
Introduction to Real Analysis
Wiley (Publisher)
4th Edition
Published on 4. March 2011
Book
Hardback
416 pages
978-0-471-43331-6 (ISBN)
Description
This text provides the fundamental concepts and techniques of real analysis for students in all of these areas. It helps one develop the ability to think deductively, analyse mathematical situations and extend ideas to a new context. Like the first three editions, this edition maintains the same spirit and user-friendly approach with addition examples and expansion on Logical Operations and Set Theory. There is also content revision in the following areas: introducing point-set topology before discussing continuity, including a more thorough discussion of limsup and limimf, covering series directly following sequences, adding coverage of Lebesgue Integral and the construction of the reals, and drawing student attention to possible applications wherever possible.
More details
Product info
gebunden
Edition
4. Auflage
Language
English
Place of publication
New York
United States
Target group
College/higher education
Professional and scholarly
Product notice
sewn/stitched
Paper over boards
Dimensions
Height: 262 mm
Width: 187 mm
Thickness: 19 mm
Weight
739 gr
ISBN-13
978-0-471-43331-6 (9780471433316)
Schweitzer Classification
Other editions
Previous edition

Robert G. Bartle | Donald R. Sherbert
Introduction to Real Analysis
Book
10/1999
3rd Edition
Wiley
€179.00
Article exhausted; check for reprint
Persons
Robert Gardner Bartle was an American mathematician specializing in real analysis. He is known for writing various popular textbooks.
Donald R. Sherbert is the author of Introduction to Real Analysis, 4th Edition, published by Wiley.
Donald R. Sherbert is the author of Introduction to Real Analysis, 4th Edition, published by Wiley.
Content
1. Preliminaries.
2. The Real Numbers.
3. Sequences and Series.
4. Limits.
5. Continuous Functions.
6. Differentiation.
7. The Riemann Integral.
8. Sequences of Functions.
9. Infinite Series.
10. The Generalized Riemann Integral.
11. A Glimpse into Topology.
Appendix A: Logic and Proofs.
Appendix B: Finite and Countable Sets.
Appendix C: The Riemann And Lebesgue Criteria.
Appendix D: Approximate Integration.
Appendix E: Two Examples.
References.
Photo Credits.
Hints for Selected Exercises.
Index.