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Introduction to Integration Book

Introduction to Integration
Introduction to Integration, Introduction to Integration provides a unified account of integration theory, giving a practical guide to the Lebesgue integral and its uses, with a wealth of examples and exercises. Intended as a first course in integration theory for students fam, Introduction to Integration has a rating of 4 stars
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Introduction to Integration, Introduction to Integration provides a unified account of integration theory, giving a practical guide to the Lebesgue integral and its uses, with a wealth of examples and exercises. Intended as a first course in integration theory for students fam, Introduction to Integration
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  • Introduction to Integration
  • Written by author Hilary A. Priestley
  • Published by Oxford University Press, USA, December 1997
  • Introduction to Integration provides a unified account of integration theory, giving a practical guide to the Lebesgue integral and its uses, with a wealth of examples and exercises. Intended as a first course in integration theory for students fam
  • Introduction to Integration provides a unified account of integration theory, giving a practical guide to the Lebesgue integral and its uses, with a wealth of examples and exercises. Intended as a first course in integration theory for students fam
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Book Categories

Authors

Notation
1Setting the scene1
2Preliminaries8
3Intervals and step functions21
4Integrals of step functions29
5Continuous functions on compact intervals34
6Techniques of integration I44
7Approximations56
8Uniform convergence and power series67
9Building foundations78
10Null sets87
11L[superscript inc] functions93
12The class L of integrable functions102
13Non-integrable functions110
14Convergence Theorems: MCT and DCT117
15Recognizing integrable functions I125
16Techniques of integration II132
17Sums and integrals137
18Recognizing integrable functions II143
19The Continuous DCT148
20Differentiation of integrals152
21Measurable functions160
22Measurable sets166
23The character of integrable functions172
24Integration vs. differentiation177
25Integrable functions on R[superscript k]184
26Fubini's Theorem and Tonelli's Theorem190
27Transformations of R[superscript k]201
28The spaces L[superscript 1], L[superscript 2], and L[superscript p]210
29Fourier series: pointwise convergence221
30Fourier series: convergence reassessed236
31L[superscript 2]-spaces: orthogonal sequences247
32L[superscript 2]-spaces as Hilbert spaces258
33Fourier transforms264
34Integration in probability theory279
App. I: historical remarks287
App. II: reference291
Bibliography295
Notation index297
Subject index299


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Introduction to Integration, Introduction to Integration provides a unified account of integration theory, giving a practical guide to the Lebesgue integral and its uses, with a wealth of examples and exercises. Intended as a first course in integration theory for students fam, Introduction to Integration

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Introduction to Integration, Introduction to Integration provides a unified account of integration theory, giving a practical guide to the Lebesgue integral and its uses, with a wealth of examples and exercises. Intended as a first course in integration theory for students fam, Introduction to Integration

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Introduction to Integration, Introduction to Integration provides a unified account of integration theory, giving a practical guide to the Lebesgue integral and its uses, with a wealth of examples and exercises. Intended as a first course in integration theory for students fam, Introduction to Integration

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