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Modular Forms and Galois Cohomology

$91.99 (C)

Part of Cambridge Studies in Advanced Mathematics

  • Author: Haruzo Hida, University of California, Los Angeles
  • Date Published: August 2008
  • availability: Available
  • format: Paperback
  • isbn: 9780521072083

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  • This book provides a comprehensive account of a key, perhaps the most important, theory that forms the basis of Taylor-Wiles proof of Fermat's last theorem. Hida begins with an overview of the theory of automorphic forms on linear algebraic groups and then covers the basic theory and recent results on elliptic modular forms, including a substantial simplification of the Taylor-Wiles proof by Fujiwara and Diamond. He offers a detailed exposition of the representation theory of profinite groups (including deformation theory), as well as the Euler characteristic formulas of Galois cohomology groups. The final chapter presents a proof of a non-abelian class number formula.

    • A comprehensive account of recent developments in arithmetic theory of modular forms on which Wiles' proof of Fermat's last theorem is based
    • Gives a full (elementary) proof of the Euler characteristic formula of Galois cohomology
    • Includes a detailed exposition of representation theory of profinite groups (including deformation theory)
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    Product details

    • Date Published: August 2008
    • format: Paperback
    • isbn: 9780521072083
    • length: 356 pages
    • dimensions: 229 x 152 x 20 mm
    • weight: 0.52kg
    • contains: 2 tables
    • availability: Available
  • Table of Contents

    Preface
    1. Overview of modular forms
    2. Representations of a group
    3. Representations and modular forms
    4. Galois cohomology
    5. Modular L-values and Selmer groups
    Bibliography
    Subject index
    List of statements
    List of symbols.

  • Author

    Haruzo Hida, University of California, Los Angeles

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