Results 201 to 210 of about 314 (230)
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Absolute matrix summability via almost increasing sequence
Quaestiones Mathematicae, 2019AbstractIn the present paper, a new theorem concerning absolute matrix summability factors, which generalizes a theorem on the summability factors of infinite series, has been proved by using almos...
Özarslan, Hikmet, Kartal, Bağdagül
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Absolute matrix summability of a factored Fourier series
Proceedings of the Indian Academy of Sciences - Section A, 1993The paper deals with the study of a problem on absolute summability factor of a Fourier series by using triangular matrix means. The result obtained by the authors extends results due to \textit{B. N. Prasad} and \textit{S. N. Bhatt} [Duke Math. J. 24, 103-117 (1957; Zbl 0077.280)] and \textit{S. N. Lal} [Proc. Am. Math. Soc.
Jena, Subas Chandra, Mishra, Rashmi
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On the Absolute Matrix Summability Factors of Fourier Series
Mathematical Notes, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A New Result On Absolute Indexed Matrix Summability
2017A new result concerning absolute indexed matrix summability factor of an infinite series using quasi-f-power increasing sequence has been established, which gives some new results and some previous known results as a corollary.
ADITYA, KUMAR RAGHUVANSHI +2 more
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A new theorem on generalized absolute matrix summability
2023Summary: In this paper, a general theorem dealing with \(\varphi \)-\( |A,p_n|_k\) summability of an infinite series has been proved by using an almost increasing sequence. Also, some results have been obtained.
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The biofilm matrix: multitasking in a shared space
Nature Reviews Microbiology, 2022Hans-Curt Flemming +2 more
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Some necessary conditions for absolute matrix summability factors
2002Let \(\sum_{n\geq 0} a_n= S\) be a series of real numbers and \(s= (s_n)_{n\geq 0}\) be the sequence of its partial sums. Let us denote by \(C_\alpha\) the Cesàro infinite matrix of order \(\alpha\) and by \(\sigma^\alpha_n\) the \(n\)th term of the \(C_\alpha\)-transform of \(s\), that is \(C_\alpha s\). In 1957 \textit{T. M. Flett} [Proc. Lond. Math.
Rhoades, BE, Savas, E
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Cell–extracellular matrix mechanotransduction in 3D
Nature Reviews Molecular Cell Biology, 2023Aashrith Saraswathibhatla +2 more
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Extracellular vesicle–matrix interactions
Nature Reviews Materials, 2023Ambar Rivera, Jae-won Shin
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