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20152026
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9 citations · 15 across the 10 of their papers we have counts for

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math.CA2026

Almost everywhere convergence of subsequences of Walsh-Nörlund means

István Blahota

Let be a non-increasing and convex sequence of non-negative numbers such that . Our main result is to prove almost everywhere convergence \[ t_…

math.CA2026

The exact -norm supremum of Walsh--Kaczmarz--Fejér kernels

István Blahota

We study the -norms of Fejér kernels for the Walsh--Kaczmarz system. In the Walsh--Paley case the identity \[ \|K^w_{2^n}\|_1=1 \qquad (n\in\mathbb N) \] follows directly f…

math.CA2026

Almost everywhere divergence of Cesaro means of subsequences of Walsh--Paley Fourier partial sums

Istvan Blahota, Gyorgy Gat

We prove an almost everywhere divergence theorem for Cesàro means of subsequences of partial sums of Walsh--Fourier series. More precisely, we show that there exists a strictly inc…

math.CA2023

Approximation by a special de la Vallée Poussin type matrix transform mean of Walsh-Fourier series

István Blahota

In this paper, we consider norm convergence for a special matrix-based de la Vallée Poussin-like mean of Fourier series for the Walsh system. We estimate the difference between the…

math.CA2018

A sharp boundedness result for restricted maximal operators of Vilenkin-Fourier series on martingale Hardy spaces

I. Blahota, K. Nagy, L. E. Persson +1

The restricted maximal operators of partial sums with respect to bounded Vilenkin systems are investigated. We derive the maximal subspace of positive numbers, for which this opera…

math.CA2015

Strong convergence theorem of Cesàro means with respect to the Walsh system

István Blahota, George Tephnadze, Rodolfo Toledo

We prove that Cesàro means of one-dimensional Walsh-Fourier series are uniformly bounded operators in the martingale Hardy space for