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02851cam a2200673 4500 |
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PPN008310866 |
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http://www.sudoc.fr/008310866 |
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20230628055300.0 |
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|a 978-007-100276-9
|b br.
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|a 0-07-100276-6
|b br.
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|z 0-07-054234-1
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|a GB
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|a cor0027517
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|a 9780071002769
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|a 19910108h19871987k y0frey0103 ba
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|a eng
|g eng
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|a US
|a FR
|a ZZ
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|a y a 001yy
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|a r
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|6 z01
|c txt
|2 rdacontent
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|6 z01
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|b xxxe##
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|6 z01
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|a Real and complex analysis
|f Walter Rudin,...
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|a 3rd edition
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|a New York
|a Paris [etc.]
|c McGraw-Hill
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|d C 1987
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|a 1 vol. (XIV-416 p.)
|d 22 cm
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|a Bibliogr. p. 405-406. Index
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359 |
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|b Chapter 1. Abstract integration
|b Chapter 2. Positive Borel measures
|b Chapter 3. Lp-spaces
|b Chapter 4. Elementary Hilbert space theory
|b Chapter 5. Examples of Banach space techniques
|b Chapter 6. Complex measures
|b Chapter 7. Differentiation
|b Chapter 8. Integration on product spaces
|b Chapter 9. Fourier transforms
|b Chapter 10. Elementary properties of holomorphic functions
|b Chapter 11. Harmonic functions
|b Chapter 12. The maximum modulus principle
|b Chapter 13. Approximation by rational functions
|b Chapter 14. Conformal mapping
|b Chapter 15. Zeros of holomorphic functions
|b Chapter 16. Analytic continuation
|b Chapter 17. Hp-spaces
|b Chapter 18. Elementary theory of Banach algebras
|b Chapter 19. Holomorphic Fourier transforms
|b Chapter 20. Uniform approximation by polynomials
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|3 PPN027424537
|a Fonctions (mathématiques)
|2 rameau
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|3 PPN027219089
|a Analyse mathématique
|2 rameau
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|3 PPN027673421
|a Fonctions de plusieurs variables complexes
|2 rameau
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|3 PPN027755568
|a Fonctions d'une variable complexe
|2 rameau
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|3 PPN031718590
|a Fonctions réelles
|2 rameau
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|3 PPN027870758
|a Fonctions holomorphes
|2 rameau
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606 |
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|3 PPN031711758
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|2 rameau
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|a 517.5
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|a 515
|v 19
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|a QA300
|b .R82 1987
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|a 00A05
|c 2010
|2 msc
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|3 PPN031932975
|a Rudin
|b Walter
|f 1921-2010
|4 070
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