Attempts to define a Baum--Connes map via localization of categories for inverse semigroups
From MaRDI portal
Publication:5119363
zbMath1463.19002arXiv1506.08412MaRDI QIDQ5119363
Publication date: 4 September 2020
Full work available at URL: https://arxiv.org/abs/1506.08412
Noncommutative dynamical systems (46L55) Kasparov theory ((KK)-theory) (19K35) Inverse semigroups (20M18) Derived categories, triangulated categories (18G80)
Related Items (3)
A note on a certain Baum--Connes map for inverse semigroups ⋮ An elementary Green imprimitivity theorem for inverse semigroups ⋮ Some remarks in C^*- and K-theory
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- A descent homomorphism for semimultiplicative sets
- The Baum-Connes conjecture via localisation of categories
- Equivariant KK-theory for semimultiplicative sets
- A new look at KK-theory
- A characterization of KK-theory
- Equivariant KK-theory and the Novikov conjecture
- The local structure of twisted covariance algebras
- Equivariant Kasparov theory and groupoids. I
- Equivariant Kasparov theory and generalized homomorphisms
- The Künneth theorem in equivariant \(K\)-theory for actions of a cyclic group of order 2
- An elementary Green imprimitivity theorem for inverse semigroups
- Triangulated Categories
- Localization theory for triangulated categories
- Equivariant Triviality Theorems for Hilbert C ∗ -Modules
- THE OPERATORK-FUNCTOR AND EXTENSIONS OFC*-ALGEBRAS
- The universal property of equivariant KK-theory
- C*-crossed products by partial actions and actions of inverse semigroups
- The Grothendieck duality theorem via Bousfield’s techniques and Brown representability
- A note on a certain Baum--Connes map for inverse semigroups
- A Green--Julg isomorphism for inverse semigroups
- Permanence properties of the Baum-Connes conjecture
This page was built for publication: Attempts to define a Baum--Connes map via localization of categories for inverse semigroups
