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Introductory real analysis / Frank Dangello, Michael Seyfried

By: Contributor(s): Publication details: Boston, Mass. : Houghton Mifflin, c2000Description: xi, 287 p. ; 25 cmISBN:
  • 0395959330
Subject(s): DDC classification:
  • 515 DAN
Contents:
Preface. Ch. 1. Proofs, sets, and functions. - Ch. 2. The structure of R. - Ch. 3. Sequences. - Ch. 4. Continuty. - Ch.5. Differentiation. - Ch. 6. Riemann integration. - Ch. 7. Infinite series. - Ch. 8. Sequences and series of functions. - Ch. 9. Power series. - Ch. 10. The Riemann-Stieltjes integral. - Ch. 11. The topology of R. - Bibliography. - Hints and answers. - Index.
Summary: [This book] is designed as an accessible development of the topics in advanced calculus, with a main focus on helping students develop their skills in analyzing and writing proofs. Covering a range of topics, from sequences to power functions to the topology of R, [this book] meets the high degree of course variation and requirements at this level while giving instructors flexibility in the classroom - Back cover.
Holdings
Cover image Item type Current library Home library Collection Shelving location Shelf location Call number Materials specified Vol info Copy number Status Notes Date due Barcode Item holds Item hold queue priority Course reserves
Main Collection TU External Storage-Block E Please fill up online form at https://taylorslibrary.taylors.edu.my/services/external_storage1 515 DAN (Browse shelf(Opens below)) 1 Available SLASx,05000,03,AD 1000107043

Preface. Ch. 1. Proofs, sets, and functions. - Ch. 2. The structure of R. - Ch. 3. Sequences. - Ch. 4. Continuty. - Ch.5. Differentiation. - Ch. 6. Riemann integration. - Ch. 7. Infinite series. - Ch. 8. Sequences and series of functions. - Ch. 9. Power series. - Ch. 10. The Riemann-Stieltjes integral. - Ch. 11. The topology of R. - Bibliography. - Hints and answers. - Index.

[This book] is designed as an accessible development of the topics in advanced calculus, with a main focus on helping students develop their skills in analyzing and writing proofs. Covering a range of topics, from sequences to power functions to the topology of R, [this book] meets the high degree of course variation and requirements at this level while giving instructors flexibility in the classroom - Back cover.