Real Analysis / by John M. Howie.
Understanding the concepts and methods of real analysis is an essential skill for every undergraduate mathematics student. Written in an easy-to-read style, Real Analysis is a comprehensive introduction to this core subject and is ideal for self-study or as a course textbook for first and second-yea...
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| Online Access: |
Full Text (via Springer) |
|---|---|
| Main Author: | |
| Format: | eBook |
| Language: | English |
| Published: |
London :
Springer London,
2001.
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| Series: | Springer undergraduate mathematics series.
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| Subjects: |
MARC
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| 490 | 1 | |a Springer Undergraduate Mathematics Series, |x 1615-2085. | |
| 505 | 0 | |a Introductory Ideas -- Sequences and Series -- Functions and Continuity -- Differentiation -- Integration -- The Logarithmic and Exponential Functions -- Sequences and Series of Functions -- The Circular Functions -- Miscellaneous Examples -- Solutions to Exercises -- Appendix: The Greek Alphabet -- Bibliography -- Index. | |
| 504 | |a Includes bibliographical references (page 271) and index. | ||
| 520 | |a Understanding the concepts and methods of real analysis is an essential skill for every undergraduate mathematics student. Written in an easy-to-read style, Real Analysis is a comprehensive introduction to this core subject and is ideal for self-study or as a course textbook for first and second-year undergraduates. Combining an informal style with precision mathematics, Real Analysis covers all the key topics with fully worked examples and exercises with solutions. Featuring: Sequences and series - considering the central notion of a limit.- Continuous functions.- Differentiation.- Integration.- Logarithmic and exponential functions.- Uniform convergence.- Circular functions All these concepts and techniques are deployed in examples in the final chapter to provide the student with a thorough understanding of this challenging subject. | ||
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