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Higher K′-groups of integral group rings

Higher K′-groups of integral group rings
Higher K′-groups of integral group rings
For any finite group G, which is a split extension with a nilpotent group, we prove a splitting formula for K'_q(\ZZ[G]). Applying it to the group of upper (3\times3)-matrices over a finite field we obtain the formula conjectured by Hambleton, Taylor and Williams.
0920-3036
177-187
Koeck, Bernhard
84d11519-7828-43a6-852b-0c1b80edeef9
Koeck, Bernhard
84d11519-7828-43a6-852b-0c1b80edeef9

Koeck, Bernhard (1991) Higher K′-groups of integral group rings. K-Theory, 5 (2), 177-187.

Record type: Article

Abstract

For any finite group G, which is a split extension with a nilpotent group, we prove a splitting formula for K'_q(\ZZ[G]). Applying it to the group of upper (3\times3)-matrices over a finite field we obtain the formula conjectured by Hambleton, Taylor and Williams.

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Published date: 1991

Identifiers

Local EPrints ID: 478853
URI: http://eprints.soton.ac.uk/id/eprint/478853
ISSN: 0920-3036
PURE UUID: 8378de2e-3869-4bdd-a0a4-a7acc2fc7d86
ORCID for Bernhard Koeck: ORCID iD orcid.org/0000-0001-6943-7874

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Date deposited: 11 Jul 2023 17:08
Last modified: 17 Mar 2024 02:53

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