Pages that link to "Item:Q1895841"

The following pages link to The groups \(N^ rK_ 0(\mathbb{Z}\pi )\) are finitely generated \(\mathbb{Z} [\mathbb{N}^ r]\)-modules if \(\pi\) is a finite group (Q1895841):

Displaying 12 items.

• Induction and computation of Bass nil groups for finite groups (Q429569) (← links)
• Algebraic \(K\)-theory over virtually abelian groups (Q659909) (← links)
• Revisiting Farrell's nonfiniteness of Nil (Q887837) (← links)
• Non-finiteness of twisted nils (Q1012409) (← links)
• \(NK_{0}\) and \(NK_{1}\) of the groups \(C_{4}\) and \(D_{4}\) (Q1012472) (← links)
• On the nil groups of Waldhausen nils (Q1763614) (← links)
• The lower algebraic \(K\)-theory of virtually infinite cyclic groups (Q1895842) (← links)
• On higher nil groups of group rings (Q2372639) (← links)
• Non-finiteness results for Nil-groups (Q2464453) (← links)
• Operations on the A-theoretic nil-terms (Q3507693) (← links)
• The finiteness of NK1(ℤ[G]) (Q3550692) (← links)
• On the vanishing of twisted nil groups (Q3613685) (← links)