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| Preface to the Second Edition | ||
| Preface to the First Edition | ||
| Ch. 1 | Fermat's Last Theorem | 1 |
| Ch. 2 | Basic Results | 9 |
| Ch. 3 | Dirichlet Characters | 20 |
| Ch. 4 | Dirichlet L-series and Class Number Formulas | 30 |
| Ch. 5 | p-adic L-functions and Bernoulli Numbers | 47 |
| Ch. 6 | Stickelberger's Theorem | 87 |
| Ch. 7 | Iwasawa's Construction of p-adic L-functions | 113 |
| Ch. 8 | Cyclotomic Units | 143 |
| Ch. 9 | The Second Case of Fermat's Last Theorem | 167 |
| Ch. 10 | Galois Groups Acting on Ideal Class Groups | 185 |
| Ch. 11 | Cyclotomic Fields of Class Number One | 205 |
| Ch. 12 | Measures and Distributions | 232 |
| Ch. 13 | Iwasawa's Theory of Z[subscript p]-extensions | 264 |
| Ch. 14 | The Kronecker-Weber Theorem | 321 |
| Ch. 15 | The Main Conjecture and Annihilation of Class Groups | 332 |
| Ch. 16 | Miscellany | 373 |
| Appendix | 391 | |
| Tables | 407 | |
| Bibliography | 424 | |
| List of Symbols | 483 | |
| Index | 485 |
| Price | Condition | Delivery | Seller | Action |
| $99.99 | Digital |
| WonderClub |
David Dovnarsky
reviewed Introduction To Cyclotomic Fields on March 21, 2014
Introduction To Cyclotomic Fields
512.3 W318 1982
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Add Introduction To Cyclotomic Fields, This text on a central area of number theory covers p-adic L-functions, class numbers, cyclotomic units, Fermat's Last Theorem, and Iwasawa's theory of Z_p-extensions. This edition contains a new chapter on the work of Thaine, Kolyvagin, and Rubin, includ, Introduction To Cyclotomic Fields to the inventory that you are selling on WonderClubX
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Add Introduction To Cyclotomic Fields, This text on a central area of number theory covers p-adic L-functions, class numbers, cyclotomic units, Fermat's Last Theorem, and Iwasawa's theory of Z_p-extensions. This edition contains a new chapter on the work of Thaine, Kolyvagin, and Rubin, includ, Introduction To Cyclotomic Fields to your collection on WonderClub |