On generalized absolute Cesaro summability factors
Copyright policy )On generalized absolute Cesaro summability factors
Summary: Using \(\delta\)-quasi-monotone and any almost increasing sequences we prove a theorem on \(|C,\alpha,\beta;\delta|_k\) summability factors of infinite series, which generalizes a theorem of \textit{S. M. Mazhar} [Indian J. Pure Appl. Math. 8, 784-790 (1977; Zbl 0373.42001)] on \(|C,1|_k\) summability factors.
- Department of Mathematics
- Erciyes University Turkey
- KAYSERI UNIVERSITY Turkey
Convergence factors and summability factors, Applied Mathematics, infinite series, Absolute and strong summability, Hölder's inequality, almost increasing, Special methods of summability, quasi-monotone sequence, Discrete Mathematics and Combinatorics, Analysis, summability factors, quasi-monotone sequences
Convergence factors and summability factors, Applied Mathematics, infinite series, Absolute and strong summability, Hölder's inequality, almost increasing, Special methods of summability, quasi-monotone sequence, Discrete Mathematics and Combinatorics, Analysis, summability factors, quasi-monotone sequences
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