| Tom M. Apostol - Mathematics - 1974 - 492 pages
It provides a transition from elementary calculus to advanced courses in real and complex function theory and introduces the reader to some of the abstract thinking that ... | |
| Bernard R. Gelbaum, John M. H. Olmsted - Mathematics - 2003 - 195 pages
These counterexamples deal mostly with the part of analysis known as "real variables." The 1st half of the book discusses the real number system, functions and limits ... | |
| Robert S. Strichartz - Computers - 2000 - 739 pages
The Way Of Analysis Gives A Thorough Account Of Real Analysis In One Or Several Variables, From The Construction Of The Real Number System To An Introduction Of The Lebesgue ... | |
| G. B. Folland - Mathematics - 1984 - 350 pages
This book covers the subject matter that is central to mathematical analysis: measure & integration theory, some point set topology, & rudiments of functional analysis. Also, a ... | |
| John Mason - Mathematics - 1982 - 229 pages
Thinking Mathematically unfolds the processes which lie at the heart of mathematics. It demonstrates how to encourage, develop, and foster the processes which seem to come ... | |
| S. C. Malik, Savita Arora - Mathematical analysis - 1992 - 903 pages
The Book Is Intended To Serve As A Text In Analysis By The Honours And Post-Graduate Students Of The Various Universities. Professional Or Those Preparing For Competitive ... | |
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