The completion theorem in twisted equivariant K-theory for proper actions
From MaRDI portal
Publication:2681343
DOI10.1007/s40062-021-00299-zOpenAlexW4210381900MaRDI QIDQ2681343
Publication date: 8 February 2023
Published in: Journal of Homotopy and Related Structures (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1408.2404
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Equivariant \(K\)-theory of central extensions and twisted equivariant \(K\)-theory: \(SL_{3}\mathbb{Z}\) and \(St_{3}{\mathbb{Z}}\)
- Twisted \(K\)-theory for actions of Lie groupoids and its completion theorem
- The Atiyah-Segal completion theorem in twisted \(K\)-theory
- Equivariant principal bundles and their classifying spaces
- Characters and cohomology of finite groups
- Groups generated by reflections and aspherical manifolds not covered by Euclidean space
- The Künneth theorem and the universal coefficient theorem for Kasparov's generalized K-functor
- Spaces over a category and assembly maps in isomorphism conjectures in \(K\)- and \(L\)-theory
- Topological \(K\)-(co)homology of classifying spaces of discrete groups
- Twisted equivariant \(K\)-theory and \(K\)-homology of \(\mathrm{SL}_3\mathbb Z\)
- Equivariant \(K\)-theory and completion
- Operator algebras. Theory of \(C^*\)-algebras and von Neumann algebras
- Brown Representability and Spaces over a Category
- Multiplicative structures and the twisted Baum-Connes assembly map
- Twisted K-theory of differentiable stacks
- The equivariant homotopy type of G-ANR's for proper actions of locally compact groups
- Equivariant representable K-theory
- Segal's Spectral Sequence in Twisted Equivariant K-theory for Proper and Discrete Actions
- Universal twist in equivariant K -theory for proper and discrete actions
- Twisted geometric K-homology for proper actions of discrete groups
- Topological properties of the unitary group
- K-cycles for twisted K-homology
- The completion theorem in \(K\)-theory for proper actions of a discrete group