2000
DOI: 10.1007/bf02591790
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On the integration of one class ofN-dimensional trigonometric series

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Cited by 2 publications
(2 citation statements)
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“…However, J. Marcinkiewicz proved the almost everywhere convergence of these "strong means" for each f ∈ L 1 (T) (see [175,Vol.2,Ch.XIII,§8] or [4, Ch.VII, §8]). There are essential generalizations of strong summability on T n in [45] and [78]. Let {ν m } ∞ m=0 be a strictly increasing sequence of natural numbers.…”
Section: Summability Of Fourier Seriesmentioning
confidence: 99%
“…However, J. Marcinkiewicz proved the almost everywhere convergence of these "strong means" for each f ∈ L 1 (T) (see [175,Vol.2,Ch.XIII,§8] or [4, Ch.VII, §8]). There are essential generalizations of strong summability on T n in [45] and [78]. Let {ν m } ∞ m=0 be a strictly increasing sequence of natural numbers.…”
Section: Summability Of Fourier Seriesmentioning
confidence: 99%
“…At present, some other conditions for the integrability of multiple trigonometric series of the form (1) are known [9]. However, the conditions obtained in the present paper are more convenient for application in a number of cases.…”
Section: Series (7) Is a Fourier Series If And Only Ifmentioning
confidence: 82%