the last 20 years, the study of operator algebras has developed from a branch of functional analy...
The defining conditions for the irreducible tensor operators associated with the unitary irreducible...
In the last 20 years, the study of operator algebras has developed from a branch of functional analy...
International audienceLet $S$ be a subsemigroup of a second countable locally compact group $G$, suc...
International audienceLet $S$ be a subsemigroup of a second countable locally compact group $G$, suc...
Abstract. We develop a general framework to deal with the unitary representations of quantum groups ...
AbstractIn this paper we study actions of locally compact quantum groups on von Neumann algebras and...
In this paper, we study various convolution-type algebras associated with a locally compact quantum ...
In this paper we study actions of locally compact quantum groups on von Neumann algebras and prove t...
A relatively simple definition of a locally compact quantum group in the C*-algebra setting will be ...
AbstractWe study simple compact matrix quantum groups in the context of groupoidC*-algebras and obta...
Abstract. The concept of a quantum group of unitary operators is relevant for the theory of non-comp...
Abstract. Groups first entered mathematics in their geometric guise, as col-lections of all symmetri...
Quantum groups are a generalization of the classical Lie groups and Lie algebras and provide a natur...
Algebra has moved well beyond the topics discussed in standard undergraduate texts on 'modern algebr...
In the last 20 years, the study of operator algebras has developed from a branch of functional analy...
The defining conditions for the irreducible tensor operators associated with the unitary irreducible...
In the last 20 years, the study of operator algebras has developed from a branch of functional analy...
International audienceLet $S$ be a subsemigroup of a second countable locally compact group $G$, suc...
International audienceLet $S$ be a subsemigroup of a second countable locally compact group $G$, suc...
Abstract. We develop a general framework to deal with the unitary representations of quantum groups ...
AbstractIn this paper we study actions of locally compact quantum groups on von Neumann algebras and...
In this paper, we study various convolution-type algebras associated with a locally compact quantum ...
In this paper we study actions of locally compact quantum groups on von Neumann algebras and prove t...