ENGLISH

First Course in Real Analysis

By Axler , K. A , S.;Gehring , F. W.;Ribet

Book information

Publisher
Springer New York
Year
1994
ISBN
9781461264330, 9781441985484, 1441985484
Language
english
Format
PDF
Filesize
17 MB (17762552 bytes)
Edition
N
Pages
248 pages\249
Time added
2020-07-26 19:24:52
Electronic books

Description

Undergraduate Texts in Mathematics; A First Course in Real Analysis; Copyright; Preface; Contents; CHAPTER 1 Axioms for the Field R of Real Numbers; CHAPTER 2 First Properties of R; CHAPTER 3 Sequences of Real Numbers, Convergence; CHAPTER 4 Special Subsets of R; CHAPTER 5 Continuity; CHAPTER 6 Continuous Functions on an Interval; CHAPTER 7 Limits of Functions; CHAPTER 8 Derivatives; CHAPTER 9 Riemann Integral; CHAPTER 10 Infinite Series; CHAPTER 11 Beyond the Riemann Integral; Appendix; Index of Notations; Index. Undergraduate Texts in Mathematics A First Course in Real Analysis Copyright Preface Contents CHAPTER 1 Axioms for the Field R of Real Numbers CHAPTER 2 First Properties of R CHAPTER 3 Sequences of Real Numbers, Convergence CHAPTER 4 Special Subsets of R CHAPTER 5 Continuity CHAPTER 6 Continuous Functions on an Interval CHAPTER 7 Limits of Functions CHAPTER 8 Derivatives CHAPTER 9 Riemann Integral CHAPTER 10 Infinite Series CHAPTER 11 Beyond the Riemann Integral Appendix Index of Notations Index.

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