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  2. Robert G. Bartle - Wikipedia

    en.wikipedia.org/wiki/Robert_G._Bartle

    Robert Gardner Bartle (November 20, 1927 – September 18, 2003) was an American mathematician specializing in real analysis. He is known for writing the popular textbooks The Elements of Real Analysis (1964), The Elements of Integration (1966), and Introduction to Real Analysis (2011) with Donald R. Sherbert, published by John Wiley & Sons .

  3. Dini's theorem - Wikipedia

    en.wikipedia.org/wiki/Dini's_theorem

    Rudin, Walter R. (1976) Principles of Mathematical Analysis, Third Edition, McGraw–Hill. See Theorem 7.13 on page 150 for the monotone decreasing case. Thomson, Brian S.; Bruckner, Judith B.; Bruckner, Andrew M. (2008) [2001]. Elementary Real Analysis. ClassicalRealAnalysis.com. ISBN 978-1-4348-4367-8

  4. Linear Operators (book) - Wikipedia

    en.wikipedia.org/wiki/Linear_Operators_(book)

    [3]: 30 William G. Bade and Robert G. Bartle were brought on as research assistants. [5] Dunford retired shortly after finishing the final volume. [3]: 30 Schwartz, however, went on to write similarly pathbreaking books in various other areas of mathematics. [1] [a] The book met with acclaim when published.

  5. Glossary of real and complex analysis - Wikipedia

    en.wikipedia.org/wiki/Glossary_of_real_and...

    An Introduction to Complex Analysis in Several Variables. Van Nostrand. Rudin, Walter (1976). Principles of Mathematical Analysis. Walter Rudin Student Series in Advanced Mathematics (3rd ed.). McGraw-Hill. ISBN 9780070542358. Rudin, Walter (1986). Real and Complex Analysis (International Series in Pure and Applied Mathematics). McGraw-Hill.

  6. Principles of Mathematical Analysis - Wikipedia

    en.wikipedia.org/wiki/Principles_of_Mathematical...

    Rudin's text was the first modern English text on classical real analysis, and its organization of topics has been frequently imitated. [1] In Chapter 1, he constructs the real and complex numbers and outlines their properties. (In the third edition, the Dedekind cut construction is sent to an appendix for pedagogical reasons.) Chapter 2 ...

  7. Lebesgue integral - Wikipedia

    en.wikipedia.org/wiki/Lebesgue_integral

    Known as Little Rudin, contains the basics of the Lebesgue theory, but does not treat material such as Fubini's theorem. Rudin, Walter (1966). Real and complex analysis. New York: McGraw-Hill Book Co. pp. xi+412. MR 0210528. Known as Big Rudin. A complete and careful presentation of the theory. Good presentation of the Riesz extension theorems.

  8. Walter Rudin - Wikipedia

    en.wikipedia.org/wiki/Walter_Rudin

    Walter Rudin (May 2, 1921 – May 20, 2010 [2]) was an Austrian-American mathematician and professor of mathematics at the University of Wisconsin–Madison. [3]In addition to his contributions to complex and harmonic analysis, Rudin was known for his mathematical analysis textbooks: Principles of Mathematical Analysis, [4] Real and Complex Analysis, [5] and Functional Analysis. [6]

  9. Real analysis - Wikipedia

    en.wikipedia.org/wiki/Real_analysis

    Interactive Real Analysis by Bert G. Wachsmuth; A First Analysis Course by John O'Connor; Mathematical Analysis I by Elias Zakon; Mathematical Analysis II by Elias Zakon; Trench, William F. (2003). Introduction to Real Analysis (PDF). Prentice Hall. ISBN 978-0-13-045786-8. Earliest Known Uses of Some of the Words of Mathematics: Calculus & Analysis

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