Real analysis

By: Royden, H.LContributor(s): Fitzpatrick, P.MMaterial type: TextTextLanguage: ENG Publication details: New Delhi: Pearson, 2017Edition: 4th edDescription: xii, 497p.; PAPER BACK 23 cmISBN: 9789332551589Subject(s): MathemeticsDDC classification: 517.52
Contents:
Contents: Preface; I: Lebesgue Integration for Functions of a Single Real Variable; Preliminaries on Sets, Mapping, and Relations; 1. The Real Numbers: Sets, Sequences, and Functions 2. Lebesgue Measure 3. Lebesgue Measurable Functions 4. Lebesgue Integration 5. Lebesgue Integration: Further Topics 6. Differentiation and Integration 7. The Lp Spaces: Completeness and Approximation 8. The Lp Spaces: Duality and Weak Convergence II: Abstract Spaces: Matric, Topological, Branch, and Hilbert Spaces 9. Metric Spaces: General Properties 10. Metric Spaces: Three Fundamental Theorems 11. Topological Spaces: General Properties 12. Topological Spaces: Three Fundamental Theorems 13. Continuous Linear Operators Between Branch Spaces 14. Duality for Normed Linear Spaces 15. Compactness Regained: The Weak Topology 16. Continuous Linear Operators on Hilbert Spaces III: Measures and Integration: General Theory 17. General Measure Spaces: Their Properties and Construction 18. Integration Over General Measure Spaces 19. General Lp Spaces: Completeness, Duality, and Weak Convergence 20. The Construction of Particular Measures 21. Measure and Topology 22. Invariant Measures; Bibliography; Index.
Summary: Real Analysis
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Mathematics
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Mathematics
ADBU Azara Campus Library
Mathematics
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Books Books ADBU Azara Campus Library
Mathematics
ADBU Azara Campus Library
Mathematics
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Mathematics
ADBU Tapesia Campus Library
Mathematics
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ADBU Tapesia Campus Library
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Mathematics
ADBU Tapesia Campus Library
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517.382 ROS. Differential equations 517.382 ROS. Differential equations 517.382 ROS. Differential equations 517.52 ROY Real analysis 517.52 ROY Real analysis 517.52 ROY Real analysis 517.52 ROY Real analysis

Mathematics

Contents:
Preface;
I: Lebesgue Integration for Functions of a Single Real Variable; Preliminaries on Sets, Mapping, and Relations;
1. The Real Numbers: Sets, Sequences, and Functions
2. Lebesgue Measure
3. Lebesgue Measurable Functions
4. Lebesgue Integration
5. Lebesgue Integration: Further Topics
6. Differentiation and Integration
7. The Lp Spaces: Completeness and Approximation
8. The Lp Spaces: Duality and Weak Convergence
II: Abstract Spaces: Matric, Topological, Branch, and Hilbert Spaces
9. Metric Spaces: General Properties
10. Metric Spaces: Three Fundamental Theorems
11. Topological Spaces: General Properties
12. Topological Spaces: Three Fundamental Theorems
13. Continuous Linear Operators Between Branch Spaces
14. Duality for Normed Linear Spaces
15. Compactness Regained: The Weak Topology
16. Continuous Linear Operators on Hilbert Spaces
III: Measures and Integration: General Theory
17. General Measure Spaces: Their Properties and Construction
18. Integration Over General Measure Spaces
19. General Lp Spaces: Completeness, Duality, and Weak Convergence
20. The Construction of Particular Measures
21. Measure and Topology
22. Invariant Measures;
Bibliography; Index.

Real Analysis

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