Add to ORKGWestudyC*-algebrasgeneratedbyleftregularrepresentationsofrightLCM one-relator monoids and Artin–Tits monoids of finite type. We obtain structural results concerning nuclearity, ideal structure and pure infiniteness. Moreover, we compute K- theory. Based on our K-theory results, we develop a new way of computing K-theory for certain group C*-algebras and crossed products
We study K-theory of multi-amalgams of C^*‐algebras and obtain a formula of computing their K-groups...
International audienceWe establish in this paper the existence of a long exact sequence in KKtheoryf...
Using the Baum–Connes conjecture with coefficients, we develop a K-theory formula for reduced C*-alg...
Abstract We study C*-algebras generated by left regular representations of right LCM one-relator mon...
Semigroup C*-algebras have been studied for several classes of semigroups. In this talk, we focus on...
In the thesis, we investigate the properties of the reduced C*-algebras of graphs of monoids. These ...
This book gives an account of the necessary background for group algebras and crossed products for a...
We compute the K-theory of C*-algebras generated by the left regular representation of left Ore semi...
Universal C*-Algebras associated with noncommutative simplicial complexes were introduced recentely ...
AbstractThe class of C*-algebras, that arise as the crossed product of a stable simple AF-algebra wi...
We study C-algebras arising from C-correspondences, which were introduced by the author. We prove th...
International audienceWe consider for unital C∗-algebras the short exact sequence0 → 1 → A ∗C B → A ...
AbstractThe notion of a partial crossed product of a C*-algebra by the group of integers introduced ...
We show that the following K0-monoid properties of C*-algebras in the class Ω are inherited by simpl...
We study C*-algebras associated with subsemigroups of groups. For a large class of such semigroups i...
We study K-theory of multi-amalgams of C^*‐algebras and obtain a formula of computing their K-groups...
International audienceWe establish in this paper the existence of a long exact sequence in KKtheoryf...
Using the Baum–Connes conjecture with coefficients, we develop a K-theory formula for reduced C*-alg...
Abstract We study C*-algebras generated by left regular representations of right LCM one-relator mon...
Semigroup C*-algebras have been studied for several classes of semigroups. In this talk, we focus on...
In the thesis, we investigate the properties of the reduced C*-algebras of graphs of monoids. These ...
This book gives an account of the necessary background for group algebras and crossed products for a...
We compute the K-theory of C*-algebras generated by the left regular representation of left Ore semi...
Universal C*-Algebras associated with noncommutative simplicial complexes were introduced recentely ...
AbstractThe class of C*-algebras, that arise as the crossed product of a stable simple AF-algebra wi...
We study C-algebras arising from C-correspondences, which were introduced by the author. We prove th...
International audienceWe consider for unital C∗-algebras the short exact sequence0 → 1 → A ∗C B → A ...
AbstractThe notion of a partial crossed product of a C*-algebra by the group of integers introduced ...
We show that the following K0-monoid properties of C*-algebras in the class Ω are inherited by simpl...
We study C*-algebras associated with subsemigroups of groups. For a large class of such semigroups i...
We study K-theory of multi-amalgams of C^*‐algebras and obtain a formula of computing their K-groups...
International audienceWe establish in this paper the existence of a long exact sequence in KKtheoryf...
Using the Baum–Connes conjecture with coefficients, we develop a K-theory formula for reduced C*-alg...