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Automorphic Forms and Representations (Cambridge Studies in Advanced Mathematics)
 
 
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Automorphic Forms and Representations (Cambridge Studies in Advanced Mathematics) [Paperback]

Daniel Bump (Author)

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Book Description

November 28, 1998 0521658187 978-0521658188
This book covers both the classical and representation theoretic views of automorphic forms in a style that is accessible to graduate students entering the field. The treatment is based on complete proofs, which reveal the uniqueness principles underlying the basic constructions. The book features extensive foundational material on the representation theory of GL(1) and GL(2) over local fields, the theory of automorphic representations, L-functions and advanced topics such as the Langlands conjectures, the Weil representation, the Rankin-Selberg method and the triple L-function, and examines this subject matter from many different and complementary viewpoints. Researchers as well as students in algebra and number theory will find this a valuable guide to a notoriously difficult subject.

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Editorial Reviews

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"This outstanding book covers, from a variety of points of view, the theory of automorphic forms on GL(2)....It comprises a solid foundation for the serious student or the researcher interested in automorphic forms, and contains a wealth of information which is not readily accessible in textbook form elsewhere. The book also features well thought out exercises at a variety of levels....this book covers a large amount of material concerning automorphic forms on GL(2), and the material is presented from a vantage far broader. The careful reader will have taken a significant step on the path to contemporary research in this important and beautiful area." Mathematical Reviews

Book Description

The theory of automorphic forms is a cornerstone in modern number theory. It was an essential ingredient of the proof of Fermat's Last Theorem. However, in large part because of the lack of a suitable text this theory has been difficult for students to learn. This book addresses that difficulty. It begins with extensive foundational material and builds to topics on the resear ch frontier, such as the Langlands conjectures and the Weil representation.Researchers as well as students will find this a valuable guide to a notoriously difficult subject.

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Inside This Book (learn more)
First Sentence:
In this chapter, we will introduced the study modular forms the paper of Doi and Naganuma (1969). Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
central quasicharacter, irreducible admissible representation, admissible unitary representations, functoriality conjecture, narrow class number one, automorphic cuspidal representation, admissible module, smooth module, intertwining integral, restricted tensor product, infinitesimal equivalence class, base change lift, multiplicity one theorem, totally positive generator, supercuspidal representations, nonzero matrix coefficient, adele ring, nontrivial additive character, automorphic representation, local functional equations, upper triangular unipotent matrices, parabolic induction, automorphic forms, principal series representations, compact induction
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Proof Let, Exercises Exercise, Artin L-functions, Proof First, Proof By Proposition, Euclidean Laplacian, Dirichlet L-functions, Langlands L-functions, Proof Suppose, Corollary Let, Proof See Lang
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