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Introduction 1
List of Notations 6
Ch. I Background 7
Ch. II p-Adic L-functions and Zeta Elements 31
Ch. III Cyclotomic Deformations of Modular Symbols 50
Ch. IV A User's Guide to Hida Theory 70
Ch. V Crystalline Weight Deformations 86
Ch. VI Super Zeta-Elements 108
Ch. VII Vertical and Half-Twisted Arithmetic 141
Ch. VIII Diamond-Euler Characteristics: the Local Case 165
Ch. IX Diamond-Euler Characteristics: the Global Case 191
Ch. X Two-Variable Iwasawa Theory of Elliptic Curves 222
App. A The Primitivity of Zeta Elements 252
App. B Specialising the Universal Path Vector 257
App. C The Weight-Variable Control Theorem Paul A. Smith Smith, Paul A. 260
Bibliography 275
Index 280
| Price | Condition | Delivery | Seller | Action |
| $99.99 | Digital |
| WonderClub |
Mikhail Prokhin
reviewed Elliptic Curves and Big Galois Representations on October 23, 2016
Elliptic Curves and Big Galois Representations
Professor John Johnstone recommended this text, among several, as a good way to remember the linear algebra I've forgotten since 1994.
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Add Elliptic Curves and Big Galois Representations, The arithmetic properties of modular forms and elliptic curves lie at the heart of modern number theory. This book develops a generalisation of the method of Euler systems to a two-variable deformation ring. The resulting theory is then used to study the , Elliptic Curves and Big Galois Representations to the inventory that you are selling on WonderClubX
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Add Elliptic Curves and Big Galois Representations, The arithmetic properties of modular forms and elliptic curves lie at the heart of modern number theory. This book develops a generalisation of the method of Euler systems to a two-variable deformation ring. The resulting theory is then used to study the , Elliptic Curves and Big Galois Representations to your collection on WonderClub |