Results 21 to 30 of about 314 (230)
A study on generalized absolute summability factors for a triangular matrix; pp. 115–120 [PDF]
In this paper, we establish a summability factor theorem for summability |A, δ|k. This paper is an extension of the main result of Savas, E. A study on absolute summability factors for a triangular matrix. Math. Ineq. Appl., 2009, 12(19), 141â146.
Ekrem Savaş
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A new factor theorem on absolute matrix summability method* [PDF]
Abstract In this paper, we have a new matrix generalization with absolute matrix summability factor of an infinite series by using quasi-β-power increasing sequences.
Şebnem Yıldız
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Local properties of absolute matrix summability of factored fourier series
In this paper, we introduce two new general theorems on ??A,pn?k summability factors of infinite and Fourier series. By using these theorems, we obtain some new results regarding other important summability methods and investigate conversions between them.
Hikmet Özarslan, Şebnem Yıldız
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Paranormed spaces of absolute tribonacci summable series and some matrix transformations
In a more recent paper, the absolute series space I T_\Phi I_q which is defined as the domain of the matrix corresponding to the absolute Tribonacci summability in the well-known space l_q has taken place in the literature (Gökçe, in press).
Fadime Gökçe
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Generalized absolute matrix summability factors
We generalize a theorem dealing with absolute summability factors of an infinite series to absolute matrix summability under weaker conditions by using an almost increasing sequence.
Hikmet Özarslan +1 more
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On absolute matrix summability factors of infinite series [PDF]
Summary: In the present paper, a general theorem dealing with \(| A, p_n;\delta|_k\) summability method of infinite series is proved by using almost increasing sequences. Some results are also given.
Ahmet Karakaş
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Matrix transformations and absolute summability [PDF]
Thomas A. Keagy
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ON GENERALIZED ABSOLUTE MATRIX SUMMABILITY
Summary: In this paper a general theorem on \(| A,p_{n};\delta|_{k}\) summability factors, which generalizes a theorem of \textit{H. Bor} [Kuwait J. Sci. Eng. 23, No. 1, 1--5 (1996; Zbl 0849.40003)] on \(\left|\bar{N},p_ {n}\right|_{k}\) summability factors, has been proved under weaker conditions by using an almost increasing sequence.
Hikmet Özarslan
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On Generalized Absolute Matrix Summability of Infinite Series
In this paper, we have generalized a known theorem on \(|\bar{N},p_n|_{k}\) summability factors of infinite series with a new summability method by using almost increasing sequences. This new theorem also includes several new and known results.
Hikmet Özarslan, Ahmet Karakaş
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On the absolute matrix summability of Fourier series [PDF]
B. Kuttner, B. N. Sahney
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