Add to ORKGWe define and systematically study nonassociative C*-algebras as C*-algebras internal to a topological tensor category. We also offer a concrete approach to these C*-algebras, as G-invariant, norm closed *-subalgebras of bounded operators on a G-Hilbert space, with deformed composition product. Our central results are those of stabilization and Takai duality for (twisted) crossed products in this context.Peter Bouwknegt, Keith C. Hannabuss, and Varghese Matha
In this paper, we initiate the study of C *-algebras [InlineMediaObject not available: see fulltext....
The authors study crossed products of arbitrary operator algebras by locally compact groups of compl...
Abstract. J. Plastiras exhibited C*-algebras which are not iso-morphic but, after tensoring by M2, i...
AbstractWe define a collection of tensor product norms for C∗-algebras and show that a symmetric ten...
In this article, we define operator algebras internal to a rigid C*-tensor category C. A C*/W*-algeb...
This book is addressed to those readers who are already familiar with the elements of the theory but...
Abstract — This paper presents the study of algebraic tensor products of C*- algebras and extension ...
AbstractA graded tensor category over a group G will be called a crossed product tensor category if ...
We review and study the Künneth theorem for tensor products of C^*-algebras，which is obtained by Cla...
AbstractTensor algebras overC*-correspondences are noncommutative generalizations of the disk algebr...
The Cuntz semigroup of a C^*-algebra is an important invariant in the structure and classification t...
Starting from a (small) rigid C*-tensor category l with simple unit, we construct von Neumann algebr...
Starting from a (small) rigid C*-tensor category l with simple unit, we construct von Neumann algebr...
Starting from a (small) rigid C*-tensor category l with simple unit, we construct von Neumann algebr...
Starting from a (small) rigid C*-tensor category l with simple unit, we construct von Neumann algebr...
In this paper, we initiate the study of C *-algebras [InlineMediaObject not available: see fulltext....
The authors study crossed products of arbitrary operator algebras by locally compact groups of compl...
Abstract. J. Plastiras exhibited C*-algebras which are not iso-morphic but, after tensoring by M2, i...
AbstractWe define a collection of tensor product norms for C∗-algebras and show that a symmetric ten...
In this article, we define operator algebras internal to a rigid C*-tensor category C. A C*/W*-algeb...
This book is addressed to those readers who are already familiar with the elements of the theory but...
Abstract — This paper presents the study of algebraic tensor products of C*- algebras and extension ...
AbstractA graded tensor category over a group G will be called a crossed product tensor category if ...
We review and study the Künneth theorem for tensor products of C^*-algebras，which is obtained by Cla...
AbstractTensor algebras overC*-correspondences are noncommutative generalizations of the disk algebr...
The Cuntz semigroup of a C^*-algebra is an important invariant in the structure and classification t...
Starting from a (small) rigid C*-tensor category l with simple unit, we construct von Neumann algebr...
Starting from a (small) rigid C*-tensor category l with simple unit, we construct von Neumann algebr...
Starting from a (small) rigid C*-tensor category l with simple unit, we construct von Neumann algebr...
Starting from a (small) rigid C*-tensor category l with simple unit, we construct von Neumann algebr...
In this paper, we initiate the study of C *-algebras [InlineMediaObject not available: see fulltext....
The authors study crossed products of arbitrary operator algebras by locally compact groups of compl...
Abstract. J. Plastiras exhibited C*-algebras which are not iso-morphic but, after tensoring by M2, i...