Characterizations of almost convergent sequences in a Hilbert space or in \(L^p(T)\) (Q2480612)
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scientific article
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Characterizations of almost convergent sequences in a Hilbert space or in \(L^p(T)\) |
scientific article |
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Characterizations of almost convergent sequences in a Hilbert space or in \(L^p(T)\) (English)
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3 April 2008
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The authors study almost convergence in Hilbert space and in \(L^p\) space, \(1<p<\infty\). They give some different characterizations of almost convergence for the Hilbert space and for the space \(L^2\) and also show the relation of their results with some known results. They also discuss the case \(L^p\), \(p>2\), and give some related results for the case.
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almost convergent sequences
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de la Vallee-Poussin means
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Parseval formula
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Hausdorff-Young inequality
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0.9797526
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0.9310421
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0.9054656
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0.90152645
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0.8997351
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0.8937613
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0.89365757
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