Uniform convergence of Cesàro means of negative order of double Walsh–Fourier series

Author:

Goginava Ushangi

Publisher

Elsevier BV

Subject

Applied Mathematics,General Mathematics,Numerical Analysis,Analysis

Reference11 articles.

1. Series and Transformations of Walsh, Nauka, Moscov, 1987 (Russian);Golubov,1991

2. On the uniform convergence of multiple trigonometric Fourier series;Goginava;East J. Approx.,1999

3. On the convergence and summability of N-dimensional Fourier series with respect to the Walsh–Paley systems in the spaces Lp([ 0,1]N) ,p∈ [1,∞ ];Goginava;Georgian Math. J.,2000

4. On the uniform summability of multiple Walsh–Fourier series;Goginava;Anal. Math.,2000

5. On the approximation properties of Cesàro means of negative order of Walsh–Fourier series;Goginava;J. Approx. Theory,2002

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1. On the Approximation Properties of Cesàro Means of Negative Order for the Double Vilenkin–Fourier Series;Ukrainian Mathematical Journal;2020-08

2. Uniform Convergence of Double Vilenkin-Fourier Series;Journal of Contemporary Mathematical Analysis (Armenian Academy of Sciences);2019-05

3. On the convergence of Cesàro means of negative order of Vilenkin-Fourier series;Studia Scientiarum Mathematicarum Hungarica;2019-03

4. Some inequalities for Cesàro means of double Vilenkin–Fourier series;Journal of Inequalities and Applications;2018-12

5. Norm Convergence of Double Fejér Means on Unbounded Vilenkin Groups;Analysis Mathematica;2018-08-17

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