Description

Book Synopsis

Based on a series of lectures given by Harish-Chandra at the Institute for Advanced Study in 1971-1973, this book provides an introduction to the theory of harmonic analysis on reductive p-adic groups. Originally published in 1979. The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-pr



Table of Contents
*Frontmatter, pg. i*FOREWORD. ACKNOWLEDGMENTS, pg. iii*TABLE OF CONTENTS, pg. iv*Chapter 0. On the Structure of Reductive p-adic Groups, pg. 1*Chapter 1. Generalities Concerning Totally Disconnected Groups and Their Representations, pg. 14*Chapter 2. Jacquet's Theory, Bruhat's Theory, the Elementary Theory of the Constant Term, pg. 78*Chapter 3. Exponents and the Maass-Selberg Relations, pg. 116*Chapter 4. The Schwartz Spaces, pg. 147*Chapter 5. The Eisenstein Integral and Applications, pg. 221*References, pg. 362*SELECTED TERMINOLOGY, pg. 365*SELECTED NOTATIONS, pg. 370

Introduction to Harmonic Analysis on Reductive P

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A Paperback / softback by Allan G. Silberger

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    View other formats and editions of Introduction to Harmonic Analysis on Reductive P by Allan G. Silberger

    Publisher: Princeton University Press
    Publication Date: 08/03/2015
    ISBN13: 9780691611365, 978-0691611365
    ISBN10: 069161136X
    Also in:
    Mathematics

    Description

    Book Synopsis

    Based on a series of lectures given by Harish-Chandra at the Institute for Advanced Study in 1971-1973, this book provides an introduction to the theory of harmonic analysis on reductive p-adic groups. Originally published in 1979. The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-pr



    Table of Contents
    *Frontmatter, pg. i*FOREWORD. ACKNOWLEDGMENTS, pg. iii*TABLE OF CONTENTS, pg. iv*Chapter 0. On the Structure of Reductive p-adic Groups, pg. 1*Chapter 1. Generalities Concerning Totally Disconnected Groups and Their Representations, pg. 14*Chapter 2. Jacquet's Theory, Bruhat's Theory, the Elementary Theory of the Constant Term, pg. 78*Chapter 3. Exponents and the Maass-Selberg Relations, pg. 116*Chapter 4. The Schwartz Spaces, pg. 147*Chapter 5. The Eisenstein Integral and Applications, pg. 221*References, pg. 362*SELECTED TERMINOLOGY, pg. 365*SELECTED NOTATIONS, pg. 370

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