Add to ORKGAbstract. For A a C ∗-algebra, E1,E2 two Hilbert bimodules over A, anda fixed isomorphism χ: E1 ⊗A E2 → E2 ⊗A E1, we consider the problem of computing the K-theory of the Cuntz–Pimsner algebra OE2 ⊗ AO E1 obtained by extending the scalars and by iterating the Pimsner construction. The motivating examples are a commutative diagram of Douglas and Howe for the Toeplitz operators on the quarter plane, and the Toeplitz extensions associated by Pimsner and Voiculescu to compute the K-theory of a crossed product. The applications are for Hilbert bimodules arising from rank tw
From a planar algebra, we give a functorial construction to produce numerous associated C∗-algebras....
For Cuntz-Pimsner algebras of bi-Hilbertian bimodules with finite Jones-Watatani index satisfying so...
We present a new approach to Poincaré duality for Cuntz-Pimsner algebras. We provide sufficient cond...
Let A be a separable unital C∗-algebra. Let pi: A → L(H) be a faithful representation of A on a sepa...
Suppose a C ∗ -algebra A acts by adjointable operators on a Hilbert A -module X. Pimsner constru...
Abstract. Let A be a separable unital C*-algebra and let pi: A → L(H) be a faithful representation o...
A Hilbert bimodule is a right Hilbert module X over a C∗-algebra A together with a left action of A ...
Let X be a Hilbert bimodule over a C*-algebra A. We analyse the structure of the associated Cuntz-Pi...
AbstractA continuous one-parameter group of unitary isometries of a right-Hilbert C∗-bimodule induce...
Let (G, P) be a quasi-lattice ordered group and let X be a compactly aligned product system over P o...
For Cuntz-Pimsner algebras of bi-Hilbertian bimodules with finite Jones-Watatani index satisfying so...
AbstractWe develop a dilation theory for C*-correspondences, showing that every C*-correspondence E ...
Abstract. A continuous one-parameter group of unitary isometries of a right-Hilbert C*-bimodule indu...
\ua9 Cambridge University Press, 2016 We show how the fine structure in shift–tail equivalence, appe...
© Cambridge University Press, 2016 We show how the fine structure in shift–tail equivalence, appeari...
From a planar algebra, we give a functorial construction to produce numerous associated C∗-algebras....
For Cuntz-Pimsner algebras of bi-Hilbertian bimodules with finite Jones-Watatani index satisfying so...
We present a new approach to Poincaré duality for Cuntz-Pimsner algebras. We provide sufficient cond...
Let A be a separable unital C∗-algebra. Let pi: A → L(H) be a faithful representation of A on a sepa...
Suppose a C ∗ -algebra A acts by adjointable operators on a Hilbert A -module X. Pimsner constru...
Abstract. Let A be a separable unital C*-algebra and let pi: A → L(H) be a faithful representation o...
A Hilbert bimodule is a right Hilbert module X over a C∗-algebra A together with a left action of A ...
Let X be a Hilbert bimodule over a C*-algebra A. We analyse the structure of the associated Cuntz-Pi...
AbstractA continuous one-parameter group of unitary isometries of a right-Hilbert C∗-bimodule induce...
Let (G, P) be a quasi-lattice ordered group and let X be a compactly aligned product system over P o...
For Cuntz-Pimsner algebras of bi-Hilbertian bimodules with finite Jones-Watatani index satisfying so...
AbstractWe develop a dilation theory for C*-correspondences, showing that every C*-correspondence E ...
Abstract. A continuous one-parameter group of unitary isometries of a right-Hilbert C*-bimodule indu...
\ua9 Cambridge University Press, 2016 We show how the fine structure in shift–tail equivalence, appe...
© Cambridge University Press, 2016 We show how the fine structure in shift–tail equivalence, appeari...
From a planar algebra, we give a functorial construction to produce numerous associated C∗-algebras....
For Cuntz-Pimsner algebras of bi-Hilbertian bimodules with finite Jones-Watatani index satisfying so...
We present a new approach to Poincaré duality for Cuntz-Pimsner algebras. We provide sufficient cond...