This paper investigates the K-theory of twisted groupoid C*-algebras. It is shown that a homotopy of twists on an ample groupoid satisfying the Baum–Connes conjecture with coefficients gives rise to an isomorphism between the K-theory groups of the respective twisted groupoid C*-algebras. The results are also interpreted in an inverse semigroup setting and applied to generalized Renault–Deaconu groupoids and P-graph algebras
We compute the homology of the groupoid associated to the Katsura algebras, and show that they captu...
We show how to recover a discrete twist over an ample Hausdorff groupoid from a pair consisting of a...
This article is intended to answer the question “Why do you guys always want to twist everything? ” ...
We define the categorical cohomology of a k-graph and show that the first three terms in this cohomo...
We investigate the K-theory of twisted higher-rank-graph algebras by adapting parts of Elliott\u27s ...
AbstractWe introduce a homology theory for k-graphs and explore its fundamental properties. We estab...
We introduce a homology theory for k-graphs and explore its fundamental properties. We establish con...
We develop an operator algebraic model for twisted K-theory, which includes the most general twistin...
We develop an operator algebraic model for twisted K-theory, which includes the most general twistin...
We develop techniques that allow us to convert isomorphisms in the homology of ample groupoids into ...
2020 Elsevier Inc. Renault proved in 2008 [22, Theorem 5.2] that if G is a topologically principal g...
We develop an operator algebraic model for twisted K-theory, which includes the most general twistin...
We consider a twist $E$ over an \'etale groupoid $G$. When $G$ is principal, we prove that the nucle...
AbstractWe prove that the twisted K-homology of a simply connected simple Lie group G of rank n is a...
We define a class of morphisms between \'etale groupoids and show that there is a functor from the c...
We compute the homology of the groupoid associated to the Katsura algebras, and show that they captu...
We show how to recover a discrete twist over an ample Hausdorff groupoid from a pair consisting of a...
This article is intended to answer the question “Why do you guys always want to twist everything? ” ...
We define the categorical cohomology of a k-graph and show that the first three terms in this cohomo...
We investigate the K-theory of twisted higher-rank-graph algebras by adapting parts of Elliott\u27s ...
AbstractWe introduce a homology theory for k-graphs and explore its fundamental properties. We estab...
We introduce a homology theory for k-graphs and explore its fundamental properties. We establish con...
We develop an operator algebraic model for twisted K-theory, which includes the most general twistin...
We develop an operator algebraic model for twisted K-theory, which includes the most general twistin...
We develop techniques that allow us to convert isomorphisms in the homology of ample groupoids into ...
2020 Elsevier Inc. Renault proved in 2008 [22, Theorem 5.2] that if G is a topologically principal g...
We develop an operator algebraic model for twisted K-theory, which includes the most general twistin...
We consider a twist $E$ over an \'etale groupoid $G$. When $G$ is principal, we prove that the nucle...
AbstractWe prove that the twisted K-homology of a simply connected simple Lie group G of rank n is a...
We define a class of morphisms between \'etale groupoids and show that there is a functor from the c...
We compute the homology of the groupoid associated to the Katsura algebras, and show that they captu...
We show how to recover a discrete twist over an ample Hausdorff groupoid from a pair consisting of a...
This article is intended to answer the question “Why do you guys always want to twist everything? ” ...