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Multiplicative Galois Module Structure

About this Title

A. Weiss, University of Alberta, Edmonton, AB, Canada

Publication: Fields Institute Monographs
Publication Year: 1996; Volume 5
ISBNs: 978-0-8218-0265-6 (print); 978-1-4704-3132-7 (online)
DOI: https://doi.org/10.1090/fim/005
MathSciNet review: MR1386895
MSC: Primary 11R33; Secondary 11R27, 11R34

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Table of Contents

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Front/Back Matter

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Chapters

• Chapter 1. Overview
• Chapter 2. From class field theory
• Chapter 3. Extension classes
• Chapter 4. Locally free class groups
• Chapter 5. Tate sequences
• Chapter 6. Recognizing $G$-modules
• Chapter 7. Local analogue
• Chapter 8. $\Omega _m$ and the $G-$module structure of $E$
• Chapter 9. Artin $L$-functions at $s = 0$
• Chapter 10. $q$-indices
• Chapter 11. Parallel properties of $A_\varphi$ and $q_\varphi$
• Chapter 12. $Q$-valued characters
• Chapter 13. Representing the Chinburg class
• Chapter 14. Small $S$
• Chapter 15. A cyclotomic example
• Chapter 16. Notes