A note on the Hambleton-Taylor-Williams conjecture

DOI10.1016/j.jpaa.2019.02.001zbMath1423.19004arXiv1610.01510OpenAlexW2917997581WikidataQ122861227 ScholiaQ122861227MaRDI QIDQ2001407

Julia Semikina

Publication date: 3 July 2019

Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1610.01510

zbMATH Keywords

group algebrasfinite groupsmodular representationsnoetherian rings\(G\)-theory\(\mathbb{Z}G\)-modules

Mathematics Subject Classification ID

Modular representations and characters (20C20) Integral representations of finite groups (20C10) Computations of higher (K)-theory of rings (19D50) (K_1) of group rings and orders (19B28) (Q)- and plus-constructions (19D06)

Cites Work

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• Group ring groups. Volume 1: Orders and generic constructions of units.
• Grothendieck groups of dihedral and quaternion group rings
• Quillen G-theory of Abelian group rings
• The Lenstra map on classifying spaces and G-theory of group rings
• G-theory of group rings for groups of square-free order
• Higher G-theory of nilpotent group rings
• On \(G_ n(RG)\) for G a finite nilpotent group
• Grothendieck groups of Abelian group rings
• A simple counterexample to the Hambleton-Taylor-Williams conjecture
• K-theory of finite groups and orders. Notes by E. Graham Evans
• The Schur subgroup. I
• Higher algebraic K-theory: I
• Values of Tame Symbols on Division Algebras
• G ₁ of an Integral Group Ring
• Computing Irreducible Representations of Finite Groups
• Induction theorems for Grothendieck groups and Whitehead groups of finite groups

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