Results 11 to 20 of about 5,164 (237)
On absolute summability factors
Journal of Numerical Analysis and Approximation Theory, 1991 Not available.
M. Ali Sarigöl
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A note on the Fourier transform in Hölder spaces [PDF]
, 2016 En este artículo, se estudia la acotación de la transformada periódica de Fourier desde espacios de Lebesgue a Espacios Hölder. Par- ticularmente, se generaliza un resultado clásico de Bernstein.
Cardona Sanchez, Duvan
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A Theorem on Absolute Summability of Infinite Series
Cumhuriyet Science Journal, 2019 Inthis paper, a theorem on absolute summability of infinite series is obtained bytaking almost increasing sequence instead of positive non-decreasing sequence.Also, some results of absolute summability are given.
Bağdagül Kartal
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On Absolute Summability Factors [PDF]
Proceedings of the American Mathematical Society, 1993 By using for \delta ≥ 0 so-called |\bar{N}, p_n; \delta |_k -boundedness of series \sum^{\infty}_{n=1} a_n
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On a new absolute summability method
International Journal of Mathematics and Mathematical Sciences, 1998 A theorem concerning some new absolute summability method is proved. Many other results, some of them known, are deduced.
W. T. Sulaiman
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A Summability Factor Theorem for Generalized Absolute Summability
Real Analysis Exchange, 2006 In this paper, we establish a summability factor theorem for summability |A, |k as defined in (1) where A is a lower triangular matrix with non-negative entries satisfying certain conditions. Our paper is an extension of the main result of [1] using definition (1) below.
Rhoades, B. E., Savaş, Ekrem
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Some Functional Sections in Topological Sequence Spaces
Journal of Function Spaces, 2022 Summability is a particularly fertile field for functional analysis application. Summability through functional analysis has become one of the most fascinating disciplines since it contains both interesting and challenging issues.
Ahmet Ocak Akdemir +3 more
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A note on absolute summability factors
International Journal of Mathematics and Mathematical Sciences, 1994 In this paper, a generalization of a theorem of Mishra and Srivastava [4] on |C,1|k summability factors has been proved.
Hüseyın Bor
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Intrinsic curvature of curves and surfaces and a Gauss-Bonnet theorem in the Heisenberg group [PDF]
, 2016 We use a Riemannnian approximation scheme to define a notion of intrinsic Gaussian curvature for a Euclidean C2 -smooth surface in the Heisenberg group H away from characteristic points, and a notion of intrinsic signed geodesic curvature for Euclidean ...
Balogh, Zoltan M. +2 more
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A note on absolute summability factors
, 2002 In this paper, by using an almost increasing and $\delta$-quasi-monotone sequence, a general theorem on $\phi-{\mid{C},\alpha\mid}_k$ summability factors, which generalizes a result of Bor \cite{3} on ${\phi-\mid{C},1\mid}_k$ summability factors, has ...
Ozarslan, H. S.
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