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p-Adic Automorphic Forms on Shimura Varieties
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 kno...
The Geometry of Algebraic Cycles
The subject of algebraic cycles has its roots in the study of divisors, extending as far back as the nineteenth century. Since then, and in particular in recent years, algebraic cycles have made a significant impact on many fields of mathematics, among them number theory, algebraic geometry, and mathematical physics. The present volume contains articles on all of the above aspects of algebraic cycles. It also contains a mixture of both research papers and expository articles, so that it would be of interest to both experts and beginners in the field.
Shimura Varieties
This volume forms the sequel to "On the stabilization of the trace formula", published by International Press of Boston, Inc., 2011
Takashi Shimura
Considered one of the finest performers in world cinema, Japanese actor Takashi Shimura (1905-1982) appeared in more than 300 stage, film and television roles during his five-decade career. He is best known for his frequent collaborations with Akira Kurosawa, including major roles in the landmark classics Rashomon (1950), Ikiru (1952) and Seven Samurai (1954), and for his memorable characterizations in Ishiro Honda's Godzilla (1954) and several Kaiju sequels. This is the first complete English-language account of Shimura's work. In addition to historical and critical coverage of Shimura's life and career, it includes an extensive filmography.
Shimura
In A.D. 2117, Hondo City--the Japan of Judge Dredd's world--straddles the border between ancient Samurai values and bleeding-edge technology. Law is enforced by the Judge-Inspectors, merging ancient and modern into a justice system ready for this new world. But the past is hard to forget--especially for Judge-Inspector Shimura. Determined to stop the organized "Yakuza" crime syndicates, he fights corruption and crime wherever he can find it, with the help of Aiko Inaba, a rare female Judge trainee in a world that ignores women.
Galois Representations in Arithmetic Algebraic Geometry
Conference proceedings based on the 1996 LMS Durham Symposium 'Galois representations in arithmetic algebraic geometry'.
Endoscopy for GSp(4) and the Cohomology of Siegel Modular Threefolds
This volume grew out of a series of preprints which were written and circulated - tween 1993 and 1994. Around the same time, related work was done independently by Harder [40] and Laumon [62]. In writing this text based on a revised version of these preprints that were widely distributed in summer 1995, I ?nally did not p- sue the original plan to completely reorganize the original preprints. After the long delay, one of the reasons was that an overview of the results is now available in [115]. Instead I tried to improve the presentation modestly, in particular by adding cross-references wherever I felt this was necessary. In addition, Chaps. 11 and 12 and Sects. 5. 1, 5. 4, and 5. 5 were ad...
Point-Counting and the Zilber–Pink Conjecture
Point-counting results for sets in real Euclidean space have found remarkable applications to diophantine geometry, enabling significant progress on the André–Oort and Zilber–Pink conjectures. The results combine ideas close to transcendence theory with the strong tameness properties of sets that are definable in an o-minimal structure, and thus the material treated connects ideas in model theory, transcendence theory, and arithmetic. This book describes the counting results and their applications along with their model-theoretic and transcendence connections. Core results are presented in detail to demonstrate the flexibility of the method, while wider developments are described in order to illustrate the breadth of the diophantine conjectures and to highlight key arithmetical ingredients. The underlying ideas are elementary and most of the book can be read with only a basic familiarity with number theory and complex algebraic geometry. It serves as an introduction for postgraduate students and researchers to the main ideas, results, problems, and themes of current research in this area.
