Real analysis : measure theory, integration, and hilbert spaces

By:

Stein, Elias M

Contributor(s):

Shakarchi, Rami

Material type: Text

9780691113869

Subject(s):

DDC classification:

515.8 STE-R

Online resources:

Contents:

Chapter 1. Measure Theory

Chapter 2. Integration Theory

Chapter 3. Differentiation and Integration

Chapter 4. Hilbert Spaces: An Introduction

Chapter 5. Hilbert Spaces: Several Examples

Chapter 6. Abstract Measure and Integration Theory

Chapter 7. Hausdorff Measure and Fractals

Summary: 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 fort.

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Holdings
Item type	Current library	Collection	Call number	Status	Date due	Barcode	Item holds
Books	IIITD Reference	Mathematics	REF 515.8 STE-R (Browse shelf(Opens below))	Loan on demand		013711

Total holds: 0

Includes bibliographical references and index.

Chapter 1. Measure Theory

Chapter 2. Integration Theory

Chapter 3. Differentiation and Integration

Chapter 4. Hilbert Spaces: An Introduction

Chapter 5. Hilbert Spaces: Several Examples

Chapter 6. Abstract Measure and Integration Theory

Chapter 7. Hausdorff Measure and Fractals

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 fort.

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