On the relation between the methods (C,\(\alpha\) ) and (A,n,p) of summability of series (Q919553)
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scientific article; zbMATH DE number 4161343
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On the relation between the methods (C,\(\alpha\) ) and (A,n,p) of summability of series |
scientific article; zbMATH DE number 4161343 |
Statements
On the relation between the methods (C,\(\alpha\) ) and (A,n,p) of summability of series (English)
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1989
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The author establishes the relation between the methods (C,\(\alpha\)), (A,n,p), \(| c,\alpha |\), \(| A,n,p|\) and \((C,\alpha)_ q(A,n,p)_ q\) \((\alpha,q>0)\) of numerical series. \textit{T. M. Flett} [Proc. Lond. Math. Soc., III. Ser. 7, 113-141 (1957; Zbl 0109.044)] has proved the relation between \(| C,\alpha | (\alpha \geq 0)\) and \(| A,0,0|\) which is generalized by the author for all n and p.
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Cesaro summability
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Abel summability
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0.88206697
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0.8783224
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