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REAL ANALYSIS - USTC

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REAL ANALYSISIbookroot October 20, 2007PrincetonLecturesinAnalysisI fourier ANALYSIS : An IntroductionII Complex AnalysisIII Real ANALYSIS : Measure Theory, Integration, andHilbert SpacesIV Functional ANALYSIS : Introductionto Further Topics in AnalysisPrinceton Lectures in AnalysisIIIREAL ANALYSISMeasure Theory, Integration, andHilbert SpacesElias M. Stein&Rami ShakarchiPRINCETON UNIVERSITY PRESSPRINCETON AND OXFORDCopyright 2005 by Princeton University PressPublished by Princeton University Press, 41 William Street,Princeton, New Jersey 08540In the United Kingdom: Princeton University Press, 6 Oxford Street, Woodstock, Oxfordshire OX20 1TWAll Rights ReservedLibrary of Congress Control Number 2004114065ISBN 978-0-691-11386-9British Library Cataloging-in-Publication Data is availableThe publisher would like to acknowledge the authors of this volume for providing the camera-ready co

theorems 49 2 The space L1 of integrable functions 68 3 Fubini’s theorem 75 3.1 Statement and proof of the theorem 75 3.2 Applications of Fubini’s theorem 80 4* A Fourier inversion formula 86 5 Exercises 89 6 Problems 95 Chapter 3. Difierentiation and Integration 98 1 Difierentiation of the integral 99 1.1 The Hardy-Littlewood maximal ...

  Theorem, Fourier

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