An Introduction to Real Analysis

Download An Introduction to Real Analysis written by Ravi P. Agarwal, Cristina Flaut, Donal O’Regan in PDF format. This book is under the category Computers and bearing the isbn/isbn13 number 815396856/9780815396857. You may reffer the table below for additional details of the book.


SKU: 361440528766 Category: Tag:



Ravi P. Agarwal, Cristina Flaut, Donal O’Regan


Chapman and Hall/CRC




276 pages









Book Description

The document “An Introduction to Real Analysis” (PDF) offers a concise yet in-depth introduction to the field of real analysis. It is designed to be used in a one-semester introductory graduate level course as well as a senior level undergraduate course.

NOTE: This product only comes with the PDF version of the ebook titled “An Introduction to Real Analysis.” There are no access codes contained within.

Table of contents

Table of contents :
Content: Cover
Half Title
Title Page
Copyright Page
Table of Contents
1: Logic and Proof Techniques
2: Sets and Functions
3: Real Numbers
4: Open and Closed Sets
5: Cardinality
6: Real-Valued Functions
7: Real Sequences
8: Real Sequences (Contd.)
9: Infinite Series
10: Infinite Series (Contd.)
11: Limits of Functions
12: Continuous Functions
13: Discontinuous Functions
14: Uniform and Absolute Continuities and Functions of Bounded Variation
15: Differentiable Functions
16: Higher Order Differentiable Functions
17: Convex Functions
18: Indeterminate Forms 19: Riemann Integration20: Properties of the Riemann Integral
21: Improper Integrals
22: Riemann-Lebesgue Theorem
23: Riemann-Stieltjes Integral
24: Sequences of Functions
25: Sequences of Functions (Contd.)
26: Series of Functions
27: Power and Taylor Series
28: Power and Taylor Series (Contd.)
29: Metric Spaces
30: Metric Spaces (Contd.)


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