Search Results - "Temizsu, Fatih"

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    Some results on generalizations of statistical boundedness by Temizsu, Fatih, Et, Mikail

    “…In this work, the notion of Δm−statistical boundedness is generalized with respect to α−density and λ−statistical sense. Besides some inclusion theorems…”
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    Journal Article
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    On Banach space norms for I-bounded sequences and their quotient by Connor, Jeff, Temizsu, Fatih

    “…In this note we establish that, for an an admissible ideal I , the I - lim sup can be used to give a norm which generates a Banach space topology for the…”
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    Journal Article
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    On (λ,f)-statistical boundedness of order α by Temizsu, Fatih, Et, Mikail, Çinar, Muhammed, Kandemir, Hacer Şengül

    “…The main purpose of this work is to introduce and examine the concept of (λ,f)-statistical boundedness of order α and give the relations between some known…”
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    Δm-deferred statistical convergence of order α by Temizsu, Fatih, Et, Mikail, Çinar, Muhammed

    Published in Filomat (2016)
    “…In this paper, we introduce the concepts of ?m-deferred statistical convergence of order ? and strong ?mr-deferred Ces?ro summability of order ? of real…”
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    Journal Article
  9. 9

    ᵐ-Deferred Statistical Convergence of Order by Temizsu, Fatih, Et, Mikail, Çınar, Muhammed

    Published in Filomat (01-01-2016)
    “…In this paper, we introduce the concepts of ∆ᵐ-deferred statistical convergence of order 𝛼 and strong Δ r m -deferred Cesàro summability of order 𝛼 of real…”
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    Journal Article
  10. 10

    Statistical convergence of nets on locally solid Riesz spaces by Temizsu, Fatih, Aydın, Abdullah

    Published 27-05-2021
    “…The statistical convergence is handled for sequences with the natural density, in general. In a recent paper, the statistical convergence for nets in Riesz…”
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    Journal Article
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    Statistical convergence of nets in Riesz spaces by Aydın, Abdullah, Temizsu, Fatih

    Published 18-05-2021
    “…The statistical convergence is defined for sequences with the asymptotic density on the natural numbers, in general. In this paper, we introduce the…”
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    Journal Article