The groups \(N^ rK_ 0(\mathbb{Z}\pi )\) are finitely generated \(\mathbb{Z} [\mathbb{N}^ r]\)-modules if \(\pi\) is a finite group

DOI10.1007/BF00965456zbMath0829.19001OpenAlexW2319046334MaRDI QIDQ1895841

Marío O. M. Da Silva, Francis X. Connolly

Publication date: 17 January 1996

Published in: \(K\)-Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf00965456

zbMATH Keywords

group algebraVerschiebungmonoid algebrafinitely generatednil \(K\)-theory

Mathematics Subject Classification ID

Negative (K)-theory, NK and Nil (19D35)

Related Items

The lower algebraic \(K\)-theory of virtually infinite cyclic groups ⋮ Operations on the A-theoretic nil-terms ⋮ Algebraic \(K\)-theory over virtually abelian groups ⋮ The finiteness of NK1(ℤ[G)] ⋮ On the nil groups of Waldhausen nils

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• The Nonfiniteness of Nil
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