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A twisted Bass–Heller–Swan decomposition for the algebraic K-theory of additive categories
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Published/Copyright:
August 19, 2014
Abstract
We prove a twisted Bass–Heller–Swan decomposition for both the connective and the non-connective K-theory spectrum of additive categories.
Keywords: Twisted Bass–Heller–Swan decomposition; connective and non-connective K-theory; additive categories
MSC: 19D35
Funding source: Deutsche Forschungsgemeinschaft
Award Identifier / Grant number: Leibniz-Award
Funding source: ERC
Award Identifier / Grant number: Advanced Grant 288082
Funding source: Danish National Research Foundation
Award Identifier / Grant number: Centre for Symmetry and Deformation (DNRF92)
We thank the referee for his detailed report and helpful suggestions.
Received: 2013-9-6
Revised: 2014-5-28
Published Online: 2014-8-19
Published in Print: 2016-1-1
© 2016 by De Gruyter
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Keywords for this article
Twisted Bass–Heller–Swan decomposition;
connective and non-connective K-theory;
additive categories
Articles in the same Issue
- Frontmatter
- On Barnes beta distributions, Selberg integral and Riemann xi
- Multi-parameter Triebel–Lizorkin spaces associated with the composition of two singular integrals and their atomic decomposition
- Littlewood–Paley functions on homogeneous groups
- Boundedness of singular integrals associated to surfaces of revolution on Triebel–Lizorkin spaces
- The cohomology of the sporadic group J2 over 𝔽3
- Categorical representations of the modular group
- On the Koszul map of Lie algebras
- A twisted Bass–Heller–Swan decomposition for the algebraic K-theory of additive categories
- Stratifications of algebras with two simple modules
- Pro-Lie groups approximable by discrete subgroups
- Half the sum of positive roots, the Coxeter element, and a theorem of Kostant
