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On $K_\ast ({\bf Z}/n)$ and $K_\ast ({\bf F}_q[t]/(t^2))$

About this Title

Janet E. Aisbett, Emilio Lluis-Puebla and Victor Snaith

Publication: Memoirs of the American Mathematical Society
Publication Year 1985: Volume 57, Number 329
ISBNs: 978-0-8218-2330-9 (print); 978-1-4704-0742-1 (online)
MathSciNet review: 803974
MSC: Primary 18F25; Secondary 11R70, 11T99, 19C20, 19C99, 19D55

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Table of Contents


  • On $K_3(Z/p^n)$ and $K_4(Z/p^n)$ (Janet E. Aisbett)
  • On $K_3(\mathbb {F}_{p^\ell }[t]/(t^2))$ and $K_3(Z/9)$, $p$ an odd prime (Emilio Lluis-Puebla)
  • On $K_3$ of dual numbers (Victor Snaith)
  • Appendix. Homological stability of the Steinberg group over the integers (C. Soulé)
American Mathematical Society