Invariant statistical convergence and \(A\)-invariant statistical convergence (Q1323267)
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scientific article; zbMATH DE number 567151
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Invariant statistical convergence and \(A\)-invariant statistical convergence |
scientific article; zbMATH DE number 567151 |
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Invariant statistical convergence and \(A\)-invariant statistical convergence (English)
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16 June 1994
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Let \([V_ \sigma]_ p\) stand for the strong \(\sigma\)-convergence. Defining the concepts of \(\sigma\)-statistical convergence and \(A - \sigma\) statistical convergence, the authors give some inclusion relations between \([V_ \sigma]_ p\)-convergence and \(S_ \sigma\)- convergence. Then they establish that they are equivalent for bounded sequences. In conclusion the author characterize matrix classes.
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statistical convergence
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matrix methods
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strong \(\sigma\)-convergence
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matrix classes
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