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Approximation of Fourier series in terms of functions in L_p Spaces for 0<p<1

Publish place: International Journal of Nonlinear Analysis and Applications، Vol: 12، Issue: 2
Publish Year: 1400
Type: Journal paper
Language: English
View: 132

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Link to this Paper:
https://civilica.com/doc/1561150

Document National Code:

JR_IJNAA-12-2_070

Index date: 2 December 2022

Approximation of Fourier series in terms of functions in L_p Spaces for 0<p<1 abstract

Many results introduced for the absolutely convergence of Fourier series in terms of absolutely continuous functions. Here we study the convergence of Fourier series in terms of p-integrable functions series.

Approximation of Fourier series in terms of functions in L_p Spaces for 0<p<1 Keywords:

modulus of continuity , Dyadic intervals , Haar system , Rademacher system

Approximation of Fourier series in terms of functions in L_p Spaces for 0<p<1 authors

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Mathematics Department, College of Education for pure Sciences, University of Babylon, Babylon, Iraq

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Mathematics Department, College of Education for pure Sciences, University of Babylon, Babylon, Iraq