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Type: Article
The completion theorem in twisted equivariant K-theory for proper actions
Abstract:
We compare different algebraic structures in twisted equivariant K-theory for proper actions of discrete groups. After the construction of a module structure over untwisted equivariant K-theory, we prove a completion Theorem of Atiyah–Segal type for twisted equivariant K-theory. Using a universal coefficient theorem, we prove a cocompletion Theorem for twisted Borel K-homology for discrete groups.
We compare different algebraic structures in twisted equivariant K-theory for proper actions of discrete groups. After the construction of a module structure over untwisted equivariant K-theory, we prove a completion Theorem of Atiyah–Segal type for twisted equivariant K-theory. Using a universal coefficient theorem, we prove a cocompletion Theorem for twisted Borel K-homology for discrete groups.
Keywords: Twisted equivariant K-theory; Completion theorem
Journal: Journal of Homotopy and Related Structures
ISSN: 1512-2891
Year: 2022
Volume: 17
Number: 1
Pages: 77-104
MR Number: 4386463
Revision: 1



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