Logo

Contributions to Fourier Analysis

Large book cover: Contributions to Fourier Analysis

Contributions to Fourier Analysis
by

Publisher: Princeton University Press
ISBN/ASIN: 0691079307
Number of pages: 207

Description:
In the theory of convergence and summability, whether for ordinary Fourier series or other expansions, emphasis is placed on the phenomenon of localization whenever such occurs, and in the present paper a certain aspect of this phenomenon will be studied for the problem of best approximation as well.

Home page url

Download or read it online for free here:
Download link
(free preview)

Similar books

Book cover: Harmonic AnalysisHarmonic Analysis
by - New York University
Fourier Series of a periodic function. Fejer kernel. Convergence Properties. Convolution and Fourier Series. Heat Equation. Diagonalization of convolution operators. Fourier Transforms on Rd. Multipliers and singular integral operators. etc...
(11915 views)
Book cover: Lectures on Mean Periodic FunctionsLectures on Mean Periodic Functions
by - Tata Institute of Fundamental Research
Mean periodic functions are a generalization of periodic functions. The book considers questions such as Fourier-series, harmonic analysis, the problems of uniqueness, approximation and quasi-analyticity, as problems on mean periodic functions.
(10902 views)
Book cover: Harmonic Function TheoryHarmonic Function Theory
by - Springer
A book about harmonic functions in Euclidean space. Readers with a background in real and complex analysis at the beginning graduate level will feel comfortable with the text. The authors have taken care to motivate concepts and simplify proofs.
(16641 views)
Book cover: Lectures on Topics in Mean Periodic Functions and the Two-Radius TheoremLectures on Topics in Mean Periodic Functions and the Two-Radius Theorem
by - Tata Institute of Fundamental Research
Subjects treated: transmutations of singular differential operators of the second order in the real case; new results on the theory of mean periodic functions; proof of the two-radius theorem, which is the converse of Gauss's classical theorem.
(10474 views)