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Mathematical analysis : a concise introduction / Bernd S.W. Schröder.

By: Material type: TextTextLanguage: İngilizce Publisher: Hoboken, N.J. : Wiley-Interscience, 2007Copyright date: ©2008Description: 1 online resource (xv, 562 pages) : illustrationsContent type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9780470226766
  • 0470226765
  • 9780470226773
  • 0470226773
  • 1281221783
  • 9781281221780
Subject(s): Genre/Form: Additional physical formats: Print version:: Mathematical analysis.LOC classification:
  • QA300 .S37 2007EBK
Online resources:
Contents:
Mathematical Analysis: A Concise Introduction; Contents; Preface; Part I: Analysis of Functions of a Single Real Variable; 1 The Real Numbers; 2 Sequences of Real Numbers; 3 Continuous Functions; 4 Differentiable Functions; 5 The Riemann Integral I; 6 Series of Real Numbers I; 7 Some Set Theory; 8 The Riemann Integral II; 9 The Lebesgue Integral; 10 Series of Real Numbers II; 11 Sequences of Functions; 12 Transcendental Functions; 13 Numerical Methods; Part II: Analysis in Abstract Spaces; 14 Integration on Measure Spaces; 15 The Abstract Venues for Analysis; 16 The Topology of Metric Spaces.
Summary: Bridging the gap between calculus and further abstract topics this book presents a well organized and much needed introduction to the foundations of analysis. It is composed of three sections: the analysis of functions of one real variable, including an i.
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Holdings
Item type Current library Home library Collection Call number Status Notes Date due Barcode
E-Book E-Book Merkez Kütüphane Merkez Kütüphane E-Kitap Koleksiyonu QA300 .S37 2007EBK (Browse shelf(Opens below)) Geçerli değil-e-Kitap / Not applicable-e-Book EBK01551

Includes bibliographical references and index.

Mathematical Analysis: A Concise Introduction; Contents; Preface; Part I: Analysis of Functions of a Single Real Variable; 1 The Real Numbers; 2 Sequences of Real Numbers; 3 Continuous Functions; 4 Differentiable Functions; 5 The Riemann Integral I; 6 Series of Real Numbers I; 7 Some Set Theory; 8 The Riemann Integral II; 9 The Lebesgue Integral; 10 Series of Real Numbers II; 11 Sequences of Functions; 12 Transcendental Functions; 13 Numerical Methods; Part II: Analysis in Abstract Spaces; 14 Integration on Measure Spaces; 15 The Abstract Venues for Analysis; 16 The Topology of Metric Spaces.

Bridging the gap between calculus and further abstract topics this book presents a well organized and much needed introduction to the foundations of analysis. It is composed of three sections: the analysis of functions of one real variable, including an i.

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