Results 1 to 10 of about 60,294 (148)
Approximation properties of modified Jain-Gamma operators
In the present paper, we study some approximation properties of a modified Jain-Gamma operator. Using Korovkin type theorem, we first give approximation properties of such operator.
S. Erdogan, A. Olgun
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Corrigendum to “Rate of Approximation for Modified Lupaş-Jain-Beta Operators” [PDF]
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M. Qasim +4 more
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Rate of Approximation for Modified Lupaş-Jain-Beta Operators [PDF]
The main intent of this paper is to innovate a new construction of modified Lupaş-Jain operators with weights of some Beta basis functions whose construction depends on σ such that σ0=0 and infx∈0,∞σ′x≥1.
M. Qasim +4 more
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A stop over Jain operators and their generalizations [PDF]
On the last five decades the interest of the study of positive approximation processes have emerged with growing evidence. A special place is occupied by the in-depth study of classical operators.
Agratini Octavian
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A generalization of Jain’s operators
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Olgun, A., Tasdelen, F., Erencin, A.
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APPROXIMATION BY JAIN-SCHURER OPERATORS [PDF]
In this paper we deal with Jain-Schurer operators. We give an estimate, related to the degree of approximation, via K-functional. Also, we present a Voronovskaja-type result. Moreover, we show that the Jain-Schurer operator preserves the properties of a modulus of continuity function.
Nursel Çetin, Gülen Başcanbaz-Tunca
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Approximation by modified Jain–Baskakov operators [PDF]
Abstract In the present paper, we discuss the approximation properties of Jain–Baskakov operators with parameter c. The paper deals with the modified forms of the Baskakov basis functions. Some direct results are established, which include the asymptotic formula, error estimation in terms of the modulus of continuity and weighted ...
Vishnu Narayan Mishra +2 more
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<p style='text-indent:20px;'>In this paper we deal with bivariate extension of Jain operators. Using elementary method, we show that these opearators are non-increasing in <inline-formula><tex-math id="M1">\begin{document}$ n $\end{document}</tex-math></inline-formula> when the attached function is convex.
Akçay, Münüse +1 more
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Approximation of Real Functions by a Generalization of Ismail–May Operator
In this paper, we generalize a sequence of positive linear operators introduced by Ismail and May and we study some of their approximation properties for different classes of continuous functions. First, we estimate the error of approximation in terms of
Adrian Holhoş
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In this paper, linear positive Lupas-Jain operators are constructed and a recurrence formula for the moments is given. For the sequence of these operators; the weighted uniform approximation, also, monotonicity under convexity are obtained. Moreover, a preservation property of each Lupas-Jain operator is presented.
Gulen Bascanbaz-Tunca +2 more
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