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Item Details
Title: REAL ANALYSIS
MEASURE THEORY, INTEGRATION, AND HILBERT SPACES
By: Elias M. Stein, Rami Shakarchi
Format: Hardback

List price: £92.00
Our price: £73.60
Discount:
20% off
You save: £18.40
ISBN 10: 0691113866
ISBN 13: 9780691113869
Availability: Usually dispatched within 3-5 days.
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Stock: Currently 11 available
Publisher: PRINCETON UNIVERSITY PRESS
Pub. date: 14 March, 2005
Pages: 424
Description: Intended for the students interested in the disciplines of mathematics, physics, engineering, and finance, at both the undergraduate and graduate levels, this third volume in a series of titles focuses on the development of measure and integration theory, differentiation and integration, Hilbert spaces, and Hausdorff measure and fractals.
Synopsis: Real Analysis is the third volume in the Princeton Lectures in Analysis, a series of four textbooks that aim to present, in an integrated manner, the core areas of analysis. Here the focus is on the development of measure and integration theory, differentiation and integration, Hilbert spaces, and Hausdorff measure and fractals. This book reflects the objective of the series as a whole: to make plain the organic unity that exists between the various parts of the subject, and to illustrate the wide applicability of ideas of analysis to other fields of mathematics and science. After setting forth the basic facts of measure theory, Lebesgue integration, and differentiation on Euclidian spaces, the authors move to the elements of Hilbert space, via the L2 theory. They next present basic illustrations of these concepts from Fourier analysis, partial differential equations, and complex analysis. The final part of the book introduces the reader to the fascinating subject of fractional-dimensional sets, including Hausdorff measure, self-replicating sets, space-filling curves, and Besicovitch sets. Each chapter has a series of exercises, from the relatively easy to the more complex, that are tied directly to the text. A substantial number of hints encourage the reader to take on even the more challenging exercises. As with the other volumes in the series, Real Analysis is accessible to students interested in such diverse disciplines as mathematics, physics, engineering, and finance, at both the undergraduate and graduate levels. Also available, the first two volumes in the Princeton Lectures in Analysis:
Illustrations: 51 line illus.
Publication: US
Imprint: Princeton University Press
Returns: Returnable
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ALGEBRAS OF SINGULAR INTEGRAL OPERATORS WITH KERNELS CONTROLLED BY MULTIPLE NORMS (PB)
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BEIJING LECTURES IN HARMONIC ANALYSIS. (AM-112), VOLUME 112 (PB)
BOUNDARY BEHAVIOR OF HOLOMORPHIC FUNCTIONS OF SEVERAL COMPLEX VARIABLES. (MN-11)
BOUNDARY BEHAVIOR OF HOLOMORPHIC FUNCTIONS OF SEVERAL COMPLEX VARIABLES. (MN-11) (HB)
BOUNDARY BEHAVIOR OF HOLOMORPHIC FUNCTIONS OF SEVERAL COMPLEX VARIABLES. (MN-11) (PB)
COMPLEX ANALYSIS
COMPLEX ANALYSIS (HB)
FOURIER ANALYSIS
FOURIER ANALYSIS (HB)
FUNCTIONAL ANALYSIS
FUNCTIONAL ANALYSIS (HB)
HARDY SPACES ON HOMOGENEOUS GROUPS. (MN-28), VOLUME 28 (PB)
HARMONIC ANALYSIS (PMS-43)
HARMONIC ANALYSIS (PMS-43), VOLUME 43 (HB)
INTRODUCTION TO FOURIER ANALYSIS ON EUCLIDEAN SPACES (PMS-32)
INTRODUCTION TO FOURIER ANALYSIS ON EUCLIDEAN SPACES (PMS-32), VOLUME 32 (HB)
LECTURES ON PSEUDO-DIFFERENTIAL OPERATORS
LECTURES ON PSEUDO-DIFFERENTIAL OPERATORS: REGULARITY THEOREMS AND APPLICATIONS TO NON-ELLIPTIC PROBLEMS. (MN-24) (HB)
LECTURES ON PSEUDO-DIFFERENTIAL OPERATORS: REGULARITY THEOREMS AND APPLICATIONS TO NON-ELLIPTIC PROBLEMS. (MN-24) (PB)
PROBLEMS AND SOLUTIONS FOR COMPLEX ANALYSIS (PB)
PROBLEMS AND SOLUTIONS FOR UNDERGRADUATE ANALYSIS (PB)
REAL ANALYSIS
SINGULAR INTEGRALS AND DIFFERENTIABILITY PROPERTIES OF FUNCTIONS (PMS-30)
SINGULAR INTEGRALS AND DIFFERENTIABILITY PROPERTIES OF FUNCTIONS (PMS-30), VOLUME 30 (HB)
SOLUTIONS MANUAL FOR LANG'S "LINEAR ALGEBRA" (PB)
TOPICS IN HARMONIC ANALYSIS RELATED TO THE LITTLEWOOD-PALEY THEORY. (AM-63)
TOPICS IN HARMONIC ANALYSIS RELATED TO THE LITTLEWOOD-PALEY THEORY. (AM-63), VOLUME 63 (PB)
WOLF PRIZE IN MATHEMATICS, VOLUME 3 (PB)
WOLF PRIZE IN MATHEMATICS, VOLUME 4 (PB)

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