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Triangular ideal relative convergence on modular spaces and Korovkin theorems [PDF]
In this paper, we introduce the concept of triangular ideal relative convergence for double sequences of functions defined on a modular space. Based upon this new convergence method, we prove Korovkin theorems. Then, we construct an example such that our
ÇINAR, Selin, YILDIZ, Sevda
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Korovkin type approximation on an infinite interval via generalized matrix summability method using ideal [PDF]
Following the notion of AI -summability method for real sequences [24] we establish a Korovkin type approximation theorem for positive linear operators on UC∗[0, ∞), the Banach space of all real valued uniform continuous functions on [0, ∞) with the ...
GHOSH, Rima, DUTTA, Sudipta
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On I-convergence of nets of functions in fuzzy metric spaces
In this paper, we introduce ideal versions of semi-α convergence, semi-exhaustiveness and semi uniform convergence of nets of functions between two fuzzy metric spaces, and obtain some properties of them.
Zhong Lingsheng +2 more
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Ascoli-type theorems in the cone metric space setting
We give some necessary and sufficient conditions for (global) continuity of the limit of a pointwise convergent net of cone metric space-valued functions, defined on a Hausdorff topological space, in terms of weak filter exhaustiveness. In this framework,
Boccuto, A., Dimitriou, X.
core
F-limit points in dynamical systems defined on the interval
Szuca Piotr
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Abstract Korovkin-type theorems in modular spaces and applications
Bardaro Carlo +3 more
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On Statistical Convergence in Credibility Space
Numerical Functional Analysis and Optimization, 2022Ömer Kisi, M Gürdal, Ekrem Savas
exaly
On (λ, f )-statistical boundedness of order α
Communications in Statistics - Theory and Methods, 2022Mikail Batu +2 more
exaly
λ− Wijsman statistical convergence on time scales
Communications in Statistics - Theory and Methods, 2023Yavuz Altin +2 more
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