On the convergence and summability of double Walsh-Fourier series of functions of bounded generalized variation

U. Goginava; A. Sahakian

doi:10.3103/S1068362314060089

On the convergence and summability of double Walsh-Fourier series of functions of bounded generalized variation

U. Goginava
, A. Sahakian

Research output: Contribution to journal › Article › peer-review

2 Citations (Scopus)

Abstract

The convergence of partial sums and Cesáro means of negative order of double Walsh-Fourier series of functions of bounded generalized variation is investigated.

Original language	English
Pages (from-to)	321-333
Number of pages	13
Journal	Journal of Contemporary Mathematical Analysis
Volume	49
Issue number	6
DOIs	https://doi.org/10.3103/S1068362314060089
Publication status	Published - Nov 17 2014
Externally published	Yes

Keywords

bounded variation
Cesáro means
Walsh function

ASJC Scopus subject areas

Analysis
Control and Optimization
Applied Mathematics

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10.3103/S1068362314060089

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title = "On the convergence and summability of double Walsh-Fourier series of functions of bounded generalized variation",

abstract = "The convergence of partial sums and Ces{\'a}ro means of negative order of double Walsh-Fourier series of functions of bounded generalized variation is investigated.",

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author = "U. Goginava and A. Sahakian",

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AU - Goginava, U.

AU - Sahakian, A.

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N2 - The convergence of partial sums and Cesáro means of negative order of double Walsh-Fourier series of functions of bounded generalized variation is investigated.

AB - The convergence of partial sums and Cesáro means of negative order of double Walsh-Fourier series of functions of bounded generalized variation is investigated.

KW - bounded variation

KW - Cesáro means

KW - Walsh function

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On the convergence and summability of double Walsh-Fourier series of functions of bounded generalized variation

Abstract

Keywords

ASJC Scopus subject areas

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