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A new result on the almost increasing sequences
2017In this paper, we have generalized a known theorem on vertical bar N, p(n)vertical bar(k) summability factors of infinite series to the phi - vertical bar A, p(n)vertical bar(k) summability by using an almost increasing sequence. This new theorem also includes several new results.
KARAKAS, Ali Özgür, ÖZARSLAN, Hikmet
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A new application of quasi-monotone and almost increasing sequences
2011In this paper, a general theorem dealing with vertical bar C, alpha, gamma, beta, delta vertical bar(k) summability factors has been proved. This theorem also includes several known results.
BOR, Hüseyin, ÖZARSLAN, Hikmet
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A new application of generalized almost increasing sequencess
2016Summary: In the present paper, a general theorem dealing with \(| A, p_n; \delta|_k\) summability factors of infinite series has been proved by using almost increasing sequences. This theorem also includes some known and new results.
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Absolute Matrix Summability via Almost Increasing Sequence
Quaestiones Mathematicae, 2020Bağdagül Kartal +1 more
exaly
Cesàro Summability Involving δ-Quasi-Monotone and Almost Increasing Sequences
Journal of New Theory, 2022Bağdagül Kartal
exaly
2019
Summary: In the present paper, absolute matrix summability of infinite series is studied. A~new theorem concerning absolute matrix summability factors, which generalizes a known theorem dealing with absolute Riesz summability factors of infinite series, is proved using almost increasing and \(\delta\)-quasi-monotone sequences.
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Summary: In the present paper, absolute matrix summability of infinite series is studied. A~new theorem concerning absolute matrix summability factors, which generalizes a known theorem dealing with absolute Riesz summability factors of infinite series, is proved using almost increasing and \(\delta\)-quasi-monotone sequences.
openaire +2 more sources

