A new factor theorem for generalized absolute Riesz summability
Array
DOI:
https://doi.org/10.15330/cmp.11.2.345-349Keywords:
summability factors, almost increasing sequence, infinite series, Hölder's inequality, Minkowski inequalityAbstract
The aim of this paper is to consider an absolute summability method and generalize a theorem concerning $\left|\bar{N},p_{n}\right|_{k}$ summability of infinite series to ${\varphi-\mid{\bar{N},p_n;\delta}\mid}_k$ summability of infinite series by using almost increasing sequence. Furthermore, it is explained that a well known result dealing with $\left|\bar{N},p_{n}\right|_{k}$ summability is obtained when this generalization is restricted under special conditions.
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Published
2019-12-31
How to Cite
(1)
Karakaş, A. A New Factor Theorem for Generalized Absolute Riesz Summability: Array. Carpathian Math. Publ. 2019, 11, 345-349.
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Scientific articles