| Description |
1 online resource (ix, 150 pages) : illustrations |
| Series |
London Mathematical Society lecture note series ; 114 |
|
London Mathematical Society lecture note series ; 114.
|
| Summary |
This book is concerned with the modern theory of Fourier series. Treating developments since Zygmund's classic study, the authors begin with a thorough discussion of the classical one-dimensional theory from a modern perspective. The text then takes up the developments of the 1970s, beginning with Fefferman's famous disc counterexample. The culminating chapter presents Cordoba's geometric theory of Kayeka maximal functions and multipliers. Research workers in the fields of Fourier analysis and harmonic analysis will find this a valuable account of these developments. Second year graduate students, who are familiar with Lebesgue theory and are acquainted with distributions, will be able to use this as a textbook which will bring them up to the exciting open questions in the field |
| Bibliography |
Includes bibliographical references (pages 147-148) and index |
| Notes |
English |
|
Print version record |
| Subject |
Fourier series.
|
|
Convergence.
|
|
MATHEMATICS -- Infinity.
|
|
Convergence
|
|
Fourier series
|
|
Fourier-Reihe
|
|
Konvergenz
|
|
Fourier-reeksen.
|
|
Análise de fourier.
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Fourier, Séries de.
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Convergence (mathématiques)
|
| Form |
Electronic book
|
| Author |
Chang, Yang-Chun, 1937-
|
| ISBN |
9781107087682 |
|
1107087686 |
|
9781107325654 |
|
110732565X |
|
1299706932 |
|
9781299706934 |
|
1107093929 |
|
9781107093928 |
|
1107102421 |
|
9781107102422 |
|
1107090792 |
|
9781107090798 |
|
1107099919 |
|
9781107099913 |
|
