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Real Analysis: A Historical Approach

Real Analysis: A Historical Approach

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Author: Saul Stahl
Publisher: Wiley-Interscience
Category: Book

List Price: $132.95
Buy New: $102.73
You Save: $30.22 (23%)



New (12) Used (4) from $56.50

Sales Rank: 1474653

Media: Hardcover
Pages: 288
Number Of Items: 1
Shipping Weight (lbs): 1.2
Dimensions (in): 9.4 x 6.1 x 0.9

ISBN: 0471318523
Dewey Decimal Number: 515
EAN: 9780471318521

Publication Date: August 5, 1999
Availability: Usually ships in 1-2 business days
Shipping: International shipping available
Condition: Brand New, Perfect Condition, Please allow 4-14 business days for delivery. 100% Money Back Guarantee, Over 1,000,000 customers served.

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  • The Calculus Gallery: Masterpieces from Newton to Lebesgue

Editorial Reviews:

Product Description
A provocative look at the tools and history of real analysis

This new work from award-winning author Saul Stahl offers a real treat for students of analysis. Combining historical coverage with a superb introductory treatment, Real Analysis: A Historical Approach helps readers easily make the transition from concrete to abstract ideas.

The book begins with an exciting sampling of classic and famous problems first posed by some of the greatest mathematicians of all time. Archimedes, Fermat, Newton, and Euler are each summoned in turn-illuminating the utility of infinite, power, and trigonometric series in both pure and applied mathematics. Next, Dr. Stahl develops the basic tools of advanced calculus, introducing the various aspects of the completeness of the real number system, sequential continuity and differentiability, as well as uniform convergence. Finally, he presents applications and examples to reinforce concepts and demonstrate the validity of many of the historical methods and results.

Ample exercises, illustrations, and appended excerpts from the original historical works complete this focused, unconventional, highly interesting book. It is an invaluable resource for mathematicians and educators seeking to gain insight into the true language of mathematics.


 
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