For *C-algebras A and B, the constant involved in the canonical embedding of * * **A Bγ ⊗ into ()**A Bγ ⊗ is shown to be 1 2. We also consider the corresponding operator space version of this embedding. Ideal structure of ˆA B ⊗ is obtained in case A or B has only finitely many closed ideals
Abstract. Let A,B,C be C∗-algebras. Given A-B and B-C normed bi-modules V and W respectively, whose ...
SIGLEAvailable from British Library Document Supply Centre- DSC:D41487/82 / BLDSC - British Library ...
AbstractWe define a collection of tensor product norms for C∗-algebras and show that a symmetric ten...
AbstractCombining a construction of Dadarlat of a unital, simple, non-exact C*-algebra C of real ran...
Abstract. We consider the natural contraction from the central Haagerup tensor product of a C*-algeb...
International audienceWe consider for unital C∗-algebras the short exact sequence0 → 1 → A ∗C B → A ...
AbstractIn this paper we solve a problem, originally raised by Grothendieck, on the transfer of Cohe...
Abstract. Let A be a C∗-algebra with an identity and let θZ be the canon-ical map from A⊗Z A, the ce...
LET A, B be two C*-algebras and let / be a closed *-ideal of B. If ® denotes the minimal (or spatial...
AbstractIf A and B are C∗-algebras there is, in general, a multiplicity of C∗-norms on their algebra...
AbstractWe introduce several classes of C∗-algebras (using for this local approximations by “nice” C...
Abstract — This paper presents the study of algebraic tensor products of C*- algebras and extension ...
AbstractIn this paper we study ∗-regularity and uniqueness of C∗-norm for tensor products of ∗-algeb...
AbstractWe consider the natural contractive map from the central Haagerup tensor product of a unital...
The paper investigates the properties of an operator T φ on the Hilbert space l 2(ℤ), which are indu...
Abstract. Let A,B,C be C∗-algebras. Given A-B and B-C normed bi-modules V and W respectively, whose ...
SIGLEAvailable from British Library Document Supply Centre- DSC:D41487/82 / BLDSC - British Library ...
AbstractWe define a collection of tensor product norms for C∗-algebras and show that a symmetric ten...
AbstractCombining a construction of Dadarlat of a unital, simple, non-exact C*-algebra C of real ran...
Abstract. We consider the natural contraction from the central Haagerup tensor product of a C*-algeb...
International audienceWe consider for unital C∗-algebras the short exact sequence0 → 1 → A ∗C B → A ...
AbstractIn this paper we solve a problem, originally raised by Grothendieck, on the transfer of Cohe...
Abstract. Let A be a C∗-algebra with an identity and let θZ be the canon-ical map from A⊗Z A, the ce...
LET A, B be two C*-algebras and let / be a closed *-ideal of B. If ® denotes the minimal (or spatial...
AbstractIf A and B are C∗-algebras there is, in general, a multiplicity of C∗-norms on their algebra...
AbstractWe introduce several classes of C∗-algebras (using for this local approximations by “nice” C...
Abstract — This paper presents the study of algebraic tensor products of C*- algebras and extension ...
AbstractIn this paper we study ∗-regularity and uniqueness of C∗-norm for tensor products of ∗-algeb...
AbstractWe consider the natural contractive map from the central Haagerup tensor product of a unital...
The paper investigates the properties of an operator T φ on the Hilbert space l 2(ℤ), which are indu...
Abstract. Let A,B,C be C∗-algebras. Given A-B and B-C normed bi-modules V and W respectively, whose ...
SIGLEAvailable from British Library Document Supply Centre- DSC:D41487/82 / BLDSC - British Library ...
AbstractWe define a collection of tensor product norms for C∗-algebras and show that a symmetric ten...