Articles liés à Modular Forms and Galois Cohomology
Synopsis
This book provides a comprehensive account of a key (and perhaps the most important) theory upon which the Taylor–Wiles proof of Fermat's last theorem is based. The book begins with an overview of the theory of automorphic forms on linear algebraic groups and then covers the basic theory and results on elliptic modular forms, including a substantial simplification of the Taylor–Wiles proof by Fujiwara and Diamond. It contains 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 and includes several new results from the author. The book will be of interest to graduate students and researchers in number theory (including algebraic and analytic number theorists) and arithmetic algebraic geometry.
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Présentation de l'éditeur
This book provides a comprehensive account of a key (and perhaps the most important) theory upon which the Taylor–Wiles proof of Fermat's last theorem is based. The book begins with an overview of the theory of automorphic forms on linear algebraic groups and then covers the basic theory and results on elliptic modular forms, including a substantial simplification of the Taylor–Wiles proof by Fujiwara and Diamond. It contains 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 and includes several new results from the author. The book will be of interest to graduate students and researchers in number theory (including algebraic and analytic number theorists) and arithmetic algebraic geometry.
Les informations fournies dans la section « A propos du livre » peuvent faire référence à une autre édition de ce titre.
- ÉditeurCambridge University Press
- Date d'édition2009
- ISBN 10 0521072085
- ISBN 13 9780521072083
- ReliureBroché
- Langueanglais
- Numéro d'édition1
- Nombre de pages356
- Coordonnées du fabricantnon disponible
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Modular Forms and Galois Cohomology (Cambridge Studies in Advanced Mathematics, Series Number 69)
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Cambridge University Press, 2009
ISBN 10 : 0521072085
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Modular Forms and Galois Cohomology (Cambridge Studies in Advanced Mathematics)
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Cambridge University Press 2009-03-09, 2009
ISBN 10 : 0521072085
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Neuf
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Modular Forms and Galois Cohomology
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Cambridge University Press, 2009
ISBN 10 : 0521072085
ISBN 13 : 9780521072083
Neuf
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Modular Forms and Galois Cohomology
Edité par
Cambridge University Press, 2008
ISBN 10 : 0521072085
ISBN 13 : 9780521072083
Neuf
Couverture souple
Vendeur : moluna, Greven, Allemagne
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Etat : New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. This book provides a comprehensive account of the key theory on which the Taylor-Wiles proof of Fermat s last theorem is based, presenting an overview of the theory of automorphic forms on linear algebraic groups. The book will appeal to graduate students a. N° de réf. du vendeur 446923880
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Modular Forms and Galois Cohomology
impression à la demandeVendeur : Revaluation Books, Exeter, Royaume-Uni
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Paperback. Etat : Brand New. 1st edition. 353 pages. 8.80x6.00x1.10 inches. In Stock. This item is printed on demand. N° de réf. du vendeur __0521072085
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Modular Forms and Galois Cohomology
Edité par
Cambridge University Press, 2009
ISBN 10 : 0521072085
ISBN 13 : 9780521072083
Neuf
Couverture souple
Vendeur : GreatBookPricesUK, Woodford Green, Royaume-Uni
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Modular Forms and Galois Cohomology
Edité par
Cambridge University Press, 2009
ISBN 10 : 0521072085
ISBN 13 : 9780521072083
Neuf
Couverture souple
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Modular Forms and Galois Cohomology (Paperback)
Edité par
Cambridge University Press, Cambridge, 2008
ISBN 10 : 0521072085
ISBN 13 : 9780521072083
Neuf
Paperback
Vendeur : CitiRetail, Stevenage, Royaume-Uni
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Paperback. Etat : new. Paperback. This book provides a comprehensive account of a key (and perhaps the most important) theory upon which the Taylor-Wiles proof of Fermat's last theorem is based. The book begins with an overview of the theory of automorphic forms on linear algebraic groups and then covers the basic theory and results on elliptic modular forms, including a substantial simplification of the Taylor-Wiles proof by Fujiwara and Diamond. It contains 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 and includes several new results from the author. The book will be of interest to graduate students and researchers in number theory (including algebraic and analytic number theorists) and arithmetic algebraic geometry. This book provides a comprehensive account of the key theory on which the Taylor-Wiles proof of Fermat's last theorem is based, presenting an overview of the theory of automorphic forms on linear algebraic groups. The book will appeal to graduate students and researchers in number theory and arithmetic algebraic geometry. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability. N° de réf. du vendeur 9780521072083
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Modular Forms and Galois Cohomology
Edité par
Cambridge University Press, 2009
ISBN 10 : 0521072085
ISBN 13 : 9780521072083
Neuf
Taschenbuch
Vendeur : AHA-BUCH GmbH, Einbeck, Allemagne
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Taschenbuch. Etat : Neu. Druck auf Anfrage Neuware - Printed after ordering - Comprehensive account of recent developments in arithmetic theory of modular forms, for graduates and researchers. N° de réf. du vendeur 9780521072083
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Modular Forms and Galois Cohomology
Vendeur : Revaluation Books, Exeter, Royaume-Uni
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Paperback. Etat : Brand New. 1st edition. 353 pages. 8.80x6.00x1.10 inches. In Stock. N° de réf. du vendeur x-0521072085
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