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Book Categories |
Notation | ||
1 | Setting the scene | 1 |
2 | Preliminaries | 8 |
3 | Intervals and step functions | 21 |
4 | Integrals of step functions | 29 |
5 | Continuous functions on compact intervals | 34 |
6 | Techniques of integration I | 44 |
7 | Approximations | 56 |
8 | Uniform convergence and power series | 67 |
9 | Building foundations | 78 |
10 | Null sets | 87 |
11 | L[superscript inc] functions | 93 |
12 | The class L of integrable functions | 102 |
13 | Non-integrable functions | 110 |
14 | Convergence Theorems: MCT and DCT | 117 |
15 | Recognizing integrable functions I | 125 |
16 | Techniques of integration II | 132 |
17 | Sums and integrals | 137 |
18 | Recognizing integrable functions II | 143 |
19 | The Continuous DCT | 148 |
20 | Differentiation of integrals | 152 |
21 | Measurable functions | 160 |
22 | Measurable sets | 166 |
23 | The character of integrable functions | 172 |
24 | Integration vs. differentiation | 177 |
25 | Integrable functions on R[superscript k] | 184 |
26 | Fubini's Theorem and Tonelli's Theorem | 190 |
27 | Transformations of R[superscript k] | 201 |
28 | The spaces L[superscript 1], L[superscript 2], and L[superscript p] | 210 |
29 | Fourier series: pointwise convergence | 221 |
30 | Fourier series: convergence reassessed | 236 |
31 | L[superscript 2]-spaces: orthogonal sequences | 247 |
32 | L[superscript 2]-spaces as Hilbert spaces | 258 |
33 | Fourier transforms | 264 |
34 | Integration in probability theory | 279 |
App. I: historical remarks | 287 | |
App. II: reference | 291 | |
Bibliography | 295 | |
Notation index | 297 | |
Subject index | 299 |
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Add 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 to the inventory that you are selling on WonderClubX
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Add 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 to your collection on WonderClub |