Results 221 to 230 of about 194,592 (264)

Strongly Statistical Convergence

Ukrainian Mathematical Journal, 2020
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Kaya, U., Aral, N. D.
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STATISTICAL FUZZY CONVERGENCE

International Journal of Uncertainty, Fuzziness and Knowledge-Based Systems, 2008
The goal of this work is the further development of neoclassical analysis, which extends the scope and results of the classical mathematical analysis by applying fuzzy logic to conventional mathematical objects, such as functions, sequences, and series.
Burgin, Mark, Duman, Oktay
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Weighted Lacunary Statistical Convergence

Iranian Journal of Science and Technology, Transactions A: Science, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Başarır, Metin, Konca, Şükran
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Generalized statistical convergence

Information Sciences, 2004
A new concept of statistical convergence, \(\mathcal{B}\)-statistical convergence, that includes the usual statistical convergence, \(A\)-statistical convergence, lacunary statistical convergence, as particular cases, is introduced. Correspondingly, \(\mathcal{B}\)-statistical limit points, \(\mathcal{B}\)-statistical cluster points, etc., are defined ...
Mursaleen, Mohammad, Edely, Osama H. H.
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On $\mu $-statistical convergence

Proceedings of the American Mathematical Society, 2015
Summability theory has historically been concerned with the notion of assigning a limit to a scalar-valued or a linear space-valued sequence, especially if the sequence is divergent. The idea of statistical convergence was formerly given under the name ``almost convergence'' by A.
Bilalov, B. T., Sadigova, S. R.
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On Almost Convergent and Statistically Convergent Subsequences

Acta Mathematica Hungarica, 2001
A bounded sequence \(s=(s_{n})\) is almost convergent to \(L\) if \[ \lim_{k}\frac{1}{k}\sum_{i=0}^{n-1}s_{n+i}=L,\quad \text{uniformly in }n . \] We write \(f\)-\(\lim s=L\) and \(\mathbf F=\{s=(s_{n}): f\text{-}\lim s=L\text{ for some }L\}.\) The sequence \(s=(s_{n})\) is called statistically convergent to \(L\) provided that \(\lim_{n}n^{-1}\left ...
Miller, H. I., Orhan, C.
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