Fourier Analysis and Approximation of Functions
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The work Fourier Analysis and Approximation of Functions represents a distinct intellectual or artistic creation found in University of Oklahoma Libraries. This resource is a combination of several types including: Work, Language Material, Books.
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Fourier Analysis and Approximation of Functions
Resource Information
The work Fourier Analysis and Approximation of Functions represents a distinct intellectual or artistic creation found in University of Oklahoma Libraries. This resource is a combination of several types including: Work, Language Material, Books.
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 Fourier Analysis and Approximation of Functions
 Statement of responsibility
 by Roald M. Trigub, Eduard S. Belinsky
 Language

 eng
 eng
 Summary
 In Fourier Analysis and Approximation of Functions basics of classical Fourier Analysis are given as well as those of approximation by polynomials, splines and entire functions of exponential type. In Chapter 1 which has an introductory nature, theorems on convergence, in that or another sense, of integral operators are given. In Chapter 2 basic properties of simple and multiple Fourier series are discussed, while in Chapter 3 those of Fourier integrals are studied. The first three chapters as well as partially Chapter 4 and classical Wiener, Bochner, Bernstein, Khintchin, and Beurling theorems in Chapter 6 might be interesting and available to all familiar with fundamentals of integration theory and elements of Complex Analysis and Operator Theory. Applied mathematicians interested in harmonic analysis and/or numerical methods based on ideas of Approximation Theory are among them. In Chapters 611 very recent results are sometimes given in certain directions. Many of these results have never appeared as a book or certain consistent part of a book and can be found only in periodics; looking for them in numerous journals might be quite onerous, thus this book may work as a reference source. The methods used in the book are those of classical analysis, Fourier Analysis in finitedimensional Euclidean space Diophantine Analysis, and random choice
 Dewey number
 515/.2433
 http://bibfra.me/vocab/relation/httpidlocgovvocabularyrelatorsaut

 n9ZGc46JK74
 sKRlz0nX1c0
 Image bit depth
 0
 Language note
 English
 LC call number
 QA401425
 Literary form
 non fiction
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