Weak type inequality for the maximal operator of the (C, α) means of two-dimensionalWalsh-Fourier series

Ушанги Гогинава

Type: Article

Publication Date: 2010-03-01

Citations: 7

DOI: https://doi.org/10.1007/s10476-010-0101-9

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Analysis Mathematica - View

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+ PDF Chat	On the Nörlund means of Vilenkin-Fourier series	2015	István Blahota Lars‐Erik Persson Giorgi Tephnadze
+	Weak type inequalities for the ℓ 1-summability of higher dimensional Fourier transforms	2013	Ferenc Weisz
+	On the maximal operators of weighted Marcinkiewicz type means of two-dimensional Walsh–Fourier series	2021	Károly Nagy Mohamed Salim
+	On the Nörlund means of Vilenkin-Fourier series	2015	István Blahota Lars‐Erik Persson George Tephnadze
+	Almost Everywhere Convergence of Cesàro-Marczinkiewicz Means of Two-Dimensional Fourier Series on the Group of $$2$$-Adic Integers	2022	György Gát Gábor Lucskai
+ PDF Chat	Strong convergence of two‐dimensional Vilenkin‐Fourier series	2015	Nacima Memić Ilona Simon George Tephnadze
+ PDF Chat	On the weighted maximal operators of Marcinkiewicz type Cesàro means of two-dimensional Walsh-Fourier series	2023	István Blahota Károly Nagy

Works Cited by This (16)

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+	Maximal operators of (C,α)-means of cubic partial sums of d-dimensional Walsh-Fourier series	2007	Ушанги Гогинава
+	None	2001	Ferenc Weisz
+	Walsh Series, An Introduction to Dyadic Harmonic Analysis	1990	Ferenc Schipp William R. Wade Peter Šimon
+	Summability of Multi-Dimensional Fourier Series and Hardy Spaces	2002	Ferenc Weisz
+	-summability of Fourier series	2004	Ferenc Weisz
+	The maximal operator of Marcinkiewicz-Fejér means of the d-dimensional Walsh-Fourier series	2006	Ушанги Гогинава
+ PDF Chat	Generalization of a theorem of Marcinkiewicz	1967	H. D. Miller
+	Weak inequalities for Cesàro and Riesz summability of Walsh–Fourier series	2007	Peter Šimon Ferenc Weisz
+ PDF Chat	The weak type inequality for the Walsh system	2008	Ушанги Гогинава
+	Marcinkiewicz–Fejer means of d-dimensional Walsh–Fourier series	2005	Ушанги Гогинава