AbstractFor every operator space X the C*-algebra containing it in a universal way is residually finite-dimensional (that is, has a separating family of finite-dimensional representations). In particular, the free C*-algebra on any normed space is residually finite-dimensional. This is an extension of an earlier result by Goodearl and Menal, and our short proof is based on a criterion due to Exel and Loring
We present a to following results in the constructive theory of operator algebras. A representation ...
We introduce the concept of Rokhlin dimension for actions of residually finite groups on C*-algebra...
© 2018, Allerton Press, Inc. We continue the study of an operator algebra associated with a self-map...
We prove a conjecture of Terry Loring that characterizes separable RFD C*-algebras in terms of a lif...
Residual finite dimensionality is the $\mathrm{C}^*$-algebraic analogue for maximal almost periodic...
We develop the concept of an involution monoid, and use it to show that finite-dimensional C*-algebr...
AbstractWe develop the concept of an involution monoid, and use it to show that finite-dimensional C...
We develop the concept of an involution monoid, and use it to show that finite-dimensional C*-algebr...
In this article, we define operator algebras internal to a rigid C*-tensor category C. A C*/W*-algeb...
We present a to following results in the constructive theory of operator algebras. A representation ...
The final publication is available at Elsevier via https://doi.org/10.1016/j.jmaa.2018.11.079. © 201...
Abstract. We show that every separable nuclear residually nite dimensional C-algebras satisfying the...
We present a to following results in the constructive theory of operator algebras. A representation ...
We present a to following results in the constructive theory of operator algebras. A representation ...
We present a to following results in the constructive theory of operator algebras. A representation ...
We present a to following results in the constructive theory of operator algebras. A representation ...
We introduce the concept of Rokhlin dimension for actions of residually finite groups on C*-algebra...
© 2018, Allerton Press, Inc. We continue the study of an operator algebra associated with a self-map...
We prove a conjecture of Terry Loring that characterizes separable RFD C*-algebras in terms of a lif...
Residual finite dimensionality is the $\mathrm{C}^*$-algebraic analogue for maximal almost periodic...
We develop the concept of an involution monoid, and use it to show that finite-dimensional C*-algebr...
AbstractWe develop the concept of an involution monoid, and use it to show that finite-dimensional C...
We develop the concept of an involution monoid, and use it to show that finite-dimensional C*-algebr...
In this article, we define operator algebras internal to a rigid C*-tensor category C. A C*/W*-algeb...
We present a to following results in the constructive theory of operator algebras. A representation ...
The final publication is available at Elsevier via https://doi.org/10.1016/j.jmaa.2018.11.079. © 201...
Abstract. We show that every separable nuclear residually nite dimensional C-algebras satisfying the...
We present a to following results in the constructive theory of operator algebras. A representation ...
We present a to following results in the constructive theory of operator algebras. A representation ...
We present a to following results in the constructive theory of operator algebras. A representation ...
We present a to following results in the constructive theory of operator algebras. A representation ...
We introduce the concept of Rokhlin dimension for actions of residually finite groups on C*-algebra...
© 2018, Allerton Press, Inc. We continue the study of an operator algebra associated with a self-map...
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