Real Analysis: A Historical Approach
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More About This Title Real Analysis: A Historical Approach
English
SAUL STAHL, PhD, is Professor of Mathematics at the University of Kansas. The recipient of the Carl S. Allendoerfer Award from the Mathematical Association of America in 1986 for excellence in expository writing, Dr. Stahl has published over 30 articles as well as three books, including Introductory Modern Algebra: A Historical Approach, also from Wiley.
English
Archimedes and the Parabola.
Fermat, Differentiation, and Integration.
Newton's Calculus (Part 1).
Newton's Calculus (Part 2).
Euler.
The Real Numbers.
Sequences and Their Limits.
The Cauchy Property.
The Convergence of Infinite Series.
Series of Functions.
Continuity.
Differentiability.
Uniform Convergence.
The Vindication.
Appendices.
Solutions to Selected Exercises.
Bibliography.
Index.
Fermat, Differentiation, and Integration.
Newton's Calculus (Part 1).
Newton's Calculus (Part 2).
Euler.
The Real Numbers.
Sequences and Their Limits.
The Cauchy Property.
The Convergence of Infinite Series.
Series of Functions.
Continuity.
Differentiability.
Uniform Convergence.
The Vindication.
Appendices.
Solutions to Selected Exercises.
Bibliography.
Index.
