Elliptic Curves, Modular Forms and Fermat's Last Theorem, 2nd Edition (2010 re-issue)

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ISBN 10: 157146185X / ISBN 13: 9781571461858

Edité par International Press of Boston, Incorporated, 2010

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Book is in Used-VeryGood condition. Pages and cover are clean and intact. Used items may not include supplementary materials such as CDs or access codes. May show signs of minor shelf wear and contain very limited notes and highlighting. 1.65.

N° de réf. du vendeur 157146185X-2-3

Détails bibliographiques

• Titre: Elliptic Curves, Modular Forms and Fermat's Last Theorem, 2nd Edition (2010 re-issue)
• Éditeur: International Press of Boston, Incorporated
• Date de parution: 2010
• Langue: anglais
• ISBN à 10 chiffres: 157146185X
• ISBN à 13 chiffres: 9781571461858
• Reliure: Couverture souple
• État de l'article: Very Good

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Synopsis

The conference, held at the Chinese University of Hong Kong, on which these proceedings are based was organized in response to Andrew Wiles' conjecture that every elliptic curve over Q is modular. The final diffities in the proof of the conjectural upper bound for the order of the Selmer group attached to the symmetric square of a modular form, have since been overcome by Wiles with the assistance of R. Taylor. The proof that every semi-stable elliptic curve over Q is modular is not only significant in the study of elliptic curves, but also due to the earlier work of Frey, Ribet, and others, completes a proof of Fermat's last theorem. New paperback re-issue of the reed second edition. CONTENTS Foreword by John Coates and Shing-Tung Yau Fermat's Last Theorem (by H. Darmon, F. Diamond, R. Taylor) Characteristic distributions for non-torsion Lamda-modules (by P. Balister) On the symmetric square of a modular elliptic curve (by J. Coates, A. Sydenham) The refined conjecture of Serre (by Fred Diamond) Wiles minus epsilon implies Fermat (by Norm Elkies) Geometric Galois representations (by J.M. Fontaine, B. Mazur) On elliptic curves (by Gerhard Frey ) Complete intersections and Gorenstein rings (by H.W. Lenstra, Jr.) Homologic des courbes modulaires (by L. Merel) Irreducible Galois representation (by Kenneth A. Ribet) Mod p representations of elliptic curves (by K. Rubin, A. Silverberg) A rew of non-Archimedean elliptic functions (by John Tate) On Galois representations associated to Hilbert modular forms II (by Richard Taylor)