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A Course In Mathematical Analysis / D.J.H. Garling

By: Material type: TextTextPublication details: New Delhi: Cambridge University Press, 2013.Description: x, 617p. illustrationsISBN:
  • 9781107675322
Subject(s): DDC classification:
  • 517.9 G20C
Contents:
v. 1. Foundations and elementary real analysis -- v. 3. Complex analysis, measure and integration
Summary: "The three volumes of A Course in Mathematical Analysis provide a full and detailed account of all those elements of real and complex analysis that an undergraduate mathematics student can expect to encounter in their first two or three years of study. Containing hundreds of exercises, examples and applications, these books will become an invaluable resource for both students and instructors. Volume I focuses on the analysis of real-valued functions of a real variable. Besides developing the basic theory it describes many applications, including a chapter on Fourier series. It also includes a Prologue in which the author introduces the axioms of set theory and uses them to construct the real number system. Volume II goes on to consider metric and topological spaces, and functions of several variables. Volume III covers complex analysis and the theory of measure and integration"--
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Item type Home library Collection Call number Materials specified Vol info Status Date due Barcode
Books Books RCL Mathematics Department Books 517.9 G20C (Browse shelf(Opens below)) Vol-2 Available 65346

Volume II
Metric and Topological Spaces, Functions of a Vector Variable.

Includes index.

v. 1. Foundations and elementary real analysis -- v. 3. Complex analysis, measure and integration

"The three volumes of A Course in Mathematical Analysis provide a full and detailed account of all those elements of real and complex analysis that an undergraduate mathematics student can expect to encounter in their first two or three years of study. Containing hundreds of exercises, examples and applications, these books will become an invaluable resource for both students and instructors. Volume I focuses on the analysis of real-valued functions of a real variable. Besides developing the basic theory it describes many applications, including a chapter on Fourier series. It also includes a Prologue in which the author introduces the axioms of set theory and uses them to construct the real number system. Volume II goes on to consider metric and topological spaces, and functions of several variables. Volume III covers complex analysis and the theory of measure and integration"--

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