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Item Details
Title: NUMBER THEORY 3
IWASAWA THEORY AND MODULAR FORMS
By: Nobushige Kurokawa, Masato Kurihara, Takeshi Saito
Format: Paperback

List price: £45.95


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ISBN 10: 0821820958
ISBN 13: 9780821820957
Publisher: AMERICAN MATHEMATICAL SOCIETY
Pub. date: 15 October, 2012
Pages: 240
Synopsis: This is the third of three related volumes on number theory. (The first two volumes were also published in the Iwanami Series in Modern Mathematics, as volumes 186 and 240.) The two main topics of this book are Iwasawa theory and modular forms. The presentation of the theory of modular forms starts with several beautiful relations discovered by Ramanujan and leads to a discussion of several important ingredients, including the zeta-regularized products, Kronecker's limit formula, and the Selberg trace formula. The presentation of Iwasawa theory focuses on the Iwasawa main conjecture, which establishes far-reaching relations between a $p$-adic analytic zeta function and a determinant defined from a Galois action on some ideal class groups. This book also contains a short exposition on the arithmetic of elliptic curves and the proof of Fermat's last theorem by Wiles. Together with the first two volumes, this book is a good resource for anyone learning or teaching modern algebraic number theory.
Publication: US
Imprint: American Mathematical Society
Returns: Returnable
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