Introduction to integration /

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Autor Principal: Priestley, H. A.
Formato: Libro
Idioma:English
Publicado: Oxford : New York : Clarendon Press ; Oxford University Press, 1997.
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245 1 0 |a Introduction to integration /  |c H. A. Priestley. 
260 |a Oxford :  |b Clarendon Press ;  |a New York :  |b Oxford University Press,  |c 1997. 
300 |a x, 306 :  |b il. ;  |c 24 cm. 
504 |a Incluye referencias bibliográficas (p. [295]) e índices. 
505 0 |a 1. Setting the scene -- 2. Preliminaries -- 3. Intervals and step functions -- 4. Integrals of step functions -- 5. Continuous functions on compact intervals -- 6. Techniques of Integration I -- 7. Approximations -- 8 Uniform convergence and power series -- 9. Building foundations -- 10. Null sets -- 11. Linc functions -- 12. The space L of integrable functions -- 13 Non-integrable functions -- 14. Convergence Theorems: MCT and DCT -- 15 Recognizing integrable functions I -- 16. Techniques of integration II -- 17. Sums and integrals -- 18. Recognizing integrable functions II -- 19. The Continuous DCT -- 20. Differentiation of integrals -- 21. Measurable functions -- 22. Measurable sets -- 23. The character of integrable functions -- 24. Integration vs. differentiation -- 25. Integrable functions of Rk -- 26. Fubini's Theorem and Tonelli's Theorem -- 27. Transformations of Rk -- 28. The spaces L1, L2 and Lp -- 29. Fourier series: pointwise convergence -- 30. Fourier series: convergence re-assessed -- 31. L2-spaces: orthogonal sequences -- 32. L2-spaces as Hilbert spaces -- 33. The Fourier transform -- 34. Integration in probability theory. 
510 4 |a MR,  |c 99d:28001 
020 |a 0198501242 (hbk) 
020 |a 0198501234 (pbk) 
100 1 |a Priestley, H. A.  |q (Hilary A.) 
650 0 |a Integrals. 
084 |a 28-01 (28A25 26A42)  |2 msc2000 
010 |a  98113423  
040 |a ScU  |c ScU  |d IU  |d DLC 
859 |h 28  |i P949  |p A-7574  |b BIB. MATEMATICA