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Item Details
Title: P-ADIC AUTOMORPHIC FORMS ON SHIMURA VARIETIES
By: Haruzo Hida
Format: Hardback

List price: £159.99


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ISBN 10: 0387207112
ISBN 13: 9780387207117
Publisher: SPRINGER-VERLAG NEW YORK INC.
Pub. date: 10 May, 2004
Series: Springer Monographs in Mathematics
Pages: 390
Description: Covers the following three topics: an elementary construction of Shimura varieties as moduli of abelian schemes; p-adic deformation theory of automorphic forms on Shimura varieties; and a proof of irreducibility of the generalized Igusa tower over the Shimura variety.
Synopsis: In the early years of the 1980s, while I was visiting the Institute for Ad- vanced Study (lAS) at Princeton as a postdoctoral member, I got a fascinating view, studying congruence modulo a prime among elliptic modular forms, that an automorphic L-function of a given algebraic group G should have a canon- ical p-adic counterpart of several variables. I immediately decided to find out the reason behind this phenomenon and to develop the theory of ordinary p-adic automorphic forms, allocating 10 to 15 years from that point, putting off the intended arithmetic study of Shimura varieties via L-functions and Eisenstein series (for which I visited lAS). Although it took more than 15 years, we now know (at least conjecturally) the exact number of variables for a given G, and it has been shown that this is a universal phenomenon valid for holomorphic automorphic forms on Shimura varieties and also for more general (nonholomorphic) cohomological automorphic forms on automorphic manifolds (in a markedly different way).When I was asked to give a series of lectures in the Automorphic Semester in the year 2000 at the Emile Borel Center (Centre Emile Borel) at the Poincare Institute in Paris, I chose to give an exposition of the theory of p-adic (ordinary) families of such automorphic forms p-adic analytically de- pending on their weights, and this book is the outgrowth of the lectures given there.
Illustrations: biography
Publication: US
Imprint: Springer-Verlag New York Inc.
Returns: Returnable
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