An Introduction to Real Analysis / editors, Cristina Flaut, Donal O'Regan.
Agarwal, Ravi P.| Author | Agarwal, Ravi P., author. |
| Title | An Introduction to Real Analysis / editors, Cristina Flaut, Donal O'Regan. |
| Edition | First edition. |
| Physical Description | 1 online resource |
| Contents | chapter 1 Logic and Proof Techniques / chapter 2 Sets and Functions / chapter 3 Real Numbers / chapter 4 Open and Closed Sets / chapter 5 Cardinality / chapter 6 Real-Valued Functions / chapter 7 Real Sequences / chapter 8 Real Sequences (Contd.) / chapter 9 Infinite Series / chapter 10 Infinite Series (Contd.) / chapter 11 Limits of Functions / chapter 12 Continuous Functions / chapter 13 Discontinuous Functions / chapter 14 Uniform and Absolute Continuities and Functions of Bounded Variation / chapter 15 Differentiable Functions / chapter 16 Higher Order Differentiable Functions / chapter 17 Convex Functions / chapter 18 Indeterminate Forms / chapter 19 Riemann Integration / chapter 20 Properties of the Riemann Integral / chapter 21 Improper Integrals / chapter 22 Riemann-Lebesgue Theorem / chapter 23 Riemann-Stieltjes Integral / chapter 24 Sequences of Functions / chapter 25 Sequences of Functions (Contd.) / chapter 26 Series of Functions / chapter 27 Power and Taylor Series / chapter 28 Power and Taylor Series (Contd.) / chapter 29 Metric Spaces / chapter 30 Metric Spaces (Contd.) / |
| Summary | "This book provides a compact, but thorough, introduction to the subject of Real Analysis. It is intended for a senior undergraduate and for a beginning graduate one-semester course."--Provided by publisher. |
| Added Author | Flaut, Cristina, author. O'regan, Donal, author. |
| Subject | Applied Mathematics MATHnetBASE SCI-TECHnetBASE STMnetBASE |
| Multimedia |
Total Ratings:
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$t chapter 1 Logic and Proof Techniques / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 2 Sets and Functions / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 3 Real Numbers / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 4 Open and Closed Sets / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 5 Cardinality / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 6 Real-Valued Functions / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 7 Real Sequences / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 8 Real Sequences (Contd.) / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 9 Infinite Series / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 10 Infinite Series (Contd.) / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 11 Limits of Functions / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 12 Continuous Functions / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 13 Discontinuous Functions / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 14 Uniform and Absolute Continuities and Functions of Bounded Variation / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 15 Differentiable Functions / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 16 Higher Order Differentiable Functions / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 17 Convex Functions / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 18 Indeterminate Forms / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 19 Riemann Integration / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 20 Properties of the Riemann Integral / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 21 Improper Integrals / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 22 Riemann-Lebesgue Theorem / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 23 Riemann-Stieltjes Integral / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 24 Sequences of Functions / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 25 Sequences of Functions (Contd.) / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 26 Series of Functions / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 27 Power and Taylor Series / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 28 Power and Taylor Series (Contd.) / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 29 Metric Spaces / $r Ravi P. Agarwal Peter Cristina O’Regan Donal -- $t chapter 30 Metric Spaces (Contd.) / $r Ravi P. Agarwal Peter Cristina O’Regan Donal.
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| Summary | "This book provides a compact, but thorough, introduction to the subject of Real Analysis. It is intended for a senior undergraduate and for a beginning graduate one-semester course."--Provided by publisher. |
| Contents | chapter 1 Logic and Proof Techniques / chapter 2 Sets and Functions / chapter 3 Real Numbers / chapter 4 Open and Closed Sets / chapter 5 Cardinality / chapter 6 Real-Valued Functions / chapter 7 Real Sequences / chapter 8 Real Sequences (Contd.) / chapter 9 Infinite Series / chapter 10 Infinite Series (Contd.) / chapter 11 Limits of Functions / chapter 12 Continuous Functions / chapter 13 Discontinuous Functions / chapter 14 Uniform and Absolute Continuities and Functions of Bounded Variation / chapter 15 Differentiable Functions / chapter 16 Higher Order Differentiable Functions / chapter 17 Convex Functions / chapter 18 Indeterminate Forms / chapter 19 Riemann Integration / chapter 20 Properties of the Riemann Integral / chapter 21 Improper Integrals / chapter 22 Riemann-Lebesgue Theorem / chapter 23 Riemann-Stieltjes Integral / chapter 24 Sequences of Functions / chapter 25 Sequences of Functions (Contd.) / chapter 26 Series of Functions / chapter 27 Power and Taylor Series / chapter 28 Power and Taylor Series (Contd.) / chapter 29 Metric Spaces / chapter 30 Metric Spaces (Contd.) / |
| Subject | Applied Mathematics MATHnetBASE SCI-TECHnetBASE STMnetBASE |
| Multimedia |